∀x. ⟨x+0⟩=x
∀x. ∀y. ⟨x+y⟩=⟨y+x⟩
∀x. ∀y. ∀z. ⟨x+⟨y+z⟩⟩=⟨⟨x+y⟩+z⟩
∀x. ¬∀y. ¬⟨x+y⟩=0
∀x. ⟨x⋅1⟩=x
∀x. ∀y. ⟨x⋅y⟩=⟨y⋅x⟩
∀x. ∀y. ∀z. ⟨x⋅⟨y⋅z⟩⟩=⟨⟨x⋅y⟩⋅z⟩
∀x. (¬x=0 → ¬∀y. ¬⟨x⋅y⟩=1)
¬1=0
∀x. ∀y. ∀z. ⟨x⋅⟨y+z⟩⟩=⟨⟨x⋅y⟩+⟨x⋅z⟩⟩
∀x. (¬x<0 → (¬x=0 → 0<x))
∀x. ∀y. ∀z. (¬(x<y → ¬y<z) → x<z)
∀x. ¬x<x
∀x. ∀y. ∀z. (x<y → ⟨x+z⟩<⟨y+z⟩)
∀x. ∀y. ∀z. (¬(x<y → ¬0<z) → ⟨x⋅z⟩<⟨y⋅z⟩)
(0=0 → (0=0 → 0=0))
(0=0 → (0=1 → 0=0))
(0=0 → (1=0 → 0=0))
(0=0 → (1=1 → 0=0))
(0=0 → (0<0 → 0=0))
(0=0 → (0<1 → 0=0))
(0=0 → (1<0 → 0=0))
(0=0 → (1<1 → 0=0))
(0=1 → (0=0 → 0=1))
(0=1 → (0=1 → 0=1))
(0=1 → (1=0 → 0=1))
(0=1 → (1=1 → 0=1))
(0=1 → (0<0 → 0=1))
(0=1 → (0<1 → 0=1))
(0=1 → (1<0 → 0=1))
(0=1 → (1<1 → 0=1))
(1=0 → (0=0 → 1=0))
(1=0 → (0=1 → 1=0))
(1=0 → (1=0 → 1=0))
(1=0 → (1=1 → 1=0))
(1=0 → (0<0 → 1=0))
(1=0 → (0<1 → 1=0))
(1=0 → (1<0 → 1=0))
(1=0 → (1<1 → 1=0))
(1=1 → (0=0 → 1=1))
(1=1 → (0=1 → 1=1))
(1=1 → (1=0 → 1=1))
(1=1 → (1=1 → 1=1))
(1=1 → (0<0 → 1=1))
(1=1 → (0<1 → 1=1))
(1=1 → (1<0 → 1=1))
(1=1 → (1<1 → 1=1))
(0<0 → (0=0 → 0<0))
(0<0 → (0=1 → 0<0))
(0<0 → (1=0 → 0<0))
(0<0 → (1=1 → 0<0))
(0<0 → (0<0 → 0<0))
(0<0 → (0<1 → 0<0))
(0<0 → (1<0 → 0<0))
(0<0 → (1<1 → 0<0))
(0<1 → (0=0 → 0<1))
(0<1 → (0=1 → 0<1))
(0<1 → (1=0 → 0<1))
(0<1 → (1=1 → 0<1))
(0<1 → (0<0 → 0<1))
(0<1 → (0<1 → 0<1))
(0<1 → (1<0 → 0<1))
(0<1 → (1<1 → 0<1))
(1<0 → (0=0 → 1<0))
(1<0 → (0=1 → 1<0))
(1<0 → (1=0 → 1<0))
(1<0 → (1=1 → 1<0))
(1<0 → (0<0 → 1<0))
(1<0 → (0<1 → 1<0))
(1<0 → (1<0 → 1<0))
(1<0 → (1<1 → 1<0))
(1<1 → (0=0 → 1<1))
(1<1 → (0=1 → 1<1))
(1<1 → (1=0 → 1<1))
(1<1 → (1=1 → 1<1))
(1<1 → (0<0 → 1<1))
(1<1 → (0<1 → 1<1))
(1<1 → (1<0 → 1<1))
(1<1 → (1<1 → 1<1))
((¬0=0 → ¬0=0) → (0=0 → 0=0))
((¬0=1 → ¬0=0) → (0=0 → 0=1))
((¬1=0 → ¬0=0) → (0=0 → 1=0))
((¬1=1 → ¬0=0) → (0=0 → 1=1))
((¬0<0 → ¬0=0) → (0=0 → 0<0))
((¬0<1 → ¬0=0) → (0=0 → 0<1))
((¬1<0 → ¬0=0) → (0=0 → 1<0))
((¬1<1 → ¬0=0) → (0=0 → 1<1))
((¬0=0 → ¬0=1) → (0=1 → 0=0))
((¬0=1 → ¬0=1) → (0=1 → 0=1))
((¬1=0 → ¬0=1) → (0=1 → 1=0))
((¬1=1 → ¬0=1) → (0=1 → 1=1))
((¬0<0 → ¬0=1) → (0=1 → 0<0))
((¬0<1 → ¬0=1) → (0=1 → 0<1))
((¬1<0 → ¬0=1) → (0=1 → 1<0))
((¬1<1 → ¬0=1) → (0=1 → 1<1))
((¬0=0 → ¬1=0) → (1=0 → 0=0))
((¬0=1 → ¬1=0) → (1=0 → 0=1))
((¬1=0 → ¬1=0) → (1=0 → 1=0))
((¬1=1 → ¬1=0) → (1=0 → 1=1))
((¬0<0 → ¬1=0) → (1=0 → 0<0))
((¬0<1 → ¬1=0) → (1=0 → 0<1))
((¬1<0 → ¬1=0) → (1=0 → 1<0))
((¬1<1 → ¬1=0) → (1=0 → 1<1))
((¬0=0 → ¬1=1) → (1=1 → 0=0))
((¬0=1 → ¬1=1) → (1=1 → 0=1))
((¬1=0 → ¬1=1) → (1=1 → 1=0))
((¬1=1 → ¬1=1) → (1=1 → 1=1))
((¬0<0 → ¬1=1) → (1=1 → 0<0))
((¬0<1 → ¬1=1) → (1=1 → 0<1))
((¬1<0 → ¬1=1) → (1=1 → 1<0))
((¬1<1 → ¬1=1) → (1=1 → 1<1))
((¬0=0 → ¬0<0) → (0<0 → 0=0))
((¬0=1 → ¬0<0) → (0<0 → 0=1))
((¬1=0 → ¬0<0) → (0<0 → 1=0))
((¬1=1 → ¬0<0) → (0<0 → 1=1))
((¬0<0 → ¬0<0) → (0<0 → 0<0))
((¬0<1 → ¬0<0) → (0<0 → 0<1))
((¬1<0 → ¬0<0) → (0<0 → 1<0))
((¬1<1 → ¬0<0) → (0<0 → 1<1))
((¬0=0 → ¬0<1) → (0<1 → 0=0))
((¬0=1 → ¬0<1) → (0<1 → 0=1))
((¬1=0 → ¬0<1) → (0<1 → 1=0))
((¬1=1 → ¬0<1) → (0<1 → 1=1))
((¬0<0 → ¬0<1) → (0<1 → 0<0))
((¬0<1 → ¬0<1) → (0<1 → 0<1))
((¬1<0 → ¬0<1) → (0<1 → 1<0))
((¬1<1 → ¬0<1) → (0<1 → 1<1))
((¬0=0 → ¬1<0) → (1<0 → 0=0))
((¬0=1 → ¬1<0) → (1<0 → 0=1))
((¬1=0 → ¬1<0) → (1<0 → 1=0))
((¬1=1 → ¬1<0) → (1<0 → 1=1))
((¬0<0 → ¬1<0) → (1<0 → 0<0))
((¬0<1 → ¬1<0) → (1<0 → 0<1))
((¬1<0 → ¬1<0) → (1<0 → 1<0))
((¬1<1 → ¬1<0) → (1<0 → 1<1))
((¬0=0 → ¬1<1) → (1<1 → 0=0))
((¬0=1 → ¬1<1) → (1<1 → 0=1))
((¬1=0 → ¬1<1) → (1<1 → 1=0))
((¬1=1 → ¬1<1) → (1<1 → 1=1))
((¬0<0 → ¬1<1) → (1<1 → 0<0))
((¬0<1 → ¬1<1) → (1<1 → 0<1))
((¬1<0 → ¬1<1) → (1<1 → 1<0))
((¬1<1 → ¬1<1) → (1<1 → 1<1))
(0=0 → (¬0=0 → 0=0))
(0=0 → (¬0=1 → 0=0))
(0=0 → (¬1=0 → 0=0))
(0=0 → (¬1=1 → 0=0))
(0=0 → (¬0<0 → 0=0))
(0=0 → (¬0<1 → 0=0))
(0=0 → (¬1<0 → 0=0))
(0=0 → (¬1<1 → 0=0))
(0=0 → (∀x. 0=x → 0=0))
(0=0 → (∀x. 1=x → 0=0))
(0=0 → (∀x. x=0 → 0=0))
(0=0 → (∀x. x=1 → 0=0))
(0=0 → (∀x. x=x → 0=0))
(0=0 → (∀x. x=x → 0=0))
(0=0 → (∀x. 0<x → 0=0))
(0=0 → (∀x. 1<x → 0=0))
(0=0 → (∀x. x<0 → 0=0))
(0=0 → (∀x. x<1 → 0=0))
(0=0 → (∀x. x<x → 0=0))
(0=0 → (∀x. x<x → 0=0))
(0=1 → (¬0=0 → 0=1))
(0=1 → (¬0=1 → 0=1))
(0=1 → (¬1=0 → 0=1))
(0=1 → (¬1=1 → 0=1))
(0=1 → (¬0<0 → 0=1))
(0=1 → (¬0<1 → 0=1))
(0=1 → (¬1<0 → 0=1))
(0=1 → (¬1<1 → 0=1))
(0=1 → (∀x. 0=x → 0=1))
(0=1 → (∀x. 1=x → 0=1))
(0=1 → (∀x. x=0 → 0=1))
(0=1 → (∀x. x=1 → 0=1))
(0=1 → (∀x. x=x → 0=1))
(0=1 → (∀x. x=x → 0=1))
(0=1 → (∀x. 0<x → 0=1))
(0=1 → (∀x. 1<x → 0=1))
(0=1 → (∀x. x<0 → 0=1))
(0=1 → (∀x. x<1 → 0=1))
(0=1 → (∀x. x<x → 0=1))
(0=1 → (∀x. x<x → 0=1))
(1=0 → (¬0=0 → 1=0))
(1=0 → (¬0=1 → 1=0))
(1=0 → (¬1=0 → 1=0))
(1=0 → (¬1=1 → 1=0))
(1=0 → (¬0<0 → 1=0))
(1=0 → (¬0<1 → 1=0))
(1=0 → (¬1<0 → 1=0))
(1=0 → (¬1<1 → 1=0))
(1=0 → (∀x. 0=x → 1=0))
(1=0 → (∀x. 1=x → 1=0))
(1=0 → (∀x. x=0 → 1=0))
(1=0 → (∀x. x=1 → 1=0))
(1=0 → (∀x. x=x → 1=0))
(1=0 → (∀x. x=x → 1=0))
(1=0 → (∀x. 0<x → 1=0))
(1=0 → (∀x. 1<x → 1=0))
(1=0 → (∀x. x<0 → 1=0))
(1=0 → (∀x. x<1 → 1=0))
(1=0 → (∀x. x<x → 1=0))
(1=0 → (∀x. x<x → 1=0))
(1=1 → (¬0=0 → 1=1))
(1=1 → (¬0=1 → 1=1))
(1=1 → (¬1=0 → 1=1))
(1=1 → (¬1=1 → 1=1))
(1=1 → (¬0<0 → 1=1))
(1=1 → (¬0<1 → 1=1))
(1=1 → (¬1<0 → 1=1))
(1=1 → (¬1<1 → 1=1))
(1=1 → (∀x. 0=x → 1=1))
(1=1 → (∀x. 1=x → 1=1))
(1=1 → (∀x. x=0 → 1=1))
(1=1 → (∀x. x=1 → 1=1))
(1=1 → (∀x. x=x → 1=1))
(1=1 → (∀x. x=x → 1=1))
(1=1 → (∀x. 0<x → 1=1))
(1=1 → (∀x. 1<x → 1=1))
(1=1 → (∀x. x<0 → 1=1))
(1=1 → (∀x. x<1 → 1=1))
(1=1 → (∀x. x<x → 1=1))
(1=1 → (∀x. x<x → 1=1))
(0<0 → (¬0=0 → 0<0))
(0<0 → (¬0=1 → 0<0))
(0<0 → (¬1=0 → 0<0))
(0<0 → (¬1=1 → 0<0))
(0<0 → (¬0<0 → 0<0))
(0<0 → (¬0<1 → 0<0))
(0<0 → (¬1<0 → 0<0))
(0<0 → (¬1<1 → 0<0))
(0<0 → (∀x. 0=x → 0<0))
(0<0 → (∀x. 1=x → 0<0))
(0<0 → (∀x. x=0 → 0<0))
(0<0 → (∀x. x=1 → 0<0))
(0<0 → (∀x. x=x → 0<0))
(0<0 → (∀x. x=x → 0<0))
(0<0 → (∀x. 0<x → 0<0))
(0<0 → (∀x. 1<x → 0<0))
(0<0 → (∀x. x<0 → 0<0))
(0<0 → (∀x. x<1 → 0<0))
(0<0 → (∀x. x<x → 0<0))
(0<0 → (∀x. x<x → 0<0))
(0<1 → (¬0=0 → 0<1))
(0<1 → (¬0=1 → 0<1))
(0<1 → (¬1=0 → 0<1))
(0<1 → (¬1=1 → 0<1))
(0<1 → (¬0<0 → 0<1))
(0<1 → (¬0<1 → 0<1))
(0<1 → (¬1<0 → 0<1))
(0<1 → (¬1<1 → 0<1))
(0<1 → (∀x. 0=x → 0<1))
(0<1 → (∀x. 1=x → 0<1))
(0<1 → (∀x. x=0 → 0<1))
(0<1 → (∀x. x=1 → 0<1))
(0<1 → (∀x. x=x → 0<1))
(0<1 → (∀x. x=x → 0<1))
(0<1 → (∀x. 0<x → 0<1))
(0<1 → (∀x. 1<x → 0<1))
(0<1 → (∀x. x<0 → 0<1))
(0<1 → (∀x. x<1 → 0<1))
(0<1 → (∀x. x<x → 0<1))
(0<1 → (∀x. x<x → 0<1))
(1<0 → (¬0=0 → 1<0))
(1<0 → (¬0=1 → 1<0))
(1<0 → (¬1=0 → 1<0))
(1<0 → (¬1=1 → 1<0))
(1<0 → (¬0<0 → 1<0))
(1<0 → (¬0<1 → 1<0))
(1<0 → (¬1<0 → 1<0))
(1<0 → (¬1<1 → 1<0))
(1<0 → (∀x. 0=x → 1<0))
(1<0 → (∀x. 1=x → 1<0))
(1<0 → (∀x. x=0 → 1<0))
(1<0 → (∀x. x=1 → 1<0))
(1<0 → (∀x. x=x → 1<0))
(1<0 → (∀x. x=x → 1<0))
(1<0 → (∀x. 0<x → 1<0))
(1<0 → (∀x. 1<x → 1<0))
(1<0 → (∀x. x<0 → 1<0))
(1<0 → (∀x. x<1 → 1<0))
(1<0 → (∀x. x<x → 1<0))
(1<0 → (∀x. x<x → 1<0))
(1<1 → (¬0=0 → 1<1))
(1<1 → (¬0=1 → 1<1))
(1<1 → (¬1=0 → 1<1))
(1<1 → (¬1=1 → 1<1))
(1<1 → (¬0<0 → 1<1))
(1<1 → (¬0<1 → 1<1))
(1<1 → (¬1<0 → 1<1))
(1<1 → (¬1<1 → 1<1))
(1<1 → (∀x. 0=x → 1<1))
(1<1 → (∀x. 1=x → 1<1))
(1<1 → (∀x. x=0 → 1<1))
(1<1 → (∀x. x=1 → 1<1))
(1<1 → (∀x. x=x → 1<1))
(1<1 → (∀x. x=x → 1<1))
(1<1 → (∀x. 0<x → 1<1))
(1<1 → (∀x. 1<x → 1<1))
(1<1 → (∀x. x<0 → 1<1))
(1<1 → (∀x. x<1 → 1<1))
(1<1 → (∀x. x<x → 1<1))
(1<1 → (∀x. x<x → 1<1))
(¬0=0 → (0=0 → ¬0=0))
(¬0=0 → (0=1 → ¬0=0))
(¬0=0 → (1=0 → ¬0=0))
(¬0=0 → (1=1 → ¬0=0))
(¬0=0 → (0<0 → ¬0=0))
(¬0=0 → (0<1 → ¬0=0))
(¬0=0 → (1<0 → ¬0=0))
(¬0=0 → (1<1 → ¬0=0))
(¬0=1 → (0=0 → ¬0=1))
(¬0=1 → (0=1 → ¬0=1))
(¬0=1 → (1=0 → ¬0=1))
(¬0=1 → (1=1 → ¬0=1))
(¬0=1 → (0<0 → ¬0=1))
(¬0=1 → (0<1 → ¬0=1))
(¬0=1 → (1<0 → ¬0=1))
(¬0=1 → (1<1 → ¬0=1))
(¬1=0 → (0=0 → ¬1=0))
(0=0 → ¬1=0)
(¬1=0 → (0=1 → ¬1=0))
(0=1 → ¬1=0)
(¬1=0 → (1=0 → ¬1=0))
(1=0 → ¬1=0)
(¬1=0 → (1=1 → ¬1=0))
(1=1 → ¬1=0)
(¬1=0 → (0<0 → ¬1=0))
(0<0 → ¬1=0)
(¬1=0 → (0<1 → ¬1=0))
(0<1 → ¬1=0)
(¬1=0 → (1<0 → ¬1=0))
(1<0 → ¬1=0)
(¬1=0 → (1<1 → ¬1=0))
(1<1 → ¬1=0)
(¬1=1 → (0=0 → ¬1=1))
(¬1=1 → (0=1 → ¬1=1))
(¬1=1 → (1=0 → ¬1=1))
(¬1=1 → (1=1 → ¬1=1))
(¬1=1 → (0<0 → ¬1=1))
(¬1=1 → (0<1 → ¬1=1))
(¬1=1 → (1<0 → ¬1=1))
(¬1=1 → (1<1 → ¬1=1))
(¬0<0 → (0=0 → ¬0<0))
(¬0<0 → (0=1 → ¬0<0))
(¬0<0 → (1=0 → ¬0<0))
(¬0<0 → (1=1 → ¬0<0))
(¬0<0 → (0<0 → ¬0<0))
(¬0<0 → (0<1 → ¬0<0))
(¬0<0 → (1<0 → ¬0<0))
(¬0<0 → (1<1 → ¬0<0))
(¬0<1 → (0=0 → ¬0<1))
(¬0<1 → (0=1 → ¬0<1))
(¬0<1 → (1=0 → ¬0<1))
(¬0<1 → (1=1 → ¬0<1))
(¬0<1 → (0<0 → ¬0<1))
(¬0<1 → (0<1 → ¬0<1))
(¬0<1 → (1<0 → ¬0<1))
(¬0<1 → (1<1 → ¬0<1))
(¬1<0 → (0=0 → ¬1<0))
(¬1<0 → (0=1 → ¬1<0))
(¬1<0 → (1=0 → ¬1<0))
(¬1<0 → (1=1 → ¬1<0))
(¬1<0 → (0<0 → ¬1<0))
(¬1<0 → (0<1 → ¬1<0))
(¬1<0 → (1<0 → ¬1<0))
(¬1<0 → (1<1 → ¬1<0))
(¬1<1 → (0=0 → ¬1<1))
(¬1<1 → (0=1 → ¬1<1))
(¬1<1 → (1=0 → ¬1<1))
(¬1<1 → (1=1 → ¬1<1))
(¬1<1 → (0<0 → ¬1<1))
(¬1<1 → (0<1 → ¬1<1))
(¬1<1 → (1<0 → ¬1<1))
(¬1<1 → (1<1 → ¬1<1))
(∀x. 0=x → (0=0 → ∀x. 0=x))
(∀x. 0=x → (0=1 → ∀x. 0=x))
(∀x. 0=x → (1=0 → ∀x. 0=x))
(∀x. 0=x → (1=1 → ∀x. 0=x))
(∀x. 0=x → (0<0 → ∀x. 0=x))
(∀x. 0=x → (0<1 → ∀x. 0=x))
(∀x. 0=x → (1<0 → ∀x. 0=x))
(∀x. 0=x → (1<1 → ∀x. 0=x))
(∀x. 1=x → (0=0 → ∀x. 1=x))
(∀x. 1=x → (0=1 → ∀x. 1=x))
(∀x. 1=x → (1=0 → ∀x. 1=x))
(∀x. 1=x → (1=1 → ∀x. 1=x))
(∀x. 1=x → (0<0 → ∀x. 1=x))
(∀x. 1=x → (0<1 → ∀x. 1=x))
(∀x. 1=x → (1<0 → ∀x. 1=x))
(∀x. 1=x → (1<1 → ∀x. 1=x))
(∀x. x=0 → (0=0 → ∀x. x=0))
(∀x. x=0 → (0=1 → ∀x. x=0))
(∀x. x=0 → (1=0 → ∀x. x=0))
(∀x. x=0 → (1=1 → ∀x. x=0))
(∀x. x=0 → (0<0 → ∀x. x=0))
(∀x. x=0 → (0<1 → ∀x. x=0))
(∀x. x=0 → (1<0 → ∀x. x=0))
(∀x. x=0 → (1<1 → ∀x. x=0))
(∀x. x=1 → (0=0 → ∀x. x=1))
(∀x. x=1 → (0=1 → ∀x. x=1))
(∀x. x=1 → (1=0 → ∀x. x=1))
(∀x. x=1 → (1=1 → ∀x. x=1))
(∀x. x=1 → (0<0 → ∀x. x=1))
(∀x. x=1 → (0<1 → ∀x. x=1))
(∀x. x=1 → (1<0 → ∀x. x=1))
(∀x. x=1 → (1<1 → ∀x. x=1))
(∀x. x=x → (0=0 → ∀x. x=x))
(∀x. x=x → (0=1 → ∀x. x=x))
(∀x. x=x → (1=0 → ∀x. x=x))
(∀x. x=x → (1=1 → ∀x. x=x))
(∀x. x=x → (0<0 → ∀x. x=x))
(∀x. x=x → (0<1 → ∀x. x=x))
(∀x. x=x → (1<0 → ∀x. x=x))
(∀x. x=x → (1<1 → ∀x. x=x))
(∀x. x=x → (0=0 → ∀x. x=x))
(∀x. x=x → (0=1 → ∀x. x=x))
(∀x. x=x → (1=0 → ∀x. x=x))
(∀x. x=x → (1=1 → ∀x. x=x))
(∀x. x=x → (0<0 → ∀x. x=x))
(∀x. x=x → (0<1 → ∀x. x=x))
(∀x. x=x → (1<0 → ∀x. x=x))
(∀x. x=x → (1<1 → ∀x. x=x))
(∀x. 0<x → (0=0 → ∀x. 0<x))
(∀x. 0<x → (0=1 → ∀x. 0<x))
(∀x. 0<x → (1=0 → ∀x. 0<x))
(∀x. 0<x → (1=1 → ∀x. 0<x))
(∀x. 0<x → (0<0 → ∀x. 0<x))
(∀x. 0<x → (0<1 → ∀x. 0<x))
(∀x. 0<x → (1<0 → ∀x. 0<x))
(∀x. 0<x → (1<1 → ∀x. 0<x))
(∀x. 1<x → (0=0 → ∀x. 1<x))
(∀x. 1<x → (0=1 → ∀x. 1<x))
(∀x. 1<x → (1=0 → ∀x. 1<x))
(∀x. 1<x → (1=1 → ∀x. 1<x))
(∀x. 1<x → (0<0 → ∀x. 1<x))
(∀x. 1<x → (0<1 → ∀x. 1<x))
(∀x. 1<x → (1<0 → ∀x. 1<x))
(∀x. 1<x → (1<1 → ∀x. 1<x))
(∀x. x<0 → (0=0 → ∀x. x<0))
(∀x. x<0 → (0=1 → ∀x. x<0))
(∀x. x<0 → (1=0 → ∀x. x<0))
(∀x. x<0 → (1=1 → ∀x. x<0))
(∀x. x<0 → (0<0 → ∀x. x<0))
(∀x. x<0 → (0<1 → ∀x. x<0))
(∀x. x<0 → (1<0 → ∀x. x<0))
(∀x. x<0 → (1<1 → ∀x. x<0))
(∀x. x<1 → (0=0 → ∀x. x<1))
(∀x. x<1 → (0=1 → ∀x. x<1))
(∀x. x<1 → (1=0 → ∀x. x<1))
(∀x. x<1 → (1=1 → ∀x. x<1))
(∀x. x<1 → (0<0 → ∀x. x<1))
(∀x. x<1 → (0<1 → ∀x. x<1))
(∀x. x<1 → (1<0 → ∀x. x<1))
(∀x. x<1 → (1<1 → ∀x. x<1))
(∀x. x<x → (0=0 → ∀x. x<x))
(∀x. x<x → (0=1 → ∀x. x<x))
(∀x. x<x → (1=0 → ∀x. x<x))
(∀x. x<x → (1=1 → ∀x. x<x))
(∀x. x<x → (0<0 → ∀x. x<x))
(∀x. x<x → (0<1 → ∀x. x<x))
(∀x. x<x → (1<0 → ∀x. x<x))
(∀x. x<x → (1<1 → ∀x. x<x))
(∀x. x<x → (0=0 → ∀x. x<x))
(∀x. x<x → (0=1 → ∀x. x<x))
(∀x. x<x → (1=0 → ∀x. x<x))
(∀x. x<x → (1=1 → ∀x. x<x))
(∀x. x<x → (0<0 → ∀x. x<x))
(∀x. x<x → (0<1 → ∀x. x<x))
(∀x. x<x → (1<0 → ∀x. x<x))
(∀x. x<x → (1<1 → ∀x. x<x))
((¬¬0=0 → ¬0=0) → (0=0 → ¬0=0))
((¬¬0=1 → ¬0=0) → (0=0 → ¬0=1))
((¬¬1=0 → ¬0=0) → (0=0 → ¬1=0))
((¬¬1=1 → ¬0=0) → (0=0 → ¬1=1))
((¬¬0<0 → ¬0=0) → (0=0 → ¬0<0))
((¬¬0<1 → ¬0=0) → (0=0 → ¬0<1))
((¬¬1<0 → ¬0=0) → (0=0 → ¬1<0))
((¬¬1<1 → ¬0=0) → (0=0 → ¬1<1))
((¬∀x. 0=x → ¬0=0) → (0=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬0=0) → (0=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬0=0) → (0=0 → ∀x. x=0))
((¬∀x. x=1 → ¬0=0) → (0=0 → ∀x. x=1))
((¬∀x. x=x → ¬0=0) → (0=0 → ∀x. x=x))
((¬∀x. x=x → ¬0=0) → (0=0 → ∀x. x=x))
((¬∀x. 0<x → ¬0=0) → (0=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬0=0) → (0=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬0=0) → (0=0 → ∀x. x<0))
((¬∀x. x<1 → ¬0=0) → (0=0 → ∀x. x<1))
((¬∀x. x<x → ¬0=0) → (0=0 → ∀x. x<x))
((¬∀x. x<x → ¬0=0) → (0=0 → ∀x. x<x))
((¬¬0=0 → ¬0=1) → (0=1 → ¬0=0))
((¬¬0=1 → ¬0=1) → (0=1 → ¬0=1))
((¬¬1=0 → ¬0=1) → (0=1 → ¬1=0))
((¬¬1=1 → ¬0=1) → (0=1 → ¬1=1))
((¬¬0<0 → ¬0=1) → (0=1 → ¬0<0))
((¬¬0<1 → ¬0=1) → (0=1 → ¬0<1))
((¬¬1<0 → ¬0=1) → (0=1 → ¬1<0))
((¬¬1<1 → ¬0=1) → (0=1 → ¬1<1))
((¬∀x. 0=x → ¬0=1) → (0=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬0=1) → (0=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬0=1) → (0=1 → ∀x. x=0))
((¬∀x. x=1 → ¬0=1) → (0=1 → ∀x. x=1))
((¬∀x. x=x → ¬0=1) → (0=1 → ∀x. x=x))
((¬∀x. x=x → ¬0=1) → (0=1 → ∀x. x=x))
((¬∀x. 0<x → ¬0=1) → (0=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬0=1) → (0=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬0=1) → (0=1 → ∀x. x<0))
((¬∀x. x<1 → ¬0=1) → (0=1 → ∀x. x<1))
((¬∀x. x<x → ¬0=1) → (0=1 → ∀x. x<x))
((¬∀x. x<x → ¬0=1) → (0=1 → ∀x. x<x))
((¬¬0=0 → ¬1=0) → (1=0 → ¬0=0))
((¬¬0=1 → ¬1=0) → (1=0 → ¬0=1))
((¬¬1=0 → ¬1=0) → (1=0 → ¬1=0))
((¬¬1=1 → ¬1=0) → (1=0 → ¬1=1))
((¬¬0<0 → ¬1=0) → (1=0 → ¬0<0))
((¬¬0<1 → ¬1=0) → (1=0 → ¬0<1))
((¬¬1<0 → ¬1=0) → (1=0 → ¬1<0))
((¬¬1<1 → ¬1=0) → (1=0 → ¬1<1))
((¬∀x. 0=x → ¬1=0) → (1=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬1=0) → (1=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬1=0) → (1=0 → ∀x. x=0))
((¬∀x. x=1 → ¬1=0) → (1=0 → ∀x. x=1))
((¬∀x. x=x → ¬1=0) → (1=0 → ∀x. x=x))
((¬∀x. x=x → ¬1=0) → (1=0 → ∀x. x=x))
((¬∀x. 0<x → ¬1=0) → (1=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬1=0) → (1=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬1=0) → (1=0 → ∀x. x<0))
((¬∀x. x<1 → ¬1=0) → (1=0 → ∀x. x<1))
((¬∀x. x<x → ¬1=0) → (1=0 → ∀x. x<x))
((¬∀x. x<x → ¬1=0) → (1=0 → ∀x. x<x))
((¬¬0=0 → ¬1=1) → (1=1 → ¬0=0))
((¬¬0=1 → ¬1=1) → (1=1 → ¬0=1))
((¬¬1=0 → ¬1=1) → (1=1 → ¬1=0))
((¬¬1=1 → ¬1=1) → (1=1 → ¬1=1))
((¬¬0<0 → ¬1=1) → (1=1 → ¬0<0))
((¬¬0<1 → ¬1=1) → (1=1 → ¬0<1))
((¬¬1<0 → ¬1=1) → (1=1 → ¬1<0))
((¬¬1<1 → ¬1=1) → (1=1 → ¬1<1))
((¬∀x. 0=x → ¬1=1) → (1=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬1=1) → (1=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬1=1) → (1=1 → ∀x. x=0))
((¬∀x. x=1 → ¬1=1) → (1=1 → ∀x. x=1))
((¬∀x. x=x → ¬1=1) → (1=1 → ∀x. x=x))
((¬∀x. x=x → ¬1=1) → (1=1 → ∀x. x=x))
((¬∀x. 0<x → ¬1=1) → (1=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬1=1) → (1=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬1=1) → (1=1 → ∀x. x<0))
((¬∀x. x<1 → ¬1=1) → (1=1 → ∀x. x<1))
((¬∀x. x<x → ¬1=1) → (1=1 → ∀x. x<x))
((¬∀x. x<x → ¬1=1) → (1=1 → ∀x. x<x))
((¬¬0=0 → ¬0<0) → (0<0 → ¬0=0))
((¬¬0=1 → ¬0<0) → (0<0 → ¬0=1))
((¬¬1=0 → ¬0<0) → (0<0 → ¬1=0))
((¬¬1=1 → ¬0<0) → (0<0 → ¬1=1))
((¬¬0<0 → ¬0<0) → (0<0 → ¬0<0))
((¬¬0<1 → ¬0<0) → (0<0 → ¬0<1))
((¬¬1<0 → ¬0<0) → (0<0 → ¬1<0))
((¬¬1<1 → ¬0<0) → (0<0 → ¬1<1))
((¬∀x. 0=x → ¬0<0) → (0<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬0<0) → (0<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬0<0) → (0<0 → ∀x. x=0))
((¬∀x. x=1 → ¬0<0) → (0<0 → ∀x. x=1))
((¬∀x. x=x → ¬0<0) → (0<0 → ∀x. x=x))
((¬∀x. x=x → ¬0<0) → (0<0 → ∀x. x=x))
((¬∀x. 0<x → ¬0<0) → (0<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬0<0) → (0<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬0<0) → (0<0 → ∀x. x<0))
((¬∀x. x<1 → ¬0<0) → (0<0 → ∀x. x<1))
((¬∀x. x<x → ¬0<0) → (0<0 → ∀x. x<x))
((¬∀x. x<x → ¬0<0) → (0<0 → ∀x. x<x))
((¬¬0=0 → ¬0<1) → (0<1 → ¬0=0))
((¬¬0=1 → ¬0<1) → (0<1 → ¬0=1))
((¬¬1=0 → ¬0<1) → (0<1 → ¬1=0))
((¬¬1=1 → ¬0<1) → (0<1 → ¬1=1))
((¬¬0<0 → ¬0<1) → (0<1 → ¬0<0))
((¬¬0<1 → ¬0<1) → (0<1 → ¬0<1))
((¬¬1<0 → ¬0<1) → (0<1 → ¬1<0))
((¬¬1<1 → ¬0<1) → (0<1 → ¬1<1))
((¬∀x. 0=x → ¬0<1) → (0<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬0<1) → (0<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬0<1) → (0<1 → ∀x. x=0))
((¬∀x. x=1 → ¬0<1) → (0<1 → ∀x. x=1))
((¬∀x. x=x → ¬0<1) → (0<1 → ∀x. x=x))
((¬∀x. x=x → ¬0<1) → (0<1 → ∀x. x=x))
((¬∀x. 0<x → ¬0<1) → (0<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬0<1) → (0<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬0<1) → (0<1 → ∀x. x<0))
((¬∀x. x<1 → ¬0<1) → (0<1 → ∀x. x<1))
((¬∀x. x<x → ¬0<1) → (0<1 → ∀x. x<x))
((¬∀x. x<x → ¬0<1) → (0<1 → ∀x. x<x))
((¬¬0=0 → ¬1<0) → (1<0 → ¬0=0))
((¬¬0=1 → ¬1<0) → (1<0 → ¬0=1))
((¬¬1=0 → ¬1<0) → (1<0 → ¬1=0))
((¬¬1=1 → ¬1<0) → (1<0 → ¬1=1))
((¬¬0<0 → ¬1<0) → (1<0 → ¬0<0))
((¬¬0<1 → ¬1<0) → (1<0 → ¬0<1))
((¬¬1<0 → ¬1<0) → (1<0 → ¬1<0))
((¬¬1<1 → ¬1<0) → (1<0 → ¬1<1))
((¬∀x. 0=x → ¬1<0) → (1<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬1<0) → (1<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬1<0) → (1<0 → ∀x. x=0))
((¬∀x. x=1 → ¬1<0) → (1<0 → ∀x. x=1))
((¬∀x. x=x → ¬1<0) → (1<0 → ∀x. x=x))
((¬∀x. x=x → ¬1<0) → (1<0 → ∀x. x=x))
((¬∀x. 0<x → ¬1<0) → (1<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬1<0) → (1<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬1<0) → (1<0 → ∀x. x<0))
((¬∀x. x<1 → ¬1<0) → (1<0 → ∀x. x<1))
((¬∀x. x<x → ¬1<0) → (1<0 → ∀x. x<x))
((¬∀x. x<x → ¬1<0) → (1<0 → ∀x. x<x))
((¬¬0=0 → ¬1<1) → (1<1 → ¬0=0))
((¬¬0=1 → ¬1<1) → (1<1 → ¬0=1))
((¬¬1=0 → ¬1<1) → (1<1 → ¬1=0))
((¬¬1=1 → ¬1<1) → (1<1 → ¬1=1))
((¬¬0<0 → ¬1<1) → (1<1 → ¬0<0))
((¬¬0<1 → ¬1<1) → (1<1 → ¬0<1))
((¬¬1<0 → ¬1<1) → (1<1 → ¬1<0))
((¬¬1<1 → ¬1<1) → (1<1 → ¬1<1))
((¬∀x. 0=x → ¬1<1) → (1<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬1<1) → (1<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬1<1) → (1<1 → ∀x. x=0))
((¬∀x. x=1 → ¬1<1) → (1<1 → ∀x. x=1))
((¬∀x. x=x → ¬1<1) → (1<1 → ∀x. x=x))
((¬∀x. x=x → ¬1<1) → (1<1 → ∀x. x=x))
((¬∀x. 0<x → ¬1<1) → (1<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬1<1) → (1<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬1<1) → (1<1 → ∀x. x<0))
((¬∀x. x<1 → ¬1<1) → (1<1 → ∀x. x<1))
((¬∀x. x<x → ¬1<1) → (1<1 → ∀x. x<x))
((¬∀x. x<x → ¬1<1) → (1<1 → ∀x. x<x))
((¬0=0 → ¬¬0=0) → (¬0=0 → 0=0))
((¬0=1 → ¬¬0=0) → (¬0=0 → 0=1))
((¬1=0 → ¬¬0=0) → (¬0=0 → 1=0))
((¬1=1 → ¬¬0=0) → (¬0=0 → 1=1))
((¬0<0 → ¬¬0=0) → (¬0=0 → 0<0))
((¬0<1 → ¬¬0=0) → (¬0=0 → 0<1))
((¬1<0 → ¬¬0=0) → (¬0=0 → 1<0))
((¬1<1 → ¬¬0=0) → (¬0=0 → 1<1))
((¬0=0 → ¬¬0=1) → (¬0=1 → 0=0))
((¬0=1 → ¬¬0=1) → (¬0=1 → 0=1))
((¬1=0 → ¬¬0=1) → (¬0=1 → 1=0))
((¬1=1 → ¬¬0=1) → (¬0=1 → 1=1))
((¬0<0 → ¬¬0=1) → (¬0=1 → 0<0))
((¬0<1 → ¬¬0=1) → (¬0=1 → 0<1))
((¬1<0 → ¬¬0=1) → (¬0=1 → 1<0))
((¬1<1 → ¬¬0=1) → (¬0=1 → 1<1))
((¬0=0 → ¬¬1=0) → (¬1=0 → 0=0))
((¬0=1 → ¬¬1=0) → (¬1=0 → 0=1))
((¬1=0 → ¬¬1=0) → (¬1=0 → 1=0))
((¬1=1 → ¬¬1=0) → (¬1=0 → 1=1))
((¬0<0 → ¬¬1=0) → (¬1=0 → 0<0))
((¬0<1 → ¬¬1=0) → (¬1=0 → 0<1))
((¬1<0 → ¬¬1=0) → (¬1=0 → 1<0))
((¬1<1 → ¬¬1=0) → (¬1=0 → 1<1))
((¬0=0 → ¬¬1=1) → (¬1=1 → 0=0))
((¬0=1 → ¬¬1=1) → (¬1=1 → 0=1))
((¬1=0 → ¬¬1=1) → (¬1=1 → 1=0))
((¬1=1 → ¬¬1=1) → (¬1=1 → 1=1))
((¬0<0 → ¬¬1=1) → (¬1=1 → 0<0))
((¬0<1 → ¬¬1=1) → (¬1=1 → 0<1))
((¬1<0 → ¬¬1=1) → (¬1=1 → 1<0))
((¬1<1 → ¬¬1=1) → (¬1=1 → 1<1))
((¬0=0 → ¬¬0<0) → (¬0<0 → 0=0))
((¬0=1 → ¬¬0<0) → (¬0<0 → 0=1))
((¬1=0 → ¬¬0<0) → (¬0<0 → 1=0))
((¬1=1 → ¬¬0<0) → (¬0<0 → 1=1))
((¬0<0 → ¬¬0<0) → (¬0<0 → 0<0))
((¬0<1 → ¬¬0<0) → (¬0<0 → 0<1))
((¬1<0 → ¬¬0<0) → (¬0<0 → 1<0))
((¬1<1 → ¬¬0<0) → (¬0<0 → 1<1))
((¬0=0 → ¬¬0<1) → (¬0<1 → 0=0))
((¬0=1 → ¬¬0<1) → (¬0<1 → 0=1))
((¬1=0 → ¬¬0<1) → (¬0<1 → 1=0))
((¬1=1 → ¬¬0<1) → (¬0<1 → 1=1))
((¬0<0 → ¬¬0<1) → (¬0<1 → 0<0))
((¬0<1 → ¬¬0<1) → (¬0<1 → 0<1))
((¬1<0 → ¬¬0<1) → (¬0<1 → 1<0))
((¬1<1 → ¬¬0<1) → (¬0<1 → 1<1))
((¬0=0 → ¬¬1<0) → (¬1<0 → 0=0))
((¬0=1 → ¬¬1<0) → (¬1<0 → 0=1))
((¬1=0 → ¬¬1<0) → (¬1<0 → 1=0))
((¬1=1 → ¬¬1<0) → (¬1<0 → 1=1))
((¬0<0 → ¬¬1<0) → (¬1<0 → 0<0))
((¬0<1 → ¬¬1<0) → (¬1<0 → 0<1))
((¬1<0 → ¬¬1<0) → (¬1<0 → 1<0))
((¬1<1 → ¬¬1<0) → (¬1<0 → 1<1))
((¬0=0 → ¬¬1<1) → (¬1<1 → 0=0))
((¬0=1 → ¬¬1<1) → (¬1<1 → 0=1))
((¬1=0 → ¬¬1<1) → (¬1<1 → 1=0))
((¬1=1 → ¬¬1<1) → (¬1<1 → 1=1))
((¬0<0 → ¬¬1<1) → (¬1<1 → 0<0))
((¬0<1 → ¬¬1<1) → (¬1<1 → 0<1))
((¬1<0 → ¬¬1<1) → (¬1<1 → 1<0))
((¬1<1 → ¬¬1<1) → (¬1<1 → 1<1))
((¬0=0 → ¬∀x. 0=x) → (∀x. 0=x → 0=0))
((¬0=1 → ¬∀x. 0=x) → (∀x. 0=x → 0=1))
((¬1=0 → ¬∀x. 0=x) → (∀x. 0=x → 1=0))
((¬1=1 → ¬∀x. 0=x) → (∀x. 0=x → 1=1))
((¬0<0 → ¬∀x. 0=x) → (∀x. 0=x → 0<0))
((¬0<1 → ¬∀x. 0=x) → (∀x. 0=x → 0<1))
((¬1<0 → ¬∀x. 0=x) → (∀x. 0=x → 1<0))
((¬1<1 → ¬∀x. 0=x) → (∀x. 0=x → 1<1))
((¬0=0 → ¬∀x. 1=x) → (∀x. 1=x → 0=0))
((¬0=1 → ¬∀x. 1=x) → (∀x. 1=x → 0=1))
((¬1=0 → ¬∀x. 1=x) → (∀x. 1=x → 1=0))
((¬1=1 → ¬∀x. 1=x) → (∀x. 1=x → 1=1))
((¬0<0 → ¬∀x. 1=x) → (∀x. 1=x → 0<0))
((¬0<1 → ¬∀x. 1=x) → (∀x. 1=x → 0<1))
((¬1<0 → ¬∀x. 1=x) → (∀x. 1=x → 1<0))
((¬1<1 → ¬∀x. 1=x) → (∀x. 1=x → 1<1))
((¬0=0 → ¬∀x. x=0) → (∀x. x=0 → 0=0))
((¬0=1 → ¬∀x. x=0) → (∀x. x=0 → 0=1))
((¬1=0 → ¬∀x. x=0) → (∀x. x=0 → 1=0))
((¬1=1 → ¬∀x. x=0) → (∀x. x=0 → 1=1))
((¬0<0 → ¬∀x. x=0) → (∀x. x=0 → 0<0))
((¬0<1 → ¬∀x. x=0) → (∀x. x=0 → 0<1))
((¬1<0 → ¬∀x. x=0) → (∀x. x=0 → 1<0))
((¬1<1 → ¬∀x. x=0) → (∀x. x=0 → 1<1))
((¬0=0 → ¬∀x. x=1) → (∀x. x=1 → 0=0))
((¬0=1 → ¬∀x. x=1) → (∀x. x=1 → 0=1))
((¬1=0 → ¬∀x. x=1) → (∀x. x=1 → 1=0))
((¬1=1 → ¬∀x. x=1) → (∀x. x=1 → 1=1))
((¬0<0 → ¬∀x. x=1) → (∀x. x=1 → 0<0))
((¬0<1 → ¬∀x. x=1) → (∀x. x=1 → 0<1))
((¬1<0 → ¬∀x. x=1) → (∀x. x=1 → 1<0))
((¬1<1 → ¬∀x. x=1) → (∀x. x=1 → 1<1))
((¬0=0 → ¬∀x. x=x) → (∀x. x=x → 0=0))
((¬0=1 → ¬∀x. x=x) → (∀x. x=x → 0=1))
((¬1=0 → ¬∀x. x=x) → (∀x. x=x → 1=0))
((¬1=1 → ¬∀x. x=x) → (∀x. x=x → 1=1))
((¬0<0 → ¬∀x. x=x) → (∀x. x=x → 0<0))
((¬0<1 → ¬∀x. x=x) → (∀x. x=x → 0<1))
((¬1<0 → ¬∀x. x=x) → (∀x. x=x → 1<0))
((¬1<1 → ¬∀x. x=x) → (∀x. x=x → 1<1))
((¬0=0 → ¬∀x. x=x) → (∀x. x=x → 0=0))
((¬0=1 → ¬∀x. x=x) → (∀x. x=x → 0=1))
((¬1=0 → ¬∀x. x=x) → (∀x. x=x → 1=0))
((¬1=1 → ¬∀x. x=x) → (∀x. x=x → 1=1))
((¬0<0 → ¬∀x. x=x) → (∀x. x=x → 0<0))
((¬0<1 → ¬∀x. x=x) → (∀x. x=x → 0<1))
((¬1<0 → ¬∀x. x=x) → (∀x. x=x → 1<0))
((¬1<1 → ¬∀x. x=x) → (∀x. x=x → 1<1))
((¬0=0 → ¬∀x. 0<x) → (∀x. 0<x → 0=0))
((¬0=1 → ¬∀x. 0<x) → (∀x. 0<x → 0=1))
((¬1=0 → ¬∀x. 0<x) → (∀x. 0<x → 1=0))
((¬1=1 → ¬∀x. 0<x) → (∀x. 0<x → 1=1))
((¬0<0 → ¬∀x. 0<x) → (∀x. 0<x → 0<0))
((¬0<1 → ¬∀x. 0<x) → (∀x. 0<x → 0<1))
((¬1<0 → ¬∀x. 0<x) → (∀x. 0<x → 1<0))
((¬1<1 → ¬∀x. 0<x) → (∀x. 0<x → 1<1))
((¬0=0 → ¬∀x. 1<x) → (∀x. 1<x → 0=0))
((¬0=1 → ¬∀x. 1<x) → (∀x. 1<x → 0=1))
((¬1=0 → ¬∀x. 1<x) → (∀x. 1<x → 1=0))
((¬1=1 → ¬∀x. 1<x) → (∀x. 1<x → 1=1))
((¬0<0 → ¬∀x. 1<x) → (∀x. 1<x → 0<0))
((¬0<1 → ¬∀x. 1<x) → (∀x. 1<x → 0<1))
((¬1<0 → ¬∀x. 1<x) → (∀x. 1<x → 1<0))
((¬1<1 → ¬∀x. 1<x) → (∀x. 1<x → 1<1))
((¬0=0 → ¬∀x. x<0) → (∀x. x<0 → 0=0))
((¬0=1 → ¬∀x. x<0) → (∀x. x<0 → 0=1))
((¬1=0 → ¬∀x. x<0) → (∀x. x<0 → 1=0))
((¬1=1 → ¬∀x. x<0) → (∀x. x<0 → 1=1))
((¬0<0 → ¬∀x. x<0) → (∀x. x<0 → 0<0))
((¬0<1 → ¬∀x. x<0) → (∀x. x<0 → 0<1))
((¬1<0 → ¬∀x. x<0) → (∀x. x<0 → 1<0))
((¬1<1 → ¬∀x. x<0) → (∀x. x<0 → 1<1))
((¬0=0 → ¬∀x. x<1) → (∀x. x<1 → 0=0))
((¬0=1 → ¬∀x. x<1) → (∀x. x<1 → 0=1))
((¬1=0 → ¬∀x. x<1) → (∀x. x<1 → 1=0))
((¬1=1 → ¬∀x. x<1) → (∀x. x<1 → 1=1))
((¬0<0 → ¬∀x. x<1) → (∀x. x<1 → 0<0))
((¬0<1 → ¬∀x. x<1) → (∀x. x<1 → 0<1))
((¬1<0 → ¬∀x. x<1) → (∀x. x<1 → 1<0))
((¬1<1 → ¬∀x. x<1) → (∀x. x<1 → 1<1))
((¬0=0 → ¬∀x. x<x) → (∀x. x<x → 0=0))
((¬0=1 → ¬∀x. x<x) → (∀x. x<x → 0=1))
((¬1=0 → ¬∀x. x<x) → (∀x. x<x → 1=0))
((¬1=1 → ¬∀x. x<x) → (∀x. x<x → 1=1))
((¬0<0 → ¬∀x. x<x) → (∀x. x<x → 0<0))
((¬0<1 → ¬∀x. x<x) → (∀x. x<x → 0<1))
((¬1<0 → ¬∀x. x<x) → (∀x. x<x → 1<0))
((¬1<1 → ¬∀x. x<x) → (∀x. x<x → 1<1))
((¬0=0 → ¬∀x. x<x) → (∀x. x<x → 0=0))
((¬0=1 → ¬∀x. x<x) → (∀x. x<x → 0=1))
((¬1=0 → ¬∀x. x<x) → (∀x. x<x → 1=0))
((¬1=1 → ¬∀x. x<x) → (∀x. x<x → 1=1))
((¬0<0 → ¬∀x. x<x) → (∀x. x<x → 0<0))
((¬0<1 → ¬∀x. x<x) → (∀x. x<x → 0<1))
((¬1<0 → ¬∀x. x<x) → (∀x. x<x → 1<0))
((¬1<1 → ¬∀x. x<x) → (∀x. x<x → 1<1))
(0=0 → (0=⟨0+0⟩ → 0=0))
(0=0 → (0=⟨0+1⟩ → 0=0))
(0=0 → (0=⟨1+0⟩ → 0=0))
(0=0 → (0=⟨1+1⟩ → 0=0))
(0=0 → (0=⟨0⋅0⟩ → 0=0))
(0=0 → (0=⟨0⋅1⟩ → 0=0))
(0=0 → (0=⟨1⋅0⟩ → 0=0))
(0=0 → (0=⟨1⋅1⟩ → 0=0))
(0=0 → (1=⟨0+0⟩ → 0=0))
(0=0 → (1=⟨0+1⟩ → 0=0))
(0=0 → (1=⟨1+0⟩ → 0=0))
(0=0 → (1=⟨1+1⟩ → 0=0))
(0=0 → (1=⟨0⋅0⟩ → 0=0))
(0=0 → (1=⟨0⋅1⟩ → 0=0))
(0=0 → (1=⟨1⋅0⟩ → 0=0))
(0=0 → (1=⟨1⋅1⟩ → 0=0))
(0=0 → (⟨0+0⟩=0 → 0=0))
(0=0 → (⟨0+0⟩=1 → 0=0))
(0=0 → (⟨0+1⟩=0 → 0=0))
(0=0 → (⟨0+1⟩=1 → 0=0))
(0=0 → (⟨1+0⟩=0 → 0=0))
(0=0 → (⟨1+0⟩=1 → 0=0))
(0=0 → (⟨1+1⟩=0 → 0=0))
(0=0 → (⟨1+1⟩=1 → 0=0))
(0=0 → (⟨0⋅0⟩=0 → 0=0))
(0=0 → (⟨0⋅0⟩=1 → 0=0))
(0=0 → (⟨0⋅1⟩=0 → 0=0))
(0=0 → (⟨0⋅1⟩=1 → 0=0))
(0=0 → (⟨1⋅0⟩=0 → 0=0))
(0=0 → (⟨1⋅0⟩=1 → 0=0))
(0=0 → (⟨1⋅1⟩=0 → 0=0))
(0=0 → (⟨1⋅1⟩=1 → 0=0))
(0=0 → (0<⟨0+0⟩ → 0=0))
(0=0 → (0<⟨0+1⟩ → 0=0))
(0=0 → (0<⟨1+0⟩ → 0=0))
(0=0 → (0<⟨1+1⟩ → 0=0))
(0=0 → (0<⟨0⋅0⟩ → 0=0))
(0=0 → (0<⟨0⋅1⟩ → 0=0))
(0=0 → (0<⟨1⋅0⟩ → 0=0))
(0=0 → (0<⟨1⋅1⟩ → 0=0))
(0=0 → (1<⟨0+0⟩ → 0=0))
(0=0 → (1<⟨0+1⟩ → 0=0))
(0=0 → (1<⟨1+0⟩ → 0=0))
(0=0 → (1<⟨1+1⟩ → 0=0))
(0=0 → (1<⟨0⋅0⟩ → 0=0))
(0=0 → (1<⟨0⋅1⟩ → 0=0))
(0=0 → (1<⟨1⋅0⟩ → 0=0))
(0=0 → (1<⟨1⋅1⟩ → 0=0))
(0=0 → (⟨0+0⟩<0 → 0=0))
(0=0 → (⟨0+0⟩<1 → 0=0))
(0=0 → (⟨0+1⟩<0 → 0=0))
(0=0 → (⟨0+1⟩<1 → 0=0))
(0=0 → (⟨1+0⟩<0 → 0=0))
(0=0 → (⟨1+0⟩<1 → 0=0))
(0=0 → (⟨1+1⟩<0 → 0=0))
(0=0 → (⟨1+1⟩<1 → 0=0))
(0=0 → (⟨0⋅0⟩<0 → 0=0))
(0=0 → (⟨0⋅0⟩<1 → 0=0))
(0=0 → (⟨0⋅1⟩<0 → 0=0))
(0=0 → (⟨0⋅1⟩<1 → 0=0))
(0=0 → (⟨1⋅0⟩<0 → 0=0))
(0=0 → (⟨1⋅0⟩<1 → 0=0))
(0=0 → (⟨1⋅1⟩<0 → 0=0))
(0=0 → (⟨1⋅1⟩<1 → 0=0))
(0=0 → (¬¬0=0 → 0=0))
(0=0 → (¬¬0=1 → 0=0))
(0=0 → (¬¬1=0 → 0=0))
(0=0 → (¬¬1=1 → 0=0))
(0=0 → (¬¬0<0 → 0=0))
(0=0 → (¬¬0<1 → 0=0))
(0=0 → (¬¬1<0 → 0=0))
(0=0 → (¬¬1<1 → 0=0))
(0=0 → (¬∀x. 0=x → 0=0))
(0=0 → (¬∀x. 1=x → 0=0))
(0=0 → (¬∀x. x=0 → 0=0))
(0=0 → (¬∀x. x=1 → 0=0))
(0=0 → (¬∀x. x=x → 0=0))
(0=0 → (¬∀x. x=x → 0=0))
(0=0 → (¬∀x. 0<x → 0=0))
(0=0 → (¬∀x. 1<x → 0=0))
(0=0 → (¬∀x. x<0 → 0=0))
(0=0 → (¬∀x. x<1 → 0=0))
(0=0 → (¬∀x. x<x → 0=0))
(0=0 → (¬∀x. x<x → 0=0))
(0=0 → (∀y. 0=y → 0=0))
(0=0 → (∀y. 1=y → 0=0))
(0=0 → (∀y. y=0 → 0=0))
(0=0 → (∀y. y=1 → 0=0))
(0=0 → (∀y. 0<y → 0=0))
(0=0 → (∀y. 1<y → 0=0))
(0=0 → (∀y. y<0 → 0=0))
(0=0 → (∀y. y<1 → 0=0))
(0=0 → (∀x. ¬0=x → 0=0))
(0=0 → (∀x. ¬1=x → 0=0))
(0=0 → (∀x. ¬x=0 → 0=0))
(0=0 → (∀x. ¬x=1 → 0=0))
(0=0 → (∀x. ¬x=x → 0=0))
(0=0 → (∀x. ¬x=x → 0=0))
(0=0 → (∀x. ¬0<x → 0=0))
(0=0 → (∀x. ¬1<x → 0=0))
(0=0 → (∀x. ¬x<0 → 0=0))
(0=0 → (∀x. ¬x<1 → 0=0))
(0=0 → (∀x. ¬x<x → 0=0))
(0=0 → (∀x. ¬x<x → 0=0))
(0=1 → (0=⟨0+0⟩ → 0=1))
(0=1 → (0=⟨0+1⟩ → 0=1))
(0=1 → (0=⟨1+0⟩ → 0=1))
(0=1 → (0=⟨1+1⟩ → 0=1))
(0=1 → (0=⟨0⋅0⟩ → 0=1))
(0=1 → (0=⟨0⋅1⟩ → 0=1))
(0=1 → (0=⟨1⋅0⟩ → 0=1))
(0=1 → (0=⟨1⋅1⟩ → 0=1))
(0=1 → (1=⟨0+0⟩ → 0=1))
(0=1 → (1=⟨0+1⟩ → 0=1))
(0=1 → (1=⟨1+0⟩ → 0=1))
(0=1 → (1=⟨1+1⟩ → 0=1))
(0=1 → (1=⟨0⋅0⟩ → 0=1))
(0=1 → (1=⟨0⋅1⟩ → 0=1))
(0=1 → (1=⟨1⋅0⟩ → 0=1))
(0=1 → (1=⟨1⋅1⟩ → 0=1))
(0=1 → (⟨0+0⟩=0 → 0=1))
(0=1 → (⟨0+0⟩=1 → 0=1))
(0=1 → (⟨0+1⟩=0 → 0=1))
(0=1 → (⟨0+1⟩=1 → 0=1))
(0=1 → (⟨1+0⟩=0 → 0=1))
(0=1 → (⟨1+0⟩=1 → 0=1))
(0=1 → (⟨1+1⟩=0 → 0=1))
(0=1 → (⟨1+1⟩=1 → 0=1))
(0=1 → (⟨0⋅0⟩=0 → 0=1))
(0=1 → (⟨0⋅0⟩=1 → 0=1))
(0=1 → (⟨0⋅1⟩=0 → 0=1))
(0=1 → (⟨0⋅1⟩=1 → 0=1))
(0=1 → (⟨1⋅0⟩=0 → 0=1))
(0=1 → (⟨1⋅0⟩=1 → 0=1))
(0=1 → (⟨1⋅1⟩=0 → 0=1))
(0=1 → (⟨1⋅1⟩=1 → 0=1))
(0=1 → (0<⟨0+0⟩ → 0=1))
(0=1 → (0<⟨0+1⟩ → 0=1))
(0=1 → (0<⟨1+0⟩ → 0=1))
(0=1 → (0<⟨1+1⟩ → 0=1))
(0=1 → (0<⟨0⋅0⟩ → 0=1))
(0=1 → (0<⟨0⋅1⟩ → 0=1))
(0=1 → (0<⟨1⋅0⟩ → 0=1))
(0=1 → (0<⟨1⋅1⟩ → 0=1))
(0=1 → (1<⟨0+0⟩ → 0=1))
(0=1 → (1<⟨0+1⟩ → 0=1))
(0=1 → (1<⟨1+0⟩ → 0=1))
(0=1 → (1<⟨1+1⟩ → 0=1))
(0=1 → (1<⟨0⋅0⟩ → 0=1))
(0=1 → (1<⟨0⋅1⟩ → 0=1))
(0=1 → (1<⟨1⋅0⟩ → 0=1))
(0=1 → (1<⟨1⋅1⟩ → 0=1))
(0=1 → (⟨0+0⟩<0 → 0=1))
(0=1 → (⟨0+0⟩<1 → 0=1))
(0=1 → (⟨0+1⟩<0 → 0=1))
(0=1 → (⟨0+1⟩<1 → 0=1))
(0=1 → (⟨1+0⟩<0 → 0=1))
(0=1 → (⟨1+0⟩<1 → 0=1))
(0=1 → (⟨1+1⟩<0 → 0=1))
(0=1 → (⟨1+1⟩<1 → 0=1))
(0=1 → (⟨0⋅0⟩<0 → 0=1))
(0=1 → (⟨0⋅0⟩<1 → 0=1))
(0=1 → (⟨0⋅1⟩<0 → 0=1))
(0=1 → (⟨0⋅1⟩<1 → 0=1))
(0=1 → (⟨1⋅0⟩<0 → 0=1))
(0=1 → (⟨1⋅0⟩<1 → 0=1))
(0=1 → (⟨1⋅1⟩<0 → 0=1))
(0=1 → (⟨1⋅1⟩<1 → 0=1))
(0=1 → (¬¬0=0 → 0=1))
(0=1 → (¬¬0=1 → 0=1))
(0=1 → (¬¬1=0 → 0=1))
(0=1 → (¬¬1=1 → 0=1))
(0=1 → (¬¬0<0 → 0=1))
(0=1 → (¬¬0<1 → 0=1))
(0=1 → (¬¬1<0 → 0=1))
(0=1 → (¬¬1<1 → 0=1))
(0=1 → (¬∀x. 0=x → 0=1))
(0=1 → (¬∀x. 1=x → 0=1))
(0=1 → (¬∀x. x=0 → 0=1))
(0=1 → (¬∀x. x=1 → 0=1))
(0=1 → (¬∀x. x=x → 0=1))
(0=1 → (¬∀x. x=x → 0=1))
(0=1 → (¬∀x. 0<x → 0=1))
(0=1 → (¬∀x. 1<x → 0=1))
(0=1 → (¬∀x. x<0 → 0=1))
(0=1 → (¬∀x. x<1 → 0=1))
(0=1 → (¬∀x. x<x → 0=1))
(0=1 → (¬∀x. x<x → 0=1))
(0=1 → (∀y. 0=y → 0=1))
(0=1 → (∀y. 1=y → 0=1))
(0=1 → (∀y. y=0 → 0=1))
(0=1 → (∀y. y=1 → 0=1))
(0=1 → (∀y. 0<y → 0=1))
(0=1 → (∀y. 1<y → 0=1))
(0=1 → (∀y. y<0 → 0=1))
(0=1 → (∀y. y<1 → 0=1))
(0=1 → (∀x. ¬0=x → 0=1))
(0=1 → (∀x. ¬1=x → 0=1))
(0=1 → (∀x. ¬x=0 → 0=1))
(0=1 → (∀x. ¬x=1 → 0=1))
(0=1 → (∀x. ¬x=x → 0=1))
(0=1 → (∀x. ¬x=x → 0=1))
(0=1 → (∀x. ¬0<x → 0=1))
(0=1 → (∀x. ¬1<x → 0=1))
(0=1 → (∀x. ¬x<0 → 0=1))
(0=1 → (∀x. ¬x<1 → 0=1))
(0=1 → (∀x. ¬x<x → 0=1))
(0=1 → (∀x. ¬x<x → 0=1))
(1=0 → (0=⟨0+0⟩ → 1=0))
(1=0 → (0=⟨0+1⟩ → 1=0))
(1=0 → (0=⟨1+0⟩ → 1=0))
(1=0 → (0=⟨1+1⟩ → 1=0))
(1=0 → (0=⟨0⋅0⟩ → 1=0))
(1=0 → (0=⟨0⋅1⟩ → 1=0))
(1=0 → (0=⟨1⋅0⟩ → 1=0))
(1=0 → (0=⟨1⋅1⟩ → 1=0))
(1=0 → (1=⟨0+0⟩ → 1=0))
(1=0 → (1=⟨0+1⟩ → 1=0))
(1=0 → (1=⟨1+0⟩ → 1=0))
(1=0 → (1=⟨1+1⟩ → 1=0))
(1=0 → (1=⟨0⋅0⟩ → 1=0))
(1=0 → (1=⟨0⋅1⟩ → 1=0))
(1=0 → (1=⟨1⋅0⟩ → 1=0))
(1=0 → (1=⟨1⋅1⟩ → 1=0))
(1=0 → (⟨0+0⟩=0 → 1=0))
(1=0 → (⟨0+0⟩=1 → 1=0))
(1=0 → (⟨0+1⟩=0 → 1=0))
(1=0 → (⟨0+1⟩=1 → 1=0))
(1=0 → (⟨1+0⟩=0 → 1=0))
(1=0 → (⟨1+0⟩=1 → 1=0))
(1=0 → (⟨1+1⟩=0 → 1=0))
(1=0 → (⟨1+1⟩=1 → 1=0))
(1=0 → (⟨0⋅0⟩=0 → 1=0))
(1=0 → (⟨0⋅0⟩=1 → 1=0))
(1=0 → (⟨0⋅1⟩=0 → 1=0))
(1=0 → (⟨0⋅1⟩=1 → 1=0))
(1=0 → (⟨1⋅0⟩=0 → 1=0))
(1=0 → (⟨1⋅0⟩=1 → 1=0))
(1=0 → (⟨1⋅1⟩=0 → 1=0))
(1=0 → (⟨1⋅1⟩=1 → 1=0))
(1=0 → (0<⟨0+0⟩ → 1=0))
(1=0 → (0<⟨0+1⟩ → 1=0))
(1=0 → (0<⟨1+0⟩ → 1=0))
(1=0 → (0<⟨1+1⟩ → 1=0))
(1=0 → (0<⟨0⋅0⟩ → 1=0))
(1=0 → (0<⟨0⋅1⟩ → 1=0))
(1=0 → (0<⟨1⋅0⟩ → 1=0))
(1=0 → (0<⟨1⋅1⟩ → 1=0))
(1=0 → (1<⟨0+0⟩ → 1=0))
(1=0 → (1<⟨0+1⟩ → 1=0))
(1=0 → (1<⟨1+0⟩ → 1=0))
(1=0 → (1<⟨1+1⟩ → 1=0))
(1=0 → (1<⟨0⋅0⟩ → 1=0))
(1=0 → (1<⟨0⋅1⟩ → 1=0))
(1=0 → (1<⟨1⋅0⟩ → 1=0))
(1=0 → (1<⟨1⋅1⟩ → 1=0))
(1=0 → (⟨0+0⟩<0 → 1=0))
(1=0 → (⟨0+0⟩<1 → 1=0))
(1=0 → (⟨0+1⟩<0 → 1=0))
(1=0 → (⟨0+1⟩<1 → 1=0))
(1=0 → (⟨1+0⟩<0 → 1=0))
(1=0 → (⟨1+0⟩<1 → 1=0))
(1=0 → (⟨1+1⟩<0 → 1=0))
(1=0 → (⟨1+1⟩<1 → 1=0))
(1=0 → (⟨0⋅0⟩<0 → 1=0))
(1=0 → (⟨0⋅0⟩<1 → 1=0))
(1=0 → (⟨0⋅1⟩<0 → 1=0))
(1=0 → (⟨0⋅1⟩<1 → 1=0))
(1=0 → (⟨1⋅0⟩<0 → 1=0))
(1=0 → (⟨1⋅0⟩<1 → 1=0))
(1=0 → (⟨1⋅1⟩<0 → 1=0))
(1=0 → (⟨1⋅1⟩<1 → 1=0))
(1=0 → (¬¬0=0 → 1=0))
(1=0 → (¬¬0=1 → 1=0))
(1=0 → (¬¬1=0 → 1=0))
(1=0 → (¬¬1=1 → 1=0))
(1=0 → (¬¬0<0 → 1=0))
(1=0 → (¬¬0<1 → 1=0))
(1=0 → (¬¬1<0 → 1=0))
(1=0 → (¬¬1<1 → 1=0))
(1=0 → (¬∀x. 0=x → 1=0))
(1=0 → (¬∀x. 1=x → 1=0))
(1=0 → (¬∀x. x=0 → 1=0))
(1=0 → (¬∀x. x=1 → 1=0))
(1=0 → (¬∀x. x=x → 1=0))
(1=0 → (¬∀x. x=x → 1=0))
(1=0 → (¬∀x. 0<x → 1=0))
(1=0 → (¬∀x. 1<x → 1=0))
(1=0 → (¬∀x. x<0 → 1=0))
(1=0 → (¬∀x. x<1 → 1=0))
(1=0 → (¬∀x. x<x → 1=0))
(1=0 → (¬∀x. x<x → 1=0))
(1=0 → (∀y. 0=y → 1=0))
(1=0 → (∀y. 1=y → 1=0))
(1=0 → (∀y. y=0 → 1=0))
(1=0 → (∀y. y=1 → 1=0))
(1=0 → (∀y. 0<y → 1=0))
(1=0 → (∀y. 1<y → 1=0))
(1=0 → (∀y. y<0 → 1=0))
(1=0 → (∀y. y<1 → 1=0))
(1=0 → (∀x. ¬0=x → 1=0))
(1=0 → (∀x. ¬1=x → 1=0))
(1=0 → (∀x. ¬x=0 → 1=0))
(1=0 → (∀x. ¬x=1 → 1=0))
(1=0 → (∀x. ¬x=x → 1=0))
(1=0 → (∀x. ¬x=x → 1=0))
(1=0 → (∀x. ¬0<x → 1=0))
(1=0 → (∀x. ¬1<x → 1=0))
(1=0 → (∀x. ¬x<0 → 1=0))
(1=0 → (∀x. ¬x<1 → 1=0))
(1=0 → (∀x. ¬x<x → 1=0))
(1=0 → (∀x. ¬x<x → 1=0))
(1=1 → (0=⟨0+0⟩ → 1=1))
(1=1 → (0=⟨0+1⟩ → 1=1))
(1=1 → (0=⟨1+0⟩ → 1=1))
(1=1 → (0=⟨1+1⟩ → 1=1))
(1=1 → (0=⟨0⋅0⟩ → 1=1))
(1=1 → (0=⟨0⋅1⟩ → 1=1))
(1=1 → (0=⟨1⋅0⟩ → 1=1))
(1=1 → (0=⟨1⋅1⟩ → 1=1))
(1=1 → (1=⟨0+0⟩ → 1=1))
(1=1 → (1=⟨0+1⟩ → 1=1))
(1=1 → (1=⟨1+0⟩ → 1=1))
(1=1 → (1=⟨1+1⟩ → 1=1))
(1=1 → (1=⟨0⋅0⟩ → 1=1))
(1=1 → (1=⟨0⋅1⟩ → 1=1))
(1=1 → (1=⟨1⋅0⟩ → 1=1))
(1=1 → (1=⟨1⋅1⟩ → 1=1))
(1=1 → (⟨0+0⟩=0 → 1=1))
(1=1 → (⟨0+0⟩=1 → 1=1))
(1=1 → (⟨0+1⟩=0 → 1=1))
(1=1 → (⟨0+1⟩=1 → 1=1))
(1=1 → (⟨1+0⟩=0 → 1=1))
(1=1 → (⟨1+0⟩=1 → 1=1))
(1=1 → (⟨1+1⟩=0 → 1=1))
(1=1 → (⟨1+1⟩=1 → 1=1))
(1=1 → (⟨0⋅0⟩=0 → 1=1))
(1=1 → (⟨0⋅0⟩=1 → 1=1))
(1=1 → (⟨0⋅1⟩=0 → 1=1))
(1=1 → (⟨0⋅1⟩=1 → 1=1))
(1=1 → (⟨1⋅0⟩=0 → 1=1))
(1=1 → (⟨1⋅0⟩=1 → 1=1))
(1=1 → (⟨1⋅1⟩=0 → 1=1))
(1=1 → (⟨1⋅1⟩=1 → 1=1))
(1=1 → (0<⟨0+0⟩ → 1=1))
(1=1 → (0<⟨0+1⟩ → 1=1))
(1=1 → (0<⟨1+0⟩ → 1=1))
(1=1 → (0<⟨1+1⟩ → 1=1))
(1=1 → (0<⟨0⋅0⟩ → 1=1))
(1=1 → (0<⟨0⋅1⟩ → 1=1))
(1=1 → (0<⟨1⋅0⟩ → 1=1))
(1=1 → (0<⟨1⋅1⟩ → 1=1))
(1=1 → (1<⟨0+0⟩ → 1=1))
(1=1 → (1<⟨0+1⟩ → 1=1))
(1=1 → (1<⟨1+0⟩ → 1=1))
(1=1 → (1<⟨1+1⟩ → 1=1))
(1=1 → (1<⟨0⋅0⟩ → 1=1))
(1=1 → (1<⟨0⋅1⟩ → 1=1))
(1=1 → (1<⟨1⋅0⟩ → 1=1))
(1=1 → (1<⟨1⋅1⟩ → 1=1))
(1=1 → (⟨0+0⟩<0 → 1=1))
(1=1 → (⟨0+0⟩<1 → 1=1))
(1=1 → (⟨0+1⟩<0 → 1=1))
(1=1 → (⟨0+1⟩<1 → 1=1))
(1=1 → (⟨1+0⟩<0 → 1=1))
(1=1 → (⟨1+0⟩<1 → 1=1))
(1=1 → (⟨1+1⟩<0 → 1=1))
(1=1 → (⟨1+1⟩<1 → 1=1))
(1=1 → (⟨0⋅0⟩<0 → 1=1))
(1=1 → (⟨0⋅0⟩<1 → 1=1))
(1=1 → (⟨0⋅1⟩<0 → 1=1))
(1=1 → (⟨0⋅1⟩<1 → 1=1))
(1=1 → (⟨1⋅0⟩<0 → 1=1))
(1=1 → (⟨1⋅0⟩<1 → 1=1))
(1=1 → (⟨1⋅1⟩<0 → 1=1))
(1=1 → (⟨1⋅1⟩<1 → 1=1))
(1=1 → (¬¬0=0 → 1=1))
(1=1 → (¬¬0=1 → 1=1))
(1=1 → (¬¬1=0 → 1=1))
(1=1 → (¬¬1=1 → 1=1))
(1=1 → (¬¬0<0 → 1=1))
(1=1 → (¬¬0<1 → 1=1))
(1=1 → (¬¬1<0 → 1=1))
(1=1 → (¬¬1<1 → 1=1))
(1=1 → (¬∀x. 0=x → 1=1))
(1=1 → (¬∀x. 1=x → 1=1))
(1=1 → (¬∀x. x=0 → 1=1))
(1=1 → (¬∀x. x=1 → 1=1))
(1=1 → (¬∀x. x=x → 1=1))
(1=1 → (¬∀x. x=x → 1=1))
(1=1 → (¬∀x. 0<x → 1=1))
(1=1 → (¬∀x. 1<x → 1=1))
(1=1 → (¬∀x. x<0 → 1=1))
(1=1 → (¬∀x. x<1 → 1=1))
(1=1 → (¬∀x. x<x → 1=1))
(1=1 → (¬∀x. x<x → 1=1))
(1=1 → (∀y. 0=y → 1=1))
(1=1 → (∀y. 1=y → 1=1))
(1=1 → (∀y. y=0 → 1=1))
(1=1 → (∀y. y=1 → 1=1))
(1=1 → (∀y. 0<y → 1=1))
(1=1 → (∀y. 1<y → 1=1))
(1=1 → (∀y. y<0 → 1=1))
(1=1 → (∀y. y<1 → 1=1))
(1=1 → (∀x. ¬0=x → 1=1))
(1=1 → (∀x. ¬1=x → 1=1))
(1=1 → (∀x. ¬x=0 → 1=1))
(1=1 → (∀x. ¬x=1 → 1=1))
(1=1 → (∀x. ¬x=x → 1=1))
(1=1 → (∀x. ¬x=x → 1=1))
(1=1 → (∀x. ¬0<x → 1=1))
(1=1 → (∀x. ¬1<x → 1=1))
(1=1 → (∀x. ¬x<0 → 1=1))
(1=1 → (∀x. ¬x<1 → 1=1))
(1=1 → (∀x. ¬x<x → 1=1))
(1=1 → (∀x. ¬x<x → 1=1))
(0<0 → (0=⟨0+0⟩ → 0<0))
(0<0 → (0=⟨0+1⟩ → 0<0))
(0<0 → (0=⟨1+0⟩ → 0<0))
(0<0 → (0=⟨1+1⟩ → 0<0))
(0<0 → (0=⟨0⋅0⟩ → 0<0))
(0<0 → (0=⟨0⋅1⟩ → 0<0))
(0<0 → (0=⟨1⋅0⟩ → 0<0))
(0<0 → (0=⟨1⋅1⟩ → 0<0))
(0<0 → (1=⟨0+0⟩ → 0<0))
(0<0 → (1=⟨0+1⟩ → 0<0))
(0<0 → (1=⟨1+0⟩ → 0<0))
(0<0 → (1=⟨1+1⟩ → 0<0))
(0<0 → (1=⟨0⋅0⟩ → 0<0))
(0<0 → (1=⟨0⋅1⟩ → 0<0))
(0<0 → (1=⟨1⋅0⟩ → 0<0))
(0<0 → (1=⟨1⋅1⟩ → 0<0))
(0<0 → (⟨0+0⟩=0 → 0<0))
(0<0 → (⟨0+0⟩=1 → 0<0))
(0<0 → (⟨0+1⟩=0 → 0<0))
(0<0 → (⟨0+1⟩=1 → 0<0))
(0<0 → (⟨1+0⟩=0 → 0<0))
(0<0 → (⟨1+0⟩=1 → 0<0))
(0<0 → (⟨1+1⟩=0 → 0<0))
(0<0 → (⟨1+1⟩=1 → 0<0))
(0<0 → (⟨0⋅0⟩=0 → 0<0))
(0<0 → (⟨0⋅0⟩=1 → 0<0))
(0<0 → (⟨0⋅1⟩=0 → 0<0))
(0<0 → (⟨0⋅1⟩=1 → 0<0))
(0<0 → (⟨1⋅0⟩=0 → 0<0))
(0<0 → (⟨1⋅0⟩=1 → 0<0))
(0<0 → (⟨1⋅1⟩=0 → 0<0))
(0<0 → (⟨1⋅1⟩=1 → 0<0))
(0<0 → (0<⟨0+0⟩ → 0<0))
(0<0 → (0<⟨0+1⟩ → 0<0))
(0<0 → (0<⟨1+0⟩ → 0<0))
(0<0 → (0<⟨1+1⟩ → 0<0))
(0<0 → (0<⟨0⋅0⟩ → 0<0))
(0<0 → (0<⟨0⋅1⟩ → 0<0))
(0<0 → (0<⟨1⋅0⟩ → 0<0))
(0<0 → (0<⟨1⋅1⟩ → 0<0))
(0<0 → (1<⟨0+0⟩ → 0<0))
(0<0 → (1<⟨0+1⟩ → 0<0))
(0<0 → (1<⟨1+0⟩ → 0<0))
(0<0 → (1<⟨1+1⟩ → 0<0))
(0<0 → (1<⟨0⋅0⟩ → 0<0))
(0<0 → (1<⟨0⋅1⟩ → 0<0))
(0<0 → (1<⟨1⋅0⟩ → 0<0))
(0<0 → (1<⟨1⋅1⟩ → 0<0))
(0<0 → (⟨0+0⟩<0 → 0<0))
(0<0 → (⟨0+0⟩<1 → 0<0))
(0<0 → (⟨0+1⟩<0 → 0<0))
(0<0 → (⟨0+1⟩<1 → 0<0))
(0<0 → (⟨1+0⟩<0 → 0<0))
(0<0 → (⟨1+0⟩<1 → 0<0))
(0<0 → (⟨1+1⟩<0 → 0<0))
(0<0 → (⟨1+1⟩<1 → 0<0))
(0<0 → (⟨0⋅0⟩<0 → 0<0))
(0<0 → (⟨0⋅0⟩<1 → 0<0))
(0<0 → (⟨0⋅1⟩<0 → 0<0))
(0<0 → (⟨0⋅1⟩<1 → 0<0))
(0<0 → (⟨1⋅0⟩<0 → 0<0))
(0<0 → (⟨1⋅0⟩<1 → 0<0))
(0<0 → (⟨1⋅1⟩<0 → 0<0))
(0<0 → (⟨1⋅1⟩<1 → 0<0))
(0<0 → (¬¬0=0 → 0<0))
(0<0 → (¬¬0=1 → 0<0))
(0<0 → (¬¬1=0 → 0<0))
(0<0 → (¬¬1=1 → 0<0))
(0<0 → (¬¬0<0 → 0<0))
(0<0 → (¬¬0<1 → 0<0))
(0<0 → (¬¬1<0 → 0<0))
(0<0 → (¬¬1<1 → 0<0))
(0<0 → (¬∀x. 0=x → 0<0))
(0<0 → (¬∀x. 1=x → 0<0))
(0<0 → (¬∀x. x=0 → 0<0))
(0<0 → (¬∀x. x=1 → 0<0))
(0<0 → (¬∀x. x=x → 0<0))
(0<0 → (¬∀x. x=x → 0<0))
(0<0 → (¬∀x. 0<x → 0<0))
(0<0 → (¬∀x. 1<x → 0<0))
(0<0 → (¬∀x. x<0 → 0<0))
(0<0 → (¬∀x. x<1 → 0<0))
(0<0 → (¬∀x. x<x → 0<0))
(0<0 → (¬∀x. x<x → 0<0))
(0<0 → (∀y. 0=y → 0<0))
(0<0 → (∀y. 1=y → 0<0))
(0<0 → (∀y. y=0 → 0<0))
(0<0 → (∀y. y=1 → 0<0))
(0<0 → (∀y. 0<y → 0<0))
(0<0 → (∀y. 1<y → 0<0))
(0<0 → (∀y. y<0 → 0<0))
(0<0 → (∀y. y<1 → 0<0))
(0<0 → (∀x. ¬0=x → 0<0))
(0<0 → (∀x. ¬1=x → 0<0))
(0<0 → (∀x. ¬x=0 → 0<0))
(0<0 → (∀x. ¬x=1 → 0<0))
(0<0 → (∀x. ¬x=x → 0<0))
(0<0 → (∀x. ¬x=x → 0<0))
(0<0 → (∀x. ¬0<x → 0<0))
(0<0 → (∀x. ¬1<x → 0<0))
(0<0 → (∀x. ¬x<0 → 0<0))
(0<0 → (∀x. ¬x<1 → 0<0))
(0<0 → (∀x. ¬x<x → 0<0))
(0<0 → (∀x. ¬x<x → 0<0))
(0<1 → (0=⟨0+0⟩ → 0<1))
(0<1 → (0=⟨0+1⟩ → 0<1))
(0<1 → (0=⟨1+0⟩ → 0<1))
(0<1 → (0=⟨1+1⟩ → 0<1))
(0<1 → (0=⟨0⋅0⟩ → 0<1))
(0<1 → (0=⟨0⋅1⟩ → 0<1))
(0<1 → (0=⟨1⋅0⟩ → 0<1))
(0<1 → (0=⟨1⋅1⟩ → 0<1))
(0<1 → (1=⟨0+0⟩ → 0<1))
(0<1 → (1=⟨0+1⟩ → 0<1))
(0<1 → (1=⟨1+0⟩ → 0<1))
(0<1 → (1=⟨1+1⟩ → 0<1))
(0<1 → (1=⟨0⋅0⟩ → 0<1))
(0<1 → (1=⟨0⋅1⟩ → 0<1))
(0<1 → (1=⟨1⋅0⟩ → 0<1))
(0<1 → (1=⟨1⋅1⟩ → 0<1))
(0<1 → (⟨0+0⟩=0 → 0<1))
(0<1 → (⟨0+0⟩=1 → 0<1))
(0<1 → (⟨0+1⟩=0 → 0<1))
(0<1 → (⟨0+1⟩=1 → 0<1))
(0<1 → (⟨1+0⟩=0 → 0<1))
(0<1 → (⟨1+0⟩=1 → 0<1))
(0<1 → (⟨1+1⟩=0 → 0<1))
(0<1 → (⟨1+1⟩=1 → 0<1))
(0<1 → (⟨0⋅0⟩=0 → 0<1))
(0<1 → (⟨0⋅0⟩=1 → 0<1))
(0<1 → (⟨0⋅1⟩=0 → 0<1))
(0<1 → (⟨0⋅1⟩=1 → 0<1))
(0<1 → (⟨1⋅0⟩=0 → 0<1))
(0<1 → (⟨1⋅0⟩=1 → 0<1))
(0<1 → (⟨1⋅1⟩=0 → 0<1))
(0<1 → (⟨1⋅1⟩=1 → 0<1))
(0<1 → (0<⟨0+0⟩ → 0<1))
(0<1 → (0<⟨0+1⟩ → 0<1))
(0<1 → (0<⟨1+0⟩ → 0<1))
(0<1 → (0<⟨1+1⟩ → 0<1))
(0<1 → (0<⟨0⋅0⟩ → 0<1))
(0<1 → (0<⟨0⋅1⟩ → 0<1))
(0<1 → (0<⟨1⋅0⟩ → 0<1))
(0<1 → (0<⟨1⋅1⟩ → 0<1))
(0<1 → (1<⟨0+0⟩ → 0<1))
(0<1 → (1<⟨0+1⟩ → 0<1))
(0<1 → (1<⟨1+0⟩ → 0<1))
(0<1 → (1<⟨1+1⟩ → 0<1))
(0<1 → (1<⟨0⋅0⟩ → 0<1))
(0<1 → (1<⟨0⋅1⟩ → 0<1))
(0<1 → (1<⟨1⋅0⟩ → 0<1))
(0<1 → (1<⟨1⋅1⟩ → 0<1))
(0<1 → (⟨0+0⟩<0 → 0<1))
(0<1 → (⟨0+0⟩<1 → 0<1))
(0<1 → (⟨0+1⟩<0 → 0<1))
(0<1 → (⟨0+1⟩<1 → 0<1))
(0<1 → (⟨1+0⟩<0 → 0<1))
(0<1 → (⟨1+0⟩<1 → 0<1))
(0<1 → (⟨1+1⟩<0 → 0<1))
(0<1 → (⟨1+1⟩<1 → 0<1))
(0<1 → (⟨0⋅0⟩<0 → 0<1))
(0<1 → (⟨0⋅0⟩<1 → 0<1))
(0<1 → (⟨0⋅1⟩<0 → 0<1))
(0<1 → (⟨0⋅1⟩<1 → 0<1))
(0<1 → (⟨1⋅0⟩<0 → 0<1))
(0<1 → (⟨1⋅0⟩<1 → 0<1))
(0<1 → (⟨1⋅1⟩<0 → 0<1))
(0<1 → (⟨1⋅1⟩<1 → 0<1))
(0<1 → (¬¬0=0 → 0<1))
(0<1 → (¬¬0=1 → 0<1))
(0<1 → (¬¬1=0 → 0<1))
(0<1 → (¬¬1=1 → 0<1))
(0<1 → (¬¬0<0 → 0<1))
(0<1 → (¬¬0<1 → 0<1))
(0<1 → (¬¬1<0 → 0<1))
(0<1 → (¬¬1<1 → 0<1))
(0<1 → (¬∀x. 0=x → 0<1))
(0<1 → (¬∀x. 1=x → 0<1))
(0<1 → (¬∀x. x=0 → 0<1))
(0<1 → (¬∀x. x=1 → 0<1))
(0<1 → (¬∀x. x=x → 0<1))
(0<1 → (¬∀x. x=x → 0<1))
(0<1 → (¬∀x. 0<x → 0<1))
(0<1 → (¬∀x. 1<x → 0<1))
(0<1 → (¬∀x. x<0 → 0<1))
(0<1 → (¬∀x. x<1 → 0<1))
(0<1 → (¬∀x. x<x → 0<1))
(0<1 → (¬∀x. x<x → 0<1))
(0<1 → (∀y. 0=y → 0<1))
(0<1 → (∀y. 1=y → 0<1))
(0<1 → (∀y. y=0 → 0<1))
(0<1 → (∀y. y=1 → 0<1))
(0<1 → (∀y. 0<y → 0<1))
(0<1 → (∀y. 1<y → 0<1))
(0<1 → (∀y. y<0 → 0<1))
(0<1 → (∀y. y<1 → 0<1))
(0<1 → (∀x. ¬0=x → 0<1))
(0<1 → (∀x. ¬1=x → 0<1))
(0<1 → (∀x. ¬x=0 → 0<1))
(0<1 → (∀x. ¬x=1 → 0<1))
(0<1 → (∀x. ¬x=x → 0<1))
(0<1 → (∀x. ¬x=x → 0<1))
(0<1 → (∀x. ¬0<x → 0<1))
(0<1 → (∀x. ¬1<x → 0<1))
(0<1 → (∀x. ¬x<0 → 0<1))
(0<1 → (∀x. ¬x<1 → 0<1))
(0<1 → (∀x. ¬x<x → 0<1))
(0<1 → (∀x. ¬x<x → 0<1))
(1<0 → (0=⟨0+0⟩ → 1<0))
(1<0 → (0=⟨0+1⟩ → 1<0))
(1<0 → (0=⟨1+0⟩ → 1<0))
(1<0 → (0=⟨1+1⟩ → 1<0))
(1<0 → (0=⟨0⋅0⟩ → 1<0))
(1<0 → (0=⟨0⋅1⟩ → 1<0))
(1<0 → (0=⟨1⋅0⟩ → 1<0))
(1<0 → (0=⟨1⋅1⟩ → 1<0))
(1<0 → (1=⟨0+0⟩ → 1<0))
(1<0 → (1=⟨0+1⟩ → 1<0))
(1<0 → (1=⟨1+0⟩ → 1<0))
(1<0 → (1=⟨1+1⟩ → 1<0))
(1<0 → (1=⟨0⋅0⟩ → 1<0))
(1<0 → (1=⟨0⋅1⟩ → 1<0))
(1<0 → (1=⟨1⋅0⟩ → 1<0))
(1<0 → (1=⟨1⋅1⟩ → 1<0))
(1<0 → (⟨0+0⟩=0 → 1<0))
(1<0 → (⟨0+0⟩=1 → 1<0))
(1<0 → (⟨0+1⟩=0 → 1<0))
(1<0 → (⟨0+1⟩=1 → 1<0))
(1<0 → (⟨1+0⟩=0 → 1<0))
(1<0 → (⟨1+0⟩=1 → 1<0))
(1<0 → (⟨1+1⟩=0 → 1<0))
(1<0 → (⟨1+1⟩=1 → 1<0))
(1<0 → (⟨0⋅0⟩=0 → 1<0))
(1<0 → (⟨0⋅0⟩=1 → 1<0))
(1<0 → (⟨0⋅1⟩=0 → 1<0))
(1<0 → (⟨0⋅1⟩=1 → 1<0))
(1<0 → (⟨1⋅0⟩=0 → 1<0))
(1<0 → (⟨1⋅0⟩=1 → 1<0))
(1<0 → (⟨1⋅1⟩=0 → 1<0))
(1<0 → (⟨1⋅1⟩=1 → 1<0))
(1<0 → (0<⟨0+0⟩ → 1<0))
(1<0 → (0<⟨0+1⟩ → 1<0))
(1<0 → (0<⟨1+0⟩ → 1<0))
(1<0 → (0<⟨1+1⟩ → 1<0))
(1<0 → (0<⟨0⋅0⟩ → 1<0))
(1<0 → (0<⟨0⋅1⟩ → 1<0))
(1<0 → (0<⟨1⋅0⟩ → 1<0))
(1<0 → (0<⟨1⋅1⟩ → 1<0))
(1<0 → (1<⟨0+0⟩ → 1<0))
(1<0 → (1<⟨0+1⟩ → 1<0))
(1<0 → (1<⟨1+0⟩ → 1<0))
(1<0 → (1<⟨1+1⟩ → 1<0))
(1<0 → (1<⟨0⋅0⟩ → 1<0))
(1<0 → (1<⟨0⋅1⟩ → 1<0))
(1<0 → (1<⟨1⋅0⟩ → 1<0))
(1<0 → (1<⟨1⋅1⟩ → 1<0))
(1<0 → (⟨0+0⟩<0 → 1<0))
(1<0 → (⟨0+0⟩<1 → 1<0))
(1<0 → (⟨0+1⟩<0 → 1<0))
(1<0 → (⟨0+1⟩<1 → 1<0))
(1<0 → (⟨1+0⟩<0 → 1<0))
(1<0 → (⟨1+0⟩<1 → 1<0))
(1<0 → (⟨1+1⟩<0 → 1<0))
(1<0 → (⟨1+1⟩<1 → 1<0))
(1<0 → (⟨0⋅0⟩<0 → 1<0))
(1<0 → (⟨0⋅0⟩<1 → 1<0))
(1<0 → (⟨0⋅1⟩<0 → 1<0))
(1<0 → (⟨0⋅1⟩<1 → 1<0))
(1<0 → (⟨1⋅0⟩<0 → 1<0))
(1<0 → (⟨1⋅0⟩<1 → 1<0))
(1<0 → (⟨1⋅1⟩<0 → 1<0))
(1<0 → (⟨1⋅1⟩<1 → 1<0))
(1<0 → (¬¬0=0 → 1<0))
(1<0 → (¬¬0=1 → 1<0))
(1<0 → (¬¬1=0 → 1<0))
(1<0 → (¬¬1=1 → 1<0))
(1<0 → (¬¬0<0 → 1<0))
(1<0 → (¬¬0<1 → 1<0))
(1<0 → (¬¬1<0 → 1<0))
(1<0 → (¬¬1<1 → 1<0))
(1<0 → (¬∀x. 0=x → 1<0))
(1<0 → (¬∀x. 1=x → 1<0))
(1<0 → (¬∀x. x=0 → 1<0))
(1<0 → (¬∀x. x=1 → 1<0))
(1<0 → (¬∀x. x=x → 1<0))
(1<0 → (¬∀x. x=x → 1<0))
(1<0 → (¬∀x. 0<x → 1<0))
(1<0 → (¬∀x. 1<x → 1<0))
(1<0 → (¬∀x. x<0 → 1<0))
(1<0 → (¬∀x. x<1 → 1<0))
(1<0 → (¬∀x. x<x → 1<0))
(1<0 → (¬∀x. x<x → 1<0))
(1<0 → (∀y. 0=y → 1<0))
(1<0 → (∀y. 1=y → 1<0))
(1<0 → (∀y. y=0 → 1<0))
(1<0 → (∀y. y=1 → 1<0))
(1<0 → (∀y. 0<y → 1<0))
(1<0 → (∀y. 1<y → 1<0))
(1<0 → (∀y. y<0 → 1<0))
(1<0 → (∀y. y<1 → 1<0))
(1<0 → (∀x. ¬0=x → 1<0))
(1<0 → (∀x. ¬1=x → 1<0))
(1<0 → (∀x. ¬x=0 → 1<0))
(1<0 → (∀x. ¬x=1 → 1<0))
(1<0 → (∀x. ¬x=x → 1<0))
(1<0 → (∀x. ¬x=x → 1<0))
(1<0 → (∀x. ¬0<x → 1<0))
(1<0 → (∀x. ¬1<x → 1<0))
(1<0 → (∀x. ¬x<0 → 1<0))
(1<0 → (∀x. ¬x<1 → 1<0))
(1<0 → (∀x. ¬x<x → 1<0))
(1<0 → (∀x. ¬x<x → 1<0))
(1<1 → (0=⟨0+0⟩ → 1<1))
(1<1 → (0=⟨0+1⟩ → 1<1))
(1<1 → (0=⟨1+0⟩ → 1<1))
(1<1 → (0=⟨1+1⟩ → 1<1))
(1<1 → (0=⟨0⋅0⟩ → 1<1))
(1<1 → (0=⟨0⋅1⟩ → 1<1))
(1<1 → (0=⟨1⋅0⟩ → 1<1))
(1<1 → (0=⟨1⋅1⟩ → 1<1))
(1<1 → (1=⟨0+0⟩ → 1<1))
(1<1 → (1=⟨0+1⟩ → 1<1))
(1<1 → (1=⟨1+0⟩ → 1<1))
(1<1 → (1=⟨1+1⟩ → 1<1))
(1<1 → (1=⟨0⋅0⟩ → 1<1))
(1<1 → (1=⟨0⋅1⟩ → 1<1))
(1<1 → (1=⟨1⋅0⟩ → 1<1))
(1<1 → (1=⟨1⋅1⟩ → 1<1))
(1<1 → (⟨0+0⟩=0 → 1<1))
(1<1 → (⟨0+0⟩=1 → 1<1))
(1<1 → (⟨0+1⟩=0 → 1<1))
(1<1 → (⟨0+1⟩=1 → 1<1))
(1<1 → (⟨1+0⟩=0 → 1<1))
(1<1 → (⟨1+0⟩=1 → 1<1))
(1<1 → (⟨1+1⟩=0 → 1<1))
(1<1 → (⟨1+1⟩=1 → 1<1))
(1<1 → (⟨0⋅0⟩=0 → 1<1))
(1<1 → (⟨0⋅0⟩=1 → 1<1))
(1<1 → (⟨0⋅1⟩=0 → 1<1))
(1<1 → (⟨0⋅1⟩=1 → 1<1))
(1<1 → (⟨1⋅0⟩=0 → 1<1))
(1<1 → (⟨1⋅0⟩=1 → 1<1))
(1<1 → (⟨1⋅1⟩=0 → 1<1))
(1<1 → (⟨1⋅1⟩=1 → 1<1))
(1<1 → (0<⟨0+0⟩ → 1<1))
(1<1 → (0<⟨0+1⟩ → 1<1))
(1<1 → (0<⟨1+0⟩ → 1<1))
(1<1 → (0<⟨1+1⟩ → 1<1))
(1<1 → (0<⟨0⋅0⟩ → 1<1))
(1<1 → (0<⟨0⋅1⟩ → 1<1))
(1<1 → (0<⟨1⋅0⟩ → 1<1))
(1<1 → (0<⟨1⋅1⟩ → 1<1))
(1<1 → (1<⟨0+0⟩ → 1<1))
(1<1 → (1<⟨0+1⟩ → 1<1))
(1<1 → (1<⟨1+0⟩ → 1<1))
(1<1 → (1<⟨1+1⟩ → 1<1))
(1<1 → (1<⟨0⋅0⟩ → 1<1))
(1<1 → (1<⟨0⋅1⟩ → 1<1))
(1<1 → (1<⟨1⋅0⟩ → 1<1))
(1<1 → (1<⟨1⋅1⟩ → 1<1))
(1<1 → (⟨0+0⟩<0 → 1<1))
(1<1 → (⟨0+0⟩<1 → 1<1))
(1<1 → (⟨0+1⟩<0 → 1<1))
(1<1 → (⟨0+1⟩<1 → 1<1))
(1<1 → (⟨1+0⟩<0 → 1<1))
(1<1 → (⟨1+0⟩<1 → 1<1))
(1<1 → (⟨1+1⟩<0 → 1<1))
(1<1 → (⟨1+1⟩<1 → 1<1))
(1<1 → (⟨0⋅0⟩<0 → 1<1))
(1<1 → (⟨0⋅0⟩<1 → 1<1))
(1<1 → (⟨0⋅1⟩<0 → 1<1))
(1<1 → (⟨0⋅1⟩<1 → 1<1))
(1<1 → (⟨1⋅0⟩<0 → 1<1))
(1<1 → (⟨1⋅0⟩<1 → 1<1))
(1<1 → (⟨1⋅1⟩<0 → 1<1))
(1<1 → (⟨1⋅1⟩<1 → 1<1))
(1<1 → (¬¬0=0 → 1<1))
(1<1 → (¬¬0=1 → 1<1))
(1<1 → (¬¬1=0 → 1<1))
(1<1 → (¬¬1=1 → 1<1))
(1<1 → (¬¬0<0 → 1<1))
(1<1 → (¬¬0<1 → 1<1))
(1<1 → (¬¬1<0 → 1<1))
(1<1 → (¬¬1<1 → 1<1))
(1<1 → (¬∀x. 0=x → 1<1))
(1<1 → (¬∀x. 1=x → 1<1))
(1<1 → (¬∀x. x=0 → 1<1))
(1<1 → (¬∀x. x=1 → 1<1))
(1<1 → (¬∀x. x=x → 1<1))
(1<1 → (¬∀x. x=x → 1<1))
(1<1 → (¬∀x. 0<x → 1<1))
(1<1 → (¬∀x. 1<x → 1<1))
(1<1 → (¬∀x. x<0 → 1<1))
(1<1 → (¬∀x. x<1 → 1<1))
(1<1 → (¬∀x. x<x → 1<1))
(1<1 → (¬∀x. x<x → 1<1))
(1<1 → (∀y. 0=y → 1<1))
(1<1 → (∀y. 1=y → 1<1))
(1<1 → (∀y. y=0 → 1<1))
(1<1 → (∀y. y=1 → 1<1))
(1<1 → (∀y. 0<y → 1<1))
(1<1 → (∀y. 1<y → 1<1))
(1<1 → (∀y. y<0 → 1<1))
(1<1 → (∀y. y<1 → 1<1))
(1<1 → (∀x. ¬0=x → 1<1))
(1<1 → (∀x. ¬1=x → 1<1))
(1<1 → (∀x. ¬x=0 → 1<1))
(1<1 → (∀x. ¬x=1 → 1<1))
(1<1 → (∀x. ¬x=x → 1<1))
(1<1 → (∀x. ¬x=x → 1<1))
(1<1 → (∀x. ¬0<x → 1<1))
(1<1 → (∀x. ¬1<x → 1<1))
(1<1 → (∀x. ¬x<0 → 1<1))
(1<1 → (∀x. ¬x<1 → 1<1))
(1<1 → (∀x. ¬x<x → 1<1))
(1<1 → (∀x. ¬x<x → 1<1))
(¬0=0 → (¬0=0 → ¬0=0))
(¬0=0 → (¬0=1 → ¬0=0))
(¬0=0 → (¬1=0 → ¬0=0))
(¬0=0 → (¬1=1 → ¬0=0))
(¬0=0 → (¬0<0 → ¬0=0))
(¬0=0 → (¬0<1 → ¬0=0))
(¬0=0 → (¬1<0 → ¬0=0))
(¬0=0 → (¬1<1 → ¬0=0))
(¬0=0 → (∀x. 0=x → ¬0=0))
(¬0=0 → (∀x. 1=x → ¬0=0))
(¬0=0 → (∀x. x=0 → ¬0=0))
(¬0=0 → (∀x. x=1 → ¬0=0))
(¬0=0 → (∀x. x=x → ¬0=0))
(¬0=0 → (∀x. x=x → ¬0=0))
(¬0=0 → (∀x. 0<x → ¬0=0))
(¬0=0 → (∀x. 1<x → ¬0=0))
(¬0=0 → (∀x. x<0 → ¬0=0))
(¬0=0 → (∀x. x<1 → ¬0=0))
(¬0=0 → (∀x. x<x → ¬0=0))
(¬0=0 → (∀x. x<x → ¬0=0))
(¬0=1 → (¬0=0 → ¬0=1))
(¬0=1 → (¬0=1 → ¬0=1))
(¬0=1 → (¬1=0 → ¬0=1))
(¬0=1 → (¬1=1 → ¬0=1))
(¬0=1 → (¬0<0 → ¬0=1))
(¬0=1 → (¬0<1 → ¬0=1))
(¬0=1 → (¬1<0 → ¬0=1))
(¬0=1 → (¬1<1 → ¬0=1))
(¬0=1 → (∀x. 0=x → ¬0=1))
(¬0=1 → (∀x. 1=x → ¬0=1))
(¬0=1 → (∀x. x=0 → ¬0=1))
(¬0=1 → (∀x. x=1 → ¬0=1))
(¬0=1 → (∀x. x=x → ¬0=1))
(¬0=1 → (∀x. x=x → ¬0=1))
(¬0=1 → (∀x. 0<x → ¬0=1))
(¬0=1 → (∀x. 1<x → ¬0=1))
(¬0=1 → (∀x. x<0 → ¬0=1))
(¬0=1 → (∀x. x<1 → ¬0=1))
(¬0=1 → (∀x. x<x → ¬0=1))
(¬0=1 → (∀x. x<x → ¬0=1))
(¬1=0 → (¬0=0 → ¬1=0))
(¬0=0 → ¬1=0)
(¬1=0 → (¬0=1 → ¬1=0))
(¬0=1 → ¬1=0)
(¬1=0 → (¬1=0 → ¬1=0))
(¬1=0 → ¬1=0)
(¬1=0 → (¬1=1 → ¬1=0))
(¬1=1 → ¬1=0)
(¬1=0 → (¬0<0 → ¬1=0))
(¬0<0 → ¬1=0)
(¬1=0 → (¬0<1 → ¬1=0))
(¬0<1 → ¬1=0)
(¬1=0 → (¬1<0 → ¬1=0))
(¬1<0 → ¬1=0)
(¬1=0 → (¬1<1 → ¬1=0))
(¬1<1 → ¬1=0)
(¬1=0 → (∀x. 0=x → ¬1=0))
(∀x. 0=x → ¬1=0)
(¬1=0 → (∀x. 1=x → ¬1=0))
(∀x. 1=x → ¬1=0)
(¬1=0 → (∀x. x=0 → ¬1=0))
(∀x. x=0 → ¬1=0)
(¬1=0 → (∀x. x=1 → ¬1=0))
(∀x. x=1 → ¬1=0)
(¬1=0 → (∀x. x=x → ¬1=0))
(∀x. x=x → ¬1=0)
(¬1=0 → (∀x. x=x → ¬1=0))
(∀x. x=x → ¬1=0)
(¬1=0 → (∀x. 0<x → ¬1=0))
(∀x. 0<x → ¬1=0)
(¬1=0 → (∀x. 1<x → ¬1=0))
(∀x. 1<x → ¬1=0)
(¬1=0 → (∀x. x<0 → ¬1=0))
(∀x. x<0 → ¬1=0)
(¬1=0 → (∀x. x<1 → ¬1=0))
(∀x. x<1 → ¬1=0)
(¬1=0 → (∀x. x<x → ¬1=0))
(∀x. x<x → ¬1=0)
(¬1=0 → (∀x. x<x → ¬1=0))
(∀x. x<x → ¬1=0)
(¬1=1 → (¬0=0 → ¬1=1))
(¬1=1 → (¬0=1 → ¬1=1))
(¬1=1 → (¬1=0 → ¬1=1))
(¬1=1 → (¬1=1 → ¬1=1))
(¬1=1 → (¬0<0 → ¬1=1))
(¬1=1 → (¬0<1 → ¬1=1))
(¬1=1 → (¬1<0 → ¬1=1))
(¬1=1 → (¬1<1 → ¬1=1))
(¬1=1 → (∀x. 0=x → ¬1=1))
(¬1=1 → (∀x. 1=x → ¬1=1))
(¬1=1 → (∀x. x=0 → ¬1=1))
(¬1=1 → (∀x. x=1 → ¬1=1))
(¬1=1 → (∀x. x=x → ¬1=1))
(¬1=1 → (∀x. x=x → ¬1=1))
(¬1=1 → (∀x. 0<x → ¬1=1))
(¬1=1 → (∀x. 1<x → ¬1=1))
(¬1=1 → (∀x. x<0 → ¬1=1))
(¬1=1 → (∀x. x<1 → ¬1=1))
(¬1=1 → (∀x. x<x → ¬1=1))
(¬1=1 → (∀x. x<x → ¬1=1))
(¬0<0 → (¬0=0 → ¬0<0))
(¬0<0 → (¬0=1 → ¬0<0))
(¬0<0 → (¬1=0 → ¬0<0))
(¬0<0 → (¬1=1 → ¬0<0))
(¬0<0 → (¬0<0 → ¬0<0))
(¬0<0 → (¬0<1 → ¬0<0))
(¬0<0 → (¬1<0 → ¬0<0))
(¬0<0 → (¬1<1 → ¬0<0))
(¬0<0 → (∀x. 0=x → ¬0<0))
(¬0<0 → (∀x. 1=x → ¬0<0))
(¬0<0 → (∀x. x=0 → ¬0<0))
(¬0<0 → (∀x. x=1 → ¬0<0))
(¬0<0 → (∀x. x=x → ¬0<0))
(¬0<0 → (∀x. x=x → ¬0<0))
(¬0<0 → (∀x. 0<x → ¬0<0))
(¬0<0 → (∀x. 1<x → ¬0<0))
(¬0<0 → (∀x. x<0 → ¬0<0))
(¬0<0 → (∀x. x<1 → ¬0<0))
(¬0<0 → (∀x. x<x → ¬0<0))
(¬0<0 → (∀x. x<x → ¬0<0))
(¬0<1 → (¬0=0 → ¬0<1))
(¬0<1 → (¬0=1 → ¬0<1))
(¬0<1 → (¬1=0 → ¬0<1))
(¬0<1 → (¬1=1 → ¬0<1))
(¬0<1 → (¬0<0 → ¬0<1))
(¬0<1 → (¬0<1 → ¬0<1))
(¬0<1 → (¬1<0 → ¬0<1))
(¬0<1 → (¬1<1 → ¬0<1))
(¬0<1 → (∀x. 0=x → ¬0<1))
(¬0<1 → (∀x. 1=x → ¬0<1))
(¬0<1 → (∀x. x=0 → ¬0<1))
(¬0<1 → (∀x. x=1 → ¬0<1))
(¬0<1 → (∀x. x=x → ¬0<1))
(¬0<1 → (∀x. x=x → ¬0<1))
(¬0<1 → (∀x. 0<x → ¬0<1))
(¬0<1 → (∀x. 1<x → ¬0<1))
(¬0<1 → (∀x. x<0 → ¬0<1))
(¬0<1 → (∀x. x<1 → ¬0<1))
(¬0<1 → (∀x. x<x → ¬0<1))
(¬0<1 → (∀x. x<x → ¬0<1))
(¬1<0 → (¬0=0 → ¬1<0))
(¬1<0 → (¬0=1 → ¬1<0))
(¬1<0 → (¬1=0 → ¬1<0))
(¬1<0 → (¬1=1 → ¬1<0))
(¬1<0 → (¬0<0 → ¬1<0))
(¬1<0 → (¬0<1 → ¬1<0))
(¬1<0 → (¬1<0 → ¬1<0))
(¬1<0 → (¬1<1 → ¬1<0))
(¬1<0 → (∀x. 0=x → ¬1<0))
(¬1<0 → (∀x. 1=x → ¬1<0))
(¬1<0 → (∀x. x=0 → ¬1<0))
(¬1<0 → (∀x. x=1 → ¬1<0))
(¬1<0 → (∀x. x=x → ¬1<0))
(¬1<0 → (∀x. x=x → ¬1<0))
(¬1<0 → (∀x. 0<x → ¬1<0))
(¬1<0 → (∀x. 1<x → ¬1<0))
(¬1<0 → (∀x. x<0 → ¬1<0))
(¬1<0 → (∀x. x<1 → ¬1<0))
(¬1<0 → (∀x. x<x → ¬1<0))
(¬1<0 → (∀x. x<x → ¬1<0))
(¬1<1 → (¬0=0 → ¬1<1))
(¬1<1 → (¬0=1 → ¬1<1))
(¬1<1 → (¬1=0 → ¬1<1))
(¬1<1 → (¬1=1 → ¬1<1))
(¬1<1 → (¬0<0 → ¬1<1))
(¬1<1 → (¬0<1 → ¬1<1))
(¬1<1 → (¬1<0 → ¬1<1))
(¬1<1 → (¬1<1 → ¬1<1))
(¬1<1 → (∀x. 0=x → ¬1<1))
(¬1<1 → (∀x. 1=x → ¬1<1))
(¬1<1 → (∀x. x=0 → ¬1<1))
(¬1<1 → (∀x. x=1 → ¬1<1))
(¬1<1 → (∀x. x=x → ¬1<1))
(¬1<1 → (∀x. x=x → ¬1<1))
(¬1<1 → (∀x. 0<x → ¬1<1))
(¬1<1 → (∀x. 1<x → ¬1<1))
(¬1<1 → (∀x. x<0 → ¬1<1))
(¬1<1 → (∀x. x<1 → ¬1<1))
(¬1<1 → (∀x. x<x → ¬1<1))
(¬1<1 → (∀x. x<x → ¬1<1))
(∀x. 0=x → (¬0=0 → ∀x. 0=x))
(∀x. 0=x → (¬0=1 → ∀x. 0=x))
(∀x. 0=x → (¬1=0 → ∀x. 0=x))
(∀x. 0=x → (¬1=1 → ∀x. 0=x))
(∀x. 0=x → (¬0<0 → ∀x. 0=x))
(∀x. 0=x → (¬0<1 → ∀x. 0=x))
(∀x. 0=x → (¬1<0 → ∀x. 0=x))
(∀x. 0=x → (¬1<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. 0=x → ∀x. 0=x))
(∀x. 0=x → (∀x. 1=x → ∀x. 0=x))
(∀x. 0=x → (∀x. x=0 → ∀x. 0=x))
(∀x. 0=x → (∀x. x=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. x=x → ∀x. 0=x))
(∀x. 0=x → (∀x. x=x → ∀x. 0=x))
(∀x. 0=x → (∀x. 0<x → ∀x. 0=x))
(∀x. 0=x → (∀x. 1<x → ∀x. 0=x))
(∀x. 0=x → (∀x. x<0 → ∀x. 0=x))
(∀x. 0=x → (∀x. x<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. x<x → ∀x. 0=x))
(∀x. 0=x → (∀x. x<x → ∀x. 0=x))
(∀x. 1=x → (¬0=0 → ∀x. 1=x))
(∀x. 1=x → (¬0=1 → ∀x. 1=x))
(∀x. 1=x → (¬1=0 → ∀x. 1=x))
(∀x. 1=x → (¬1=1 → ∀x. 1=x))
(∀x. 1=x → (¬0<0 → ∀x. 1=x))
(∀x. 1=x → (¬0<1 → ∀x. 1=x))
(∀x. 1=x → (¬1<0 → ∀x. 1=x))
(∀x. 1=x → (¬1<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. 0=x → ∀x. 1=x))
(∀x. 1=x → (∀x. 1=x → ∀x. 1=x))
(∀x. 1=x → (∀x. x=0 → ∀x. 1=x))
(∀x. 1=x → (∀x. x=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. x=x → ∀x. 1=x))
(∀x. 1=x → (∀x. x=x → ∀x. 1=x))
(∀x. 1=x → (∀x. 0<x → ∀x. 1=x))
(∀x. 1=x → (∀x. 1<x → ∀x. 1=x))
(∀x. 1=x → (∀x. x<0 → ∀x. 1=x))
(∀x. 1=x → (∀x. x<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. x<x → ∀x. 1=x))
(∀x. 1=x → (∀x. x<x → ∀x. 1=x))
(∀x. x=0 → (¬0=0 → ∀x. x=0))
(∀x. x=0 → (¬0=1 → ∀x. x=0))
(∀x. x=0 → (¬1=0 → ∀x. x=0))
(∀x. x=0 → (¬1=1 → ∀x. x=0))
(∀x. x=0 → (¬0<0 → ∀x. x=0))
(∀x. x=0 → (¬0<1 → ∀x. x=0))
(∀x. x=0 → (¬1<0 → ∀x. x=0))
(∀x. x=0 → (¬1<1 → ∀x. x=0))
(∀x. x=0 → (∀x. 0=x → ∀x. x=0))
(∀x. x=0 → (∀x. 1=x → ∀x. x=0))
(∀x. x=0 → (∀x. x=0 → ∀x. x=0))
(∀x. x=0 → (∀x. x=1 → ∀x. x=0))
(∀x. x=0 → (∀x. x=x → ∀x. x=0))
(∀x. x=0 → (∀x. x=x → ∀x. x=0))
(∀x. x=0 → (∀x. 0<x → ∀x. x=0))
(∀x. x=0 → (∀x. 1<x → ∀x. x=0))
(∀x. x=0 → (∀x. x<0 → ∀x. x=0))
(∀x. x=0 → (∀x. x<1 → ∀x. x=0))
(∀x. x=0 → (∀x. x<x → ∀x. x=0))
(∀x. x=0 → (∀x. x<x → ∀x. x=0))
(∀x. x=1 → (¬0=0 → ∀x. x=1))
(∀x. x=1 → (¬0=1 → ∀x. x=1))
(∀x. x=1 → (¬1=0 → ∀x. x=1))
(∀x. x=1 → (¬1=1 → ∀x. x=1))
(∀x. x=1 → (¬0<0 → ∀x. x=1))
(∀x. x=1 → (¬0<1 → ∀x. x=1))
(∀x. x=1 → (¬1<0 → ∀x. x=1))
(∀x. x=1 → (¬1<1 → ∀x. x=1))
(∀x. x=1 → (∀x. 0=x → ∀x. x=1))
(∀x. x=1 → (∀x. 1=x → ∀x. x=1))
(∀x. x=1 → (∀x. x=0 → ∀x. x=1))
(∀x. x=1 → (∀x. x=1 → ∀x. x=1))
(∀x. x=1 → (∀x. x=x → ∀x. x=1))
(∀x. x=1 → (∀x. x=x → ∀x. x=1))
(∀x. x=1 → (∀x. 0<x → ∀x. x=1))
(∀x. x=1 → (∀x. 1<x → ∀x. x=1))
(∀x. x=1 → (∀x. x<0 → ∀x. x=1))
(∀x. x=1 → (∀x. x<1 → ∀x. x=1))
(∀x. x=1 → (∀x. x<x → ∀x. x=1))
(∀x. x=1 → (∀x. x<x → ∀x. x=1))
(∀x. x=x → (¬0=0 → ∀x. x=x))
(∀x. x=x → (¬0=1 → ∀x. x=x))
(∀x. x=x → (¬1=0 → ∀x. x=x))
(∀x. x=x → (¬1=1 → ∀x. x=x))
(∀x. x=x → (¬0<0 → ∀x. x=x))
(∀x. x=x → (¬0<1 → ∀x. x=x))
(∀x. x=x → (¬1<0 → ∀x. x=x))
(∀x. x=x → (¬1<1 → ∀x. x=x))
(∀x. x=x → (∀x. 0=x → ∀x. x=x))
(∀x. x=x → (∀x. 1=x → ∀x. x=x))
(∀x. x=x → (∀x. x=0 → ∀x. x=x))
(∀x. x=x → (∀x. x=1 → ∀x. x=x))
(∀x. x=x → (∀x. x=x → ∀x. x=x))
(∀x. x=x → (∀x. x=x → ∀x. x=x))
(∀x. x=x → (∀x. 0<x → ∀x. x=x))
(∀x. x=x → (∀x. 1<x → ∀x. x=x))
(∀x. x=x → (∀x. x<0 → ∀x. x=x))
(∀x. x=x → (∀x. x<1 → ∀x. x=x))
(∀x. x=x → (∀x. x<x → ∀x. x=x))
(∀x. x=x → (∀x. x<x → ∀x. x=x))
(∀x. x=x → (¬0=0 → ∀x. x=x))
(∀x. x=x → (¬0=1 → ∀x. x=x))
(∀x. x=x → (¬1=0 → ∀x. x=x))
(∀x. x=x → (¬1=1 → ∀x. x=x))
(∀x. x=x → (¬0<0 → ∀x. x=x))
(∀x. x=x → (¬0<1 → ∀x. x=x))
(∀x. x=x → (¬1<0 → ∀x. x=x))
(∀x. x=x → (¬1<1 → ∀x. x=x))
(∀x. x=x → (∀x. 0=x → ∀x. x=x))
(∀x. x=x → (∀x. 1=x → ∀x. x=x))
(∀x. x=x → (∀x. x=0 → ∀x. x=x))
(∀x. x=x → (∀x. x=1 → ∀x. x=x))
(∀x. x=x → (∀x. x=x → ∀x. x=x))
(∀x. x=x → (∀x. x=x → ∀x. x=x))
(∀x. x=x → (∀x. 0<x → ∀x. x=x))
(∀x. x=x → (∀x. 1<x → ∀x. x=x))
(∀x. x=x → (∀x. x<0 → ∀x. x=x))
(∀x. x=x → (∀x. x<1 → ∀x. x=x))
(∀x. x=x → (∀x. x<x → ∀x. x=x))
(∀x. x=x → (∀x. x<x → ∀x. x=x))
(∀x. 0<x → (¬0=0 → ∀x. 0<x))
(∀x. 0<x → (¬0=1 → ∀x. 0<x))
(∀x. 0<x → (¬1=0 → ∀x. 0<x))
(∀x. 0<x → (¬1=1 → ∀x. 0<x))
(∀x. 0<x → (¬0<0 → ∀x. 0<x))
(∀x. 0<x → (¬0<1 → ∀x. 0<x))
(∀x. 0<x → (¬1<0 → ∀x. 0<x))
(∀x. 0<x → (¬1<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. 0=x → ∀x. 0<x))
(∀x. 0<x → (∀x. 1=x → ∀x. 0<x))
(∀x. 0<x → (∀x. x=0 → ∀x. 0<x))
(∀x. 0<x → (∀x. x=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. x=x → ∀x. 0<x))
(∀x. 0<x → (∀x. x=x → ∀x. 0<x))
(∀x. 0<x → (∀x. 0<x → ∀x. 0<x))
(∀x. 0<x → (∀x. 1<x → ∀x. 0<x))
(∀x. 0<x → (∀x. x<0 → ∀x. 0<x))
(∀x. 0<x → (∀x. x<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. x<x → ∀x. 0<x))
(∀x. 0<x → (∀x. x<x → ∀x. 0<x))
(∀x. 1<x → (¬0=0 → ∀x. 1<x))
(∀x. 1<x → (¬0=1 → ∀x. 1<x))
(∀x. 1<x → (¬1=0 → ∀x. 1<x))
(∀x. 1<x → (¬1=1 → ∀x. 1<x))
(∀x. 1<x → (¬0<0 → ∀x. 1<x))
(∀x. 1<x → (¬0<1 → ∀x. 1<x))
(∀x. 1<x → (¬1<0 → ∀x. 1<x))
(∀x. 1<x → (¬1<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. 0=x → ∀x. 1<x))
(∀x. 1<x → (∀x. 1=x → ∀x. 1<x))
(∀x. 1<x → (∀x. x=0 → ∀x. 1<x))
(∀x. 1<x → (∀x. x=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. x=x → ∀x. 1<x))
(∀x. 1<x → (∀x. x=x → ∀x. 1<x))
(∀x. 1<x → (∀x. 0<x → ∀x. 1<x))
(∀x. 1<x → (∀x. 1<x → ∀x. 1<x))
(∀x. 1<x → (∀x. x<0 → ∀x. 1<x))
(∀x. 1<x → (∀x. x<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. x<x → ∀x. 1<x))
(∀x. 1<x → (∀x. x<x → ∀x. 1<x))
(∀x. x<0 → (¬0=0 → ∀x. x<0))
(∀x. x<0 → (¬0=1 → ∀x. x<0))
(∀x. x<0 → (¬1=0 → ∀x. x<0))
(∀x. x<0 → (¬1=1 → ∀x. x<0))
(∀x. x<0 → (¬0<0 → ∀x. x<0))
(∀x. x<0 → (¬0<1 → ∀x. x<0))
(∀x. x<0 → (¬1<0 → ∀x. x<0))
(∀x. x<0 → (¬1<1 → ∀x. x<0))
(∀x. x<0 → (∀x. 0=x → ∀x. x<0))
(∀x. x<0 → (∀x. 1=x → ∀x. x<0))
(∀x. x<0 → (∀x. x=0 → ∀x. x<0))
(∀x. x<0 → (∀x. x=1 → ∀x. x<0))
(∀x. x<0 → (∀x. x=x → ∀x. x<0))
(∀x. x<0 → (∀x. x=x → ∀x. x<0))
(∀x. x<0 → (∀x. 0<x → ∀x. x<0))
(∀x. x<0 → (∀x. 1<x → ∀x. x<0))
(∀x. x<0 → (∀x. x<0 → ∀x. x<0))
(∀x. x<0 → (∀x. x<1 → ∀x. x<0))
(∀x. x<0 → (∀x. x<x → ∀x. x<0))
(∀x. x<0 → (∀x. x<x → ∀x. x<0))
(∀x. x<1 → (¬0=0 → ∀x. x<1))
(∀x. x<1 → (¬0=1 → ∀x. x<1))
(∀x. x<1 → (¬1=0 → ∀x. x<1))
(∀x. x<1 → (¬1=1 → ∀x. x<1))
(∀x. x<1 → (¬0<0 → ∀x. x<1))
(∀x. x<1 → (¬0<1 → ∀x. x<1))
(∀x. x<1 → (¬1<0 → ∀x. x<1))
(∀x. x<1 → (¬1<1 → ∀x. x<1))
(∀x. x<1 → (∀x. 0=x → ∀x. x<1))
(∀x. x<1 → (∀x. 1=x → ∀x. x<1))
(∀x. x<1 → (∀x. x=0 → ∀x. x<1))
(∀x. x<1 → (∀x. x=1 → ∀x. x<1))
(∀x. x<1 → (∀x. x=x → ∀x. x<1))
(∀x. x<1 → (∀x. x=x → ∀x. x<1))
(∀x. x<1 → (∀x. 0<x → ∀x. x<1))
(∀x. x<1 → (∀x. 1<x → ∀x. x<1))
(∀x. x<1 → (∀x. x<0 → ∀x. x<1))
(∀x. x<1 → (∀x. x<1 → ∀x. x<1))
(∀x. x<1 → (∀x. x<x → ∀x. x<1))
(∀x. x<1 → (∀x. x<x → ∀x. x<1))
(∀x. x<x → (¬0=0 → ∀x. x<x))
(∀x. x<x → (¬0=1 → ∀x. x<x))
(∀x. x<x → (¬1=0 → ∀x. x<x))
(∀x. x<x → (¬1=1 → ∀x. x<x))
(∀x. x<x → (¬0<0 → ∀x. x<x))
(∀x. x<x → (¬0<1 → ∀x. x<x))
(∀x. x<x → (¬1<0 → ∀x. x<x))
(∀x. x<x → (¬1<1 → ∀x. x<x))
(∀x. x<x → (∀x. 0=x → ∀x. x<x))
(∀x. x<x → (∀x. 1=x → ∀x. x<x))
(∀x. x<x → (∀x. x=0 → ∀x. x<x))
(∀x. x<x → (∀x. x=1 → ∀x. x<x))
(∀x. x<x → (∀x. x=x → ∀x. x<x))
(∀x. x<x → (∀x. x=x → ∀x. x<x))
(∀x. x<x → (∀x. 0<x → ∀x. x<x))
(∀x. x<x → (∀x. 1<x → ∀x. x<x))
(∀x. x<x → (∀x. x<0 → ∀x. x<x))
(∀x. x<x → (∀x. x<1 → ∀x. x<x))
(∀x. x<x → (∀x. x<x → ∀x. x<x))
(∀x. x<x → (∀x. x<x → ∀x. x<x))
(∀x. x<x → (¬0=0 → ∀x. x<x))
(∀x. x<x → (¬0=1 → ∀x. x<x))
(∀x. x<x → (¬1=0 → ∀x. x<x))
(∀x. x<x → (¬1=1 → ∀x. x<x))
(∀x. x<x → (¬0<0 → ∀x. x<x))
(∀x. x<x → (¬0<1 → ∀x. x<x))
(∀x. x<x → (¬1<0 → ∀x. x<x))
(∀x. x<x → (¬1<1 → ∀x. x<x))
(∀x. x<x → (∀x. 0=x → ∀x. x<x))
(∀x. x<x → (∀x. 1=x → ∀x. x<x))
(∀x. x<x → (∀x. x=0 → ∀x. x<x))
(∀x. x<x → (∀x. x=1 → ∀x. x<x))
(∀x. x<x → (∀x. x=x → ∀x. x<x))
(∀x. x<x → (∀x. x=x → ∀x. x<x))
(∀x. x<x → (∀x. 0<x → ∀x. x<x))
(∀x. x<x → (∀x. 1<x → ∀x. x<x))
(∀x. x<x → (∀x. x<0 → ∀x. x<x))
(∀x. x<x → (∀x. x<1 → ∀x. x<x))
(∀x. x<x → (∀x. x<x → ∀x. x<x))
(∀x. x<x → (∀x. x<x → ∀x. x<x))
(0=⟨0+0⟩ → (0=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1<1 → 0=⟨0+0⟩))
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(⟨1⋅1⟩=1 → (1<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1<1 → ⟨1⋅1⟩=1))
(0<⟨0+0⟩ → (0=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1<1 → 0<⟨0+0⟩))
(0<⟨0+1⟩ → (0=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1<1 → 0<⟨0+1⟩))
(0<⟨1+0⟩ → (0=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1<1 → 0<⟨1+0⟩))
(0<⟨1+1⟩ → (0=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1<1 → 0<⟨1+1⟩))
(0<⟨0⋅0⟩ → (0=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅1⟩ → (0=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1<1 → 0<⟨0⋅1⟩))
(0<⟨1⋅0⟩ → (0=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅1⟩ → (0=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1<1 → 0<⟨1⋅1⟩))
(1<⟨0+0⟩ → (0=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1<1 → 1<⟨0+0⟩))
(1<⟨0+1⟩ → (0=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1<1 → 1<⟨0+1⟩))
(1<⟨1+0⟩ → (0=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1<1 → 1<⟨1+0⟩))
(1<⟨1+1⟩ → (0=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1<1 → 1<⟨1+1⟩))
(1<⟨0⋅0⟩ → (0=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅1⟩ → (0=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1<1 → 1<⟨0⋅1⟩))
(1<⟨1⋅0⟩ → (0=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅1⟩ → (0=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1<1 → 1<⟨1⋅1⟩))
(⟨0+0⟩<0 → (0=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1<1 → ⟨0+0⟩<0))
(⟨0+0⟩<1 → (0=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1<1 → ⟨0+0⟩<1))
(⟨0+1⟩<0 → (0=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1<1 → ⟨0+1⟩<0))
(⟨0+1⟩<1 → (0=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1<1 → ⟨0+1⟩<1))
(⟨1+0⟩<0 → (0=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1<1 → ⟨1+0⟩<0))
(⟨1+0⟩<1 → (0=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1<1 → ⟨1+0⟩<1))
(⟨1+1⟩<0 → (0=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1<1 → ⟨1+1⟩<0))
(⟨1+1⟩<1 → (0=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1<1 → ⟨1+1⟩<1))
(⟨0⋅0⟩<0 → (0=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<1 → (0=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1<1 → ⟨0⋅0⟩<1))
(⟨0⋅1⟩<0 → (0=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<1 → (0=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1<1 → ⟨0⋅1⟩<1))
(⟨1⋅0⟩<0 → (0=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<1 → (0=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1<1 → ⟨1⋅0⟩<1))
(⟨1⋅1⟩<0 → (0=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<1 → (0=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1<1 → ⟨1⋅1⟩<1))
(¬¬0=0 → (0=0 → ¬¬0=0))
(¬¬0=0 → (0=1 → ¬¬0=0))
(¬¬0=0 → (1=0 → ¬¬0=0))
(¬¬0=0 → (1=1 → ¬¬0=0))
(¬¬0=0 → (0<0 → ¬¬0=0))
(¬¬0=0 → (0<1 → ¬¬0=0))
(¬¬0=0 → (1<0 → ¬¬0=0))
(¬¬0=0 → (1<1 → ¬¬0=0))
(¬¬0=1 → (0=0 → ¬¬0=1))
(¬¬0=1 → (0=1 → ¬¬0=1))
(¬¬0=1 → (1=0 → ¬¬0=1))
(¬¬0=1 → (1=1 → ¬¬0=1))
(¬¬0=1 → (0<0 → ¬¬0=1))
(¬¬0=1 → (0<1 → ¬¬0=1))
(¬¬0=1 → (1<0 → ¬¬0=1))
(¬¬0=1 → (1<1 → ¬¬0=1))
(¬¬1=0 → (0=0 → ¬¬1=0))
(¬¬1=0 → (0=1 → ¬¬1=0))
(¬¬1=0 → (1=0 → ¬¬1=0))
(¬¬1=0 → (1=1 → ¬¬1=0))
(¬¬1=0 → (0<0 → ¬¬1=0))
(¬¬1=0 → (0<1 → ¬¬1=0))
(¬¬1=0 → (1<0 → ¬¬1=0))
(¬¬1=0 → (1<1 → ¬¬1=0))
(¬¬1=1 → (0=0 → ¬¬1=1))
(¬¬1=1 → (0=1 → ¬¬1=1))
(¬¬1=1 → (1=0 → ¬¬1=1))
(¬¬1=1 → (1=1 → ¬¬1=1))
(¬¬1=1 → (0<0 → ¬¬1=1))
(¬¬1=1 → (0<1 → ¬¬1=1))
(¬¬1=1 → (1<0 → ¬¬1=1))
(¬¬1=1 → (1<1 → ¬¬1=1))
(¬¬0<0 → (0=0 → ¬¬0<0))
(¬¬0<0 → (0=1 → ¬¬0<0))
(¬¬0<0 → (1=0 → ¬¬0<0))
(¬¬0<0 → (1=1 → ¬¬0<0))
(¬¬0<0 → (0<0 → ¬¬0<0))
(¬¬0<0 → (0<1 → ¬¬0<0))
(¬¬0<0 → (1<0 → ¬¬0<0))
(¬¬0<0 → (1<1 → ¬¬0<0))
(¬¬0<1 → (0=0 → ¬¬0<1))
(¬¬0<1 → (0=1 → ¬¬0<1))
(¬¬0<1 → (1=0 → ¬¬0<1))
(¬¬0<1 → (1=1 → ¬¬0<1))
(¬¬0<1 → (0<0 → ¬¬0<1))
(¬¬0<1 → (0<1 → ¬¬0<1))
(¬¬0<1 → (1<0 → ¬¬0<1))
(¬¬0<1 → (1<1 → ¬¬0<1))
(¬¬1<0 → (0=0 → ¬¬1<0))
(¬¬1<0 → (0=1 → ¬¬1<0))
(¬¬1<0 → (1=0 → ¬¬1<0))
(¬¬1<0 → (1=1 → ¬¬1<0))
(¬¬1<0 → (0<0 → ¬¬1<0))
(¬¬1<0 → (0<1 → ¬¬1<0))
(¬¬1<0 → (1<0 → ¬¬1<0))
(¬¬1<0 → (1<1 → ¬¬1<0))
(¬¬1<1 → (0=0 → ¬¬1<1))
(¬¬1<1 → (0=1 → ¬¬1<1))
(¬¬1<1 → (1=0 → ¬¬1<1))
(¬¬1<1 → (1=1 → ¬¬1<1))
(¬¬1<1 → (0<0 → ¬¬1<1))
(¬¬1<1 → (0<1 → ¬¬1<1))
(¬¬1<1 → (1<0 → ¬¬1<1))
(¬¬1<1 → (1<1 → ¬¬1<1))
(¬∀x. 0=x → (0=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (0=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (1=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (1=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (0<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (0<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (1<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (1<1 → ¬∀x. 0=x))
(¬∀x. 1=x → (0=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (0=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (1=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (1=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (0<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (0<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (1<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (1<1 → ¬∀x. 1=x))
(¬∀x. x=0 → (0=0 → ¬∀x. x=0))
(¬∀x. x=0 → (0=1 → ¬∀x. x=0))
(¬∀x. x=0 → (1=0 → ¬∀x. x=0))
(¬∀x. x=0 → (1=1 → ¬∀x. x=0))
(¬∀x. x=0 → (0<0 → ¬∀x. x=0))
(¬∀x. x=0 → (0<1 → ¬∀x. x=0))
(¬∀x. x=0 → (1<0 → ¬∀x. x=0))
(¬∀x. x=0 → (1<1 → ¬∀x. x=0))
(¬∀x. x=1 → (0=0 → ¬∀x. x=1))
(¬∀x. x=1 → (0=1 → ¬∀x. x=1))
(¬∀x. x=1 → (1=0 → ¬∀x. x=1))
(¬∀x. x=1 → (1=1 → ¬∀x. x=1))
(¬∀x. x=1 → (0<0 → ¬∀x. x=1))
(¬∀x. x=1 → (0<1 → ¬∀x. x=1))
(¬∀x. x=1 → (1<0 → ¬∀x. x=1))
(¬∀x. x=1 → (1<1 → ¬∀x. x=1))
(¬∀x. x=x → (0=0 → ¬∀x. x=x))
(¬∀x. x=x → (0=1 → ¬∀x. x=x))
(¬∀x. x=x → (1=0 → ¬∀x. x=x))
(¬∀x. x=x → (1=1 → ¬∀x. x=x))
(¬∀x. x=x → (0<0 → ¬∀x. x=x))
(¬∀x. x=x → (0<1 → ¬∀x. x=x))
(¬∀x. x=x → (1<0 → ¬∀x. x=x))
(¬∀x. x=x → (1<1 → ¬∀x. x=x))
(¬∀x. x=x → (0=0 → ¬∀x. x=x))
(¬∀x. x=x → (0=1 → ¬∀x. x=x))
(¬∀x. x=x → (1=0 → ¬∀x. x=x))
(¬∀x. x=x → (1=1 → ¬∀x. x=x))
(¬∀x. x=x → (0<0 → ¬∀x. x=x))
(¬∀x. x=x → (0<1 → ¬∀x. x=x))
(¬∀x. x=x → (1<0 → ¬∀x. x=x))
(¬∀x. x=x → (1<1 → ¬∀x. x=x))
(¬∀x. 0<x → (0=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (0=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (1=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (1=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (0<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (0<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (1<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (1<1 → ¬∀x. 0<x))
(¬∀x. 1<x → (0=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (0=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (1=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (1=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (0<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (0<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (1<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (1<1 → ¬∀x. 1<x))
(¬∀x. x<0 → (0=0 → ¬∀x. x<0))
(¬∀x. x<0 → (0=1 → ¬∀x. x<0))
(¬∀x. x<0 → (1=0 → ¬∀x. x<0))
(¬∀x. x<0 → (1=1 → ¬∀x. x<0))
(¬∀x. x<0 → (0<0 → ¬∀x. x<0))
(¬∀x. x<0 → (0<1 → ¬∀x. x<0))
(¬∀x. x<0 → (1<0 → ¬∀x. x<0))
(¬∀x. x<0 → (1<1 → ¬∀x. x<0))
(¬∀x. x<1 → (0=0 → ¬∀x. x<1))
(¬∀x. x<1 → (0=1 → ¬∀x. x<1))
(¬∀x. x<1 → (1=0 → ¬∀x. x<1))
(¬∀x. x<1 → (1=1 → ¬∀x. x<1))
(¬∀x. x<1 → (0<0 → ¬∀x. x<1))
(¬∀x. x<1 → (0<1 → ¬∀x. x<1))
(¬∀x. x<1 → (1<0 → ¬∀x. x<1))
(¬∀x. x<1 → (1<1 → ¬∀x. x<1))
(¬∀x. x<x → (0=0 → ¬∀x. x<x))
(¬∀x. x<x → (0=1 → ¬∀x. x<x))
(¬∀x. x<x → (1=0 → ¬∀x. x<x))
(¬∀x. x<x → (1=1 → ¬∀x. x<x))
(¬∀x. x<x → (0<0 → ¬∀x. x<x))
(¬∀x. x<x → (0<1 → ¬∀x. x<x))
(¬∀x. x<x → (1<0 → ¬∀x. x<x))
(¬∀x. x<x → (1<1 → ¬∀x. x<x))
(¬∀x. x<x → (0=0 → ¬∀x. x<x))
(¬∀x. x<x → (0=1 → ¬∀x. x<x))
(¬∀x. x<x → (1=0 → ¬∀x. x<x))
(¬∀x. x<x → (1=1 → ¬∀x. x<x))
(¬∀x. x<x → (0<0 → ¬∀x. x<x))
(¬∀x. x<x → (0<1 → ¬∀x. x<x))
(¬∀x. x<x → (1<0 → ¬∀x. x<x))
(¬∀x. x<x → (1<1 → ¬∀x. x<x))
(∀y. 0=y → (0=0 → ∀y. 0=y))
(∀y. 0=y → (0=1 → ∀y. 0=y))
(∀y. 0=y → (1=0 → ∀y. 0=y))
(∀y. 0=y → (1=1 → ∀y. 0=y))
(∀y. 0=y → (0<0 → ∀y. 0=y))
(∀y. 0=y → (0<1 → ∀y. 0=y))
(∀y. 0=y → (1<0 → ∀y. 0=y))
(∀y. 0=y → (1<1 → ∀y. 0=y))
(∀y. 1=y → (0=0 → ∀y. 1=y))
(∀y. 1=y → (0=1 → ∀y. 1=y))
(∀y. 1=y → (1=0 → ∀y. 1=y))
(∀y. 1=y → (1=1 → ∀y. 1=y))
(∀y. 1=y → (0<0 → ∀y. 1=y))
(∀y. 1=y → (0<1 → ∀y. 1=y))
(∀y. 1=y → (1<0 → ∀y. 1=y))
(∀y. 1=y → (1<1 → ∀y. 1=y))
(∀y. y=0 → (0=0 → ∀y. y=0))
(∀y. y=0 → (0=1 → ∀y. y=0))
(∀y. y=0 → (1=0 → ∀y. y=0))
(∀y. y=0 → (1=1 → ∀y. y=0))
(∀y. y=0 → (0<0 → ∀y. y=0))
(∀y. y=0 → (0<1 → ∀y. y=0))
(∀y. y=0 → (1<0 → ∀y. y=0))
(∀y. y=0 → (1<1 → ∀y. y=0))
(∀y. y=1 → (0=0 → ∀y. y=1))
(∀y. y=1 → (0=1 → ∀y. y=1))
(∀y. y=1 → (1=0 → ∀y. y=1))
(∀y. y=1 → (1=1 → ∀y. y=1))
(∀y. y=1 → (0<0 → ∀y. y=1))
(∀y. y=1 → (0<1 → ∀y. y=1))
(∀y. y=1 → (1<0 → ∀y. y=1))
(∀y. y=1 → (1<1 → ∀y. y=1))
(∀y. 0<y → (0=0 → ∀y. 0<y))
(∀y. 0<y → (0=1 → ∀y. 0<y))
(∀y. 0<y → (1=0 → ∀y. 0<y))
(∀y. 0<y → (1=1 → ∀y. 0<y))
(∀y. 0<y → (0<0 → ∀y. 0<y))
(∀y. 0<y → (0<1 → ∀y. 0<y))
(∀y. 0<y → (1<0 → ∀y. 0<y))
(∀y. 0<y → (1<1 → ∀y. 0<y))
(∀y. 1<y → (0=0 → ∀y. 1<y))
(∀y. 1<y → (0=1 → ∀y. 1<y))
(∀y. 1<y → (1=0 → ∀y. 1<y))
(∀y. 1<y → (1=1 → ∀y. 1<y))
(∀y. 1<y → (0<0 → ∀y. 1<y))
(∀y. 1<y → (0<1 → ∀y. 1<y))
(∀y. 1<y → (1<0 → ∀y. 1<y))
(∀y. 1<y → (1<1 → ∀y. 1<y))
(∀y. y<0 → (0=0 → ∀y. y<0))
(∀y. y<0 → (0=1 → ∀y. y<0))
(∀y. y<0 → (1=0 → ∀y. y<0))
(∀y. y<0 → (1=1 → ∀y. y<0))
(∀y. y<0 → (0<0 → ∀y. y<0))
(∀y. y<0 → (0<1 → ∀y. y<0))
(∀y. y<0 → (1<0 → ∀y. y<0))
(∀y. y<0 → (1<1 → ∀y. y<0))
(∀y. y<1 → (0=0 → ∀y. y<1))
(∀y. y<1 → (0=1 → ∀y. y<1))
(∀y. y<1 → (1=0 → ∀y. y<1))
(∀y. y<1 → (1=1 → ∀y. y<1))
(∀y. y<1 → (0<0 → ∀y. y<1))
(∀y. y<1 → (0<1 → ∀y. y<1))
(∀y. y<1 → (1<0 → ∀y. y<1))
(∀y. y<1 → (1<1 → ∀y. y<1))
(∀x. ¬0=x → (0=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (0=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (1=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (1=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (0<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (0<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (1<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (1<1 → ∀x. ¬0=x))
(∀x. ¬1=x → (0=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (0=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (1=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (1=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (0<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (0<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (1<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (1<1 → ∀x. ¬1=x))
(∀x. ¬x=0 → (0=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (0=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (1=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (1=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (0<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (0<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (1<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (1<1 → ∀x. ¬x=0))
(∀x. ¬x=1 → (0=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (0=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (1=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (1=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (0<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (0<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (1<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (1<1 → ∀x. ¬x=1))
(∀x. ¬x=x → (0=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (0=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (1=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (1=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (0<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (0<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (1<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (1<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (0=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (0=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (1=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (1=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (0<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (0<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (1<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (1<1 → ∀x. ¬x=x))
(∀x. ¬0<x → (0=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (0=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (1=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (1=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (0<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (0<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (1<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (1<1 → ∀x. ¬0<x))
(∀x. ¬1<x → (0=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (0=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (1=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (1=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (0<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (0<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (1<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (1<1 → ∀x. ¬1<x))
(∀x. ¬x<0 → (0=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (0=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (1=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (1=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (0<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (0<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (1<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (1<1 → ∀x. ¬x<0))
(∀x. ¬x<1 → (0=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (0=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (1=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (1=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (0<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (0<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (1<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (1<1 → ∀x. ¬x<1))
(∀x. ¬x<x → (0=0 → ∀x. ¬x<x))
(0=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (0=1 → ∀x. ¬x<x))
(0=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (1=0 → ∀x. ¬x<x))
(1=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (1=1 → ∀x. ¬x<x))
(1=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (0<0 → ∀x. ¬x<x))
(0<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (0<1 → ∀x. ¬x<x))
(0<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (1<0 → ∀x. ¬x<x))
(1<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (1<1 → ∀x. ¬x<x))
(1<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (0=0 → ∀x. ¬x<x))
(0=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (0=1 → ∀x. ¬x<x))
(0=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (1=0 → ∀x. ¬x<x))
(1=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (1=1 → ∀x. ¬x<x))
(1=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (0<0 → ∀x. ¬x<x))
(0<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (0<1 → ∀x. ¬x<x))
(0<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (1<0 → ∀x. ¬x<x))
(1<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (1<1 → ∀x. ¬x<x))
(1<1 → ∀x. ¬x<x)
((¬0=⟨0+0⟩ → ¬0=0) → (0=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0=0) → (0=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0=0) → (0=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0=0) → (0=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0=0) → (0=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0=0) → (0=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0=0) → (0=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0=0) → (0=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0=0) → (0=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0=0) → (0=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0=0) → (0=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0=0) → (0=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0=0) → (0=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0=0) → (0=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0=0) → (0=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0=0) → (0=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0=0) → (0=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0=0) → (0=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0=0) → (0=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0=0) → (0=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0=0) → (0=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0=0) → (0=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0=0) → (0=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0=0) → (0=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0=0) → (0=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0=0) → (0=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0=0) → (0=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0=0) → (0=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0=0) → (0=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0=0) → (0=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0=0) → (0=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0=0) → (0=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0=0) → (0=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0=0) → (0=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0=0) → (0=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0=0) → (0=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0=0) → (0=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0=0) → (0=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0=0) → (0=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0=0) → (0=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0=0) → (0=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0=0) → (0=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0=0) → (0=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0=0) → (0=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0=0) → (0=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0=0) → (0=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0=0) → (0=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0=0) → (0=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0=0) → (0=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0=0) → (0=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0=0) → (0=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0=0) → (0=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0=0) → (0=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0=0) → (0=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0=0) → (0=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0=0) → (0=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0=0) → (0=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0=0) → (0=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0=0) → (0=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0=0) → (0=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0=0) → (0=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0=0) → (0=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0=0) → (0=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0=0) → (0=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0=0) → (0=0 → ¬¬0=0))
((¬¬¬0=1 → ¬0=0) → (0=0 → ¬¬0=1))
((¬¬¬1=0 → ¬0=0) → (0=0 → ¬¬1=0))
((¬¬¬1=1 → ¬0=0) → (0=0 → ¬¬1=1))
((¬¬¬0<0 → ¬0=0) → (0=0 → ¬¬0<0))
((¬¬¬0<1 → ¬0=0) → (0=0 → ¬¬0<1))
((¬¬¬1<0 → ¬0=0) → (0=0 → ¬¬1<0))
((¬¬¬1<1 → ¬0=0) → (0=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬0=0) → (0=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0=0) → (0=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0=0) → (0=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0=0) → (0=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0=0) → (0=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0=0) → (0=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0=0) → (0=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0=0) → (0=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0=0) → (0=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0=0) → (0=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0=0) → (0=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0=0) → (0=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬0=0) → (0=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬0=0) → (0=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬0=0) → (0=0 → ∀y. y=0))
((¬∀y. y=1 → ¬0=0) → (0=0 → ∀y. y=1))
((¬∀y. 0<y → ¬0=0) → (0=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬0=0) → (0=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬0=0) → (0=0 → ∀y. y<0))
((¬∀y. y<1 → ¬0=0) → (0=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬0=0) → (0=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0=0) → (0=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0=0) → (0=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0=0) → (0=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0=0) → (0=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0=0) → (0=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0=0) → (0=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0=0) → (0=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0=0) → (0=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0=0) → (0=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0=0) → (0=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0=0) → (0=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0=1) → (0=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0=1) → (0=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0=1) → (0=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0=1) → (0=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0=1) → (0=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0=1) → (0=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0=1) → (0=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0=1) → (0=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0=1) → (0=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0=1) → (0=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0=1) → (0=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0=1) → (0=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0=1) → (0=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0=1) → (0=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0=1) → (0=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0=1) → (0=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0=1) → (0=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0=1) → (0=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0=1) → (0=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0=1) → (0=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0=1) → (0=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0=1) → (0=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0=1) → (0=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0=1) → (0=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0=1) → (0=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0=1) → (0=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0=1) → (0=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0=1) → (0=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0=1) → (0=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0=1) → (0=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0=1) → (0=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0=1) → (0=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0=1) → (0=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0=1) → (0=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0=1) → (0=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0=1) → (0=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0=1) → (0=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0=1) → (0=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0=1) → (0=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0=1) → (0=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0=1) → (0=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0=1) → (0=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0=1) → (0=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0=1) → (0=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0=1) → (0=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0=1) → (0=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0=1) → (0=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0=1) → (0=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0=1) → (0=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0=1) → (0=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0=1) → (0=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0=1) → (0=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0=1) → (0=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0=1) → (0=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0=1) → (0=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0=1) → (0=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0=1) → (0=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0=1) → (0=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0=1) → (0=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0=1) → (0=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0=1) → (0=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0=1) → (0=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0=1) → (0=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0=1) → (0=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0=1) → (0=1 → ¬¬0=0))
((¬¬¬0=1 → ¬0=1) → (0=1 → ¬¬0=1))
((¬¬¬1=0 → ¬0=1) → (0=1 → ¬¬1=0))
((¬¬¬1=1 → ¬0=1) → (0=1 → ¬¬1=1))
((¬¬¬0<0 → ¬0=1) → (0=1 → ¬¬0<0))
((¬¬¬0<1 → ¬0=1) → (0=1 → ¬¬0<1))
((¬¬¬1<0 → ¬0=1) → (0=1 → ¬¬1<0))
((¬¬¬1<1 → ¬0=1) → (0=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬0=1) → (0=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0=1) → (0=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0=1) → (0=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0=1) → (0=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0=1) → (0=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0=1) → (0=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0=1) → (0=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0=1) → (0=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0=1) → (0=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0=1) → (0=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0=1) → (0=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0=1) → (0=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬0=1) → (0=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬0=1) → (0=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬0=1) → (0=1 → ∀y. y=0))
((¬∀y. y=1 → ¬0=1) → (0=1 → ∀y. y=1))
((¬∀y. 0<y → ¬0=1) → (0=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬0=1) → (0=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬0=1) → (0=1 → ∀y. y<0))
((¬∀y. y<1 → ¬0=1) → (0=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬0=1) → (0=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0=1) → (0=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0=1) → (0=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0=1) → (0=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0=1) → (0=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0=1) → (0=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0=1) → (0=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0=1) → (0=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0=1) → (0=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0=1) → (0=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0=1) → (0=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0=1) → (0=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1=0) → (1=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1=0) → (1=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1=0) → (1=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1=0) → (1=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1=0) → (1=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1=0) → (1=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1=0) → (1=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1=0) → (1=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1=0) → (1=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1=0) → (1=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1=0) → (1=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1=0) → (1=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1=0) → (1=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1=0) → (1=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1=0) → (1=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1=0) → (1=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1=0) → (1=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1=0) → (1=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1=0) → (1=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1=0) → (1=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1=0) → (1=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1=0) → (1=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1=0) → (1=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1=0) → (1=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1=0) → (1=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1=0) → (1=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1=0) → (1=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1=0) → (1=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1=0) → (1=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1=0) → (1=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1=0) → (1=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1=0) → (1=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1=0) → (1=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1=0) → (1=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1=0) → (1=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1=0) → (1=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1=0) → (1=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1=0) → (1=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1=0) → (1=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1=0) → (1=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1=0) → (1=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1=0) → (1=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1=0) → (1=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1=0) → (1=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1=0) → (1=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1=0) → (1=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1=0) → (1=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1=0) → (1=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1=0) → (1=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1=0) → (1=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1=0) → (1=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1=0) → (1=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1=0) → (1=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1=0) → (1=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1=0) → (1=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1=0) → (1=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1=0) → (1=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1=0) → (1=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1=0) → (1=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1=0) → (1=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1=0) → (1=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1=0) → (1=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1=0) → (1=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1=0) → (1=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1=0) → (1=0 → ¬¬0=0))
((¬¬¬0=1 → ¬1=0) → (1=0 → ¬¬0=1))
((¬¬¬1=0 → ¬1=0) → (1=0 → ¬¬1=0))
((¬¬¬1=1 → ¬1=0) → (1=0 → ¬¬1=1))
((¬¬¬0<0 → ¬1=0) → (1=0 → ¬¬0<0))
((¬¬¬0<1 → ¬1=0) → (1=0 → ¬¬0<1))
((¬¬¬1<0 → ¬1=0) → (1=0 → ¬¬1<0))
((¬¬¬1<1 → ¬1=0) → (1=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬1=0) → (1=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1=0) → (1=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1=0) → (1=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1=0) → (1=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1=0) → (1=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1=0) → (1=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1=0) → (1=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1=0) → (1=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1=0) → (1=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1=0) → (1=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1=0) → (1=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1=0) → (1=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬1=0) → (1=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬1=0) → (1=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬1=0) → (1=0 → ∀y. y=0))
((¬∀y. y=1 → ¬1=0) → (1=0 → ∀y. y=1))
((¬∀y. 0<y → ¬1=0) → (1=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬1=0) → (1=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬1=0) → (1=0 → ∀y. y<0))
((¬∀y. y<1 → ¬1=0) → (1=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬1=0) → (1=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1=0) → (1=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1=0) → (1=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1=0) → (1=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1=0) → (1=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1=0) → (1=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1=0) → (1=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1=0) → (1=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1=0) → (1=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1=0) → (1=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1=0) → (1=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1=0) → (1=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1=1) → (1=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1=1) → (1=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1=1) → (1=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1=1) → (1=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1=1) → (1=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1=1) → (1=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1=1) → (1=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1=1) → (1=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1=1) → (1=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1=1) → (1=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1=1) → (1=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1=1) → (1=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1=1) → (1=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1=1) → (1=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1=1) → (1=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1=1) → (1=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1=1) → (1=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1=1) → (1=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1=1) → (1=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1=1) → (1=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1=1) → (1=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1=1) → (1=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1=1) → (1=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1=1) → (1=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1=1) → (1=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1=1) → (1=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1=1) → (1=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1=1) → (1=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1=1) → (1=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1=1) → (1=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1=1) → (1=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1=1) → (1=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1=1) → (1=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1=1) → (1=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1=1) → (1=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1=1) → (1=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1=1) → (1=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1=1) → (1=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1=1) → (1=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1=1) → (1=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1=1) → (1=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1=1) → (1=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1=1) → (1=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1=1) → (1=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1=1) → (1=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1=1) → (1=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1=1) → (1=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1=1) → (1=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1=1) → (1=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1=1) → (1=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1=1) → (1=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1=1) → (1=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1=1) → (1=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1=1) → (1=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1=1) → (1=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1=1) → (1=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1=1) → (1=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1=1) → (1=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1=1) → (1=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1=1) → (1=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1=1) → (1=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1=1) → (1=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1=1) → (1=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1=1) → (1=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1=1) → (1=1 → ¬¬0=0))
((¬¬¬0=1 → ¬1=1) → (1=1 → ¬¬0=1))
((¬¬¬1=0 → ¬1=1) → (1=1 → ¬¬1=0))
((¬¬¬1=1 → ¬1=1) → (1=1 → ¬¬1=1))
((¬¬¬0<0 → ¬1=1) → (1=1 → ¬¬0<0))
((¬¬¬0<1 → ¬1=1) → (1=1 → ¬¬0<1))
((¬¬¬1<0 → ¬1=1) → (1=1 → ¬¬1<0))
((¬¬¬1<1 → ¬1=1) → (1=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬1=1) → (1=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1=1) → (1=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1=1) → (1=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1=1) → (1=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1=1) → (1=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1=1) → (1=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1=1) → (1=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1=1) → (1=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1=1) → (1=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1=1) → (1=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1=1) → (1=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1=1) → (1=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬1=1) → (1=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬1=1) → (1=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬1=1) → (1=1 → ∀y. y=0))
((¬∀y. y=1 → ¬1=1) → (1=1 → ∀y. y=1))
((¬∀y. 0<y → ¬1=1) → (1=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬1=1) → (1=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬1=1) → (1=1 → ∀y. y<0))
((¬∀y. y<1 → ¬1=1) → (1=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬1=1) → (1=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1=1) → (1=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1=1) → (1=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1=1) → (1=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1=1) → (1=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1=1) → (1=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1=1) → (1=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1=1) → (1=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1=1) → (1=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1=1) → (1=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1=1) → (1=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1=1) → (1=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0<0) → (0<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0<0) → (0<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0<0) → (0<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0<0) → (0<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0<0) → (0<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0<0) → (0<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0<0) → (0<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0<0) → (0<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0<0) → (0<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0<0) → (0<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0<0) → (0<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0<0) → (0<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0<0) → (0<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0<0) → (0<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0<0) → (0<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0<0) → (0<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0<0) → (0<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0<0) → (0<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0<0) → (0<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0<0) → (0<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0<0) → (0<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0<0) → (0<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0<0) → (0<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0<0) → (0<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0<0) → (0<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0<0) → (0<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0<0) → (0<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0<0) → (0<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0<0) → (0<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0<0) → (0<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0<0) → (0<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0<0) → (0<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0<0) → (0<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0<0) → (0<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0<0) → (0<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0<0) → (0<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0<0) → (0<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0<0) → (0<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0<0) → (0<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0<0) → (0<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0<0) → (0<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0<0) → (0<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0<0) → (0<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0<0) → (0<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0<0) → (0<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0<0) → (0<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0<0) → (0<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0<0) → (0<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0<0) → (0<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0<0) → (0<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0<0) → (0<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0<0) → (0<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0<0) → (0<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0<0) → (0<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0<0) → (0<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0<0) → (0<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0<0) → (0<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0<0) → (0<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0<0) → (0<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0<0) → (0<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0<0) → (0<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0<0) → (0<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0<0) → (0<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0<0) → (0<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0<0) → (0<0 → ¬¬0=0))
((¬¬¬0=1 → ¬0<0) → (0<0 → ¬¬0=1))
((¬¬¬1=0 → ¬0<0) → (0<0 → ¬¬1=0))
((¬¬¬1=1 → ¬0<0) → (0<0 → ¬¬1=1))
((¬¬¬0<0 → ¬0<0) → (0<0 → ¬¬0<0))
((¬¬¬0<1 → ¬0<0) → (0<0 → ¬¬0<1))
((¬¬¬1<0 → ¬0<0) → (0<0 → ¬¬1<0))
((¬¬¬1<1 → ¬0<0) → (0<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬0<0) → (0<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0<0) → (0<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0<0) → (0<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0<0) → (0<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0<0) → (0<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0<0) → (0<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0<0) → (0<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0<0) → (0<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0<0) → (0<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0<0) → (0<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0<0) → (0<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0<0) → (0<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬0<0) → (0<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬0<0) → (0<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬0<0) → (0<0 → ∀y. y=0))
((¬∀y. y=1 → ¬0<0) → (0<0 → ∀y. y=1))
((¬∀y. 0<y → ¬0<0) → (0<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬0<0) → (0<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬0<0) → (0<0 → ∀y. y<0))
((¬∀y. y<1 → ¬0<0) → (0<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬0<0) → (0<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0<0) → (0<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0<0) → (0<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0<0) → (0<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0<0) → (0<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0<0) → (0<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0<0) → (0<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0<0) → (0<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0<0) → (0<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0<0) → (0<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0<0) → (0<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0<0) → (0<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0<1) → (0<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0<1) → (0<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0<1) → (0<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0<1) → (0<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0<1) → (0<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0<1) → (0<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0<1) → (0<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0<1) → (0<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0<1) → (0<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0<1) → (0<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0<1) → (0<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0<1) → (0<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0<1) → (0<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0<1) → (0<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0<1) → (0<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0<1) → (0<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0<1) → (0<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0<1) → (0<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0<1) → (0<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0<1) → (0<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0<1) → (0<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0<1) → (0<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0<1) → (0<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0<1) → (0<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0<1) → (0<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0<1) → (0<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0<1) → (0<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0<1) → (0<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0<1) → (0<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0<1) → (0<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0<1) → (0<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0<1) → (0<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0<1) → (0<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0<1) → (0<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0<1) → (0<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0<1) → (0<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0<1) → (0<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0<1) → (0<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0<1) → (0<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0<1) → (0<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0<1) → (0<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0<1) → (0<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0<1) → (0<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0<1) → (0<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0<1) → (0<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0<1) → (0<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0<1) → (0<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0<1) → (0<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0<1) → (0<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0<1) → (0<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0<1) → (0<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0<1) → (0<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0<1) → (0<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0<1) → (0<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0<1) → (0<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0<1) → (0<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0<1) → (0<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0<1) → (0<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0<1) → (0<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0<1) → (0<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0<1) → (0<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0<1) → (0<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0<1) → (0<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0<1) → (0<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0<1) → (0<1 → ¬¬0=0))
((¬¬¬0=1 → ¬0<1) → (0<1 → ¬¬0=1))
((¬¬¬1=0 → ¬0<1) → (0<1 → ¬¬1=0))
((¬¬¬1=1 → ¬0<1) → (0<1 → ¬¬1=1))
((¬¬¬0<0 → ¬0<1) → (0<1 → ¬¬0<0))
((¬¬¬0<1 → ¬0<1) → (0<1 → ¬¬0<1))
((¬¬¬1<0 → ¬0<1) → (0<1 → ¬¬1<0))
((¬¬¬1<1 → ¬0<1) → (0<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬0<1) → (0<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0<1) → (0<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0<1) → (0<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0<1) → (0<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0<1) → (0<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0<1) → (0<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0<1) → (0<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0<1) → (0<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0<1) → (0<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0<1) → (0<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0<1) → (0<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0<1) → (0<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬0<1) → (0<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬0<1) → (0<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬0<1) → (0<1 → ∀y. y=0))
((¬∀y. y=1 → ¬0<1) → (0<1 → ∀y. y=1))
((¬∀y. 0<y → ¬0<1) → (0<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬0<1) → (0<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬0<1) → (0<1 → ∀y. y<0))
((¬∀y. y<1 → ¬0<1) → (0<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬0<1) → (0<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0<1) → (0<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0<1) → (0<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0<1) → (0<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0<1) → (0<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0<1) → (0<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0<1) → (0<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0<1) → (0<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0<1) → (0<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0<1) → (0<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0<1) → (0<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0<1) → (0<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1<0) → (1<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1<0) → (1<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1<0) → (1<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1<0) → (1<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1<0) → (1<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1<0) → (1<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1<0) → (1<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1<0) → (1<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1<0) → (1<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1<0) → (1<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1<0) → (1<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1<0) → (1<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1<0) → (1<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1<0) → (1<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1<0) → (1<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1<0) → (1<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1<0) → (1<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1<0) → (1<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1<0) → (1<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1<0) → (1<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1<0) → (1<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1<0) → (1<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1<0) → (1<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1<0) → (1<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1<0) → (1<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1<0) → (1<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1<0) → (1<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1<0) → (1<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1<0) → (1<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1<0) → (1<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1<0) → (1<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1<0) → (1<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1<0) → (1<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1<0) → (1<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1<0) → (1<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1<0) → (1<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1<0) → (1<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1<0) → (1<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1<0) → (1<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1<0) → (1<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1<0) → (1<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1<0) → (1<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1<0) → (1<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1<0) → (1<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1<0) → (1<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1<0) → (1<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1<0) → (1<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1<0) → (1<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1<0) → (1<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1<0) → (1<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1<0) → (1<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1<0) → (1<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1<0) → (1<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1<0) → (1<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1<0) → (1<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1<0) → (1<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1<0) → (1<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1<0) → (1<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1<0) → (1<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1<0) → (1<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1<0) → (1<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1<0) → (1<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1<0) → (1<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1<0) → (1<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1<0) → (1<0 → ¬¬0=0))
((¬¬¬0=1 → ¬1<0) → (1<0 → ¬¬0=1))
((¬¬¬1=0 → ¬1<0) → (1<0 → ¬¬1=0))
((¬¬¬1=1 → ¬1<0) → (1<0 → ¬¬1=1))
((¬¬¬0<0 → ¬1<0) → (1<0 → ¬¬0<0))
((¬¬¬0<1 → ¬1<0) → (1<0 → ¬¬0<1))
((¬¬¬1<0 → ¬1<0) → (1<0 → ¬¬1<0))
((¬¬¬1<1 → ¬1<0) → (1<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬1<0) → (1<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1<0) → (1<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1<0) → (1<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1<0) → (1<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1<0) → (1<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1<0) → (1<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1<0) → (1<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1<0) → (1<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1<0) → (1<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1<0) → (1<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1<0) → (1<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1<0) → (1<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬1<0) → (1<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬1<0) → (1<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬1<0) → (1<0 → ∀y. y=0))
((¬∀y. y=1 → ¬1<0) → (1<0 → ∀y. y=1))
((¬∀y. 0<y → ¬1<0) → (1<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬1<0) → (1<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬1<0) → (1<0 → ∀y. y<0))
((¬∀y. y<1 → ¬1<0) → (1<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬1<0) → (1<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1<0) → (1<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1<0) → (1<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1<0) → (1<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1<0) → (1<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1<0) → (1<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1<0) → (1<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1<0) → (1<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1<0) → (1<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1<0) → (1<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1<0) → (1<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1<0) → (1<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1<1) → (1<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1<1) → (1<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1<1) → (1<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1<1) → (1<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1<1) → (1<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1<1) → (1<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1<1) → (1<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1<1) → (1<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1<1) → (1<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1<1) → (1<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1<1) → (1<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1<1) → (1<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1<1) → (1<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1<1) → (1<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1<1) → (1<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1<1) → (1<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1<1) → (1<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1<1) → (1<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1<1) → (1<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1<1) → (1<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1<1) → (1<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1<1) → (1<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1<1) → (1<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1<1) → (1<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1<1) → (1<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1<1) → (1<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1<1) → (1<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1<1) → (1<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1<1) → (1<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1<1) → (1<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1<1) → (1<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1<1) → (1<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1<1) → (1<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1<1) → (1<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1<1) → (1<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1<1) → (1<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1<1) → (1<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1<1) → (1<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1<1) → (1<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1<1) → (1<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1<1) → (1<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1<1) → (1<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1<1) → (1<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1<1) → (1<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1<1) → (1<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1<1) → (1<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1<1) → (1<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1<1) → (1<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1<1) → (1<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1<1) → (1<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1<1) → (1<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1<1) → (1<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1<1) → (1<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1<1) → (1<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1<1) → (1<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1<1) → (1<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1<1) → (1<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1<1) → (1<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1<1) → (1<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1<1) → (1<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1<1) → (1<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1<1) → (1<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1<1) → (1<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1<1) → (1<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1<1) → (1<1 → ¬¬0=0))
((¬¬¬0=1 → ¬1<1) → (1<1 → ¬¬0=1))
((¬¬¬1=0 → ¬1<1) → (1<1 → ¬¬1=0))
((¬¬¬1=1 → ¬1<1) → (1<1 → ¬¬1=1))
((¬¬¬0<0 → ¬1<1) → (1<1 → ¬¬0<0))
((¬¬¬0<1 → ¬1<1) → (1<1 → ¬¬0<1))
((¬¬¬1<0 → ¬1<1) → (1<1 → ¬¬1<0))
((¬¬¬1<1 → ¬1<1) → (1<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬1<1) → (1<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1<1) → (1<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1<1) → (1<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1<1) → (1<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1<1) → (1<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1<1) → (1<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1<1) → (1<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1<1) → (1<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1<1) → (1<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1<1) → (1<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1<1) → (1<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1<1) → (1<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬1<1) → (1<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬1<1) → (1<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬1<1) → (1<1 → ∀y. y=0))
((¬∀y. y=1 → ¬1<1) → (1<1 → ∀y. y=1))
((¬∀y. 0<y → ¬1<1) → (1<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬1<1) → (1<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬1<1) → (1<1 → ∀y. y<0))
((¬∀y. y<1 → ¬1<1) → (1<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬1<1) → (1<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1<1) → (1<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1<1) → (1<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1<1) → (1<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1<1) → (1<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1<1) → (1<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1<1) → (1<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1<1) → (1<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1<1) → (1<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1<1) → (1<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1<1) → (1<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1<1) → (1<1 → ∀x. ¬x<x))
((¬¬0=0 → ¬¬0=0) → (¬0=0 → ¬0=0))
((¬¬0=1 → ¬¬0=0) → (¬0=0 → ¬0=1))
((¬¬1=0 → ¬¬0=0) → (¬0=0 → ¬1=0))
((¬¬1=1 → ¬¬0=0) → (¬0=0 → ¬1=1))
((¬¬0<0 → ¬¬0=0) → (¬0=0 → ¬0<0))
((¬¬0<1 → ¬¬0=0) → (¬0=0 → ¬0<1))
((¬¬1<0 → ¬¬0=0) → (¬0=0 → ¬1<0))
((¬¬1<1 → ¬¬0=0) → (¬0=0 → ¬1<1))
((¬∀x. 0=x → ¬¬0=0) → (¬0=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0=0) → (¬0=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0=0) → (¬0=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬0=0) → (¬0=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬0=0) → (¬0=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬0=0) → (¬0=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬0=0) → (¬0=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0=0) → (¬0=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0=0) → (¬0=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬0=0) → (¬0=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬0=0) → (¬0=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬0=0) → (¬0=0 → ∀x. x<x))
((¬¬0=0 → ¬¬0=1) → (¬0=1 → ¬0=0))
((¬¬0=1 → ¬¬0=1) → (¬0=1 → ¬0=1))
((¬¬1=0 → ¬¬0=1) → (¬0=1 → ¬1=0))
((¬¬1=1 → ¬¬0=1) → (¬0=1 → ¬1=1))
((¬¬0<0 → ¬¬0=1) → (¬0=1 → ¬0<0))
((¬¬0<1 → ¬¬0=1) → (¬0=1 → ¬0<1))
((¬¬1<0 → ¬¬0=1) → (¬0=1 → ¬1<0))
((¬¬1<1 → ¬¬0=1) → (¬0=1 → ¬1<1))
((¬∀x. 0=x → ¬¬0=1) → (¬0=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0=1) → (¬0=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0=1) → (¬0=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬0=1) → (¬0=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬0=1) → (¬0=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬0=1) → (¬0=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬0=1) → (¬0=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0=1) → (¬0=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0=1) → (¬0=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬0=1) → (¬0=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬0=1) → (¬0=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬0=1) → (¬0=1 → ∀x. x<x))
((¬¬0=0 → ¬¬1=0) → (¬1=0 → ¬0=0))
((¬¬0=1 → ¬¬1=0) → (¬1=0 → ¬0=1))
((¬¬1=0 → ¬¬1=0) → (¬1=0 → ¬1=0))
((¬¬1=1 → ¬¬1=0) → (¬1=0 → ¬1=1))
((¬¬0<0 → ¬¬1=0) → (¬1=0 → ¬0<0))
((¬¬0<1 → ¬¬1=0) → (¬1=0 → ¬0<1))
((¬¬1<0 → ¬¬1=0) → (¬1=0 → ¬1<0))
((¬¬1<1 → ¬¬1=0) → (¬1=0 → ¬1<1))
((¬∀x. 0=x → ¬¬1=0) → (¬1=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1=0) → (¬1=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1=0) → (¬1=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬1=0) → (¬1=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬1=0) → (¬1=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬1=0) → (¬1=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬1=0) → (¬1=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1=0) → (¬1=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1=0) → (¬1=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬1=0) → (¬1=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬1=0) → (¬1=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬1=0) → (¬1=0 → ∀x. x<x))
((¬¬0=0 → ¬¬1=1) → (¬1=1 → ¬0=0))
((¬¬0=1 → ¬¬1=1) → (¬1=1 → ¬0=1))
((¬¬1=0 → ¬¬1=1) → (¬1=1 → ¬1=0))
((¬¬1=1 → ¬¬1=1) → (¬1=1 → ¬1=1))
((¬¬0<0 → ¬¬1=1) → (¬1=1 → ¬0<0))
((¬¬0<1 → ¬¬1=1) → (¬1=1 → ¬0<1))
((¬¬1<0 → ¬¬1=1) → (¬1=1 → ¬1<0))
((¬¬1<1 → ¬¬1=1) → (¬1=1 → ¬1<1))
((¬∀x. 0=x → ¬¬1=1) → (¬1=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1=1) → (¬1=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1=1) → (¬1=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬1=1) → (¬1=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬1=1) → (¬1=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬1=1) → (¬1=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬1=1) → (¬1=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1=1) → (¬1=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1=1) → (¬1=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬1=1) → (¬1=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬1=1) → (¬1=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬1=1) → (¬1=1 → ∀x. x<x))
((¬¬0=0 → ¬¬0<0) → (¬0<0 → ¬0=0))
((¬¬0=1 → ¬¬0<0) → (¬0<0 → ¬0=1))
((¬¬1=0 → ¬¬0<0) → (¬0<0 → ¬1=0))
((¬¬1=1 → ¬¬0<0) → (¬0<0 → ¬1=1))
((¬¬0<0 → ¬¬0<0) → (¬0<0 → ¬0<0))
((¬¬0<1 → ¬¬0<0) → (¬0<0 → ¬0<1))
((¬¬1<0 → ¬¬0<0) → (¬0<0 → ¬1<0))
((¬¬1<1 → ¬¬0<0) → (¬0<0 → ¬1<1))
((¬∀x. 0=x → ¬¬0<0) → (¬0<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0<0) → (¬0<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0<0) → (¬0<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬0<0) → (¬0<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬0<0) → (¬0<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬0<0) → (¬0<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬0<0) → (¬0<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0<0) → (¬0<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0<0) → (¬0<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬0<0) → (¬0<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬0<0) → (¬0<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬0<0) → (¬0<0 → ∀x. x<x))
((¬¬0=0 → ¬¬0<1) → (¬0<1 → ¬0=0))
((¬¬0=1 → ¬¬0<1) → (¬0<1 → ¬0=1))
((¬¬1=0 → ¬¬0<1) → (¬0<1 → ¬1=0))
((¬¬1=1 → ¬¬0<1) → (¬0<1 → ¬1=1))
((¬¬0<0 → ¬¬0<1) → (¬0<1 → ¬0<0))
((¬¬0<1 → ¬¬0<1) → (¬0<1 → ¬0<1))
((¬¬1<0 → ¬¬0<1) → (¬0<1 → ¬1<0))
((¬¬1<1 → ¬¬0<1) → (¬0<1 → ¬1<1))
((¬∀x. 0=x → ¬¬0<1) → (¬0<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0<1) → (¬0<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0<1) → (¬0<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬0<1) → (¬0<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬0<1) → (¬0<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬0<1) → (¬0<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬0<1) → (¬0<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0<1) → (¬0<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0<1) → (¬0<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬0<1) → (¬0<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬0<1) → (¬0<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬0<1) → (¬0<1 → ∀x. x<x))
((¬¬0=0 → ¬¬1<0) → (¬1<0 → ¬0=0))
((¬¬0=1 → ¬¬1<0) → (¬1<0 → ¬0=1))
((¬¬1=0 → ¬¬1<0) → (¬1<0 → ¬1=0))
((¬¬1=1 → ¬¬1<0) → (¬1<0 → ¬1=1))
((¬¬0<0 → ¬¬1<0) → (¬1<0 → ¬0<0))
((¬¬0<1 → ¬¬1<0) → (¬1<0 → ¬0<1))
((¬¬1<0 → ¬¬1<0) → (¬1<0 → ¬1<0))
((¬¬1<1 → ¬¬1<0) → (¬1<0 → ¬1<1))
((¬∀x. 0=x → ¬¬1<0) → (¬1<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1<0) → (¬1<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1<0) → (¬1<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬1<0) → (¬1<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬1<0) → (¬1<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬1<0) → (¬1<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬1<0) → (¬1<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1<0) → (¬1<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1<0) → (¬1<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬1<0) → (¬1<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬1<0) → (¬1<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬1<0) → (¬1<0 → ∀x. x<x))
((¬¬0=0 → ¬¬1<1) → (¬1<1 → ¬0=0))
((¬¬0=1 → ¬¬1<1) → (¬1<1 → ¬0=1))
((¬¬1=0 → ¬¬1<1) → (¬1<1 → ¬1=0))
((¬¬1=1 → ¬¬1<1) → (¬1<1 → ¬1=1))
((¬¬0<0 → ¬¬1<1) → (¬1<1 → ¬0<0))
((¬¬0<1 → ¬¬1<1) → (¬1<1 → ¬0<1))
((¬¬1<0 → ¬¬1<1) → (¬1<1 → ¬1<0))
((¬¬1<1 → ¬¬1<1) → (¬1<1 → ¬1<1))
((¬∀x. 0=x → ¬¬1<1) → (¬1<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1<1) → (¬1<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1<1) → (¬1<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬1<1) → (¬1<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬1<1) → (¬1<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬1<1) → (¬1<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬1<1) → (¬1<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1<1) → (¬1<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1<1) → (¬1<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬1<1) → (¬1<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬1<1) → (¬1<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬1<1) → (¬1<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬0=0))
((¬¬0=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬0=1))
((¬¬1=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬1=0))
((¬¬1=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬1=1))
((¬¬0<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬0<0))
((¬¬0<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬0<1))
((¬¬1<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬1<0))
((¬¬1<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬0=0))
((¬¬0=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬0=1))
((¬¬1=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬1=0))
((¬¬1=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬1=1))
((¬¬0<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬0<0))
((¬¬0<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬0<1))
((¬¬1<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬1<0))
((¬¬1<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=0) → (∀x. x=0 → ¬0=0))
((¬¬0=1 → ¬∀x. x=0) → (∀x. x=0 → ¬0=1))
((¬¬1=0 → ¬∀x. x=0) → (∀x. x=0 → ¬1=0))
((¬¬1=1 → ¬∀x. x=0) → (∀x. x=0 → ¬1=1))
((¬¬0<0 → ¬∀x. x=0) → (∀x. x=0 → ¬0<0))
((¬¬0<1 → ¬∀x. x=0) → (∀x. x=0 → ¬0<1))
((¬¬1<0 → ¬∀x. x=0) → (∀x. x=0 → ¬1<0))
((¬¬1<1 → ¬∀x. x=0) → (∀x. x=0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=1) → (∀x. x=1 → ¬0=0))
((¬¬0=1 → ¬∀x. x=1) → (∀x. x=1 → ¬0=1))
((¬¬1=0 → ¬∀x. x=1) → (∀x. x=1 → ¬1=0))
((¬¬1=1 → ¬∀x. x=1) → (∀x. x=1 → ¬1=1))
((¬¬0<0 → ¬∀x. x=1) → (∀x. x=1 → ¬0<0))
((¬¬0<1 → ¬∀x. x=1) → (∀x. x=1 → ¬0<1))
((¬¬1<0 → ¬∀x. x=1) → (∀x. x=1 → ¬1<0))
((¬¬1<1 → ¬∀x. x=1) → (∀x. x=1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=x) → (∀x. x=x → ¬0=0))
((¬¬0=1 → ¬∀x. x=x) → (∀x. x=x → ¬0=1))
((¬¬1=0 → ¬∀x. x=x) → (∀x. x=x → ¬1=0))
((¬¬1=1 → ¬∀x. x=x) → (∀x. x=x → ¬1=1))
((¬¬0<0 → ¬∀x. x=x) → (∀x. x=x → ¬0<0))
((¬¬0<1 → ¬∀x. x=x) → (∀x. x=x → ¬0<1))
((¬¬1<0 → ¬∀x. x=x) → (∀x. x=x → ¬1<0))
((¬¬1<1 → ¬∀x. x=x) → (∀x. x=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=x) → (∀x. x=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=x) → (∀x. x=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=x) → (∀x. x=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=x) → (∀x. x=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=x) → (∀x. x=x → ¬0=0))
((¬¬0=1 → ¬∀x. x=x) → (∀x. x=x → ¬0=1))
((¬¬1=0 → ¬∀x. x=x) → (∀x. x=x → ¬1=0))
((¬¬1=1 → ¬∀x. x=x) → (∀x. x=x → ¬1=1))
((¬¬0<0 → ¬∀x. x=x) → (∀x. x=x → ¬0<0))
((¬¬0<1 → ¬∀x. x=x) → (∀x. x=x → ¬0<1))
((¬¬1<0 → ¬∀x. x=x) → (∀x. x=x → ¬1<0))
((¬¬1<1 → ¬∀x. x=x) → (∀x. x=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=x) → (∀x. x=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=x) → (∀x. x=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=x) → (∀x. x=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=x) → (∀x. x=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬0=0))
((¬¬0=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬0=1))
((¬¬1=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬1=0))
((¬¬1=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬1=1))
((¬¬0<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬0<0))
((¬¬0<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬0<1))
((¬¬1<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬1<0))
((¬¬1<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬0=0))
((¬¬0=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬0=1))
((¬¬1=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬1=0))
((¬¬1=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬1=1))
((¬¬0<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬0<0))
((¬¬0<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬0<1))
((¬¬1<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬1<0))
((¬¬1<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<0) → (∀x. x<0 → ¬0=0))
((¬¬0=1 → ¬∀x. x<0) → (∀x. x<0 → ¬0=1))
((¬¬1=0 → ¬∀x. x<0) → (∀x. x<0 → ¬1=0))
((¬¬1=1 → ¬∀x. x<0) → (∀x. x<0 → ¬1=1))
((¬¬0<0 → ¬∀x. x<0) → (∀x. x<0 → ¬0<0))
((¬¬0<1 → ¬∀x. x<0) → (∀x. x<0 → ¬0<1))
((¬¬1<0 → ¬∀x. x<0) → (∀x. x<0 → ¬1<0))
((¬¬1<1 → ¬∀x. x<0) → (∀x. x<0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<1) → (∀x. x<1 → ¬0=0))
((¬¬0=1 → ¬∀x. x<1) → (∀x. x<1 → ¬0=1))
((¬¬1=0 → ¬∀x. x<1) → (∀x. x<1 → ¬1=0))
((¬¬1=1 → ¬∀x. x<1) → (∀x. x<1 → ¬1=1))
((¬¬0<0 → ¬∀x. x<1) → (∀x. x<1 → ¬0<0))
((¬¬0<1 → ¬∀x. x<1) → (∀x. x<1 → ¬0<1))
((¬¬1<0 → ¬∀x. x<1) → (∀x. x<1 → ¬1<0))
((¬¬1<1 → ¬∀x. x<1) → (∀x. x<1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<x) → (∀x. x<x → ¬0=0))
((¬¬0=1 → ¬∀x. x<x) → (∀x. x<x → ¬0=1))
((¬¬1=0 → ¬∀x. x<x) → (∀x. x<x → ¬1=0))
((¬¬1=1 → ¬∀x. x<x) → (∀x. x<x → ¬1=1))
((¬¬0<0 → ¬∀x. x<x) → (∀x. x<x → ¬0<0))
((¬¬0<1 → ¬∀x. x<x) → (∀x. x<x → ¬0<1))
((¬¬1<0 → ¬∀x. x<x) → (∀x. x<x → ¬1<0))
((¬¬1<1 → ¬∀x. x<x) → (∀x. x<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<x) → (∀x. x<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<x) → (∀x. x<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<x) → (∀x. x<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<x) → (∀x. x<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<x) → (∀x. x<x → ¬0=0))
((¬¬0=1 → ¬∀x. x<x) → (∀x. x<x → ¬0=1))
((¬¬1=0 → ¬∀x. x<x) → (∀x. x<x → ¬1=0))
((¬¬1=1 → ¬∀x. x<x) → (∀x. x<x → ¬1=1))
((¬¬0<0 → ¬∀x. x<x) → (∀x. x<x → ¬0<0))
((¬¬0<1 → ¬∀x. x<x) → (∀x. x<x → ¬0<1))
((¬¬1<0 → ¬∀x. x<x) → (∀x. x<x → ¬1<0))
((¬¬1<1 → ¬∀x. x<x) → (∀x. x<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<x) → (∀x. x<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<x) → (∀x. x<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<x) → (∀x. x<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<x) → (∀x. x<x → ∀x. x<x))
((¬0=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0=0))
((¬0=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0=1))
((¬1=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1=0))
((¬1=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1=1))
((¬0<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0<0))
((¬0<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0<1))
((¬1<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1<0))
((¬1<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1<1))
((¬0=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0=0))
((¬0=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0=1))
((¬1=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1=0))
((¬1=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1=1))
((¬0<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0<0))
((¬0<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0<1))
((¬1<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1<0))
((¬1<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1<1))
((¬0=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0=0))
((¬0=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0=1))
((¬1=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1=0))
((¬1=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1=1))
((¬0<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0<0))
((¬0<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0<1))
((¬1<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1<0))
((¬1<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1<1))
((¬0=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0=0))
((¬0=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0=1))
((¬1=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1=0))
((¬1=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1=1))
((¬0<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0<0))
((¬0<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0<1))
((¬1<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1<0))
((¬1<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1<1))
((¬0=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0=0))
((¬0=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0=1))
((¬1=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1=0))
((¬1=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1=1))
((¬0<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0<0))
((¬0<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0<1))
((¬1<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1<0))
((¬1<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1<1))
((¬0=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0=0))
((¬0=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0=1))
((¬1=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1=0))
((¬1=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1=1))
((¬0<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0<0))
((¬0<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0<1))
((¬1<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1<0))
((¬1<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1<1))
((¬0=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0=0))
((¬0=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0=1))
((¬1=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1=0))
((¬1=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1=1))
((¬0<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0<0))
((¬0<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0<1))
((¬1<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1<0))
((¬1<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1<1))
((¬0=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0=0))
((¬0=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0=1))
((¬1=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1=0))
((¬1=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1=1))
((¬0<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0<0))
((¬0<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0<1))
((¬1<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1<0))
((¬1<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1<1))
((¬0=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0=0))
((¬0=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0=1))
((¬1=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1=0))
((¬1=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1=1))
((¬0<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0<0))
((¬0<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0<1))
((¬1<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1<0))
((¬1<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1<1))
((¬0=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0=0))
((¬0=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0=1))
((¬1=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1=0))
((¬1=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1=1))
((¬0<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0<0))
((¬0<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0<1))
((¬1<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1<0))
((¬1<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1<1))
((¬0=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0=0))
((¬0=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0=1))
((¬1=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1=0))
((¬1=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1=1))
((¬0<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0<0))
((¬0<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0<1))
((¬1<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1<0))
((¬1<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1<1))
((¬0=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0=0))
((¬0=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0=1))
((¬1=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1=0))
((¬1=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1=1))
((¬0<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0<0))
((¬0<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0<1))
((¬1<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1<0))
((¬1<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1<1))
((¬0=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0=0))
((¬0=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0=1))
((¬1=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1=0))
((¬1=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1=1))
((¬0<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0<0))
((¬0<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0<1))
((¬1<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1<0))
((¬1<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1<1))
((¬0=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0=0))
((¬0=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0=1))
((¬1=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1=0))
((¬1=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1=1))
((¬0<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0<0))
((¬0<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0<1))
((¬1<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1<0))
((¬1<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1<1))
((¬0=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0=0))
((¬0=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0=1))
((¬1=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1=0))
((¬1=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1=1))
((¬0<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0<0))
((¬0<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0<1))
((¬1<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1<0))
((¬1<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1<1))
((¬0=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0=0))
((¬0=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0=1))
((¬1=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1=0))
((¬1=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1=1))
((¬0<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0<0))
((¬0<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0<1))
((¬1<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1<0))
((¬1<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1<1))
((¬0=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0=0))
((¬0=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0=1))
((¬1=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1=0))
((¬1=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1=1))
((¬0<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0<0))
((¬0<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0<1))
((¬1<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1<0))
((¬1<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1<1))
((¬0=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0=0))
((¬0=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0=1))
((¬1=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1=0))
((¬1=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1=1))
((¬0<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0<0))
((¬0<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0<1))
((¬1<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1<0))
((¬1<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1<1))
((¬0=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0=0))
((¬0=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0=1))
((¬1=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1=0))
((¬1=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1=1))
((¬0<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0<0))
((¬0<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0<1))
((¬1<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1<0))
((¬1<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1<1))
((¬0=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0=0))
((¬0=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0=1))
((¬1=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1=0))
((¬1=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1=1))
((¬0<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0<0))
((¬0<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0<1))
((¬1<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1<0))
((¬1<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1<1))
((¬0=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0=0))
((¬0=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0=1))
((¬1=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1=0))
((¬1=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1=1))
((¬0<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0<0))
((¬0<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0<1))
((¬1<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1<0))
((¬1<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1<1))
((¬0=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0=0))
((¬0=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0=1))
((¬1=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1=0))
((¬1=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1=1))
((¬0<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0<0))
((¬0<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0<1))
((¬1<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1<0))
((¬1<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1<1))
((¬0=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0=0))
((¬0=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0=1))
((¬1=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1=0))
((¬1=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1=1))
((¬0<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0<0))
((¬0<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0<1))
((¬1<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1<0))
((¬1<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1<1))
((¬0=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0=0))
((¬0=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0=1))
((¬1=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1=0))
((¬1=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1=1))
((¬0<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0<0))
((¬0<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0<1))
((¬1<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1<0))
((¬1<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1<1))
((¬0=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0=0))
((¬0=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0=1))
((¬1=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1=0))
((¬1=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1=1))
((¬0<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0<0))
((¬0<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0<1))
((¬1<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1<0))
((¬1<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1<1))
((¬0=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0=0))
((¬0=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0=1))
((¬1=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1=0))
((¬1=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1=1))
((¬0<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0<0))
((¬0<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0<1))
((¬1<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1<0))
((¬1<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1<1))
((¬0=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0=0))
((¬0=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0=1))
((¬1=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1=0))
((¬1=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1=1))
((¬0<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0<0))
((¬0<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0<1))
((¬1<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1<0))
((¬1<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1<1))
((¬0=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0=0))
((¬0=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0=1))
((¬1=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1=0))
((¬1=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1=1))
((¬0<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0<0))
((¬0<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0<1))
((¬1<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1<0))
((¬1<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1<1))
((¬0=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0=0))
((¬0=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0=1))
((¬1=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1=0))
((¬1=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1=1))
((¬0<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0<0))
((¬0<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0<1))
((¬1<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1<0))
((¬1<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1<1))
((¬0=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0=0))
((¬0=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0=1))
((¬1=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1=0))
((¬1=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1=1))
((¬0<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0<0))
((¬0<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0<1))
((¬1<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1<0))
((¬1<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1<1))
((¬0=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0=0))
((¬0=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0=1))
((¬1=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1=0))
((¬1=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1=1))
((¬0<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0<0))
((¬0<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0<1))
((¬1<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1<0))
((¬1<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1<1))
((¬0=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0=0))
((¬0=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0=1))
((¬1=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1=0))
((¬1=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1=1))
((¬0<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0<0))
((¬0<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0<1))
((¬1<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1<0))
((¬1<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1<1))
((¬0=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0=0))
((¬0=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0=1))
((¬1=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1=0))
((¬1=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1=1))
((¬0<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0<0))
((¬0<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0<1))
((¬1<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1<0))
((¬1<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1<1))
((¬0=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0=0))
((¬0=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0=1))
((¬1=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1=0))
((¬1=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1=1))
((¬0<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0<0))
((¬0<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0<1))
((¬1<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1<0))
((¬1<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1<1))
((¬0=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0=0))
((¬0=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0=1))
((¬1=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1=0))
((¬1=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1=1))
((¬0<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0<0))
((¬0<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0<1))
((¬1<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1<0))
((¬1<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1<1))
((¬0=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0=0))
((¬0=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0=1))
((¬1=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1=0))
((¬1=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1=1))
((¬0<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0<0))
((¬0<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0<1))
((¬1<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1<0))
((¬1<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1<1))
((¬0=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0=0))
((¬0=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0=1))
((¬1=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1=0))
((¬1=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1=1))
((¬0<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0<0))
((¬0<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0<1))
((¬1<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1<0))
((¬1<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1<1))
((¬0=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0=0))
((¬0=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0=1))
((¬1=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1=0))
((¬1=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1=1))
((¬0<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0<0))
((¬0<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0<1))
((¬1<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1<0))
((¬1<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1<1))
((¬0=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0=0))
((¬0=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0=1))
((¬1=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1=0))
((¬1=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1=1))
((¬0<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0<0))
((¬0<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0<1))
((¬1<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1<0))
((¬1<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1<1))
((¬0=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0=0))
((¬0=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0=1))
((¬1=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1=0))
((¬1=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1=1))
((¬0<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0<0))
((¬0<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0<1))
((¬1<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1<0))
((¬1<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1<1))
((¬0=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0=0))
((¬0=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0=1))
((¬1=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1=0))
((¬1=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1=1))
((¬0<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0<0))
((¬0<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0<1))
((¬1<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1<0))
((¬1<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1<1))
((¬0=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0=0))
((¬0=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0=1))
((¬1=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1=0))
((¬1=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1=1))
((¬0<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0<0))
((¬0<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0<1))
((¬1<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1<0))
((¬1<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1<1))
((¬0=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0=0))
((¬0=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0=1))
((¬1=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1=0))
((¬1=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1=1))
((¬0<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0<0))
((¬0<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0<1))
((¬1<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1<0))
((¬1<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1<1))
((¬0=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0=0))
((¬0=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0=1))
((¬1=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1=0))
((¬1=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1=1))
((¬0<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0<0))
((¬0<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0<1))
((¬1<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1<0))
((¬1<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1<1))
((¬0=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0=0))
((¬0=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0=1))
((¬1=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1=0))
((¬1=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1=1))
((¬0<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0<0))
((¬0<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0<1))
((¬1<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1<0))
((¬1<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1<1))
((¬0=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0=0))
((¬0=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0=1))
((¬1=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1=0))
((¬1=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1=1))
((¬0<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0<0))
((¬0<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0<1))
((¬1<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1<0))
((¬1<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1<1))
((¬0=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0=0))
((¬0=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0=1))
((¬1=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1=0))
((¬1=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1=1))
((¬0<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0<0))
((¬0<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0<1))
((¬1<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1<0))
((¬1<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1<1))
((¬0=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0=0))
((¬0=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0=1))
((¬1=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1=0))
((¬1=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1=1))
((¬0<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0<0))
((¬0<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0<1))
((¬1<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1<0))
((¬1<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1<1))
((¬0=0 → ¬¬¬0=0) → (¬¬0=0 → 0=0))
((¬0=1 → ¬¬¬0=0) → (¬¬0=0 → 0=1))
((¬1=0 → ¬¬¬0=0) → (¬¬0=0 → 1=0))
((¬1=1 → ¬¬¬0=0) → (¬¬0=0 → 1=1))
((¬0<0 → ¬¬¬0=0) → (¬¬0=0 → 0<0))
((¬0<1 → ¬¬¬0=0) → (¬¬0=0 → 0<1))
((¬1<0 → ¬¬¬0=0) → (¬¬0=0 → 1<0))
((¬1<1 → ¬¬¬0=0) → (¬¬0=0 → 1<1))
((¬0=0 → ¬¬¬0=1) → (¬¬0=1 → 0=0))
((¬0=1 → ¬¬¬0=1) → (¬¬0=1 → 0=1))
((¬1=0 → ¬¬¬0=1) → (¬¬0=1 → 1=0))
((¬1=1 → ¬¬¬0=1) → (¬¬0=1 → 1=1))
((¬0<0 → ¬¬¬0=1) → (¬¬0=1 → 0<0))
((¬0<1 → ¬¬¬0=1) → (¬¬0=1 → 0<1))
((¬1<0 → ¬¬¬0=1) → (¬¬0=1 → 1<0))
((¬1<1 → ¬¬¬0=1) → (¬¬0=1 → 1<1))
((¬0=0 → ¬¬¬1=0) → (¬¬1=0 → 0=0))
((¬0=1 → ¬¬¬1=0) → (¬¬1=0 → 0=1))
((¬1=0 → ¬¬¬1=0) → (¬¬1=0 → 1=0))
((¬1=1 → ¬¬¬1=0) → (¬¬1=0 → 1=1))
((¬0<0 → ¬¬¬1=0) → (¬¬1=0 → 0<0))
((¬0<1 → ¬¬¬1=0) → (¬¬1=0 → 0<1))
((¬1<0 → ¬¬¬1=0) → (¬¬1=0 → 1<0))
((¬1<1 → ¬¬¬1=0) → (¬¬1=0 → 1<1))
((¬0=0 → ¬¬¬1=1) → (¬¬1=1 → 0=0))
((¬0=1 → ¬¬¬1=1) → (¬¬1=1 → 0=1))
((¬1=0 → ¬¬¬1=1) → (¬¬1=1 → 1=0))
((¬1=1 → ¬¬¬1=1) → (¬¬1=1 → 1=1))
((¬0<0 → ¬¬¬1=1) → (¬¬1=1 → 0<0))
((¬0<1 → ¬¬¬1=1) → (¬¬1=1 → 0<1))
((¬1<0 → ¬¬¬1=1) → (¬¬1=1 → 1<0))
((¬1<1 → ¬¬¬1=1) → (¬¬1=1 → 1<1))
((¬0=0 → ¬¬¬0<0) → (¬¬0<0 → 0=0))
((¬0=1 → ¬¬¬0<0) → (¬¬0<0 → 0=1))
((¬1=0 → ¬¬¬0<0) → (¬¬0<0 → 1=0))
((¬1=1 → ¬¬¬0<0) → (¬¬0<0 → 1=1))
((¬0<0 → ¬¬¬0<0) → (¬¬0<0 → 0<0))
((¬0<1 → ¬¬¬0<0) → (¬¬0<0 → 0<1))
((¬1<0 → ¬¬¬0<0) → (¬¬0<0 → 1<0))
((¬1<1 → ¬¬¬0<0) → (¬¬0<0 → 1<1))
((¬0=0 → ¬¬¬0<1) → (¬¬0<1 → 0=0))
((¬0=1 → ¬¬¬0<1) → (¬¬0<1 → 0=1))
((¬1=0 → ¬¬¬0<1) → (¬¬0<1 → 1=0))
((¬1=1 → ¬¬¬0<1) → (¬¬0<1 → 1=1))
((¬0<0 → ¬¬¬0<1) → (¬¬0<1 → 0<0))
((¬0<1 → ¬¬¬0<1) → (¬¬0<1 → 0<1))
((¬1<0 → ¬¬¬0<1) → (¬¬0<1 → 1<0))
((¬1<1 → ¬¬¬0<1) → (¬¬0<1 → 1<1))
((¬0=0 → ¬¬¬1<0) → (¬¬1<0 → 0=0))
((¬0=1 → ¬¬¬1<0) → (¬¬1<0 → 0=1))
((¬1=0 → ¬¬¬1<0) → (¬¬1<0 → 1=0))
((¬1=1 → ¬¬¬1<0) → (¬¬1<0 → 1=1))
((¬0<0 → ¬¬¬1<0) → (¬¬1<0 → 0<0))
((¬0<1 → ¬¬¬1<0) → (¬¬1<0 → 0<1))
((¬1<0 → ¬¬¬1<0) → (¬¬1<0 → 1<0))
((¬1<1 → ¬¬¬1<0) → (¬¬1<0 → 1<1))
((¬0=0 → ¬¬¬1<1) → (¬¬1<1 → 0=0))
((¬0=1 → ¬¬¬1<1) → (¬¬1<1 → 0=1))
((¬1=0 → ¬¬¬1<1) → (¬¬1<1 → 1=0))
((¬1=1 → ¬¬¬1<1) → (¬¬1<1 → 1=1))
((¬0<0 → ¬¬¬1<1) → (¬¬1<1 → 0<0))
((¬0<1 → ¬¬¬1<1) → (¬¬1<1 → 0<1))
((¬1<0 → ¬¬¬1<1) → (¬¬1<1 → 1<0))
((¬1<1 → ¬¬¬1<1) → (¬¬1<1 → 1<1))
((¬0=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0=0))
((¬0=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0=1))
((¬1=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1=0))
((¬1=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1=1))
((¬0<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0<0))
((¬0<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0<1))
((¬1<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1<0))
((¬1<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1<1))
((¬0=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0=0))
((¬0=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0=1))
((¬1=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1=0))
((¬1=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1=1))
((¬0<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0<0))
((¬0<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0<1))
((¬1<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1<0))
((¬1<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1<1))
((¬0=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → 0=0))
((¬0=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → 0=1))
((¬1=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → 1=0))
((¬1=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → 1=1))
((¬0<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → 0<0))
((¬0<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → 0<1))
((¬1<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → 1<0))
((¬1<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → 1<1))
((¬0=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → 0=0))
((¬0=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → 0=1))
((¬1=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → 1=0))
((¬1=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → 1=1))
((¬0<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → 0<0))
((¬0<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → 0<1))
((¬1<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → 1<0))
((¬1<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → 1<1))
((¬0=0 → ¬¬∀x. x=x) → (¬∀x. x=x → 0=0))
((¬0=1 → ¬¬∀x. x=x) → (¬∀x. x=x → 0=1))
((¬1=0 → ¬¬∀x. x=x) → (¬∀x. x=x → 1=0))
((¬1=1 → ¬¬∀x. x=x) → (¬∀x. x=x → 1=1))
((¬0<0 → ¬¬∀x. x=x) → (¬∀x. x=x → 0<0))
((¬0<1 → ¬¬∀x. x=x) → (¬∀x. x=x → 0<1))
((¬1<0 → ¬¬∀x. x=x) → (¬∀x. x=x → 1<0))
((¬1<1 → ¬¬∀x. x=x) → (¬∀x. x=x → 1<1))
((¬0=0 → ¬¬∀x. x=x) → (¬∀x. x=x → 0=0))
((¬0=1 → ¬¬∀x. x=x) → (¬∀x. x=x → 0=1))
((¬1=0 → ¬¬∀x. x=x) → (¬∀x. x=x → 1=0))
((¬1=1 → ¬¬∀x. x=x) → (¬∀x. x=x → 1=1))
((¬0<0 → ¬¬∀x. x=x) → (¬∀x. x=x → 0<0))
((¬0<1 → ¬¬∀x. x=x) → (¬∀x. x=x → 0<1))
((¬1<0 → ¬¬∀x. x=x) → (¬∀x. x=x → 1<0))
((¬1<1 → ¬¬∀x. x=x) → (¬∀x. x=x → 1<1))
((¬0=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0=0))
((¬0=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0=1))
((¬1=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1=0))
((¬1=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1=1))
((¬0<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0<0))
((¬0<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0<1))
((¬1<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1<0))
((¬1<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1<1))
((¬0=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0=0))
((¬0=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0=1))
((¬1=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1=0))
((¬1=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1=1))
((¬0<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0<0))
((¬0<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0<1))
((¬1<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1<0))
((¬1<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1<1))
((¬0=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → 0=0))
((¬0=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → 0=1))
((¬1=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → 1=0))
((¬1=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → 1=1))
((¬0<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → 0<0))
((¬0<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → 0<1))
((¬1<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → 1<0))
((¬1<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → 1<1))
((¬0=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → 0=0))
((¬0=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → 0=1))
((¬1=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → 1=0))
((¬1=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → 1=1))
((¬0<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → 0<0))
((¬0<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → 0<1))
((¬1<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → 1<0))
((¬1<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → 1<1))
((¬0=0 → ¬¬∀x. x<x) → (¬∀x. x<x → 0=0))
((¬0=1 → ¬¬∀x. x<x) → (¬∀x. x<x → 0=1))
((¬1=0 → ¬¬∀x. x<x) → (¬∀x. x<x → 1=0))
((¬1=1 → ¬¬∀x. x<x) → (¬∀x. x<x → 1=1))
((¬0<0 → ¬¬∀x. x<x) → (¬∀x. x<x → 0<0))
((¬0<1 → ¬¬∀x. x<x) → (¬∀x. x<x → 0<1))
((¬1<0 → ¬¬∀x. x<x) → (¬∀x. x<x → 1<0))
((¬1<1 → ¬¬∀x. x<x) → (¬∀x. x<x → 1<1))
((¬0=0 → ¬¬∀x. x<x) → (¬∀x. x<x → 0=0))
((¬0=1 → ¬¬∀x. x<x) → (¬∀x. x<x → 0=1))
((¬1=0 → ¬¬∀x. x<x) → (¬∀x. x<x → 1=0))
((¬1=1 → ¬¬∀x. x<x) → (¬∀x. x<x → 1=1))
((¬0<0 → ¬¬∀x. x<x) → (¬∀x. x<x → 0<0))
((¬0<1 → ¬¬∀x. x<x) → (¬∀x. x<x → 0<1))
((¬1<0 → ¬¬∀x. x<x) → (¬∀x. x<x → 1<0))
((¬1<1 → ¬¬∀x. x<x) → (¬∀x. x<x → 1<1))
((¬0=0 → ¬∀y. 0=y) → (∀y. 0=y → 0=0))
((¬0=1 → ¬∀y. 0=y) → (∀y. 0=y → 0=1))
((¬1=0 → ¬∀y. 0=y) → (∀y. 0=y → 1=0))
((¬1=1 → ¬∀y. 0=y) → (∀y. 0=y → 1=1))
((¬0<0 → ¬∀y. 0=y) → (∀y. 0=y → 0<0))
((¬0<1 → ¬∀y. 0=y) → (∀y. 0=y → 0<1))
((¬1<0 → ¬∀y. 0=y) → (∀y. 0=y → 1<0))
((¬1<1 → ¬∀y. 0=y) → (∀y. 0=y → 1<1))
((¬0=0 → ¬∀y. 1=y) → (∀y. 1=y → 0=0))
((¬0=1 → ¬∀y. 1=y) → (∀y. 1=y → 0=1))
((¬1=0 → ¬∀y. 1=y) → (∀y. 1=y → 1=0))
((¬1=1 → ¬∀y. 1=y) → (∀y. 1=y → 1=1))
((¬0<0 → ¬∀y. 1=y) → (∀y. 1=y → 0<0))
((¬0<1 → ¬∀y. 1=y) → (∀y. 1=y → 0<1))
((¬1<0 → ¬∀y. 1=y) → (∀y. 1=y → 1<0))
((¬1<1 → ¬∀y. 1=y) → (∀y. 1=y → 1<1))
((¬0=0 → ¬∀y. y=0) → (∀y. y=0 → 0=0))
((¬0=1 → ¬∀y. y=0) → (∀y. y=0 → 0=1))
((¬1=0 → ¬∀y. y=0) → (∀y. y=0 → 1=0))
((¬1=1 → ¬∀y. y=0) → (∀y. y=0 → 1=1))
((¬0<0 → ¬∀y. y=0) → (∀y. y=0 → 0<0))
((¬0<1 → ¬∀y. y=0) → (∀y. y=0 → 0<1))
((¬1<0 → ¬∀y. y=0) → (∀y. y=0 → 1<0))
((¬1<1 → ¬∀y. y=0) → (∀y. y=0 → 1<1))
((¬0=0 → ¬∀y. y=1) → (∀y. y=1 → 0=0))
((¬0=1 → ¬∀y. y=1) → (∀y. y=1 → 0=1))
((¬1=0 → ¬∀y. y=1) → (∀y. y=1 → 1=0))
((¬1=1 → ¬∀y. y=1) → (∀y. y=1 → 1=1))
((¬0<0 → ¬∀y. y=1) → (∀y. y=1 → 0<0))
((¬0<1 → ¬∀y. y=1) → (∀y. y=1 → 0<1))
((¬1<0 → ¬∀y. y=1) → (∀y. y=1 → 1<0))
((¬1<1 → ¬∀y. y=1) → (∀y. y=1 → 1<1))
((¬0=0 → ¬∀y. 0<y) → (∀y. 0<y → 0=0))
((¬0=1 → ¬∀y. 0<y) → (∀y. 0<y → 0=1))
((¬1=0 → ¬∀y. 0<y) → (∀y. 0<y → 1=0))
((¬1=1 → ¬∀y. 0<y) → (∀y. 0<y → 1=1))
((¬0<0 → ¬∀y. 0<y) → (∀y. 0<y → 0<0))
((¬0<1 → ¬∀y. 0<y) → (∀y. 0<y → 0<1))
((¬1<0 → ¬∀y. 0<y) → (∀y. 0<y → 1<0))
((¬1<1 → ¬∀y. 0<y) → (∀y. 0<y → 1<1))
((¬0=0 → ¬∀y. 1<y) → (∀y. 1<y → 0=0))
((¬0=1 → ¬∀y. 1<y) → (∀y. 1<y → 0=1))
((¬1=0 → ¬∀y. 1<y) → (∀y. 1<y → 1=0))
((¬1=1 → ¬∀y. 1<y) → (∀y. 1<y → 1=1))
((¬0<0 → ¬∀y. 1<y) → (∀y. 1<y → 0<0))
((¬0<1 → ¬∀y. 1<y) → (∀y. 1<y → 0<1))
((¬1<0 → ¬∀y. 1<y) → (∀y. 1<y → 1<0))
((¬1<1 → ¬∀y. 1<y) → (∀y. 1<y → 1<1))
((¬0=0 → ¬∀y. y<0) → (∀y. y<0 → 0=0))
((¬0=1 → ¬∀y. y<0) → (∀y. y<0 → 0=1))
((¬1=0 → ¬∀y. y<0) → (∀y. y<0 → 1=0))
((¬1=1 → ¬∀y. y<0) → (∀y. y<0 → 1=1))
((¬0<0 → ¬∀y. y<0) → (∀y. y<0 → 0<0))
((¬0<1 → ¬∀y. y<0) → (∀y. y<0 → 0<1))
((¬1<0 → ¬∀y. y<0) → (∀y. y<0 → 1<0))
((¬1<1 → ¬∀y. y<0) → (∀y. y<0 → 1<1))
((¬0=0 → ¬∀y. y<1) → (∀y. y<1 → 0=0))
((¬0=1 → ¬∀y. y<1) → (∀y. y<1 → 0=1))
((¬1=0 → ¬∀y. y<1) → (∀y. y<1 → 1=0))
((¬1=1 → ¬∀y. y<1) → (∀y. y<1 → 1=1))
((¬0<0 → ¬∀y. y<1) → (∀y. y<1 → 0<0))
((¬0<1 → ¬∀y. y<1) → (∀y. y<1 → 0<1))
((¬1<0 → ¬∀y. y<1) → (∀y. y<1 → 1<0))
((¬1<1 → ¬∀y. y<1) → (∀y. y<1 → 1<1))
((¬0=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0=0))
((¬0=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0=1))
((¬1=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1=0))
((¬1=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1=1))
((¬0<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0<0))
((¬0<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0<1))
((¬1<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1<0))
((¬1<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1<1))
((¬0=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0=0))
((¬0=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0=1))
((¬1=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1=0))
((¬1=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1=1))
((¬0<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0<0))
((¬0<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0<1))
((¬1<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1<0))
((¬1<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1<1))
((¬0=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0=0))
((¬0=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0=1))
((¬1=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1=0))
((¬1=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1=1))
((¬0<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0<0))
((¬0<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0<1))
((¬1<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1<0))
((¬1<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1<1))
((¬0=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0=0))
((¬0=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0=1))
((¬1=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1=0))
((¬1=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1=1))
((¬0<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0<0))
((¬0<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0<1))
((¬1<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1<0))
((¬1<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1<1))
((¬0=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=0))
((¬0=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=1))
((¬1=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=0))
((¬1=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=1))
((¬0<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<0))
((¬0<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<1))
((¬1<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<0))
((¬1<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<1))
((¬0=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=0))
((¬0=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=1))
((¬1=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=0))
((¬1=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=1))
((¬0<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<0))
((¬0<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<1))
((¬1<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<0))
((¬1<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<1))
((¬0=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0=0))
((¬0=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0=1))
((¬1=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1=0))
((¬1=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1=1))
((¬0<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0<0))
((¬0<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0<1))
((¬1<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1<0))
((¬1<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1<1))
((¬0=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0=0))
((¬0=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0=1))
((¬1=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1=0))
((¬1=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1=1))
((¬0<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0<0))
((¬0<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0<1))
((¬1<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1<0))
((¬1<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1<1))
((¬0=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0=0))
((¬0=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0=1))
((¬1=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1=0))
((¬1=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1=1))
((¬0<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0<0))
((¬0<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0<1))
((¬1<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1<0))
((¬1<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1<1))
((¬0=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0=0))
((¬0=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0=1))
((¬1=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1=0))
((¬1=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1=1))
((¬0<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0<0))
((¬0<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0<1))
((¬1<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1<0))
((¬1<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1<1))
((¬0=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=0))
((¬0=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=1))
((¬1=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=0))
((¬1=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=1))
((¬0<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<0))
((¬0<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<1))
((¬1<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<0))
((¬1<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<1))
((¬0=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=0))
((¬0=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=1))
((¬1=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=0))
((¬1=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=1))
((¬0<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<0))
((¬0<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<1))
((¬1<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<0))
((¬1<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<1))
(0=0 → (¬0=⟨0+0⟩ → 0=0))
(0=0 → (¬0=⟨0+1⟩ → 0=0))
(0=0 → (¬0=⟨1+0⟩ → 0=0))
(0=0 → (¬0=⟨1+1⟩ → 0=0))
(0=0 → (¬0=⟨0⋅0⟩ → 0=0))
(0=0 → (¬0=⟨0⋅1⟩ → 0=0))
(0=0 → (¬0=⟨1⋅0⟩ → 0=0))
(0=0 → (¬0=⟨1⋅1⟩ → 0=0))
(0=0 → (¬1=⟨0+0⟩ → 0=0))
(0=0 → (¬1=⟨0+1⟩ → 0=0))
(0=0 → (¬1=⟨1+0⟩ → 0=0))
(0=0 → (¬1=⟨1+1⟩ → 0=0))
(0=0 → (¬1=⟨0⋅0⟩ → 0=0))
(0=0 → (¬1=⟨0⋅1⟩ → 0=0))
(0=0 → (¬1=⟨1⋅0⟩ → 0=0))
(0=0 → (¬1=⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨0+0⟩=0 → 0=0))
(0=0 → (¬⟨0+0⟩=1 → 0=0))
(0=0 → (¬⟨0+1⟩=0 → 0=0))
(0=0 → (¬⟨0+1⟩=1 → 0=0))
(0=0 → (¬⟨1+0⟩=0 → 0=0))
(0=0 → (¬⟨1+0⟩=1 → 0=0))
(0=0 → (¬⟨1+1⟩=0 → 0=0))
(0=0 → (¬⟨1+1⟩=1 → 0=0))
(0=0 → (¬⟨0⋅0⟩=0 → 0=0))
(0=0 → (¬⟨0⋅0⟩=1 → 0=0))
(0=0 → (¬⟨0⋅1⟩=0 → 0=0))
(0=0 → (¬⟨0⋅1⟩=1 → 0=0))
(0=0 → (¬⟨1⋅0⟩=0 → 0=0))
(0=0 → (¬⟨1⋅0⟩=1 → 0=0))
(0=0 → (¬⟨1⋅1⟩=0 → 0=0))
(0=0 → (¬⟨1⋅1⟩=1 → 0=0))
(0=0 → (¬0<⟨0+0⟩ → 0=0))
(0=0 → (¬0<⟨0+1⟩ → 0=0))
(0=0 → (¬0<⟨1+0⟩ → 0=0))
(0=0 → (¬0<⟨1+1⟩ → 0=0))
(0=0 → (¬0<⟨0⋅0⟩ → 0=0))
(0=0 → (¬0<⟨0⋅1⟩ → 0=0))
(0=0 → (¬0<⟨1⋅0⟩ → 0=0))
(0=0 → (¬0<⟨1⋅1⟩ → 0=0))
(0=0 → (¬1<⟨0+0⟩ → 0=0))
(0=0 → (¬1<⟨0+1⟩ → 0=0))
(0=0 → (¬1<⟨1+0⟩ → 0=0))
(0=0 → (¬1<⟨1+1⟩ → 0=0))
(0=0 → (¬1<⟨0⋅0⟩ → 0=0))
(0=0 → (¬1<⟨0⋅1⟩ → 0=0))
(0=0 → (¬1<⟨1⋅0⟩ → 0=0))
(0=0 → (¬1<⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨0+0⟩<0 → 0=0))
(0=0 → (¬⟨0+0⟩<1 → 0=0))
(0=0 → (¬⟨0+1⟩<0 → 0=0))
(0=0 → (¬⟨0+1⟩<1 → 0=0))
(0=0 → (¬⟨1+0⟩<0 → 0=0))
(0=0 → (¬⟨1+0⟩<1 → 0=0))
(0=0 → (¬⟨1+1⟩<0 → 0=0))
(0=0 → (¬⟨1+1⟩<1 → 0=0))
(0=0 → (¬⟨0⋅0⟩<0 → 0=0))
(0=0 → (¬⟨0⋅0⟩<1 → 0=0))
(0=0 → (¬⟨0⋅1⟩<0 → 0=0))
(0=0 → (¬⟨0⋅1⟩<1 → 0=0))
(0=0 → (¬⟨1⋅0⟩<0 → 0=0))
(0=0 → (¬⟨1⋅0⟩<1 → 0=0))
(0=0 → (¬⟨1⋅1⟩<0 → 0=0))
(0=0 → (¬⟨1⋅1⟩<1 → 0=0))
(0=0 → (¬¬¬0=0 → 0=0))
(0=0 → (¬¬¬0=1 → 0=0))
(0=0 → (¬¬¬1=0 → 0=0))
(0=0 → (¬¬¬1=1 → 0=0))
(0=0 → (¬¬¬0<0 → 0=0))
(0=0 → (¬¬¬0<1 → 0=0))
(0=0 → (¬¬¬1<0 → 0=0))
(0=0 → (¬¬¬1<1 → 0=0))
(0=0 → (¬¬∀x. 0=x → 0=0))
(0=0 → (¬¬∀x. 1=x → 0=0))
(0=0 → (¬¬∀x. x=0 → 0=0))
(0=0 → (¬¬∀x. x=1 → 0=0))
(0=0 → (¬¬∀x. x=x → 0=0))
(0=0 → (¬¬∀x. x=x → 0=0))
(0=0 → (¬¬∀x. 0<x → 0=0))
(0=0 → (¬¬∀x. 1<x → 0=0))
(0=0 → (¬¬∀x. x<0 → 0=0))
(0=0 → (¬¬∀x. x<1 → 0=0))
(0=0 → (¬¬∀x. x<x → 0=0))
(0=0 → (¬¬∀x. x<x → 0=0))
(0=0 → (¬∀y. 0=y → 0=0))
(0=0 → (¬∀y. 1=y → 0=0))
(0=0 → (¬∀y. y=0 → 0=0))
(0=0 → (¬∀y. y=1 → 0=0))
(0=0 → (¬∀y. 0<y → 0=0))
(0=0 → (¬∀y. 1<y → 0=0))
(0=0 → (¬∀y. y<0 → 0=0))
(0=0 → (¬∀y. y<1 → 0=0))
(0=0 → (¬∀x. ¬0=x → 0=0))
(0=0 → (¬∀x. ¬1=x → 0=0))
(0=0 → (¬∀x. ¬x=0 → 0=0))
(0=0 → (¬∀x. ¬x=1 → 0=0))
(0=0 → (¬∀x. ¬x=x → 0=0))
(0=0 → (¬∀x. ¬x=x → 0=0))
(0=0 → (¬∀x. ¬0<x → 0=0))
(0=0 → (¬∀x. ¬1<x → 0=0))
(0=0 → (¬∀x. ¬x<0 → 0=0))
(0=0 → (¬∀x. ¬x<1 → 0=0))
(0=0 → (¬∀x. ¬x<x → 0=0))
(0=0 → (¬∀x. ¬x<x → 0=0))
(0=0 → (∀z. 0=z → 0=0))
(0=0 → (∀x. 0=⟨0+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨1+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+0⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+1⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. 1=z → 0=0))
(0=0 → (∀x. 1=⟨0+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨1+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+0⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+1⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨0+0⟩ → 0=0))
(0=0 → (∀x. x=⟨0+1⟩ → 0=0))
(0=0 → (∀x. x=⟨0+x⟩ → 0=0))
(0=0 → (∀x. x=⟨0+x⟩ → 0=0))
(0=0 → (∀x. x=⟨1+0⟩ → 0=0))
(0=0 → (∀x. x=⟨1+1⟩ → 0=0))
(0=0 → (∀x. x=⟨1+x⟩ → 0=0))
(0=0 → (∀x. x=⟨1+x⟩ → 0=0))
(0=0 → (∀x. x=⟨x+0⟩ → 0=0))
(0=0 → (∀x. x=⟨x+0⟩ → 0=0))
(0=0 → (∀x. x=⟨x+1⟩ → 0=0))
(0=0 → (∀x. x=⟨x+1⟩ → 0=0))
(0=0 → (∀x. x=⟨x+x⟩ → 0=0))
(0=0 → (∀x. x=⟨x+x⟩ → 0=0))
(0=0 → (∀x. x=⟨x+x⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅x⟩ → 0=0))
(0=0 → (∀y. y=y → 0=0))
(0=0 → (∀y. y=y → 0=0))
(0=0 → (∀z. z=0 → 0=0))
(0=0 → (∀z. z=1 → 0=0))
(0=0 → (∀x. ⟨0+0⟩=x → 0=0))
(0=0 → (∀x. ⟨0+1⟩=x → 0=0))
(0=0 → (∀x. ⟨0+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨0+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨0+x⟩=x → 0=0))
(0=0 → (∀x. ⟨0+x⟩=x → 0=0))
(0=0 → (∀x. ⟨1+0⟩=x → 0=0))
(0=0 → (∀x. ⟨1+1⟩=x → 0=0))
(0=0 → (∀x. ⟨1+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨1+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨1+x⟩=x → 0=0))
(0=0 → (∀x. ⟨1+x⟩=x → 0=0))
(0=0 → (∀x. ⟨x+0⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+0⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+0⟩=x → 0=0))
(0=0 → (∀x. ⟨x+0⟩=x → 0=0))
(0=0 → (∀x. ⟨x+1⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+1⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+1⟩=x → 0=0))
(0=0 → (∀x. ⟨x+1⟩=x → 0=0))
(0=0 → (∀x. ⟨x+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+x⟩=x → 0=0))
(0=0 → (∀x. ⟨x+x⟩=x → 0=0))
(0=0 → (∀x. ⟨x+x⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=x → 0=0))
(0=0 → (∀z. 0<z → 0=0))
(0=0 → (∀x. 0<⟨0+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨1+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+0⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+1⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. 1<z → 0=0))
(0=0 → (∀x. 1<⟨0+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨1+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+0⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+1⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨0+0⟩ → 0=0))
(0=0 → (∀x. x<⟨0+1⟩ → 0=0))
(0=0 → (∀x. x<⟨0+x⟩ → 0=0))
(0=0 → (∀x. x<⟨0+x⟩ → 0=0))
(0=0 → (∀x. x<⟨1+0⟩ → 0=0))
(0=0 → (∀x. x<⟨1+1⟩ → 0=0))
(0=0 → (∀x. x<⟨1+x⟩ → 0=0))
(0=0 → (∀x. x<⟨1+x⟩ → 0=0))
(0=0 → (∀x. x<⟨x+0⟩ → 0=0))
(0=0 → (∀x. x<⟨x+0⟩ → 0=0))
(0=0 → (∀x. x<⟨x+1⟩ → 0=0))
(0=0 → (∀x. x<⟨x+1⟩ → 0=0))
(0=0 → (∀x. x<⟨x+x⟩ → 0=0))
(0=0 → (∀x. x<⟨x+x⟩ → 0=0))
(0=0 → (∀x. x<⟨x+x⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅x⟩ → 0=0))
(0=0 → (∀y. y<y → 0=0))
(0=0 → (∀y. y<y → 0=0))
(0=0 → (∀z. z<0 → 0=0))
(0=0 → (∀z. z<1 → 0=0))
(0=0 → (∀x. ⟨0+0⟩<x → 0=0))
(0=0 → (∀x. ⟨0+1⟩<x → 0=0))
(0=0 → (∀x. ⟨0+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨0+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨0+x⟩<x → 0=0))
(0=0 → (∀x. ⟨0+x⟩<x → 0=0))
(0=0 → (∀x. ⟨1+0⟩<x → 0=0))
(0=0 → (∀x. ⟨1+1⟩<x → 0=0))
(0=0 → (∀x. ⟨1+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨1+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨1+x⟩<x → 0=0))
(0=0 → (∀x. ⟨1+x⟩<x → 0=0))
(0=0 → (∀x. ⟨x+0⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+0⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+0⟩<x → 0=0))
(0=0 → (∀x. ⟨x+0⟩<x → 0=0))
(0=0 → (∀x. ⟨x+1⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+1⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+1⟩<x → 0=0))
(0=0 → (∀x. ⟨x+1⟩<x → 0=0))
(0=0 → (∀x. ⟨x+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+x⟩<x → 0=0))
(0=0 → (∀x. ⟨x+x⟩<x → 0=0))
(0=0 → (∀x. ⟨x+x⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<x → 0=0))
(0=0 → (∀y. ¬0=y → 0=0))
(0=0 → (∀y. ¬1=y → 0=0))
(0=0 → (∀y. ¬y=0 → 0=0))
(0=0 → (∀y. ¬y=1 → 0=0))
(0=0 → (∀y. ¬0<y → 0=0))
(0=0 → (∀y. ¬1<y → 0=0))
(0=0 → (∀y. ¬y<0 → 0=0))
(0=0 → (∀y. ¬y<1 → 0=0))
(0=0 → (∀x. ¬¬0=x → 0=0))
(0=0 → (∀x. ¬¬1=x → 0=0))
(0=0 → (∀x. ¬¬x=0 → 0=0))
(0=0 → (∀x. ¬¬x=1 → 0=0))
(0=0 → (∀x. ¬¬x=x → 0=0))
(0=0 → (∀x. ¬¬x=x → 0=0))
(0=0 → (∀x. ¬¬0<x → 0=0))
(0=0 → (∀x. ¬¬1<x → 0=0))
(0=0 → (∀x. ¬¬x<0 → 0=0))
(0=0 → (∀x. ¬¬x<1 → 0=0))
(0=0 → (∀x. ¬¬x<x → 0=0))
(0=0 → (∀x. ¬¬x<x → 0=0))
(0=0 → (∀y. ∀x. x=y → 0=0))
(0=0 → (∀x. ∀y. x=y → 0=0))
(0=0 → (∀x. ∀y. y=x → 0=0))
(0=0 → (∀y. ∀x. y=x → 0=0))
(0=0 → (∀y. ∀x. x<y → 0=0))
(0=0 → (∀x. ∀y. x<y → 0=0))
(0=0 → (∀x. ∀y. y<x → 0=0))
(0=0 → (∀y. ∀x. y<x → 0=0))
(0=1 → (¬0=⟨0+0⟩ → 0=1))
(0=1 → (¬0=⟨0+1⟩ → 0=1))
(0=1 → (¬0=⟨1+0⟩ → 0=1))
(0=1 → (¬0=⟨1+1⟩ → 0=1))
(0=1 → (¬0=⟨0⋅0⟩ → 0=1))
(0=1 → (¬0=⟨0⋅1⟩ → 0=1))
(0=1 → (¬0=⟨1⋅0⟩ → 0=1))
(0=1 → (¬0=⟨1⋅1⟩ → 0=1))
(0=1 → (¬1=⟨0+0⟩ → 0=1))
(0=1 → (¬1=⟨0+1⟩ → 0=1))
(0=1 → (¬1=⟨1+0⟩ → 0=1))
(0=1 → (¬1=⟨1+1⟩ → 0=1))
(0=1 → (¬1=⟨0⋅0⟩ → 0=1))
(0=1 → (¬1=⟨0⋅1⟩ → 0=1))
(0=1 → (¬1=⟨1⋅0⟩ → 0=1))
(0=1 → (¬1=⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨0+0⟩=0 → 0=1))
(0=1 → (¬⟨0+0⟩=1 → 0=1))
(0=1 → (¬⟨0+1⟩=0 → 0=1))
(0=1 → (¬⟨0+1⟩=1 → 0=1))
(0=1 → (¬⟨1+0⟩=0 → 0=1))
(0=1 → (¬⟨1+0⟩=1 → 0=1))
(0=1 → (¬⟨1+1⟩=0 → 0=1))
(0=1 → (¬⟨1+1⟩=1 → 0=1))
(0=1 → (¬⟨0⋅0⟩=0 → 0=1))
(0=1 → (¬⟨0⋅0⟩=1 → 0=1))
(0=1 → (¬⟨0⋅1⟩=0 → 0=1))
(0=1 → (¬⟨0⋅1⟩=1 → 0=1))
(0=1 → (¬⟨1⋅0⟩=0 → 0=1))
(0=1 → (¬⟨1⋅0⟩=1 → 0=1))
(0=1 → (¬⟨1⋅1⟩=0 → 0=1))
(0=1 → (¬⟨1⋅1⟩=1 → 0=1))
(0=1 → (¬0<⟨0+0⟩ → 0=1))
(0=1 → (¬0<⟨0+1⟩ → 0=1))
(0=1 → (¬0<⟨1+0⟩ → 0=1))
(0=1 → (¬0<⟨1+1⟩ → 0=1))
(0=1 → (¬0<⟨0⋅0⟩ → 0=1))
(0=1 → (¬0<⟨0⋅1⟩ → 0=1))
(0=1 → (¬0<⟨1⋅0⟩ → 0=1))
(0=1 → (¬0<⟨1⋅1⟩ → 0=1))
(0=1 → (¬1<⟨0+0⟩ → 0=1))
(0=1 → (¬1<⟨0+1⟩ → 0=1))
(0=1 → (¬1<⟨1+0⟩ → 0=1))
(0=1 → (¬1<⟨1+1⟩ → 0=1))
(0=1 → (¬1<⟨0⋅0⟩ → 0=1))
(0=1 → (¬1<⟨0⋅1⟩ → 0=1))
(0=1 → (¬1<⟨1⋅0⟩ → 0=1))
(0=1 → (¬1<⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨0+0⟩<0 → 0=1))
(0=1 → (¬⟨0+0⟩<1 → 0=1))
(0=1 → (¬⟨0+1⟩<0 → 0=1))
(0=1 → (¬⟨0+1⟩<1 → 0=1))
(0=1 → (¬⟨1+0⟩<0 → 0=1))
(0=1 → (¬⟨1+0⟩<1 → 0=1))
(0=1 → (¬⟨1+1⟩<0 → 0=1))
(0=1 → (¬⟨1+1⟩<1 → 0=1))
(0=1 → (¬⟨0⋅0⟩<0 → 0=1))
(0=1 → (¬⟨0⋅0⟩<1 → 0=1))
(0=1 → (¬⟨0⋅1⟩<0 → 0=1))
(0=1 → (¬⟨0⋅1⟩<1 → 0=1))
(0=1 → (¬⟨1⋅0⟩<0 → 0=1))
(0=1 → (¬⟨1⋅0⟩<1 → 0=1))
(0=1 → (¬⟨1⋅1⟩<0 → 0=1))
(0=1 → (¬⟨1⋅1⟩<1 → 0=1))
(0=1 → (¬¬¬0=0 → 0=1))
(0=1 → (¬¬¬0=1 → 0=1))
(0=1 → (¬¬¬1=0 → 0=1))
(0=1 → (¬¬¬1=1 → 0=1))
(0=1 → (¬¬¬0<0 → 0=1))
(0=1 → (¬¬¬0<1 → 0=1))
(0=1 → (¬¬¬1<0 → 0=1))
(0=1 → (¬¬¬1<1 → 0=1))
(0=1 → (¬¬∀x. 0=x → 0=1))
(0=1 → (¬¬∀x. 1=x → 0=1))
(0=1 → (¬¬∀x. x=0 → 0=1))
(0=1 → (¬¬∀x. x=1 → 0=1))
(0=1 → (¬¬∀x. x=x → 0=1))
(0=1 → (¬¬∀x. x=x → 0=1))
(0=1 → (¬¬∀x. 0<x → 0=1))
(0=1 → (¬¬∀x. 1<x → 0=1))
(0=1 → (¬¬∀x. x<0 → 0=1))
(0=1 → (¬¬∀x. x<1 → 0=1))
(0=1 → (¬¬∀x. x<x → 0=1))
(0=1 → (¬¬∀x. x<x → 0=1))
(0=1 → (¬∀y. 0=y → 0=1))
(0=1 → (¬∀y. 1=y → 0=1))
(0=1 → (¬∀y. y=0 → 0=1))
(0=1 → (¬∀y. y=1 → 0=1))
(0=1 → (¬∀y. 0<y → 0=1))
(0=1 → (¬∀y. 1<y → 0=1))
(0=1 → (¬∀y. y<0 → 0=1))
(0=1 → (¬∀y. y<1 → 0=1))
(0=1 → (¬∀x. ¬0=x → 0=1))
(0=1 → (¬∀x. ¬1=x → 0=1))
(0=1 → (¬∀x. ¬x=0 → 0=1))
(0=1 → (¬∀x. ¬x=1 → 0=1))
(0=1 → (¬∀x. ¬x=x → 0=1))
(0=1 → (¬∀x. ¬x=x → 0=1))
(0=1 → (¬∀x. ¬0<x → 0=1))
(0=1 → (¬∀x. ¬1<x → 0=1))
(0=1 → (¬∀x. ¬x<0 → 0=1))
(0=1 → (¬∀x. ¬x<1 → 0=1))
(0=1 → (¬∀x. ¬x<x → 0=1))
(0=1 → (¬∀x. ¬x<x → 0=1))
(0=1 → (∀z. 0=z → 0=1))
(0=1 → (∀x. 0=⟨0+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨1+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+0⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+1⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. 1=z → 0=1))
(0=1 → (∀x. 1=⟨0+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨1+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+0⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+1⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨0+0⟩ → 0=1))
(0=1 → (∀x. x=⟨0+1⟩ → 0=1))
(0=1 → (∀x. x=⟨0+x⟩ → 0=1))
(0=1 → (∀x. x=⟨0+x⟩ → 0=1))
(0=1 → (∀x. x=⟨1+0⟩ → 0=1))
(0=1 → (∀x. x=⟨1+1⟩ → 0=1))
(0=1 → (∀x. x=⟨1+x⟩ → 0=1))
(0=1 → (∀x. x=⟨1+x⟩ → 0=1))
(0=1 → (∀x. x=⟨x+0⟩ → 0=1))
(0=1 → (∀x. x=⟨x+0⟩ → 0=1))
(0=1 → (∀x. x=⟨x+1⟩ → 0=1))
(0=1 → (∀x. x=⟨x+1⟩ → 0=1))
(0=1 → (∀x. x=⟨x+x⟩ → 0=1))
(0=1 → (∀x. x=⟨x+x⟩ → 0=1))
(0=1 → (∀x. x=⟨x+x⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅x⟩ → 0=1))
(0=1 → (∀y. y=y → 0=1))
(0=1 → (∀y. y=y → 0=1))
(0=1 → (∀z. z=0 → 0=1))
(0=1 → (∀z. z=1 → 0=1))
(0=1 → (∀x. ⟨0+0⟩=x → 0=1))
(0=1 → (∀x. ⟨0+1⟩=x → 0=1))
(0=1 → (∀x. ⟨0+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨0+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨0+x⟩=x → 0=1))
(0=1 → (∀x. ⟨0+x⟩=x → 0=1))
(0=1 → (∀x. ⟨1+0⟩=x → 0=1))
(0=1 → (∀x. ⟨1+1⟩=x → 0=1))
(0=1 → (∀x. ⟨1+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨1+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨1+x⟩=x → 0=1))
(0=1 → (∀x. ⟨1+x⟩=x → 0=1))
(0=1 → (∀x. ⟨x+0⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+0⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+0⟩=x → 0=1))
(0=1 → (∀x. ⟨x+0⟩=x → 0=1))
(0=1 → (∀x. ⟨x+1⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+1⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+1⟩=x → 0=1))
(0=1 → (∀x. ⟨x+1⟩=x → 0=1))
(0=1 → (∀x. ⟨x+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+x⟩=x → 0=1))
(0=1 → (∀x. ⟨x+x⟩=x → 0=1))
(0=1 → (∀x. ⟨x+x⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=x → 0=1))
(0=1 → (∀z. 0<z → 0=1))
(0=1 → (∀x. 0<⟨0+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨1+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+0⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+1⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. 1<z → 0=1))
(0=1 → (∀x. 1<⟨0+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨1+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+0⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+1⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨0+0⟩ → 0=1))
(0=1 → (∀x. x<⟨0+1⟩ → 0=1))
(0=1 → (∀x. x<⟨0+x⟩ → 0=1))
(0=1 → (∀x. x<⟨0+x⟩ → 0=1))
(0=1 → (∀x. x<⟨1+0⟩ → 0=1))
(0=1 → (∀x. x<⟨1+1⟩ → 0=1))
(0=1 → (∀x. x<⟨1+x⟩ → 0=1))
(0=1 → (∀x. x<⟨1+x⟩ → 0=1))
(0=1 → (∀x. x<⟨x+0⟩ → 0=1))
(0=1 → (∀x. x<⟨x+0⟩ → 0=1))
(0=1 → (∀x. x<⟨x+1⟩ → 0=1))
(0=1 → (∀x. x<⟨x+1⟩ → 0=1))
(0=1 → (∀x. x<⟨x+x⟩ → 0=1))
(0=1 → (∀x. x<⟨x+x⟩ → 0=1))
(0=1 → (∀x. x<⟨x+x⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅x⟩ → 0=1))
(0=1 → (∀y. y<y → 0=1))
(0=1 → (∀y. y<y → 0=1))
(0=1 → (∀z. z<0 → 0=1))
(0=1 → (∀z. z<1 → 0=1))
(0=1 → (∀x. ⟨0+0⟩<x → 0=1))
(0=1 → (∀x. ⟨0+1⟩<x → 0=1))
(0=1 → (∀x. ⟨0+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨0+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨0+x⟩<x → 0=1))
(0=1 → (∀x. ⟨0+x⟩<x → 0=1))
(0=1 → (∀x. ⟨1+0⟩<x → 0=1))
(0=1 → (∀x. ⟨1+1⟩<x → 0=1))
(0=1 → (∀x. ⟨1+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨1+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨1+x⟩<x → 0=1))
(0=1 → (∀x. ⟨1+x⟩<x → 0=1))
(0=1 → (∀x. ⟨x+0⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+0⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+0⟩<x → 0=1))
(0=1 → (∀x. ⟨x+0⟩<x → 0=1))
(0=1 → (∀x. ⟨x+1⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+1⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+1⟩<x → 0=1))
(0=1 → (∀x. ⟨x+1⟩<x → 0=1))
(0=1 → (∀x. ⟨x+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+x⟩<x → 0=1))
(0=1 → (∀x. ⟨x+x⟩<x → 0=1))
(0=1 → (∀x. ⟨x+x⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<x → 0=1))
(0=1 → (∀y. ¬0=y → 0=1))
(0=1 → (∀y. ¬1=y → 0=1))
(0=1 → (∀y. ¬y=0 → 0=1))
(0=1 → (∀y. ¬y=1 → 0=1))
(0=1 → (∀y. ¬0<y → 0=1))
(0=1 → (∀y. ¬1<y → 0=1))
(0=1 → (∀y. ¬y<0 → 0=1))
(0=1 → (∀y. ¬y<1 → 0=1))
(0=1 → (∀x. ¬¬0=x → 0=1))
(0=1 → (∀x. ¬¬1=x → 0=1))
(0=1 → (∀x. ¬¬x=0 → 0=1))
(0=1 → (∀x. ¬¬x=1 → 0=1))
(0=1 → (∀x. ¬¬x=x → 0=1))
(0=1 → (∀x. ¬¬x=x → 0=1))
(0=1 → (∀x. ¬¬0<x → 0=1))
(0=1 → (∀x. ¬¬1<x → 0=1))
(0=1 → (∀x. ¬¬x<0 → 0=1))
(0=1 → (∀x. ¬¬x<1 → 0=1))
(0=1 → (∀x. ¬¬x<x → 0=1))
(0=1 → (∀x. ¬¬x<x → 0=1))
(0=1 → (∀y. ∀x. x=y → 0=1))
(0=1 → (∀x. ∀y. x=y → 0=1))
(0=1 → (∀x. ∀y. y=x → 0=1))
(0=1 → (∀y. ∀x. y=x → 0=1))
(0=1 → (∀y. ∀x. x<y → 0=1))
(0=1 → (∀x. ∀y. x<y → 0=1))
(0=1 → (∀x. ∀y. y<x → 0=1))
(0=1 → (∀y. ∀x. y<x → 0=1))
(1=0 → (¬0=⟨0+0⟩ → 1=0))
(1=0 → (¬0=⟨0+1⟩ → 1=0))
(1=0 → (¬0=⟨1+0⟩ → 1=0))
(1=0 → (¬0=⟨1+1⟩ → 1=0))
(1=0 → (¬0=⟨0⋅0⟩ → 1=0))
(1=0 → (¬0=⟨0⋅1⟩ → 1=0))
(1=0 → (¬0=⟨1⋅0⟩ → 1=0))
(1=0 → (¬0=⟨1⋅1⟩ → 1=0))
(1=0 → (¬1=⟨0+0⟩ → 1=0))
(1=0 → (¬1=⟨0+1⟩ → 1=0))
(1=0 → (¬1=⟨1+0⟩ → 1=0))
(1=0 → (¬1=⟨1+1⟩ → 1=0))
(1=0 → (¬1=⟨0⋅0⟩ → 1=0))
(1=0 → (¬1=⟨0⋅1⟩ → 1=0))
(1=0 → (¬1=⟨1⋅0⟩ → 1=0))
(1=0 → (¬1=⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨0+0⟩=0 → 1=0))
(1=0 → (¬⟨0+0⟩=1 → 1=0))
(1=0 → (¬⟨0+1⟩=0 → 1=0))
(1=0 → (¬⟨0+1⟩=1 → 1=0))
(1=0 → (¬⟨1+0⟩=0 → 1=0))
(1=0 → (¬⟨1+0⟩=1 → 1=0))
(1=0 → (¬⟨1+1⟩=0 → 1=0))
(1=0 → (¬⟨1+1⟩=1 → 1=0))
(1=0 → (¬⟨0⋅0⟩=0 → 1=0))
(1=0 → (¬⟨0⋅0⟩=1 → 1=0))
(1=0 → (¬⟨0⋅1⟩=0 → 1=0))
(1=0 → (¬⟨0⋅1⟩=1 → 1=0))
(1=0 → (¬⟨1⋅0⟩=0 → 1=0))
(1=0 → (¬⟨1⋅0⟩=1 → 1=0))
(1=0 → (¬⟨1⋅1⟩=0 → 1=0))
(1=0 → (¬⟨1⋅1⟩=1 → 1=0))
(1=0 → (¬0<⟨0+0⟩ → 1=0))
(1=0 → (¬0<⟨0+1⟩ → 1=0))
(1=0 → (¬0<⟨1+0⟩ → 1=0))
(1=0 → (¬0<⟨1+1⟩ → 1=0))
(1=0 → (¬0<⟨0⋅0⟩ → 1=0))
(1=0 → (¬0<⟨0⋅1⟩ → 1=0))
(1=0 → (¬0<⟨1⋅0⟩ → 1=0))
(1=0 → (¬0<⟨1⋅1⟩ → 1=0))
(1=0 → (¬1<⟨0+0⟩ → 1=0))
(1=0 → (¬1<⟨0+1⟩ → 1=0))
(1=0 → (¬1<⟨1+0⟩ → 1=0))
(1=0 → (¬1<⟨1+1⟩ → 1=0))
(1=0 → (¬1<⟨0⋅0⟩ → 1=0))
(1=0 → (¬1<⟨0⋅1⟩ → 1=0))
(1=0 → (¬1<⟨1⋅0⟩ → 1=0))
(1=0 → (¬1<⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨0+0⟩<0 → 1=0))
(1=0 → (¬⟨0+0⟩<1 → 1=0))
(1=0 → (¬⟨0+1⟩<0 → 1=0))
(1=0 → (¬⟨0+1⟩<1 → 1=0))
(1=0 → (¬⟨1+0⟩<0 → 1=0))
(1=0 → (¬⟨1+0⟩<1 → 1=0))
(1=0 → (¬⟨1+1⟩<0 → 1=0))
(1=0 → (¬⟨1+1⟩<1 → 1=0))
(1=0 → (¬⟨0⋅0⟩<0 → 1=0))
(1=0 → (¬⟨0⋅0⟩<1 → 1=0))
(1=0 → (¬⟨0⋅1⟩<0 → 1=0))
(1=0 → (¬⟨0⋅1⟩<1 → 1=0))
(1=0 → (¬⟨1⋅0⟩<0 → 1=0))
(1=0 → (¬⟨1⋅0⟩<1 → 1=0))
(1=0 → (¬⟨1⋅1⟩<0 → 1=0))
(1=0 → (¬⟨1⋅1⟩<1 → 1=0))
(1=0 → (¬¬¬0=0 → 1=0))
(1=0 → (¬¬¬0=1 → 1=0))
(1=0 → (¬¬¬1=0 → 1=0))
(1=0 → (¬¬¬1=1 → 1=0))
(1=0 → (¬¬¬0<0 → 1=0))
(1=0 → (¬¬¬0<1 → 1=0))
(1=0 → (¬¬¬1<0 → 1=0))
(1=0 → (¬¬¬1<1 → 1=0))
(1=0 → (¬¬∀x. 0=x → 1=0))
(1=0 → (¬¬∀x. 1=x → 1=0))
(1=0 → (¬¬∀x. x=0 → 1=0))
(1=0 → (¬¬∀x. x=1 → 1=0))
(1=0 → (¬¬∀x. x=x → 1=0))
(1=0 → (¬¬∀x. x=x → 1=0))
(1=0 → (¬¬∀x. 0<x → 1=0))
(1=0 → (¬¬∀x. 1<x → 1=0))
(1=0 → (¬¬∀x. x<0 → 1=0))
(1=0 → (¬¬∀x. x<1 → 1=0))
(1=0 → (¬¬∀x. x<x → 1=0))
(1=0 → (¬¬∀x. x<x → 1=0))
(1=0 → (¬∀y. 0=y → 1=0))
(1=0 → (¬∀y. 1=y → 1=0))
(1=0 → (¬∀y. y=0 → 1=0))
(1=0 → (¬∀y. y=1 → 1=0))
(1=0 → (¬∀y. 0<y → 1=0))
(1=0 → (¬∀y. 1<y → 1=0))
(1=0 → (¬∀y. y<0 → 1=0))
(1=0 → (¬∀y. y<1 → 1=0))
(1=0 → (¬∀x. ¬0=x → 1=0))
(1=0 → (¬∀x. ¬1=x → 1=0))
(1=0 → (¬∀x. ¬x=0 → 1=0))
(1=0 → (¬∀x. ¬x=1 → 1=0))
(1=0 → (¬∀x. ¬x=x → 1=0))
(1=0 → (¬∀x. ¬x=x → 1=0))
(1=0 → (¬∀x. ¬0<x → 1=0))
(1=0 → (¬∀x. ¬1<x → 1=0))
(1=0 → (¬∀x. ¬x<0 → 1=0))
(1=0 → (¬∀x. ¬x<1 → 1=0))
(1=0 → (¬∀x. ¬x<x → 1=0))
(1=0 → (¬∀x. ¬x<x → 1=0))
(1=0 → (∀z. 0=z → 1=0))
(1=0 → (∀x. 0=⟨0+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨1+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+0⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+1⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. 1=z → 1=0))
(1=0 → (∀x. 1=⟨0+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨1+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+0⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+1⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨0+0⟩ → 1=0))
(1=0 → (∀x. x=⟨0+1⟩ → 1=0))
(1=0 → (∀x. x=⟨0+x⟩ → 1=0))
(1=0 → (∀x. x=⟨0+x⟩ → 1=0))
(1=0 → (∀x. x=⟨1+0⟩ → 1=0))
(1=0 → (∀x. x=⟨1+1⟩ → 1=0))
(1=0 → (∀x. x=⟨1+x⟩ → 1=0))
(1=0 → (∀x. x=⟨1+x⟩ → 1=0))
(1=0 → (∀x. x=⟨x+0⟩ → 1=0))
(1=0 → (∀x. x=⟨x+0⟩ → 1=0))
(1=0 → (∀x. x=⟨x+1⟩ → 1=0))
(1=0 → (∀x. x=⟨x+1⟩ → 1=0))
(1=0 → (∀x. x=⟨x+x⟩ → 1=0))
(1=0 → (∀x. x=⟨x+x⟩ → 1=0))
(1=0 → (∀x. x=⟨x+x⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅x⟩ → 1=0))
(1=0 → (∀y. y=y → 1=0))
(1=0 → (∀y. y=y → 1=0))
(1=0 → (∀z. z=0 → 1=0))
(1=0 → (∀z. z=1 → 1=0))
(1=0 → (∀x. ⟨0+0⟩=x → 1=0))
(1=0 → (∀x. ⟨0+1⟩=x → 1=0))
(1=0 → (∀x. ⟨0+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨0+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨0+x⟩=x → 1=0))
(1=0 → (∀x. ⟨0+x⟩=x → 1=0))
(1=0 → (∀x. ⟨1+0⟩=x → 1=0))
(1=0 → (∀x. ⟨1+1⟩=x → 1=0))
(1=0 → (∀x. ⟨1+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨1+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨1+x⟩=x → 1=0))
(1=0 → (∀x. ⟨1+x⟩=x → 1=0))
(1=0 → (∀x. ⟨x+0⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+0⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+0⟩=x → 1=0))
(1=0 → (∀x. ⟨x+0⟩=x → 1=0))
(1=0 → (∀x. ⟨x+1⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+1⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+1⟩=x → 1=0))
(1=0 → (∀x. ⟨x+1⟩=x → 1=0))
(1=0 → (∀x. ⟨x+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+x⟩=x → 1=0))
(1=0 → (∀x. ⟨x+x⟩=x → 1=0))
(1=0 → (∀x. ⟨x+x⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=x → 1=0))
(1=0 → (∀z. 0<z → 1=0))
(1=0 → (∀x. 0<⟨0+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨1+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+0⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+1⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. 1<z → 1=0))
(1=0 → (∀x. 1<⟨0+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨1+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+0⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+1⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨0+0⟩ → 1=0))
(1=0 → (∀x. x<⟨0+1⟩ → 1=0))
(1=0 → (∀x. x<⟨0+x⟩ → 1=0))
(1=0 → (∀x. x<⟨0+x⟩ → 1=0))
(1=0 → (∀x. x<⟨1+0⟩ → 1=0))
(1=0 → (∀x. x<⟨1+1⟩ → 1=0))
(1=0 → (∀x. x<⟨1+x⟩ → 1=0))
(1=0 → (∀x. x<⟨1+x⟩ → 1=0))
(1=0 → (∀x. x<⟨x+0⟩ → 1=0))
(1=0 → (∀x. x<⟨x+0⟩ → 1=0))
(1=0 → (∀x. x<⟨x+1⟩ → 1=0))
(1=0 → (∀x. x<⟨x+1⟩ → 1=0))
(1=0 → (∀x. x<⟨x+x⟩ → 1=0))
(1=0 → (∀x. x<⟨x+x⟩ → 1=0))
(1=0 → (∀x. x<⟨x+x⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅x⟩ → 1=0))
(1=0 → (∀y. y<y → 1=0))
(1=0 → (∀y. y<y → 1=0))
(1=0 → (∀z. z<0 → 1=0))
(1=0 → (∀z. z<1 → 1=0))
(1=0 → (∀x. ⟨0+0⟩<x → 1=0))
(1=0 → (∀x. ⟨0+1⟩<x → 1=0))
(1=0 → (∀x. ⟨0+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨0+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨0+x⟩<x → 1=0))
(1=0 → (∀x. ⟨0+x⟩<x → 1=0))
(1=0 → (∀x. ⟨1+0⟩<x → 1=0))
(1=0 → (∀x. ⟨1+1⟩<x → 1=0))
(1=0 → (∀x. ⟨1+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨1+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨1+x⟩<x → 1=0))
(1=0 → (∀x. ⟨1+x⟩<x → 1=0))
(1=0 → (∀x. ⟨x+0⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+0⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+0⟩<x → 1=0))
(1=0 → (∀x. ⟨x+0⟩<x → 1=0))
(1=0 → (∀x. ⟨x+1⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+1⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+1⟩<x → 1=0))
(1=0 → (∀x. ⟨x+1⟩<x → 1=0))
(1=0 → (∀x. ⟨x+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+x⟩<x → 1=0))
(1=0 → (∀x. ⟨x+x⟩<x → 1=0))
(1=0 → (∀x. ⟨x+x⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<x → 1=0))
(1=0 → (∀y. ¬0=y → 1=0))
(1=0 → (∀y. ¬1=y → 1=0))
(1=0 → (∀y. ¬y=0 → 1=0))
(1=0 → (∀y. ¬y=1 → 1=0))
(1=0 → (∀y. ¬0<y → 1=0))
(1=0 → (∀y. ¬1<y → 1=0))
(1=0 → (∀y. ¬y<0 → 1=0))
(1=0 → (∀y. ¬y<1 → 1=0))
(1=0 → (∀x. ¬¬0=x → 1=0))
(1=0 → (∀x. ¬¬1=x → 1=0))
(1=0 → (∀x. ¬¬x=0 → 1=0))
(1=0 → (∀x. ¬¬x=1 → 1=0))
(1=0 → (∀x. ¬¬x=x → 1=0))
(1=0 → (∀x. ¬¬x=x → 1=0))
(1=0 → (∀x. ¬¬0<x → 1=0))
(1=0 → (∀x. ¬¬1<x → 1=0))
(1=0 → (∀x. ¬¬x<0 → 1=0))
(1=0 → (∀x. ¬¬x<1 → 1=0))
(1=0 → (∀x. ¬¬x<x → 1=0))
(1=0 → (∀x. ¬¬x<x → 1=0))
(1=0 → (∀y. ∀x. x=y → 1=0))
(1=0 → (∀x. ∀y. x=y → 1=0))
(1=0 → (∀x. ∀y. y=x → 1=0))
(1=0 → (∀y. ∀x. y=x → 1=0))
(1=0 → (∀y. ∀x. x<y → 1=0))
(1=0 → (∀x. ∀y. x<y → 1=0))
(1=0 → (∀x. ∀y. y<x → 1=0))
(1=0 → (∀y. ∀x. y<x → 1=0))
(1=1 → (¬0=⟨0+0⟩ → 1=1))
(1=1 → (¬0=⟨0+1⟩ → 1=1))
(1=1 → (¬0=⟨1+0⟩ → 1=1))
(1=1 → (¬0=⟨1+1⟩ → 1=1))
(1=1 → (¬0=⟨0⋅0⟩ → 1=1))
(1=1 → (¬0=⟨0⋅1⟩ → 1=1))
(1=1 → (¬0=⟨1⋅0⟩ → 1=1))
(1=1 → (¬0=⟨1⋅1⟩ → 1=1))
(1=1 → (¬1=⟨0+0⟩ → 1=1))
(1=1 → (¬1=⟨0+1⟩ → 1=1))
(1=1 → (¬1=⟨1+0⟩ → 1=1))
(1=1 → (¬1=⟨1+1⟩ → 1=1))
(1=1 → (¬1=⟨0⋅0⟩ → 1=1))
(1=1 → (¬1=⟨0⋅1⟩ → 1=1))
(1=1 → (¬1=⟨1⋅0⟩ → 1=1))
(1=1 → (¬1=⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨0+0⟩=0 → 1=1))
(1=1 → (¬⟨0+0⟩=1 → 1=1))
(1=1 → (¬⟨0+1⟩=0 → 1=1))
(1=1 → (¬⟨0+1⟩=1 → 1=1))
(1=1 → (¬⟨1+0⟩=0 → 1=1))
(1=1 → (¬⟨1+0⟩=1 → 1=1))
(1=1 → (¬⟨1+1⟩=0 → 1=1))
(1=1 → (¬⟨1+1⟩=1 → 1=1))
(1=1 → (¬⟨0⋅0⟩=0 → 1=1))
(1=1 → (¬⟨0⋅0⟩=1 → 1=1))
(1=1 → (¬⟨0⋅1⟩=0 → 1=1))
(1=1 → (¬⟨0⋅1⟩=1 → 1=1))
(1=1 → (¬⟨1⋅0⟩=0 → 1=1))
(1=1 → (¬⟨1⋅0⟩=1 → 1=1))
(1=1 → (¬⟨1⋅1⟩=0 → 1=1))
(1=1 → (¬⟨1⋅1⟩=1 → 1=1))
(1=1 → (¬0<⟨0+0⟩ → 1=1))
(1=1 → (¬0<⟨0+1⟩ → 1=1))
(1=1 → (¬0<⟨1+0⟩ → 1=1))
(1=1 → (¬0<⟨1+1⟩ → 1=1))
(1=1 → (¬0<⟨0⋅0⟩ → 1=1))
(1=1 → (¬0<⟨0⋅1⟩ → 1=1))
(1=1 → (¬0<⟨1⋅0⟩ → 1=1))
(1=1 → (¬0<⟨1⋅1⟩ → 1=1))
(1=1 → (¬1<⟨0+0⟩ → 1=1))
(1=1 → (¬1<⟨0+1⟩ → 1=1))
(1=1 → (¬1<⟨1+0⟩ → 1=1))
(1=1 → (¬1<⟨1+1⟩ → 1=1))
(1=1 → (¬1<⟨0⋅0⟩ → 1=1))
(1=1 → (¬1<⟨0⋅1⟩ → 1=1))
(1=1 → (¬1<⟨1⋅0⟩ → 1=1))
(1=1 → (¬1<⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨0+0⟩<0 → 1=1))
(1=1 → (¬⟨0+0⟩<1 → 1=1))
(1=1 → (¬⟨0+1⟩<0 → 1=1))
(1=1 → (¬⟨0+1⟩<1 → 1=1))
(1=1 → (¬⟨1+0⟩<0 → 1=1))
(1=1 → (¬⟨1+0⟩<1 → 1=1))
(1=1 → (¬⟨1+1⟩<0 → 1=1))
(1=1 → (¬⟨1+1⟩<1 → 1=1))
(1=1 → (¬⟨0⋅0⟩<0 → 1=1))
(1=1 → (¬⟨0⋅0⟩<1 → 1=1))
(1=1 → (¬⟨0⋅1⟩<0 → 1=1))
(1=1 → (¬⟨0⋅1⟩<1 → 1=1))
(1=1 → (¬⟨1⋅0⟩<0 → 1=1))
(1=1 → (¬⟨1⋅0⟩<1 → 1=1))
(1=1 → (¬⟨1⋅1⟩<0 → 1=1))
(1=1 → (¬⟨1⋅1⟩<1 → 1=1))
(1=1 → (¬¬¬0=0 → 1=1))
(1=1 → (¬¬¬0=1 → 1=1))
(1=1 → (¬¬¬1=0 → 1=1))
(1=1 → (¬¬¬1=1 → 1=1))
(1=1 → (¬¬¬0<0 → 1=1))
(1=1 → (¬¬¬0<1 → 1=1))
(1=1 → (¬¬¬1<0 → 1=1))
(1=1 → (¬¬¬1<1 → 1=1))
(1=1 → (¬¬∀x. 0=x → 1=1))
(1=1 → (¬¬∀x. 1=x → 1=1))
(1=1 → (¬¬∀x. x=0 → 1=1))
(1=1 → (¬¬∀x. x=1 → 1=1))
(1=1 → (¬¬∀x. x=x → 1=1))
(1=1 → (¬¬∀x. x=x → 1=1))
(1=1 → (¬¬∀x. 0<x → 1=1))
(1=1 → (¬¬∀x. 1<x → 1=1))
(1=1 → (¬¬∀x. x<0 → 1=1))
(1=1 → (¬¬∀x. x<1 → 1=1))
(1=1 → (¬¬∀x. x<x → 1=1))
(1=1 → (¬¬∀x. x<x → 1=1))
(1=1 → (¬∀y. 0=y → 1=1))
(1=1 → (¬∀y. 1=y → 1=1))
(1=1 → (¬∀y. y=0 → 1=1))
(1=1 → (¬∀y. y=1 → 1=1))
(1=1 → (¬∀y. 0<y → 1=1))
(1=1 → (¬∀y. 1<y → 1=1))
(1=1 → (¬∀y. y<0 → 1=1))
(1=1 → (¬∀y. y<1 → 1=1))
(1=1 → (¬∀x. ¬0=x → 1=1))
(1=1 → (¬∀x. ¬1=x → 1=1))
(1=1 → (¬∀x. ¬x=0 → 1=1))
(1=1 → (¬∀x. ¬x=1 → 1=1))
(1=1 → (¬∀x. ¬x=x → 1=1))
(1=1 → (¬∀x. ¬x=x → 1=1))
(1=1 → (¬∀x. ¬0<x → 1=1))
(1=1 → (¬∀x. ¬1<x → 1=1))
(1=1 → (¬∀x. ¬x<0 → 1=1))
(1=1 → (¬∀x. ¬x<1 → 1=1))
(1=1 → (¬∀x. ¬x<x → 1=1))
(1=1 → (¬∀x. ¬x<x → 1=1))
(1=1 → (∀z. 0=z → 1=1))
(1=1 → (∀x. 0=⟨0+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨1+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+0⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+1⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. 1=z → 1=1))
(1=1 → (∀x. 1=⟨0+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨1+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+0⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+1⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨0+0⟩ → 1=1))
(1=1 → (∀x. x=⟨0+1⟩ → 1=1))
(1=1 → (∀x. x=⟨0+x⟩ → 1=1))
(1=1 → (∀x. x=⟨0+x⟩ → 1=1))
(1=1 → (∀x. x=⟨1+0⟩ → 1=1))
(1=1 → (∀x. x=⟨1+1⟩ → 1=1))
(1=1 → (∀x. x=⟨1+x⟩ → 1=1))
(1=1 → (∀x. x=⟨1+x⟩ → 1=1))
(1=1 → (∀x. x=⟨x+0⟩ → 1=1))
(1=1 → (∀x. x=⟨x+0⟩ → 1=1))
(1=1 → (∀x. x=⟨x+1⟩ → 1=1))
(1=1 → (∀x. x=⟨x+1⟩ → 1=1))
(1=1 → (∀x. x=⟨x+x⟩ → 1=1))
(1=1 → (∀x. x=⟨x+x⟩ → 1=1))
(1=1 → (∀x. x=⟨x+x⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅x⟩ → 1=1))
(1=1 → (∀y. y=y → 1=1))
(1=1 → (∀y. y=y → 1=1))
(1=1 → (∀z. z=0 → 1=1))
(1=1 → (∀z. z=1 → 1=1))
(1=1 → (∀x. ⟨0+0⟩=x → 1=1))
(1=1 → (∀x. ⟨0+1⟩=x → 1=1))
(1=1 → (∀x. ⟨0+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨0+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨0+x⟩=x → 1=1))
(1=1 → (∀x. ⟨0+x⟩=x → 1=1))
(1=1 → (∀x. ⟨1+0⟩=x → 1=1))
(1=1 → (∀x. ⟨1+1⟩=x → 1=1))
(1=1 → (∀x. ⟨1+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨1+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨1+x⟩=x → 1=1))
(1=1 → (∀x. ⟨1+x⟩=x → 1=1))
(1=1 → (∀x. ⟨x+0⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+0⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+0⟩=x → 1=1))
(1=1 → (∀x. ⟨x+0⟩=x → 1=1))
(1=1 → (∀x. ⟨x+1⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+1⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+1⟩=x → 1=1))
(1=1 → (∀x. ⟨x+1⟩=x → 1=1))
(1=1 → (∀x. ⟨x+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+x⟩=x → 1=1))
(1=1 → (∀x. ⟨x+x⟩=x → 1=1))
(1=1 → (∀x. ⟨x+x⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=x → 1=1))
(1=1 → (∀z. 0<z → 1=1))
(1=1 → (∀x. 0<⟨0+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨1+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+0⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+1⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. 1<z → 1=1))
(1=1 → (∀x. 1<⟨0+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨1+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+0⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+1⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨0+0⟩ → 1=1))
(1=1 → (∀x. x<⟨0+1⟩ → 1=1))
(1=1 → (∀x. x<⟨0+x⟩ → 1=1))
(1=1 → (∀x. x<⟨0+x⟩ → 1=1))
(1=1 → (∀x. x<⟨1+0⟩ → 1=1))
(1=1 → (∀x. x<⟨1+1⟩ → 1=1))
(1=1 → (∀x. x<⟨1+x⟩ → 1=1))
(1=1 → (∀x. x<⟨1+x⟩ → 1=1))
(1=1 → (∀x. x<⟨x+0⟩ → 1=1))
(1=1 → (∀x. x<⟨x+0⟩ → 1=1))
(1=1 → (∀x. x<⟨x+1⟩ → 1=1))
(1=1 → (∀x. x<⟨x+1⟩ → 1=1))
(1=1 → (∀x. x<⟨x+x⟩ → 1=1))
(1=1 → (∀x. x<⟨x+x⟩ → 1=1))
(1=1 → (∀x. x<⟨x+x⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅x⟩ → 1=1))
(1=1 → (∀y. y<y → 1=1))
(1=1 → (∀y. y<y → 1=1))
(1=1 → (∀z. z<0 → 1=1))
(1=1 → (∀z. z<1 → 1=1))
(1=1 → (∀x. ⟨0+0⟩<x → 1=1))
(1=1 → (∀x. ⟨0+1⟩<x → 1=1))
(1=1 → (∀x. ⟨0+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨0+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨0+x⟩<x → 1=1))
(1=1 → (∀x. ⟨0+x⟩<x → 1=1))
(1=1 → (∀x. ⟨1+0⟩<x → 1=1))
(1=1 → (∀x. ⟨1+1⟩<x → 1=1))
(1=1 → (∀x. ⟨1+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨1+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨1+x⟩<x → 1=1))
(1=1 → (∀x. ⟨1+x⟩<x → 1=1))
(1=1 → (∀x. ⟨x+0⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+0⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+0⟩<x → 1=1))
(1=1 → (∀x. ⟨x+0⟩<x → 1=1))
(1=1 → (∀x. ⟨x+1⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+1⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+1⟩<x → 1=1))
(1=1 → (∀x. ⟨x+1⟩<x → 1=1))
(1=1 → (∀x. ⟨x+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+x⟩<x → 1=1))
(1=1 → (∀x. ⟨x+x⟩<x → 1=1))
(1=1 → (∀x. ⟨x+x⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<x → 1=1))
(1=1 → (∀y. ¬0=y → 1=1))
(1=1 → (∀y. ¬1=y → 1=1))
(1=1 → (∀y. ¬y=0 → 1=1))
(1=1 → (∀y. ¬y=1 → 1=1))
(1=1 → (∀y. ¬0<y → 1=1))
(1=1 → (∀y. ¬1<y → 1=1))
(1=1 → (∀y. ¬y<0 → 1=1))
(1=1 → (∀y. ¬y<1 → 1=1))
(1=1 → (∀x. ¬¬0=x → 1=1))
(1=1 → (∀x. ¬¬1=x → 1=1))
(1=1 → (∀x. ¬¬x=0 → 1=1))
(1=1 → (∀x. ¬¬x=1 → 1=1))
(1=1 → (∀x. ¬¬x=x → 1=1))
(1=1 → (∀x. ¬¬x=x → 1=1))
(1=1 → (∀x. ¬¬0<x → 1=1))
(1=1 → (∀x. ¬¬1<x → 1=1))
(1=1 → (∀x. ¬¬x<0 → 1=1))
(1=1 → (∀x. ¬¬x<1 → 1=1))
(1=1 → (∀x. ¬¬x<x → 1=1))
(1=1 → (∀x. ¬¬x<x → 1=1))
(1=1 → (∀y. ∀x. x=y → 1=1))
(1=1 → (∀x. ∀y. x=y → 1=1))
(1=1 → (∀x. ∀y. y=x → 1=1))
(1=1 → (∀y. ∀x. y=x → 1=1))
(1=1 → (∀y. ∀x. x<y → 1=1))
(1=1 → (∀x. ∀y. x<y → 1=1))
(1=1 → (∀x. ∀y. y<x → 1=1))
(1=1 → (∀y. ∀x. y<x → 1=1))
(0<0 → (¬0=⟨0+0⟩ → 0<0))
(0<0 → (¬0=⟨0+1⟩ → 0<0))
(0<0 → (¬0=⟨1+0⟩ → 0<0))
(0<0 → (¬0=⟨1+1⟩ → 0<0))
(0<0 → (¬0=⟨0⋅0⟩ → 0<0))
(0<0 → (¬0=⟨0⋅1⟩ → 0<0))
(0<0 → (¬0=⟨1⋅0⟩ → 0<0))
(0<0 → (¬0=⟨1⋅1⟩ → 0<0))
(0<0 → (¬1=⟨0+0⟩ → 0<0))
(0<0 → (¬1=⟨0+1⟩ → 0<0))
(0<0 → (¬1=⟨1+0⟩ → 0<0))
(0<0 → (¬1=⟨1+1⟩ → 0<0))
(0<0 → (¬1=⟨0⋅0⟩ → 0<0))
(0<0 → (¬1=⟨0⋅1⟩ → 0<0))
(0<0 → (¬1=⟨1⋅0⟩ → 0<0))
(0<0 → (¬1=⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨0+0⟩=0 → 0<0))
(0<0 → (¬⟨0+0⟩=1 → 0<0))
(0<0 → (¬⟨0+1⟩=0 → 0<0))
(0<0 → (¬⟨0+1⟩=1 → 0<0))
(0<0 → (¬⟨1+0⟩=0 → 0<0))
(0<0 → (¬⟨1+0⟩=1 → 0<0))
(0<0 → (¬⟨1+1⟩=0 → 0<0))
(0<0 → (¬⟨1+1⟩=1 → 0<0))
(0<0 → (¬⟨0⋅0⟩=0 → 0<0))
(0<0 → (¬⟨0⋅0⟩=1 → 0<0))
(0<0 → (¬⟨0⋅1⟩=0 → 0<0))
(0<0 → (¬⟨0⋅1⟩=1 → 0<0))
(0<0 → (¬⟨1⋅0⟩=0 → 0<0))
(0<0 → (¬⟨1⋅0⟩=1 → 0<0))
(0<0 → (¬⟨1⋅1⟩=0 → 0<0))
(0<0 → (¬⟨1⋅1⟩=1 → 0<0))
(0<0 → (¬0<⟨0+0⟩ → 0<0))
(0<0 → (¬0<⟨0+1⟩ → 0<0))
(0<0 → (¬0<⟨1+0⟩ → 0<0))
(0<0 → (¬0<⟨1+1⟩ → 0<0))
(0<0 → (¬0<⟨0⋅0⟩ → 0<0))
(0<0 → (¬0<⟨0⋅1⟩ → 0<0))
(0<0 → (¬0<⟨1⋅0⟩ → 0<0))
(0<0 → (¬0<⟨1⋅1⟩ → 0<0))
(0<0 → (¬1<⟨0+0⟩ → 0<0))
(0<0 → (¬1<⟨0+1⟩ → 0<0))
(0<0 → (¬1<⟨1+0⟩ → 0<0))
(0<0 → (¬1<⟨1+1⟩ → 0<0))
(0<0 → (¬1<⟨0⋅0⟩ → 0<0))
(0<0 → (¬1<⟨0⋅1⟩ → 0<0))
(0<0 → (¬1<⟨1⋅0⟩ → 0<0))
(0<0 → (¬1<⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨0+0⟩<0 → 0<0))
(0<0 → (¬⟨0+0⟩<1 → 0<0))
(0<0 → (¬⟨0+1⟩<0 → 0<0))
(0<0 → (¬⟨0+1⟩<1 → 0<0))
(0<0 → (¬⟨1+0⟩<0 → 0<0))
(0<0 → (¬⟨1+0⟩<1 → 0<0))
(0<0 → (¬⟨1+1⟩<0 → 0<0))
(0<0 → (¬⟨1+1⟩<1 → 0<0))
(0<0 → (¬⟨0⋅0⟩<0 → 0<0))
(0<0 → (¬⟨0⋅0⟩<1 → 0<0))
(0<0 → (¬⟨0⋅1⟩<0 → 0<0))
(0<0 → (¬⟨0⋅1⟩<1 → 0<0))
(0<0 → (¬⟨1⋅0⟩<0 → 0<0))
(0<0 → (¬⟨1⋅0⟩<1 → 0<0))
(0<0 → (¬⟨1⋅1⟩<0 → 0<0))
(0<0 → (¬⟨1⋅1⟩<1 → 0<0))
(0<0 → (¬¬¬0=0 → 0<0))
(0<0 → (¬¬¬0=1 → 0<0))
(0<0 → (¬¬¬1=0 → 0<0))
(0<0 → (¬¬¬1=1 → 0<0))
(0<0 → (¬¬¬0<0 → 0<0))
(0<0 → (¬¬¬0<1 → 0<0))
(0<0 → (¬¬¬1<0 → 0<0))
(0<0 → (¬¬¬1<1 → 0<0))
(0<0 → (¬¬∀x. 0=x → 0<0))
(0<0 → (¬¬∀x. 1=x → 0<0))
(0<0 → (¬¬∀x. x=0 → 0<0))
(0<0 → (¬¬∀x. x=1 → 0<0))
(0<0 → (¬¬∀x. x=x → 0<0))
(0<0 → (¬¬∀x. x=x → 0<0))
(0<0 → (¬¬∀x. 0<x → 0<0))
(0<0 → (¬¬∀x. 1<x → 0<0))
(0<0 → (¬¬∀x. x<0 → 0<0))
(0<0 → (¬¬∀x. x<1 → 0<0))
(0<0 → (¬¬∀x. x<x → 0<0))
(0<0 → (¬¬∀x. x<x → 0<0))
(0<0 → (¬∀y. 0=y → 0<0))
(0<0 → (¬∀y. 1=y → 0<0))
(0<0 → (¬∀y. y=0 → 0<0))
(0<0 → (¬∀y. y=1 → 0<0))
(0<0 → (¬∀y. 0<y → 0<0))
(0<0 → (¬∀y. 1<y → 0<0))
(0<0 → (¬∀y. y<0 → 0<0))
(0<0 → (¬∀y. y<1 → 0<0))
(0<0 → (¬∀x. ¬0=x → 0<0))
(0<0 → (¬∀x. ¬1=x → 0<0))
(0<0 → (¬∀x. ¬x=0 → 0<0))
(0<0 → (¬∀x. ¬x=1 → 0<0))
(0<0 → (¬∀x. ¬x=x → 0<0))
(0<0 → (¬∀x. ¬x=x → 0<0))
(0<0 → (¬∀x. ¬0<x → 0<0))
(0<0 → (¬∀x. ¬1<x → 0<0))
(0<0 → (¬∀x. ¬x<0 → 0<0))
(0<0 → (¬∀x. ¬x<1 → 0<0))
(0<0 → (¬∀x. ¬x<x → 0<0))
(0<0 → (¬∀x. ¬x<x → 0<0))
(0<0 → (∀z. 0=z → 0<0))
(0<0 → (∀x. 0=⟨0+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨1+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+0⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+1⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. 1=z → 0<0))
(0<0 → (∀x. 1=⟨0+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨1+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+0⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+1⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨0+0⟩ → 0<0))
(0<0 → (∀x. x=⟨0+1⟩ → 0<0))
(0<0 → (∀x. x=⟨0+x⟩ → 0<0))
(0<0 → (∀x. x=⟨0+x⟩ → 0<0))
(0<0 → (∀x. x=⟨1+0⟩ → 0<0))
(0<0 → (∀x. x=⟨1+1⟩ → 0<0))
(0<0 → (∀x. x=⟨1+x⟩ → 0<0))
(0<0 → (∀x. x=⟨1+x⟩ → 0<0))
(0<0 → (∀x. x=⟨x+0⟩ → 0<0))
(0<0 → (∀x. x=⟨x+0⟩ → 0<0))
(0<0 → (∀x. x=⟨x+1⟩ → 0<0))
(0<0 → (∀x. x=⟨x+1⟩ → 0<0))
(0<0 → (∀x. x=⟨x+x⟩ → 0<0))
(0<0 → (∀x. x=⟨x+x⟩ → 0<0))
(0<0 → (∀x. x=⟨x+x⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅x⟩ → 0<0))
(0<0 → (∀y. y=y → 0<0))
(0<0 → (∀y. y=y → 0<0))
(0<0 → (∀z. z=0 → 0<0))
(0<0 → (∀z. z=1 → 0<0))
(0<0 → (∀x. ⟨0+0⟩=x → 0<0))
(0<0 → (∀x. ⟨0+1⟩=x → 0<0))
(0<0 → (∀x. ⟨0+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨0+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨0+x⟩=x → 0<0))
(0<0 → (∀x. ⟨0+x⟩=x → 0<0))
(0<0 → (∀x. ⟨1+0⟩=x → 0<0))
(0<0 → (∀x. ⟨1+1⟩=x → 0<0))
(0<0 → (∀x. ⟨1+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨1+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨1+x⟩=x → 0<0))
(0<0 → (∀x. ⟨1+x⟩=x → 0<0))
(0<0 → (∀x. ⟨x+0⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+0⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+0⟩=x → 0<0))
(0<0 → (∀x. ⟨x+0⟩=x → 0<0))
(0<0 → (∀x. ⟨x+1⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+1⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+1⟩=x → 0<0))
(0<0 → (∀x. ⟨x+1⟩=x → 0<0))
(0<0 → (∀x. ⟨x+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+x⟩=x → 0<0))
(0<0 → (∀x. ⟨x+x⟩=x → 0<0))
(0<0 → (∀x. ⟨x+x⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=x → 0<0))
(0<0 → (∀z. 0<z → 0<0))
(0<0 → (∀x. 0<⟨0+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨1+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+0⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+1⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. 1<z → 0<0))
(0<0 → (∀x. 1<⟨0+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨1+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+0⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+1⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨0+0⟩ → 0<0))
(0<0 → (∀x. x<⟨0+1⟩ → 0<0))
(0<0 → (∀x. x<⟨0+x⟩ → 0<0))
(0<0 → (∀x. x<⟨0+x⟩ → 0<0))
(0<0 → (∀x. x<⟨1+0⟩ → 0<0))
(0<0 → (∀x. x<⟨1+1⟩ → 0<0))
(0<0 → (∀x. x<⟨1+x⟩ → 0<0))
(0<0 → (∀x. x<⟨1+x⟩ → 0<0))
(0<0 → (∀x. x<⟨x+0⟩ → 0<0))
(0<0 → (∀x. x<⟨x+0⟩ → 0<0))
(0<0 → (∀x. x<⟨x+1⟩ → 0<0))
(0<0 → (∀x. x<⟨x+1⟩ → 0<0))
(0<0 → (∀x. x<⟨x+x⟩ → 0<0))
(0<0 → (∀x. x<⟨x+x⟩ → 0<0))
(0<0 → (∀x. x<⟨x+x⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅x⟩ → 0<0))
(0<0 → (∀y. y<y → 0<0))
(0<0 → (∀y. y<y → 0<0))
(0<0 → (∀z. z<0 → 0<0))
(0<0 → (∀z. z<1 → 0<0))
(0<0 → (∀x. ⟨0+0⟩<x → 0<0))
(0<0 → (∀x. ⟨0+1⟩<x → 0<0))
(0<0 → (∀x. ⟨0+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨0+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨0+x⟩<x → 0<0))
(0<0 → (∀x. ⟨0+x⟩<x → 0<0))
(0<0 → (∀x. ⟨1+0⟩<x → 0<0))
(0<0 → (∀x. ⟨1+1⟩<x → 0<0))
(0<0 → (∀x. ⟨1+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨1+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨1+x⟩<x → 0<0))
(0<0 → (∀x. ⟨1+x⟩<x → 0<0))
(0<0 → (∀x. ⟨x+0⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+0⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+0⟩<x → 0<0))
(0<0 → (∀x. ⟨x+0⟩<x → 0<0))
(0<0 → (∀x. ⟨x+1⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+1⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+1⟩<x → 0<0))
(0<0 → (∀x. ⟨x+1⟩<x → 0<0))
(0<0 → (∀x. ⟨x+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+x⟩<x → 0<0))
(0<0 → (∀x. ⟨x+x⟩<x → 0<0))
(0<0 → (∀x. ⟨x+x⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<x → 0<0))
(0<0 → (∀y. ¬0=y → 0<0))
(0<0 → (∀y. ¬1=y → 0<0))
(0<0 → (∀y. ¬y=0 → 0<0))
(0<0 → (∀y. ¬y=1 → 0<0))
(0<0 → (∀y. ¬0<y → 0<0))
(0<0 → (∀y. ¬1<y → 0<0))
(0<0 → (∀y. ¬y<0 → 0<0))
(0<0 → (∀y. ¬y<1 → 0<0))
(0<0 → (∀x. ¬¬0=x → 0<0))
(0<0 → (∀x. ¬¬1=x → 0<0))
(0<0 → (∀x. ¬¬x=0 → 0<0))
(0<0 → (∀x. ¬¬x=1 → 0<0))
(0<0 → (∀x. ¬¬x=x → 0<0))
(0<0 → (∀x. ¬¬x=x → 0<0))
(0<0 → (∀x. ¬¬0<x → 0<0))
(0<0 → (∀x. ¬¬1<x → 0<0))
(0<0 → (∀x. ¬¬x<0 → 0<0))
(0<0 → (∀x. ¬¬x<1 → 0<0))
(0<0 → (∀x. ¬¬x<x → 0<0))
(0<0 → (∀x. ¬¬x<x → 0<0))
(0<0 → (∀y. ∀x. x=y → 0<0))
(0<0 → (∀x. ∀y. x=y → 0<0))
(0<0 → (∀x. ∀y. y=x → 0<0))
(0<0 → (∀y. ∀x. y=x → 0<0))
(0<0 → (∀y. ∀x. x<y → 0<0))
(0<0 → (∀x. ∀y. x<y → 0<0))
(0<0 → (∀x. ∀y. y<x → 0<0))
(0<0 → (∀y. ∀x. y<x → 0<0))
(0<1 → (¬0=⟨0+0⟩ → 0<1))
(0<1 → (¬0=⟨0+1⟩ → 0<1))
(0<1 → (¬0=⟨1+0⟩ → 0<1))
(0<1 → (¬0=⟨1+1⟩ → 0<1))
(0<1 → (¬0=⟨0⋅0⟩ → 0<1))
(0<1 → (¬0=⟨0⋅1⟩ → 0<1))
(0<1 → (¬0=⟨1⋅0⟩ → 0<1))
(0<1 → (¬0=⟨1⋅1⟩ → 0<1))
(0<1 → (¬1=⟨0+0⟩ → 0<1))
(0<1 → (¬1=⟨0+1⟩ → 0<1))
(0<1 → (¬1=⟨1+0⟩ → 0<1))
(0<1 → (¬1=⟨1+1⟩ → 0<1))
(0<1 → (¬1=⟨0⋅0⟩ → 0<1))
(0<1 → (¬1=⟨0⋅1⟩ → 0<1))
(0<1 → (¬1=⟨1⋅0⟩ → 0<1))
(0<1 → (¬1=⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨0+0⟩=0 → 0<1))
(0<1 → (¬⟨0+0⟩=1 → 0<1))
(0<1 → (¬⟨0+1⟩=0 → 0<1))
(0<1 → (¬⟨0+1⟩=1 → 0<1))
(0<1 → (¬⟨1+0⟩=0 → 0<1))
(0<1 → (¬⟨1+0⟩=1 → 0<1))
(0<1 → (¬⟨1+1⟩=0 → 0<1))
(0<1 → (¬⟨1+1⟩=1 → 0<1))
(0<1 → (¬⟨0⋅0⟩=0 → 0<1))
(0<1 → (¬⟨0⋅0⟩=1 → 0<1))
(0<1 → (¬⟨0⋅1⟩=0 → 0<1))
(0<1 → (¬⟨0⋅1⟩=1 → 0<1))
(0<1 → (¬⟨1⋅0⟩=0 → 0<1))
(0<1 → (¬⟨1⋅0⟩=1 → 0<1))
(0<1 → (¬⟨1⋅1⟩=0 → 0<1))
(0<1 → (¬⟨1⋅1⟩=1 → 0<1))
(0<1 → (¬0<⟨0+0⟩ → 0<1))
(0<1 → (¬0<⟨0+1⟩ → 0<1))
(0<1 → (¬0<⟨1+0⟩ → 0<1))
(0<1 → (¬0<⟨1+1⟩ → 0<1))
(0<1 → (¬0<⟨0⋅0⟩ → 0<1))
(0<1 → (¬0<⟨0⋅1⟩ → 0<1))
(0<1 → (¬0<⟨1⋅0⟩ → 0<1))
(0<1 → (¬0<⟨1⋅1⟩ → 0<1))
(0<1 → (¬1<⟨0+0⟩ → 0<1))
(0<1 → (¬1<⟨0+1⟩ → 0<1))
(0<1 → (¬1<⟨1+0⟩ → 0<1))
(0<1 → (¬1<⟨1+1⟩ → 0<1))
(0<1 → (¬1<⟨0⋅0⟩ → 0<1))
(0<1 → (¬1<⟨0⋅1⟩ → 0<1))
(0<1 → (¬1<⟨1⋅0⟩ → 0<1))
(0<1 → (¬1<⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨0+0⟩<0 → 0<1))
(0<1 → (¬⟨0+0⟩<1 → 0<1))
(0<1 → (¬⟨0+1⟩<0 → 0<1))
(0<1 → (¬⟨0+1⟩<1 → 0<1))
(0<1 → (¬⟨1+0⟩<0 → 0<1))
(0<1 → (¬⟨1+0⟩<1 → 0<1))
(0<1 → (¬⟨1+1⟩<0 → 0<1))
(0<1 → (¬⟨1+1⟩<1 → 0<1))
(0<1 → (¬⟨0⋅0⟩<0 → 0<1))
(0<1 → (¬⟨0⋅0⟩<1 → 0<1))
(0<1 → (¬⟨0⋅1⟩<0 → 0<1))
(0<1 → (¬⟨0⋅1⟩<1 → 0<1))
(0<1 → (¬⟨1⋅0⟩<0 → 0<1))
(0<1 → (¬⟨1⋅0⟩<1 → 0<1))
(0<1 → (¬⟨1⋅1⟩<0 → 0<1))
(0<1 → (¬⟨1⋅1⟩<1 → 0<1))
(0<1 → (¬¬¬0=0 → 0<1))
(0<1 → (¬¬¬0=1 → 0<1))
(0<1 → (¬¬¬1=0 → 0<1))
(0<1 → (¬¬¬1=1 → 0<1))
(0<1 → (¬¬¬0<0 → 0<1))
(0<1 → (¬¬¬0<1 → 0<1))
(0<1 → (¬¬¬1<0 → 0<1))
(0<1 → (¬¬¬1<1 → 0<1))
(0<1 → (¬¬∀x. 0=x → 0<1))
(0<1 → (¬¬∀x. 1=x → 0<1))
(0<1 → (¬¬∀x. x=0 → 0<1))
(0<1 → (¬¬∀x. x=1 → 0<1))
(0<1 → (¬¬∀x. x=x → 0<1))
(0<1 → (¬¬∀x. x=x → 0<1))
(0<1 → (¬¬∀x. 0<x → 0<1))
(0<1 → (¬¬∀x. 1<x → 0<1))
(0<1 → (¬¬∀x. x<0 → 0<1))
(0<1 → (¬¬∀x. x<1 → 0<1))
(0<1 → (¬¬∀x. x<x → 0<1))
(0<1 → (¬¬∀x. x<x → 0<1))
(0<1 → (¬∀y. 0=y → 0<1))
(0<1 → (¬∀y. 1=y → 0<1))
(0<1 → (¬∀y. y=0 → 0<1))
(0<1 → (¬∀y. y=1 → 0<1))
(0<1 → (¬∀y. 0<y → 0<1))
(0<1 → (¬∀y. 1<y → 0<1))
(0<1 → (¬∀y. y<0 → 0<1))
(0<1 → (¬∀y. y<1 → 0<1))
(0<1 → (¬∀x. ¬0=x → 0<1))
(0<1 → (¬∀x. ¬1=x → 0<1))
(0<1 → (¬∀x. ¬x=0 → 0<1))
(0<1 → (¬∀x. ¬x=1 → 0<1))
(0<1 → (¬∀x. ¬x=x → 0<1))
(0<1 → (¬∀x. ¬x=x → 0<1))
(0<1 → (¬∀x. ¬0<x → 0<1))
(0<1 → (¬∀x. ¬1<x → 0<1))
(0<1 → (¬∀x. ¬x<0 → 0<1))
(0<1 → (¬∀x. ¬x<1 → 0<1))
(0<1 → (¬∀x. ¬x<x → 0<1))
(0<1 → (¬∀x. ¬x<x → 0<1))
(0<1 → (∀z. 0=z → 0<1))
(0<1 → (∀x. 0=⟨0+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨1+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+0⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+1⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. 1=z → 0<1))
(0<1 → (∀x. 1=⟨0+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨1+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+0⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+1⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨0+0⟩ → 0<1))
(0<1 → (∀x. x=⟨0+1⟩ → 0<1))
(0<1 → (∀x. x=⟨0+x⟩ → 0<1))
(0<1 → (∀x. x=⟨0+x⟩ → 0<1))
(0<1 → (∀x. x=⟨1+0⟩ → 0<1))
(0<1 → (∀x. x=⟨1+1⟩ → 0<1))
(0<1 → (∀x. x=⟨1+x⟩ → 0<1))
(0<1 → (∀x. x=⟨1+x⟩ → 0<1))
(0<1 → (∀x. x=⟨x+0⟩ → 0<1))
(0<1 → (∀x. x=⟨x+0⟩ → 0<1))
(0<1 → (∀x. x=⟨x+1⟩ → 0<1))
(0<1 → (∀x. x=⟨x+1⟩ → 0<1))
(0<1 → (∀x. x=⟨x+x⟩ → 0<1))
(0<1 → (∀x. x=⟨x+x⟩ → 0<1))
(0<1 → (∀x. x=⟨x+x⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅x⟩ → 0<1))
(0<1 → (∀y. y=y → 0<1))
(0<1 → (∀y. y=y → 0<1))
(0<1 → (∀z. z=0 → 0<1))
(0<1 → (∀z. z=1 → 0<1))
(0<1 → (∀x. ⟨0+0⟩=x → 0<1))
(0<1 → (∀x. ⟨0+1⟩=x → 0<1))
(0<1 → (∀x. ⟨0+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨0+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨0+x⟩=x → 0<1))
(0<1 → (∀x. ⟨0+x⟩=x → 0<1))
(0<1 → (∀x. ⟨1+0⟩=x → 0<1))
(0<1 → (∀x. ⟨1+1⟩=x → 0<1))
(0<1 → (∀x. ⟨1+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨1+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨1+x⟩=x → 0<1))
(0<1 → (∀x. ⟨1+x⟩=x → 0<1))
(0<1 → (∀x. ⟨x+0⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+0⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+0⟩=x → 0<1))
(0<1 → (∀x. ⟨x+0⟩=x → 0<1))
(0<1 → (∀x. ⟨x+1⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+1⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+1⟩=x → 0<1))
(0<1 → (∀x. ⟨x+1⟩=x → 0<1))
(0<1 → (∀x. ⟨x+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+x⟩=x → 0<1))
(0<1 → (∀x. ⟨x+x⟩=x → 0<1))
(0<1 → (∀x. ⟨x+x⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=x → 0<1))
(0<1 → (∀z. 0<z → 0<1))
(0<1 → (∀x. 0<⟨0+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨1+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+0⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+1⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. 1<z → 0<1))
(0<1 → (∀x. 1<⟨0+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨1+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+0⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+1⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨0+0⟩ → 0<1))
(0<1 → (∀x. x<⟨0+1⟩ → 0<1))
(0<1 → (∀x. x<⟨0+x⟩ → 0<1))
(0<1 → (∀x. x<⟨0+x⟩ → 0<1))
(0<1 → (∀x. x<⟨1+0⟩ → 0<1))
(0<1 → (∀x. x<⟨1+1⟩ → 0<1))
(0<1 → (∀x. x<⟨1+x⟩ → 0<1))
(0<1 → (∀x. x<⟨1+x⟩ → 0<1))
(0<1 → (∀x. x<⟨x+0⟩ → 0<1))
(0<1 → (∀x. x<⟨x+0⟩ → 0<1))
(0<1 → (∀x. x<⟨x+1⟩ → 0<1))
(0<1 → (∀x. x<⟨x+1⟩ → 0<1))
(0<1 → (∀x. x<⟨x+x⟩ → 0<1))
(0<1 → (∀x. x<⟨x+x⟩ → 0<1))
(0<1 → (∀x. x<⟨x+x⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅x⟩ → 0<1))
(0<1 → (∀y. y<y → 0<1))
(0<1 → (∀y. y<y → 0<1))
(0<1 → (∀z. z<0 → 0<1))
(0<1 → (∀z. z<1 → 0<1))
(0<1 → (∀x. ⟨0+0⟩<x → 0<1))
(0<1 → (∀x. ⟨0+1⟩<x → 0<1))
(0<1 → (∀x. ⟨0+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨0+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨0+x⟩<x → 0<1))
(0<1 → (∀x. ⟨0+x⟩<x → 0<1))
(0<1 → (∀x. ⟨1+0⟩<x → 0<1))
(0<1 → (∀x. ⟨1+1⟩<x → 0<1))
(0<1 → (∀x. ⟨1+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨1+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨1+x⟩<x → 0<1))
(0<1 → (∀x. ⟨1+x⟩<x → 0<1))
(0<1 → (∀x. ⟨x+0⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+0⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+0⟩<x → 0<1))
(0<1 → (∀x. ⟨x+0⟩<x → 0<1))
(0<1 → (∀x. ⟨x+1⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+1⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+1⟩<x → 0<1))
(0<1 → (∀x. ⟨x+1⟩<x → 0<1))
(0<1 → (∀x. ⟨x+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+x⟩<x → 0<1))
(0<1 → (∀x. ⟨x+x⟩<x → 0<1))
(0<1 → (∀x. ⟨x+x⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<x → 0<1))
(0<1 → (∀y. ¬0=y → 0<1))
(0<1 → (∀y. ¬1=y → 0<1))
(0<1 → (∀y. ¬y=0 → 0<1))
(0<1 → (∀y. ¬y=1 → 0<1))
(0<1 → (∀y. ¬0<y → 0<1))
(0<1 → (∀y. ¬1<y → 0<1))
(0<1 → (∀y. ¬y<0 → 0<1))
(0<1 → (∀y. ¬y<1 → 0<1))
(0<1 → (∀x. ¬¬0=x → 0<1))
(0<1 → (∀x. ¬¬1=x → 0<1))
(0<1 → (∀x. ¬¬x=0 → 0<1))
(0<1 → (∀x. ¬¬x=1 → 0<1))
(0<1 → (∀x. ¬¬x=x → 0<1))
(0<1 → (∀x. ¬¬x=x → 0<1))
(0<1 → (∀x. ¬¬0<x → 0<1))
(0<1 → (∀x. ¬¬1<x → 0<1))
(0<1 → (∀x. ¬¬x<0 → 0<1))
(0<1 → (∀x. ¬¬x<1 → 0<1))
(0<1 → (∀x. ¬¬x<x → 0<1))
(0<1 → (∀x. ¬¬x<x → 0<1))
(0<1 → (∀y. ∀x. x=y → 0<1))
(0<1 → (∀x. ∀y. x=y → 0<1))
(0<1 → (∀x. ∀y. y=x → 0<1))
(0<1 → (∀y. ∀x. y=x → 0<1))
(0<1 → (∀y. ∀x. x<y → 0<1))
(0<1 → (∀x. ∀y. x<y → 0<1))
(0<1 → (∀x. ∀y. y<x → 0<1))
(0<1 → (∀y. ∀x. y<x → 0<1))
(1<0 → (¬0=⟨0+0⟩ → 1<0))
(1<0 → (¬0=⟨0+1⟩ → 1<0))
(1<0 → (¬0=⟨1+0⟩ → 1<0))
(1<0 → (¬0=⟨1+1⟩ → 1<0))
(1<0 → (¬0=⟨0⋅0⟩ → 1<0))
(1<0 → (¬0=⟨0⋅1⟩ → 1<0))
(1<0 → (¬0=⟨1⋅0⟩ → 1<0))
(1<0 → (¬0=⟨1⋅1⟩ → 1<0))
(1<0 → (¬1=⟨0+0⟩ → 1<0))
(1<0 → (¬1=⟨0+1⟩ → 1<0))
(1<0 → (¬1=⟨1+0⟩ → 1<0))
(1<0 → (¬1=⟨1+1⟩ → 1<0))
(1<0 → (¬1=⟨0⋅0⟩ → 1<0))
(1<0 → (¬1=⟨0⋅1⟩ → 1<0))
(1<0 → (¬1=⟨1⋅0⟩ → 1<0))
(1<0 → (¬1=⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨0+0⟩=0 → 1<0))
(1<0 → (¬⟨0+0⟩=1 → 1<0))
(1<0 → (¬⟨0+1⟩=0 → 1<0))
(1<0 → (¬⟨0+1⟩=1 → 1<0))
(1<0 → (¬⟨1+0⟩=0 → 1<0))
(1<0 → (¬⟨1+0⟩=1 → 1<0))
(1<0 → (¬⟨1+1⟩=0 → 1<0))
(1<0 → (¬⟨1+1⟩=1 → 1<0))
(1<0 → (¬⟨0⋅0⟩=0 → 1<0))
(1<0 → (¬⟨0⋅0⟩=1 → 1<0))
(1<0 → (¬⟨0⋅1⟩=0 → 1<0))
(1<0 → (¬⟨0⋅1⟩=1 → 1<0))
(1<0 → (¬⟨1⋅0⟩=0 → 1<0))
(1<0 → (¬⟨1⋅0⟩=1 → 1<0))
(1<0 → (¬⟨1⋅1⟩=0 → 1<0))
(1<0 → (¬⟨1⋅1⟩=1 → 1<0))
(1<0 → (¬0<⟨0+0⟩ → 1<0))
(1<0 → (¬0<⟨0+1⟩ → 1<0))
(1<0 → (¬0<⟨1+0⟩ → 1<0))
(1<0 → (¬0<⟨1+1⟩ → 1<0))
(1<0 → (¬0<⟨0⋅0⟩ → 1<0))
(1<0 → (¬0<⟨0⋅1⟩ → 1<0))
(1<0 → (¬0<⟨1⋅0⟩ → 1<0))
(1<0 → (¬0<⟨1⋅1⟩ → 1<0))
(1<0 → (¬1<⟨0+0⟩ → 1<0))
(1<0 → (¬1<⟨0+1⟩ → 1<0))
(1<0 → (¬1<⟨1+0⟩ → 1<0))
(1<0 → (¬1<⟨1+1⟩ → 1<0))
(1<0 → (¬1<⟨0⋅0⟩ → 1<0))
(1<0 → (¬1<⟨0⋅1⟩ → 1<0))
(1<0 → (¬1<⟨1⋅0⟩ → 1<0))
(1<0 → (¬1<⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨0+0⟩<0 → 1<0))
(1<0 → (¬⟨0+0⟩<1 → 1<0))
(1<0 → (¬⟨0+1⟩<0 → 1<0))
(1<0 → (¬⟨0+1⟩<1 → 1<0))
(1<0 → (¬⟨1+0⟩<0 → 1<0))
(1<0 → (¬⟨1+0⟩<1 → 1<0))
(1<0 → (¬⟨1+1⟩<0 → 1<0))
(1<0 → (¬⟨1+1⟩<1 → 1<0))
(1<0 → (¬⟨0⋅0⟩<0 → 1<0))
(1<0 → (¬⟨0⋅0⟩<1 → 1<0))
(1<0 → (¬⟨0⋅1⟩<0 → 1<0))
(1<0 → (¬⟨0⋅1⟩<1 → 1<0))
(1<0 → (¬⟨1⋅0⟩<0 → 1<0))
(1<0 → (¬⟨1⋅0⟩<1 → 1<0))
(1<0 → (¬⟨1⋅1⟩<0 → 1<0))
(1<0 → (¬⟨1⋅1⟩<1 → 1<0))
(1<0 → (¬¬¬0=0 → 1<0))
(1<0 → (¬¬¬0=1 → 1<0))
(1<0 → (¬¬¬1=0 → 1<0))
(1<0 → (¬¬¬1=1 → 1<0))
(1<0 → (¬¬¬0<0 → 1<0))
(1<0 → (¬¬¬0<1 → 1<0))
(1<0 → (¬¬¬1<0 → 1<0))
(1<0 → (¬¬¬1<1 → 1<0))
(1<0 → (¬¬∀x. 0=x → 1<0))
(1<0 → (¬¬∀x. 1=x → 1<0))
(1<0 → (¬¬∀x. x=0 → 1<0))
(1<0 → (¬¬∀x. x=1 → 1<0))
(1<0 → (¬¬∀x. x=x → 1<0))
(1<0 → (¬¬∀x. x=x → 1<0))
(1<0 → (¬¬∀x. 0<x → 1<0))
(1<0 → (¬¬∀x. 1<x → 1<0))
(1<0 → (¬¬∀x. x<0 → 1<0))
(1<0 → (¬¬∀x. x<1 → 1<0))
(1<0 → (¬¬∀x. x<x → 1<0))
(1<0 → (¬¬∀x. x<x → 1<0))
(1<0 → (¬∀y. 0=y → 1<0))
(1<0 → (¬∀y. 1=y → 1<0))
(1<0 → (¬∀y. y=0 → 1<0))
(1<0 → (¬∀y. y=1 → 1<0))
(1<0 → (¬∀y. 0<y → 1<0))
(1<0 → (¬∀y. 1<y → 1<0))
(1<0 → (¬∀y. y<0 → 1<0))
(1<0 → (¬∀y. y<1 → 1<0))
(1<0 → (¬∀x. ¬0=x → 1<0))
(1<0 → (¬∀x. ¬1=x → 1<0))
(1<0 → (¬∀x. ¬x=0 → 1<0))
(1<0 → (¬∀x. ¬x=1 → 1<0))
(1<0 → (¬∀x. ¬x=x → 1<0))
(1<0 → (¬∀x. ¬x=x → 1<0))
(1<0 → (¬∀x. ¬0<x → 1<0))
(1<0 → (¬∀x. ¬1<x → 1<0))
(1<0 → (¬∀x. ¬x<0 → 1<0))
(1<0 → (¬∀x. ¬x<1 → 1<0))
(1<0 → (¬∀x. ¬x<x → 1<0))
(1<0 → (¬∀x. ¬x<x → 1<0))
(1<0 → (∀z. 0=z → 1<0))
(1<0 → (∀x. 0=⟨0+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨1+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+0⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+1⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. 1=z → 1<0))
(1<0 → (∀x. 1=⟨0+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨1+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+0⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+1⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨0+0⟩ → 1<0))
(1<0 → (∀x. x=⟨0+1⟩ → 1<0))
(1<0 → (∀x. x=⟨0+x⟩ → 1<0))
(1<0 → (∀x. x=⟨0+x⟩ → 1<0))
(1<0 → (∀x. x=⟨1+0⟩ → 1<0))
(1<0 → (∀x. x=⟨1+1⟩ → 1<0))
(1<0 → (∀x. x=⟨1+x⟩ → 1<0))
(1<0 → (∀x. x=⟨1+x⟩ → 1<0))
(1<0 → (∀x. x=⟨x+0⟩ → 1<0))
(1<0 → (∀x. x=⟨x+0⟩ → 1<0))
(1<0 → (∀x. x=⟨x+1⟩ → 1<0))
(1<0 → (∀x. x=⟨x+1⟩ → 1<0))
(1<0 → (∀x. x=⟨x+x⟩ → 1<0))
(1<0 → (∀x. x=⟨x+x⟩ → 1<0))
(1<0 → (∀x. x=⟨x+x⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅x⟩ → 1<0))
(1<0 → (∀y. y=y → 1<0))
(1<0 → (∀y. y=y → 1<0))
(1<0 → (∀z. z=0 → 1<0))
(1<0 → (∀z. z=1 → 1<0))
(1<0 → (∀x. ⟨0+0⟩=x → 1<0))
(1<0 → (∀x. ⟨0+1⟩=x → 1<0))
(1<0 → (∀x. ⟨0+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨0+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨0+x⟩=x → 1<0))
(1<0 → (∀x. ⟨0+x⟩=x → 1<0))
(1<0 → (∀x. ⟨1+0⟩=x → 1<0))
(1<0 → (∀x. ⟨1+1⟩=x → 1<0))
(1<0 → (∀x. ⟨1+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨1+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨1+x⟩=x → 1<0))
(1<0 → (∀x. ⟨1+x⟩=x → 1<0))
(1<0 → (∀x. ⟨x+0⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+0⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+0⟩=x → 1<0))
(1<0 → (∀x. ⟨x+0⟩=x → 1<0))
(1<0 → (∀x. ⟨x+1⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+1⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+1⟩=x → 1<0))
(1<0 → (∀x. ⟨x+1⟩=x → 1<0))
(1<0 → (∀x. ⟨x+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+x⟩=x → 1<0))
(1<0 → (∀x. ⟨x+x⟩=x → 1<0))
(1<0 → (∀x. ⟨x+x⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=x → 1<0))
(1<0 → (∀z. 0<z → 1<0))
(1<0 → (∀x. 0<⟨0+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨1+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+0⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+1⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. 1<z → 1<0))
(1<0 → (∀x. 1<⟨0+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨1+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+0⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+1⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨0+0⟩ → 1<0))
(1<0 → (∀x. x<⟨0+1⟩ → 1<0))
(1<0 → (∀x. x<⟨0+x⟩ → 1<0))
(1<0 → (∀x. x<⟨0+x⟩ → 1<0))
(1<0 → (∀x. x<⟨1+0⟩ → 1<0))
(1<0 → (∀x. x<⟨1+1⟩ → 1<0))
(1<0 → (∀x. x<⟨1+x⟩ → 1<0))
(1<0 → (∀x. x<⟨1+x⟩ → 1<0))
(1<0 → (∀x. x<⟨x+0⟩ → 1<0))
(1<0 → (∀x. x<⟨x+0⟩ → 1<0))
(1<0 → (∀x. x<⟨x+1⟩ → 1<0))
(1<0 → (∀x. x<⟨x+1⟩ → 1<0))
(1<0 → (∀x. x<⟨x+x⟩ → 1<0))
(1<0 → (∀x. x<⟨x+x⟩ → 1<0))
(1<0 → (∀x. x<⟨x+x⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅x⟩ → 1<0))
(1<0 → (∀y. y<y → 1<0))
(1<0 → (∀y. y<y → 1<0))
(1<0 → (∀z. z<0 → 1<0))
(1<0 → (∀z. z<1 → 1<0))
(1<0 → (∀x. ⟨0+0⟩<x → 1<0))
(1<0 → (∀x. ⟨0+1⟩<x → 1<0))
(1<0 → (∀x. ⟨0+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨0+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨0+x⟩<x → 1<0))
(1<0 → (∀x. ⟨0+x⟩<x → 1<0))
(1<0 → (∀x. ⟨1+0⟩<x → 1<0))
(1<0 → (∀x. ⟨1+1⟩<x → 1<0))
(1<0 → (∀x. ⟨1+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨1+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨1+x⟩<x → 1<0))
(1<0 → (∀x. ⟨1+x⟩<x → 1<0))
(1<0 → (∀x. ⟨x+0⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+0⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+0⟩<x → 1<0))
(1<0 → (∀x. ⟨x+0⟩<x → 1<0))
(1<0 → (∀x. ⟨x+1⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+1⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+1⟩<x → 1<0))
(1<0 → (∀x. ⟨x+1⟩<x → 1<0))
(1<0 → (∀x. ⟨x+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+x⟩<x → 1<0))
(1<0 → (∀x. ⟨x+x⟩<x → 1<0))
(1<0 → (∀x. ⟨x+x⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<x → 1<0))
(1<0 → (∀y. ¬0=y → 1<0))
(1<0 → (∀y. ¬1=y → 1<0))
(1<0 → (∀y. ¬y=0 → 1<0))
(1<0 → (∀y. ¬y=1 → 1<0))
(1<0 → (∀y. ¬0<y → 1<0))
(1<0 → (∀y. ¬1<y → 1<0))
(1<0 → (∀y. ¬y<0 → 1<0))
(1<0 → (∀y. ¬y<1 → 1<0))
(1<0 → (∀x. ¬¬0=x → 1<0))
(1<0 → (∀x. ¬¬1=x → 1<0))
(1<0 → (∀x. ¬¬x=0 → 1<0))
(1<0 → (∀x. ¬¬x=1 → 1<0))
(1<0 → (∀x. ¬¬x=x → 1<0))
(1<0 → (∀x. ¬¬x=x → 1<0))
(1<0 → (∀x. ¬¬0<x → 1<0))
(1<0 → (∀x. ¬¬1<x → 1<0))
(1<0 → (∀x. ¬¬x<0 → 1<0))
(1<0 → (∀x. ¬¬x<1 → 1<0))
(1<0 → (∀x. ¬¬x<x → 1<0))
(1<0 → (∀x. ¬¬x<x → 1<0))
(1<0 → (∀y. ∀x. x=y → 1<0))
(1<0 → (∀x. ∀y. x=y → 1<0))
(1<0 → (∀x. ∀y. y=x → 1<0))
(1<0 → (∀y. ∀x. y=x → 1<0))
(1<0 → (∀y. ∀x. x<y → 1<0))
(1<0 → (∀x. ∀y. x<y → 1<0))
(1<0 → (∀x. ∀y. y<x → 1<0))
(1<0 → (∀y. ∀x. y<x → 1<0))
(1<1 → (¬0=⟨0+0⟩ → 1<1))
(1<1 → (¬0=⟨0+1⟩ → 1<1))
(1<1 → (¬0=⟨1+0⟩ → 1<1))
(1<1 → (¬0=⟨1+1⟩ → 1<1))
(1<1 → (¬0=⟨0⋅0⟩ → 1<1))
(1<1 → (¬0=⟨0⋅1⟩ → 1<1))
(1<1 → (¬0=⟨1⋅0⟩ → 1<1))
(1<1 → (¬0=⟨1⋅1⟩ → 1<1))
(1<1 → (¬1=⟨0+0⟩ → 1<1))
(1<1 → (¬1=⟨0+1⟩ → 1<1))
(1<1 → (¬1=⟨1+0⟩ → 1<1))
(1<1 → (¬1=⟨1+1⟩ → 1<1))
(1<1 → (¬1=⟨0⋅0⟩ → 1<1))
(1<1 → (¬1=⟨0⋅1⟩ → 1<1))
(1<1 → (¬1=⟨1⋅0⟩ → 1<1))
(1<1 → (¬1=⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨0+0⟩=0 → 1<1))
(1<1 → (¬⟨0+0⟩=1 → 1<1))
(1<1 → (¬⟨0+1⟩=0 → 1<1))
(1<1 → (¬⟨0+1⟩=1 → 1<1))
(1<1 → (¬⟨1+0⟩=0 → 1<1))
(1<1 → (¬⟨1+0⟩=1 → 1<1))
(1<1 → (¬⟨1+1⟩=0 → 1<1))
(1<1 → (¬⟨1+1⟩=1 → 1<1))
(1<1 → (¬⟨0⋅0⟩=0 → 1<1))
(1<1 → (¬⟨0⋅0⟩=1 → 1<1))
(1<1 → (¬⟨0⋅1⟩=0 → 1<1))
(1<1 → (¬⟨0⋅1⟩=1 → 1<1))
(1<1 → (¬⟨1⋅0⟩=0 → 1<1))
(1<1 → (¬⟨1⋅0⟩=1 → 1<1))
(1<1 → (¬⟨1⋅1⟩=0 → 1<1))
(1<1 → (¬⟨1⋅1⟩=1 → 1<1))
(1<1 → (¬0<⟨0+0⟩ → 1<1))
(1<1 → (¬0<⟨0+1⟩ → 1<1))
(1<1 → (¬0<⟨1+0⟩ → 1<1))
(1<1 → (¬0<⟨1+1⟩ → 1<1))
(1<1 → (¬0<⟨0⋅0⟩ → 1<1))
(1<1 → (¬0<⟨0⋅1⟩ → 1<1))
(1<1 → (¬0<⟨1⋅0⟩ → 1<1))
(1<1 → (¬0<⟨1⋅1⟩ → 1<1))
(1<1 → (¬1<⟨0+0⟩ → 1<1))
(1<1 → (¬1<⟨0+1⟩ → 1<1))
(1<1 → (¬1<⟨1+0⟩ → 1<1))
(1<1 → (¬1<⟨1+1⟩ → 1<1))
(1<1 → (¬1<⟨0⋅0⟩ → 1<1))
(1<1 → (¬1<⟨0⋅1⟩ → 1<1))
(1<1 → (¬1<⟨1⋅0⟩ → 1<1))
(1<1 → (¬1<⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨0+0⟩<0 → 1<1))
(1<1 → (¬⟨0+0⟩<1 → 1<1))
(1<1 → (¬⟨0+1⟩<0 → 1<1))
(1<1 → (¬⟨0+1⟩<1 → 1<1))
(1<1 → (¬⟨1+0⟩<0 → 1<1))
(1<1 → (¬⟨1+0⟩<1 → 1<1))
(1<1 → (¬⟨1+1⟩<0 → 1<1))
(1<1 → (¬⟨1+1⟩<1 → 1<1))
(1<1 → (¬⟨0⋅0⟩<0 → 1<1))
(1<1 → (¬⟨0⋅0⟩<1 → 1<1))
(1<1 → (¬⟨0⋅1⟩<0 → 1<1))
(1<1 → (¬⟨0⋅1⟩<1 → 1<1))
(1<1 → (¬⟨1⋅0⟩<0 → 1<1))
(1<1 → (¬⟨1⋅0⟩<1 → 1<1))
(1<1 → (¬⟨1⋅1⟩<0 → 1<1))
(1<1 → (¬⟨1⋅1⟩<1 → 1<1))
(1<1 → (¬¬¬0=0 → 1<1))
(1<1 → (¬¬¬0=1 → 1<1))
(1<1 → (¬¬¬1=0 → 1<1))
(1<1 → (¬¬¬1=1 → 1<1))
(1<1 → (¬¬¬0<0 → 1<1))
(1<1 → (¬¬¬0<1 → 1<1))
(1<1 → (¬¬¬1<0 → 1<1))
(1<1 → (¬¬¬1<1 → 1<1))
(1<1 → (¬¬∀x. 0=x → 1<1))
(1<1 → (¬¬∀x. 1=x → 1<1))
(1<1 → (¬¬∀x. x=0 → 1<1))
(1<1 → (¬¬∀x. x=1 → 1<1))
(1<1 → (¬¬∀x. x=x → 1<1))
(1<1 → (¬¬∀x. x=x → 1<1))
(1<1 → (¬¬∀x. 0<x → 1<1))
(1<1 → (¬¬∀x. 1<x → 1<1))
(1<1 → (¬¬∀x. x<0 → 1<1))
(1<1 → (¬¬∀x. x<1 → 1<1))
(1<1 → (¬¬∀x. x<x → 1<1))
(1<1 → (¬¬∀x. x<x → 1<1))
(1<1 → (¬∀y. 0=y → 1<1))
(1<1 → (¬∀y. 1=y → 1<1))
(1<1 → (¬∀y. y=0 → 1<1))
(1<1 → (¬∀y. y=1 → 1<1))
(1<1 → (¬∀y. 0<y → 1<1))
(1<1 → (¬∀y. 1<y → 1<1))
(1<1 → (¬∀y. y<0 → 1<1))
(1<1 → (¬∀y. y<1 → 1<1))
(1<1 → (¬∀x. ¬0=x → 1<1))
(1<1 → (¬∀x. ¬1=x → 1<1))
(1<1 → (¬∀x. ¬x=0 → 1<1))
(1<1 → (¬∀x. ¬x=1 → 1<1))
(1<1 → (¬∀x. ¬x=x → 1<1))
(1<1 → (¬∀x. ¬x=x → 1<1))
(1<1 → (¬∀x. ¬0<x → 1<1))
(1<1 → (¬∀x. ¬1<x → 1<1))
(1<1 → (¬∀x. ¬x<0 → 1<1))
(1<1 → (¬∀x. ¬x<1 → 1<1))
(1<1 → (¬∀x. ¬x<x → 1<1))
(1<1 → (¬∀x. ¬x<x → 1<1))
(1<1 → (∀z. 0=z → 1<1))
(1<1 → (∀x. 0=⟨0+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨1+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+0⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+1⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. 1=z → 1<1))
(1<1 → (∀x. 1=⟨0+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨1+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+0⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+1⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨0+0⟩ → 1<1))
(1<1 → (∀x. x=⟨0+1⟩ → 1<1))
(1<1 → (∀x. x=⟨0+x⟩ → 1<1))
(1<1 → (∀x. x=⟨0+x⟩ → 1<1))
(1<1 → (∀x. x=⟨1+0⟩ → 1<1))
(1<1 → (∀x. x=⟨1+1⟩ → 1<1))
(1<1 → (∀x. x=⟨1+x⟩ → 1<1))
(1<1 → (∀x. x=⟨1+x⟩ → 1<1))
(1<1 → (∀x. x=⟨x+0⟩ → 1<1))
(1<1 → (∀x. x=⟨x+0⟩ → 1<1))
(1<1 → (∀x. x=⟨x+1⟩ → 1<1))
(1<1 → (∀x. x=⟨x+1⟩ → 1<1))
(1<1 → (∀x. x=⟨x+x⟩ → 1<1))
(1<1 → (∀x. x=⟨x+x⟩ → 1<1))
(1<1 → (∀x. x=⟨x+x⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅x⟩ → 1<1))
(1<1 → (∀y. y=y → 1<1))
(1<1 → (∀y. y=y → 1<1))
(1<1 → (∀z. z=0 → 1<1))
(1<1 → (∀z. z=1 → 1<1))
(1<1 → (∀x. ⟨0+0⟩=x → 1<1))
(1<1 → (∀x. ⟨0+1⟩=x → 1<1))
(1<1 → (∀x. ⟨0+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨0+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨0+x⟩=x → 1<1))
(1<1 → (∀x. ⟨0+x⟩=x → 1<1))
(1<1 → (∀x. ⟨1+0⟩=x → 1<1))
(1<1 → (∀x. ⟨1+1⟩=x → 1<1))
(1<1 → (∀x. ⟨1+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨1+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨1+x⟩=x → 1<1))
(1<1 → (∀x. ⟨1+x⟩=x → 1<1))
(1<1 → (∀x. ⟨x+0⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+0⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+0⟩=x → 1<1))
(1<1 → (∀x. ⟨x+0⟩=x → 1<1))
(1<1 → (∀x. ⟨x+1⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+1⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+1⟩=x → 1<1))
(1<1 → (∀x. ⟨x+1⟩=x → 1<1))
(1<1 → (∀x. ⟨x+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+x⟩=x → 1<1))
(1<1 → (∀x. ⟨x+x⟩=x → 1<1))
(1<1 → (∀x. ⟨x+x⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=x → 1<1))
(1<1 → (∀z. 0<z → 1<1))
(1<1 → (∀x. 0<⟨0+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨1+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+0⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+1⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. 1<z → 1<1))
(1<1 → (∀x. 1<⟨0+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨1+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+0⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+1⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨0+0⟩ → 1<1))
(1<1 → (∀x. x<⟨0+1⟩ → 1<1))
(1<1 → (∀x. x<⟨0+x⟩ → 1<1))
(1<1 → (∀x. x<⟨0+x⟩ → 1<1))
(1<1 → (∀x. x<⟨1+0⟩ → 1<1))
(1<1 → (∀x. x<⟨1+1⟩ → 1<1))
(1<1 → (∀x. x<⟨1+x⟩ → 1<1))
(1<1 → (∀x. x<⟨1+x⟩ → 1<1))
(1<1 → (∀x. x<⟨x+0⟩ → 1<1))
(1<1 → (∀x. x<⟨x+0⟩ → 1<1))
(1<1 → (∀x. x<⟨x+1⟩ → 1<1))
(1<1 → (∀x. x<⟨x+1⟩ → 1<1))
(1<1 → (∀x. x<⟨x+x⟩ → 1<1))
(1<1 → (∀x. x<⟨x+x⟩ → 1<1))
(1<1 → (∀x. x<⟨x+x⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅x⟩ → 1<1))
(1<1 → (∀y. y<y → 1<1))
(1<1 → (∀y. y<y → 1<1))
(1<1 → (∀z. z<0 → 1<1))
(1<1 → (∀z. z<1 → 1<1))
(1<1 → (∀x. ⟨0+0⟩<x → 1<1))
(1<1 → (∀x. ⟨0+1⟩<x → 1<1))
(1<1 → (∀x. ⟨0+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨0+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨0+x⟩<x → 1<1))
(1<1 → (∀x. ⟨0+x⟩<x → 1<1))
(1<1 → (∀x. ⟨1+0⟩<x → 1<1))
(1<1 → (∀x. ⟨1+1⟩<x → 1<1))
(1<1 → (∀x. ⟨1+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨1+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨1+x⟩<x → 1<1))
(1<1 → (∀x. ⟨1+x⟩<x → 1<1))
(1<1 → (∀x. ⟨x+0⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+0⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+0⟩<x → 1<1))
(1<1 → (∀x. ⟨x+0⟩<x → 1<1))
(1<1 → (∀x. ⟨x+1⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+1⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+1⟩<x → 1<1))
(1<1 → (∀x. ⟨x+1⟩<x → 1<1))
(1<1 → (∀x. ⟨x+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+x⟩<x → 1<1))
(1<1 → (∀x. ⟨x+x⟩<x → 1<1))
(1<1 → (∀x. ⟨x+x⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<x → 1<1))
(1<1 → (∀y. ¬0=y → 1<1))
(1<1 → (∀y. ¬1=y → 1<1))
(1<1 → (∀y. ¬y=0 → 1<1))
(1<1 → (∀y. ¬y=1 → 1<1))
(1<1 → (∀y. ¬0<y → 1<1))
(1<1 → (∀y. ¬1<y → 1<1))
(1<1 → (∀y. ¬y<0 → 1<1))
(1<1 → (∀y. ¬y<1 → 1<1))
(1<1 → (∀x. ¬¬0=x → 1<1))
(1<1 → (∀x. ¬¬1=x → 1<1))
(1<1 → (∀x. ¬¬x=0 → 1<1))
(1<1 → (∀x. ¬¬x=1 → 1<1))
(1<1 → (∀x. ¬¬x=x → 1<1))
(1<1 → (∀x. ¬¬x=x → 1<1))
(1<1 → (∀x. ¬¬0<x → 1<1))
(1<1 → (∀x. ¬¬1<x → 1<1))
(1<1 → (∀x. ¬¬x<0 → 1<1))
(1<1 → (∀x. ¬¬x<1 → 1<1))
(1<1 → (∀x. ¬¬x<x → 1<1))
(1<1 → (∀x. ¬¬x<x → 1<1))
(1<1 → (∀y. ∀x. x=y → 1<1))
(1<1 → (∀x. ∀y. x=y → 1<1))
(1<1 → (∀x. ∀y. y=x → 1<1))
(1<1 → (∀y. ∀x. y=x → 1<1))
(1<1 → (∀y. ∀x. x<y → 1<1))
(1<1 → (∀x. ∀y. x<y → 1<1))
(1<1 → (∀x. ∀y. y<x → 1<1))
(1<1 → (∀y. ∀x. y<x → 1<1))
(¬0=0 → (0=⟨0+0⟩ → ¬0=0))
(¬0=0 → (0=⟨0+1⟩ → ¬0=0))
(¬0=0 → (0=⟨1+0⟩ → ¬0=0))
(¬0=0 → (0=⟨1+1⟩ → ¬0=0))
(¬0=0 → (0=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (0=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (0=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (0=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (1=⟨0+0⟩ → ¬0=0))
(¬0=0 → (1=⟨0+1⟩ → ¬0=0))
(¬0=0 → (1=⟨1+0⟩ → ¬0=0))
(¬0=0 → (1=⟨1+1⟩ → ¬0=0))
(¬0=0 → (1=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (1=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (1=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (1=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩=0 → ¬0=0))
(¬0=0 → (⟨0+0⟩=1 → ¬0=0))
(¬0=0 → (⟨0+1⟩=0 → ¬0=0))
(¬0=0 → (⟨0+1⟩=1 → ¬0=0))
(¬0=0 → (⟨1+0⟩=0 → ¬0=0))
(¬0=0 → (⟨1+0⟩=1 → ¬0=0))
(¬0=0 → (⟨1+1⟩=0 → ¬0=0))
(¬0=0 → (⟨1+1⟩=1 → ¬0=0))
(¬0=0 → (⟨0⋅0⟩=0 → ¬0=0))
(¬0=0 → (⟨0⋅0⟩=1 → ¬0=0))
(¬0=0 → (⟨0⋅1⟩=0 → ¬0=0))
(¬0=0 → (⟨0⋅1⟩=1 → ¬0=0))
(¬0=0 → (⟨1⋅0⟩=0 → ¬0=0))
(¬0=0 → (⟨1⋅0⟩=1 → ¬0=0))
(¬0=0 → (⟨1⋅1⟩=0 → ¬0=0))
(¬0=0 → (⟨1⋅1⟩=1 → ¬0=0))
(¬0=0 → (0<⟨0+0⟩ → ¬0=0))
(¬0=0 → (0<⟨0+1⟩ → ¬0=0))
(¬0=0 → (0<⟨1+0⟩ → ¬0=0))
(¬0=0 → (0<⟨1+1⟩ → ¬0=0))
(¬0=0 → (0<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (0<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (0<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (0<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (1<⟨0+0⟩ → ¬0=0))
(¬0=0 → (1<⟨0+1⟩ → ¬0=0))
(¬0=0 → (1<⟨1+0⟩ → ¬0=0))
(¬0=0 → (1<⟨1+1⟩ → ¬0=0))
(¬0=0 → (1<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (1<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (1<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (1<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩<0 → ¬0=0))
(¬0=0 → (⟨0+0⟩<1 → ¬0=0))
(¬0=0 → (⟨0+1⟩<0 → ¬0=0))
(¬0=0 → (⟨0+1⟩<1 → ¬0=0))
(¬0=0 → (⟨1+0⟩<0 → ¬0=0))
(¬0=0 → (⟨1+0⟩<1 → ¬0=0))
(¬0=0 → (⟨1+1⟩<0 → ¬0=0))
(¬0=0 → (⟨1+1⟩<1 → ¬0=0))
(¬0=0 → (⟨0⋅0⟩<0 → ¬0=0))
(¬0=0 → (⟨0⋅0⟩<1 → ¬0=0))
(¬0=0 → (⟨0⋅1⟩<0 → ¬0=0))
(¬0=0 → (⟨0⋅1⟩<1 → ¬0=0))
(¬0=0 → (⟨1⋅0⟩<0 → ¬0=0))
(¬0=0 → (⟨1⋅0⟩<1 → ¬0=0))
(¬0=0 → (⟨1⋅1⟩<0 → ¬0=0))
(¬0=0 → (⟨1⋅1⟩<1 → ¬0=0))
(¬0=0 → (¬¬0=0 → ¬0=0))
(¬0=0 → (¬¬0=1 → ¬0=0))
(¬0=0 → (¬¬1=0 → ¬0=0))
(¬0=0 → (¬¬1=1 → ¬0=0))
(¬0=0 → (¬¬0<0 → ¬0=0))
(¬0=0 → (¬¬0<1 → ¬0=0))
(¬0=0 → (¬¬1<0 → ¬0=0))
(¬0=0 → (¬¬1<1 → ¬0=0))
(¬0=0 → (¬∀x. 0=x → ¬0=0))
(¬0=0 → (¬∀x. 1=x → ¬0=0))
(¬0=0 → (¬∀x. x=0 → ¬0=0))
(¬0=0 → (¬∀x. x=1 → ¬0=0))
(¬0=0 → (¬∀x. x=x → ¬0=0))
(¬0=0 → (¬∀x. x=x → ¬0=0))
(¬0=0 → (¬∀x. 0<x → ¬0=0))
(¬0=0 → (¬∀x. 1<x → ¬0=0))
(¬0=0 → (¬∀x. x<0 → ¬0=0))
(¬0=0 → (¬∀x. x<1 → ¬0=0))
(¬0=0 → (¬∀x. x<x → ¬0=0))
(¬0=0 → (¬∀x. x<x → ¬0=0))
(¬0=0 → (∀y. 0=y → ¬0=0))
(¬0=0 → (∀y. 1=y → ¬0=0))
(¬0=0 → (∀y. y=0 → ¬0=0))
(¬0=0 → (∀y. y=1 → ¬0=0))
(¬0=0 → (∀y. 0<y → ¬0=0))
(¬0=0 → (∀y. 1<y → ¬0=0))
(¬0=0 → (∀y. y<0 → ¬0=0))
(¬0=0 → (∀y. y<1 → ¬0=0))
(¬0=0 → (∀x. ¬0=x → ¬0=0))
(¬0=0 → (∀x. ¬1=x → ¬0=0))
(¬0=0 → (∀x. ¬x=0 → ¬0=0))
(¬0=0 → (∀x. ¬x=1 → ¬0=0))
(¬0=0 → (∀x. ¬x=x → ¬0=0))
(¬0=0 → (∀x. ¬x=x → ¬0=0))
(¬0=0 → (∀x. ¬0<x → ¬0=0))
(¬0=0 → (∀x. ¬1<x → ¬0=0))
(¬0=0 → (∀x. ¬x<0 → ¬0=0))
(¬0=0 → (∀x. ¬x<1 → ¬0=0))
(¬0=0 → (∀x. ¬x<x → ¬0=0))
(¬0=0 → (∀x. ¬x<x → ¬0=0))
(¬0=1 → (0=⟨0+0⟩ → ¬0=1))
(¬0=1 → (0=⟨0+1⟩ → ¬0=1))
(¬0=1 → (0=⟨1+0⟩ → ¬0=1))
(¬0=1 → (0=⟨1+1⟩ → ¬0=1))
(¬0=1 → (0=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (0=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (0=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (0=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (1=⟨0+0⟩ → ¬0=1))
(¬0=1 → (1=⟨0+1⟩ → ¬0=1))
(¬0=1 → (1=⟨1+0⟩ → ¬0=1))
(¬0=1 → (1=⟨1+1⟩ → ¬0=1))
(¬0=1 → (1=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (1=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (1=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (1=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩=0 → ¬0=1))
(¬0=1 → (⟨0+0⟩=1 → ¬0=1))
(¬0=1 → (⟨0+1⟩=0 → ¬0=1))
(¬0=1 → (⟨0+1⟩=1 → ¬0=1))
(¬0=1 → (⟨1+0⟩=0 → ¬0=1))
(¬0=1 → (⟨1+0⟩=1 → ¬0=1))
(¬0=1 → (⟨1+1⟩=0 → ¬0=1))
(¬0=1 → (⟨1+1⟩=1 → ¬0=1))
(¬0=1 → (⟨0⋅0⟩=0 → ¬0=1))
(¬0=1 → (⟨0⋅0⟩=1 → ¬0=1))
(¬0=1 → (⟨0⋅1⟩=0 → ¬0=1))
(¬0=1 → (⟨0⋅1⟩=1 → ¬0=1))
(¬0=1 → (⟨1⋅0⟩=0 → ¬0=1))
(¬0=1 → (⟨1⋅0⟩=1 → ¬0=1))
(¬0=1 → (⟨1⋅1⟩=0 → ¬0=1))
(¬0=1 → (⟨1⋅1⟩=1 → ¬0=1))
(¬0=1 → (0<⟨0+0⟩ → ¬0=1))
(¬0=1 → (0<⟨0+1⟩ → ¬0=1))
(¬0=1 → (0<⟨1+0⟩ → ¬0=1))
(¬0=1 → (0<⟨1+1⟩ → ¬0=1))
(¬0=1 → (0<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (0<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (0<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (0<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (1<⟨0+0⟩ → ¬0=1))
(¬0=1 → (1<⟨0+1⟩ → ¬0=1))
(¬0=1 → (1<⟨1+0⟩ → ¬0=1))
(¬0=1 → (1<⟨1+1⟩ → ¬0=1))
(¬0=1 → (1<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (1<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (1<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (1<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩<0 → ¬0=1))
(¬0=1 → (⟨0+0⟩<1 → ¬0=1))
(¬0=1 → (⟨0+1⟩<0 → ¬0=1))
(¬0=1 → (⟨0+1⟩<1 → ¬0=1))
(¬0=1 → (⟨1+0⟩<0 → ¬0=1))
(¬0=1 → (⟨1+0⟩<1 → ¬0=1))
(¬0=1 → (⟨1+1⟩<0 → ¬0=1))
(¬0=1 → (⟨1+1⟩<1 → ¬0=1))
(¬0=1 → (⟨0⋅0⟩<0 → ¬0=1))
(¬0=1 → (⟨0⋅0⟩<1 → ¬0=1))
(¬0=1 → (⟨0⋅1⟩<0 → ¬0=1))
(¬0=1 → (⟨0⋅1⟩<1 → ¬0=1))
(¬0=1 → (⟨1⋅0⟩<0 → ¬0=1))
(¬0=1 → (⟨1⋅0⟩<1 → ¬0=1))
(¬0=1 → (⟨1⋅1⟩<0 → ¬0=1))
(¬0=1 → (⟨1⋅1⟩<1 → ¬0=1))
(¬0=1 → (¬¬0=0 → ¬0=1))
(¬0=1 → (¬¬0=1 → ¬0=1))
(¬0=1 → (¬¬1=0 → ¬0=1))
(¬0=1 → (¬¬1=1 → ¬0=1))
(¬0=1 → (¬¬0<0 → ¬0=1))
(¬0=1 → (¬¬0<1 → ¬0=1))
(¬0=1 → (¬¬1<0 → ¬0=1))
(¬0=1 → (¬¬1<1 → ¬0=1))
(¬0=1 → (¬∀x. 0=x → ¬0=1))
(¬0=1 → (¬∀x. 1=x → ¬0=1))
(¬0=1 → (¬∀x. x=0 → ¬0=1))
(¬0=1 → (¬∀x. x=1 → ¬0=1))
(¬0=1 → (¬∀x. x=x → ¬0=1))
(¬0=1 → (¬∀x. x=x → ¬0=1))
(¬0=1 → (¬∀x. 0<x → ¬0=1))
(¬0=1 → (¬∀x. 1<x → ¬0=1))
(¬0=1 → (¬∀x. x<0 → ¬0=1))
(¬0=1 → (¬∀x. x<1 → ¬0=1))
(¬0=1 → (¬∀x. x<x → ¬0=1))
(¬0=1 → (¬∀x. x<x → ¬0=1))
(¬0=1 → (∀y. 0=y → ¬0=1))
(¬0=1 → (∀y. 1=y → ¬0=1))
(¬0=1 → (∀y. y=0 → ¬0=1))
(¬0=1 → (∀y. y=1 → ¬0=1))
(¬0=1 → (∀y. 0<y → ¬0=1))
(¬0=1 → (∀y. 1<y → ¬0=1))
(¬0=1 → (∀y. y<0 → ¬0=1))
(¬0=1 → (∀y. y<1 → ¬0=1))
(¬0=1 → (∀x. ¬0=x → ¬0=1))
(¬0=1 → (∀x. ¬1=x → ¬0=1))
(¬0=1 → (∀x. ¬x=0 → ¬0=1))
(¬0=1 → (∀x. ¬x=1 → ¬0=1))
(¬0=1 → (∀x. ¬x=x → ¬0=1))
(¬0=1 → (∀x. ¬x=x → ¬0=1))
(¬0=1 → (∀x. ¬0<x → ¬0=1))
(¬0=1 → (∀x. ¬1<x → ¬0=1))
(¬0=1 → (∀x. ¬x<0 → ¬0=1))
(¬0=1 → (∀x. ¬x<1 → ¬0=1))
(¬0=1 → (∀x. ¬x<x → ¬0=1))
(¬0=1 → (∀x. ¬x<x → ¬0=1))
(¬1=0 → (0=⟨0+0⟩ → ¬1=0))
(0=⟨0+0⟩ → ¬1=0)
(¬1=0 → (0=⟨0+1⟩ → ¬1=0))
(0=⟨0+1⟩ → ¬1=0)
(¬1=0 → (0=⟨1+0⟩ → ¬1=0))
(0=⟨1+0⟩ → ¬1=0)
(¬1=0 → (0=⟨1+1⟩ → ¬1=0))
(0=⟨1+1⟩ → ¬1=0)
(¬1=0 → (0=⟨0⋅0⟩ → ¬1=0))
(0=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (0=⟨0⋅1⟩ → ¬1=0))
(0=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (0=⟨1⋅0⟩ → ¬1=0))
(0=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (0=⟨1⋅1⟩ → ¬1=0))
(0=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (1=⟨0+0⟩ → ¬1=0))
(1=⟨0+0⟩ → ¬1=0)
(¬1=0 → (1=⟨0+1⟩ → ¬1=0))
(1=⟨0+1⟩ → ¬1=0)
(¬1=0 → (1=⟨1+0⟩ → ¬1=0))
(1=⟨1+0⟩ → ¬1=0)
(¬1=0 → (1=⟨1+1⟩ → ¬1=0))
(1=⟨1+1⟩ → ¬1=0)
(¬1=0 → (1=⟨0⋅0⟩ → ¬1=0))
(1=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (1=⟨0⋅1⟩ → ¬1=0))
(1=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (1=⟨1⋅0⟩ → ¬1=0))
(1=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (1=⟨1⋅1⟩ → ¬1=0))
(1=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩=0 → ¬1=0))
(⟨0+0⟩=0 → ¬1=0)
(¬1=0 → (⟨0+0⟩=1 → ¬1=0))
(⟨0+0⟩=1 → ¬1=0)
(¬1=0 → (⟨0+1⟩=0 → ¬1=0))
(⟨0+1⟩=0 → ¬1=0)
(¬1=0 → (⟨0+1⟩=1 → ¬1=0))
(⟨0+1⟩=1 → ¬1=0)
(¬1=0 → (⟨1+0⟩=0 → ¬1=0))
(⟨1+0⟩=0 → ¬1=0)
(¬1=0 → (⟨1+0⟩=1 → ¬1=0))
(⟨1+0⟩=1 → ¬1=0)
(¬1=0 → (⟨1+1⟩=0 → ¬1=0))
(⟨1+1⟩=0 → ¬1=0)
(¬1=0 → (⟨1+1⟩=1 → ¬1=0))
(⟨1+1⟩=1 → ¬1=0)
(¬1=0 → (⟨0⋅0⟩=0 → ¬1=0))
(⟨0⋅0⟩=0 → ¬1=0)
(¬1=0 → (⟨0⋅0⟩=1 → ¬1=0))
(⟨0⋅0⟩=1 → ¬1=0)
(¬1=0 → (⟨0⋅1⟩=0 → ¬1=0))
(⟨0⋅1⟩=0 → ¬1=0)
(¬1=0 → (⟨0⋅1⟩=1 → ¬1=0))
(⟨0⋅1⟩=1 → ¬1=0)
(¬1=0 → (⟨1⋅0⟩=0 → ¬1=0))
(⟨1⋅0⟩=0 → ¬1=0)
(¬1=0 → (⟨1⋅0⟩=1 → ¬1=0))
(⟨1⋅0⟩=1 → ¬1=0)
(¬1=0 → (⟨1⋅1⟩=0 → ¬1=0))
(⟨1⋅1⟩=0 → ¬1=0)
(¬1=0 → (⟨1⋅1⟩=1 → ¬1=0))
(⟨1⋅1⟩=1 → ¬1=0)
(¬1=0 → (0<⟨0+0⟩ → ¬1=0))
(0<⟨0+0⟩ → ¬1=0)
(¬1=0 → (0<⟨0+1⟩ → ¬1=0))
(0<⟨0+1⟩ → ¬1=0)
(¬1=0 → (0<⟨1+0⟩ → ¬1=0))
(0<⟨1+0⟩ → ¬1=0)
(¬1=0 → (0<⟨1+1⟩ → ¬1=0))
(0<⟨1+1⟩ → ¬1=0)
(¬1=0 → (0<⟨0⋅0⟩ → ¬1=0))
(0<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (0<⟨0⋅1⟩ → ¬1=0))
(0<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (0<⟨1⋅0⟩ → ¬1=0))
(0<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (0<⟨1⋅1⟩ → ¬1=0))
(0<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (1<⟨0+0⟩ → ¬1=0))
(1<⟨0+0⟩ → ¬1=0)
(¬1=0 → (1<⟨0+1⟩ → ¬1=0))
(1<⟨0+1⟩ → ¬1=0)
(¬1=0 → (1<⟨1+0⟩ → ¬1=0))
(1<⟨1+0⟩ → ¬1=0)
(¬1=0 → (1<⟨1+1⟩ → ¬1=0))
(1<⟨1+1⟩ → ¬1=0)
(¬1=0 → (1<⟨0⋅0⟩ → ¬1=0))
(1<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (1<⟨0⋅1⟩ → ¬1=0))
(1<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (1<⟨1⋅0⟩ → ¬1=0))
(1<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (1<⟨1⋅1⟩ → ¬1=0))
(1<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩<0 → ¬1=0))
(⟨0+0⟩<0 → ¬1=0)
(¬1=0 → (⟨0+0⟩<1 → ¬1=0))
(⟨0+0⟩<1 → ¬1=0)
(¬1=0 → (⟨0+1⟩<0 → ¬1=0))
(⟨0+1⟩<0 → ¬1=0)
(¬1=0 → (⟨0+1⟩<1 → ¬1=0))
(⟨0+1⟩<1 → ¬1=0)
(¬1=0 → (⟨1+0⟩<0 → ¬1=0))
(⟨1+0⟩<0 → ¬1=0)
(¬1=0 → (⟨1+0⟩<1 → ¬1=0))
(⟨1+0⟩<1 → ¬1=0)
(¬1=0 → (⟨1+1⟩<0 → ¬1=0))
(⟨1+1⟩<0 → ¬1=0)
(¬1=0 → (⟨1+1⟩<1 → ¬1=0))
(⟨1+1⟩<1 → ¬1=0)
(¬1=0 → (⟨0⋅0⟩<0 → ¬1=0))
(⟨0⋅0⟩<0 → ¬1=0)
(¬1=0 → (⟨0⋅0⟩<1 → ¬1=0))
(⟨0⋅0⟩<1 → ¬1=0)
(¬1=0 → (⟨0⋅1⟩<0 → ¬1=0))
(⟨0⋅1⟩<0 → ¬1=0)
(¬1=0 → (⟨0⋅1⟩<1 → ¬1=0))
(⟨0⋅1⟩<1 → ¬1=0)
(¬1=0 → (⟨1⋅0⟩<0 → ¬1=0))
(⟨1⋅0⟩<0 → ¬1=0)
(¬1=0 → (⟨1⋅0⟩<1 → ¬1=0))
(⟨1⋅0⟩<1 → ¬1=0)
(¬1=0 → (⟨1⋅1⟩<0 → ¬1=0))
(⟨1⋅1⟩<0 → ¬1=0)
(¬1=0 → (⟨1⋅1⟩<1 → ¬1=0))
(⟨1⋅1⟩<1 → ¬1=0)
(¬1=0 → (¬¬0=0 → ¬1=0))
(¬¬0=0 → ¬1=0)
(¬1=0 → (¬¬0=1 → ¬1=0))
(¬¬0=1 → ¬1=0)
(¬1=0 → (¬¬1=0 → ¬1=0))
(¬¬1=0 → ¬1=0)
(¬1=0 → (¬¬1=1 → ¬1=0))
(¬¬1=1 → ¬1=0)
(¬1=0 → (¬¬0<0 → ¬1=0))
(¬¬0<0 → ¬1=0)
(¬1=0 → (¬¬0<1 → ¬1=0))
(¬¬0<1 → ¬1=0)
(¬1=0 → (¬¬1<0 → ¬1=0))
(¬¬1<0 → ¬1=0)
(¬1=0 → (¬¬1<1 → ¬1=0))
(¬¬1<1 → ¬1=0)
(¬1=0 → (¬∀x. 0=x → ¬1=0))
(¬∀x. 0=x → ¬1=0)
(¬1=0 → (¬∀x. 1=x → ¬1=0))
(¬∀x. 1=x → ¬1=0)
(¬1=0 → (¬∀x. x=0 → ¬1=0))
(¬∀x. x=0 → ¬1=0)
(¬1=0 → (¬∀x. x=1 → ¬1=0))
(¬∀x. x=1 → ¬1=0)
(¬1=0 → (¬∀x. x=x → ¬1=0))
(¬∀x. x=x → ¬1=0)
(¬1=0 → (¬∀x. x=x → ¬1=0))
(¬∀x. x=x → ¬1=0)
(¬1=0 → (¬∀x. 0<x → ¬1=0))
(¬∀x. 0<x → ¬1=0)
(¬1=0 → (¬∀x. 1<x → ¬1=0))
(¬∀x. 1<x → ¬1=0)
(¬1=0 → (¬∀x. x<0 → ¬1=0))
(¬∀x. x<0 → ¬1=0)
(¬1=0 → (¬∀x. x<1 → ¬1=0))
(¬∀x. x<1 → ¬1=0)
(¬1=0 → (¬∀x. x<x → ¬1=0))
(¬∀x. x<x → ¬1=0)
(¬1=0 → (¬∀x. x<x → ¬1=0))
(¬∀x. x<x → ¬1=0)
(¬1=0 → (∀y. 0=y → ¬1=0))
(∀y. 0=y → ¬1=0)
(¬1=0 → (∀y. 1=y → ¬1=0))
(∀y. 1=y → ¬1=0)
(¬1=0 → (∀y. y=0 → ¬1=0))
(∀y. y=0 → ¬1=0)
(¬1=0 → (∀y. y=1 → ¬1=0))
(∀y. y=1 → ¬1=0)
(¬1=0 → (∀y. 0<y → ¬1=0))
(∀y. 0<y → ¬1=0)
(¬1=0 → (∀y. 1<y → ¬1=0))
(∀y. 1<y → ¬1=0)
(¬1=0 → (∀y. y<0 → ¬1=0))
(∀y. y<0 → ¬1=0)
(¬1=0 → (∀y. y<1 → ¬1=0))
(∀y. y<1 → ¬1=0)
(¬1=0 → (∀x. ¬0=x → ¬1=0))
(∀x. ¬0=x → ¬1=0)
(¬1=0 → (∀x. ¬1=x → ¬1=0))
(∀x. ¬1=x → ¬1=0)
(¬1=0 → (∀x. ¬x=0 → ¬1=0))
(∀x. ¬x=0 → ¬1=0)
(¬1=0 → (∀x. ¬x=1 → ¬1=0))
(∀x. ¬x=1 → ¬1=0)
(¬1=0 → (∀x. ¬x=x → ¬1=0))
(∀x. ¬x=x → ¬1=0)
(¬1=0 → (∀x. ¬x=x → ¬1=0))
(∀x. ¬x=x → ¬1=0)
(¬1=0 → (∀x. ¬0<x → ¬1=0))
(∀x. ¬0<x → ¬1=0)
(¬1=0 → (∀x. ¬1<x → ¬1=0))
(∀x. ¬1<x → ¬1=0)
(¬1=0 → (∀x. ¬x<0 → ¬1=0))
(∀x. ¬x<0 → ¬1=0)
(¬1=0 → (∀x. ¬x<1 → ¬1=0))
(∀x. ¬x<1 → ¬1=0)
(¬1=0 → (∀x. ¬x<x → ¬1=0))
(∀x. ¬x<x → ¬1=0)
(¬1=0 → (∀x. ¬x<x → ¬1=0))
(∀x. ¬x<x → ¬1=0)
(¬1=1 → (0=⟨0+0⟩ → ¬1=1))
(¬1=1 → (0=⟨0+1⟩ → ¬1=1))
(¬1=1 → (0=⟨1+0⟩ → ¬1=1))
(¬1=1 → (0=⟨1+1⟩ → ¬1=1))
(¬1=1 → (0=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (0=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (0=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (0=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (1=⟨0+0⟩ → ¬1=1))
(¬1=1 → (1=⟨0+1⟩ → ¬1=1))
(¬1=1 → (1=⟨1+0⟩ → ¬1=1))
(¬1=1 → (1=⟨1+1⟩ → ¬1=1))
(¬1=1 → (1=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (1=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (1=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (1=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩=0 → ¬1=1))
(¬1=1 → (⟨0+0⟩=1 → ¬1=1))
(¬1=1 → (⟨0+1⟩=0 → ¬1=1))
(¬1=1 → (⟨0+1⟩=1 → ¬1=1))
(¬1=1 → (⟨1+0⟩=0 → ¬1=1))
(¬1=1 → (⟨1+0⟩=1 → ¬1=1))
(¬1=1 → (⟨1+1⟩=0 → ¬1=1))
(¬1=1 → (⟨1+1⟩=1 → ¬1=1))
(¬1=1 → (⟨0⋅0⟩=0 → ¬1=1))
(¬1=1 → (⟨0⋅0⟩=1 → ¬1=1))
(¬1=1 → (⟨0⋅1⟩=0 → ¬1=1))
(¬1=1 → (⟨0⋅1⟩=1 → ¬1=1))
(¬1=1 → (⟨1⋅0⟩=0 → ¬1=1))
(¬1=1 → (⟨1⋅0⟩=1 → ¬1=1))
(¬1=1 → (⟨1⋅1⟩=0 → ¬1=1))
(¬1=1 → (⟨1⋅1⟩=1 → ¬1=1))
(¬1=1 → (0<⟨0+0⟩ → ¬1=1))
(¬1=1 → (0<⟨0+1⟩ → ¬1=1))
(¬1=1 → (0<⟨1+0⟩ → ¬1=1))
(¬1=1 → (0<⟨1+1⟩ → ¬1=1))
(¬1=1 → (0<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (0<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (0<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (0<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (1<⟨0+0⟩ → ¬1=1))
(¬1=1 → (1<⟨0+1⟩ → ¬1=1))
(¬1=1 → (1<⟨1+0⟩ → ¬1=1))
(¬1=1 → (1<⟨1+1⟩ → ¬1=1))
(¬1=1 → (1<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (1<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (1<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (1<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩<0 → ¬1=1))
(¬1=1 → (⟨0+0⟩<1 → ¬1=1))
(¬1=1 → (⟨0+1⟩<0 → ¬1=1))
(¬1=1 → (⟨0+1⟩<1 → ¬1=1))
(¬1=1 → (⟨1+0⟩<0 → ¬1=1))
(¬1=1 → (⟨1+0⟩<1 → ¬1=1))
(¬1=1 → (⟨1+1⟩<0 → ¬1=1))
(¬1=1 → (⟨1+1⟩<1 → ¬1=1))
(¬1=1 → (⟨0⋅0⟩<0 → ¬1=1))
(¬1=1 → (⟨0⋅0⟩<1 → ¬1=1))
(¬1=1 → (⟨0⋅1⟩<0 → ¬1=1))
(¬1=1 → (⟨0⋅1⟩<1 → ¬1=1))
(¬1=1 → (⟨1⋅0⟩<0 → ¬1=1))
(¬1=1 → (⟨1⋅0⟩<1 → ¬1=1))
(¬1=1 → (⟨1⋅1⟩<0 → ¬1=1))
(¬1=1 → (⟨1⋅1⟩<1 → ¬1=1))
(¬1=1 → (¬¬0=0 → ¬1=1))
(¬1=1 → (¬¬0=1 → ¬1=1))
(¬1=1 → (¬¬1=0 → ¬1=1))
(¬1=1 → (¬¬1=1 → ¬1=1))
(¬1=1 → (¬¬0<0 → ¬1=1))
(¬1=1 → (¬¬0<1 → ¬1=1))
(¬1=1 → (¬¬1<0 → ¬1=1))
(¬1=1 → (¬¬1<1 → ¬1=1))
(¬1=1 → (¬∀x. 0=x → ¬1=1))
(¬1=1 → (¬∀x. 1=x → ¬1=1))
(¬1=1 → (¬∀x. x=0 → ¬1=1))
(¬1=1 → (¬∀x. x=1 → ¬1=1))
(¬1=1 → (¬∀x. x=x → ¬1=1))
(¬1=1 → (¬∀x. x=x → ¬1=1))
(¬1=1 → (¬∀x. 0<x → ¬1=1))
(¬1=1 → (¬∀x. 1<x → ¬1=1))
(¬1=1 → (¬∀x. x<0 → ¬1=1))
(¬1=1 → (¬∀x. x<1 → ¬1=1))
(¬1=1 → (¬∀x. x<x → ¬1=1))
(¬1=1 → (¬∀x. x<x → ¬1=1))
(¬1=1 → (∀y. 0=y → ¬1=1))
(¬1=1 → (∀y. 1=y → ¬1=1))
(¬1=1 → (∀y. y=0 → ¬1=1))
(¬1=1 → (∀y. y=1 → ¬1=1))
(¬1=1 → (∀y. 0<y → ¬1=1))
(¬1=1 → (∀y. 1<y → ¬1=1))
(¬1=1 → (∀y. y<0 → ¬1=1))
(¬1=1 → (∀y. y<1 → ¬1=1))
(¬1=1 → (∀x. ¬0=x → ¬1=1))
(¬1=1 → (∀x. ¬1=x → ¬1=1))
(¬1=1 → (∀x. ¬x=0 → ¬1=1))
(¬1=1 → (∀x. ¬x=1 → ¬1=1))
(¬1=1 → (∀x. ¬x=x → ¬1=1))
(¬1=1 → (∀x. ¬x=x → ¬1=1))
(¬1=1 → (∀x. ¬0<x → ¬1=1))
(¬1=1 → (∀x. ¬1<x → ¬1=1))
(¬1=1 → (∀x. ¬x<0 → ¬1=1))
(¬1=1 → (∀x. ¬x<1 → ¬1=1))
(¬1=1 → (∀x. ¬x<x → ¬1=1))
(¬1=1 → (∀x. ¬x<x → ¬1=1))
(¬0<0 → (0=⟨0+0⟩ → ¬0<0))
(¬0<0 → (0=⟨0+1⟩ → ¬0<0))
(¬0<0 → (0=⟨1+0⟩ → ¬0<0))
(¬0<0 → (0=⟨1+1⟩ → ¬0<0))
(¬0<0 → (0=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (0=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (0=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (0=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (1=⟨0+0⟩ → ¬0<0))
(¬0<0 → (1=⟨0+1⟩ → ¬0<0))
(¬0<0 → (1=⟨1+0⟩ → ¬0<0))
(¬0<0 → (1=⟨1+1⟩ → ¬0<0))
(¬0<0 → (1=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (1=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (1=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (1=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩=0 → ¬0<0))
(¬0<0 → (⟨0+0⟩=1 → ¬0<0))
(¬0<0 → (⟨0+1⟩=0 → ¬0<0))
(¬0<0 → (⟨0+1⟩=1 → ¬0<0))
(¬0<0 → (⟨1+0⟩=0 → ¬0<0))
(¬0<0 → (⟨1+0⟩=1 → ¬0<0))
(¬0<0 → (⟨1+1⟩=0 → ¬0<0))
(¬0<0 → (⟨1+1⟩=1 → ¬0<0))
(¬0<0 → (⟨0⋅0⟩=0 → ¬0<0))
(¬0<0 → (⟨0⋅0⟩=1 → ¬0<0))
(¬0<0 → (⟨0⋅1⟩=0 → ¬0<0))
(¬0<0 → (⟨0⋅1⟩=1 → ¬0<0))
(¬0<0 → (⟨1⋅0⟩=0 → ¬0<0))
(¬0<0 → (⟨1⋅0⟩=1 → ¬0<0))
(¬0<0 → (⟨1⋅1⟩=0 → ¬0<0))
(¬0<0 → (⟨1⋅1⟩=1 → ¬0<0))
(¬0<0 → (0<⟨0+0⟩ → ¬0<0))
(¬0<0 → (0<⟨0+1⟩ → ¬0<0))
(¬0<0 → (0<⟨1+0⟩ → ¬0<0))
(¬0<0 → (0<⟨1+1⟩ → ¬0<0))
(¬0<0 → (0<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (0<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (0<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (0<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (1<⟨0+0⟩ → ¬0<0))
(¬0<0 → (1<⟨0+1⟩ → ¬0<0))
(¬0<0 → (1<⟨1+0⟩ → ¬0<0))
(¬0<0 → (1<⟨1+1⟩ → ¬0<0))
(¬0<0 → (1<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (1<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (1<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (1<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩<0 → ¬0<0))
(¬0<0 → (⟨0+0⟩<1 → ¬0<0))
(¬0<0 → (⟨0+1⟩<0 → ¬0<0))
(¬0<0 → (⟨0+1⟩<1 → ¬0<0))
(¬0<0 → (⟨1+0⟩<0 → ¬0<0))
(¬0<0 → (⟨1+0⟩<1 → ¬0<0))
(¬0<0 → (⟨1+1⟩<0 → ¬0<0))
(¬0<0 → (⟨1+1⟩<1 → ¬0<0))
(¬0<0 → (⟨0⋅0⟩<0 → ¬0<0))
(¬0<0 → (⟨0⋅0⟩<1 → ¬0<0))
(¬0<0 → (⟨0⋅1⟩<0 → ¬0<0))
(¬0<0 → (⟨0⋅1⟩<1 → ¬0<0))
(¬0<0 → (⟨1⋅0⟩<0 → ¬0<0))
(¬0<0 → (⟨1⋅0⟩<1 → ¬0<0))
(¬0<0 → (⟨1⋅1⟩<0 → ¬0<0))
(¬0<0 → (⟨1⋅1⟩<1 → ¬0<0))
(¬0<0 → (¬¬0=0 → ¬0<0))
(¬0<0 → (¬¬0=1 → ¬0<0))
(¬0<0 → (¬¬1=0 → ¬0<0))
(¬0<0 → (¬¬1=1 → ¬0<0))
(¬0<0 → (¬¬0<0 → ¬0<0))
(¬0<0 → (¬¬0<1 → ¬0<0))
(¬0<0 → (¬¬1<0 → ¬0<0))
(¬0<0 → (¬¬1<1 → ¬0<0))
(¬0<0 → (¬∀x. 0=x → ¬0<0))
(¬0<0 → (¬∀x. 1=x → ¬0<0))
(¬0<0 → (¬∀x. x=0 → ¬0<0))
(¬0<0 → (¬∀x. x=1 → ¬0<0))
(¬0<0 → (¬∀x. x=x → ¬0<0))
(¬0<0 → (¬∀x. x=x → ¬0<0))
(¬0<0 → (¬∀x. 0<x → ¬0<0))
(¬0<0 → (¬∀x. 1<x → ¬0<0))
(¬0<0 → (¬∀x. x<0 → ¬0<0))
(¬0<0 → (¬∀x. x<1 → ¬0<0))
(¬0<0 → (¬∀x. x<x → ¬0<0))
(¬0<0 → (¬∀x. x<x → ¬0<0))
(¬0<0 → (∀y. 0=y → ¬0<0))
(¬0<0 → (∀y. 1=y → ¬0<0))
(¬0<0 → (∀y. y=0 → ¬0<0))
(¬0<0 → (∀y. y=1 → ¬0<0))
(¬0<0 → (∀y. 0<y → ¬0<0))
(¬0<0 → (∀y. 1<y → ¬0<0))
(¬0<0 → (∀y. y<0 → ¬0<0))
(¬0<0 → (∀y. y<1 → ¬0<0))
(¬0<0 → (∀x. ¬0=x → ¬0<0))
(¬0<0 → (∀x. ¬1=x → ¬0<0))
(¬0<0 → (∀x. ¬x=0 → ¬0<0))
(¬0<0 → (∀x. ¬x=1 → ¬0<0))
(¬0<0 → (∀x. ¬x=x → ¬0<0))
(¬0<0 → (∀x. ¬x=x → ¬0<0))
(¬0<0 → (∀x. ¬0<x → ¬0<0))
(¬0<0 → (∀x. ¬1<x → ¬0<0))
(¬0<0 → (∀x. ¬x<0 → ¬0<0))
(¬0<0 → (∀x. ¬x<1 → ¬0<0))
(¬0<0 → (∀x. ¬x<x → ¬0<0))
(¬0<0 → (∀x. ¬x<x → ¬0<0))
(¬0<1 → (0=⟨0+0⟩ → ¬0<1))
(¬0<1 → (0=⟨0+1⟩ → ¬0<1))
(¬0<1 → (0=⟨1+0⟩ → ¬0<1))
(¬0<1 → (0=⟨1+1⟩ → ¬0<1))
(¬0<1 → (0=⟨0⋅0⟩ → ¬0<1))
(¬0<1 → (0=⟨0⋅1⟩ → ¬0<1))
(¬0<1 → (0=⟨1⋅0⟩ → ¬0<1))
(¬0<1 → (0=⟨1⋅1⟩ → ¬0<1))
(¬0<1 → (1=⟨0+0⟩ → ¬0<1))
(¬0<1 → (1=⟨0+1⟩ → ¬0<1))
(¬0<1 → (1=⟨1+0⟩ → ¬0<1))
(¬0<1 → (1=⟨1+1⟩ → ¬0<1))
(¬0<1 → (1=⟨0⋅0⟩ → ¬0<1))
(¬0<1 → (1=⟨0⋅1⟩ → ¬0<1))
(¬0<1 → (1=⟨1⋅0⟩ → ¬0<1))
(¬0<1 → (1=⟨1⋅1⟩ → ¬0<1))
(¬0<1 → (⟨0+0⟩=0 → ¬0<1))
(¬0<1 → (⟨0+0⟩=1 → ¬0<1))
(¬0<1 → (⟨0+1⟩=0 → ¬0<1))
(¬0<1 → (⟨0+1⟩=1 → ¬0<1))
(¬0<1 → (⟨1+0⟩=0 → ¬0<1))
(¬0<1 → (⟨1+0⟩=1 → ¬0<1))
(¬0<1 → (⟨1+1⟩=0 → ¬0<1))
(¬0<1 → (⟨1+1⟩=1 → ¬0<1))
(¬0<1 → (⟨0⋅0⟩=0 → ¬0<1))
(¬0<1 → (⟨0⋅0⟩=1 → ¬0<1))
(¬0<1 → (⟨0⋅1⟩=0 → ¬0<1))
(¬0<1 → (⟨0⋅1⟩=1 → ¬0<1))
(¬0<1 → (⟨1⋅0⟩=0 → ¬0<1))
(¬0<1 → (⟨1⋅0⟩=1 → ¬0<1))
(¬0<1 → (⟨1⋅1⟩=0 → ¬0<1))
(¬0<1 → (⟨1⋅1⟩=1 → ¬0<1))
(¬0<1 → (0<⟨0+0⟩ → ¬0<1))
(¬0<1 → (0<⟨0+1⟩ → ¬0<1))
(¬0<1 → (0<⟨1+0⟩ → ¬0<1))
(¬0<1 → (0<⟨1+1⟩ → ¬0<1))
(¬0<1 → (0<⟨0⋅0⟩ → ¬0<1))
(¬0<1 → (0<⟨0⋅1⟩ → ¬0<1))
(¬0<1 → (0<⟨1⋅0⟩ → ¬0<1))
(¬0<1 → (0<⟨1⋅1⟩ → ¬0<1))
(¬0<1 → (1<⟨0+0⟩ → ¬0<1))
(¬0<1 → (1<⟨0+1⟩ → ¬0<1))
(¬0<1 → (1<⟨1+0⟩ → ¬0<1))
(¬0<1 → (1<⟨1+1⟩ → ¬0<1))
(¬0<1 → (1<⟨0⋅0⟩ → ¬0<1))
(¬0<1 → (1<⟨0⋅1⟩ → ¬0<1))
(¬0<1 → (1<⟨1⋅0⟩ → ¬0<1))
(¬0<1 → (1<⟨1⋅1⟩ → ¬0<1))
(¬0<1 → (⟨0+0⟩<0 → ¬0<1))
(¬0<1 → (⟨0+0⟩<1 → ¬0<1))
(¬0<1 → (⟨0+1⟩<0 → ¬0<1))
(¬0<1 → (⟨0+1⟩<1 → ¬0<1))
(¬0<1 → (⟨1+0⟩<0 → ¬0<1))
(¬0<1 → (⟨1+0⟩<1 → ¬0<1))
(¬0<1 → (⟨1+1⟩<0 → ¬0<1))
(¬0<1 → (⟨1+1⟩<1 → ¬0<1))
(¬0<1 → (⟨0⋅0⟩<0 → ¬0<1))
(¬0<1 → (⟨0⋅0⟩<1 → ¬0<1))
(¬0<1 → (⟨0⋅1⟩<0 → ¬0<1))
(¬0<1 → (⟨0⋅1⟩<1 → ¬0<1))
(¬0<1 → (⟨1⋅0⟩<0 → ¬0<1))
(¬0<1 → (⟨1⋅0⟩<1 → ¬0<1))
(¬0<1 → (⟨1⋅1⟩<0 → ¬0<1))
(¬0<1 → (⟨1⋅1⟩<1 → ¬0<1))
(¬0<1 → (¬¬0=0 → ¬0<1))
(¬0<1 → (¬¬0=1 → ¬0<1))
(¬0<1 → (¬¬1=0 → ¬0<1))
(¬0<1 → (¬¬1=1 → ¬0<1))
(¬0<1 → (¬¬0<0 → ¬0<1))
(¬0<1 → (¬¬0<1 → ¬0<1))
(¬0<1 → (¬¬1<0 → ¬0<1))
(¬0<1 → (¬¬1<1 → ¬0<1))
(¬0<1 → (¬∀x. 0=x → ¬0<1))
(¬0<1 → (¬∀x. 1=x → ¬0<1))
(¬0<1 → (¬∀x. x=0 → ¬0<1))
(¬0<1 → (¬∀x. x=1 → ¬0<1))
(¬0<1 → (¬∀x. x=x → ¬0<1))
(¬0<1 → (¬∀x. x=x → ¬0<1))
(¬0<1 → (¬∀x. 0<x → ¬0<1))
(¬0<1 → (¬∀x. 1<x → ¬0<1))
(¬0<1 → (¬∀x. x<0 → ¬0<1))
(¬0<1 → (¬∀x. x<1 → ¬0<1))
(¬0<1 → (¬∀x. x<x → ¬0<1))
(¬0<1 → (¬∀x. x<x → ¬0<1))
(¬0<1 → (∀y. 0=y → ¬0<1))
(¬0<1 → (∀y. 1=y → ¬0<1))
(¬0<1 → (∀y. y=0 → ¬0<1))
(¬0<1 → (∀y. y=1 → ¬0<1))
(¬0<1 → (∀y. 0<y → ¬0<1))
(¬0<1 → (∀y. 1<y → ¬0<1))
(¬0<1 → (∀y. y<0 → ¬0<1))
(¬0<1 → (∀y. y<1 → ¬0<1))
(¬0<1 → (∀x. ¬0=x → ¬0<1))
(¬0<1 → (∀x. ¬1=x → ¬0<1))
(¬0<1 → (∀x. ¬x=0 → ¬0<1))
(¬0<1 → (∀x. ¬x=1 → ¬0<1))
(¬0<1 → (∀x. ¬x=x → ¬0<1))
(¬0<1 → (∀x. ¬x=x → ¬0<1))
(¬0<1 → (∀x. ¬0<x → ¬0<1))
(¬0<1 → (∀x. ¬1<x → ¬0<1))
(¬0<1 → (∀x. ¬x<0 → ¬0<1))
(¬0<1 → (∀x. ¬x<1 → ¬0<1))
(¬0<1 → (∀x. ¬x<x → ¬0<1))
(¬0<1 → (∀x. ¬x<x → ¬0<1))
(¬1<0 → (0=⟨0+0⟩ → ¬1<0))
(¬1<0 → (0=⟨0+1⟩ → ¬1<0))
(¬1<0 → (0=⟨1+0⟩ → ¬1<0))
(¬1<0 → (0=⟨1+1⟩ → ¬1<0))
(¬1<0 → (0=⟨0⋅0⟩ → ¬1<0))
(¬1<0 → (0=⟨0⋅1⟩ → ¬1<0))
(¬1<0 → (0=⟨1⋅0⟩ → ¬1<0))
(¬1<0 → (0=⟨1⋅1⟩ → ¬1<0))
(¬1<0 → (1=⟨0+0⟩ → ¬1<0))
(¬1<0 → (1=⟨0+1⟩ → ¬1<0))
(¬1<0 → (1=⟨1+0⟩ → ¬1<0))
(¬1<0 → (1=⟨1+1⟩ → ¬1<0))
(¬1<0 → (1=⟨0⋅0⟩ → ¬1<0))
(¬1<0 → (1=⟨0⋅1⟩ → ¬1<0))
(¬1<0 → (1=⟨1⋅0⟩ → ¬1<0))
(¬1<0 → (1=⟨1⋅1⟩ → ¬1<0))
(¬1<0 → (⟨0+0⟩=0 → ¬1<0))
(¬1<0 → (⟨0+0⟩=1 → ¬1<0))
(¬1<0 → (⟨0+1⟩=0 → ¬1<0))
(¬1<0 → (⟨0+1⟩=1 → ¬1<0))
(¬1<0 → (⟨1+0⟩=0 → ¬1<0))
(¬1<0 → (⟨1+0⟩=1 → ¬1<0))
(¬1<0 → (⟨1+1⟩=0 → ¬1<0))
(¬1<0 → (⟨1+1⟩=1 → ¬1<0))
(¬1<0 → (⟨0⋅0⟩=0 → ¬1<0))
(¬1<0 → (⟨0⋅0⟩=1 → ¬1<0))
(¬1<0 → (⟨0⋅1⟩=0 → ¬1<0))
(¬1<0 → (⟨0⋅1⟩=1 → ¬1<0))
(¬1<0 → (⟨1⋅0⟩=0 → ¬1<0))
(¬1<0 → (⟨1⋅0⟩=1 → ¬1<0))
(¬1<0 → (⟨1⋅1⟩=0 → ¬1<0))
(¬1<0 → (⟨1⋅1⟩=1 → ¬1<0))
(¬1<0 → (0<⟨0+0⟩ → ¬1<0))
(¬1<0 → (0<⟨0+1⟩ → ¬1<0))
(¬1<0 → (0<⟨1+0⟩ → ¬1<0))
(¬1<0 → (0<⟨1+1⟩ → ¬1<0))
(¬1<0 → (0<⟨0⋅0⟩ → ¬1<0))
(¬1<0 → (0<⟨0⋅1⟩ → ¬1<0))
(¬1<0 → (0<⟨1⋅0⟩ → ¬1<0))
(¬1<0 → (0<⟨1⋅1⟩ → ¬1<0))
(¬1<0 → (1<⟨0+0⟩ → ¬1<0))
(¬1<0 → (1<⟨0+1⟩ → ¬1<0))
(¬1<0 → (1<⟨1+0⟩ → ¬1<0))
(¬1<0 → (1<⟨1+1⟩ → ¬1<0))
(¬1<0 → (1<⟨0⋅0⟩ → ¬1<0))
(¬1<0 → (1<⟨0⋅1⟩ → ¬1<0))
(¬1<0 → (1<⟨1⋅0⟩ → ¬1<0))
(¬1<0 → (1<⟨1⋅1⟩ → ¬1<0))
(¬1<0 → (⟨0+0⟩<0 → ¬1<0))
(¬1<0 → (⟨0+0⟩<1 → ¬1<0))
(¬1<0 → (⟨0+1⟩<0 → ¬1<0))
(¬1<0 → (⟨0+1⟩<1 → ¬1<0))
(¬1<0 → (⟨1+0⟩<0 → ¬1<0))
(¬1<0 → (⟨1+0⟩<1 → ¬1<0))
(¬1<0 → (⟨1+1⟩<0 → ¬1<0))
(¬1<0 → (⟨1+1⟩<1 → ¬1<0))
(¬1<0 → (⟨0⋅0⟩<0 → ¬1<0))
(¬1<0 → (⟨0⋅0⟩<1 → ¬1<0))
(¬1<0 → (⟨0⋅1⟩<0 → ¬1<0))
(¬1<0 → (⟨0⋅1⟩<1 → ¬1<0))
(¬1<0 → (⟨1⋅0⟩<0 → ¬1<0))
(¬1<0 → (⟨1⋅0⟩<1 → ¬1<0))
(¬1<0 → (⟨1⋅1⟩<0 → ¬1<0))
(¬1<0 → (⟨1⋅1⟩<1 → ¬1<0))
(¬1<0 → (¬¬0=0 → ¬1<0))
(¬1<0 → (¬¬0=1 → ¬1<0))
(¬1<0 → (¬¬1=0 → ¬1<0))
(¬1<0 → (¬¬1=1 → ¬1<0))
(¬1<0 → (¬¬0<0 → ¬1<0))
(¬1<0 → (¬¬0<1 → ¬1<0))
(¬1<0 → (¬¬1<0 → ¬1<0))
(¬1<0 → (¬¬1<1 → ¬1<0))
(¬1<0 → (¬∀x. 0=x → ¬1<0))
(¬1<0 → (¬∀x. 1=x → ¬1<0))
(¬1<0 → (¬∀x. x=0 → ¬1<0))
(¬1<0 → (¬∀x. x=1 → ¬1<0))
(¬1<0 → (¬∀x. x=x → ¬1<0))
(¬1<0 → (¬∀x. x=x → ¬1<0))
(¬1<0 → (¬∀x. 0<x → ¬1<0))
(¬1<0 → (¬∀x. 1<x → ¬1<0))
(¬1<0 → (¬∀x. x<0 → ¬1<0))
(¬1<0 → (¬∀x. x<1 → ¬1<0))
(¬1<0 → (¬∀x. x<x → ¬1<0))
(¬1<0 → (¬∀x. x<x → ¬1<0))
(¬1<0 → (∀y. 0=y → ¬1<0))
(¬1<0 → (∀y. 1=y → ¬1<0))
(¬1<0 → (∀y. y=0 → ¬1<0))
(¬1<0 → (∀y. y=1 → ¬1<0))
(¬1<0 → (∀y. 0<y → ¬1<0))
(¬1<0 → (∀y. 1<y → ¬1<0))
(¬1<0 → (∀y. y<0 → ¬1<0))
(¬1<0 → (∀y. y<1 → ¬1<0))
(¬1<0 → (∀x. ¬0=x → ¬1<0))
(¬1<0 → (∀x. ¬1=x → ¬1<0))
(¬1<0 → (∀x. ¬x=0 → ¬1<0))
(¬1<0 → (∀x. ¬x=1 → ¬1<0))
(¬1<0 → (∀x. ¬x=x → ¬1<0))
(¬1<0 → (∀x. ¬x=x → ¬1<0))
(¬1<0 → (∀x. ¬0<x → ¬1<0))
(¬1<0 → (∀x. ¬1<x → ¬1<0))
(¬1<0 → (∀x. ¬x<0 → ¬1<0))
(¬1<0 → (∀x. ¬x<1 → ¬1<0))
(¬1<0 → (∀x. ¬x<x → ¬1<0))
(¬1<0 → (∀x. ¬x<x → ¬1<0))
(¬1<1 → (0=⟨0+0⟩ → ¬1<1))
(¬1<1 → (0=⟨0+1⟩ → ¬1<1))
(¬1<1 → (0=⟨1+0⟩ → ¬1<1))
(¬1<1 → (0=⟨1+1⟩ → ¬1<1))
(¬1<1 → (0=⟨0⋅0⟩ → ¬1<1))
(¬1<1 → (0=⟨0⋅1⟩ → ¬1<1))
(¬1<1 → (0=⟨1⋅0⟩ → ¬1<1))
(¬1<1 → (0=⟨1⋅1⟩ → ¬1<1))
(¬1<1 → (1=⟨0+0⟩ → ¬1<1))
(¬1<1 → (1=⟨0+1⟩ → ¬1<1))
(¬1<1 → (1=⟨1+0⟩ → ¬1<1))
(¬1<1 → (1=⟨1+1⟩ → ¬1<1))
(¬1<1 → (1=⟨0⋅0⟩ → ¬1<1))
(¬1<1 → (1=⟨0⋅1⟩ → ¬1<1))
(¬1<1 → (1=⟨1⋅0⟩ → ¬1<1))
(¬1<1 → (1=⟨1⋅1⟩ → ¬1<1))
(¬1<1 → (⟨0+0⟩=0 → ¬1<1))
(¬1<1 → (⟨0+0⟩=1 → ¬1<1))
(¬1<1 → (⟨0+1⟩=0 → ¬1<1))
(¬1<1 → (⟨0+1⟩=1 → ¬1<1))
(¬1<1 → (⟨1+0⟩=0 → ¬1<1))
(¬1<1 → (⟨1+0⟩=1 → ¬1<1))
(¬1<1 → (⟨1+1⟩=0 → ¬1<1))
(¬1<1 → (⟨1+1⟩=1 → ¬1<1))
(¬1<1 → (⟨0⋅0⟩=0 → ¬1<1))
(¬1<1 → (⟨0⋅0⟩=1 → ¬1<1))
(¬1<1 → (⟨0⋅1⟩=0 → ¬1<1))
(¬1<1 → (⟨0⋅1⟩=1 → ¬1<1))
(¬1<1 → (⟨1⋅0⟩=0 → ¬1<1))
(¬1<1 → (⟨1⋅0⟩=1 → ¬1<1))
(¬1<1 → (⟨1⋅1⟩=0 → ¬1<1))
(¬1<1 → (⟨1⋅1⟩=1 → ¬1<1))
(¬1<1 → (0<⟨0+0⟩ → ¬1<1))
(¬1<1 → (0<⟨0+1⟩ → ¬1<1))
(¬1<1 → (0<⟨1+0⟩ → ¬1<1))
(¬1<1 → (0<⟨1+1⟩ → ¬1<1))
(¬1<1 → (0<⟨0⋅0⟩ → ¬1<1))
(¬1<1 → (0<⟨0⋅1⟩ → ¬1<1))
(¬1<1 → (0<⟨1⋅0⟩ → ¬1<1))
(¬1<1 → (0<⟨1⋅1⟩ → ¬1<1))
(¬1<1 → (1<⟨0+0⟩ → ¬1<1))
(¬1<1 → (1<⟨0+1⟩ → ¬1<1))
(¬1<1 → (1<⟨1+0⟩ → ¬1<1))
(¬1<1 → (1<⟨1+1⟩ → ¬1<1))
(¬1<1 → (1<⟨0⋅0⟩ → ¬1<1))
(¬1<1 → (1<⟨0⋅1⟩ → ¬1<1))
(¬1<1 → (1<⟨1⋅0⟩ → ¬1<1))
(¬1<1 → (1<⟨1⋅1⟩ → ¬1<1))
(¬1<1 → (⟨0+0⟩<0 → ¬1<1))
(¬1<1 → (⟨0+0⟩<1 → ¬1<1))
(¬1<1 → (⟨0+1⟩<0 → ¬1<1))
(¬1<1 → (⟨0+1⟩<1 → ¬1<1))
(¬1<1 → (⟨1+0⟩<0 → ¬1<1))
(¬1<1 → (⟨1+0⟩<1 → ¬1<1))
(¬1<1 → (⟨1+1⟩<0 → ¬1<1))
(¬1<1 → (⟨1+1⟩<1 → ¬1<1))
(¬1<1 → (⟨0⋅0⟩<0 → ¬1<1))
(¬1<1 → (⟨0⋅0⟩<1 → ¬1<1))
(¬1<1 → (⟨0⋅1⟩<0 → ¬1<1))
(¬1<1 → (⟨0⋅1⟩<1 → ¬1<1))
(¬1<1 → (⟨1⋅0⟩<0 → ¬1<1))
(¬1<1 → (⟨1⋅0⟩<1 → ¬1<1))
(¬1<1 → (⟨1⋅1⟩<0 → ¬1<1))
(¬1<1 → (⟨1⋅1⟩<1 → ¬1<1))
(¬1<1 → (¬¬0=0 → ¬1<1))
(¬1<1 → (¬¬0=1 → ¬1<1))
(¬1<1 → (¬¬1=0 → ¬1<1))
(¬1<1 → (¬¬1=1 → ¬1<1))
(¬1<1 → (¬¬0<0 → ¬1<1))
(¬1<1 → (¬¬0<1 → ¬1<1))
(¬1<1 → (¬¬1<0 → ¬1<1))
(¬1<1 → (¬¬1<1 → ¬1<1))
(¬1<1 → (¬∀x. 0=x → ¬1<1))
(¬1<1 → (¬∀x. 1=x → ¬1<1))
(¬1<1 → (¬∀x. x=0 → ¬1<1))
(¬1<1 → (¬∀x. x=1 → ¬1<1))
(¬1<1 → (¬∀x. x=x → ¬1<1))
(¬1<1 → (¬∀x. x=x → ¬1<1))
(¬1<1 → (¬∀x. 0<x → ¬1<1))
(¬1<1 → (¬∀x. 1<x → ¬1<1))
(¬1<1 → (¬∀x. x<0 → ¬1<1))
(¬1<1 → (¬∀x. x<1 → ¬1<1))
(¬1<1 → (¬∀x. x<x → ¬1<1))
(¬1<1 → (¬∀x. x<x → ¬1<1))
(¬1<1 → (∀y. 0=y → ¬1<1))
(¬1<1 → (∀y. 1=y → ¬1<1))
(¬1<1 → (∀y. y=0 → ¬1<1))
(¬1<1 → (∀y. y=1 → ¬1<1))
(¬1<1 → (∀y. 0<y → ¬1<1))
(¬1<1 → (∀y. 1<y → ¬1<1))
(¬1<1 → (∀y. y<0 → ¬1<1))
(¬1<1 → (∀y. y<1 → ¬1<1))
(¬1<1 → (∀x. ¬0=x → ¬1<1))
(¬1<1 → (∀x. ¬1=x → ¬1<1))
(¬1<1 → (∀x. ¬x=0 → ¬1<1))
(¬1<1 → (∀x. ¬x=1 → ¬1<1))
(¬1<1 → (∀x. ¬x=x → ¬1<1))
(¬1<1 → (∀x. ¬x=x → ¬1<1))
(¬1<1 → (∀x. ¬0<x → ¬1<1))
(¬1<1 → (∀x. ¬1<x → ¬1<1))
(¬1<1 → (∀x. ¬x<0 → ¬1<1))
(¬1<1 → (∀x. ¬x<1 → ¬1<1))
(¬1<1 → (∀x. ¬x<x → ¬1<1))
(¬1<1 → (∀x. ¬x<x → ¬1<1))
(∀x. 0=x → (0=⟨0+0⟩ → ∀x. 0=x))
(∀x. 0=x → (0=⟨0+1⟩ → ∀x. 0=x))
(∀x. 0=x → (0=⟨1+0⟩ → ∀x. 0=x))
(∀x. 0=x → (0=⟨1+1⟩ → ∀x. 0=x))
(∀x. 0=x → (0=⟨0⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (0=⟨0⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (0=⟨1⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (0=⟨1⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (1=⟨0+0⟩ → ∀x. 0=x))
(∀x. 0=x → (1=⟨0+1⟩ → ∀x. 0=x))
(∀x. 0=x → (1=⟨1+0⟩ → ∀x. 0=x))
(∀x. 0=x → (1=⟨1+1⟩ → ∀x. 0=x))
(∀x. 0=x → (1=⟨0⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (1=⟨0⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (1=⟨1⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (1=⟨1⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (⟨0+0⟩=0 → ∀x. 0=x))
(∀x. 0=x → (⟨0+0⟩=1 → ∀x. 0=x))
(∀x. 0=x → (⟨0+1⟩=0 → ∀x. 0=x))
(∀x. 0=x → (⟨0+1⟩=1 → ∀x. 0=x))
(∀x. 0=x → (⟨1+0⟩=0 → ∀x. 0=x))
(∀x. 0=x → (⟨1+0⟩=1 → ∀x. 0=x))
(∀x. 0=x → (⟨1+1⟩=0 → ∀x. 0=x))
(∀x. 0=x → (⟨1+1⟩=1 → ∀x. 0=x))
(∀x. 0=x → (⟨0⋅0⟩=0 → ∀x. 0=x))
(∀x. 0=x → (⟨0⋅0⟩=1 → ∀x. 0=x))
(∀x. 0=x → (⟨0⋅1⟩=0 → ∀x. 0=x))
(∀x. 0=x → (⟨0⋅1⟩=1 → ∀x. 0=x))
(∀x. 0=x → (⟨1⋅0⟩=0 → ∀x. 0=x))
(∀x. 0=x → (⟨1⋅0⟩=1 → ∀x. 0=x))
(∀x. 0=x → (⟨1⋅1⟩=0 → ∀x. 0=x))
(∀x. 0=x → (⟨1⋅1⟩=1 → ∀x. 0=x))
(∀x. 0=x → (0<⟨0+0⟩ → ∀x. 0=x))
(∀x. 0=x → (0<⟨0+1⟩ → ∀x. 0=x))
(∀x. 0=x → (0<⟨1+0⟩ → ∀x. 0=x))
(∀x. 0=x → (0<⟨1+1⟩ → ∀x. 0=x))
(∀x. 0=x → (0<⟨0⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (0<⟨0⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (0<⟨1⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (0<⟨1⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (1<⟨0+0⟩ → ∀x. 0=x))
(∀x. 0=x → (1<⟨0+1⟩ → ∀x. 0=x))
(∀x. 0=x → (1<⟨1+0⟩ → ∀x. 0=x))
(∀x. 0=x → (1<⟨1+1⟩ → ∀x. 0=x))
(∀x. 0=x → (1<⟨0⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (1<⟨0⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (1<⟨1⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (1<⟨1⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (⟨0+0⟩<0 → ∀x. 0=x))
(∀x. 0=x → (⟨0+0⟩<1 → ∀x. 0=x))
(∀x. 0=x → (⟨0+1⟩<0 → ∀x. 0=x))
(∀x. 0=x → (⟨0+1⟩<1 → ∀x. 0=x))
(∀x. 0=x → (⟨1+0⟩<0 → ∀x. 0=x))
(∀x. 0=x → (⟨1+0⟩<1 → ∀x. 0=x))
(∀x. 0=x → (⟨1+1⟩<0 → ∀x. 0=x))
(∀x. 0=x → (⟨1+1⟩<1 → ∀x. 0=x))
(∀x. 0=x → (⟨0⋅0⟩<0 → ∀x. 0=x))
(∀x. 0=x → (⟨0⋅0⟩<1 → ∀x. 0=x))
(∀x. 0=x → (⟨0⋅1⟩<0 → ∀x. 0=x))
(∀x. 0=x → (⟨0⋅1⟩<1 → ∀x. 0=x))
(∀x. 0=x → (⟨1⋅0⟩<0 → ∀x. 0=x))
(∀x. 0=x → (⟨1⋅0⟩<1 → ∀x. 0=x))
(∀x. 0=x → (⟨1⋅1⟩<0 → ∀x. 0=x))
(∀x. 0=x → (⟨1⋅1⟩<1 → ∀x. 0=x))
(∀x. 0=x → (¬¬0=0 → ∀x. 0=x))
(∀x. 0=x → (¬¬0=1 → ∀x. 0=x))
(∀x. 0=x → (¬¬1=0 → ∀x. 0=x))
(∀x. 0=x → (¬¬1=1 → ∀x. 0=x))
(∀x. 0=x → (¬¬0<0 → ∀x. 0=x))
(∀x. 0=x → (¬¬0<1 → ∀x. 0=x))
(∀x. 0=x → (¬¬1<0 → ∀x. 0=x))
(∀x. 0=x → (¬¬1<1 → ∀x. 0=x))
(∀x. 0=x → (¬∀x. 0=x → ∀x. 0=x))
(∀x. 0=x → (¬∀x. 1=x → ∀x. 0=x))
(∀x. 0=x → (¬∀x. x=0 → ∀x. 0=x))
(∀x. 0=x → (¬∀x. x=1 → ∀x. 0=x))
(∀x. 0=x → (¬∀x. x=x → ∀x. 0=x))
(∀x. 0=x → (¬∀x. x=x → ∀x. 0=x))
(∀x. 0=x → (¬∀x. 0<x → ∀x. 0=x))
(∀x. 0=x → (¬∀x. 1<x → ∀x. 0=x))
(∀x. 0=x → (¬∀x. x<0 → ∀x. 0=x))
(∀x. 0=x → (¬∀x. x<1 → ∀x. 0=x))
(∀x. 0=x → (¬∀x. x<x → ∀x. 0=x))
(∀x. 0=x → (¬∀x. x<x → ∀x. 0=x))
(∀x. 0=x → (∀y. 0=y → ∀x. 0=x))
(∀x. 0=x → (∀y. 1=y → ∀x. 0=x))
(∀x. 0=x → (∀y. y=0 → ∀x. 0=x))
(∀x. 0=x → (∀y. y=1 → ∀x. 0=x))
(∀x. 0=x → (∀y. 0<y → ∀x. 0=x))
(∀x. 0=x → (∀y. 1<y → ∀x. 0=x))
(∀x. 0=x → (∀y. y<0 → ∀x. 0=x))
(∀x. 0=x → (∀y. y<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬0=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬1=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬x=0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬x=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬x=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬x=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬0<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬1<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬x<0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬x<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬x<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬x<x → ∀x. 0=x))
(∀x. 1=x → (0=⟨0+0⟩ → ∀x. 1=x))
(∀x. 1=x → (0=⟨0+1⟩ → ∀x. 1=x))
(∀x. 1=x → (0=⟨1+0⟩ → ∀x. 1=x))
(∀x. 1=x → (0=⟨1+1⟩ → ∀x. 1=x))
(∀x. 1=x → (0=⟨0⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (0=⟨0⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (0=⟨1⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (0=⟨1⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (1=⟨0+0⟩ → ∀x. 1=x))
(∀x. 1=x → (1=⟨0+1⟩ → ∀x. 1=x))
(∀x. 1=x → (1=⟨1+0⟩ → ∀x. 1=x))
(∀x. 1=x → (1=⟨1+1⟩ → ∀x. 1=x))
(∀x. 1=x → (1=⟨0⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (1=⟨0⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (1=⟨1⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (1=⟨1⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (⟨0+0⟩=0 → ∀x. 1=x))
(∀x. 1=x → (⟨0+0⟩=1 → ∀x. 1=x))
(∀x. 1=x → (⟨0+1⟩=0 → ∀x. 1=x))
(∀x. 1=x → (⟨0+1⟩=1 → ∀x. 1=x))
(∀x. 1=x → (⟨1+0⟩=0 → ∀x. 1=x))
(∀x. 1=x → (⟨1+0⟩=1 → ∀x. 1=x))
(∀x. 1=x → (⟨1+1⟩=0 → ∀x. 1=x))
(∀x. 1=x → (⟨1+1⟩=1 → ∀x. 1=x))
(∀x. 1=x → (⟨0⋅0⟩=0 → ∀x. 1=x))
(∀x. 1=x → (⟨0⋅0⟩=1 → ∀x. 1=x))
(∀x. 1=x → (⟨0⋅1⟩=0 → ∀x. 1=x))
(∀x. 1=x → (⟨0⋅1⟩=1 → ∀x. 1=x))
(∀x. 1=x → (⟨1⋅0⟩=0 → ∀x. 1=x))
(∀x. 1=x → (⟨1⋅0⟩=1 → ∀x. 1=x))
(∀x. 1=x → (⟨1⋅1⟩=0 → ∀x. 1=x))
(∀x. 1=x → (⟨1⋅1⟩=1 → ∀x. 1=x))
(∀x. 1=x → (0<⟨0+0⟩ → ∀x. 1=x))
(∀x. 1=x → (0<⟨0+1⟩ → ∀x. 1=x))
(∀x. 1=x → (0<⟨1+0⟩ → ∀x. 1=x))
(∀x. 1=x → (0<⟨1+1⟩ → ∀x. 1=x))
(∀x. 1=x → (0<⟨0⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (0<⟨0⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (0<⟨1⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (0<⟨1⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (1<⟨0+0⟩ → ∀x. 1=x))
(∀x. 1=x → (1<⟨0+1⟩ → ∀x. 1=x))
(∀x. 1=x → (1<⟨1+0⟩ → ∀x. 1=x))
(∀x. 1=x → (1<⟨1+1⟩ → ∀x. 1=x))
(∀x. 1=x → (1<⟨0⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (1<⟨0⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (1<⟨1⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (1<⟨1⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (⟨0+0⟩<0 → ∀x. 1=x))
(∀x. 1=x → (⟨0+0⟩<1 → ∀x. 1=x))
(∀x. 1=x → (⟨0+1⟩<0 → ∀x. 1=x))
(∀x. 1=x → (⟨0+1⟩<1 → ∀x. 1=x))
(∀x. 1=x → (⟨1+0⟩<0 → ∀x. 1=x))
(∀x. 1=x → (⟨1+0⟩<1 → ∀x. 1=x))
(∀x. 1=x → (⟨1+1⟩<0 → ∀x. 1=x))
(∀x. 1=x → (⟨1+1⟩<1 → ∀x. 1=x))
(∀x. 1=x → (⟨0⋅0⟩<0 → ∀x. 1=x))
(∀x. 1=x → (⟨0⋅0⟩<1 → ∀x. 1=x))
(∀x. 1=x → (⟨0⋅1⟩<0 → ∀x. 1=x))
(∀x. 1=x → (⟨0⋅1⟩<1 → ∀x. 1=x))
(∀x. 1=x → (⟨1⋅0⟩<0 → ∀x. 1=x))
(∀x. 1=x → (⟨1⋅0⟩<1 → ∀x. 1=x))
(∀x. 1=x → (⟨1⋅1⟩<0 → ∀x. 1=x))
(∀x. 1=x → (⟨1⋅1⟩<1 → ∀x. 1=x))
(∀x. 1=x → (¬¬0=0 → ∀x. 1=x))
(∀x. 1=x → (¬¬0=1 → ∀x. 1=x))
(∀x. 1=x → (¬¬1=0 → ∀x. 1=x))
(∀x. 1=x → (¬¬1=1 → ∀x. 1=x))
(∀x. 1=x → (¬¬0<0 → ∀x. 1=x))
(∀x. 1=x → (¬¬0<1 → ∀x. 1=x))
(∀x. 1=x → (¬¬1<0 → ∀x. 1=x))
(∀x. 1=x → (¬¬1<1 → ∀x. 1=x))
(∀x. 1=x → (¬∀x. 0=x → ∀x. 1=x))
(∀x. 1=x → (¬∀x. 1=x → ∀x. 1=x))
(∀x. 1=x → (¬∀x. x=0 → ∀x. 1=x))
(∀x. 1=x → (¬∀x. x=1 → ∀x. 1=x))
(∀x. 1=x → (¬∀x. x=x → ∀x. 1=x))
(∀x. 1=x → (¬∀x. x=x → ∀x. 1=x))
(∀x. 1=x → (¬∀x. 0<x → ∀x. 1=x))
(∀x. 1=x → (¬∀x. 1<x → ∀x. 1=x))
(∀x. 1=x → (¬∀x. x<0 → ∀x. 1=x))
(∀x. 1=x → (¬∀x. x<1 → ∀x. 1=x))
(∀x. 1=x → (¬∀x. x<x → ∀x. 1=x))
(∀x. 1=x → (¬∀x. x<x → ∀x. 1=x))
(∀x. 1=x → (∀y. 0=y → ∀x. 1=x))
(∀x. 1=x → (∀y. 1=y → ∀x. 1=x))
(∀x. 1=x → (∀y. y=0 → ∀x. 1=x))
(∀x. 1=x → (∀y. y=1 → ∀x. 1=x))
(∀x. 1=x → (∀y. 0<y → ∀x. 1=x))
(∀x. 1=x → (∀y. 1<y → ∀x. 1=x))
(∀x. 1=x → (∀y. y<0 → ∀x. 1=x))
(∀x. 1=x → (∀y. y<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬0=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬1=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬x=0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬x=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬x=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬x=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬0<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬1<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬x<0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬x<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬x<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬x<x → ∀x. 1=x))
(∀x. x=0 → (0=⟨0+0⟩ → ∀x. x=0))
(∀x. x=0 → (0=⟨0+1⟩ → ∀x. x=0))
(∀x. x=0 → (0=⟨1+0⟩ → ∀x. x=0))
(∀x. x=0 → (0=⟨1+1⟩ → ∀x. x=0))
(∀x. x=0 → (0=⟨0⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (0=⟨0⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (0=⟨1⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (0=⟨1⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (1=⟨0+0⟩ → ∀x. x=0))
(∀x. x=0 → (1=⟨0+1⟩ → ∀x. x=0))
(∀x. x=0 → (1=⟨1+0⟩ → ∀x. x=0))
(∀x. x=0 → (1=⟨1+1⟩ → ∀x. x=0))
(∀x. x=0 → (1=⟨0⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (1=⟨0⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (1=⟨1⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (1=⟨1⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (⟨0+0⟩=0 → ∀x. x=0))
(∀x. x=0 → (⟨0+0⟩=1 → ∀x. x=0))
(∀x. x=0 → (⟨0+1⟩=0 → ∀x. x=0))
(∀x. x=0 → (⟨0+1⟩=1 → ∀x. x=0))
(∀x. x=0 → (⟨1+0⟩=0 → ∀x. x=0))
(∀x. x=0 → (⟨1+0⟩=1 → ∀x. x=0))
(∀x. x=0 → (⟨1+1⟩=0 → ∀x. x=0))
(∀x. x=0 → (⟨1+1⟩=1 → ∀x. x=0))
(∀x. x=0 → (⟨0⋅0⟩=0 → ∀x. x=0))
(∀x. x=0 → (⟨0⋅0⟩=1 → ∀x. x=0))
(∀x. x=0 → (⟨0⋅1⟩=0 → ∀x. x=0))
(∀x. x=0 → (⟨0⋅1⟩=1 → ∀x. x=0))
(∀x. x=0 → (⟨1⋅0⟩=0 → ∀x. x=0))
(∀x. x=0 → (⟨1⋅0⟩=1 → ∀x. x=0))
(∀x. x=0 → (⟨1⋅1⟩=0 → ∀x. x=0))
(∀x. x=0 → (⟨1⋅1⟩=1 → ∀x. x=0))
(∀x. x=0 → (0<⟨0+0⟩ → ∀x. x=0))
(∀x. x=0 → (0<⟨0+1⟩ → ∀x. x=0))
(∀x. x=0 → (0<⟨1+0⟩ → ∀x. x=0))
(∀x. x=0 → (0<⟨1+1⟩ → ∀x. x=0))
(∀x. x=0 → (0<⟨0⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (0<⟨0⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (0<⟨1⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (0<⟨1⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (1<⟨0+0⟩ → ∀x. x=0))
(∀x. x=0 → (1<⟨0+1⟩ → ∀x. x=0))
(∀x. x=0 → (1<⟨1+0⟩ → ∀x. x=0))
(∀x. x=0 → (1<⟨1+1⟩ → ∀x. x=0))
(∀x. x=0 → (1<⟨0⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (1<⟨0⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (1<⟨1⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (1<⟨1⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (⟨0+0⟩<0 → ∀x. x=0))
(∀x. x=0 → (⟨0+0⟩<1 → ∀x. x=0))
(∀x. x=0 → (⟨0+1⟩<0 → ∀x. x=0))
(∀x. x=0 → (⟨0+1⟩<1 → ∀x. x=0))
(∀x. x=0 → (⟨1+0⟩<0 → ∀x. x=0))
(∀x. x=0 → (⟨1+0⟩<1 → ∀x. x=0))
(∀x. x=0 → (⟨1+1⟩<0 → ∀x. x=0))
(∀x. x=0 → (⟨1+1⟩<1 → ∀x. x=0))
(∀x. x=0 → (⟨0⋅0⟩<0 → ∀x. x=0))
(∀x. x=0 → (⟨0⋅0⟩<1 → ∀x. x=0))
(∀x. x=0 → (⟨0⋅1⟩<0 → ∀x. x=0))
(∀x. x=0 → (⟨0⋅1⟩<1 → ∀x. x=0))
(∀x. x=0 → (⟨1⋅0⟩<0 → ∀x. x=0))
(∀x. x=0 → (⟨1⋅0⟩<1 → ∀x. x=0))
(∀x. x=0 → (⟨1⋅1⟩<0 → ∀x. x=0))
(∀x. x=0 → (⟨1⋅1⟩<1 → ∀x. x=0))
(∀x. x=0 → (¬¬0=0 → ∀x. x=0))
(∀x. x=0 → (¬¬0=1 → ∀x. x=0))
(∀x. x=0 → (¬¬1=0 → ∀x. x=0))
(∀x. x=0 → (¬¬1=1 → ∀x. x=0))
(∀x. x=0 → (¬¬0<0 → ∀x. x=0))
(∀x. x=0 → (¬¬0<1 → ∀x. x=0))
(∀x. x=0 → (¬¬1<0 → ∀x. x=0))
(∀x. x=0 → (¬¬1<1 → ∀x. x=0))
(∀x. x=0 → (¬∀x. 0=x → ∀x. x=0))
(∀x. x=0 → (¬∀x. 1=x → ∀x. x=0))
(∀x. x=0 → (¬∀x. x=0 → ∀x. x=0))
(∀x. x=0 → (¬∀x. x=1 → ∀x. x=0))
(∀x. x=0 → (¬∀x. x=x → ∀x. x=0))
(∀x. x=0 → (¬∀x. x=x → ∀x. x=0))
(∀x. x=0 → (¬∀x. 0<x → ∀x. x=0))
(∀x. x=0 → (¬∀x. 1<x → ∀x. x=0))
(∀x. x=0 → (¬∀x. x<0 → ∀x. x=0))
(∀x. x=0 → (¬∀x. x<1 → ∀x. x=0))
(∀x. x=0 → (¬∀x. x<x → ∀x. x=0))
(∀x. x=0 → (¬∀x. x<x → ∀x. x=0))
(∀x. x=0 → (∀y. 0=y → ∀x. x=0))
(∀x. x=0 → (∀y. 1=y → ∀x. x=0))
(∀x. x=0 → (∀y. y=0 → ∀x. x=0))
(∀x. x=0 → (∀y. y=1 → ∀x. x=0))
(∀x. x=0 → (∀y. 0<y → ∀x. x=0))
(∀x. x=0 → (∀y. 1<y → ∀x. x=0))
(∀x. x=0 → (∀y. y<0 → ∀x. x=0))
(∀x. x=0 → (∀y. y<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ¬0=x → ∀x. x=0))
(∀x. x=0 → (∀x. ¬1=x → ∀x. x=0))
(∀x. x=0 → (∀x. ¬x=0 → ∀x. x=0))
(∀x. x=0 → (∀x. ¬x=1 → ∀x. x=0))
(∀x. x=0 → (∀x. ¬x=x → ∀x. x=0))
(∀x. x=0 → (∀x. ¬x=x → ∀x. x=0))
(∀x. x=0 → (∀x. ¬0<x → ∀x. x=0))
(∀x. x=0 → (∀x. ¬1<x → ∀x. x=0))
(∀x. x=0 → (∀x. ¬x<0 → ∀x. x=0))
(∀x. x=0 → (∀x. ¬x<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ¬x<x → ∀x. x=0))
(∀x. x=0 → (∀x. ¬x<x → ∀x. x=0))
(∀x. x=1 → (0=⟨0+0⟩ → ∀x. x=1))
(∀x. x=1 → (0=⟨0+1⟩ → ∀x. x=1))
(∀x. x=1 → (0=⟨1+0⟩ → ∀x. x=1))
(∀x. x=1 → (0=⟨1+1⟩ → ∀x. x=1))
(∀x. x=1 → (0=⟨0⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (0=⟨0⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (0=⟨1⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (0=⟨1⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (1=⟨0+0⟩ → ∀x. x=1))
(∀x. x=1 → (1=⟨0+1⟩ → ∀x. x=1))
(∀x. x=1 → (1=⟨1+0⟩ → ∀x. x=1))
(∀x. x=1 → (1=⟨1+1⟩ → ∀x. x=1))
(∀x. x=1 → (1=⟨0⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (1=⟨0⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (1=⟨1⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (1=⟨1⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (⟨0+0⟩=0 → ∀x. x=1))
(∀x. x=1 → (⟨0+0⟩=1 → ∀x. x=1))
(∀x. x=1 → (⟨0+1⟩=0 → ∀x. x=1))
(∀x. x=1 → (⟨0+1⟩=1 → ∀x. x=1))
(∀x. x=1 → (⟨1+0⟩=0 → ∀x. x=1))
(∀x. x=1 → (⟨1+0⟩=1 → ∀x. x=1))
(∀x. x=1 → (⟨1+1⟩=0 → ∀x. x=1))
(∀x. x=1 → (⟨1+1⟩=1 → ∀x. x=1))
(∀x. x=1 → (⟨0⋅0⟩=0 → ∀x. x=1))
(∀x. x=1 → (⟨0⋅0⟩=1 → ∀x. x=1))
(∀x. x=1 → (⟨0⋅1⟩=0 → ∀x. x=1))
(∀x. x=1 → (⟨0⋅1⟩=1 → ∀x. x=1))
(∀x. x=1 → (⟨1⋅0⟩=0 → ∀x. x=1))
(∀x. x=1 → (⟨1⋅0⟩=1 → ∀x. x=1))
(∀x. x=1 → (⟨1⋅1⟩=0 → ∀x. x=1))
(∀x. x=1 → (⟨1⋅1⟩=1 → ∀x. x=1))
(∀x. x=1 → (0<⟨0+0⟩ → ∀x. x=1))
(∀x. x=1 → (0<⟨0+1⟩ → ∀x. x=1))
(∀x. x=1 → (0<⟨1+0⟩ → ∀x. x=1))
(∀x. x=1 → (0<⟨1+1⟩ → ∀x. x=1))
(∀x. x=1 → (0<⟨0⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (0<⟨0⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (0<⟨1⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (0<⟨1⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (1<⟨0+0⟩ → ∀x. x=1))
(∀x. x=1 → (1<⟨0+1⟩ → ∀x. x=1))
(∀x. x=1 → (1<⟨1+0⟩ → ∀x. x=1))
(∀x. x=1 → (1<⟨1+1⟩ → ∀x. x=1))
(∀x. x=1 → (1<⟨0⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (1<⟨0⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (1<⟨1⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (1<⟨1⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (⟨0+0⟩<0 → ∀x. x=1))
(∀x. x=1 → (⟨0+0⟩<1 → ∀x. x=1))
(∀x. x=1 → (⟨0+1⟩<0 → ∀x. x=1))
(∀x. x=1 → (⟨0+1⟩<1 → ∀x. x=1))
(∀x. x=1 → (⟨1+0⟩<0 → ∀x. x=1))
(∀x. x=1 → (⟨1+0⟩<1 → ∀x. x=1))
(∀x. x=1 → (⟨1+1⟩<0 → ∀x. x=1))
(∀x. x=1 → (⟨1+1⟩<1 → ∀x. x=1))
(∀x. x=1 → (⟨0⋅0⟩<0 → ∀x. x=1))
(∀x. x=1 → (⟨0⋅0⟩<1 → ∀x. x=1))
(∀x. x=1 → (⟨0⋅1⟩<0 → ∀x. x=1))
(∀x. x=1 → (⟨0⋅1⟩<1 → ∀x. x=1))
(∀x. x=1 → (⟨1⋅0⟩<0 → ∀x. x=1))
(∀x. x=1 → (⟨1⋅0⟩<1 → ∀x. x=1))
(∀x. x=1 → (⟨1⋅1⟩<0 → ∀x. x=1))
(∀x. x=1 → (⟨1⋅1⟩<1 → ∀x. x=1))
(∀x. x=1 → (¬¬0=0 → ∀x. x=1))
(∀x. x=1 → (¬¬0=1 → ∀x. x=1))
(∀x. x=1 → (¬¬1=0 → ∀x. x=1))
(∀x. x=1 → (¬¬1=1 → ∀x. x=1))
(∀x. x=1 → (¬¬0<0 → ∀x. x=1))
(∀x. x=1 → (¬¬0<1 → ∀x. x=1))
(∀x. x=1 → (¬¬1<0 → ∀x. x=1))
(∀x. x=1 → (¬¬1<1 → ∀x. x=1))
(∀x. x=1 → (¬∀x. 0=x → ∀x. x=1))
(∀x. x=1 → (¬∀x. 1=x → ∀x. x=1))
(∀x. x=1 → (¬∀x. x=0 → ∀x. x=1))
(∀x. x=1 → (¬∀x. x=1 → ∀x. x=1))
(∀x. x=1 → (¬∀x. x=x → ∀x. x=1))
(∀x. x=1 → (¬∀x. x=x → ∀x. x=1))
(∀x. x=1 → (¬∀x. 0<x → ∀x. x=1))
(∀x. x=1 → (¬∀x. 1<x → ∀x. x=1))
(∀x. x=1 → (¬∀x. x<0 → ∀x. x=1))
(∀x. x=1 → (¬∀x. x<1 → ∀x. x=1))
(∀x. x=1 → (¬∀x. x<x → ∀x. x=1))
(∀x. x=1 → (¬∀x. x<x → ∀x. x=1))
(∀x. x=1 → (∀y. 0=y → ∀x. x=1))
(∀x. x=1 → (∀y. 1=y → ∀x. x=1))
(∀x. x=1 → (∀y. y=0 → ∀x. x=1))
(∀x. x=1 → (∀y. y=1 → ∀x. x=1))
(∀x. x=1 → (∀y. 0<y → ∀x. x=1))
(∀x. x=1 → (∀y. 1<y → ∀x. x=1))
(∀x. x=1 → (∀y. y<0 → ∀x. x=1))
(∀x. x=1 → (∀y. y<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ¬0=x → ∀x. x=1))
(∀x. x=1 → (∀x. ¬1=x → ∀x. x=1))
(∀x. x=1 → (∀x. ¬x=0 → ∀x. x=1))
(∀x. x=1 → (∀x. ¬x=1 → ∀x. x=1))
(∀x. x=1 → (∀x. ¬x=x → ∀x. x=1))
(∀x. x=1 → (∀x. ¬x=x → ∀x. x=1))
(∀x. x=1 → (∀x. ¬0<x → ∀x. x=1))
(∀x. x=1 → (∀x. ¬1<x → ∀x. x=1))
(∀x. x=1 → (∀x. ¬x<0 → ∀x. x=1))
(∀x. x=1 → (∀x. ¬x<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ¬x<x → ∀x. x=1))
(∀x. x=1 → (∀x. ¬x<x → ∀x. x=1))
(∀x. x=x → (0=⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (0=⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (0=⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (0=⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (0=⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (0=⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (0=⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (0=⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (⟨0+0⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨0+0⟩=1 → ∀x. x=x))
(∀x. x=x → (⟨0+1⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨0+1⟩=1 → ∀x. x=x))
(∀x. x=x → (⟨1+0⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨1+0⟩=1 → ∀x. x=x))
(∀x. x=x → (⟨1+1⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨1+1⟩=1 → ∀x. x=x))
(∀x. x=x → (⟨0⋅0⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨0⋅0⟩=1 → ∀x. x=x))
(∀x. x=x → (⟨0⋅1⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨0⋅1⟩=1 → ∀x. x=x))
(∀x. x=x → (⟨1⋅0⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨1⋅0⟩=1 → ∀x. x=x))
(∀x. x=x → (⟨1⋅1⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨1⋅1⟩=1 → ∀x. x=x))
(∀x. x=x → (0<⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (0<⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (0<⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (0<⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (0<⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (0<⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (0<⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (0<⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (⟨0+0⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨0+0⟩<1 → ∀x. x=x))
(∀x. x=x → (⟨0+1⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨0+1⟩<1 → ∀x. x=x))
(∀x. x=x → (⟨1+0⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨1+0⟩<1 → ∀x. x=x))
(∀x. x=x → (⟨1+1⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨1+1⟩<1 → ∀x. x=x))
(∀x. x=x → (⟨0⋅0⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨0⋅0⟩<1 → ∀x. x=x))
(∀x. x=x → (⟨0⋅1⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨0⋅1⟩<1 → ∀x. x=x))
(∀x. x=x → (⟨1⋅0⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨1⋅0⟩<1 → ∀x. x=x))
(∀x. x=x → (⟨1⋅1⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨1⋅1⟩<1 → ∀x. x=x))
(∀x. x=x → (¬¬0=0 → ∀x. x=x))
(∀x. x=x → (¬¬0=1 → ∀x. x=x))
(∀x. x=x → (¬¬1=0 → ∀x. x=x))
(∀x. x=x → (¬¬1=1 → ∀x. x=x))
(∀x. x=x → (¬¬0<0 → ∀x. x=x))
(∀x. x=x → (¬¬0<1 → ∀x. x=x))
(∀x. x=x → (¬¬1<0 → ∀x. x=x))
(∀x. x=x → (¬¬1<1 → ∀x. x=x))
(∀x. x=x → (¬∀x. 0=x → ∀x. x=x))
(∀x. x=x → (¬∀x. 1=x → ∀x. x=x))
(∀x. x=x → (¬∀x. x=0 → ∀x. x=x))
(∀x. x=x → (¬∀x. x=1 → ∀x. x=x))
(∀x. x=x → (¬∀x. x=x → ∀x. x=x))
(∀x. x=x → (¬∀x. x=x → ∀x. x=x))
(∀x. x=x → (¬∀x. 0<x → ∀x. x=x))
(∀x. x=x → (¬∀x. 1<x → ∀x. x=x))
(∀x. x=x → (¬∀x. x<0 → ∀x. x=x))
(∀x. x=x → (¬∀x. x<1 → ∀x. x=x))
(∀x. x=x → (¬∀x. x<x → ∀x. x=x))
(∀x. x=x → (¬∀x. x<x → ∀x. x=x))
(∀x. x=x → (∀y. 0=y → ∀x. x=x))
(∀x. x=x → (∀y. 1=y → ∀x. x=x))
(∀x. x=x → (∀y. y=0 → ∀x. x=x))
(∀x. x=x → (∀y. y=1 → ∀x. x=x))
(∀x. x=x → (∀y. 0<y → ∀x. x=x))
(∀x. x=x → (∀y. 1<y → ∀x. x=x))
(∀x. x=x → (∀y. y<0 → ∀x. x=x))
(∀x. x=x → (∀y. y<1 → ∀x. x=x))
(∀x. x=x → (∀x. ¬0=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬1=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬x=0 → ∀x. x=x))
(∀x. x=x → (∀x. ¬x=1 → ∀x. x=x))
(∀x. x=x → (∀x. ¬x=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬x=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬0<x → ∀x. x=x))
(∀x. x=x → (∀x. ¬1<x → ∀x. x=x))
(∀x. x=x → (∀x. ¬x<0 → ∀x. x=x))
(∀x. x=x → (∀x. ¬x<1 → ∀x. x=x))
(∀x. x=x → (∀x. ¬x<x → ∀x. x=x))
(∀x. x=x → (∀x. ¬x<x → ∀x. x=x))
(∀x. x=x → (0=⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (0=⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (0=⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (0=⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (0=⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (0=⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (0=⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (0=⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (1=⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (⟨0+0⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨0+0⟩=1 → ∀x. x=x))
(∀x. x=x → (⟨0+1⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨0+1⟩=1 → ∀x. x=x))
(∀x. x=x → (⟨1+0⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨1+0⟩=1 → ∀x. x=x))
(∀x. x=x → (⟨1+1⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨1+1⟩=1 → ∀x. x=x))
(∀x. x=x → (⟨0⋅0⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨0⋅0⟩=1 → ∀x. x=x))
(∀x. x=x → (⟨0⋅1⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨0⋅1⟩=1 → ∀x. x=x))
(∀x. x=x → (⟨1⋅0⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨1⋅0⟩=1 → ∀x. x=x))
(∀x. x=x → (⟨1⋅1⟩=0 → ∀x. x=x))
(∀x. x=x → (⟨1⋅1⟩=1 → ∀x. x=x))
(∀x. x=x → (0<⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (0<⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (0<⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (0<⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (0<⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (0<⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (0<⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (0<⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (1<⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (⟨0+0⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨0+0⟩<1 → ∀x. x=x))
(∀x. x=x → (⟨0+1⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨0+1⟩<1 → ∀x. x=x))
(∀x. x=x → (⟨1+0⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨1+0⟩<1 → ∀x. x=x))
(∀x. x=x → (⟨1+1⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨1+1⟩<1 → ∀x. x=x))
(∀x. x=x → (⟨0⋅0⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨0⋅0⟩<1 → ∀x. x=x))
(∀x. x=x → (⟨0⋅1⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨0⋅1⟩<1 → ∀x. x=x))
(∀x. x=x → (⟨1⋅0⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨1⋅0⟩<1 → ∀x. x=x))
(∀x. x=x → (⟨1⋅1⟩<0 → ∀x. x=x))
(∀x. x=x → (⟨1⋅1⟩<1 → ∀x. x=x))
(∀x. x=x → (¬¬0=0 → ∀x. x=x))
(∀x. x=x → (¬¬0=1 → ∀x. x=x))
(∀x. x=x → (¬¬1=0 → ∀x. x=x))
(∀x. x=x → (¬¬1=1 → ∀x. x=x))
(∀x. x=x → (¬¬0<0 → ∀x. x=x))
(∀x. x=x → (¬¬0<1 → ∀x. x=x))
(∀x. x=x → (¬¬1<0 → ∀x. x=x))
(∀x. x=x → (¬¬1<1 → ∀x. x=x))
(∀x. x=x → (¬∀x. 0=x → ∀x. x=x))
(∀x. x=x → (¬∀x. 1=x → ∀x. x=x))
(∀x. x=x → (¬∀x. x=0 → ∀x. x=x))
(∀x. x=x → (¬∀x. x=1 → ∀x. x=x))
(∀x. x=x → (¬∀x. x=x → ∀x. x=x))
(∀x. x=x → (¬∀x. x=x → ∀x. x=x))
(∀x. x=x → (¬∀x. 0<x → ∀x. x=x))
(∀x. x=x → (¬∀x. 1<x → ∀x. x=x))
(∀x. x=x → (¬∀x. x<0 → ∀x. x=x))
(∀x. x=x → (¬∀x. x<1 → ∀x. x=x))
(∀x. x=x → (¬∀x. x<x → ∀x. x=x))
(∀x. x=x → (¬∀x. x<x → ∀x. x=x))
(∀x. x=x → (∀y. 0=y → ∀x. x=x))
(∀x. x=x → (∀y. 1=y → ∀x. x=x))
(∀x. x=x → (∀y. y=0 → ∀x. x=x))
(∀x. x=x → (∀y. y=1 → ∀x. x=x))
(∀x. x=x → (∀y. 0<y → ∀x. x=x))
(∀x. x=x → (∀y. 1<y → ∀x. x=x))
(∀x. x=x → (∀y. y<0 → ∀x. x=x))
(∀x. x=x → (∀y. y<1 → ∀x. x=x))
(∀x. x=x → (∀x. ¬0=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬1=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬x=0 → ∀x. x=x))
(∀x. x=x → (∀x. ¬x=1 → ∀x. x=x))
(∀x. x=x → (∀x. ¬x=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬x=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬0<x → ∀x. x=x))
(∀x. x=x → (∀x. ¬1<x → ∀x. x=x))
(∀x. x=x → (∀x. ¬x<0 → ∀x. x=x))
(∀x. x=x → (∀x. ¬x<1 → ∀x. x=x))
(∀x. x=x → (∀x. ¬x<x → ∀x. x=x))
(∀x. x=x → (∀x. ¬x<x → ∀x. x=x))
(∀x. 0<x → (0=⟨0+0⟩ → ∀x. 0<x))
(∀x. 0<x → (0=⟨0+1⟩ → ∀x. 0<x))
(∀x. 0<x → (0=⟨1+0⟩ → ∀x. 0<x))
(∀x. 0<x → (0=⟨1+1⟩ → ∀x. 0<x))
(∀x. 0<x → (0=⟨0⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (0=⟨0⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (0=⟨1⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (0=⟨1⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (1=⟨0+0⟩ → ∀x. 0<x))
(∀x. 0<x → (1=⟨0+1⟩ → ∀x. 0<x))
(∀x. 0<x → (1=⟨1+0⟩ → ∀x. 0<x))
(∀x. 0<x → (1=⟨1+1⟩ → ∀x. 0<x))
(∀x. 0<x → (1=⟨0⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (1=⟨0⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (1=⟨1⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (1=⟨1⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (⟨0+0⟩=0 → ∀x. 0<x))
(∀x. 0<x → (⟨0+0⟩=1 → ∀x. 0<x))
(∀x. 0<x → (⟨0+1⟩=0 → ∀x. 0<x))
(∀x. 0<x → (⟨0+1⟩=1 → ∀x. 0<x))
(∀x. 0<x → (⟨1+0⟩=0 → ∀x. 0<x))
(∀x. 0<x → (⟨1+0⟩=1 → ∀x. 0<x))
(∀x. 0<x → (⟨1+1⟩=0 → ∀x. 0<x))
(∀x. 0<x → (⟨1+1⟩=1 → ∀x. 0<x))
(∀x. 0<x → (⟨0⋅0⟩=0 → ∀x. 0<x))
(∀x. 0<x → (⟨0⋅0⟩=1 → ∀x. 0<x))
(∀x. 0<x → (⟨0⋅1⟩=0 → ∀x. 0<x))
(∀x. 0<x → (⟨0⋅1⟩=1 → ∀x. 0<x))
(∀x. 0<x → (⟨1⋅0⟩=0 → ∀x. 0<x))
(∀x. 0<x → (⟨1⋅0⟩=1 → ∀x. 0<x))
(∀x. 0<x → (⟨1⋅1⟩=0 → ∀x. 0<x))
(∀x. 0<x → (⟨1⋅1⟩=1 → ∀x. 0<x))
(∀x. 0<x → (0<⟨0+0⟩ → ∀x. 0<x))
(∀x. 0<x → (0<⟨0+1⟩ → ∀x. 0<x))
(∀x. 0<x → (0<⟨1+0⟩ → ∀x. 0<x))
(∀x. 0<x → (0<⟨1+1⟩ → ∀x. 0<x))
(∀x. 0<x → (0<⟨0⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (0<⟨0⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (0<⟨1⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (0<⟨1⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (1<⟨0+0⟩ → ∀x. 0<x))
(∀x. 0<x → (1<⟨0+1⟩ → ∀x. 0<x))
(∀x. 0<x → (1<⟨1+0⟩ → ∀x. 0<x))
(∀x. 0<x → (1<⟨1+1⟩ → ∀x. 0<x))
(∀x. 0<x → (1<⟨0⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (1<⟨0⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (1<⟨1⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (1<⟨1⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (⟨0+0⟩<0 → ∀x. 0<x))
(∀x. 0<x → (⟨0+0⟩<1 → ∀x. 0<x))
(∀x. 0<x → (⟨0+1⟩<0 → ∀x. 0<x))
(∀x. 0<x → (⟨0+1⟩<1 → ∀x. 0<x))
(∀x. 0<x → (⟨1+0⟩<0 → ∀x. 0<x))
(∀x. 0<x → (⟨1+0⟩<1 → ∀x. 0<x))
(∀x. 0<x → (⟨1+1⟩<0 → ∀x. 0<x))
(∀x. 0<x → (⟨1+1⟩<1 → ∀x. 0<x))
(∀x. 0<x → (⟨0⋅0⟩<0 → ∀x. 0<x))
(∀x. 0<x → (⟨0⋅0⟩<1 → ∀x. 0<x))
(∀x. 0<x → (⟨0⋅1⟩<0 → ∀x. 0<x))
(∀x. 0<x → (⟨0⋅1⟩<1 → ∀x. 0<x))
(∀x. 0<x → (⟨1⋅0⟩<0 → ∀x. 0<x))
(∀x. 0<x → (⟨1⋅0⟩<1 → ∀x. 0<x))
(∀x. 0<x → (⟨1⋅1⟩<0 → ∀x. 0<x))
(∀x. 0<x → (⟨1⋅1⟩<1 → ∀x. 0<x))
(∀x. 0<x → (¬¬0=0 → ∀x. 0<x))
(∀x. 0<x → (¬¬0=1 → ∀x. 0<x))
(∀x. 0<x → (¬¬1=0 → ∀x. 0<x))
(∀x. 0<x → (¬¬1=1 → ∀x. 0<x))
(∀x. 0<x → (¬¬0<0 → ∀x. 0<x))
(∀x. 0<x → (¬¬0<1 → ∀x. 0<x))
(∀x. 0<x → (¬¬1<0 → ∀x. 0<x))
(∀x. 0<x → (¬¬1<1 → ∀x. 0<x))
(∀x. 0<x → (¬∀x. 0=x → ∀x. 0<x))
(∀x. 0<x → (¬∀x. 1=x → ∀x. 0<x))
(∀x. 0<x → (¬∀x. x=0 → ∀x. 0<x))
(∀x. 0<x → (¬∀x. x=1 → ∀x. 0<x))
(∀x. 0<x → (¬∀x. x=x → ∀x. 0<x))
(∀x. 0<x → (¬∀x. x=x → ∀x. 0<x))
(∀x. 0<x → (¬∀x. 0<x → ∀x. 0<x))
(∀x. 0<x → (¬∀x. 1<x → ∀x. 0<x))
(∀x. 0<x → (¬∀x. x<0 → ∀x. 0<x))
(∀x. 0<x → (¬∀x. x<1 → ∀x. 0<x))
(∀x. 0<x → (¬∀x. x<x → ∀x. 0<x))
(∀x. 0<x → (¬∀x. x<x → ∀x. 0<x))
(∀x. 0<x → (∀y. 0=y → ∀x. 0<x))
(∀x. 0<x → (∀y. 1=y → ∀x. 0<x))
(∀x. 0<x → (∀y. y=0 → ∀x. 0<x))
(∀x. 0<x → (∀y. y=1 → ∀x. 0<x))
(∀x. 0<x → (∀y. 0<y → ∀x. 0<x))
(∀x. 0<x → (∀y. 1<y → ∀x. 0<x))
(∀x. 0<x → (∀y. y<0 → ∀x. 0<x))
(∀x. 0<x → (∀y. y<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬0=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬1=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬x=0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬x=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬x=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬x=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬0<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬1<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬x<0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬x<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬x<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬x<x → ∀x. 0<x))
(∀x. 1<x → (0=⟨0+0⟩ → ∀x. 1<x))
(∀x. 1<x → (0=⟨0+1⟩ → ∀x. 1<x))
(∀x. 1<x → (0=⟨1+0⟩ → ∀x. 1<x))
(∀x. 1<x → (0=⟨1+1⟩ → ∀x. 1<x))
(∀x. 1<x → (0=⟨0⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (0=⟨0⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (0=⟨1⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (0=⟨1⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (1=⟨0+0⟩ → ∀x. 1<x))
(∀x. 1<x → (1=⟨0+1⟩ → ∀x. 1<x))
(∀x. 1<x → (1=⟨1+0⟩ → ∀x. 1<x))
(∀x. 1<x → (1=⟨1+1⟩ → ∀x. 1<x))
(∀x. 1<x → (1=⟨0⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (1=⟨0⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (1=⟨1⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (1=⟨1⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (⟨0+0⟩=0 → ∀x. 1<x))
(∀x. 1<x → (⟨0+0⟩=1 → ∀x. 1<x))
(∀x. 1<x → (⟨0+1⟩=0 → ∀x. 1<x))
(∀x. 1<x → (⟨0+1⟩=1 → ∀x. 1<x))
(∀x. 1<x → (⟨1+0⟩=0 → ∀x. 1<x))
(∀x. 1<x → (⟨1+0⟩=1 → ∀x. 1<x))
(∀x. 1<x → (⟨1+1⟩=0 → ∀x. 1<x))
(∀x. 1<x → (⟨1+1⟩=1 → ∀x. 1<x))
(∀x. 1<x → (⟨0⋅0⟩=0 → ∀x. 1<x))
(∀x. 1<x → (⟨0⋅0⟩=1 → ∀x. 1<x))
(∀x. 1<x → (⟨0⋅1⟩=0 → ∀x. 1<x))
(∀x. 1<x → (⟨0⋅1⟩=1 → ∀x. 1<x))
(∀x. 1<x → (⟨1⋅0⟩=0 → ∀x. 1<x))
(∀x. 1<x → (⟨1⋅0⟩=1 → ∀x. 1<x))
(∀x. 1<x → (⟨1⋅1⟩=0 → ∀x. 1<x))
(∀x. 1<x → (⟨1⋅1⟩=1 → ∀x. 1<x))
(∀x. 1<x → (0<⟨0+0⟩ → ∀x. 1<x))
(∀x. 1<x → (0<⟨0+1⟩ → ∀x. 1<x))
(∀x. 1<x → (0<⟨1+0⟩ → ∀x. 1<x))
(∀x. 1<x → (0<⟨1+1⟩ → ∀x. 1<x))
(∀x. 1<x → (0<⟨0⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (0<⟨0⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (0<⟨1⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (0<⟨1⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (1<⟨0+0⟩ → ∀x. 1<x))
(∀x. 1<x → (1<⟨0+1⟩ → ∀x. 1<x))
(∀x. 1<x → (1<⟨1+0⟩ → ∀x. 1<x))
(∀x. 1<x → (1<⟨1+1⟩ → ∀x. 1<x))
(∀x. 1<x → (1<⟨0⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (1<⟨0⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (1<⟨1⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (1<⟨1⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (⟨0+0⟩<0 → ∀x. 1<x))
(∀x. 1<x → (⟨0+0⟩<1 → ∀x. 1<x))
(∀x. 1<x → (⟨0+1⟩<0 → ∀x. 1<x))
(∀x. 1<x → (⟨0+1⟩<1 → ∀x. 1<x))
(∀x. 1<x → (⟨1+0⟩<0 → ∀x. 1<x))
(∀x. 1<x → (⟨1+0⟩<1 → ∀x. 1<x))
(∀x. 1<x → (⟨1+1⟩<0 → ∀x. 1<x))
(∀x. 1<x → (⟨1+1⟩<1 → ∀x. 1<x))
(∀x. 1<x → (⟨0⋅0⟩<0 → ∀x. 1<x))
(∀x. 1<x → (⟨0⋅0⟩<1 → ∀x. 1<x))
(∀x. 1<x → (⟨0⋅1⟩<0 → ∀x. 1<x))
(∀x. 1<x → (⟨0⋅1⟩<1 → ∀x. 1<x))
(∀x. 1<x → (⟨1⋅0⟩<0 → ∀x. 1<x))
(∀x. 1<x → (⟨1⋅0⟩<1 → ∀x. 1<x))
(∀x. 1<x → (⟨1⋅1⟩<0 → ∀x. 1<x))
(∀x. 1<x → (⟨1⋅1⟩<1 → ∀x. 1<x))
(∀x. 1<x → (¬¬0=0 → ∀x. 1<x))
(∀x. 1<x → (¬¬0=1 → ∀x. 1<x))
(∀x. 1<x → (¬¬1=0 → ∀x. 1<x))
(∀x. 1<x → (¬¬1=1 → ∀x. 1<x))
(∀x. 1<x → (¬¬0<0 → ∀x. 1<x))
(∀x. 1<x → (¬¬0<1 → ∀x. 1<x))
(∀x. 1<x → (¬¬1<0 → ∀x. 1<x))
(∀x. 1<x → (¬¬1<1 → ∀x. 1<x))
(∀x. 1<x → (¬∀x. 0=x → ∀x. 1<x))
(∀x. 1<x → (¬∀x. 1=x → ∀x. 1<x))
(∀x. 1<x → (¬∀x. x=0 → ∀x. 1<x))
(∀x. 1<x → (¬∀x. x=1 → ∀x. 1<x))
(∀x. 1<x → (¬∀x. x=x → ∀x. 1<x))
(∀x. 1<x → (¬∀x. x=x → ∀x. 1<x))
(∀x. 1<x → (¬∀x. 0<x → ∀x. 1<x))
(∀x. 1<x → (¬∀x. 1<x → ∀x. 1<x))
(∀x. 1<x → (¬∀x. x<0 → ∀x. 1<x))
(∀x. 1<x → (¬∀x. x<1 → ∀x. 1<x))
(∀x. 1<x → (¬∀x. x<x → ∀x. 1<x))
(∀x. 1<x → (¬∀x. x<x → ∀x. 1<x))
(∀x. 1<x → (∀y. 0=y → ∀x. 1<x))
(∀x. 1<x → (∀y. 1=y → ∀x. 1<x))
(∀x. 1<x → (∀y. y=0 → ∀x. 1<x))
(∀x. 1<x → (∀y. y=1 → ∀x. 1<x))
(∀x. 1<x → (∀y. 0<y → ∀x. 1<x))
(∀x. 1<x → (∀y. 1<y → ∀x. 1<x))
(∀x. 1<x → (∀y. y<0 → ∀x. 1<x))
(∀x. 1<x → (∀y. y<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬0=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬1=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬x=0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬x=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬x=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬x=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬0<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬1<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬x<0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬x<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬x<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬x<x → ∀x. 1<x))
(∀x. x<0 → (0=⟨0+0⟩ → ∀x. x<0))
(∀x. x<0 → (0=⟨0+1⟩ → ∀x. x<0))
(∀x. x<0 → (0=⟨1+0⟩ → ∀x. x<0))
(∀x. x<0 → (0=⟨1+1⟩ → ∀x. x<0))
(∀x. x<0 → (0=⟨0⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (0=⟨0⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (0=⟨1⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (0=⟨1⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (1=⟨0+0⟩ → ∀x. x<0))
(∀x. x<0 → (1=⟨0+1⟩ → ∀x. x<0))
(∀x. x<0 → (1=⟨1+0⟩ → ∀x. x<0))
(∀x. x<0 → (1=⟨1+1⟩ → ∀x. x<0))
(∀x. x<0 → (1=⟨0⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (1=⟨0⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (1=⟨1⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (1=⟨1⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (⟨0+0⟩=0 → ∀x. x<0))
(∀x. x<0 → (⟨0+0⟩=1 → ∀x. x<0))
(∀x. x<0 → (⟨0+1⟩=0 → ∀x. x<0))
(∀x. x<0 → (⟨0+1⟩=1 → ∀x. x<0))
(∀x. x<0 → (⟨1+0⟩=0 → ∀x. x<0))
(∀x. x<0 → (⟨1+0⟩=1 → ∀x. x<0))
(∀x. x<0 → (⟨1+1⟩=0 → ∀x. x<0))
(∀x. x<0 → (⟨1+1⟩=1 → ∀x. x<0))
(∀x. x<0 → (⟨0⋅0⟩=0 → ∀x. x<0))
(∀x. x<0 → (⟨0⋅0⟩=1 → ∀x. x<0))
(∀x. x<0 → (⟨0⋅1⟩=0 → ∀x. x<0))
(∀x. x<0 → (⟨0⋅1⟩=1 → ∀x. x<0))
(∀x. x<0 → (⟨1⋅0⟩=0 → ∀x. x<0))
(∀x. x<0 → (⟨1⋅0⟩=1 → ∀x. x<0))
(∀x. x<0 → (⟨1⋅1⟩=0 → ∀x. x<0))
(∀x. x<0 → (⟨1⋅1⟩=1 → ∀x. x<0))
(∀x. x<0 → (0<⟨0+0⟩ → ∀x. x<0))
(∀x. x<0 → (0<⟨0+1⟩ → ∀x. x<0))
(∀x. x<0 → (0<⟨1+0⟩ → ∀x. x<0))
(∀x. x<0 → (0<⟨1+1⟩ → ∀x. x<0))
(∀x. x<0 → (0<⟨0⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (0<⟨0⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (0<⟨1⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (0<⟨1⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (1<⟨0+0⟩ → ∀x. x<0))
(∀x. x<0 → (1<⟨0+1⟩ → ∀x. x<0))
(∀x. x<0 → (1<⟨1+0⟩ → ∀x. x<0))
(∀x. x<0 → (1<⟨1+1⟩ → ∀x. x<0))
(∀x. x<0 → (1<⟨0⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (1<⟨0⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (1<⟨1⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (1<⟨1⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (⟨0+0⟩<0 → ∀x. x<0))
(∀x. x<0 → (⟨0+0⟩<1 → ∀x. x<0))
(∀x. x<0 → (⟨0+1⟩<0 → ∀x. x<0))
(∀x. x<0 → (⟨0+1⟩<1 → ∀x. x<0))
(∀x. x<0 → (⟨1+0⟩<0 → ∀x. x<0))
(∀x. x<0 → (⟨1+0⟩<1 → ∀x. x<0))
(∀x. x<0 → (⟨1+1⟩<0 → ∀x. x<0))
(∀x. x<0 → (⟨1+1⟩<1 → ∀x. x<0))
(∀x. x<0 → (⟨0⋅0⟩<0 → ∀x. x<0))
(∀x. x<0 → (⟨0⋅0⟩<1 → ∀x. x<0))
(∀x. x<0 → (⟨0⋅1⟩<0 → ∀x. x<0))
(∀x. x<0 → (⟨0⋅1⟩<1 → ∀x. x<0))
(∀x. x<0 → (⟨1⋅0⟩<0 → ∀x. x<0))
(∀x. x<0 → (⟨1⋅0⟩<1 → ∀x. x<0))
(∀x. x<0 → (⟨1⋅1⟩<0 → ∀x. x<0))
(∀x. x<0 → (⟨1⋅1⟩<1 → ∀x. x<0))
(∀x. x<0 → (¬¬0=0 → ∀x. x<0))
(∀x. x<0 → (¬¬0=1 → ∀x. x<0))
(∀x. x<0 → (¬¬1=0 → ∀x. x<0))
(∀x. x<0 → (¬¬1=1 → ∀x. x<0))
(∀x. x<0 → (¬¬0<0 → ∀x. x<0))
(∀x. x<0 → (¬¬0<1 → ∀x. x<0))
(∀x. x<0 → (¬¬1<0 → ∀x. x<0))
(∀x. x<0 → (¬¬1<1 → ∀x. x<0))
(∀x. x<0 → (¬∀x. 0=x → ∀x. x<0))
(∀x. x<0 → (¬∀x. 1=x → ∀x. x<0))
(∀x. x<0 → (¬∀x. x=0 → ∀x. x<0))
(∀x. x<0 → (¬∀x. x=1 → ∀x. x<0))
(∀x. x<0 → (¬∀x. x=x → ∀x. x<0))
(∀x. x<0 → (¬∀x. x=x → ∀x. x<0))
(∀x. x<0 → (¬∀x. 0<x → ∀x. x<0))
(∀x. x<0 → (¬∀x. 1<x → ∀x. x<0))
(∀x. x<0 → (¬∀x. x<0 → ∀x. x<0))
(∀x. x<0 → (¬∀x. x<1 → ∀x. x<0))
(∀x. x<0 → (¬∀x. x<x → ∀x. x<0))
(∀x. x<0 → (¬∀x. x<x → ∀x. x<0))
(∀x. x<0 → (∀y. 0=y → ∀x. x<0))
(∀x. x<0 → (∀y. 1=y → ∀x. x<0))
(∀x. x<0 → (∀y. y=0 → ∀x. x<0))
(∀x. x<0 → (∀y. y=1 → ∀x. x<0))
(∀x. x<0 → (∀y. 0<y → ∀x. x<0))
(∀x. x<0 → (∀y. 1<y → ∀x. x<0))
(∀x. x<0 → (∀y. y<0 → ∀x. x<0))
(∀x. x<0 → (∀y. y<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ¬0=x → ∀x. x<0))
(∀x. x<0 → (∀x. ¬1=x → ∀x. x<0))
(∀x. x<0 → (∀x. ¬x=0 → ∀x. x<0))
(∀x. x<0 → (∀x. ¬x=1 → ∀x. x<0))
(∀x. x<0 → (∀x. ¬x=x → ∀x. x<0))
(∀x. x<0 → (∀x. ¬x=x → ∀x. x<0))
(∀x. x<0 → (∀x. ¬0<x → ∀x. x<0))
(∀x. x<0 → (∀x. ¬1<x → ∀x. x<0))
(∀x. x<0 → (∀x. ¬x<0 → ∀x. x<0))
(∀x. x<0 → (∀x. ¬x<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ¬x<x → ∀x. x<0))
(∀x. x<0 → (∀x. ¬x<x → ∀x. x<0))
(∀x. x<1 → (0=⟨0+0⟩ → ∀x. x<1))
(∀x. x<1 → (0=⟨0+1⟩ → ∀x. x<1))
(∀x. x<1 → (0=⟨1+0⟩ → ∀x. x<1))
(∀x. x<1 → (0=⟨1+1⟩ → ∀x. x<1))
(∀x. x<1 → (0=⟨0⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (0=⟨0⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (0=⟨1⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (0=⟨1⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (1=⟨0+0⟩ → ∀x. x<1))
(∀x. x<1 → (1=⟨0+1⟩ → ∀x. x<1))
(∀x. x<1 → (1=⟨1+0⟩ → ∀x. x<1))
(∀x. x<1 → (1=⟨1+1⟩ → ∀x. x<1))
(∀x. x<1 → (1=⟨0⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (1=⟨0⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (1=⟨1⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (1=⟨1⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (⟨0+0⟩=0 → ∀x. x<1))
(∀x. x<1 → (⟨0+0⟩=1 → ∀x. x<1))
(∀x. x<1 → (⟨0+1⟩=0 → ∀x. x<1))
(∀x. x<1 → (⟨0+1⟩=1 → ∀x. x<1))
(∀x. x<1 → (⟨1+0⟩=0 → ∀x. x<1))
(∀x. x<1 → (⟨1+0⟩=1 → ∀x. x<1))
(∀x. x<1 → (⟨1+1⟩=0 → ∀x. x<1))
(∀x. x<1 → (⟨1+1⟩=1 → ∀x. x<1))
(∀x. x<1 → (⟨0⋅0⟩=0 → ∀x. x<1))
(∀x. x<1 → (⟨0⋅0⟩=1 → ∀x. x<1))
(∀x. x<1 → (⟨0⋅1⟩=0 → ∀x. x<1))
(∀x. x<1 → (⟨0⋅1⟩=1 → ∀x. x<1))
(∀x. x<1 → (⟨1⋅0⟩=0 → ∀x. x<1))
(∀x. x<1 → (⟨1⋅0⟩=1 → ∀x. x<1))
(∀x. x<1 → (⟨1⋅1⟩=0 → ∀x. x<1))
(∀x. x<1 → (⟨1⋅1⟩=1 → ∀x. x<1))
(∀x. x<1 → (0<⟨0+0⟩ → ∀x. x<1))
(∀x. x<1 → (0<⟨0+1⟩ → ∀x. x<1))
(∀x. x<1 → (0<⟨1+0⟩ → ∀x. x<1))
(∀x. x<1 → (0<⟨1+1⟩ → ∀x. x<1))
(∀x. x<1 → (0<⟨0⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (0<⟨0⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (0<⟨1⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (0<⟨1⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (1<⟨0+0⟩ → ∀x. x<1))
(∀x. x<1 → (1<⟨0+1⟩ → ∀x. x<1))
(∀x. x<1 → (1<⟨1+0⟩ → ∀x. x<1))
(∀x. x<1 → (1<⟨1+1⟩ → ∀x. x<1))
(∀x. x<1 → (1<⟨0⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (1<⟨0⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (1<⟨1⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (1<⟨1⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (⟨0+0⟩<0 → ∀x. x<1))
(∀x. x<1 → (⟨0+0⟩<1 → ∀x. x<1))
(∀x. x<1 → (⟨0+1⟩<0 → ∀x. x<1))
(∀x. x<1 → (⟨0+1⟩<1 → ∀x. x<1))
(∀x. x<1 → (⟨1+0⟩<0 → ∀x. x<1))
(∀x. x<1 → (⟨1+0⟩<1 → ∀x. x<1))
(∀x. x<1 → (⟨1+1⟩<0 → ∀x. x<1))
(∀x. x<1 → (⟨1+1⟩<1 → ∀x. x<1))
(∀x. x<1 → (⟨0⋅0⟩<0 → ∀x. x<1))
(∀x. x<1 → (⟨0⋅0⟩<1 → ∀x. x<1))
(∀x. x<1 → (⟨0⋅1⟩<0 → ∀x. x<1))
(∀x. x<1 → (⟨0⋅1⟩<1 → ∀x. x<1))
(∀x. x<1 → (⟨1⋅0⟩<0 → ∀x. x<1))
(∀x. x<1 → (⟨1⋅0⟩<1 → ∀x. x<1))
(∀x. x<1 → (⟨1⋅1⟩<0 → ∀x. x<1))
(∀x. x<1 → (⟨1⋅1⟩<1 → ∀x. x<1))
(∀x. x<1 → (¬¬0=0 → ∀x. x<1))
(∀x. x<1 → (¬¬0=1 → ∀x. x<1))
(∀x. x<1 → (¬¬1=0 → ∀x. x<1))
(∀x. x<1 → (¬¬1=1 → ∀x. x<1))
(∀x. x<1 → (¬¬0<0 → ∀x. x<1))
(∀x. x<1 → (¬¬0<1 → ∀x. x<1))
(∀x. x<1 → (¬¬1<0 → ∀x. x<1))
(∀x. x<1 → (¬¬1<1 → ∀x. x<1))
(∀x. x<1 → (¬∀x. 0=x → ∀x. x<1))
(∀x. x<1 → (¬∀x. 1=x → ∀x. x<1))
(∀x. x<1 → (¬∀x. x=0 → ∀x. x<1))
(∀x. x<1 → (¬∀x. x=1 → ∀x. x<1))
(∀x. x<1 → (¬∀x. x=x → ∀x. x<1))
(∀x. x<1 → (¬∀x. x=x → ∀x. x<1))
(∀x. x<1 → (¬∀x. 0<x → ∀x. x<1))
(∀x. x<1 → (¬∀x. 1<x → ∀x. x<1))
(∀x. x<1 → (¬∀x. x<0 → ∀x. x<1))
(∀x. x<1 → (¬∀x. x<1 → ∀x. x<1))
(∀x. x<1 → (¬∀x. x<x → ∀x. x<1))
(∀x. x<1 → (¬∀x. x<x → ∀x. x<1))
(∀x. x<1 → (∀y. 0=y → ∀x. x<1))
(∀x. x<1 → (∀y. 1=y → ∀x. x<1))
(∀x. x<1 → (∀y. y=0 → ∀x. x<1))
(∀x. x<1 → (∀y. y=1 → ∀x. x<1))
(∀x. x<1 → (∀y. 0<y → ∀x. x<1))
(∀x. x<1 → (∀y. 1<y → ∀x. x<1))
(∀x. x<1 → (∀y. y<0 → ∀x. x<1))
(∀x. x<1 → (∀y. y<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ¬0=x → ∀x. x<1))
(∀x. x<1 → (∀x. ¬1=x → ∀x. x<1))
(∀x. x<1 → (∀x. ¬x=0 → ∀x. x<1))
(∀x. x<1 → (∀x. ¬x=1 → ∀x. x<1))
(∀x. x<1 → (∀x. ¬x=x → ∀x. x<1))
(∀x. x<1 → (∀x. ¬x=x → ∀x. x<1))
(∀x. x<1 → (∀x. ¬0<x → ∀x. x<1))
(∀x. x<1 → (∀x. ¬1<x → ∀x. x<1))
(∀x. x<1 → (∀x. ¬x<0 → ∀x. x<1))
(∀x. x<1 → (∀x. ¬x<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ¬x<x → ∀x. x<1))
(∀x. x<1 → (∀x. ¬x<x → ∀x. x<1))
(∀x. x<x → (0=⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (0=⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (0=⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (0=⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (0=⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (0=⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (0=⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (0=⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (⟨0+0⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨0+0⟩=1 → ∀x. x<x))
(∀x. x<x → (⟨0+1⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨0+1⟩=1 → ∀x. x<x))
(∀x. x<x → (⟨1+0⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨1+0⟩=1 → ∀x. x<x))
(∀x. x<x → (⟨1+1⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨1+1⟩=1 → ∀x. x<x))
(∀x. x<x → (⟨0⋅0⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨0⋅0⟩=1 → ∀x. x<x))
(∀x. x<x → (⟨0⋅1⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨0⋅1⟩=1 → ∀x. x<x))
(∀x. x<x → (⟨1⋅0⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨1⋅0⟩=1 → ∀x. x<x))
(∀x. x<x → (⟨1⋅1⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨1⋅1⟩=1 → ∀x. x<x))
(∀x. x<x → (0<⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (0<⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (0<⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (0<⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (0<⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (0<⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (0<⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (0<⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (⟨0+0⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨0+0⟩<1 → ∀x. x<x))
(∀x. x<x → (⟨0+1⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨0+1⟩<1 → ∀x. x<x))
(∀x. x<x → (⟨1+0⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨1+0⟩<1 → ∀x. x<x))
(∀x. x<x → (⟨1+1⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨1+1⟩<1 → ∀x. x<x))
(∀x. x<x → (⟨0⋅0⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨0⋅0⟩<1 → ∀x. x<x))
(∀x. x<x → (⟨0⋅1⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨0⋅1⟩<1 → ∀x. x<x))
(∀x. x<x → (⟨1⋅0⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨1⋅0⟩<1 → ∀x. x<x))
(∀x. x<x → (⟨1⋅1⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨1⋅1⟩<1 → ∀x. x<x))
(∀x. x<x → (¬¬0=0 → ∀x. x<x))
(∀x. x<x → (¬¬0=1 → ∀x. x<x))
(∀x. x<x → (¬¬1=0 → ∀x. x<x))
(∀x. x<x → (¬¬1=1 → ∀x. x<x))
(∀x. x<x → (¬¬0<0 → ∀x. x<x))
(∀x. x<x → (¬¬0<1 → ∀x. x<x))
(∀x. x<x → (¬¬1<0 → ∀x. x<x))
(∀x. x<x → (¬¬1<1 → ∀x. x<x))
(∀x. x<x → (¬∀x. 0=x → ∀x. x<x))
(∀x. x<x → (¬∀x. 1=x → ∀x. x<x))
(∀x. x<x → (¬∀x. x=0 → ∀x. x<x))
(∀x. x<x → (¬∀x. x=1 → ∀x. x<x))
(∀x. x<x → (¬∀x. x=x → ∀x. x<x))
(∀x. x<x → (¬∀x. x=x → ∀x. x<x))
(∀x. x<x → (¬∀x. 0<x → ∀x. x<x))
(∀x. x<x → (¬∀x. 1<x → ∀x. x<x))
(∀x. x<x → (¬∀x. x<0 → ∀x. x<x))
(∀x. x<x → (¬∀x. x<1 → ∀x. x<x))
(∀x. x<x → (¬∀x. x<x → ∀x. x<x))
(∀x. x<x → (¬∀x. x<x → ∀x. x<x))
(∀x. x<x → (∀y. 0=y → ∀x. x<x))
(∀x. x<x → (∀y. 1=y → ∀x. x<x))
(∀x. x<x → (∀y. y=0 → ∀x. x<x))
(∀x. x<x → (∀y. y=1 → ∀x. x<x))
(∀x. x<x → (∀y. 0<y → ∀x. x<x))
(∀x. x<x → (∀y. 1<y → ∀x. x<x))
(∀x. x<x → (∀y. y<0 → ∀x. x<x))
(∀x. x<x → (∀y. y<1 → ∀x. x<x))
(∀x. x<x → (∀x. ¬0=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬1=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬x=0 → ∀x. x<x))
(∀x. x<x → (∀x. ¬x=1 → ∀x. x<x))
(∀x. x<x → (∀x. ¬x=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬x=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬0<x → ∀x. x<x))
(∀x. x<x → (∀x. ¬1<x → ∀x. x<x))
(∀x. x<x → (∀x. ¬x<0 → ∀x. x<x))
(∀x. x<x → (∀x. ¬x<1 → ∀x. x<x))
(∀x. x<x → (∀x. ¬x<x → ∀x. x<x))
(∀x. x<x → (∀x. ¬x<x → ∀x. x<x))
(∀x. x<x → (0=⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (0=⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (0=⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (0=⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (0=⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (0=⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (0=⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (0=⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (1=⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (⟨0+0⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨0+0⟩=1 → ∀x. x<x))
(∀x. x<x → (⟨0+1⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨0+1⟩=1 → ∀x. x<x))
(∀x. x<x → (⟨1+0⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨1+0⟩=1 → ∀x. x<x))
(∀x. x<x → (⟨1+1⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨1+1⟩=1 → ∀x. x<x))
(∀x. x<x → (⟨0⋅0⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨0⋅0⟩=1 → ∀x. x<x))
(∀x. x<x → (⟨0⋅1⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨0⋅1⟩=1 → ∀x. x<x))
(∀x. x<x → (⟨1⋅0⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨1⋅0⟩=1 → ∀x. x<x))
(∀x. x<x → (⟨1⋅1⟩=0 → ∀x. x<x))
(∀x. x<x → (⟨1⋅1⟩=1 → ∀x. x<x))
(∀x. x<x → (0<⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (0<⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (0<⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (0<⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (0<⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (0<⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (0<⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (0<⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (1<⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (⟨0+0⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨0+0⟩<1 → ∀x. x<x))
(∀x. x<x → (⟨0+1⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨0+1⟩<1 → ∀x. x<x))
(∀x. x<x → (⟨1+0⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨1+0⟩<1 → ∀x. x<x))
(∀x. x<x → (⟨1+1⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨1+1⟩<1 → ∀x. x<x))
(∀x. x<x → (⟨0⋅0⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨0⋅0⟩<1 → ∀x. x<x))
(∀x. x<x → (⟨0⋅1⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨0⋅1⟩<1 → ∀x. x<x))
(∀x. x<x → (⟨1⋅0⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨1⋅0⟩<1 → ∀x. x<x))
(∀x. x<x → (⟨1⋅1⟩<0 → ∀x. x<x))
(∀x. x<x → (⟨1⋅1⟩<1 → ∀x. x<x))
(∀x. x<x → (¬¬0=0 → ∀x. x<x))
(∀x. x<x → (¬¬0=1 → ∀x. x<x))
(∀x. x<x → (¬¬1=0 → ∀x. x<x))
(∀x. x<x → (¬¬1=1 → ∀x. x<x))
(∀x. x<x → (¬¬0<0 → ∀x. x<x))
(∀x. x<x → (¬¬0<1 → ∀x. x<x))
(∀x. x<x → (¬¬1<0 → ∀x. x<x))
(∀x. x<x → (¬¬1<1 → ∀x. x<x))
(∀x. x<x → (¬∀x. 0=x → ∀x. x<x))
(∀x. x<x → (¬∀x. 1=x → ∀x. x<x))
(∀x. x<x → (¬∀x. x=0 → ∀x. x<x))
(∀x. x<x → (¬∀x. x=1 → ∀x. x<x))
(∀x. x<x → (¬∀x. x=x → ∀x. x<x))
(∀x. x<x → (¬∀x. x=x → ∀x. x<x))
(∀x. x<x → (¬∀x. 0<x → ∀x. x<x))
(∀x. x<x → (¬∀x. 1<x → ∀x. x<x))
(∀x. x<x → (¬∀x. x<0 → ∀x. x<x))
(∀x. x<x → (¬∀x. x<1 → ∀x. x<x))
(∀x. x<x → (¬∀x. x<x → ∀x. x<x))
(∀x. x<x → (¬∀x. x<x → ∀x. x<x))
(∀x. x<x → (∀y. 0=y → ∀x. x<x))
(∀x. x<x → (∀y. 1=y → ∀x. x<x))
(∀x. x<x → (∀y. y=0 → ∀x. x<x))
(∀x. x<x → (∀y. y=1 → ∀x. x<x))
(∀x. x<x → (∀y. 0<y → ∀x. x<x))
(∀x. x<x → (∀y. 1<y → ∀x. x<x))
(∀x. x<x → (∀y. y<0 → ∀x. x<x))
(∀x. x<x → (∀y. y<1 → ∀x. x<x))
(∀x. x<x → (∀x. ¬0=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬1=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬x=0 → ∀x. x<x))
(∀x. x<x → (∀x. ¬x=1 → ∀x. x<x))
(∀x. x<x → (∀x. ¬x=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬x=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬0<x → ∀x. x<x))
(∀x. x<x → (∀x. ¬1<x → ∀x. x<x))
(∀x. x<x → (∀x. ¬x<0 → ∀x. x<x))
(∀x. x<x → (∀x. ¬x<1 → ∀x. x<x))
(∀x. x<x → (∀x. ¬x<x → ∀x. x<x))
(∀x. x<x → (∀x. ¬x<x → ∀x. x<x))
(0=⟨0+0⟩ → (¬0=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬0=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬1=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬1=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬0<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬0<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬1<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬1<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. 0=x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. 1=x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. x=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. x=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. x=x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. x=x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. 0<x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. 1<x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. x<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. x<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. x<x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. x<x → 0=⟨0+0⟩))
(0=⟨0+1⟩ → (¬0=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬0=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬1=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬1=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬0<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬0<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬1<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬1<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. 0=x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. 1=x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. x=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. x=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. x=x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. x=x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. 0<x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. 1<x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. x<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. x<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. x<x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. x<x → 0=⟨0+1⟩))
(0=⟨1+0⟩ → (¬0=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬0=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬1=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬1=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬0<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬0<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬1<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬1<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. 0=x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. 1=x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. x=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. x=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. x=x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. x=x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. 0<x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. 1<x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. x<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. x<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. x<x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. x<x → 0=⟨1+0⟩))
(0=⟨1+1⟩ → (¬0=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬0=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬1=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬1=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬0<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬0<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬1<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬1<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. 0=x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. 1=x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. x=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. x=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. x=x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. x=x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. 0<x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. 1<x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. x<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. x<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. x<x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. x<x → 0=⟨1+1⟩))
(0=⟨0⋅0⟩ → (¬0=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬0=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬1=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬1=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬0<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬0<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬1<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬1<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. 0=x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. 1=x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. x=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. x=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. x=x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. x=x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. 0<x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. 1<x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. x<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. x<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. x<x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. x<x → 0=⟨0⋅0⟩))
(0=⟨0⋅1⟩ → (¬0=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬0=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬1=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬1=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬0<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬0<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬1<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬1<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. 0=x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. 1=x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. x=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. x=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. x=x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. x=x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. 0<x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. 1<x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. x<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. x<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. x<x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. x<x → 0=⟨0⋅1⟩))
(0=⟨1⋅0⟩ → (¬0=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬0=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬1=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬1=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬0<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬0<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬1<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬1<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. 0=x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. 1=x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. x=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. x=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. x=x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. x=x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. 0<x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. 1<x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. x<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. x<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. x<x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. x<x → 0=⟨1⋅0⟩))
(0=⟨1⋅1⟩ → (¬0=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬0=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬1=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬1=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬0<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬0<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬1<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬1<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. 0=x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. 1=x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. x=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. x=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. x=x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. x=x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. 0<x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. 1<x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. x<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. x<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. x<x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. x<x → 0=⟨1⋅1⟩))
(1=⟨0+0⟩ → (¬0=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬0=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬1=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬1=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬0<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬0<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬1<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬1<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. 0=x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. 1=x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. x=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. x=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. x=x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. x=x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. 0<x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. 1<x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. x<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. x<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. x<x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. x<x → 1=⟨0+0⟩))
(1=⟨0+1⟩ → (¬0=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬0=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬1=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬1=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬0<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬0<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬1<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬1<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. 0=x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. 1=x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. x=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. x=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. x=x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. x=x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. 0<x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. 1<x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. x<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. x<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. x<x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. x<x → 1=⟨0+1⟩))
(1=⟨1+0⟩ → (¬0=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬0=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬1=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬1=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬0<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬0<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬1<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬1<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. 0=x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. 1=x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. x=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. x=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. x=x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. x=x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. 0<x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. 1<x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. x<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. x<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. x<x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. x<x → 1=⟨1+0⟩))
(1=⟨1+1⟩ → (¬0=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬0=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬1=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬1=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬0<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬0<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬1<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬1<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. 0=x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. 1=x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. x=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. x=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. x=x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. x=x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. 0<x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. 1<x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. x<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. x<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. x<x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. x<x → 1=⟨1+1⟩))
(1=⟨0⋅0⟩ → (¬0=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬0=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬1=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬1=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬0<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬0<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬1<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬1<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. 0=x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. 1=x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. x=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. x=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. x=x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. x=x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. 0<x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. 1<x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. x<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. x<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. x<x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. x<x → 1=⟨0⋅0⟩))
(1=⟨0⋅1⟩ → (¬0=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬0=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬1=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬1=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬0<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬0<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬1<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬1<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. 0=x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. 1=x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. x=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. x=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. x=x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. x=x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. 0<x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. 1<x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. x<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. x<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. x<x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. x<x → 1=⟨0⋅1⟩))
(1=⟨1⋅0⟩ → (¬0=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬0=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬1=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬1=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬0<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬0<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬1<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬1<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. 0=x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. 1=x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. x=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. x=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. x=x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. x=x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. 0<x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. 1<x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. x<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. x<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. x<x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. x<x → 1=⟨1⋅0⟩))
(1=⟨1⋅1⟩ → (¬0=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬0=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬1=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬1=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬0<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬0<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬1<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬1<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. 0=x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. 1=x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. x=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. x=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. x=x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. x=x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. 0<x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. 1<x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. x<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. x<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. x<x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. x<x → 1=⟨1⋅1⟩))
(⟨0+0⟩=0 → (¬0=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬0=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬1=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬1=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬0<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬0<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬1<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬1<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. 0=x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. 1=x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. x=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. x=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. x=x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. x=x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. 0<x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. 1<x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. x<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. x<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. x<x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. x<x → ⟨0+0⟩=0))
(⟨0+0⟩=1 → (¬0=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬0=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬1=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬1=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬0<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬0<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬1<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬1<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. 0=x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. 1=x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. x=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. x=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. x=x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. x=x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. 0<x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. 1<x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. x<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. x<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. x<x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. x<x → ⟨0+0⟩=1))
(⟨0+1⟩=0 → (¬0=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬0=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬1=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬1=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬0<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬0<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬1<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬1<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. 0=x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. 1=x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. x=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. x=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. x=x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. x=x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. 0<x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. 1<x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. x<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. x<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. x<x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. x<x → ⟨0+1⟩=0))
(⟨0+1⟩=1 → (¬0=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬0=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬1=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬1=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬0<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬0<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬1<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬1<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. 0=x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. 1=x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. x=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. x=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. x=x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. x=x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. 0<x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. 1<x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. x<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. x<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. x<x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. x<x → ⟨0+1⟩=1))
(⟨1+0⟩=0 → (¬0=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬0=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬1=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬1=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬0<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬0<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬1<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬1<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. 0=x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. 1=x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. x=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. x=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. x=x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. x=x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. 0<x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. 1<x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. x<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. x<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. x<x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. x<x → ⟨1+0⟩=0))
(⟨1+0⟩=1 → (¬0=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬0=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬1=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬1=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬0<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬0<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬1<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬1<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. 0=x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. 1=x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. x=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. x=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. x=x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. x=x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. 0<x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. 1<x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. x<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. x<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. x<x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. x<x → ⟨1+0⟩=1))
(⟨1+1⟩=0 → (¬0=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬0=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬1=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬1=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬0<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬0<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬1<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬1<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. 0=x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. 1=x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. x=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. x=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. x=x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. x=x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. 0<x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. 1<x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. x<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. x<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. x<x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. x<x → ⟨1+1⟩=0))
(⟨1+1⟩=1 → (¬0=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬0=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬1=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬1=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬0<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬0<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬1<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬1<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. 0=x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. 1=x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. x=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. x=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. x=x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. x=x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. 0<x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. 1<x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. x<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. x<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. x<x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. x<x → ⟨1+1⟩=1))
(⟨0⋅0⟩=0 → (¬0=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬0=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬1=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬1=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬0<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬0<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬1<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬1<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. 0=x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. 1=x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. x=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. x=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. x=x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. x=x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. 0<x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. 1<x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. x<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. x<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. x<x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. x<x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=1 → (¬0=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬0=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬1=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬1=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬0<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬0<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬1<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬1<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. 0=x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. 1=x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. x=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. x=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. x=x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. x=x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. 0<x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. 1<x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. x<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. x<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. x<x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. x<x → ⟨0⋅0⟩=1))
(⟨0⋅1⟩=0 → (¬0=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬0=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬1=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬1=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬0<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬0<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬1<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬1<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. 0=x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. 1=x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. x=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. x=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. x=x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. x=x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. 0<x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. 1<x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. x<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. x<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. x<x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. x<x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=1 → (¬0=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬0=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬1=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬1=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬0<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬0<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬1<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬1<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. 0=x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. 1=x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. x=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. x=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. x=x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. x=x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. 0<x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. 1<x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. x<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. x<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. x<x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. x<x → ⟨0⋅1⟩=1))
(⟨1⋅0⟩=0 → (¬0=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬0=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬1=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬1=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬0<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬0<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬1<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬1<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. 0=x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. 1=x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. x=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. x=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. x=x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. x=x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. 0<x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. 1<x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. x<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. x<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. x<x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. x<x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=1 → (¬0=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬0=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬1=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬1=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬0<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬0<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬1<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬1<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. 0=x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. 1=x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. x=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. x=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. x=x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. x=x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. 0<x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. 1<x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. x<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. x<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. x<x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. x<x → ⟨1⋅0⟩=1))
(⟨1⋅1⟩=0 → (¬0=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬0=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬1=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬1=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬0<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬0<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬1<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬1<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. 0=x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. 1=x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. x=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. x=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. x=x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. x=x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. 0<x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. 1<x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. x<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. x<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. x<x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. x<x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=1 → (¬0=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬0=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬1=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬1=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬0<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬0<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬1<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬1<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. 0=x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. 1=x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. x=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. x=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. x=x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. x=x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. 0<x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. 1<x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. x<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. x<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. x<x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. x<x → ⟨1⋅1⟩=1))
(0<⟨0+0⟩ → (¬0=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬0=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬1=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬1=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬0<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬0<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬1<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬1<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. 0=x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. 1=x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. x=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. x=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. x=x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. x=x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. 0<x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. 1<x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. x<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. x<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. x<x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. x<x → 0<⟨0+0⟩))
(0<⟨0+1⟩ → (¬0=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬0=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬1=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬1=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬0<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬0<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬1<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬1<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. 0=x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. 1=x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. x=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. x=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. x=x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. x=x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. 0<x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. 1<x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. x<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. x<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. x<x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. x<x → 0<⟨0+1⟩))
(0<⟨1+0⟩ → (¬0=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬0=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬1=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬1=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬0<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬0<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬1<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬1<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. 0=x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. 1=x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. x=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. x=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. x=x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. x=x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. 0<x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. 1<x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. x<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. x<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. x<x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. x<x → 0<⟨1+0⟩))
(0<⟨1+1⟩ → (¬0=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬0=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬1=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬1=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬0<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬0<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬1<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬1<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. 0=x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. 1=x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. x=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. x=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. x=x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. x=x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. 0<x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. 1<x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. x<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. x<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. x<x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. x<x → 0<⟨1+1⟩))
(0<⟨0⋅0⟩ → (¬0=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬0=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬1=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬1=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬0<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬0<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬1<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬1<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. 0=x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. 1=x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. x=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. x=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. x=x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. x=x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. 0<x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. 1<x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. x<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. x<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. x<x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. x<x → 0<⟨0⋅0⟩))
(0<⟨0⋅1⟩ → (¬0=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬0=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬1=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬1=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬0<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬0<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬1<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬1<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. 0=x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. 1=x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. x=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. x=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. x=x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. x=x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. 0<x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. 1<x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. x<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. x<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. x<x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. x<x → 0<⟨0⋅1⟩))
(0<⟨1⋅0⟩ → (¬0=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬0=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬1=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬1=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬0<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬0<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬1<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬1<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. 0=x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. 1=x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. x=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. x=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. x=x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. x=x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. 0<x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. 1<x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. x<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. x<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. x<x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. x<x → 0<⟨1⋅0⟩))
(0<⟨1⋅1⟩ → (¬0=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬0=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬1=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬1=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬0<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬0<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬1<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬1<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. 0=x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. 1=x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. x=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. x=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. x=x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. x=x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. 0<x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. 1<x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. x<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. x<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. x<x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. x<x → 0<⟨1⋅1⟩))
(1<⟨0+0⟩ → (¬0=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬0=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬1=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬1=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬0<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬0<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬1<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬1<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. 0=x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. 1=x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. x=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. x=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. x=x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. x=x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. 0<x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. 1<x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. x<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. x<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. x<x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. x<x → 1<⟨0+0⟩))
(1<⟨0+1⟩ → (¬0=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬0=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬1=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬1=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬0<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬0<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬1<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬1<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. 0=x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. 1=x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. x=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. x=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. x=x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. x=x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. 0<x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. 1<x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. x<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. x<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. x<x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. x<x → 1<⟨0+1⟩))
(1<⟨1+0⟩ → (¬0=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬0=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬1=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬1=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬0<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬0<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬1<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬1<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. 0=x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. 1=x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. x=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. x=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. x=x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. x=x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. 0<x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. 1<x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. x<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. x<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. x<x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. x<x → 1<⟨1+0⟩))
(1<⟨1+1⟩ → (¬0=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬0=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬1=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬1=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬0<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬0<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬1<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬1<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. 0=x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. 1=x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. x=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. x=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. x=x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. x=x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. 0<x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. 1<x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. x<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. x<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. x<x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. x<x → 1<⟨1+1⟩))
(1<⟨0⋅0⟩ → (¬0=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬0=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬1=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬1=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬0<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬0<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬1<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬1<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. 0=x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. 1=x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. x=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. x=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. x=x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. x=x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. 0<x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. 1<x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. x<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. x<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. x<x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. x<x → 1<⟨0⋅0⟩))
(1<⟨0⋅1⟩ → (¬0=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬0=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬1=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬1=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬0<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬0<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬1<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬1<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. 0=x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. 1=x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. x=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. x=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. x=x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. x=x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. 0<x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. 1<x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. x<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. x<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. x<x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. x<x → 1<⟨0⋅1⟩))
(1<⟨1⋅0⟩ → (¬0=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬0=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬1=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬1=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬0<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬0<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬1<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬1<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. 0=x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. 1=x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. x=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. x=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. x=x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. x=x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. 0<x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. 1<x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. x<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. x<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. x<x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. x<x → 1<⟨1⋅0⟩))
(1<⟨1⋅1⟩ → (¬0=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬0=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬1=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬1=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬0<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬0<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬1<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬1<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. 0=x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. 1=x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. x=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. x=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. x=x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. x=x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. 0<x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. 1<x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. x<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. x<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. x<x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. x<x → 1<⟨1⋅1⟩))
(⟨0+0⟩<0 → (¬0=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬0=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬1=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬1=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬0<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬0<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬1<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬1<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. 0=x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. 1=x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. x=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. x=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. x=x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. x=x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. 0<x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. 1<x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. x<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. x<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. x<x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. x<x → ⟨0+0⟩<0))
(⟨0+0⟩<1 → (¬0=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬0=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬1=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬1=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬0<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬0<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬1<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬1<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. 0=x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. 1=x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. x=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. x=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. x=x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. x=x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. 0<x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. 1<x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. x<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. x<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. x<x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. x<x → ⟨0+0⟩<1))
(⟨0+1⟩<0 → (¬0=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬0=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬1=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬1=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬0<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬0<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬1<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬1<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. 0=x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. 1=x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. x=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. x=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. x=x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. x=x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. 0<x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. 1<x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. x<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. x<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. x<x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. x<x → ⟨0+1⟩<0))
(⟨0+1⟩<1 → (¬0=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬0=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬1=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬1=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬0<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬0<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬1<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬1<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. 0=x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. 1=x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. x=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. x=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. x=x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. x=x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. 0<x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. 1<x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. x<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. x<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. x<x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. x<x → ⟨0+1⟩<1))
(⟨1+0⟩<0 → (¬0=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬0=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬1=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬1=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬0<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬0<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬1<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬1<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. 0=x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. 1=x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. x=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. x=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. x=x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. x=x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. 0<x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. 1<x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. x<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. x<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. x<x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. x<x → ⟨1+0⟩<0))
(⟨1+0⟩<1 → (¬0=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬0=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬1=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬1=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬0<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬0<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬1<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬1<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. 0=x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. 1=x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. x=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. x=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. x=x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. x=x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. 0<x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. 1<x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. x<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. x<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. x<x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. x<x → ⟨1+0⟩<1))
(⟨1+1⟩<0 → (¬0=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬0=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬1=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬1=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬0<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬0<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬1<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬1<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. 0=x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. 1=x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. x=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. x=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. x=x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. x=x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. 0<x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. 1<x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. x<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. x<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. x<x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. x<x → ⟨1+1⟩<0))
(⟨1+1⟩<1 → (¬0=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬0=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬1=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬1=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬0<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬0<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬1<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬1<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. 0=x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. 1=x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. x=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. x=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. x=x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. x=x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. 0<x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. 1<x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. x<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. x<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. x<x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. x<x → ⟨1+1⟩<1))
(⟨0⋅0⟩<0 → (¬0=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬0=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬1=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬1=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬0<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬0<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬1<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬1<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. 0=x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. 1=x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. x=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. x=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. x=x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. x=x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. 0<x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. 1<x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. x<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. x<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. x<x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. x<x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<1 → (¬0=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬0=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬1=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬1=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬0<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬0<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬1<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬1<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. 0=x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. 1=x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. x=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. x=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. x=x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. x=x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. 0<x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. 1<x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. x<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. x<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. x<x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. x<x → ⟨0⋅0⟩<1))
(⟨0⋅1⟩<0 → (¬0=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬0=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬1=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬1=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬0<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬0<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬1<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬1<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. 0=x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. 1=x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. x=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. x=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. x=x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. x=x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. 0<x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. 1<x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. x<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. x<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. x<x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. x<x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<1 → (¬0=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬0=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬1=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬1=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬0<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬0<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬1<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬1<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. 0=x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. 1=x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. x=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. x=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. x=x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. x=x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. 0<x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. 1<x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. x<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. x<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. x<x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. x<x → ⟨0⋅1⟩<1))
(⟨1⋅0⟩<0 → (¬0=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬0=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬1=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬1=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬0<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬0<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬1<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬1<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. 0=x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. 1=x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. x=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. x=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. x=x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. x=x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. 0<x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. 1<x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. x<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. x<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. x<x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. x<x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<1 → (¬0=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬0=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬1=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬1=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬0<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬0<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬1<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬1<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. 0=x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. 1=x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. x=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. x=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. x=x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. x=x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. 0<x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. 1<x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. x<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. x<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. x<x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. x<x → ⟨1⋅0⟩<1))
(⟨1⋅1⟩<0 → (¬0=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬0=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬1=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬1=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬0<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬0<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬1<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬1<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. 0=x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. 1=x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. x=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. x=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. x=x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. x=x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. 0<x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. 1<x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. x<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. x<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. x<x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. x<x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<1 → (¬0=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬0=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬1=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬1=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬0<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬0<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬1<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬1<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. 0=x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. 1=x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. x=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. x=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. x=x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. x=x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. 0<x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. 1<x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. x<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. x<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. x<x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. x<x → ⟨1⋅1⟩<1))
(¬¬0=0 → (¬0=0 → ¬¬0=0))
(¬¬0=0 → (¬0=1 → ¬¬0=0))
(¬¬0=0 → (¬1=0 → ¬¬0=0))
(¬¬0=0 → (¬1=1 → ¬¬0=0))
(¬¬0=0 → (¬0<0 → ¬¬0=0))
(¬¬0=0 → (¬0<1 → ¬¬0=0))
(¬¬0=0 → (¬1<0 → ¬¬0=0))
(¬¬0=0 → (¬1<1 → ¬¬0=0))
(¬¬0=0 → (∀x. 0=x → ¬¬0=0))
(¬¬0=0 → (∀x. 1=x → ¬¬0=0))
(¬¬0=0 → (∀x. x=0 → ¬¬0=0))
(¬¬0=0 → (∀x. x=1 → ¬¬0=0))
(¬¬0=0 → (∀x. x=x → ¬¬0=0))
(¬¬0=0 → (∀x. x=x → ¬¬0=0))
(¬¬0=0 → (∀x. 0<x → ¬¬0=0))
(¬¬0=0 → (∀x. 1<x → ¬¬0=0))
(¬¬0=0 → (∀x. x<0 → ¬¬0=0))
(¬¬0=0 → (∀x. x<1 → ¬¬0=0))
(¬¬0=0 → (∀x. x<x → ¬¬0=0))
(¬¬0=0 → (∀x. x<x → ¬¬0=0))
(¬¬0=1 → (¬0=0 → ¬¬0=1))
(¬¬0=1 → (¬0=1 → ¬¬0=1))
(¬¬0=1 → (¬1=0 → ¬¬0=1))
(¬¬0=1 → (¬1=1 → ¬¬0=1))
(¬¬0=1 → (¬0<0 → ¬¬0=1))
(¬¬0=1 → (¬0<1 → ¬¬0=1))
(¬¬0=1 → (¬1<0 → ¬¬0=1))
(¬¬0=1 → (¬1<1 → ¬¬0=1))
(¬¬0=1 → (∀x. 0=x → ¬¬0=1))
(¬¬0=1 → (∀x. 1=x → ¬¬0=1))
(¬¬0=1 → (∀x. x=0 → ¬¬0=1))
(¬¬0=1 → (∀x. x=1 → ¬¬0=1))
(¬¬0=1 → (∀x. x=x → ¬¬0=1))
(¬¬0=1 → (∀x. x=x → ¬¬0=1))
(¬¬0=1 → (∀x. 0<x → ¬¬0=1))
(¬¬0=1 → (∀x. 1<x → ¬¬0=1))
(¬¬0=1 → (∀x. x<0 → ¬¬0=1))
(¬¬0=1 → (∀x. x<1 → ¬¬0=1))
(¬¬0=1 → (∀x. x<x → ¬¬0=1))
(¬¬0=1 → (∀x. x<x → ¬¬0=1))
(¬¬1=0 → (¬0=0 → ¬¬1=0))
(¬¬1=0 → (¬0=1 → ¬¬1=0))
(¬¬1=0 → (¬1=0 → ¬¬1=0))
(¬¬1=0 → (¬1=1 → ¬¬1=0))
(¬¬1=0 → (¬0<0 → ¬¬1=0))
(¬¬1=0 → (¬0<1 → ¬¬1=0))
(¬¬1=0 → (¬1<0 → ¬¬1=0))
(¬¬1=0 → (¬1<1 → ¬¬1=0))
(¬¬1=0 → (∀x. 0=x → ¬¬1=0))
(¬¬1=0 → (∀x. 1=x → ¬¬1=0))
(¬¬1=0 → (∀x. x=0 → ¬¬1=0))
(¬¬1=0 → (∀x. x=1 → ¬¬1=0))
(¬¬1=0 → (∀x. x=x → ¬¬1=0))
(¬¬1=0 → (∀x. x=x → ¬¬1=0))
(¬¬1=0 → (∀x. 0<x → ¬¬1=0))
(¬¬1=0 → (∀x. 1<x → ¬¬1=0))
(¬¬1=0 → (∀x. x<0 → ¬¬1=0))
(¬¬1=0 → (∀x. x<1 → ¬¬1=0))
(¬¬1=0 → (∀x. x<x → ¬¬1=0))
(¬¬1=0 → (∀x. x<x → ¬¬1=0))
(¬¬1=1 → (¬0=0 → ¬¬1=1))
(¬¬1=1 → (¬0=1 → ¬¬1=1))
(¬¬1=1 → (¬1=0 → ¬¬1=1))
(¬¬1=1 → (¬1=1 → ¬¬1=1))
(¬¬1=1 → (¬0<0 → ¬¬1=1))
(¬¬1=1 → (¬0<1 → ¬¬1=1))
(¬¬1=1 → (¬1<0 → ¬¬1=1))
(¬¬1=1 → (¬1<1 → ¬¬1=1))
(¬¬1=1 → (∀x. 0=x → ¬¬1=1))
(¬¬1=1 → (∀x. 1=x → ¬¬1=1))
(¬¬1=1 → (∀x. x=0 → ¬¬1=1))
(¬¬1=1 → (∀x. x=1 → ¬¬1=1))
(¬¬1=1 → (∀x. x=x → ¬¬1=1))
(¬¬1=1 → (∀x. x=x → ¬¬1=1))
(¬¬1=1 → (∀x. 0<x → ¬¬1=1))
(¬¬1=1 → (∀x. 1<x → ¬¬1=1))
(¬¬1=1 → (∀x. x<0 → ¬¬1=1))
(¬¬1=1 → (∀x. x<1 → ¬¬1=1))
(¬¬1=1 → (∀x. x<x → ¬¬1=1))
(¬¬1=1 → (∀x. x<x → ¬¬1=1))
(¬¬0<0 → (¬0=0 → ¬¬0<0))
(¬¬0<0 → (¬0=1 → ¬¬0<0))
(¬¬0<0 → (¬1=0 → ¬¬0<0))
(¬¬0<0 → (¬1=1 → ¬¬0<0))
(¬¬0<0 → (¬0<0 → ¬¬0<0))
(¬¬0<0 → (¬0<1 → ¬¬0<0))
(¬¬0<0 → (¬1<0 → ¬¬0<0))
(¬¬0<0 → (¬1<1 → ¬¬0<0))
(¬¬0<0 → (∀x. 0=x → ¬¬0<0))
(¬¬0<0 → (∀x. 1=x → ¬¬0<0))
(¬¬0<0 → (∀x. x=0 → ¬¬0<0))
(¬¬0<0 → (∀x. x=1 → ¬¬0<0))
(¬¬0<0 → (∀x. x=x → ¬¬0<0))
(¬¬0<0 → (∀x. x=x → ¬¬0<0))
(¬¬0<0 → (∀x. 0<x → ¬¬0<0))
(¬¬0<0 → (∀x. 1<x → ¬¬0<0))
(¬¬0<0 → (∀x. x<0 → ¬¬0<0))
(¬¬0<0 → (∀x. x<1 → ¬¬0<0))
(¬¬0<0 → (∀x. x<x → ¬¬0<0))
(¬¬0<0 → (∀x. x<x → ¬¬0<0))
(¬¬0<1 → (¬0=0 → ¬¬0<1))
(¬¬0<1 → (¬0=1 → ¬¬0<1))
(¬¬0<1 → (¬1=0 → ¬¬0<1))
(¬¬0<1 → (¬1=1 → ¬¬0<1))
(¬¬0<1 → (¬0<0 → ¬¬0<1))
(¬¬0<1 → (¬0<1 → ¬¬0<1))
(¬¬0<1 → (¬1<0 → ¬¬0<1))
(¬¬0<1 → (¬1<1 → ¬¬0<1))
(¬¬0<1 → (∀x. 0=x → ¬¬0<1))
(¬¬0<1 → (∀x. 1=x → ¬¬0<1))
(¬¬0<1 → (∀x. x=0 → ¬¬0<1))
(¬¬0<1 → (∀x. x=1 → ¬¬0<1))
(¬¬0<1 → (∀x. x=x → ¬¬0<1))
(¬¬0<1 → (∀x. x=x → ¬¬0<1))
(¬¬0<1 → (∀x. 0<x → ¬¬0<1))
(¬¬0<1 → (∀x. 1<x → ¬¬0<1))
(¬¬0<1 → (∀x. x<0 → ¬¬0<1))
(¬¬0<1 → (∀x. x<1 → ¬¬0<1))
(¬¬0<1 → (∀x. x<x → ¬¬0<1))
(¬¬0<1 → (∀x. x<x → ¬¬0<1))
(¬¬1<0 → (¬0=0 → ¬¬1<0))
(¬¬1<0 → (¬0=1 → ¬¬1<0))
(¬¬1<0 → (¬1=0 → ¬¬1<0))
(¬¬1<0 → (¬1=1 → ¬¬1<0))
(¬¬1<0 → (¬0<0 → ¬¬1<0))
(¬¬1<0 → (¬0<1 → ¬¬1<0))
(¬¬1<0 → (¬1<0 → ¬¬1<0))
(¬¬1<0 → (¬1<1 → ¬¬1<0))
(¬¬1<0 → (∀x. 0=x → ¬¬1<0))
(¬¬1<0 → (∀x. 1=x → ¬¬1<0))
(¬¬1<0 → (∀x. x=0 → ¬¬1<0))
(¬¬1<0 → (∀x. x=1 → ¬¬1<0))
(¬¬1<0 → (∀x. x=x → ¬¬1<0))
(¬¬1<0 → (∀x. x=x → ¬¬1<0))
(¬¬1<0 → (∀x. 0<x → ¬¬1<0))
(¬¬1<0 → (∀x. 1<x → ¬¬1<0))
(¬¬1<0 → (∀x. x<0 → ¬¬1<0))
(¬¬1<0 → (∀x. x<1 → ¬¬1<0))
(¬¬1<0 → (∀x. x<x → ¬¬1<0))
(¬¬1<0 → (∀x. x<x → ¬¬1<0))
(¬¬1<1 → (¬0=0 → ¬¬1<1))
(¬¬1<1 → (¬0=1 → ¬¬1<1))
(¬¬1<1 → (¬1=0 → ¬¬1<1))
(¬¬1<1 → (¬1=1 → ¬¬1<1))
(¬¬1<1 → (¬0<0 → ¬¬1<1))
(¬¬1<1 → (¬0<1 → ¬¬1<1))
(¬¬1<1 → (¬1<0 → ¬¬1<1))
(¬¬1<1 → (¬1<1 → ¬¬1<1))
(¬¬1<1 → (∀x. 0=x → ¬¬1<1))
(¬¬1<1 → (∀x. 1=x → ¬¬1<1))
(¬¬1<1 → (∀x. x=0 → ¬¬1<1))
(¬¬1<1 → (∀x. x=1 → ¬¬1<1))
(¬¬1<1 → (∀x. x=x → ¬¬1<1))
(¬¬1<1 → (∀x. x=x → ¬¬1<1))
(¬¬1<1 → (∀x. 0<x → ¬¬1<1))
(¬¬1<1 → (∀x. 1<x → ¬¬1<1))
(¬¬1<1 → (∀x. x<0 → ¬¬1<1))
(¬¬1<1 → (∀x. x<1 → ¬¬1<1))
(¬¬1<1 → (∀x. x<x → ¬¬1<1))
(¬¬1<1 → (∀x. x<x → ¬¬1<1))
(¬∀x. 0=x → (¬0=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬0=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬1=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬1=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬0<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬0<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬1<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬1<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. 0=x → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. 1=x → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. x=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. x=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. x=x → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. x=x → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. 0<x → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. 1<x → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. x<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. x<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. x<x → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. x<x → ¬∀x. 0=x))
(¬∀x. 1=x → (¬0=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬0=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬1=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬1=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬0<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬0<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬1<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬1<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. 0=x → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. 1=x → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. x=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. x=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. x=x → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. x=x → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. 0<x → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. 1<x → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. x<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. x<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. x<x → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. x<x → ¬∀x. 1=x))
(¬∀x. x=0 → (¬0=0 → ¬∀x. x=0))
(¬∀x. x=0 → (¬0=1 → ¬∀x. x=0))
(¬∀x. x=0 → (¬1=0 → ¬∀x. x=0))
(¬∀x. x=0 → (¬1=1 → ¬∀x. x=0))
(¬∀x. x=0 → (¬0<0 → ¬∀x. x=0))
(¬∀x. x=0 → (¬0<1 → ¬∀x. x=0))
(¬∀x. x=0 → (¬1<0 → ¬∀x. x=0))
(¬∀x. x=0 → (¬1<1 → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. 0=x → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. 1=x → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. x=0 → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. x=1 → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. x=x → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. x=x → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. 0<x → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. 1<x → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. x<0 → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. x<1 → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. x<x → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. x<x → ¬∀x. x=0))
(¬∀x. x=1 → (¬0=0 → ¬∀x. x=1))
(¬∀x. x=1 → (¬0=1 → ¬∀x. x=1))
(¬∀x. x=1 → (¬1=0 → ¬∀x. x=1))
(¬∀x. x=1 → (¬1=1 → ¬∀x. x=1))
(¬∀x. x=1 → (¬0<0 → ¬∀x. x=1))
(¬∀x. x=1 → (¬0<1 → ¬∀x. x=1))
(¬∀x. x=1 → (¬1<0 → ¬∀x. x=1))
(¬∀x. x=1 → (¬1<1 → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. 0=x → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. 1=x → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. x=0 → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. x=1 → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. x=x → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. x=x → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. 0<x → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. 1<x → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. x<0 → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. x<1 → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. x<x → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. x<x → ¬∀x. x=1))
(¬∀x. x=x → (¬0=0 → ¬∀x. x=x))
(¬∀x. x=x → (¬0=1 → ¬∀x. x=x))
(¬∀x. x=x → (¬1=0 → ¬∀x. x=x))
(¬∀x. x=x → (¬1=1 → ¬∀x. x=x))
(¬∀x. x=x → (¬0<0 → ¬∀x. x=x))
(¬∀x. x=x → (¬0<1 → ¬∀x. x=x))
(¬∀x. x=x → (¬1<0 → ¬∀x. x=x))
(¬∀x. x=x → (¬1<1 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. 0=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. 1=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x=0 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x=1 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. 0<x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. 1<x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x<0 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x<1 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x<x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x<x → ¬∀x. x=x))
(¬∀x. x=x → (¬0=0 → ¬∀x. x=x))
(¬∀x. x=x → (¬0=1 → ¬∀x. x=x))
(¬∀x. x=x → (¬1=0 → ¬∀x. x=x))
(¬∀x. x=x → (¬1=1 → ¬∀x. x=x))
(¬∀x. x=x → (¬0<0 → ¬∀x. x=x))
(¬∀x. x=x → (¬0<1 → ¬∀x. x=x))
(¬∀x. x=x → (¬1<0 → ¬∀x. x=x))
(¬∀x. x=x → (¬1<1 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. 0=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. 1=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x=0 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x=1 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. 0<x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. 1<x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x<0 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x<1 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x<x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. x<x → ¬∀x. x=x))
(¬∀x. 0<x → (¬0=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬0=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬1=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬1=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬0<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬0<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬1<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬1<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. 0=x → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. 1=x → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. x=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. x=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. x=x → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. x=x → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. 0<x → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. 1<x → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. x<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. x<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. x<x → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. x<x → ¬∀x. 0<x))
(¬∀x. 1<x → (¬0=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬0=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬1=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬1=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬0<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬0<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬1<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬1<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. 0=x → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. 1=x → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. x=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. x=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. x=x → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. x=x → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. 0<x → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. 1<x → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. x<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. x<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. x<x → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. x<x → ¬∀x. 1<x))
(¬∀x. x<0 → (¬0=0 → ¬∀x. x<0))
(¬∀x. x<0 → (¬0=1 → ¬∀x. x<0))
(¬∀x. x<0 → (¬1=0 → ¬∀x. x<0))
(¬∀x. x<0 → (¬1=1 → ¬∀x. x<0))
(¬∀x. x<0 → (¬0<0 → ¬∀x. x<0))
(¬∀x. x<0 → (¬0<1 → ¬∀x. x<0))
(¬∀x. x<0 → (¬1<0 → ¬∀x. x<0))
(¬∀x. x<0 → (¬1<1 → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. 0=x → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. 1=x → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. x=0 → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. x=1 → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. x=x → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. x=x → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. 0<x → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. 1<x → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. x<0 → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. x<1 → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. x<x → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. x<x → ¬∀x. x<0))
(¬∀x. x<1 → (¬0=0 → ¬∀x. x<1))
(¬∀x. x<1 → (¬0=1 → ¬∀x. x<1))
(¬∀x. x<1 → (¬1=0 → ¬∀x. x<1))
(¬∀x. x<1 → (¬1=1 → ¬∀x. x<1))
(¬∀x. x<1 → (¬0<0 → ¬∀x. x<1))
(¬∀x. x<1 → (¬0<1 → ¬∀x. x<1))
(¬∀x. x<1 → (¬1<0 → ¬∀x. x<1))
(¬∀x. x<1 → (¬1<1 → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. 0=x → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. 1=x → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. x=0 → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. x=1 → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. x=x → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. x=x → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. 0<x → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. 1<x → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. x<0 → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. x<1 → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. x<x → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. x<x → ¬∀x. x<1))
(¬∀x. x<x → (¬0=0 → ¬∀x. x<x))
(¬∀x. x<x → (¬0=1 → ¬∀x. x<x))
(¬∀x. x<x → (¬1=0 → ¬∀x. x<x))
(¬∀x. x<x → (¬1=1 → ¬∀x. x<x))
(¬∀x. x<x → (¬0<0 → ¬∀x. x<x))
(¬∀x. x<x → (¬0<1 → ¬∀x. x<x))
(¬∀x. x<x → (¬1<0 → ¬∀x. x<x))
(¬∀x. x<x → (¬1<1 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. 0=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. 1=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x=0 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x=1 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. 0<x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. 1<x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x<0 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x<1 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x<x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x<x → ¬∀x. x<x))
(¬∀x. x<x → (¬0=0 → ¬∀x. x<x))
(¬∀x. x<x → (¬0=1 → ¬∀x. x<x))
(¬∀x. x<x → (¬1=0 → ¬∀x. x<x))
(¬∀x. x<x → (¬1=1 → ¬∀x. x<x))
(¬∀x. x<x → (¬0<0 → ¬∀x. x<x))
(¬∀x. x<x → (¬0<1 → ¬∀x. x<x))
(¬∀x. x<x → (¬1<0 → ¬∀x. x<x))
(¬∀x. x<x → (¬1<1 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. 0=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. 1=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x=0 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x=1 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. 0<x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. 1<x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x<0 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x<1 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x<x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. x<x → ¬∀x. x<x))
(∀y. 0=y → (¬0=0 → ∀y. 0=y))
(∀y. 0=y → (¬0=1 → ∀y. 0=y))
(∀y. 0=y → (¬1=0 → ∀y. 0=y))
(∀y. 0=y → (¬1=1 → ∀y. 0=y))
(∀y. 0=y → (¬0<0 → ∀y. 0=y))
(∀y. 0=y → (¬0<1 → ∀y. 0=y))
(∀y. 0=y → (¬1<0 → ∀y. 0=y))
(∀y. 0=y → (¬1<1 → ∀y. 0=y))
(∀y. 0=y → (∀x. 0=x → ∀y. 0=y))
(∀y. 0=y → (∀x. 1=x → ∀y. 0=y))
(∀y. 0=y → (∀x. x=0 → ∀y. 0=y))
(∀y. 0=y → (∀x. x=1 → ∀y. 0=y))
(∀y. 0=y → (∀x. x=x → ∀y. 0=y))
(∀y. 0=y → (∀x. x=x → ∀y. 0=y))
(∀y. 0=y → (∀x. 0<x → ∀y. 0=y))
(∀y. 0=y → (∀x. 1<x → ∀y. 0=y))
(∀y. 0=y → (∀x. x<0 → ∀y. 0=y))
(∀y. 0=y → (∀x. x<1 → ∀y. 0=y))
(∀y. 0=y → (∀x. x<x → ∀y. 0=y))
(∀y. 0=y → (∀x. x<x → ∀y. 0=y))
(∀y. 1=y → (¬0=0 → ∀y. 1=y))
(∀y. 1=y → (¬0=1 → ∀y. 1=y))
(∀y. 1=y → (¬1=0 → ∀y. 1=y))
(∀y. 1=y → (¬1=1 → ∀y. 1=y))
(∀y. 1=y → (¬0<0 → ∀y. 1=y))
(∀y. 1=y → (¬0<1 → ∀y. 1=y))
(∀y. 1=y → (¬1<0 → ∀y. 1=y))
(∀y. 1=y → (¬1<1 → ∀y. 1=y))
(∀y. 1=y → (∀x. 0=x → ∀y. 1=y))
(∀y. 1=y → (∀x. 1=x → ∀y. 1=y))
(∀y. 1=y → (∀x. x=0 → ∀y. 1=y))
(∀y. 1=y → (∀x. x=1 → ∀y. 1=y))
(∀y. 1=y → (∀x. x=x → ∀y. 1=y))
(∀y. 1=y → (∀x. x=x → ∀y. 1=y))
(∀y. 1=y → (∀x. 0<x → ∀y. 1=y))
(∀y. 1=y → (∀x. 1<x → ∀y. 1=y))
(∀y. 1=y → (∀x. x<0 → ∀y. 1=y))
(∀y. 1=y → (∀x. x<1 → ∀y. 1=y))
(∀y. 1=y → (∀x. x<x → ∀y. 1=y))
(∀y. 1=y → (∀x. x<x → ∀y. 1=y))
(∀y. y=0 → (¬0=0 → ∀y. y=0))
(∀y. y=0 → (¬0=1 → ∀y. y=0))
(∀y. y=0 → (¬1=0 → ∀y. y=0))
(∀y. y=0 → (¬1=1 → ∀y. y=0))
(∀y. y=0 → (¬0<0 → ∀y. y=0))
(∀y. y=0 → (¬0<1 → ∀y. y=0))
(∀y. y=0 → (¬1<0 → ∀y. y=0))
(∀y. y=0 → (¬1<1 → ∀y. y=0))
(∀y. y=0 → (∀x. 0=x → ∀y. y=0))
(∀y. y=0 → (∀x. 1=x → ∀y. y=0))
(∀y. y=0 → (∀x. x=0 → ∀y. y=0))
(∀y. y=0 → (∀x. x=1 → ∀y. y=0))
(∀y. y=0 → (∀x. x=x → ∀y. y=0))
(∀y. y=0 → (∀x. x=x → ∀y. y=0))
(∀y. y=0 → (∀x. 0<x → ∀y. y=0))
(∀y. y=0 → (∀x. 1<x → ∀y. y=0))
(∀y. y=0 → (∀x. x<0 → ∀y. y=0))
(∀y. y=0 → (∀x. x<1 → ∀y. y=0))
(∀y. y=0 → (∀x. x<x → ∀y. y=0))
(∀y. y=0 → (∀x. x<x → ∀y. y=0))
(∀y. y=1 → (¬0=0 → ∀y. y=1))
(∀y. y=1 → (¬0=1 → ∀y. y=1))
(∀y. y=1 → (¬1=0 → ∀y. y=1))
(∀y. y=1 → (¬1=1 → ∀y. y=1))
(∀y. y=1 → (¬0<0 → ∀y. y=1))
(∀y. y=1 → (¬0<1 → ∀y. y=1))
(∀y. y=1 → (¬1<0 → ∀y. y=1))
(∀y. y=1 → (¬1<1 → ∀y. y=1))
(∀y. y=1 → (∀x. 0=x → ∀y. y=1))
(∀y. y=1 → (∀x. 1=x → ∀y. y=1))
(∀y. y=1 → (∀x. x=0 → ∀y. y=1))
(∀y. y=1 → (∀x. x=1 → ∀y. y=1))
(∀y. y=1 → (∀x. x=x → ∀y. y=1))
(∀y. y=1 → (∀x. x=x → ∀y. y=1))
(∀y. y=1 → (∀x. 0<x → ∀y. y=1))
(∀y. y=1 → (∀x. 1<x → ∀y. y=1))
(∀y. y=1 → (∀x. x<0 → ∀y. y=1))
(∀y. y=1 → (∀x. x<1 → ∀y. y=1))
(∀y. y=1 → (∀x. x<x → ∀y. y=1))
(∀y. y=1 → (∀x. x<x → ∀y. y=1))
(∀y. 0<y → (¬0=0 → ∀y. 0<y))
(∀y. 0<y → (¬0=1 → ∀y. 0<y))
(∀y. 0<y → (¬1=0 → ∀y. 0<y))
(∀y. 0<y → (¬1=1 → ∀y. 0<y))
(∀y. 0<y → (¬0<0 → ∀y. 0<y))
(∀y. 0<y → (¬0<1 → ∀y. 0<y))
(∀y. 0<y → (¬1<0 → ∀y. 0<y))
(∀y. 0<y → (¬1<1 → ∀y. 0<y))
(∀y. 0<y → (∀x. 0=x → ∀y. 0<y))
(∀y. 0<y → (∀x. 1=x → ∀y. 0<y))
(∀y. 0<y → (∀x. x=0 → ∀y. 0<y))
(∀y. 0<y → (∀x. x=1 → ∀y. 0<y))
(∀y. 0<y → (∀x. x=x → ∀y. 0<y))
(∀y. 0<y → (∀x. x=x → ∀y. 0<y))
(∀y. 0<y → (∀x. 0<x → ∀y. 0<y))
(∀y. 0<y → (∀x. 1<x → ∀y. 0<y))
(∀y. 0<y → (∀x. x<0 → ∀y. 0<y))
(∀y. 0<y → (∀x. x<1 → ∀y. 0<y))
(∀y. 0<y → (∀x. x<x → ∀y. 0<y))
(∀y. 0<y → (∀x. x<x → ∀y. 0<y))
(∀y. 1<y → (¬0=0 → ∀y. 1<y))
(∀y. 1<y → (¬0=1 → ∀y. 1<y))
(∀y. 1<y → (¬1=0 → ∀y. 1<y))
(∀y. 1<y → (¬1=1 → ∀y. 1<y))
(∀y. 1<y → (¬0<0 → ∀y. 1<y))
(∀y. 1<y → (¬0<1 → ∀y. 1<y))
(∀y. 1<y → (¬1<0 → ∀y. 1<y))
(∀y. 1<y → (¬1<1 → ∀y. 1<y))
(∀y. 1<y → (∀x. 0=x → ∀y. 1<y))
(∀y. 1<y → (∀x. 1=x → ∀y. 1<y))
(∀y. 1<y → (∀x. x=0 → ∀y. 1<y))
(∀y. 1<y → (∀x. x=1 → ∀y. 1<y))
(∀y. 1<y → (∀x. x=x → ∀y. 1<y))
(∀y. 1<y → (∀x. x=x → ∀y. 1<y))
(∀y. 1<y → (∀x. 0<x → ∀y. 1<y))
(∀y. 1<y → (∀x. 1<x → ∀y. 1<y))
(∀y. 1<y → (∀x. x<0 → ∀y. 1<y))
(∀y. 1<y → (∀x. x<1 → ∀y. 1<y))
(∀y. 1<y → (∀x. x<x → ∀y. 1<y))
(∀y. 1<y → (∀x. x<x → ∀y. 1<y))
(∀y. y<0 → (¬0=0 → ∀y. y<0))
(∀y. y<0 → (¬0=1 → ∀y. y<0))
(∀y. y<0 → (¬1=0 → ∀y. y<0))
(∀y. y<0 → (¬1=1 → ∀y. y<0))
(∀y. y<0 → (¬0<0 → ∀y. y<0))
(∀y. y<0 → (¬0<1 → ∀y. y<0))
(∀y. y<0 → (¬1<0 → ∀y. y<0))
(∀y. y<0 → (¬1<1 → ∀y. y<0))
(∀y. y<0 → (∀x. 0=x → ∀y. y<0))
(∀y. y<0 → (∀x. 1=x → ∀y. y<0))
(∀y. y<0 → (∀x. x=0 → ∀y. y<0))
(∀y. y<0 → (∀x. x=1 → ∀y. y<0))
(∀y. y<0 → (∀x. x=x → ∀y. y<0))
(∀y. y<0 → (∀x. x=x → ∀y. y<0))
(∀y. y<0 → (∀x. 0<x → ∀y. y<0))
(∀y. y<0 → (∀x. 1<x → ∀y. y<0))
(∀y. y<0 → (∀x. x<0 → ∀y. y<0))
(∀y. y<0 → (∀x. x<1 → ∀y. y<0))
(∀y. y<0 → (∀x. x<x → ∀y. y<0))
(∀y. y<0 → (∀x. x<x → ∀y. y<0))
(∀y. y<1 → (¬0=0 → ∀y. y<1))
(∀y. y<1 → (¬0=1 → ∀y. y<1))
(∀y. y<1 → (¬1=0 → ∀y. y<1))
(∀y. y<1 → (¬1=1 → ∀y. y<1))
(∀y. y<1 → (¬0<0 → ∀y. y<1))
(∀y. y<1 → (¬0<1 → ∀y. y<1))
(∀y. y<1 → (¬1<0 → ∀y. y<1))
(∀y. y<1 → (¬1<1 → ∀y. y<1))
(∀y. y<1 → (∀x. 0=x → ∀y. y<1))
(∀y. y<1 → (∀x. 1=x → ∀y. y<1))
(∀y. y<1 → (∀x. x=0 → ∀y. y<1))
(∀y. y<1 → (∀x. x=1 → ∀y. y<1))
(∀y. y<1 → (∀x. x=x → ∀y. y<1))
(∀y. y<1 → (∀x. x=x → ∀y. y<1))
(∀y. y<1 → (∀x. 0<x → ∀y. y<1))
(∀y. y<1 → (∀x. 1<x → ∀y. y<1))
(∀y. y<1 → (∀x. x<0 → ∀y. y<1))
(∀y. y<1 → (∀x. x<1 → ∀y. y<1))
(∀y. y<1 → (∀x. x<x → ∀y. y<1))
(∀y. y<1 → (∀x. x<x → ∀y. y<1))
(∀x. ¬0=x → (¬0=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬0=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬1=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬1=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬0<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬0<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬1<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬1<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. 0=x → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. 1=x → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. x=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. x=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. x=x → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. x=x → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. 0<x → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. 1<x → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. x<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. x<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. x<x → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. x<x → ∀x. ¬0=x))
(∀x. ¬1=x → (¬0=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬0=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬1=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬1=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬0<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬0<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬1<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬1<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. 0=x → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. 1=x → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. x=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. x=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. x=x → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. x=x → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. 0<x → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. 1<x → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. x<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. x<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. x<x → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. x<x → ∀x. ¬1=x))
(∀x. ¬x=0 → (¬0=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬0=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬1=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬1=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬0<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬0<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬1<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬1<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. 0=x → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. 1=x → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. x=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. x=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. x=x → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. x=x → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. 0<x → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. 1<x → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. x<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. x<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. x<x → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. x<x → ∀x. ¬x=0))
(∀x. ¬x=1 → (¬0=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬0=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬1=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬1=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬0<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬0<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬1<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬1<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. 0=x → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. 1=x → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. x=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. x=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. x=x → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. x=x → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. 0<x → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. 1<x → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. x<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. x<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. x<x → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. x<x → ∀x. ¬x=1))
(∀x. ¬x=x → (¬0=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬0=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬1=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬1=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬0<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬0<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬1<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬1<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. 0=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. 1=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. 0<x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. 1<x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x<x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x<x → ∀x. ¬x=x))
(∀x. ¬x=x → (¬0=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬0=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬1=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬1=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬0<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬0<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬1<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬1<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. 0=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. 1=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. 0<x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. 1<x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x<x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. x<x → ∀x. ¬x=x))
(∀x. ¬0<x → (¬0=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬0=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬1=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬1=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬0<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬0<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬1<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬1<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. 0=x → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. 1=x → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. x=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. x=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. x=x → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. x=x → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. 0<x → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. 1<x → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. x<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. x<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. x<x → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. x<x → ∀x. ¬0<x))
(∀x. ¬1<x → (¬0=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬0=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬1=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬1=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬0<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬0<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬1<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬1<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. 0=x → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. 1=x → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. x=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. x=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. x=x → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. x=x → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. 0<x → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. 1<x → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. x<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. x<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. x<x → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. x<x → ∀x. ¬1<x))
(∀x. ¬x<0 → (¬0=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬0=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬1=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬1=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬0<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬0<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬1<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬1<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. 0=x → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. 1=x → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. x=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. x=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. x=x → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. x=x → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. 0<x → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. 1<x → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. x<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. x<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. x<x → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. x<x → ∀x. ¬x<0))
(∀x. ¬x<1 → (¬0=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬0=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬1=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬1=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬0<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬0<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬1<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬1<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. 0=x → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. 1=x → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. x=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. x=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. x=x → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. x=x → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. 0<x → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. 1<x → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. x<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. x<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. x<x → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. x<x → ∀x. ¬x<1))
(∀x. ¬x<x → (¬0=0 → ∀x. ¬x<x))
(¬0=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬0=1 → ∀x. ¬x<x))
(¬0=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬1=0 → ∀x. ¬x<x))
(¬1=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬1=1 → ∀x. ¬x<x))
(¬1=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬0<0 → ∀x. ¬x<x))
(¬0<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬0<1 → ∀x. ¬x<x))
(¬0<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬1<0 → ∀x. ¬x<x))
(¬1<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬1<1 → ∀x. ¬x<x))
(¬1<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. 0=x → ∀x. ¬x<x))
(∀x. 0=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. 1=x → ∀x. ¬x<x))
(∀x. 1=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x=0 → ∀x. ¬x<x))
(∀x. x=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x=1 → ∀x. ¬x<x))
(∀x. x=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x=x → ∀x. ¬x<x))
(∀x. x=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x=x → ∀x. ¬x<x))
(∀x. x=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. 0<x → ∀x. ¬x<x))
(∀x. 0<x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. 1<x → ∀x. ¬x<x))
(∀x. 1<x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x<0 → ∀x. ¬x<x))
(∀x. x<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x<1 → ∀x. ¬x<x))
(∀x. x<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x<x → ∀x. ¬x<x))
(∀x. x<x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x<x → ∀x. ¬x<x))
(∀x. x<x → ∀x. ¬x<x)
(∀x. ¬x<x → (¬0=0 → ∀x. ¬x<x))
(¬0=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬0=1 → ∀x. ¬x<x))
(¬0=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬1=0 → ∀x. ¬x<x))
(¬1=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬1=1 → ∀x. ¬x<x))
(¬1=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬0<0 → ∀x. ¬x<x))
(¬0<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬0<1 → ∀x. ¬x<x))
(¬0<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬1<0 → ∀x. ¬x<x))
(¬1<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬1<1 → ∀x. ¬x<x))
(¬1<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. 0=x → ∀x. ¬x<x))
(∀x. 0=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. 1=x → ∀x. ¬x<x))
(∀x. 1=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x=0 → ∀x. ¬x<x))
(∀x. x=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x=1 → ∀x. ¬x<x))
(∀x. x=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x=x → ∀x. ¬x<x))
(∀x. x=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x=x → ∀x. ¬x<x))
(∀x. x=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. 0<x → ∀x. ¬x<x))
(∀x. 0<x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. 1<x → ∀x. ¬x<x))
(∀x. 1<x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x<0 → ∀x. ¬x<x))
(∀x. x<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x<1 → ∀x. ¬x<x))
(∀x. x<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x<x → ∀x. ¬x<x))
(∀x. x<x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. x<x → ∀x. ¬x<x))
(∀x. x<x → ∀x. ¬x<x)
(¬0=⟨0+0⟩ → (0=0 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (0=1 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (1=0 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (1=1 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (0<0 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (0<1 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (1<0 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (1<1 → ¬0=⟨0+0⟩))
(¬0=⟨0+1⟩ → (0=0 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (0=1 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (1=0 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (1=1 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (0<0 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (0<1 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (1<0 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (1<1 → ¬0=⟨0+1⟩))
(¬0=⟨1+0⟩ → (0=0 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (0=1 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (1=0 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (1=1 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (0<0 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (0<1 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (1<0 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (1<1 → ¬0=⟨1+0⟩))
(¬0=⟨1+1⟩ → (0=0 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (0=1 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (1=0 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (1=1 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (0<0 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (0<1 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (1<0 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (1<1 → ¬0=⟨1+1⟩))
(¬0=⟨0⋅0⟩ → (0=0 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (0=1 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (1=0 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (1=1 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (0<0 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (0<1 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (1<0 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (1<1 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅1⟩ → (0=0 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (0=1 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (1=0 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (1=1 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (0<0 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (0<1 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (1<0 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (1<1 → ¬0=⟨0⋅1⟩))
(¬0=⟨1⋅0⟩ → (0=0 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (0=1 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (1=0 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (1=1 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (0<0 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (0<1 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (1<0 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (1<1 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅1⟩ → (0=0 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (0=1 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (1=0 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (1=1 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (0<0 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (0<1 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (1<0 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (1<1 → ¬0=⟨1⋅1⟩))
(¬1=⟨0+0⟩ → (0=0 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (0=1 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (1=0 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (1=1 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (0<0 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (0<1 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (1<0 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (1<1 → ¬1=⟨0+0⟩))
(¬1=⟨0+1⟩ → (0=0 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (0=1 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (1=0 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (1=1 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (0<0 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (0<1 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (1<0 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (1<1 → ¬1=⟨0+1⟩))
(¬1=⟨1+0⟩ → (0=0 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (0=1 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (1=0 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (1=1 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (0<0 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (0<1 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (1<0 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (1<1 → ¬1=⟨1+0⟩))
(¬1=⟨1+1⟩ → (0=0 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (0=1 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (1=0 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (1=1 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (0<0 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (0<1 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (1<0 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (1<1 → ¬1=⟨1+1⟩))
(¬1=⟨0⋅0⟩ → (0=0 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (0=1 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (1=0 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (1=1 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (0<0 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (0<1 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (1<0 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (1<1 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅1⟩ → (0=0 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (0=1 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (1=0 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (1=1 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (0<0 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (0<1 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (1<0 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (1<1 → ¬1=⟨0⋅1⟩))
(¬1=⟨1⋅0⟩ → (0=0 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (0=1 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (1=0 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (1=1 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (0<0 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (0<1 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (1<0 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (1<1 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅1⟩ → (0=0 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (0=1 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (1=0 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (1=1 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (0<0 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (0<1 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (1<0 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (1<1 → ¬1=⟨1⋅1⟩))
(¬⟨0+0⟩=0 → (0=0 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (0=1 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (1=0 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (1=1 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (0<0 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (0<1 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (1<0 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (1<1 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=1 → (0=0 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (0=1 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (1=0 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (1=1 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (0<0 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (0<1 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (1<0 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (1<1 → ¬⟨0+0⟩=1))
(¬⟨0+1⟩=0 → (0=0 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (0=1 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (1=0 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (1=1 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (0<0 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (0<1 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (1<0 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (1<1 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=1 → (0=0 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (0=1 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (1=0 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (1=1 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (0<0 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (0<1 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (1<0 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (1<1 → ¬⟨0+1⟩=1))
(¬⟨1+0⟩=0 → (0=0 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (0=1 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (1=0 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (1=1 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (0<0 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (0<1 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (1<0 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (1<1 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=1 → (0=0 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (0=1 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (1=0 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (1=1 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (0<0 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (0<1 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (1<0 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (1<1 → ¬⟨1+0⟩=1))
(¬⟨1+1⟩=0 → (0=0 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (0=1 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (1=0 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (1=1 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (0<0 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (0<1 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (1<0 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (1<1 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=1 → (0=0 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (0=1 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (1=0 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (1=1 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (0<0 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (0<1 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (1<0 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (1<1 → ¬⟨1+1⟩=1))
(¬⟨0⋅0⟩=0 → (0=0 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (0=1 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (1=0 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (1=1 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (0<0 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (0<1 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (1<0 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (1<1 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=1 → (0=0 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (0=1 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (1=0 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (1=1 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (0<0 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (0<1 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (1<0 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (1<1 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅1⟩=0 → (0=0 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (0=1 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (1=0 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (1=1 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (0<0 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (0<1 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (1<0 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (1<1 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=1 → (0=0 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (0=1 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (1=0 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (1=1 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (0<0 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (0<1 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (1<0 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (1<1 → ¬⟨0⋅1⟩=1))
(¬⟨1⋅0⟩=0 → (0=0 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (0=1 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (1=0 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (1=1 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (0<0 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (0<1 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (1<0 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (1<1 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=1 → (0=0 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (0=1 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (1=0 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (1=1 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (0<0 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (0<1 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (1<0 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (1<1 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅1⟩=0 → (0=0 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (0=1 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (1=0 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (1=1 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (0<0 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (0<1 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (1<0 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (1<1 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=1 → (0=0 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (0=1 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (1=0 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (1=1 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (0<0 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (0<1 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (1<0 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (1<1 → ¬⟨1⋅1⟩=1))
(¬0<⟨0+0⟩ → (0=0 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (0=1 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (1=0 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (1=1 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (0<0 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (0<1 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (1<0 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (1<1 → ¬0<⟨0+0⟩))
(¬0<⟨0+1⟩ → (0=0 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (0=1 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (1=0 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (1=1 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (0<0 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (0<1 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (1<0 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (1<1 → ¬0<⟨0+1⟩))
(¬0<⟨1+0⟩ → (0=0 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (0=1 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (1=0 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (1=1 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (0<0 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (0<1 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (1<0 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (1<1 → ¬0<⟨1+0⟩))
(¬0<⟨1+1⟩ → (0=0 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (0=1 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (1=0 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (1=1 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (0<0 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (0<1 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (1<0 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (1<1 → ¬0<⟨1+1⟩))
(¬0<⟨0⋅0⟩ → (0=0 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (0=1 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (1=0 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (1=1 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (0<0 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (0<1 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (1<0 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (1<1 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅1⟩ → (0=0 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (0=1 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (1=0 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (1=1 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (0<0 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (0<1 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (1<0 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (1<1 → ¬0<⟨0⋅1⟩))
(¬0<⟨1⋅0⟩ → (0=0 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (0=1 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (1=0 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (1=1 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (0<0 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (0<1 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (1<0 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (1<1 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅1⟩ → (0=0 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (0=1 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (1=0 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (1=1 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (0<0 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (0<1 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (1<0 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (1<1 → ¬0<⟨1⋅1⟩))
(¬1<⟨0+0⟩ → (0=0 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (0=1 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (1=0 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (1=1 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (0<0 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (0<1 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (1<0 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (1<1 → ¬1<⟨0+0⟩))
(¬1<⟨0+1⟩ → (0=0 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (0=1 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (1=0 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (1=1 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (0<0 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (0<1 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (1<0 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (1<1 → ¬1<⟨0+1⟩))
(¬1<⟨1+0⟩ → (0=0 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (0=1 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (1=0 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (1=1 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (0<0 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (0<1 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (1<0 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (1<1 → ¬1<⟨1+0⟩))
(¬1<⟨1+1⟩ → (0=0 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (0=1 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (1=0 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (1=1 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (0<0 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (0<1 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (1<0 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (1<1 → ¬1<⟨1+1⟩))
(¬1<⟨0⋅0⟩ → (0=0 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (0=1 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (1=0 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (1=1 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (0<0 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (0<1 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (1<0 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (1<1 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅1⟩ → (0=0 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (0=1 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (1=0 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (1=1 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (0<0 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (0<1 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (1<0 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (1<1 → ¬1<⟨0⋅1⟩))
(¬1<⟨1⋅0⟩ → (0=0 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (0=1 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (1=0 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (1=1 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (0<0 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (0<1 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (1<0 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (1<1 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅1⟩ → (0=0 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (0=1 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (1=0 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (1=1 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (0<0 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (0<1 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (1<0 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (1<1 → ¬1<⟨1⋅1⟩))
(¬⟨0+0⟩<0 → (0=0 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (0=1 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (1=0 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (1=1 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (0<0 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (0<1 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (1<0 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (1<1 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<1 → (0=0 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (0=1 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (1=0 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (1=1 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (0<0 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (0<1 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (1<0 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (1<1 → ¬⟨0+0⟩<1))
(¬⟨0+1⟩<0 → (0=0 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (0=1 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (1=0 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (1=1 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (0<0 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (0<1 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (1<0 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (1<1 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<1 → (0=0 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (0=1 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (1=0 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (1=1 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (0<0 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (0<1 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (1<0 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (1<1 → ¬⟨0+1⟩<1))
(¬⟨1+0⟩<0 → (0=0 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (0=1 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (1=0 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (1=1 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (0<0 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (0<1 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (1<0 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (1<1 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<1 → (0=0 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (0=1 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (1=0 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (1=1 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (0<0 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (0<1 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (1<0 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (1<1 → ¬⟨1+0⟩<1))
(¬⟨1+1⟩<0 → (0=0 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (0=1 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (1=0 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (1=1 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (0<0 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (0<1 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (1<0 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (1<1 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<1 → (0=0 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (0=1 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (1=0 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (1=1 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (0<0 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (0<1 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (1<0 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (1<1 → ¬⟨1+1⟩<1))
(¬⟨0⋅0⟩<0 → (0=0 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (0=1 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (1=0 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (1=1 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (0<0 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (0<1 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (1<0 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (1<1 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<1 → (0=0 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (0=1 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (1=0 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (1=1 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (0<0 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (0<1 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (1<0 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (1<1 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅1⟩<0 → (0=0 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (0=1 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (1=0 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (1=1 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (0<0 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (0<1 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (1<0 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (1<1 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<1 → (0=0 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (0=1 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (1=0 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (1=1 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (0<0 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (0<1 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (1<0 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (1<1 → ¬⟨0⋅1⟩<1))
(¬⟨1⋅0⟩<0 → (0=0 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (0=1 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (1=0 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (1=1 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (0<0 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (0<1 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (1<0 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (1<1 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<1 → (0=0 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (0=1 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (1=0 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (1=1 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (0<0 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (0<1 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (1<0 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (1<1 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅1⟩<0 → (0=0 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (0=1 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (1=0 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (1=1 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (0<0 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (0<1 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (1<0 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (1<1 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<1 → (0=0 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (0=1 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (1=0 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (1=1 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (0<0 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (0<1 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (1<0 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (1<1 → ¬⟨1⋅1⟩<1))
(¬¬¬0=0 → (0=0 → ¬¬¬0=0))
(¬¬¬0=0 → (0=1 → ¬¬¬0=0))
(¬¬¬0=0 → (1=0 → ¬¬¬0=0))
(¬¬¬0=0 → (1=1 → ¬¬¬0=0))
(¬¬¬0=0 → (0<0 → ¬¬¬0=0))
(¬¬¬0=0 → (0<1 → ¬¬¬0=0))
(¬¬¬0=0 → (1<0 → ¬¬¬0=0))
(¬¬¬0=0 → (1<1 → ¬¬¬0=0))
(¬¬¬0=1 → (0=0 → ¬¬¬0=1))
(¬¬¬0=1 → (0=1 → ¬¬¬0=1))
(¬¬¬0=1 → (1=0 → ¬¬¬0=1))
(¬¬¬0=1 → (1=1 → ¬¬¬0=1))
(¬¬¬0=1 → (0<0 → ¬¬¬0=1))
(¬¬¬0=1 → (0<1 → ¬¬¬0=1))
(¬¬¬0=1 → (1<0 → ¬¬¬0=1))
(¬¬¬0=1 → (1<1 → ¬¬¬0=1))
(¬¬¬1=0 → (0=0 → ¬¬¬1=0))
(¬¬¬1=0 → (0=1 → ¬¬¬1=0))
(¬¬¬1=0 → (1=0 → ¬¬¬1=0))
(¬¬¬1=0 → (1=1 → ¬¬¬1=0))
(¬¬¬1=0 → (0<0 → ¬¬¬1=0))
(¬¬¬1=0 → (0<1 → ¬¬¬1=0))
(¬¬¬1=0 → (1<0 → ¬¬¬1=0))
(¬¬¬1=0 → (1<1 → ¬¬¬1=0))
(¬¬¬1=1 → (0=0 → ¬¬¬1=1))
(¬¬¬1=1 → (0=1 → ¬¬¬1=1))
(¬¬¬1=1 → (1=0 → ¬¬¬1=1))
(¬¬¬1=1 → (1=1 → ¬¬¬1=1))
(¬¬¬1=1 → (0<0 → ¬¬¬1=1))
(¬¬¬1=1 → (0<1 → ¬¬¬1=1))
(¬¬¬1=1 → (1<0 → ¬¬¬1=1))
(¬¬¬1=1 → (1<1 → ¬¬¬1=1))
(¬¬¬0<0 → (0=0 → ¬¬¬0<0))
(¬¬¬0<0 → (0=1 → ¬¬¬0<0))
(¬¬¬0<0 → (1=0 → ¬¬¬0<0))
(¬¬¬0<0 → (1=1 → ¬¬¬0<0))
(¬¬¬0<0 → (0<0 → ¬¬¬0<0))
(¬¬¬0<0 → (0<1 → ¬¬¬0<0))
(¬¬¬0<0 → (1<0 → ¬¬¬0<0))
(¬¬¬0<0 → (1<1 → ¬¬¬0<0))
(¬¬¬0<1 → (0=0 → ¬¬¬0<1))
(¬¬¬0<1 → (0=1 → ¬¬¬0<1))
(¬¬¬0<1 → (1=0 → ¬¬¬0<1))
(¬¬¬0<1 → (1=1 → ¬¬¬0<1))
(¬¬¬0<1 → (0<0 → ¬¬¬0<1))
(¬¬¬0<1 → (0<1 → ¬¬¬0<1))
(¬¬¬0<1 → (1<0 → ¬¬¬0<1))
(¬¬¬0<1 → (1<1 → ¬¬¬0<1))
(¬¬¬1<0 → (0=0 → ¬¬¬1<0))
(¬¬¬1<0 → (0=1 → ¬¬¬1<0))
(¬¬¬1<0 → (1=0 → ¬¬¬1<0))
(¬¬¬1<0 → (1=1 → ¬¬¬1<0))
(¬¬¬1<0 → (0<0 → ¬¬¬1<0))
(¬¬¬1<0 → (0<1 → ¬¬¬1<0))
(¬¬¬1<0 → (1<0 → ¬¬¬1<0))
(¬¬¬1<0 → (1<1 → ¬¬¬1<0))
(¬¬¬1<1 → (0=0 → ¬¬¬1<1))
(¬¬¬1<1 → (0=1 → ¬¬¬1<1))
(¬¬¬1<1 → (1=0 → ¬¬¬1<1))
(¬¬¬1<1 → (1=1 → ¬¬¬1<1))
(¬¬¬1<1 → (0<0 → ¬¬¬1<1))
(¬¬¬1<1 → (0<1 → ¬¬¬1<1))
(¬¬¬1<1 → (1<0 → ¬¬¬1<1))
(¬¬¬1<1 → (1<1 → ¬¬¬1<1))
(¬¬∀x. 0=x → (0=0 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (0=1 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (1=0 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (1=1 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (0<0 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (0<1 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (1<0 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (1<1 → ¬¬∀x. 0=x))
(¬¬∀x. 1=x → (0=0 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (0=1 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (1=0 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (1=1 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (0<0 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (0<1 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (1<0 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (1<1 → ¬¬∀x. 1=x))
(¬¬∀x. x=0 → (0=0 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (0=1 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (1=0 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (1=1 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (0<0 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (0<1 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (1<0 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (1<1 → ¬¬∀x. x=0))
(¬¬∀x. x=1 → (0=0 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (0=1 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (1=0 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (1=1 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (0<0 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (0<1 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (1<0 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (1<1 → ¬¬∀x. x=1))
(¬¬∀x. x=x → (0=0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (0=1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (1=0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (1=1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (0<0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (0<1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (1<0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (1<1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (0=0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (0=1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (1=0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (1=1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (0<0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (0<1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (1<0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (1<1 → ¬¬∀x. x=x))
(¬¬∀x. 0<x → (0=0 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (0=1 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (1=0 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (1=1 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (0<0 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (0<1 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (1<0 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (1<1 → ¬¬∀x. 0<x))
(¬¬∀x. 1<x → (0=0 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (0=1 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (1=0 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (1=1 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (0<0 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (0<1 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (1<0 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (1<1 → ¬¬∀x. 1<x))
(¬¬∀x. x<0 → (0=0 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (0=1 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (1=0 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (1=1 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (0<0 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (0<1 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (1<0 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (1<1 → ¬¬∀x. x<0))
(¬¬∀x. x<1 → (0=0 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (0=1 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (1=0 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (1=1 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (0<0 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (0<1 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (1<0 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (1<1 → ¬¬∀x. x<1))
(¬¬∀x. x<x → (0=0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (0=1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (1=0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (1=1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (0<0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (0<1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (1<0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (1<1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (0=0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (0=1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (1=0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (1=1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (0<0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (0<1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (1<0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (1<1 → ¬¬∀x. x<x))
(¬∀y. 0=y → (0=0 → ¬∀y. 0=y))
(¬∀y. 0=y → (0=1 → ¬∀y. 0=y))
(¬∀y. 0=y → (1=0 → ¬∀y. 0=y))
(¬∀y. 0=y → (1=1 → ¬∀y. 0=y))
(¬∀y. 0=y → (0<0 → ¬∀y. 0=y))
(¬∀y. 0=y → (0<1 → ¬∀y. 0=y))
(¬∀y. 0=y → (1<0 → ¬∀y. 0=y))
(¬∀y. 0=y → (1<1 → ¬∀y. 0=y))
(¬∀y. 1=y → (0=0 → ¬∀y. 1=y))
(¬∀y. 1=y → (0=1 → ¬∀y. 1=y))
(¬∀y. 1=y → (1=0 → ¬∀y. 1=y))
(¬∀y. 1=y → (1=1 → ¬∀y. 1=y))
(¬∀y. 1=y → (0<0 → ¬∀y. 1=y))
(¬∀y. 1=y → (0<1 → ¬∀y. 1=y))
(¬∀y. 1=y → (1<0 → ¬∀y. 1=y))
(¬∀y. 1=y → (1<1 → ¬∀y. 1=y))
(¬∀y. y=0 → (0=0 → ¬∀y. y=0))
(¬∀y. y=0 → (0=1 → ¬∀y. y=0))
(¬∀y. y=0 → (1=0 → ¬∀y. y=0))
(¬∀y. y=0 → (1=1 → ¬∀y. y=0))
(¬∀y. y=0 → (0<0 → ¬∀y. y=0))
(¬∀y. y=0 → (0<1 → ¬∀y. y=0))
(¬∀y. y=0 → (1<0 → ¬∀y. y=0))
(¬∀y. y=0 → (1<1 → ¬∀y. y=0))
(¬∀y. y=1 → (0=0 → ¬∀y. y=1))
(¬∀y. y=1 → (0=1 → ¬∀y. y=1))
(¬∀y. y=1 → (1=0 → ¬∀y. y=1))
(¬∀y. y=1 → (1=1 → ¬∀y. y=1))
(¬∀y. y=1 → (0<0 → ¬∀y. y=1))
(¬∀y. y=1 → (0<1 → ¬∀y. y=1))
(¬∀y. y=1 → (1<0 → ¬∀y. y=1))
(¬∀y. y=1 → (1<1 → ¬∀y. y=1))
(¬∀y. 0<y → (0=0 → ¬∀y. 0<y))
(¬∀y. 0<y → (0=1 → ¬∀y. 0<y))
(¬∀y. 0<y → (1=0 → ¬∀y. 0<y))
(¬∀y. 0<y → (1=1 → ¬∀y. 0<y))
(¬∀y. 0<y → (0<0 → ¬∀y. 0<y))
(¬∀y. 0<y → (0<1 → ¬∀y. 0<y))
(¬∀y. 0<y → (1<0 → ¬∀y. 0<y))
(¬∀y. 0<y → (1<1 → ¬∀y. 0<y))
(¬∀y. 1<y → (0=0 → ¬∀y. 1<y))
(¬∀y. 1<y → (0=1 → ¬∀y. 1<y))
(¬∀y. 1<y → (1=0 → ¬∀y. 1<y))
(¬∀y. 1<y → (1=1 → ¬∀y. 1<y))
(¬∀y. 1<y → (0<0 → ¬∀y. 1<y))
(¬∀y. 1<y → (0<1 → ¬∀y. 1<y))
(¬∀y. 1<y → (1<0 → ¬∀y. 1<y))
(¬∀y. 1<y → (1<1 → ¬∀y. 1<y))
(¬∀y. y<0 → (0=0 → ¬∀y. y<0))
(¬∀y. y<0 → (0=1 → ¬∀y. y<0))
(¬∀y. y<0 → (1=0 → ¬∀y. y<0))
(¬∀y. y<0 → (1=1 → ¬∀y. y<0))
(¬∀y. y<0 → (0<0 → ¬∀y. y<0))
(¬∀y. y<0 → (0<1 → ¬∀y. y<0))
(¬∀y. y<0 → (1<0 → ¬∀y. y<0))
(¬∀y. y<0 → (1<1 → ¬∀y. y<0))
(¬∀y. y<1 → (0=0 → ¬∀y. y<1))
(¬∀y. y<1 → (0=1 → ¬∀y. y<1))
(¬∀y. y<1 → (1=0 → ¬∀y. y<1))
(¬∀y. y<1 → (1=1 → ¬∀y. y<1))
(¬∀y. y<1 → (0<0 → ¬∀y. y<1))
(¬∀y. y<1 → (0<1 → ¬∀y. y<1))
(¬∀y. y<1 → (1<0 → ¬∀y. y<1))
(¬∀y. y<1 → (1<1 → ¬∀y. y<1))
(¬∀x. ¬0=x → (0=0 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (0=1 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (1=0 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (1=1 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (0<0 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (0<1 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (1<0 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (1<1 → ¬∀x. ¬0=x))
(¬∀x. ¬1=x → (0=0 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (0=1 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (1=0 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (1=1 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (0<0 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (0<1 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (1<0 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (1<1 → ¬∀x. ¬1=x))
(¬∀x. ¬x=0 → (0=0 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (0=1 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (1=0 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (1=1 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (0<0 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (0<1 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (1<0 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (1<1 → ¬∀x. ¬x=0))
(¬∀x. ¬x=1 → (0=0 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (0=1 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (1=0 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (1=1 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (0<0 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (0<1 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (1<0 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (1<1 → ¬∀x. ¬x=1))
(¬∀x. ¬x=x → (0=0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (0=1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (1=0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (1=1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (0<0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (0<1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (1<0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (1<1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (0=0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (0=1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (1=0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (1=1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (0<0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (0<1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (1<0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (1<1 → ¬∀x. ¬x=x))
(¬∀x. ¬0<x → (0=0 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (0=1 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (1=0 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (1=1 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (0<0 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (0<1 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (1<0 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (1<1 → ¬∀x. ¬0<x))
(¬∀x. ¬1<x → (0=0 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (0=1 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (1=0 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (1=1 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (0<0 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (0<1 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (1<0 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (1<1 → ¬∀x. ¬1<x))
(¬∀x. ¬x<0 → (0=0 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (0=1 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (1=0 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (1=1 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (0<0 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (0<1 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (1<0 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (1<1 → ¬∀x. ¬x<0))
(¬∀x. ¬x<1 → (0=0 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (0=1 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (1=0 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (1=1 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (0<0 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (0<1 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (1<0 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (1<1 → ¬∀x. ¬x<1))
(¬∀x. ¬x<x → (0=0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (0=1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (1=0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (1=1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (0<0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (0<1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (1<0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (1<1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (0=0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (0=1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (1=0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (1=1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (0<0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (0<1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (1<0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (1<1 → ¬∀x. ¬x<x))
(∀z. 0=z → (0=0 → ∀z. 0=z))
(∀z. 0=z → (0=1 → ∀z. 0=z))
(∀z. 0=z → (1=0 → ∀z. 0=z))
(∀z. 0=z → (1=1 → ∀z. 0=z))
(∀z. 0=z → (0<0 → ∀z. 0=z))
(∀z. 0=z → (0<1 → ∀z. 0=z))
(∀z. 0=z → (1<0 → ∀z. 0=z))
(∀z. 0=z → (1<1 → ∀z. 0=z))
(∀x. 0=⟨0+x⟩ → (0=0 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (0=1 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (1=0 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (1=1 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (0<0 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (0<1 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (1<0 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (1<1 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨1+x⟩ → (0=0 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (0=1 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (1=0 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (1=1 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (0<0 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (0<1 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (1<0 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (1<1 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨x+0⟩ → (0=0 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (0=1 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (1=0 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (1=1 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (0<0 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (0<1 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (1<0 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (1<1 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+1⟩ → (0=0 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (0=1 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (1=0 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (1=1 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (0<0 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (0<1 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (1<0 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (1<1 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+x⟩ → (0=0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (0=1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (1=0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (1=1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (0<0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (0<1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (1<0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (1<1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (0=0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (0=1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (1=0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (1=1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (0<0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (0<1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (1<0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (1<1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨0⋅x⟩ → (0=0 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (0=1 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (1=0 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (1=1 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (0<0 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (0<1 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (1<0 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (1<1 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (0=0 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (0=1 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (1=0 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (1=1 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (0<0 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (0<1 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (1<0 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (1<1 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨x⋅0⟩ → (0=0 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (0=1 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (1=0 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (1=1 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (0<0 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (0<1 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (1<0 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (1<1 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅1⟩ → (0=0 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (0=1 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (1=0 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (1=1 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (0<0 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (0<1 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (1<0 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (1<1 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅x⟩ → (0=0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (0=1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (1=0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (1=1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (0<0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (0<1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (1<0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (1<1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (0=0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (0=1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (1=0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (1=1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (0<0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (0<1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (1<0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (1<1 → ∀x. 0=⟨x⋅x⟩))
(∀z. 1=z → (0=0 → ∀z. 1=z))
(∀z. 1=z → (0=1 → ∀z. 1=z))
(∀z. 1=z → (1=0 → ∀z. 1=z))
(∀z. 1=z → (1=1 → ∀z. 1=z))
(∀z. 1=z → (0<0 → ∀z. 1=z))
(∀z. 1=z → (0<1 → ∀z. 1=z))
(∀z. 1=z → (1<0 → ∀z. 1=z))
(∀z. 1=z → (1<1 → ∀z. 1=z))
(∀x. 1=⟨0+x⟩ → (0=0 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (0=1 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (1=0 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (1=1 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (0<0 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (0<1 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (1<0 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (1<1 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨1+x⟩ → (0=0 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (0=1 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (1=0 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (1=1 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (0<0 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (0<1 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (1<0 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (1<1 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨x+0⟩ → (0=0 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (0=1 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (1=0 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (1=1 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (0<0 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (0<1 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (1<0 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (1<1 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+1⟩ → (0=0 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (0=1 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (1=0 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (1=1 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (0<0 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (0<1 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (1<0 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (1<1 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+x⟩ → (0=0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (0=1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (1=0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (1=1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (0<0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (0<1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (1<0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (1<1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (0=0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (0=1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (1=0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (1=1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (0<0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (0<1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (1<0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (1<1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨0⋅x⟩ → (0=0 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (0=1 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (1=0 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (1=1 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (0<0 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (0<1 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (1<0 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (1<1 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (0=0 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (0=1 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (1=0 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (1=1 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (0<0 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (0<1 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (1<0 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (1<1 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨x⋅0⟩ → (0=0 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (0=1 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (1=0 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (1=1 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (0<0 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (0<1 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (1<0 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (1<1 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅1⟩ → (0=0 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (0=1 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (1=0 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (1=1 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (0<0 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (0<1 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (1<0 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (1<1 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅x⟩ → (0=0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (0=1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (1=0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (1=1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (0<0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (0<1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (1<0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (1<1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (0=0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (0=1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (1=0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (1=1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (0<0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (0<1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (1<0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (1<1 → ∀x. 1=⟨x⋅x⟩))
(∀x. x=⟨0+0⟩ → (0=0 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (0=1 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (1=0 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (1=1 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (0<0 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (0<1 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (1<0 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (1<1 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+1⟩ → (0=0 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (0=1 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (1=0 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (1=1 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (0<0 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (0<1 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (1<0 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (1<1 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+x⟩ → (0=0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (0=1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (1=0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (1=1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (0<0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (0<1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (1<0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (1<1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (0=0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (0=1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (1=0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (1=1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (0<0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (0<1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (1<0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (1<1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨1+0⟩ → (0=0 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (0=1 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (1=0 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (1=1 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (0<0 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (0<1 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (1<0 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (1<1 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+1⟩ → (0=0 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (0=1 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (1=0 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (1=1 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (0<0 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (0<1 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (1<0 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (1<1 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+x⟩ → (0=0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (0=1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (1=0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (1=1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (0<0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (0<1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (1<0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (1<1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (0=0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (0=1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (1=0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (1=1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (0<0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (0<1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (1<0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (1<1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨x+0⟩ → (0=0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (0=1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (1=0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (1=1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (0<0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (0<1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (1<0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (1<1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (0=0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (0=1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (1=0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (1=1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (0<0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (0<1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (1<0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (1<1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+1⟩ → (0=0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (0=1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (1=0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (1=1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (0<0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (0<1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (1<0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (1<1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (0=0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (0=1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (1=0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (1=1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (0<0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (0<1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (1<0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (1<1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+x⟩ → (0=0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (0=1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (1=0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (1=1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (0<0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (0<1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (1<0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (1<1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (0=0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (0=1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (1=0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (1=1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (0<0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (0<1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (1<0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (1<1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (0=0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (0=1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (1=0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (1=1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (0<0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (0<1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (1<0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (1<1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨0⋅0⟩ → (0=0 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (0=1 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (1=0 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (1=1 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (0<0 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (0<1 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (1<0 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (1<1 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅1⟩ → (0=0 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (0=1 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (1=0 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (1=1 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (0<0 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (0<1 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (1<0 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (1<1 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅x⟩ → (0=0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (0=1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (1=0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (1=1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (0<0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (0<1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (1<0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (1<1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (0=0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (0=1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (1=0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (1=1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (0<0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (0<1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (1<0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (1<1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨1⋅0⟩ → (0=0 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (0=1 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (1=0 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (1=1 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (0<0 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (0<1 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (1<0 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (1<1 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅1⟩ → (0=0 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (0=1 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (1=0 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (1=1 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (0<0 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (0<1 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (1<0 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (1<1 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅x⟩ → (0=0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (0=1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (1=0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (1=1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (0<0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (0<1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (1<0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (1<1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (0=0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (0=1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (1=0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (1=1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (0<0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (0<1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (1<0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (1<1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨x⋅0⟩ → (0=0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (0=1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (1=0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (1=1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (0<0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (0<1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (1<0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (1<1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (0=0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (0=1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (1=0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (1=1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (0<0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (0<1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (1<0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (1<1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅1⟩ → (0=0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (0=1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (1=0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (1=1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (0<0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (0<1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (1<0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (1<1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (0=0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (0=1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (1=0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (1=1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (0<0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (0<1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (1<0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (1<1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅x⟩ → (0=0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (0=1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (1=0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (1=1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (0<0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (0<1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (1<0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (1<1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (0=0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (0=1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (1=0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (1=1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (0<0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (0<1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (1<0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (1<1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (0=0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (0=1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (1=0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (1=1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (0<0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (0<1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (1<0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (1<1 → ∀x. x=⟨x⋅x⟩))
(∀y. y=y → (0=0 → ∀y. y=y))
(∀y. y=y → (0=1 → ∀y. y=y))
(∀y. y=y → (1=0 → ∀y. y=y))
(∀y. y=y → (1=1 → ∀y. y=y))
(∀y. y=y → (0<0 → ∀y. y=y))
(∀y. y=y → (0<1 → ∀y. y=y))
(∀y. y=y → (1<0 → ∀y. y=y))
(∀y. y=y → (1<1 → ∀y. y=y))
(∀y. y=y → (0=0 → ∀y. y=y))
(∀y. y=y → (0=1 → ∀y. y=y))
(∀y. y=y → (1=0 → ∀y. y=y))
(∀y. y=y → (1=1 → ∀y. y=y))
(∀y. y=y → (0<0 → ∀y. y=y))
(∀y. y=y → (0<1 → ∀y. y=y))
(∀y. y=y → (1<0 → ∀y. y=y))
(∀y. y=y → (1<1 → ∀y. y=y))
(∀z. z=0 → (0=0 → ∀z. z=0))
(∀z. z=0 → (0=1 → ∀z. z=0))
(∀z. z=0 → (1=0 → ∀z. z=0))
(∀z. z=0 → (1=1 → ∀z. z=0))
(∀z. z=0 → (0<0 → ∀z. z=0))
(∀z. z=0 → (0<1 → ∀z. z=0))
(∀z. z=0 → (1<0 → ∀z. z=0))
(∀z. z=0 → (1<1 → ∀z. z=0))
(∀z. z=1 → (0=0 → ∀z. z=1))
(∀z. z=1 → (0=1 → ∀z. z=1))
(∀z. z=1 → (1=0 → ∀z. z=1))
(∀z. z=1 → (1=1 → ∀z. z=1))
(∀z. z=1 → (0<0 → ∀z. z=1))
(∀z. z=1 → (0<1 → ∀z. z=1))
(∀z. z=1 → (1<0 → ∀z. z=1))
(∀z. z=1 → (1<1 → ∀z. z=1))
(∀x. ⟨0+0⟩=x → (0=0 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (0=1 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (1=0 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (1=1 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (0<0 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (0<1 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (1<0 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (1<1 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+1⟩=x → (0=0 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (0=1 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (1=0 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (1=1 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (0<0 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (0<1 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (1<0 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (1<1 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+x⟩=0 → (0=0 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (0=1 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (1=0 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (1=1 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (0<0 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (0<1 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (1<0 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (1<1 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=1 → (0=0 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (0=1 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (1=0 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (1=1 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (0<0 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (0<1 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (1<0 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (1<1 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=x → (0=0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (0=1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (1=0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (1=1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (0<0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (0<1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (1<0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (1<1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (0=0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (0=1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (1=0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (1=1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (0<0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (0<1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (1<0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (1<1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨1+0⟩=x → (0=0 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (0=1 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (1=0 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (1=1 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (0<0 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (0<1 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (1<0 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (1<1 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+1⟩=x → (0=0 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (0=1 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (1=0 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (1=1 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (0<0 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (0<1 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (1<0 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (1<1 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+x⟩=0 → (0=0 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (0=1 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (1=0 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (1=1 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (0<0 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (0<1 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (1<0 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (1<1 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=1 → (0=0 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (0=1 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (1=0 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (1=1 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (0<0 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (0<1 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (1<0 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (1<1 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=x → (0=0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (0=1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (1=0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (1=1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (0<0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (0<1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (1<0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (1<1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (0=0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (0=1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (1=0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (1=1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (0<0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (0<1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (1<0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (1<1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨x+0⟩=0 → (0=0 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (0=1 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (1=0 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (1=1 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (0<0 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (0<1 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (1<0 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (1<1 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=1 → (0=0 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (0=1 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (1=0 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (1=1 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (0<0 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (0<1 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (1<0 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (1<1 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=x → (0=0 → ∀x. ⟨x+0⟩=x))
(0=0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (0=1 → ∀x. ⟨x+0⟩=x))
(0=1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (1=0 → ∀x. ⟨x+0⟩=x))
(1=0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (1=1 → ∀x. ⟨x+0⟩=x))
(1=1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (0<0 → ∀x. ⟨x+0⟩=x))
(0<0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (0<1 → ∀x. ⟨x+0⟩=x))
(0<1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (1<0 → ∀x. ⟨x+0⟩=x))
(1<0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (1<1 → ∀x. ⟨x+0⟩=x))
(1<1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (0=0 → ∀x. ⟨x+0⟩=x))
(0=0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (0=1 → ∀x. ⟨x+0⟩=x))
(0=1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (1=0 → ∀x. ⟨x+0⟩=x))
(1=0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (1=1 → ∀x. ⟨x+0⟩=x))
(1=1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (0<0 → ∀x. ⟨x+0⟩=x))
(0<0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (0<1 → ∀x. ⟨x+0⟩=x))
(0<1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (1<0 → ∀x. ⟨x+0⟩=x))
(1<0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (1<1 → ∀x. ⟨x+0⟩=x))
(1<1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+1⟩=0 → (0=0 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (0=1 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (1=0 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (1=1 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (0<0 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (0<1 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (1<0 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (1<1 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=1 → (0=0 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (0=1 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (1=0 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (1=1 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (0<0 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (0<1 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (1<0 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (1<1 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=x → (0=0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (0=1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (1=0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (1=1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (0<0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (0<1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (1<0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (1<1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (0=0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (0=1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (1=0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (1=1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (0<0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (0<1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (1<0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (1<1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+x⟩=0 → (0=0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (0=1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (1=0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (1=1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (0<0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (0<1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (1<0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (1<1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (0=0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (0=1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (1=0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (1=1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (0<0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (0<1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (1<0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (1<1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=1 → (0=0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (0=1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (1=0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (1=1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (0<0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (0<1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (1<0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (1<1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (0=0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (0=1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (1=0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (1=1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (0<0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (0<1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (1<0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (1<1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=x → (0=0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (0=1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (1=0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (1=1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (0<0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (0<1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (1<0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (1<1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (0=0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (0=1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (1=0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (1=1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (0<0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (0<1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (1<0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (1<1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (0=0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (0=1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (1=0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (1=1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (0<0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (0<1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (1<0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (1<1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨0⋅0⟩=x → (0=0 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (0=1 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (1=0 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (1=1 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (0<0 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (0<1 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (1<0 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (1<1 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅1⟩=x → (0=0 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (0=1 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (1=0 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (1=1 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (0<0 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (0<1 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (1<0 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (1<1 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅x⟩=0 → (0=0 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (0=1 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (1=0 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (1=1 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (0<0 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (0<1 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (1<0 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (1<1 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=1 → (0=0 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (0=1 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (1=0 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (1=1 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (0<0 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (0<1 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (1<0 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (1<1 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=x → (0=0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (0=1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (1=0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (1=1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (0<0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (0<1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (1<0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (1<1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (0=0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (0=1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (1=0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (1=1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (0<0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (0<1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (1<0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (1<1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨1⋅0⟩=x → (0=0 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (0=1 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (1=0 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (1=1 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (0<0 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (0<1 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (1<0 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (1<1 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅1⟩=x → (0=0 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (0=1 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (1=0 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (1=1 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (0<0 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (0<1 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (1<0 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (1<1 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅x⟩=0 → (0=0 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (0=1 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (1=0 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (1=1 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (0<0 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (0<1 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (1<0 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (1<1 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=1 → (0=0 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (0=1 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (1=0 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (1=1 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (0<0 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (0<1 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (1<0 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (1<1 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=x → (0=0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (0=1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (1=0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (1=1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (0<0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (0<1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (1<0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (1<1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (0=0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (0=1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (1=0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (1=1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (0<0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (0<1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (1<0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (1<1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨x⋅0⟩=0 → (0=0 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (0=1 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (1=0 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (1=1 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (0<0 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (0<1 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (1<0 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (1<1 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=1 → (0=0 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (0=1 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (1=0 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (1=1 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (0<0 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (0<1 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (1<0 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (1<1 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=x → (0=0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (0=1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (1=0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (1=1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (0<0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (0<1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (1<0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (1<1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (0=0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (0=1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (1=0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (1=1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (0<0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (0<1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (1<0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (1<1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅1⟩=0 → (0=0 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (0=1 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (1=0 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (1=1 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (0<0 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (0<1 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (1<0 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (1<1 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=1 → (0=0 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (0=1 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (1=0 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (1=1 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (0<0 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (0<1 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (1<0 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (1<1 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=x → (0=0 → ∀x. ⟨x⋅1⟩=x))
(0=0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (0=1 → ∀x. ⟨x⋅1⟩=x))
(0=1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (1=0 → ∀x. ⟨x⋅1⟩=x))
(1=0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (1=1 → ∀x. ⟨x⋅1⟩=x))
(1=1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (0<0 → ∀x. ⟨x⋅1⟩=x))
(0<0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (0<1 → ∀x. ⟨x⋅1⟩=x))
(0<1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (1<0 → ∀x. ⟨x⋅1⟩=x))
(1<0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (1<1 → ∀x. ⟨x⋅1⟩=x))
(1<1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (0=0 → ∀x. ⟨x⋅1⟩=x))
(0=0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (0=1 → ∀x. ⟨x⋅1⟩=x))
(0=1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (1=0 → ∀x. ⟨x⋅1⟩=x))
(1=0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (1=1 → ∀x. ⟨x⋅1⟩=x))
(1=1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (0<0 → ∀x. ⟨x⋅1⟩=x))
(0<0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (0<1 → ∀x. ⟨x⋅1⟩=x))
(0<1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (1<0 → ∀x. ⟨x⋅1⟩=x))
(1<0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (1<1 → ∀x. ⟨x⋅1⟩=x))
(1<1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅x⟩=0 → (0=0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (0=1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (1=0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (1=1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (0<0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (0<1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (1<0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (1<1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (0=0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (0=1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (1=0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (1=1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (0<0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (0<1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (1<0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (1<1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=1 → (0=0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (0=1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (1=0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (1=1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (0<0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (0<1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (1<0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (1<1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (0=0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (0=1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (1=0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (1=1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (0<0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (0<1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (1<0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (1<1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=x → (0=0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (0=1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (1=0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (1=1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (0<0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (0<1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (1<0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (1<1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (0=0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (0=1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (1=0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (1=1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (0<0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (0<1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (1<0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (1<1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (0=0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (0=1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (1=0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (1=1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (0<0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (0<1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (1<0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (1<1 → ∀x. ⟨x⋅x⟩=x))
(∀z. 0<z → (0=0 → ∀z. 0<z))
(∀z. 0<z → (0=1 → ∀z. 0<z))
(∀z. 0<z → (1=0 → ∀z. 0<z))
(∀z. 0<z → (1=1 → ∀z. 0<z))
(∀z. 0<z → (0<0 → ∀z. 0<z))
(∀z. 0<z → (0<1 → ∀z. 0<z))
(∀z. 0<z → (1<0 → ∀z. 0<z))
(∀z. 0<z → (1<1 → ∀z. 0<z))
(∀x. 0<⟨0+x⟩ → (0=0 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (0=1 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (1=0 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (1=1 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (0<0 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (0<1 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (1<0 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (1<1 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨1+x⟩ → (0=0 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (0=1 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (1=0 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (1=1 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (0<0 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (0<1 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (1<0 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (1<1 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨x+0⟩ → (0=0 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (0=1 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (1=0 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (1=1 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (0<0 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (0<1 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (1<0 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (1<1 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+1⟩ → (0=0 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (0=1 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (1=0 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (1=1 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (0<0 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (0<1 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (1<0 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (1<1 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+x⟩ → (0=0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (0=1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (1=0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (1=1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (0<0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (0<1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (1<0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (1<1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (0=0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (0=1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (1=0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (1=1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (0<0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (0<1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (1<0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (1<1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨0⋅x⟩ → (0=0 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (0=1 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (1=0 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (1=1 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (0<0 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (0<1 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (1<0 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (1<1 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (0=0 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (0=1 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (1=0 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (1=1 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (0<0 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (0<1 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (1<0 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (1<1 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨x⋅0⟩ → (0=0 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (0=1 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (1=0 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (1=1 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (0<0 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (0<1 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (1<0 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (1<1 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅1⟩ → (0=0 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (0=1 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (1=0 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (1=1 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (0<0 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (0<1 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (1<0 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (1<1 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅x⟩ → (0=0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (0=1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (1=0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (1=1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (0<0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (0<1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (1<0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (1<1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (0=0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (0=1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (1=0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (1=1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (0<0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (0<1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (1<0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (1<1 → ∀x. 0<⟨x⋅x⟩))
(∀z. 1<z → (0=0 → ∀z. 1<z))
(∀z. 1<z → (0=1 → ∀z. 1<z))
(∀z. 1<z → (1=0 → ∀z. 1<z))
(∀z. 1<z → (1=1 → ∀z. 1<z))
(∀z. 1<z → (0<0 → ∀z. 1<z))
(∀z. 1<z → (0<1 → ∀z. 1<z))
(∀z. 1<z → (1<0 → ∀z. 1<z))
(∀z. 1<z → (1<1 → ∀z. 1<z))
(∀x. 1<⟨0+x⟩ → (0=0 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (0=1 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (1=0 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (1=1 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (0<0 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (0<1 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (1<0 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (1<1 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨1+x⟩ → (0=0 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (0=1 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (1=0 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (1=1 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (0<0 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (0<1 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (1<0 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (1<1 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨x+0⟩ → (0=0 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (0=1 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (1=0 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (1=1 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (0<0 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (0<1 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (1<0 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (1<1 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+1⟩ → (0=0 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (0=1 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (1=0 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (1=1 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (0<0 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (0<1 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (1<0 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (1<1 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+x⟩ → (0=0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (0=1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (1=0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (1=1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (0<0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (0<1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (1<0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (1<1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (0=0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (0=1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (1=0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (1=1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (0<0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (0<1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (1<0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (1<1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨0⋅x⟩ → (0=0 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (0=1 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (1=0 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (1=1 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (0<0 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (0<1 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (1<0 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (1<1 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (0=0 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (0=1 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (1=0 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (1=1 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (0<0 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (0<1 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (1<0 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (1<1 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨x⋅0⟩ → (0=0 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (0=1 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (1=0 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (1=1 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (0<0 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (0<1 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (1<0 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (1<1 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅1⟩ → (0=0 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (0=1 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (1=0 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (1=1 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (0<0 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (0<1 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (1<0 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (1<1 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅x⟩ → (0=0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (0=1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (1=0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (1=1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (0<0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (0<1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (1<0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (1<1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (0=0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (0=1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (1=0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (1=1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (0<0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (0<1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (1<0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (1<1 → ∀x. 1<⟨x⋅x⟩))
(∀x. x<⟨0+0⟩ → (0=0 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (0=1 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (1=0 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (1=1 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (0<0 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (0<1 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (1<0 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (1<1 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+1⟩ → (0=0 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (0=1 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (1=0 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (1=1 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (0<0 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (0<1 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (1<0 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (1<1 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+x⟩ → (0=0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (0=1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (1=0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (1=1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (0<0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (0<1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (1<0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (1<1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (0=0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (0=1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (1=0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (1=1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (0<0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (0<1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (1<0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (1<1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨1+0⟩ → (0=0 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (0=1 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (1=0 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (1=1 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (0<0 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (0<1 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (1<0 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (1<1 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+1⟩ → (0=0 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (0=1 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (1=0 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (1=1 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (0<0 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (0<1 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (1<0 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (1<1 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+x⟩ → (0=0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (0=1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (1=0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (1=1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (0<0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (0<1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (1<0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (1<1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (0=0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (0=1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (1=0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (1=1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (0<0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (0<1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (1<0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (1<1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨x+0⟩ → (0=0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (0=1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (1=0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (1=1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (0<0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (0<1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (1<0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (1<1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (0=0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (0=1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (1=0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (1=1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (0<0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (0<1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (1<0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (1<1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+1⟩ → (0=0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (0=1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (1=0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (1=1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (0<0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (0<1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (1<0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (1<1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (0=0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (0=1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (1=0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (1=1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (0<0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (0<1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (1<0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (1<1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+x⟩ → (0=0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (0=1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (1=0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (1=1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (0<0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (0<1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (1<0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (1<1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (0=0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (0=1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (1=0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (1=1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (0<0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (0<1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (1<0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (1<1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (0=0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (0=1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (1=0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (1=1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (0<0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (0<1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (1<0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (1<1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨0⋅0⟩ → (0=0 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (0=1 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (1=0 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (1=1 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (0<0 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (0<1 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (1<0 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (1<1 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅1⟩ → (0=0 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (0=1 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (1=0 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (1=1 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (0<0 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (0<1 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (1<0 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (1<1 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅x⟩ → (0=0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (0=1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (1=0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (1=1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (0<0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (0<1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (1<0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (1<1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (0=0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (0=1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (1=0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (1=1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (0<0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (0<1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (1<0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (1<1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨1⋅0⟩ → (0=0 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (0=1 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (1=0 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (1=1 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (0<0 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (0<1 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (1<0 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (1<1 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅1⟩ → (0=0 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (0=1 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (1=0 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (1=1 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (0<0 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (0<1 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (1<0 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (1<1 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅x⟩ → (0=0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (0=1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (1=0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (1=1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (0<0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (0<1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (1<0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (1<1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (0=0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (0=1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (1=0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (1=1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (0<0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (0<1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (1<0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (1<1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨x⋅0⟩ → (0=0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (0=1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (1=0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (1=1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (0<0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (0<1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (1<0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (1<1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (0=0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (0=1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (1=0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (1=1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (0<0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (0<1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (1<0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (1<1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅1⟩ → (0=0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (0=1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (1=0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (1=1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (0<0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (0<1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (1<0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (1<1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (0=0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (0=1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (1=0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (1=1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (0<0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (0<1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (1<0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (1<1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅x⟩ → (0=0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (0=1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (1=0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (1=1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (0<0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (0<1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (1<0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (1<1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (0=0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (0=1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (1=0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (1=1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (0<0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (0<1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (1<0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (1<1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (0=0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (0=1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (1=0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (1=1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (0<0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (0<1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (1<0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (1<1 → ∀x. x<⟨x⋅x⟩))
(∀y. y<y → (0=0 → ∀y. y<y))
(∀y. y<y → (0=1 → ∀y. y<y))
(∀y. y<y → (1=0 → ∀y. y<y))
(∀y. y<y → (1=1 → ∀y. y<y))
(∀y. y<y → (0<0 → ∀y. y<y))
(∀y. y<y → (0<1 → ∀y. y<y))
(∀y. y<y → (1<0 → ∀y. y<y))
(∀y. y<y → (1<1 → ∀y. y<y))
(∀y. y<y → (0=0 → ∀y. y<y))
(∀y. y<y → (0=1 → ∀y. y<y))
(∀y. y<y → (1=0 → ∀y. y<y))
(∀y. y<y → (1=1 → ∀y. y<y))
(∀y. y<y → (0<0 → ∀y. y<y))
(∀y. y<y → (0<1 → ∀y. y<y))
(∀y. y<y → (1<0 → ∀y. y<y))
(∀y. y<y → (1<1 → ∀y. y<y))
(∀z. z<0 → (0=0 → ∀z. z<0))
(∀z. z<0 → (0=1 → ∀z. z<0))
(∀z. z<0 → (1=0 → ∀z. z<0))
(∀z. z<0 → (1=1 → ∀z. z<0))
(∀z. z<0 → (0<0 → ∀z. z<0))
(∀z. z<0 → (0<1 → ∀z. z<0))
(∀z. z<0 → (1<0 → ∀z. z<0))
(∀z. z<0 → (1<1 → ∀z. z<0))
(∀z. z<1 → (0=0 → ∀z. z<1))
(∀z. z<1 → (0=1 → ∀z. z<1))
(∀z. z<1 → (1=0 → ∀z. z<1))
(∀z. z<1 → (1=1 → ∀z. z<1))
(∀z. z<1 → (0<0 → ∀z. z<1))
(∀z. z<1 → (0<1 → ∀z. z<1))
(∀z. z<1 → (1<0 → ∀z. z<1))
(∀z. z<1 → (1<1 → ∀z. z<1))
(∀x. ⟨0+0⟩<x → (0=0 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (0=1 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (1=0 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (1=1 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (0<0 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (0<1 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (1<0 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (1<1 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+1⟩<x → (0=0 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (0=1 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (1=0 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (1=1 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (0<0 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (0<1 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (1<0 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (1<1 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+x⟩<0 → (0=0 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (0=1 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (1=0 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (1=1 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (0<0 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (0<1 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (1<0 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (1<1 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<1 → (0=0 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (0=1 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (1=0 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (1=1 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (0<0 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (0<1 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (1<0 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (1<1 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<x → (0=0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (0=1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (1=0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (1=1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (0<0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (0<1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (1<0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (1<1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (0=0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (0=1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (1=0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (1=1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (0<0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (0<1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (1<0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (1<1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨1+0⟩<x → (0=0 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (0=1 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (1=0 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (1=1 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (0<0 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (0<1 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (1<0 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (1<1 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+1⟩<x → (0=0 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (0=1 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (1=0 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (1=1 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (0<0 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (0<1 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (1<0 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (1<1 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+x⟩<0 → (0=0 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (0=1 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (1=0 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (1=1 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (0<0 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (0<1 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (1<0 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (1<1 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<1 → (0=0 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (0=1 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (1=0 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (1=1 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (0<0 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (0<1 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (1<0 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (1<1 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<x → (0=0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (0=1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (1=0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (1=1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (0<0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (0<1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (1<0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (1<1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (0=0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (0=1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (1=0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (1=1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (0<0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (0<1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (1<0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (1<1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨x+0⟩<0 → (0=0 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (0=1 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (1=0 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (1=1 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (0<0 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (0<1 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (1<0 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (1<1 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<1 → (0=0 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (0=1 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (1=0 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (1=1 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (0<0 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (0<1 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (1<0 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (1<1 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<x → (0=0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (0=1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (1=0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (1=1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (0<0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (0<1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (1<0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (1<1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (0=0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (0=1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (1=0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (1=1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (0<0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (0<1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (1<0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (1<1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+1⟩<0 → (0=0 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (0=1 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (1=0 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (1=1 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (0<0 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (0<1 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (1<0 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (1<1 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<1 → (0=0 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (0=1 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (1=0 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (1=1 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (0<0 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (0<1 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (1<0 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (1<1 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<x → (0=0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (0=1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (1=0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (1=1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (0<0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (0<1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (1<0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (1<1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (0=0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (0=1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (1=0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (1=1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (0<0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (0<1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (1<0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (1<1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+x⟩<0 → (0=0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (0=1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (1=0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (1=1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (0<0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (0<1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (1<0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (1<1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (0=0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (0=1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (1=0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (1=1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (0<0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (0<1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (1<0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (1<1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<1 → (0=0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (0=1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (1=0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (1=1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (0<0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (0<1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (1<0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (1<1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (0=0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (0=1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (1=0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (1=1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (0<0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (0<1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (1<0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (1<1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<x → (0=0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (0=1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (1=0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (1=1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (0<0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (0<1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (1<0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (1<1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (0=0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (0=1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (1=0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (1=1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (0<0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (0<1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (1<0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (1<1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (0=0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (0=1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (1=0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (1=1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (0<0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (0<1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (1<0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (1<1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨0⋅0⟩<x → (0=0 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (0=1 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (1=0 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (1=1 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (0<0 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (0<1 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (1<0 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (1<1 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅1⟩<x → (0=0 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (0=1 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (1=0 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (1=1 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (0<0 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (0<1 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (1<0 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (1<1 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅x⟩<0 → (0=0 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (0=1 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (1=0 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (1=1 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (0<0 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (0<1 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (1<0 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (1<1 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<1 → (0=0 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (0=1 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (1=0 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (1=1 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (0<0 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (0<1 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (1<0 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (1<1 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<x → (0=0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (0=1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (1=0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (1=1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (0<0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (0<1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (1<0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (1<1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (0=0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (0=1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (1=0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (1=1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (0<0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (0<1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (1<0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (1<1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨1⋅0⟩<x → (0=0 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (0=1 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (1=0 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (1=1 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (0<0 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (0<1 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (1<0 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (1<1 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅1⟩<x → (0=0 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (0=1 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (1=0 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (1=1 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (0<0 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (0<1 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (1<0 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (1<1 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅x⟩<0 → (0=0 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (0=1 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (1=0 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (1=1 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (0<0 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (0<1 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (1<0 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (1<1 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<1 → (0=0 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (0=1 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (1=0 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (1=1 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (0<0 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (0<1 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (1<0 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (1<1 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<x → (0=0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (0=1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (1=0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (1=1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (0<0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (0<1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (1<0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (1<1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (0=0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (0=1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (1=0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (1=1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (0<0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (0<1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (1<0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (1<1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨x⋅0⟩<0 → (0=0 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (0=1 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (1=0 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (1=1 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (0<0 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (0<1 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (1<0 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (1<1 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<1 → (0=0 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (0=1 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (1=0 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (1=1 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (0<0 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (0<1 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (1<0 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (1<1 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<x → (0=0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (0=1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (1=0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (1=1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (0<0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (0<1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (1<0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (1<1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (0=0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (0=1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (1=0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (1=1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (0<0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (0<1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (1<0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (1<1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅1⟩<0 → (0=0 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (0=1 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (1=0 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (1=1 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (0<0 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (0<1 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (1<0 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (1<1 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<1 → (0=0 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (0=1 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (1=0 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (1=1 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (0<0 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (0<1 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (1<0 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (1<1 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<x → (0=0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (0=1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (1=0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (1=1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (0<0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (0<1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (1<0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (1<1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (0=0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (0=1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (1=0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (1=1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (0<0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (0<1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (1<0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (1<1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅x⟩<0 → (0=0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (0=1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (1=0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (1=1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (0<0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (0<1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (1<0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (1<1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (0=0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (0=1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (1=0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (1=1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (0<0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (0<1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (1<0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (1<1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<1 → (0=0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (0=1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (1=0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (1=1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (0<0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (0<1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (1<0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (1<1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (0=0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (0=1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (1=0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (1=1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (0<0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (0<1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (1<0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (1<1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<x → (0=0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (0=1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (1=0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (1=1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (0<0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (0<1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (1<0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (1<1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (0=0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (0=1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (1=0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (1=1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (0<0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (0<1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (1<0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (1<1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (0=0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (0=1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (1=0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (1=1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (0<0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (0<1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (1<0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (1<1 → ∀x. ⟨x⋅x⟩<x))
(∀y. ¬0=y → (0=0 → ∀y. ¬0=y))
(∀y. ¬0=y → (0=1 → ∀y. ¬0=y))
(∀y. ¬0=y → (1=0 → ∀y. ¬0=y))
(∀y. ¬0=y → (1=1 → ∀y. ¬0=y))
(∀y. ¬0=y → (0<0 → ∀y. ¬0=y))
(∀y. ¬0=y → (0<1 → ∀y. ¬0=y))
(∀y. ¬0=y → (1<0 → ∀y. ¬0=y))
(∀y. ¬0=y → (1<1 → ∀y. ¬0=y))
(∀y. ¬1=y → (0=0 → ∀y. ¬1=y))
(∀y. ¬1=y → (0=1 → ∀y. ¬1=y))
(∀y. ¬1=y → (1=0 → ∀y. ¬1=y))
(∀y. ¬1=y → (1=1 → ∀y. ¬1=y))
(∀y. ¬1=y → (0<0 → ∀y. ¬1=y))
(∀y. ¬1=y → (0<1 → ∀y. ¬1=y))
(∀y. ¬1=y → (1<0 → ∀y. ¬1=y))
(∀y. ¬1=y → (1<1 → ∀y. ¬1=y))
(∀y. ¬y=0 → (0=0 → ∀y. ¬y=0))
(∀y. ¬y=0 → (0=1 → ∀y. ¬y=0))
(∀y. ¬y=0 → (1=0 → ∀y. ¬y=0))
(∀y. ¬y=0 → (1=1 → ∀y. ¬y=0))
(∀y. ¬y=0 → (0<0 → ∀y. ¬y=0))
(∀y. ¬y=0 → (0<1 → ∀y. ¬y=0))
(∀y. ¬y=0 → (1<0 → ∀y. ¬y=0))
(∀y. ¬y=0 → (1<1 → ∀y. ¬y=0))
(∀y. ¬y=1 → (0=0 → ∀y. ¬y=1))
(∀y. ¬y=1 → (0=1 → ∀y. ¬y=1))
(∀y. ¬y=1 → (1=0 → ∀y. ¬y=1))
(∀y. ¬y=1 → (1=1 → ∀y. ¬y=1))
(∀y. ¬y=1 → (0<0 → ∀y. ¬y=1))
(∀y. ¬y=1 → (0<1 → ∀y. ¬y=1))
(∀y. ¬y=1 → (1<0 → ∀y. ¬y=1))
(∀y. ¬y=1 → (1<1 → ∀y. ¬y=1))
(∀y. ¬0<y → (0=0 → ∀y. ¬0<y))
(∀y. ¬0<y → (0=1 → ∀y. ¬0<y))
(∀y. ¬0<y → (1=0 → ∀y. ¬0<y))
(∀y. ¬0<y → (1=1 → ∀y. ¬0<y))
(∀y. ¬0<y → (0<0 → ∀y. ¬0<y))
(∀y. ¬0<y → (0<1 → ∀y. ¬0<y))
(∀y. ¬0<y → (1<0 → ∀y. ¬0<y))
(∀y. ¬0<y → (1<1 → ∀y. ¬0<y))
(∀y. ¬1<y → (0=0 → ∀y. ¬1<y))
(∀y. ¬1<y → (0=1 → ∀y. ¬1<y))
(∀y. ¬1<y → (1=0 → ∀y. ¬1<y))
(∀y. ¬1<y → (1=1 → ∀y. ¬1<y))
(∀y. ¬1<y → (0<0 → ∀y. ¬1<y))
(∀y. ¬1<y → (0<1 → ∀y. ¬1<y))
(∀y. ¬1<y → (1<0 → ∀y. ¬1<y))
(∀y. ¬1<y → (1<1 → ∀y. ¬1<y))
(∀y. ¬y<0 → (0=0 → ∀y. ¬y<0))
(∀y. ¬y<0 → (0=1 → ∀y. ¬y<0))
(∀y. ¬y<0 → (1=0 → ∀y. ¬y<0))
(∀y. ¬y<0 → (1=1 → ∀y. ¬y<0))
(∀y. ¬y<0 → (0<0 → ∀y. ¬y<0))
(∀y. ¬y<0 → (0<1 → ∀y. ¬y<0))
(∀y. ¬y<0 → (1<0 → ∀y. ¬y<0))
(∀y. ¬y<0 → (1<1 → ∀y. ¬y<0))
(∀y. ¬y<1 → (0=0 → ∀y. ¬y<1))
(∀y. ¬y<1 → (0=1 → ∀y. ¬y<1))
(∀y. ¬y<1 → (1=0 → ∀y. ¬y<1))
(∀y. ¬y<1 → (1=1 → ∀y. ¬y<1))
(∀y. ¬y<1 → (0<0 → ∀y. ¬y<1))
(∀y. ¬y<1 → (0<1 → ∀y. ¬y<1))
(∀y. ¬y<1 → (1<0 → ∀y. ¬y<1))
(∀y. ¬y<1 → (1<1 → ∀y. ¬y<1))
(∀x. ¬¬0=x → (0=0 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (0=1 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (1=0 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (1=1 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (0<0 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (0<1 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (1<0 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (1<1 → ∀x. ¬¬0=x))
(∀x. ¬¬1=x → (0=0 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (0=1 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (1=0 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (1=1 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (0<0 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (0<1 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (1<0 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (1<1 → ∀x. ¬¬1=x))
(∀x. ¬¬x=0 → (0=0 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (0=1 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (1=0 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (1=1 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (0<0 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (0<1 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (1<0 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (1<1 → ∀x. ¬¬x=0))
(∀x. ¬¬x=1 → (0=0 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (0=1 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (1=0 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (1=1 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (0<0 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (0<1 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (1<0 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (1<1 → ∀x. ¬¬x=1))
(∀x. ¬¬x=x → (0=0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (0=1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (1=0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (1=1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (0<0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (0<1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (1<0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (1<1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (0=0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (0=1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (1=0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (1=1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (0<0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (0<1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (1<0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (1<1 → ∀x. ¬¬x=x))
(∀x. ¬¬0<x → (0=0 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (0=1 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (1=0 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (1=1 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (0<0 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (0<1 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (1<0 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (1<1 → ∀x. ¬¬0<x))
(∀x. ¬¬1<x → (0=0 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (0=1 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (1=0 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (1=1 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (0<0 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (0<1 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (1<0 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (1<1 → ∀x. ¬¬1<x))
(∀x. ¬¬x<0 → (0=0 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (0=1 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (1=0 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (1=1 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (0<0 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (0<1 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (1<0 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (1<1 → ∀x. ¬¬x<0))
(∀x. ¬¬x<1 → (0=0 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (0=1 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (1=0 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (1=1 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (0<0 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (0<1 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (1<0 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (1<1 → ∀x. ¬¬x<1))
(∀x. ¬¬x<x → (0=0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (0=1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (1=0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (1=1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (0<0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (0<1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (1<0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (1<1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (0=0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (0=1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (1=0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (1=1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (0<0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (0<1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (1<0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (1<1 → ∀x. ¬¬x<x))
(∀y. ∀x. x=y → (0=0 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (0=1 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (1=0 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (1=1 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (0<0 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (0<1 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (1<0 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (1<1 → ∀y. ∀x. x=y))
(∀x. ∀y. x=y → (0=0 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (0=1 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (1=0 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (1=1 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (0<0 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (0<1 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (1<0 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (1<1 → ∀x. ∀y. x=y))
(∀x. ∀y. y=x → (0=0 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (0=1 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (1=0 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (1=1 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (0<0 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (0<1 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (1<0 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (1<1 → ∀x. ∀y. y=x))
(∀y. ∀x. y=x → (0=0 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (0=1 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (1=0 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (1=1 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (0<0 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (0<1 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (1<0 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (1<1 → ∀y. ∀x. y=x))
(∀y. ∀x. x<y → (0=0 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (0=1 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (1=0 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (1=1 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (0<0 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (0<1 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (1<0 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (1<1 → ∀y. ∀x. x<y))
(∀x. ∀y. x<y → (0=0 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (0=1 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (1=0 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (1=1 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (0<0 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (0<1 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (1<0 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (1<1 → ∀x. ∀y. x<y))
(∀x. ∀y. y<x → (0=0 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (0=1 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (1=0 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (1=1 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (0<0 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (0<1 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (1<0 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (1<1 → ∀x. ∀y. y<x))
(∀y. ∀x. y<x → (0=0 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (0=1 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (1=0 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (1=1 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (0<0 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (0<1 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (1<0 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (1<1 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬0=0) → (0=0 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬0=0) → (0=0 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬0=0) → (0=0 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬0=0) → (0=0 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬0=0) → (0=0 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬0=0) → (0=0 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬0=0) → (0=0 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬0=0) → (0=0 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬0=0) → (0=0 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬0=0) → (0=0 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬0=0) → (0=0 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬0=0) → (0=0 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬0=0) → (0=0 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬0=0) → (0=0 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬0=0) → (0=0 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬0=0) → (0=0 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬0=0) → (0=0 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬0=0) → (0=0 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬0=0) → (0=0 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬0=0) → (0=0 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬0=0) → (0=0 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬0=0) → (0=0 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬0=0) → (0=0 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬0=0) → (0=0 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬0=0) → (0=0 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬0=0) → (0=0 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬0=0) → (0=0 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬0=0) → (0=0 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬0=0) → (0=0 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬0=0) → (0=0 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬0=0) → (0=0 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬0=0) → (0=0 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬0=0) → (0=0 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬0=0) → (0=0 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬0=0) → (0=0 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬0=0) → (0=0 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬0=0) → (0=0 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬0=0) → (0=0 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬0=0) → (0=0 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬0=0) → (0=0 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬0=0) → (0=0 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬0=0) → (0=0 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬0=0) → (0=0 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬0=0) → (0=0 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬0=0) → (0=0 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬0=0) → (0=0 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬0=0) → (0=0 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬0=0) → (0=0 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬0=0) → (0=0 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬0=0) → (0=0 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬0=0) → (0=0 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬0=0) → (0=0 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬0=0) → (0=0 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬0=0) → (0=0 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬0=0) → (0=0 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬0=0) → (0=0 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬0=0) → (0=0 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬0=0) → (0=0 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬0=0) → (0=0 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬0=0) → (0=0 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬0=0) → (0=0 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬0=0) → (0=0 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬0=0) → (0=0 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬0=0) → (0=0 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬0=0) → (0=0 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬0=0) → (0=0 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬0=0) → (0=0 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬0=0) → (0=0 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬0=0) → (0=0 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬0=0) → (0=0 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬0=0) → (0=0 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬0=0) → (0=0 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬0=0) → (0=0 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬0=0) → (0=0 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬0=0) → (0=0 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬0=0) → (0=0 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬0=0) → (0=0 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬0=0) → (0=0 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬0=0) → (0=0 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬0=0) → (0=0 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬0=0) → (0=0 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬0=0) → (0=0 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬0=0) → (0=0 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬0=0) → (0=0 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬0=0) → (0=0 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬0=0) → (0=0 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬0=0) → (0=0 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬0=0) → (0=0 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬0=0) → (0=0 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬0=0) → (0=0 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬0=0) → (0=0 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬0=0) → (0=0 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬0=0) → (0=0 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬0=0) → (0=0 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬0=0) → (0=0 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬0=0) → (0=0 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬0=0) → (0=0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬0=0) → (0=0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬0=0) → (0=0 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬0=0) → (0=0 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬0=0) → (0=0 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬0=0) → (0=0 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬0=0) → (0=0 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬0=0) → (0=0 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬0=0) → (0=0 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬0=0) → (0=0 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬0=0) → (0=0 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬0=0) → (0=0 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬0=0) → (0=0 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬0=0) → (0=0 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬0=0) → (0=0 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬0=0) → (0=0 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬0=0) → (0=0 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬0=0) → (0=0 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬0=0) → (0=0 → ∀y. y=y))
((¬∀y. y=y → ¬0=0) → (0=0 → ∀y. y=y))
((¬∀z. z=0 → ¬0=0) → (0=0 → ∀z. z=0))
((¬∀z. z=1 → ¬0=0) → (0=0 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬0=0) → (0=0 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬0=0) → (0=0 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬0=0) → (0=0 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬0=0) → (0=0 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬0=0) → (0=0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬0=0) → (0=0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬0=0) → (0=0 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬0=0) → (0=0 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬0=0) → (0=0 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬0=0) → (0=0 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬0=0) → (0=0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬0=0) → (0=0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬0=0) → (0=0 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬0=0) → (0=0 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬0=0) → (0=0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬0=0) → (0=0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬0=0) → (0=0 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬0=0) → (0=0 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬0=0) → (0=0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬0=0) → (0=0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬0=0) → (0=0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬0=0) → (0=0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬0=0) → (0=0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬0=0) → (0=0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬0=0) → (0=0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬0=0) → (0=0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬0=0) → (0=0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬0=0) → (0=0 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬0=0) → (0=0 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬0=0) → (0=0 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬0=0) → (0=0 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬0=0) → (0=0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬0=0) → (0=0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬0=0) → (0=0 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬0=0) → (0=0 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬0=0) → (0=0 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬0=0) → (0=0 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬0=0) → (0=0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬0=0) → (0=0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬0=0) → (0=0 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬0=0) → (0=0 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬0=0) → (0=0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬0=0) → (0=0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬0=0) → (0=0 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬0=0) → (0=0 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬0=0) → (0=0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬0=0) → (0=0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬0=0) → (0=0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬0=0) → (0=0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬0=0) → (0=0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬0=0) → (0=0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬0=0) → (0=0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬0=0) → (0=0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬0=0) → (0=0 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬0=0) → (0=0 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬0=0) → (0=0 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬0=0) → (0=0 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬0=0) → (0=0 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬0=0) → (0=0 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬0=0) → (0=0 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬0=0) → (0=0 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬0=0) → (0=0 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬0=0) → (0=0 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬0=0) → (0=0 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬0=0) → (0=0 → ∀y. y<y))
((¬∀y. y<y → ¬0=0) → (0=0 → ∀y. y<y))
((¬∀z. z<0 → ¬0=0) → (0=0 → ∀z. z<0))
((¬∀z. z<1 → ¬0=0) → (0=0 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬0=0) → (0=0 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬0=0) → (0=0 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬0=0) → (0=0 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬0=0) → (0=0 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬0=0) → (0=0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬0=0) → (0=0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬0=0) → (0=0 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬0=0) → (0=0 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬0=0) → (0=0 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬0=0) → (0=0 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬0=0) → (0=0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬0=0) → (0=0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬0=0) → (0=0 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬0=0) → (0=0 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬0=0) → (0=0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬0=0) → (0=0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬0=0) → (0=0 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬0=0) → (0=0 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬0=0) → (0=0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬0=0) → (0=0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬0=0) → (0=0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬0=0) → (0=0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬0=0) → (0=0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬0=0) → (0=0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬0=0) → (0=0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬0=0) → (0=0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬0=0) → (0=0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬0=0) → (0=0 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬0=0) → (0=0 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬0=0) → (0=0 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬0=0) → (0=0 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬0=0) → (0=0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬0=0) → (0=0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬0=0) → (0=0 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬0=0) → (0=0 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬0=0) → (0=0 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬0=0) → (0=0 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬0=0) → (0=0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬0=0) → (0=0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬0=0) → (0=0 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬0=0) → (0=0 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬0=0) → (0=0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬0=0) → (0=0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬0=0) → (0=0 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬0=0) → (0=0 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬0=0) → (0=0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬0=0) → (0=0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬0=0) → (0=0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬0=0) → (0=0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬0=0) → (0=0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬0=0) → (0=0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬0=0) → (0=0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬0=0) → (0=0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬0=0) → (0=0 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬0=0) → (0=0 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬0=0) → (0=0 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬0=0) → (0=0 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬0=0) → (0=0 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬0=0) → (0=0 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬0=0) → (0=0 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬0=0) → (0=0 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬0=0) → (0=0 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬0=0) → (0=0 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬0=0) → (0=0 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬0=0) → (0=0 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬0=0) → (0=0 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬0=0) → (0=0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬0=0) → (0=0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬0=0) → (0=0 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬0=0) → (0=0 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬0=0) → (0=0 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬0=0) → (0=0 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬0=0) → (0=0 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬0=0) → (0=0 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬0=0) → (0=0 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬0=0) → (0=0 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬0=0) → (0=0 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬0=0) → (0=0 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬0=0) → (0=0 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬0=0) → (0=0 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬0=0) → (0=0 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬0=0) → (0=0 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬0=1) → (0=1 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬0=1) → (0=1 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬0=1) → (0=1 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬0=1) → (0=1 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬0=1) → (0=1 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬0=1) → (0=1 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬0=1) → (0=1 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬0=1) → (0=1 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬0=1) → (0=1 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬0=1) → (0=1 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬0=1) → (0=1 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬0=1) → (0=1 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬0=1) → (0=1 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬0=1) → (0=1 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬0=1) → (0=1 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬0=1) → (0=1 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬0=1) → (0=1 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬0=1) → (0=1 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬0=1) → (0=1 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬0=1) → (0=1 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬0=1) → (0=1 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬0=1) → (0=1 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬0=1) → (0=1 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬0=1) → (0=1 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬0=1) → (0=1 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬0=1) → (0=1 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬0=1) → (0=1 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬0=1) → (0=1 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬0=1) → (0=1 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬0=1) → (0=1 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬0=1) → (0=1 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬0=1) → (0=1 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬0=1) → (0=1 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬0=1) → (0=1 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬0=1) → (0=1 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬0=1) → (0=1 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬0=1) → (0=1 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬0=1) → (0=1 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬0=1) → (0=1 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬0=1) → (0=1 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬0=1) → (0=1 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬0=1) → (0=1 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬0=1) → (0=1 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬0=1) → (0=1 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬0=1) → (0=1 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬0=1) → (0=1 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬0=1) → (0=1 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬0=1) → (0=1 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬0=1) → (0=1 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬0=1) → (0=1 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬0=1) → (0=1 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬0=1) → (0=1 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬0=1) → (0=1 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬0=1) → (0=1 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬0=1) → (0=1 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬0=1) → (0=1 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬0=1) → (0=1 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬0=1) → (0=1 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬0=1) → (0=1 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬0=1) → (0=1 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬0=1) → (0=1 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬0=1) → (0=1 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬0=1) → (0=1 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬0=1) → (0=1 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬0=1) → (0=1 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬0=1) → (0=1 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬0=1) → (0=1 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬0=1) → (0=1 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬0=1) → (0=1 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬0=1) → (0=1 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬0=1) → (0=1 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬0=1) → (0=1 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬0=1) → (0=1 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬0=1) → (0=1 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬0=1) → (0=1 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬0=1) → (0=1 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬0=1) → (0=1 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬0=1) → (0=1 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬0=1) → (0=1 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬0=1) → (0=1 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬0=1) → (0=1 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬0=1) → (0=1 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬0=1) → (0=1 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬0=1) → (0=1 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬0=1) → (0=1 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬0=1) → (0=1 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬0=1) → (0=1 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬0=1) → (0=1 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬0=1) → (0=1 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬0=1) → (0=1 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬0=1) → (0=1 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬0=1) → (0=1 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬0=1) → (0=1 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬0=1) → (0=1 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬0=1) → (0=1 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬0=1) → (0=1 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬0=1) → (0=1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬0=1) → (0=1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬0=1) → (0=1 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬0=1) → (0=1 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬0=1) → (0=1 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬0=1) → (0=1 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬0=1) → (0=1 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬0=1) → (0=1 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬0=1) → (0=1 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬0=1) → (0=1 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬0=1) → (0=1 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬0=1) → (0=1 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬0=1) → (0=1 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬0=1) → (0=1 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬0=1) → (0=1 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬0=1) → (0=1 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬0=1) → (0=1 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬0=1) → (0=1 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬0=1) → (0=1 → ∀y. y=y))
((¬∀y. y=y → ¬0=1) → (0=1 → ∀y. y=y))
((¬∀z. z=0 → ¬0=1) → (0=1 → ∀z. z=0))
((¬∀z. z=1 → ¬0=1) → (0=1 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬0=1) → (0=1 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬0=1) → (0=1 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬0=1) → (0=1 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬0=1) → (0=1 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬0=1) → (0=1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬0=1) → (0=1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬0=1) → (0=1 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬0=1) → (0=1 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬0=1) → (0=1 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬0=1) → (0=1 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬0=1) → (0=1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬0=1) → (0=1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬0=1) → (0=1 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬0=1) → (0=1 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬0=1) → (0=1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬0=1) → (0=1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬0=1) → (0=1 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬0=1) → (0=1 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬0=1) → (0=1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬0=1) → (0=1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬0=1) → (0=1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬0=1) → (0=1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬0=1) → (0=1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬0=1) → (0=1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬0=1) → (0=1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬0=1) → (0=1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬0=1) → (0=1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬0=1) → (0=1 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬0=1) → (0=1 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬0=1) → (0=1 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬0=1) → (0=1 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬0=1) → (0=1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬0=1) → (0=1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬0=1) → (0=1 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬0=1) → (0=1 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬0=1) → (0=1 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬0=1) → (0=1 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬0=1) → (0=1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬0=1) → (0=1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬0=1) → (0=1 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬0=1) → (0=1 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬0=1) → (0=1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬0=1) → (0=1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬0=1) → (0=1 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬0=1) → (0=1 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬0=1) → (0=1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬0=1) → (0=1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬0=1) → (0=1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬0=1) → (0=1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬0=1) → (0=1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬0=1) → (0=1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬0=1) → (0=1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬0=1) → (0=1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬0=1) → (0=1 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬0=1) → (0=1 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬0=1) → (0=1 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬0=1) → (0=1 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬0=1) → (0=1 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬0=1) → (0=1 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬0=1) → (0=1 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬0=1) → (0=1 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬0=1) → (0=1 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬0=1) → (0=1 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬0=1) → (0=1 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬0=1) → (0=1 → ∀y. y<y))
((¬∀y. y<y → ¬0=1) → (0=1 → ∀y. y<y))
((¬∀z. z<0 → ¬0=1) → (0=1 → ∀z. z<0))
((¬∀z. z<1 → ¬0=1) → (0=1 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬0=1) → (0=1 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬0=1) → (0=1 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬0=1) → (0=1 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬0=1) → (0=1 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬0=1) → (0=1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬0=1) → (0=1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬0=1) → (0=1 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬0=1) → (0=1 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬0=1) → (0=1 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬0=1) → (0=1 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬0=1) → (0=1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬0=1) → (0=1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬0=1) → (0=1 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬0=1) → (0=1 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬0=1) → (0=1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬0=1) → (0=1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬0=1) → (0=1 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬0=1) → (0=1 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬0=1) → (0=1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬0=1) → (0=1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬0=1) → (0=1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬0=1) → (0=1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬0=1) → (0=1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬0=1) → (0=1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬0=1) → (0=1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬0=1) → (0=1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬0=1) → (0=1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬0=1) → (0=1 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬0=1) → (0=1 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬0=1) → (0=1 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬0=1) → (0=1 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬0=1) → (0=1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬0=1) → (0=1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬0=1) → (0=1 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬0=1) → (0=1 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬0=1) → (0=1 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬0=1) → (0=1 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬0=1) → (0=1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬0=1) → (0=1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬0=1) → (0=1 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬0=1) → (0=1 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬0=1) → (0=1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬0=1) → (0=1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬0=1) → (0=1 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬0=1) → (0=1 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬0=1) → (0=1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬0=1) → (0=1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬0=1) → (0=1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬0=1) → (0=1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬0=1) → (0=1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬0=1) → (0=1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬0=1) → (0=1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬0=1) → (0=1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬0=1) → (0=1 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬0=1) → (0=1 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬0=1) → (0=1 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬0=1) → (0=1 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬0=1) → (0=1 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬0=1) → (0=1 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬0=1) → (0=1 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬0=1) → (0=1 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬0=1) → (0=1 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬0=1) → (0=1 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬0=1) → (0=1 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬0=1) → (0=1 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬0=1) → (0=1 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬0=1) → (0=1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬0=1) → (0=1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬0=1) → (0=1 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬0=1) → (0=1 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬0=1) → (0=1 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬0=1) → (0=1 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬0=1) → (0=1 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬0=1) → (0=1 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬0=1) → (0=1 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬0=1) → (0=1 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬0=1) → (0=1 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬0=1) → (0=1 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬0=1) → (0=1 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬0=1) → (0=1 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬0=1) → (0=1 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬0=1) → (0=1 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬1=0) → (1=0 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬1=0) → (1=0 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬1=0) → (1=0 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬1=0) → (1=0 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬1=0) → (1=0 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬1=0) → (1=0 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬1=0) → (1=0 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬1=0) → (1=0 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬1=0) → (1=0 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬1=0) → (1=0 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬1=0) → (1=0 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬1=0) → (1=0 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬1=0) → (1=0 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬1=0) → (1=0 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬1=0) → (1=0 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬1=0) → (1=0 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬1=0) → (1=0 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬1=0) → (1=0 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬1=0) → (1=0 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬1=0) → (1=0 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬1=0) → (1=0 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬1=0) → (1=0 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬1=0) → (1=0 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬1=0) → (1=0 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬1=0) → (1=0 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬1=0) → (1=0 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬1=0) → (1=0 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬1=0) → (1=0 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬1=0) → (1=0 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬1=0) → (1=0 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬1=0) → (1=0 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬1=0) → (1=0 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬1=0) → (1=0 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬1=0) → (1=0 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬1=0) → (1=0 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬1=0) → (1=0 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬1=0) → (1=0 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬1=0) → (1=0 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬1=0) → (1=0 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬1=0) → (1=0 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬1=0) → (1=0 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬1=0) → (1=0 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬1=0) → (1=0 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬1=0) → (1=0 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬1=0) → (1=0 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬1=0) → (1=0 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬1=0) → (1=0 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬1=0) → (1=0 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬1=0) → (1=0 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬1=0) → (1=0 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬1=0) → (1=0 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬1=0) → (1=0 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬1=0) → (1=0 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬1=0) → (1=0 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬1=0) → (1=0 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬1=0) → (1=0 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬1=0) → (1=0 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬1=0) → (1=0 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬1=0) → (1=0 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬1=0) → (1=0 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬1=0) → (1=0 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬1=0) → (1=0 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬1=0) → (1=0 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬1=0) → (1=0 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬1=0) → (1=0 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬1=0) → (1=0 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬1=0) → (1=0 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬1=0) → (1=0 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬1=0) → (1=0 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬1=0) → (1=0 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬1=0) → (1=0 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬1=0) → (1=0 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬1=0) → (1=0 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬1=0) → (1=0 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬1=0) → (1=0 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬1=0) → (1=0 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬1=0) → (1=0 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬1=0) → (1=0 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬1=0) → (1=0 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬1=0) → (1=0 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬1=0) → (1=0 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬1=0) → (1=0 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬1=0) → (1=0 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬1=0) → (1=0 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬1=0) → (1=0 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬1=0) → (1=0 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬1=0) → (1=0 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬1=0) → (1=0 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬1=0) → (1=0 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬1=0) → (1=0 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬1=0) → (1=0 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬1=0) → (1=0 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬1=0) → (1=0 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬1=0) → (1=0 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬1=0) → (1=0 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬1=0) → (1=0 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬1=0) → (1=0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬1=0) → (1=0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬1=0) → (1=0 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬1=0) → (1=0 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬1=0) → (1=0 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬1=0) → (1=0 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬1=0) → (1=0 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬1=0) → (1=0 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬1=0) → (1=0 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬1=0) → (1=0 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬1=0) → (1=0 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬1=0) → (1=0 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬1=0) → (1=0 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬1=0) → (1=0 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬1=0) → (1=0 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬1=0) → (1=0 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬1=0) → (1=0 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬1=0) → (1=0 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬1=0) → (1=0 → ∀y. y=y))
((¬∀y. y=y → ¬1=0) → (1=0 → ∀y. y=y))
((¬∀z. z=0 → ¬1=0) → (1=0 → ∀z. z=0))
((¬∀z. z=1 → ¬1=0) → (1=0 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬1=0) → (1=0 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬1=0) → (1=0 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬1=0) → (1=0 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬1=0) → (1=0 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬1=0) → (1=0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬1=0) → (1=0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬1=0) → (1=0 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬1=0) → (1=0 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬1=0) → (1=0 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬1=0) → (1=0 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬1=0) → (1=0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬1=0) → (1=0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬1=0) → (1=0 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬1=0) → (1=0 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬1=0) → (1=0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬1=0) → (1=0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬1=0) → (1=0 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬1=0) → (1=0 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬1=0) → (1=0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬1=0) → (1=0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬1=0) → (1=0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬1=0) → (1=0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬1=0) → (1=0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬1=0) → (1=0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬1=0) → (1=0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬1=0) → (1=0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬1=0) → (1=0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬1=0) → (1=0 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬1=0) → (1=0 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬1=0) → (1=0 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬1=0) → (1=0 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬1=0) → (1=0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬1=0) → (1=0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬1=0) → (1=0 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬1=0) → (1=0 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬1=0) → (1=0 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬1=0) → (1=0 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬1=0) → (1=0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬1=0) → (1=0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬1=0) → (1=0 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬1=0) → (1=0 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬1=0) → (1=0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬1=0) → (1=0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬1=0) → (1=0 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬1=0) → (1=0 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬1=0) → (1=0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬1=0) → (1=0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬1=0) → (1=0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬1=0) → (1=0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬1=0) → (1=0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬1=0) → (1=0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬1=0) → (1=0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬1=0) → (1=0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬1=0) → (1=0 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬1=0) → (1=0 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬1=0) → (1=0 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬1=0) → (1=0 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬1=0) → (1=0 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬1=0) → (1=0 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬1=0) → (1=0 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬1=0) → (1=0 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬1=0) → (1=0 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬1=0) → (1=0 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬1=0) → (1=0 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬1=0) → (1=0 → ∀y. y<y))
((¬∀y. y<y → ¬1=0) → (1=0 → ∀y. y<y))
((¬∀z. z<0 → ¬1=0) → (1=0 → ∀z. z<0))
((¬∀z. z<1 → ¬1=0) → (1=0 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬1=0) → (1=0 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬1=0) → (1=0 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬1=0) → (1=0 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬1=0) → (1=0 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬1=0) → (1=0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬1=0) → (1=0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬1=0) → (1=0 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬1=0) → (1=0 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬1=0) → (1=0 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬1=0) → (1=0 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬1=0) → (1=0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬1=0) → (1=0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬1=0) → (1=0 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬1=0) → (1=0 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬1=0) → (1=0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬1=0) → (1=0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬1=0) → (1=0 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬1=0) → (1=0 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬1=0) → (1=0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬1=0) → (1=0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬1=0) → (1=0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬1=0) → (1=0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬1=0) → (1=0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬1=0) → (1=0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬1=0) → (1=0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬1=0) → (1=0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬1=0) → (1=0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬1=0) → (1=0 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬1=0) → (1=0 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬1=0) → (1=0 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬1=0) → (1=0 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬1=0) → (1=0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬1=0) → (1=0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬1=0) → (1=0 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬1=0) → (1=0 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬1=0) → (1=0 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬1=0) → (1=0 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬1=0) → (1=0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬1=0) → (1=0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬1=0) → (1=0 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬1=0) → (1=0 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬1=0) → (1=0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬1=0) → (1=0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬1=0) → (1=0 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬1=0) → (1=0 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬1=0) → (1=0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬1=0) → (1=0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬1=0) → (1=0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬1=0) → (1=0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬1=0) → (1=0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬1=0) → (1=0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬1=0) → (1=0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬1=0) → (1=0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬1=0) → (1=0 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬1=0) → (1=0 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬1=0) → (1=0 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬1=0) → (1=0 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬1=0) → (1=0 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬1=0) → (1=0 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬1=0) → (1=0 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬1=0) → (1=0 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬1=0) → (1=0 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬1=0) → (1=0 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬1=0) → (1=0 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬1=0) → (1=0 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬1=0) → (1=0 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬1=0) → (1=0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬1=0) → (1=0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬1=0) → (1=0 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬1=0) → (1=0 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬1=0) → (1=0 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬1=0) → (1=0 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬1=0) → (1=0 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬1=0) → (1=0 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬1=0) → (1=0 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬1=0) → (1=0 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬1=0) → (1=0 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬1=0) → (1=0 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬1=0) → (1=0 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬1=0) → (1=0 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬1=0) → (1=0 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬1=0) → (1=0 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬1=1) → (1=1 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬1=1) → (1=1 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬1=1) → (1=1 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬1=1) → (1=1 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬1=1) → (1=1 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬1=1) → (1=1 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬1=1) → (1=1 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬1=1) → (1=1 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬1=1) → (1=1 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬1=1) → (1=1 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬1=1) → (1=1 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬1=1) → (1=1 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬1=1) → (1=1 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬1=1) → (1=1 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬1=1) → (1=1 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬1=1) → (1=1 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬1=1) → (1=1 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬1=1) → (1=1 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬1=1) → (1=1 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬1=1) → (1=1 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬1=1) → (1=1 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬1=1) → (1=1 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬1=1) → (1=1 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬1=1) → (1=1 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬1=1) → (1=1 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬1=1) → (1=1 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬1=1) → (1=1 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬1=1) → (1=1 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬1=1) → (1=1 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬1=1) → (1=1 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬1=1) → (1=1 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬1=1) → (1=1 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬1=1) → (1=1 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬1=1) → (1=1 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬1=1) → (1=1 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬1=1) → (1=1 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬1=1) → (1=1 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬1=1) → (1=1 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬1=1) → (1=1 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬1=1) → (1=1 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬1=1) → (1=1 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬1=1) → (1=1 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬1=1) → (1=1 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬1=1) → (1=1 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬1=1) → (1=1 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬1=1) → (1=1 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬1=1) → (1=1 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬1=1) → (1=1 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬1=1) → (1=1 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬1=1) → (1=1 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬1=1) → (1=1 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬1=1) → (1=1 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬1=1) → (1=1 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬1=1) → (1=1 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬1=1) → (1=1 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬1=1) → (1=1 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬1=1) → (1=1 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬1=1) → (1=1 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬1=1) → (1=1 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬1=1) → (1=1 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬1=1) → (1=1 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬1=1) → (1=1 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬1=1) → (1=1 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬1=1) → (1=1 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬1=1) → (1=1 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬1=1) → (1=1 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬1=1) → (1=1 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬1=1) → (1=1 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬1=1) → (1=1 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬1=1) → (1=1 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬1=1) → (1=1 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬1=1) → (1=1 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬1=1) → (1=1 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬1=1) → (1=1 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬1=1) → (1=1 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬1=1) → (1=1 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬1=1) → (1=1 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬1=1) → (1=1 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬1=1) → (1=1 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬1=1) → (1=1 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬1=1) → (1=1 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬1=1) → (1=1 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬1=1) → (1=1 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬1=1) → (1=1 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬1=1) → (1=1 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬1=1) → (1=1 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬1=1) → (1=1 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬1=1) → (1=1 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬1=1) → (1=1 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬1=1) → (1=1 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬1=1) → (1=1 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬1=1) → (1=1 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬1=1) → (1=1 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬1=1) → (1=1 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬1=1) → (1=1 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬1=1) → (1=1 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬1=1) → (1=1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬1=1) → (1=1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬1=1) → (1=1 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬1=1) → (1=1 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬1=1) → (1=1 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬1=1) → (1=1 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬1=1) → (1=1 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬1=1) → (1=1 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬1=1) → (1=1 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬1=1) → (1=1 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬1=1) → (1=1 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬1=1) → (1=1 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬1=1) → (1=1 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬1=1) → (1=1 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬1=1) → (1=1 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬1=1) → (1=1 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬1=1) → (1=1 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬1=1) → (1=1 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬1=1) → (1=1 → ∀y. y=y))
((¬∀y. y=y → ¬1=1) → (1=1 → ∀y. y=y))
((¬∀z. z=0 → ¬1=1) → (1=1 → ∀z. z=0))
((¬∀z. z=1 → ¬1=1) → (1=1 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬1=1) → (1=1 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬1=1) → (1=1 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬1=1) → (1=1 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬1=1) → (1=1 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬1=1) → (1=1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬1=1) → (1=1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬1=1) → (1=1 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬1=1) → (1=1 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬1=1) → (1=1 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬1=1) → (1=1 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬1=1) → (1=1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬1=1) → (1=1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬1=1) → (1=1 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬1=1) → (1=1 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬1=1) → (1=1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬1=1) → (1=1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬1=1) → (1=1 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬1=1) → (1=1 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬1=1) → (1=1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬1=1) → (1=1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬1=1) → (1=1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬1=1) → (1=1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬1=1) → (1=1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬1=1) → (1=1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬1=1) → (1=1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬1=1) → (1=1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬1=1) → (1=1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬1=1) → (1=1 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬1=1) → (1=1 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬1=1) → (1=1 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬1=1) → (1=1 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬1=1) → (1=1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬1=1) → (1=1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬1=1) → (1=1 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬1=1) → (1=1 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬1=1) → (1=1 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬1=1) → (1=1 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬1=1) → (1=1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬1=1) → (1=1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬1=1) → (1=1 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬1=1) → (1=1 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬1=1) → (1=1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬1=1) → (1=1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬1=1) → (1=1 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬1=1) → (1=1 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬1=1) → (1=1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬1=1) → (1=1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬1=1) → (1=1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬1=1) → (1=1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬1=1) → (1=1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬1=1) → (1=1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬1=1) → (1=1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬1=1) → (1=1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬1=1) → (1=1 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬1=1) → (1=1 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬1=1) → (1=1 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬1=1) → (1=1 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬1=1) → (1=1 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬1=1) → (1=1 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬1=1) → (1=1 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬1=1) → (1=1 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬1=1) → (1=1 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬1=1) → (1=1 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬1=1) → (1=1 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬1=1) → (1=1 → ∀y. y<y))
((¬∀y. y<y → ¬1=1) → (1=1 → ∀y. y<y))
((¬∀z. z<0 → ¬1=1) → (1=1 → ∀z. z<0))
((¬∀z. z<1 → ¬1=1) → (1=1 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬1=1) → (1=1 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬1=1) → (1=1 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬1=1) → (1=1 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬1=1) → (1=1 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬1=1) → (1=1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬1=1) → (1=1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬1=1) → (1=1 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬1=1) → (1=1 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬1=1) → (1=1 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬1=1) → (1=1 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬1=1) → (1=1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬1=1) → (1=1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬1=1) → (1=1 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬1=1) → (1=1 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬1=1) → (1=1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬1=1) → (1=1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬1=1) → (1=1 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬1=1) → (1=1 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬1=1) → (1=1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬1=1) → (1=1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬1=1) → (1=1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬1=1) → (1=1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬1=1) → (1=1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬1=1) → (1=1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬1=1) → (1=1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬1=1) → (1=1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬1=1) → (1=1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬1=1) → (1=1 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬1=1) → (1=1 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬1=1) → (1=1 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬1=1) → (1=1 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬1=1) → (1=1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬1=1) → (1=1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬1=1) → (1=1 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬1=1) → (1=1 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬1=1) → (1=1 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬1=1) → (1=1 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬1=1) → (1=1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬1=1) → (1=1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬1=1) → (1=1 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬1=1) → (1=1 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬1=1) → (1=1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬1=1) → (1=1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬1=1) → (1=1 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬1=1) → (1=1 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬1=1) → (1=1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬1=1) → (1=1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬1=1) → (1=1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬1=1) → (1=1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬1=1) → (1=1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬1=1) → (1=1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬1=1) → (1=1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬1=1) → (1=1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬1=1) → (1=1 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬1=1) → (1=1 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬1=1) → (1=1 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬1=1) → (1=1 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬1=1) → (1=1 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬1=1) → (1=1 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬1=1) → (1=1 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬1=1) → (1=1 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬1=1) → (1=1 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬1=1) → (1=1 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬1=1) → (1=1 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬1=1) → (1=1 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬1=1) → (1=1 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬1=1) → (1=1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬1=1) → (1=1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬1=1) → (1=1 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬1=1) → (1=1 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬1=1) → (1=1 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬1=1) → (1=1 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬1=1) → (1=1 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬1=1) → (1=1 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬1=1) → (1=1 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬1=1) → (1=1 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬1=1) → (1=1 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬1=1) → (1=1 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬1=1) → (1=1 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬1=1) → (1=1 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬1=1) → (1=1 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬1=1) → (1=1 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬0<0) → (0<0 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬0<0) → (0<0 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬0<0) → (0<0 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬0<0) → (0<0 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬0<0) → (0<0 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬0<0) → (0<0 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬0<0) → (0<0 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬0<0) → (0<0 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬0<0) → (0<0 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬0<0) → (0<0 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬0<0) → (0<0 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬0<0) → (0<0 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬0<0) → (0<0 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬0<0) → (0<0 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬0<0) → (0<0 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬0<0) → (0<0 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬0<0) → (0<0 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬0<0) → (0<0 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬0<0) → (0<0 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬0<0) → (0<0 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬0<0) → (0<0 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬0<0) → (0<0 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬0<0) → (0<0 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬0<0) → (0<0 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬0<0) → (0<0 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬0<0) → (0<0 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬0<0) → (0<0 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬0<0) → (0<0 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬0<0) → (0<0 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬0<0) → (0<0 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬0<0) → (0<0 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬0<0) → (0<0 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬0<0) → (0<0 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬0<0) → (0<0 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬0<0) → (0<0 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬0<0) → (0<0 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬0<0) → (0<0 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬0<0) → (0<0 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬0<0) → (0<0 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬0<0) → (0<0 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬0<0) → (0<0 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬0<0) → (0<0 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬0<0) → (0<0 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬0<0) → (0<0 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬0<0) → (0<0 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬0<0) → (0<0 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬0<0) → (0<0 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬0<0) → (0<0 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬0<0) → (0<0 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬0<0) → (0<0 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬0<0) → (0<0 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬0<0) → (0<0 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬0<0) → (0<0 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬0<0) → (0<0 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬0<0) → (0<0 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬0<0) → (0<0 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬0<0) → (0<0 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬0<0) → (0<0 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬0<0) → (0<0 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬0<0) → (0<0 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬0<0) → (0<0 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬0<0) → (0<0 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬0<0) → (0<0 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬0<0) → (0<0 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬0<0) → (0<0 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬0<0) → (0<0 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬0<0) → (0<0 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬0<0) → (0<0 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬0<0) → (0<0 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬0<0) → (0<0 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬0<0) → (0<0 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬0<0) → (0<0 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬0<0) → (0<0 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬0<0) → (0<0 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬0<0) → (0<0 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬0<0) → (0<0 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬0<0) → (0<0 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬0<0) → (0<0 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬0<0) → (0<0 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬0<0) → (0<0 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬0<0) → (0<0 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬0<0) → (0<0 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬0<0) → (0<0 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬0<0) → (0<0 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬0<0) → (0<0 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬0<0) → (0<0 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬0<0) → (0<0 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬0<0) → (0<0 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬0<0) → (0<0 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬0<0) → (0<0 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬0<0) → (0<0 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬0<0) → (0<0 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬0<0) → (0<0 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬0<0) → (0<0 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬0<0) → (0<0 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬0<0) → (0<0 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬0<0) → (0<0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬0<0) → (0<0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬0<0) → (0<0 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬0<0) → (0<0 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬0<0) → (0<0 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬0<0) → (0<0 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬0<0) → (0<0 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬0<0) → (0<0 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬0<0) → (0<0 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬0<0) → (0<0 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬0<0) → (0<0 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬0<0) → (0<0 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬0<0) → (0<0 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬0<0) → (0<0 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬0<0) → (0<0 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬0<0) → (0<0 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬0<0) → (0<0 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬0<0) → (0<0 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬0<0) → (0<0 → ∀y. y=y))
((¬∀y. y=y → ¬0<0) → (0<0 → ∀y. y=y))
((¬∀z. z=0 → ¬0<0) → (0<0 → ∀z. z=0))
((¬∀z. z=1 → ¬0<0) → (0<0 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬0<0) → (0<0 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬0<0) → (0<0 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬0<0) → (0<0 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬0<0) → (0<0 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬0<0) → (0<0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬0<0) → (0<0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬0<0) → (0<0 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬0<0) → (0<0 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬0<0) → (0<0 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬0<0) → (0<0 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬0<0) → (0<0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬0<0) → (0<0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬0<0) → (0<0 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬0<0) → (0<0 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬0<0) → (0<0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬0<0) → (0<0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬0<0) → (0<0 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬0<0) → (0<0 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬0<0) → (0<0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬0<0) → (0<0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬0<0) → (0<0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬0<0) → (0<0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬0<0) → (0<0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬0<0) → (0<0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬0<0) → (0<0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬0<0) → (0<0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬0<0) → (0<0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬0<0) → (0<0 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬0<0) → (0<0 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬0<0) → (0<0 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬0<0) → (0<0 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬0<0) → (0<0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬0<0) → (0<0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬0<0) → (0<0 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬0<0) → (0<0 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬0<0) → (0<0 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬0<0) → (0<0 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬0<0) → (0<0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬0<0) → (0<0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬0<0) → (0<0 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬0<0) → (0<0 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬0<0) → (0<0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬0<0) → (0<0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬0<0) → (0<0 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬0<0) → (0<0 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬0<0) → (0<0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬0<0) → (0<0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬0<0) → (0<0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬0<0) → (0<0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬0<0) → (0<0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬0<0) → (0<0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬0<0) → (0<0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬0<0) → (0<0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬0<0) → (0<0 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬0<0) → (0<0 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬0<0) → (0<0 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬0<0) → (0<0 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬0<0) → (0<0 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬0<0) → (0<0 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬0<0) → (0<0 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬0<0) → (0<0 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬0<0) → (0<0 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬0<0) → (0<0 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬0<0) → (0<0 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬0<0) → (0<0 → ∀y. y<y))
((¬∀y. y<y → ¬0<0) → (0<0 → ∀y. y<y))
((¬∀z. z<0 → ¬0<0) → (0<0 → ∀z. z<0))
((¬∀z. z<1 → ¬0<0) → (0<0 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬0<0) → (0<0 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬0<0) → (0<0 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬0<0) → (0<0 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬0<0) → (0<0 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬0<0) → (0<0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬0<0) → (0<0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬0<0) → (0<0 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬0<0) → (0<0 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬0<0) → (0<0 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬0<0) → (0<0 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬0<0) → (0<0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬0<0) → (0<0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬0<0) → (0<0 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬0<0) → (0<0 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬0<0) → (0<0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬0<0) → (0<0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬0<0) → (0<0 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬0<0) → (0<0 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬0<0) → (0<0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬0<0) → (0<0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬0<0) → (0<0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬0<0) → (0<0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬0<0) → (0<0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬0<0) → (0<0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬0<0) → (0<0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬0<0) → (0<0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬0<0) → (0<0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬0<0) → (0<0 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬0<0) → (0<0 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬0<0) → (0<0 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬0<0) → (0<0 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬0<0) → (0<0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬0<0) → (0<0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬0<0) → (0<0 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬0<0) → (0<0 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬0<0) → (0<0 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬0<0) → (0<0 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬0<0) → (0<0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬0<0) → (0<0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬0<0) → (0<0 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬0<0) → (0<0 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬0<0) → (0<0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬0<0) → (0<0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬0<0) → (0<0 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬0<0) → (0<0 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬0<0) → (0<0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬0<0) → (0<0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬0<0) → (0<0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬0<0) → (0<0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬0<0) → (0<0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬0<0) → (0<0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬0<0) → (0<0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬0<0) → (0<0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬0<0) → (0<0 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬0<0) → (0<0 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬0<0) → (0<0 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬0<0) → (0<0 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬0<0) → (0<0 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬0<0) → (0<0 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬0<0) → (0<0 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬0<0) → (0<0 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬0<0) → (0<0 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬0<0) → (0<0 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬0<0) → (0<0 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬0<0) → (0<0 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬0<0) → (0<0 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬0<0) → (0<0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬0<0) → (0<0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬0<0) → (0<0 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬0<0) → (0<0 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬0<0) → (0<0 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬0<0) → (0<0 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬0<0) → (0<0 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬0<0) → (0<0 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬0<0) → (0<0 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬0<0) → (0<0 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬0<0) → (0<0 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬0<0) → (0<0 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬0<0) → (0<0 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬0<0) → (0<0 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬0<0) → (0<0 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬0<0) → (0<0 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬0<1) → (0<1 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬0<1) → (0<1 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬0<1) → (0<1 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬0<1) → (0<1 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬0<1) → (0<1 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬0<1) → (0<1 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬0<1) → (0<1 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬0<1) → (0<1 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬0<1) → (0<1 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬0<1) → (0<1 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬0<1) → (0<1 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬0<1) → (0<1 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬0<1) → (0<1 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬0<1) → (0<1 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬0<1) → (0<1 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬0<1) → (0<1 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬0<1) → (0<1 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬0<1) → (0<1 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬0<1) → (0<1 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬0<1) → (0<1 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬0<1) → (0<1 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬0<1) → (0<1 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬0<1) → (0<1 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬0<1) → (0<1 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬0<1) → (0<1 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬0<1) → (0<1 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬0<1) → (0<1 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬0<1) → (0<1 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬0<1) → (0<1 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬0<1) → (0<1 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬0<1) → (0<1 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬0<1) → (0<1 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬0<1) → (0<1 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬0<1) → (0<1 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬0<1) → (0<1 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬0<1) → (0<1 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬0<1) → (0<1 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬0<1) → (0<1 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬0<1) → (0<1 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬0<1) → (0<1 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬0<1) → (0<1 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬0<1) → (0<1 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬0<1) → (0<1 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬0<1) → (0<1 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬0<1) → (0<1 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬0<1) → (0<1 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬0<1) → (0<1 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬0<1) → (0<1 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬0<1) → (0<1 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬0<1) → (0<1 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬0<1) → (0<1 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬0<1) → (0<1 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬0<1) → (0<1 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬0<1) → (0<1 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬0<1) → (0<1 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬0<1) → (0<1 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬0<1) → (0<1 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬0<1) → (0<1 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬0<1) → (0<1 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬0<1) → (0<1 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬0<1) → (0<1 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬0<1) → (0<1 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬0<1) → (0<1 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬0<1) → (0<1 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬0<1) → (0<1 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬0<1) → (0<1 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬0<1) → (0<1 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬0<1) → (0<1 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬0<1) → (0<1 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬0<1) → (0<1 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬0<1) → (0<1 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬0<1) → (0<1 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬0<1) → (0<1 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬0<1) → (0<1 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬0<1) → (0<1 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬0<1) → (0<1 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬0<1) → (0<1 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬0<1) → (0<1 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬0<1) → (0<1 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬0<1) → (0<1 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬0<1) → (0<1 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬0<1) → (0<1 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬0<1) → (0<1 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬0<1) → (0<1 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬0<1) → (0<1 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬0<1) → (0<1 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬0<1) → (0<1 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬0<1) → (0<1 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬0<1) → (0<1 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬0<1) → (0<1 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬0<1) → (0<1 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬0<1) → (0<1 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬0<1) → (0<1 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬0<1) → (0<1 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬0<1) → (0<1 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬0<1) → (0<1 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬0<1) → (0<1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬0<1) → (0<1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬0<1) → (0<1 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬0<1) → (0<1 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬0<1) → (0<1 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬0<1) → (0<1 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬0<1) → (0<1 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬0<1) → (0<1 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬0<1) → (0<1 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬0<1) → (0<1 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬0<1) → (0<1 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬0<1) → (0<1 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬0<1) → (0<1 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬0<1) → (0<1 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬0<1) → (0<1 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬0<1) → (0<1 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬0<1) → (0<1 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬0<1) → (0<1 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬0<1) → (0<1 → ∀y. y=y))
((¬∀y. y=y → ¬0<1) → (0<1 → ∀y. y=y))
((¬∀z. z=0 → ¬0<1) → (0<1 → ∀z. z=0))
((¬∀z. z=1 → ¬0<1) → (0<1 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬0<1) → (0<1 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬0<1) → (0<1 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬0<1) → (0<1 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬0<1) → (0<1 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬0<1) → (0<1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬0<1) → (0<1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬0<1) → (0<1 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬0<1) → (0<1 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬0<1) → (0<1 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬0<1) → (0<1 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬0<1) → (0<1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬0<1) → (0<1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬0<1) → (0<1 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬0<1) → (0<1 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬0<1) → (0<1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬0<1) → (0<1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬0<1) → (0<1 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬0<1) → (0<1 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬0<1) → (0<1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬0<1) → (0<1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬0<1) → (0<1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬0<1) → (0<1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬0<1) → (0<1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬0<1) → (0<1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬0<1) → (0<1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬0<1) → (0<1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬0<1) → (0<1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬0<1) → (0<1 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬0<1) → (0<1 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬0<1) → (0<1 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬0<1) → (0<1 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬0<1) → (0<1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬0<1) → (0<1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬0<1) → (0<1 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬0<1) → (0<1 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬0<1) → (0<1 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬0<1) → (0<1 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬0<1) → (0<1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬0<1) → (0<1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬0<1) → (0<1 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬0<1) → (0<1 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬0<1) → (0<1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬0<1) → (0<1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬0<1) → (0<1 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬0<1) → (0<1 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬0<1) → (0<1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬0<1) → (0<1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬0<1) → (0<1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬0<1) → (0<1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬0<1) → (0<1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬0<1) → (0<1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬0<1) → (0<1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬0<1) → (0<1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬0<1) → (0<1 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬0<1) → (0<1 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬0<1) → (0<1 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬0<1) → (0<1 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬0<1) → (0<1 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬0<1) → (0<1 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬0<1) → (0<1 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬0<1) → (0<1 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬0<1) → (0<1 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬0<1) → (0<1 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬0<1) → (0<1 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬0<1) → (0<1 → ∀y. y<y))
((¬∀y. y<y → ¬0<1) → (0<1 → ∀y. y<y))
((¬∀z. z<0 → ¬0<1) → (0<1 → ∀z. z<0))
((¬∀z. z<1 → ¬0<1) → (0<1 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬0<1) → (0<1 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬0<1) → (0<1 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬0<1) → (0<1 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬0<1) → (0<1 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬0<1) → (0<1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬0<1) → (0<1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬0<1) → (0<1 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬0<1) → (0<1 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬0<1) → (0<1 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬0<1) → (0<1 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬0<1) → (0<1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬0<1) → (0<1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬0<1) → (0<1 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬0<1) → (0<1 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬0<1) → (0<1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬0<1) → (0<1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬0<1) → (0<1 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬0<1) → (0<1 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬0<1) → (0<1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬0<1) → (0<1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬0<1) → (0<1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬0<1) → (0<1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬0<1) → (0<1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬0<1) → (0<1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬0<1) → (0<1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬0<1) → (0<1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬0<1) → (0<1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬0<1) → (0<1 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬0<1) → (0<1 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬0<1) → (0<1 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬0<1) → (0<1 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬0<1) → (0<1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬0<1) → (0<1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬0<1) → (0<1 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬0<1) → (0<1 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬0<1) → (0<1 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬0<1) → (0<1 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬0<1) → (0<1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬0<1) → (0<1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬0<1) → (0<1 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬0<1) → (0<1 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬0<1) → (0<1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬0<1) → (0<1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬0<1) → (0<1 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬0<1) → (0<1 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬0<1) → (0<1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬0<1) → (0<1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬0<1) → (0<1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬0<1) → (0<1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬0<1) → (0<1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬0<1) → (0<1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬0<1) → (0<1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬0<1) → (0<1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬0<1) → (0<1 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬0<1) → (0<1 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬0<1) → (0<1 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬0<1) → (0<1 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬0<1) → (0<1 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬0<1) → (0<1 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬0<1) → (0<1 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬0<1) → (0<1 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬0<1) → (0<1 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬0<1) → (0<1 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬0<1) → (0<1 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬0<1) → (0<1 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬0<1) → (0<1 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬0<1) → (0<1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬0<1) → (0<1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬0<1) → (0<1 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬0<1) → (0<1 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬0<1) → (0<1 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬0<1) → (0<1 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬0<1) → (0<1 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬0<1) → (0<1 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬0<1) → (0<1 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬0<1) → (0<1 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬0<1) → (0<1 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬0<1) → (0<1 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬0<1) → (0<1 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬0<1) → (0<1 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬0<1) → (0<1 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬0<1) → (0<1 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬1<0) → (1<0 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬1<0) → (1<0 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬1<0) → (1<0 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬1<0) → (1<0 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬1<0) → (1<0 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬1<0) → (1<0 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬1<0) → (1<0 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬1<0) → (1<0 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬1<0) → (1<0 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬1<0) → (1<0 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬1<0) → (1<0 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬1<0) → (1<0 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬1<0) → (1<0 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬1<0) → (1<0 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬1<0) → (1<0 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬1<0) → (1<0 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬1<0) → (1<0 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬1<0) → (1<0 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬1<0) → (1<0 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬1<0) → (1<0 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬1<0) → (1<0 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬1<0) → (1<0 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬1<0) → (1<0 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬1<0) → (1<0 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬1<0) → (1<0 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬1<0) → (1<0 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬1<0) → (1<0 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬1<0) → (1<0 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬1<0) → (1<0 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬1<0) → (1<0 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬1<0) → (1<0 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬1<0) → (1<0 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬1<0) → (1<0 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬1<0) → (1<0 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬1<0) → (1<0 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬1<0) → (1<0 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬1<0) → (1<0 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬1<0) → (1<0 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬1<0) → (1<0 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬1<0) → (1<0 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬1<0) → (1<0 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬1<0) → (1<0 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬1<0) → (1<0 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬1<0) → (1<0 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬1<0) → (1<0 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬1<0) → (1<0 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬1<0) → (1<0 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬1<0) → (1<0 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬1<0) → (1<0 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬1<0) → (1<0 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬1<0) → (1<0 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬1<0) → (1<0 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬1<0) → (1<0 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬1<0) → (1<0 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬1<0) → (1<0 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬1<0) → (1<0 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬1<0) → (1<0 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬1<0) → (1<0 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬1<0) → (1<0 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬1<0) → (1<0 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬1<0) → (1<0 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬1<0) → (1<0 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬1<0) → (1<0 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬1<0) → (1<0 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬1<0) → (1<0 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬1<0) → (1<0 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬1<0) → (1<0 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬1<0) → (1<0 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬1<0) → (1<0 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬1<0) → (1<0 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬1<0) → (1<0 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬1<0) → (1<0 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬1<0) → (1<0 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬1<0) → (1<0 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬1<0) → (1<0 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬1<0) → (1<0 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬1<0) → (1<0 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬1<0) → (1<0 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬1<0) → (1<0 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬1<0) → (1<0 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬1<0) → (1<0 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬1<0) → (1<0 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬1<0) → (1<0 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬1<0) → (1<0 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬1<0) → (1<0 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬1<0) → (1<0 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬1<0) → (1<0 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬1<0) → (1<0 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬1<0) → (1<0 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬1<0) → (1<0 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬1<0) → (1<0 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬1<0) → (1<0 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬1<0) → (1<0 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬1<0) → (1<0 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬1<0) → (1<0 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬1<0) → (1<0 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬1<0) → (1<0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬1<0) → (1<0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬1<0) → (1<0 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬1<0) → (1<0 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬1<0) → (1<0 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬1<0) → (1<0 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬1<0) → (1<0 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬1<0) → (1<0 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬1<0) → (1<0 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬1<0) → (1<0 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬1<0) → (1<0 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬1<0) → (1<0 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬1<0) → (1<0 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬1<0) → (1<0 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬1<0) → (1<0 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬1<0) → (1<0 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬1<0) → (1<0 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬1<0) → (1<0 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬1<0) → (1<0 → ∀y. y=y))
((¬∀y. y=y → ¬1<0) → (1<0 → ∀y. y=y))
((¬∀z. z=0 → ¬1<0) → (1<0 → ∀z. z=0))
((¬∀z. z=1 → ¬1<0) → (1<0 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬1<0) → (1<0 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬1<0) → (1<0 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬1<0) → (1<0 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬1<0) → (1<0 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬1<0) → (1<0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬1<0) → (1<0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬1<0) → (1<0 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬1<0) → (1<0 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬1<0) → (1<0 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬1<0) → (1<0 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬1<0) → (1<0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬1<0) → (1<0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬1<0) → (1<0 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬1<0) → (1<0 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬1<0) → (1<0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬1<0) → (1<0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬1<0) → (1<0 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬1<0) → (1<0 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬1<0) → (1<0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬1<0) → (1<0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬1<0) → (1<0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬1<0) → (1<0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬1<0) → (1<0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬1<0) → (1<0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬1<0) → (1<0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬1<0) → (1<0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬1<0) → (1<0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬1<0) → (1<0 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬1<0) → (1<0 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬1<0) → (1<0 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬1<0) → (1<0 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬1<0) → (1<0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬1<0) → (1<0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬1<0) → (1<0 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬1<0) → (1<0 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬1<0) → (1<0 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬1<0) → (1<0 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬1<0) → (1<0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬1<0) → (1<0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬1<0) → (1<0 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬1<0) → (1<0 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬1<0) → (1<0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬1<0) → (1<0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬1<0) → (1<0 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬1<0) → (1<0 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬1<0) → (1<0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬1<0) → (1<0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬1<0) → (1<0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬1<0) → (1<0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬1<0) → (1<0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬1<0) → (1<0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬1<0) → (1<0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬1<0) → (1<0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬1<0) → (1<0 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬1<0) → (1<0 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬1<0) → (1<0 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬1<0) → (1<0 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬1<0) → (1<0 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬1<0) → (1<0 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬1<0) → (1<0 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬1<0) → (1<0 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬1<0) → (1<0 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬1<0) → (1<0 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬1<0) → (1<0 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬1<0) → (1<0 → ∀y. y<y))
((¬∀y. y<y → ¬1<0) → (1<0 → ∀y. y<y))
((¬∀z. z<0 → ¬1<0) → (1<0 → ∀z. z<0))
((¬∀z. z<1 → ¬1<0) → (1<0 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬1<0) → (1<0 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬1<0) → (1<0 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬1<0) → (1<0 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬1<0) → (1<0 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬1<0) → (1<0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬1<0) → (1<0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬1<0) → (1<0 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬1<0) → (1<0 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬1<0) → (1<0 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬1<0) → (1<0 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬1<0) → (1<0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬1<0) → (1<0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬1<0) → (1<0 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬1<0) → (1<0 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬1<0) → (1<0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬1<0) → (1<0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬1<0) → (1<0 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬1<0) → (1<0 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬1<0) → (1<0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬1<0) → (1<0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬1<0) → (1<0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬1<0) → (1<0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬1<0) → (1<0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬1<0) → (1<0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬1<0) → (1<0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬1<0) → (1<0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬1<0) → (1<0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬1<0) → (1<0 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬1<0) → (1<0 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬1<0) → (1<0 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬1<0) → (1<0 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬1<0) → (1<0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬1<0) → (1<0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬1<0) → (1<0 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬1<0) → (1<0 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬1<0) → (1<0 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬1<0) → (1<0 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬1<0) → (1<0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬1<0) → (1<0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬1<0) → (1<0 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬1<0) → (1<0 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬1<0) → (1<0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬1<0) → (1<0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬1<0) → (1<0 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬1<0) → (1<0 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬1<0) → (1<0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬1<0) → (1<0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬1<0) → (1<0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬1<0) → (1<0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬1<0) → (1<0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬1<0) → (1<0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬1<0) → (1<0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬1<0) → (1<0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬1<0) → (1<0 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬1<0) → (1<0 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬1<0) → (1<0 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬1<0) → (1<0 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬1<0) → (1<0 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬1<0) → (1<0 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬1<0) → (1<0 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬1<0) → (1<0 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬1<0) → (1<0 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬1<0) → (1<0 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬1<0) → (1<0 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬1<0) → (1<0 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬1<0) → (1<0 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬1<0) → (1<0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬1<0) → (1<0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬1<0) → (1<0 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬1<0) → (1<0 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬1<0) → (1<0 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬1<0) → (1<0 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬1<0) → (1<0 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬1<0) → (1<0 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬1<0) → (1<0 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬1<0) → (1<0 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬1<0) → (1<0 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬1<0) → (1<0 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬1<0) → (1<0 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬1<0) → (1<0 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬1<0) → (1<0 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬1<0) → (1<0 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬1<1) → (1<1 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬1<1) → (1<1 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬1<1) → (1<1 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬1<1) → (1<1 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬1<1) → (1<1 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬1<1) → (1<1 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬1<1) → (1<1 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬1<1) → (1<1 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬1<1) → (1<1 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬1<1) → (1<1 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬1<1) → (1<1 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬1<1) → (1<1 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬1<1) → (1<1 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬1<1) → (1<1 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬1<1) → (1<1 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬1<1) → (1<1 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬1<1) → (1<1 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬1<1) → (1<1 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬1<1) → (1<1 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬1<1) → (1<1 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬1<1) → (1<1 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬1<1) → (1<1 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬1<1) → (1<1 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬1<1) → (1<1 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬1<1) → (1<1 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬1<1) → (1<1 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬1<1) → (1<1 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬1<1) → (1<1 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬1<1) → (1<1 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬1<1) → (1<1 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬1<1) → (1<1 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬1<1) → (1<1 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬1<1) → (1<1 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬1<1) → (1<1 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬1<1) → (1<1 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬1<1) → (1<1 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬1<1) → (1<1 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬1<1) → (1<1 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬1<1) → (1<1 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬1<1) → (1<1 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬1<1) → (1<1 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬1<1) → (1<1 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬1<1) → (1<1 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬1<1) → (1<1 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬1<1) → (1<1 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬1<1) → (1<1 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬1<1) → (1<1 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬1<1) → (1<1 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬1<1) → (1<1 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬1<1) → (1<1 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬1<1) → (1<1 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬1<1) → (1<1 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬1<1) → (1<1 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬1<1) → (1<1 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬1<1) → (1<1 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬1<1) → (1<1 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬1<1) → (1<1 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬1<1) → (1<1 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬1<1) → (1<1 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬1<1) → (1<1 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬1<1) → (1<1 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬1<1) → (1<1 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬1<1) → (1<1 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬1<1) → (1<1 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬1<1) → (1<1 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬1<1) → (1<1 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬1<1) → (1<1 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬1<1) → (1<1 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬1<1) → (1<1 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬1<1) → (1<1 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬1<1) → (1<1 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬1<1) → (1<1 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬1<1) → (1<1 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬1<1) → (1<1 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬1<1) → (1<1 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬1<1) → (1<1 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬1<1) → (1<1 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬1<1) → (1<1 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬1<1) → (1<1 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬1<1) → (1<1 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬1<1) → (1<1 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬1<1) → (1<1 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬1<1) → (1<1 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬1<1) → (1<1 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬1<1) → (1<1 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬1<1) → (1<1 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬1<1) → (1<1 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬1<1) → (1<1 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬1<1) → (1<1 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬1<1) → (1<1 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬1<1) → (1<1 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬1<1) → (1<1 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬1<1) → (1<1 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬1<1) → (1<1 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬1<1) → (1<1 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬1<1) → (1<1 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬1<1) → (1<1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬1<1) → (1<1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬1<1) → (1<1 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬1<1) → (1<1 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬1<1) → (1<1 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬1<1) → (1<1 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬1<1) → (1<1 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬1<1) → (1<1 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬1<1) → (1<1 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬1<1) → (1<1 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬1<1) → (1<1 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬1<1) → (1<1 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬1<1) → (1<1 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬1<1) → (1<1 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬1<1) → (1<1 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬1<1) → (1<1 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬1<1) → (1<1 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬1<1) → (1<1 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬1<1) → (1<1 → ∀y. y=y))
((¬∀y. y=y → ¬1<1) → (1<1 → ∀y. y=y))
((¬∀z. z=0 → ¬1<1) → (1<1 → ∀z. z=0))
((¬∀z. z=1 → ¬1<1) → (1<1 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬1<1) → (1<1 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬1<1) → (1<1 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬1<1) → (1<1 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬1<1) → (1<1 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬1<1) → (1<1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬1<1) → (1<1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬1<1) → (1<1 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬1<1) → (1<1 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬1<1) → (1<1 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬1<1) → (1<1 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬1<1) → (1<1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬1<1) → (1<1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬1<1) → (1<1 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬1<1) → (1<1 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬1<1) → (1<1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬1<1) → (1<1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬1<1) → (1<1 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬1<1) → (1<1 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬1<1) → (1<1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬1<1) → (1<1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬1<1) → (1<1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬1<1) → (1<1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬1<1) → (1<1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬1<1) → (1<1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬1<1) → (1<1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬1<1) → (1<1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬1<1) → (1<1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬1<1) → (1<1 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬1<1) → (1<1 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬1<1) → (1<1 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬1<1) → (1<1 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬1<1) → (1<1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬1<1) → (1<1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬1<1) → (1<1 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬1<1) → (1<1 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬1<1) → (1<1 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬1<1) → (1<1 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬1<1) → (1<1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬1<1) → (1<1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬1<1) → (1<1 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬1<1) → (1<1 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬1<1) → (1<1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬1<1) → (1<1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬1<1) → (1<1 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬1<1) → (1<1 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬1<1) → (1<1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬1<1) → (1<1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬1<1) → (1<1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬1<1) → (1<1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬1<1) → (1<1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬1<1) → (1<1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬1<1) → (1<1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬1<1) → (1<1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬1<1) → (1<1 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬1<1) → (1<1 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬1<1) → (1<1 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬1<1) → (1<1 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬1<1) → (1<1 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬1<1) → (1<1 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬1<1) → (1<1 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬1<1) → (1<1 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬1<1) → (1<1 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬1<1) → (1<1 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬1<1) → (1<1 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬1<1) → (1<1 → ∀y. y<y))
((¬∀y. y<y → ¬1<1) → (1<1 → ∀y. y<y))
((¬∀z. z<0 → ¬1<1) → (1<1 → ∀z. z<0))
((¬∀z. z<1 → ¬1<1) → (1<1 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬1<1) → (1<1 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬1<1) → (1<1 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬1<1) → (1<1 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬1<1) → (1<1 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬1<1) → (1<1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬1<1) → (1<1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬1<1) → (1<1 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬1<1) → (1<1 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬1<1) → (1<1 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬1<1) → (1<1 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬1<1) → (1<1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬1<1) → (1<1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬1<1) → (1<1 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬1<1) → (1<1 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬1<1) → (1<1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬1<1) → (1<1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬1<1) → (1<1 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬1<1) → (1<1 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬1<1) → (1<1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬1<1) → (1<1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬1<1) → (1<1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬1<1) → (1<1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬1<1) → (1<1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬1<1) → (1<1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬1<1) → (1<1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬1<1) → (1<1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬1<1) → (1<1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬1<1) → (1<1 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬1<1) → (1<1 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬1<1) → (1<1 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬1<1) → (1<1 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬1<1) → (1<1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬1<1) → (1<1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬1<1) → (1<1 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬1<1) → (1<1 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬1<1) → (1<1 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬1<1) → (1<1 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬1<1) → (1<1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬1<1) → (1<1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬1<1) → (1<1 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬1<1) → (1<1 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬1<1) → (1<1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬1<1) → (1<1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬1<1) → (1<1 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬1<1) → (1<1 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬1<1) → (1<1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬1<1) → (1<1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬1<1) → (1<1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬1<1) → (1<1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬1<1) → (1<1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬1<1) → (1<1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬1<1) → (1<1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬1<1) → (1<1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬1<1) → (1<1 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬1<1) → (1<1 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬1<1) → (1<1 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬1<1) → (1<1 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬1<1) → (1<1 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬1<1) → (1<1 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬1<1) → (1<1 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬1<1) → (1<1 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬1<1) → (1<1 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬1<1) → (1<1 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬1<1) → (1<1 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬1<1) → (1<1 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬1<1) → (1<1 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬1<1) → (1<1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬1<1) → (1<1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬1<1) → (1<1 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬1<1) → (1<1 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬1<1) → (1<1 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬1<1) → (1<1 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬1<1) → (1<1 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬1<1) → (1<1 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬1<1) → (1<1 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬1<1) → (1<1 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬1<1) → (1<1 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬1<1) → (1<1 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬1<1) → (1<1 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬1<1) → (1<1 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬1<1) → (1<1 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬1<1) → (1<1 → ∀y. ∀x. y<x))
((¬0=⟨0+0⟩ → ¬¬0=0) → (¬0=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬0=0) → (¬0=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬0=0) → (¬0=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬0=0) → (¬0=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬0=0) → (¬0=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬0=0) → (¬0=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬0=0) → (¬0=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬0=0) → (¬0=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬0=0) → (¬0=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬0=0) → (¬0=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬0=0) → (¬0=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬0=0) → (¬0=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬0=0) → (¬0=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬0=0) → (¬0=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬0=0) → (¬0=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬0=0) → (¬0=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬0=0) → (¬0=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬0=0) → (¬0=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬0=0) → (¬0=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬0=0) → (¬0=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬0=0) → (¬0=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬0=0) → (¬0=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬0=0) → (¬0=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬0=0) → (¬0=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬0=0) → (¬0=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬0=0) → (¬0=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬0=0) → (¬0=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬0=0) → (¬0=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬0=0) → (¬0=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬0=0) → (¬0=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬0=0) → (¬0=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬0=0) → (¬0=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬0=0) → (¬0=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬0=0) → (¬0=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬0=0) → (¬0=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬0=0) → (¬0=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬0=0) → (¬0=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬0=0) → (¬0=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬0=0) → (¬0=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬0=0) → (¬0=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬0=0) → (¬0=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬0=0) → (¬0=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬0=0) → (¬0=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬0=0) → (¬0=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬0=0) → (¬0=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬0=0) → (¬0=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬0=0) → (¬0=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬0=0) → (¬0=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬0=0) → (¬0=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬0=0) → (¬0=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬0=0) → (¬0=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬0=0) → (¬0=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬0=0) → (¬0=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬0=0) → (¬0=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬0=0) → (¬0=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬0=0) → (¬0=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬0=0) → (¬0=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬0=0) → (¬0=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬0=0) → (¬0=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬0=0) → (¬0=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬0=0) → (¬0=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬0=0) → (¬0=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬0=0) → (¬0=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬0=0) → (¬0=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬0=0) → (¬0=0 → ¬¬0=0))
((¬¬¬0=1 → ¬¬0=0) → (¬0=0 → ¬¬0=1))
((¬¬¬1=0 → ¬¬0=0) → (¬0=0 → ¬¬1=0))
((¬¬¬1=1 → ¬¬0=0) → (¬0=0 → ¬¬1=1))
((¬¬¬0<0 → ¬¬0=0) → (¬0=0 → ¬¬0<0))
((¬¬¬0<1 → ¬¬0=0) → (¬0=0 → ¬¬0<1))
((¬¬¬1<0 → ¬¬0=0) → (¬0=0 → ¬¬1<0))
((¬¬¬1<1 → ¬¬0=0) → (¬0=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬0=0) → (¬0=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬0=0) → (¬0=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬0=0) → (¬0=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬0=0) → (¬0=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬0=0) → (¬0=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬0=0) → (¬0=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬0=0) → (¬0=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬0=0) → (¬0=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬0=0) → (¬0=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬0=0) → (¬0=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬0=0) → (¬0=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬0=0) → (¬0=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬0=0) → (¬0=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬0=0) → (¬0=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬0=0) → (¬0=0 → ∀y. y=0))
((¬∀y. y=1 → ¬¬0=0) → (¬0=0 → ∀y. y=1))
((¬∀y. 0<y → ¬¬0=0) → (¬0=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬0=0) → (¬0=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬0=0) → (¬0=0 → ∀y. y<0))
((¬∀y. y<1 → ¬¬0=0) → (¬0=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬0=0) → (¬0=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬0=0) → (¬0=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬0=0) → (¬0=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬0=0) → (¬0=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬0=0) → (¬0=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬0=0) → (¬0=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬0=0) → (¬0=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬0=0) → (¬0=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬0=0) → (¬0=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬0=0) → (¬0=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬0=0) → (¬0=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬0=0) → (¬0=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬0=1) → (¬0=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬0=1) → (¬0=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬0=1) → (¬0=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬0=1) → (¬0=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬0=1) → (¬0=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬0=1) → (¬0=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬0=1) → (¬0=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬0=1) → (¬0=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬0=1) → (¬0=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬0=1) → (¬0=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬0=1) → (¬0=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬0=1) → (¬0=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬0=1) → (¬0=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬0=1) → (¬0=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬0=1) → (¬0=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬0=1) → (¬0=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬0=1) → (¬0=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬0=1) → (¬0=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬0=1) → (¬0=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬0=1) → (¬0=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬0=1) → (¬0=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬0=1) → (¬0=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬0=1) → (¬0=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬0=1) → (¬0=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬0=1) → (¬0=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬0=1) → (¬0=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬0=1) → (¬0=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬0=1) → (¬0=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬0=1) → (¬0=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬0=1) → (¬0=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬0=1) → (¬0=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬0=1) → (¬0=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬0=1) → (¬0=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬0=1) → (¬0=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬0=1) → (¬0=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬0=1) → (¬0=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬0=1) → (¬0=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬0=1) → (¬0=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬0=1) → (¬0=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬0=1) → (¬0=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬0=1) → (¬0=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬0=1) → (¬0=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬0=1) → (¬0=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬0=1) → (¬0=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬0=1) → (¬0=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬0=1) → (¬0=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬0=1) → (¬0=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬0=1) → (¬0=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬0=1) → (¬0=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬0=1) → (¬0=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬0=1) → (¬0=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬0=1) → (¬0=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬0=1) → (¬0=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬0=1) → (¬0=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬0=1) → (¬0=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬0=1) → (¬0=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬0=1) → (¬0=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬0=1) → (¬0=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬0=1) → (¬0=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬0=1) → (¬0=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬0=1) → (¬0=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬0=1) → (¬0=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬0=1) → (¬0=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬0=1) → (¬0=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬0=1) → (¬0=1 → ¬¬0=0))
((¬¬¬0=1 → ¬¬0=1) → (¬0=1 → ¬¬0=1))
((¬¬¬1=0 → ¬¬0=1) → (¬0=1 → ¬¬1=0))
((¬¬¬1=1 → ¬¬0=1) → (¬0=1 → ¬¬1=1))
((¬¬¬0<0 → ¬¬0=1) → (¬0=1 → ¬¬0<0))
((¬¬¬0<1 → ¬¬0=1) → (¬0=1 → ¬¬0<1))
((¬¬¬1<0 → ¬¬0=1) → (¬0=1 → ¬¬1<0))
((¬¬¬1<1 → ¬¬0=1) → (¬0=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬0=1) → (¬0=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬0=1) → (¬0=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬0=1) → (¬0=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬0=1) → (¬0=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬0=1) → (¬0=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬0=1) → (¬0=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬0=1) → (¬0=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬0=1) → (¬0=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬0=1) → (¬0=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬0=1) → (¬0=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬0=1) → (¬0=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬0=1) → (¬0=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬0=1) → (¬0=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬0=1) → (¬0=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬0=1) → (¬0=1 → ∀y. y=0))
((¬∀y. y=1 → ¬¬0=1) → (¬0=1 → ∀y. y=1))
((¬∀y. 0<y → ¬¬0=1) → (¬0=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬0=1) → (¬0=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬0=1) → (¬0=1 → ∀y. y<0))
((¬∀y. y<1 → ¬¬0=1) → (¬0=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬0=1) → (¬0=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬0=1) → (¬0=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬0=1) → (¬0=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬0=1) → (¬0=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬0=1) → (¬0=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬0=1) → (¬0=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬0=1) → (¬0=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬0=1) → (¬0=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬0=1) → (¬0=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬0=1) → (¬0=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬0=1) → (¬0=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬0=1) → (¬0=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬1=0) → (¬1=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬1=0) → (¬1=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬1=0) → (¬1=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬1=0) → (¬1=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬1=0) → (¬1=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬1=0) → (¬1=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬1=0) → (¬1=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬1=0) → (¬1=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬1=0) → (¬1=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬1=0) → (¬1=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬1=0) → (¬1=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬1=0) → (¬1=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬1=0) → (¬1=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬1=0) → (¬1=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬1=0) → (¬1=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬1=0) → (¬1=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬1=0) → (¬1=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬1=0) → (¬1=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬1=0) → (¬1=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬1=0) → (¬1=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬1=0) → (¬1=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬1=0) → (¬1=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬1=0) → (¬1=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬1=0) → (¬1=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬1=0) → (¬1=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬1=0) → (¬1=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬1=0) → (¬1=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬1=0) → (¬1=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬1=0) → (¬1=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬1=0) → (¬1=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬1=0) → (¬1=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬1=0) → (¬1=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬1=0) → (¬1=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬1=0) → (¬1=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬1=0) → (¬1=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬1=0) → (¬1=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬1=0) → (¬1=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬1=0) → (¬1=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬1=0) → (¬1=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬1=0) → (¬1=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬1=0) → (¬1=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬1=0) → (¬1=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬1=0) → (¬1=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬1=0) → (¬1=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬1=0) → (¬1=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬1=0) → (¬1=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬1=0) → (¬1=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬1=0) → (¬1=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬1=0) → (¬1=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬1=0) → (¬1=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬1=0) → (¬1=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬1=0) → (¬1=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬1=0) → (¬1=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬1=0) → (¬1=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬1=0) → (¬1=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬1=0) → (¬1=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬1=0) → (¬1=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬1=0) → (¬1=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬1=0) → (¬1=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬1=0) → (¬1=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬1=0) → (¬1=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬1=0) → (¬1=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬1=0) → (¬1=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬1=0) → (¬1=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬1=0) → (¬1=0 → ¬¬0=0))
((¬¬¬0=1 → ¬¬1=0) → (¬1=0 → ¬¬0=1))
((¬¬¬1=0 → ¬¬1=0) → (¬1=0 → ¬¬1=0))
((¬¬¬1=1 → ¬¬1=0) → (¬1=0 → ¬¬1=1))
((¬¬¬0<0 → ¬¬1=0) → (¬1=0 → ¬¬0<0))
((¬¬¬0<1 → ¬¬1=0) → (¬1=0 → ¬¬0<1))
((¬¬¬1<0 → ¬¬1=0) → (¬1=0 → ¬¬1<0))
((¬¬¬1<1 → ¬¬1=0) → (¬1=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬1=0) → (¬1=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬1=0) → (¬1=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬1=0) → (¬1=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬1=0) → (¬1=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬1=0) → (¬1=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬1=0) → (¬1=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬1=0) → (¬1=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬1=0) → (¬1=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬1=0) → (¬1=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬1=0) → (¬1=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬1=0) → (¬1=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬1=0) → (¬1=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬1=0) → (¬1=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬1=0) → (¬1=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬1=0) → (¬1=0 → ∀y. y=0))
((¬∀y. y=1 → ¬¬1=0) → (¬1=0 → ∀y. y=1))
((¬∀y. 0<y → ¬¬1=0) → (¬1=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬1=0) → (¬1=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬1=0) → (¬1=0 → ∀y. y<0))
((¬∀y. y<1 → ¬¬1=0) → (¬1=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬1=0) → (¬1=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬1=0) → (¬1=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬1=0) → (¬1=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬1=0) → (¬1=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬1=0) → (¬1=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬1=0) → (¬1=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬1=0) → (¬1=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬1=0) → (¬1=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬1=0) → (¬1=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬1=0) → (¬1=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬1=0) → (¬1=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬1=0) → (¬1=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬1=1) → (¬1=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬1=1) → (¬1=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬1=1) → (¬1=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬1=1) → (¬1=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬1=1) → (¬1=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬1=1) → (¬1=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬1=1) → (¬1=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬1=1) → (¬1=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬1=1) → (¬1=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬1=1) → (¬1=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬1=1) → (¬1=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬1=1) → (¬1=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬1=1) → (¬1=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬1=1) → (¬1=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬1=1) → (¬1=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬1=1) → (¬1=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬1=1) → (¬1=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬1=1) → (¬1=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬1=1) → (¬1=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬1=1) → (¬1=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬1=1) → (¬1=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬1=1) → (¬1=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬1=1) → (¬1=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬1=1) → (¬1=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬1=1) → (¬1=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬1=1) → (¬1=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬1=1) → (¬1=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬1=1) → (¬1=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬1=1) → (¬1=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬1=1) → (¬1=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬1=1) → (¬1=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬1=1) → (¬1=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬1=1) → (¬1=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬1=1) → (¬1=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬1=1) → (¬1=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬1=1) → (¬1=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬1=1) → (¬1=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬1=1) → (¬1=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬1=1) → (¬1=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬1=1) → (¬1=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬1=1) → (¬1=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬1=1) → (¬1=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬1=1) → (¬1=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬1=1) → (¬1=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬1=1) → (¬1=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬1=1) → (¬1=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬1=1) → (¬1=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬1=1) → (¬1=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬1=1) → (¬1=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬1=1) → (¬1=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬1=1) → (¬1=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬1=1) → (¬1=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬1=1) → (¬1=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬1=1) → (¬1=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬1=1) → (¬1=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬1=1) → (¬1=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬1=1) → (¬1=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬1=1) → (¬1=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬1=1) → (¬1=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬1=1) → (¬1=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬1=1) → (¬1=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬1=1) → (¬1=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬1=1) → (¬1=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬1=1) → (¬1=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬1=1) → (¬1=1 → ¬¬0=0))
((¬¬¬0=1 → ¬¬1=1) → (¬1=1 → ¬¬0=1))
((¬¬¬1=0 → ¬¬1=1) → (¬1=1 → ¬¬1=0))
((¬¬¬1=1 → ¬¬1=1) → (¬1=1 → ¬¬1=1))
((¬¬¬0<0 → ¬¬1=1) → (¬1=1 → ¬¬0<0))
((¬¬¬0<1 → ¬¬1=1) → (¬1=1 → ¬¬0<1))
((¬¬¬1<0 → ¬¬1=1) → (¬1=1 → ¬¬1<0))
((¬¬¬1<1 → ¬¬1=1) → (¬1=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬1=1) → (¬1=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬1=1) → (¬1=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬1=1) → (¬1=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬1=1) → (¬1=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬1=1) → (¬1=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬1=1) → (¬1=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬1=1) → (¬1=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬1=1) → (¬1=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬1=1) → (¬1=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬1=1) → (¬1=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬1=1) → (¬1=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬1=1) → (¬1=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬1=1) → (¬1=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬1=1) → (¬1=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬1=1) → (¬1=1 → ∀y. y=0))
((¬∀y. y=1 → ¬¬1=1) → (¬1=1 → ∀y. y=1))
((¬∀y. 0<y → ¬¬1=1) → (¬1=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬1=1) → (¬1=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬1=1) → (¬1=1 → ∀y. y<0))
((¬∀y. y<1 → ¬¬1=1) → (¬1=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬1=1) → (¬1=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬1=1) → (¬1=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬1=1) → (¬1=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬1=1) → (¬1=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬1=1) → (¬1=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬1=1) → (¬1=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬1=1) → (¬1=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬1=1) → (¬1=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬1=1) → (¬1=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬1=1) → (¬1=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬1=1) → (¬1=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬1=1) → (¬1=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬0<0) → (¬0<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬0<0) → (¬0<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬0<0) → (¬0<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬0<0) → (¬0<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬0<0) → (¬0<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬0<0) → (¬0<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬0<0) → (¬0<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬0<0) → (¬0<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬0<0) → (¬0<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬0<0) → (¬0<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬0<0) → (¬0<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬0<0) → (¬0<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬0<0) → (¬0<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬0<0) → (¬0<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬0<0) → (¬0<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬0<0) → (¬0<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬0<0) → (¬0<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬0<0) → (¬0<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬0<0) → (¬0<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬0<0) → (¬0<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬0<0) → (¬0<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬0<0) → (¬0<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬0<0) → (¬0<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬0<0) → (¬0<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬0<0) → (¬0<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬0<0) → (¬0<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬0<0) → (¬0<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬0<0) → (¬0<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬0<0) → (¬0<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬0<0) → (¬0<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬0<0) → (¬0<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬0<0) → (¬0<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬0<0) → (¬0<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬0<0) → (¬0<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬0<0) → (¬0<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬0<0) → (¬0<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬0<0) → (¬0<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬0<0) → (¬0<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬0<0) → (¬0<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬0<0) → (¬0<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬0<0) → (¬0<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬0<0) → (¬0<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬0<0) → (¬0<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬0<0) → (¬0<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬0<0) → (¬0<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬0<0) → (¬0<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬0<0) → (¬0<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬0<0) → (¬0<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬0<0) → (¬0<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬0<0) → (¬0<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬0<0) → (¬0<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬0<0) → (¬0<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬0<0) → (¬0<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬0<0) → (¬0<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬0<0) → (¬0<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬0<0) → (¬0<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬0<0) → (¬0<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬0<0) → (¬0<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬0<0) → (¬0<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬0<0) → (¬0<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬0<0) → (¬0<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬0<0) → (¬0<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬0<0) → (¬0<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬0<0) → (¬0<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬0<0) → (¬0<0 → ¬¬0=0))
((¬¬¬0=1 → ¬¬0<0) → (¬0<0 → ¬¬0=1))
((¬¬¬1=0 → ¬¬0<0) → (¬0<0 → ¬¬1=0))
((¬¬¬1=1 → ¬¬0<0) → (¬0<0 → ¬¬1=1))
((¬¬¬0<0 → ¬¬0<0) → (¬0<0 → ¬¬0<0))
((¬¬¬0<1 → ¬¬0<0) → (¬0<0 → ¬¬0<1))
((¬¬¬1<0 → ¬¬0<0) → (¬0<0 → ¬¬1<0))
((¬¬¬1<1 → ¬¬0<0) → (¬0<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬0<0) → (¬0<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬0<0) → (¬0<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬0<0) → (¬0<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬0<0) → (¬0<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬0<0) → (¬0<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬0<0) → (¬0<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬0<0) → (¬0<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬0<0) → (¬0<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬0<0) → (¬0<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬0<0) → (¬0<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬0<0) → (¬0<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬0<0) → (¬0<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬0<0) → (¬0<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬0<0) → (¬0<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬0<0) → (¬0<0 → ∀y. y=0))
((¬∀y. y=1 → ¬¬0<0) → (¬0<0 → ∀y. y=1))
((¬∀y. 0<y → ¬¬0<0) → (¬0<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬0<0) → (¬0<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬0<0) → (¬0<0 → ∀y. y<0))
((¬∀y. y<1 → ¬¬0<0) → (¬0<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬0<0) → (¬0<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬0<0) → (¬0<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬0<0) → (¬0<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬0<0) → (¬0<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬0<0) → (¬0<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬0<0) → (¬0<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬0<0) → (¬0<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬0<0) → (¬0<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬0<0) → (¬0<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬0<0) → (¬0<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬0<0) → (¬0<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬0<0) → (¬0<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬0<1) → (¬0<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬0<1) → (¬0<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬0<1) → (¬0<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬0<1) → (¬0<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬0<1) → (¬0<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬0<1) → (¬0<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬0<1) → (¬0<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬0<1) → (¬0<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬0<1) → (¬0<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬0<1) → (¬0<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬0<1) → (¬0<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬0<1) → (¬0<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬0<1) → (¬0<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬0<1) → (¬0<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬0<1) → (¬0<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬0<1) → (¬0<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬0<1) → (¬0<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬0<1) → (¬0<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬0<1) → (¬0<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬0<1) → (¬0<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬0<1) → (¬0<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬0<1) → (¬0<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬0<1) → (¬0<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬0<1) → (¬0<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬0<1) → (¬0<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬0<1) → (¬0<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬0<1) → (¬0<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬0<1) → (¬0<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬0<1) → (¬0<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬0<1) → (¬0<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬0<1) → (¬0<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬0<1) → (¬0<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬0<1) → (¬0<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬0<1) → (¬0<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬0<1) → (¬0<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬0<1) → (¬0<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬0<1) → (¬0<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬0<1) → (¬0<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬0<1) → (¬0<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬0<1) → (¬0<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬0<1) → (¬0<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬0<1) → (¬0<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬0<1) → (¬0<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬0<1) → (¬0<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬0<1) → (¬0<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬0<1) → (¬0<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬0<1) → (¬0<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬0<1) → (¬0<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬0<1) → (¬0<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬0<1) → (¬0<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬0<1) → (¬0<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬0<1) → (¬0<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬0<1) → (¬0<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬0<1) → (¬0<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬0<1) → (¬0<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬0<1) → (¬0<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬0<1) → (¬0<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬0<1) → (¬0<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬0<1) → (¬0<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬0<1) → (¬0<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬0<1) → (¬0<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬0<1) → (¬0<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬0<1) → (¬0<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬0<1) → (¬0<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬0<1) → (¬0<1 → ¬¬0=0))
((¬¬¬0=1 → ¬¬0<1) → (¬0<1 → ¬¬0=1))
((¬¬¬1=0 → ¬¬0<1) → (¬0<1 → ¬¬1=0))
((¬¬¬1=1 → ¬¬0<1) → (¬0<1 → ¬¬1=1))
((¬¬¬0<0 → ¬¬0<1) → (¬0<1 → ¬¬0<0))
((¬¬¬0<1 → ¬¬0<1) → (¬0<1 → ¬¬0<1))
((¬¬¬1<0 → ¬¬0<1) → (¬0<1 → ¬¬1<0))
((¬¬¬1<1 → ¬¬0<1) → (¬0<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬0<1) → (¬0<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬0<1) → (¬0<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬0<1) → (¬0<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬0<1) → (¬0<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬0<1) → (¬0<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬0<1) → (¬0<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬0<1) → (¬0<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬0<1) → (¬0<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬0<1) → (¬0<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬0<1) → (¬0<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬0<1) → (¬0<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬0<1) → (¬0<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬0<1) → (¬0<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬0<1) → (¬0<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬0<1) → (¬0<1 → ∀y. y=0))
((¬∀y. y=1 → ¬¬0<1) → (¬0<1 → ∀y. y=1))
((¬∀y. 0<y → ¬¬0<1) → (¬0<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬0<1) → (¬0<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬0<1) → (¬0<1 → ∀y. y<0))
((¬∀y. y<1 → ¬¬0<1) → (¬0<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬0<1) → (¬0<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬0<1) → (¬0<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬0<1) → (¬0<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬0<1) → (¬0<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬0<1) → (¬0<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬0<1) → (¬0<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬0<1) → (¬0<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬0<1) → (¬0<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬0<1) → (¬0<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬0<1) → (¬0<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬0<1) → (¬0<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬0<1) → (¬0<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬1<0) → (¬1<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬1<0) → (¬1<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬1<0) → (¬1<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬1<0) → (¬1<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬1<0) → (¬1<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬1<0) → (¬1<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬1<0) → (¬1<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬1<0) → (¬1<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬1<0) → (¬1<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬1<0) → (¬1<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬1<0) → (¬1<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬1<0) → (¬1<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬1<0) → (¬1<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬1<0) → (¬1<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬1<0) → (¬1<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬1<0) → (¬1<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬1<0) → (¬1<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬1<0) → (¬1<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬1<0) → (¬1<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬1<0) → (¬1<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬1<0) → (¬1<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬1<0) → (¬1<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬1<0) → (¬1<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬1<0) → (¬1<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬1<0) → (¬1<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬1<0) → (¬1<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬1<0) → (¬1<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬1<0) → (¬1<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬1<0) → (¬1<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬1<0) → (¬1<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬1<0) → (¬1<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬1<0) → (¬1<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬1<0) → (¬1<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬1<0) → (¬1<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬1<0) → (¬1<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬1<0) → (¬1<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬1<0) → (¬1<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬1<0) → (¬1<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬1<0) → (¬1<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬1<0) → (¬1<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬1<0) → (¬1<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬1<0) → (¬1<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬1<0) → (¬1<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬1<0) → (¬1<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬1<0) → (¬1<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬1<0) → (¬1<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬1<0) → (¬1<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬1<0) → (¬1<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬1<0) → (¬1<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬1<0) → (¬1<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬1<0) → (¬1<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬1<0) → (¬1<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬1<0) → (¬1<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬1<0) → (¬1<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬1<0) → (¬1<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬1<0) → (¬1<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬1<0) → (¬1<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬1<0) → (¬1<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬1<0) → (¬1<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬1<0) → (¬1<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬1<0) → (¬1<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬1<0) → (¬1<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬1<0) → (¬1<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬1<0) → (¬1<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬1<0) → (¬1<0 → ¬¬0=0))
((¬¬¬0=1 → ¬¬1<0) → (¬1<0 → ¬¬0=1))
((¬¬¬1=0 → ¬¬1<0) → (¬1<0 → ¬¬1=0))
((¬¬¬1=1 → ¬¬1<0) → (¬1<0 → ¬¬1=1))
((¬¬¬0<0 → ¬¬1<0) → (¬1<0 → ¬¬0<0))
((¬¬¬0<1 → ¬¬1<0) → (¬1<0 → ¬¬0<1))
((¬¬¬1<0 → ¬¬1<0) → (¬1<0 → ¬¬1<0))
((¬¬¬1<1 → ¬¬1<0) → (¬1<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬1<0) → (¬1<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬1<0) → (¬1<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬1<0) → (¬1<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬1<0) → (¬1<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬1<0) → (¬1<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬1<0) → (¬1<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬1<0) → (¬1<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬1<0) → (¬1<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬1<0) → (¬1<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬1<0) → (¬1<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬1<0) → (¬1<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬1<0) → (¬1<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬1<0) → (¬1<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬1<0) → (¬1<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬1<0) → (¬1<0 → ∀y. y=0))
((¬∀y. y=1 → ¬¬1<0) → (¬1<0 → ∀y. y=1))
((¬∀y. 0<y → ¬¬1<0) → (¬1<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬1<0) → (¬1<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬1<0) → (¬1<0 → ∀y. y<0))
((¬∀y. y<1 → ¬¬1<0) → (¬1<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬1<0) → (¬1<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬1<0) → (¬1<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬1<0) → (¬1<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬1<0) → (¬1<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬1<0) → (¬1<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬1<0) → (¬1<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬1<0) → (¬1<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬1<0) → (¬1<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬1<0) → (¬1<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬1<0) → (¬1<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬1<0) → (¬1<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬1<0) → (¬1<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬1<1) → (¬1<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬1<1) → (¬1<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬1<1) → (¬1<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬1<1) → (¬1<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬1<1) → (¬1<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬1<1) → (¬1<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬1<1) → (¬1<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬1<1) → (¬1<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬1<1) → (¬1<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬1<1) → (¬1<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬1<1) → (¬1<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬1<1) → (¬1<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬1<1) → (¬1<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬1<1) → (¬1<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬1<1) → (¬1<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬1<1) → (¬1<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬1<1) → (¬1<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬1<1) → (¬1<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬1<1) → (¬1<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬1<1) → (¬1<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬1<1) → (¬1<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬1<1) → (¬1<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬1<1) → (¬1<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬1<1) → (¬1<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬1<1) → (¬1<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬1<1) → (¬1<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬1<1) → (¬1<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬1<1) → (¬1<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬1<1) → (¬1<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬1<1) → (¬1<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬1<1) → (¬1<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬1<1) → (¬1<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬1<1) → (¬1<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬1<1) → (¬1<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬1<1) → (¬1<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬1<1) → (¬1<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬1<1) → (¬1<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬1<1) → (¬1<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬1<1) → (¬1<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬1<1) → (¬1<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬1<1) → (¬1<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬1<1) → (¬1<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬1<1) → (¬1<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬1<1) → (¬1<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬1<1) → (¬1<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬1<1) → (¬1<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬1<1) → (¬1<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬1<1) → (¬1<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬1<1) → (¬1<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬1<1) → (¬1<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬1<1) → (¬1<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬1<1) → (¬1<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬1<1) → (¬1<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬1<1) → (¬1<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬1<1) → (¬1<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬1<1) → (¬1<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬1<1) → (¬1<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬1<1) → (¬1<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬1<1) → (¬1<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬1<1) → (¬1<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬1<1) → (¬1<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬1<1) → (¬1<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬1<1) → (¬1<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬1<1) → (¬1<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬1<1) → (¬1<1 → ¬¬0=0))
((¬¬¬0=1 → ¬¬1<1) → (¬1<1 → ¬¬0=1))
((¬¬¬1=0 → ¬¬1<1) → (¬1<1 → ¬¬1=0))
((¬¬¬1=1 → ¬¬1<1) → (¬1<1 → ¬¬1=1))
((¬¬¬0<0 → ¬¬1<1) → (¬1<1 → ¬¬0<0))
((¬¬¬0<1 → ¬¬1<1) → (¬1<1 → ¬¬0<1))
((¬¬¬1<0 → ¬¬1<1) → (¬1<1 → ¬¬1<0))
((¬¬¬1<1 → ¬¬1<1) → (¬1<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬1<1) → (¬1<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬1<1) → (¬1<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬1<1) → (¬1<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬1<1) → (¬1<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬1<1) → (¬1<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬1<1) → (¬1<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬1<1) → (¬1<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬1<1) → (¬1<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬1<1) → (¬1<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬1<1) → (¬1<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬1<1) → (¬1<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬1<1) → (¬1<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬1<1) → (¬1<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬1<1) → (¬1<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬1<1) → (¬1<1 → ∀y. y=0))
((¬∀y. y=1 → ¬¬1<1) → (¬1<1 → ∀y. y=1))
((¬∀y. 0<y → ¬¬1<1) → (¬1<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬1<1) → (¬1<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬1<1) → (¬1<1 → ∀y. y<0))
((¬∀y. y<1 → ¬¬1<1) → (¬1<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬1<1) → (¬1<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬1<1) → (¬1<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬1<1) → (¬1<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬1<1) → (¬1<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬1<1) → (¬1<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬1<1) → (¬1<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬1<1) → (¬1<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬1<1) → (¬1<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬1<1) → (¬1<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬1<1) → (¬1<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬1<1) → (¬1<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬1<1) → (¬1<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. 0=x) → (∀x. 0=x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. 0=x) → (∀x. 0=x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. 0=x) → (∀x. 0=x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. 0=x) → (∀x. 0=x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. 1=x) → (∀x. 1=x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. 1=x) → (∀x. 1=x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. 1=x) → (∀x. 1=x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. 1=x) → (∀x. 1=x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. x=0) → (∀x. x=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. x=0) → (∀x. x=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. x=0) → (∀x. x=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. x=0) → (∀x. x=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. x=0) → (∀x. x=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. x=0) → (∀x. x=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. x=0) → (∀x. x=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. x=0) → (∀x. x=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. x=0) → (∀x. x=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. x=0) → (∀x. x=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. x=0) → (∀x. x=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. x=0) → (∀x. x=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. x=0) → (∀x. x=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. x=0) → (∀x. x=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. x=0) → (∀x. x=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. x=0) → (∀x. x=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. x=0) → (∀x. x=0 → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. x=0) → (∀x. x=0 → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. x=0) → (∀x. x=0 → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. x=0) → (∀x. x=0 → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. x=0) → (∀x. x=0 → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. x=0) → (∀x. x=0 → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. x=0) → (∀x. x=0 → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. x=0) → (∀x. x=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. x=0) → (∀x. x=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. x=0) → (∀x. x=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. x=0) → (∀x. x=0 → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. x=0) → (∀x. x=0 → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. x=0) → (∀x. x=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. x=0) → (∀x. x=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. x=0) → (∀x. x=0 → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. x=0) → (∀x. x=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. x=1) → (∀x. x=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. x=1) → (∀x. x=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. x=1) → (∀x. x=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. x=1) → (∀x. x=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. x=1) → (∀x. x=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. x=1) → (∀x. x=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. x=1) → (∀x. x=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. x=1) → (∀x. x=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. x=1) → (∀x. x=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. x=1) → (∀x. x=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. x=1) → (∀x. x=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. x=1) → (∀x. x=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. x=1) → (∀x. x=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. x=1) → (∀x. x=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. x=1) → (∀x. x=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. x=1) → (∀x. x=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. x=1) → (∀x. x=1 → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. x=1) → (∀x. x=1 → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. x=1) → (∀x. x=1 → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. x=1) → (∀x. x=1 → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. x=1) → (∀x. x=1 → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. x=1) → (∀x. x=1 → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. x=1) → (∀x. x=1 → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. x=1) → (∀x. x=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. x=1) → (∀x. x=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. x=1) → (∀x. x=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. x=1) → (∀x. x=1 → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. x=1) → (∀x. x=1 → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. x=1) → (∀x. x=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. x=1) → (∀x. x=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. x=1) → (∀x. x=1 → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. x=1) → (∀x. x=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. x=x) → (∀x. x=x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. x=x) → (∀x. x=x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. x=x) → (∀x. x=x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. x=x) → (∀x. x=x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. x=x) → (∀x. x=x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. x=x) → (∀x. x=x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. x=x) → (∀x. x=x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. x=x) → (∀x. x=x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. x=x) → (∀x. x=x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. x=x) → (∀x. x=x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. x=x) → (∀x. x=x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. x=x) → (∀x. x=x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. x=x) → (∀x. x=x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. x=x) → (∀x. x=x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. x=x) → (∀x. x=x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. x=x) → (∀x. x=x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. x=x) → (∀x. x=x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. x=x) → (∀x. x=x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. x=x) → (∀x. x=x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. x=x) → (∀x. x=x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. x=x) → (∀x. x=x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. x=x) → (∀x. x=x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. x=x) → (∀x. x=x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. x=x) → (∀x. x=x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. x=x) → (∀x. x=x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. x=x) → (∀x. x=x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. x=x) → (∀x. x=x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. x=x) → (∀x. x=x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. x=x) → (∀x. x=x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. x=x) → (∀x. x=x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. x=x) → (∀x. x=x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. x=x) → (∀x. x=x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. 0<x) → (∀x. 0<x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. 0<x) → (∀x. 0<x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. 0<x) → (∀x. 0<x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. 0<x) → (∀x. 0<x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. 1<x) → (∀x. 1<x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. 1<x) → (∀x. 1<x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. 1<x) → (∀x. 1<x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. 1<x) → (∀x. 1<x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. x<0) → (∀x. x<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. x<0) → (∀x. x<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. x<0) → (∀x. x<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. x<0) → (∀x. x<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. x<0) → (∀x. x<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. x<0) → (∀x. x<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. x<0) → (∀x. x<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. x<0) → (∀x. x<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. x<0) → (∀x. x<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. x<0) → (∀x. x<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. x<0) → (∀x. x<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. x<0) → (∀x. x<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. x<0) → (∀x. x<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. x<0) → (∀x. x<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. x<0) → (∀x. x<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. x<0) → (∀x. x<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. x<0) → (∀x. x<0 → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. x<0) → (∀x. x<0 → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. x<0) → (∀x. x<0 → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. x<0) → (∀x. x<0 → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. x<0) → (∀x. x<0 → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. x<0) → (∀x. x<0 → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. x<0) → (∀x. x<0 → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. x<0) → (∀x. x<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. x<0) → (∀x. x<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. x<0) → (∀x. x<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. x<0) → (∀x. x<0 → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. x<0) → (∀x. x<0 → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. x<0) → (∀x. x<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. x<0) → (∀x. x<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. x<0) → (∀x. x<0 → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. x<0) → (∀x. x<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. x<1) → (∀x. x<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. x<1) → (∀x. x<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. x<1) → (∀x. x<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. x<1) → (∀x. x<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. x<1) → (∀x. x<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. x<1) → (∀x. x<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. x<1) → (∀x. x<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. x<1) → (∀x. x<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. x<1) → (∀x. x<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. x<1) → (∀x. x<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. x<1) → (∀x. x<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. x<1) → (∀x. x<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. x<1) → (∀x. x<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. x<1) → (∀x. x<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. x<1) → (∀x. x<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. x<1) → (∀x. x<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. x<1) → (∀x. x<1 → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. x<1) → (∀x. x<1 → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. x<1) → (∀x. x<1 → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. x<1) → (∀x. x<1 → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. x<1) → (∀x. x<1 → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. x<1) → (∀x. x<1 → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. x<1) → (∀x. x<1 → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. x<1) → (∀x. x<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. x<1) → (∀x. x<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. x<1) → (∀x. x<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. x<1) → (∀x. x<1 → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. x<1) → (∀x. x<1 → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. x<1) → (∀x. x<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. x<1) → (∀x. x<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. x<1) → (∀x. x<1 → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. x<1) → (∀x. x<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. x<x) → (∀x. x<x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. x<x) → (∀x. x<x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. x<x) → (∀x. x<x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. x<x) → (∀x. x<x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. x<x) → (∀x. x<x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. x<x) → (∀x. x<x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. x<x) → (∀x. x<x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. x<x) → (∀x. x<x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. x<x) → (∀x. x<x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. x<x) → (∀x. x<x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. x<x) → (∀x. x<x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. x<x) → (∀x. x<x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. x<x) → (∀x. x<x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. x<x) → (∀x. x<x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. x<x) → (∀x. x<x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. x<x) → (∀x. x<x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. x<x) → (∀x. x<x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. x<x) → (∀x. x<x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. x<x) → (∀x. x<x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. x<x) → (∀x. x<x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. x<x) → (∀x. x<x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. x<x) → (∀x. x<x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. x<x) → (∀x. x<x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. x<x) → (∀x. x<x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. x<x) → (∀x. x<x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. x<x) → (∀x. x<x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. x<x) → (∀x. x<x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. x<x) → (∀x. x<x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. x<x) → (∀x. x<x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. x<x) → (∀x. x<x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. x<x) → (∀x. x<x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. x<x) → (∀x. x<x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬x<x))
((¬¬0=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬0=0))
((¬¬0=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬0=1))
((¬¬1=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬1=0))
((¬¬1=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬1=1))
((¬¬0<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬0<0))
((¬¬0<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬0<1))
((¬¬1<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬1<0))
((¬¬1<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬0=0))
((¬¬0=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬0=1))
((¬¬1=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬1=0))
((¬¬1=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬1=1))
((¬¬0<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬0<0))
((¬¬0<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬0<1))
((¬¬1<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬1<0))
((¬¬1<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬0=0))
((¬¬0=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬0=1))
((¬¬1=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬1=0))
((¬¬1=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬1=1))
((¬¬0<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬0<0))
((¬¬0<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬0<1))
((¬¬1<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬1<0))
((¬¬1<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬0=0))
((¬¬0=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬0=1))
((¬¬1=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬1=0))
((¬¬1=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬1=1))
((¬¬0<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬0<0))
((¬¬0<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬0<1))
((¬¬1<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬1<0))
((¬¬1<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬0=0))
((¬¬0=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬0=1))
((¬¬1=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬1=0))
((¬¬1=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬1=1))
((¬¬0<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬0<0))
((¬¬0<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬0<1))
((¬¬1<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬1<0))
((¬¬1<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬0=0))
((¬¬0=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬0=1))
((¬¬1=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬1=0))
((¬¬1=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬1=1))
((¬¬0<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬0<0))
((¬¬0<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬0<1))
((¬¬1<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬1<0))
((¬¬1<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬0=0))
((¬¬0=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬0=1))
((¬¬1=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬1=0))
((¬¬1=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬1=1))
((¬¬0<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬0<0))
((¬¬0<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬0<1))
((¬¬1<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬1<0))
((¬¬1<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬0=0))
((¬¬0=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬0=1))
((¬¬1=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬1=0))
((¬¬1=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬1=1))
((¬¬0<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬0<0))
((¬¬0<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬0<1))
((¬¬1<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬1<0))
((¬¬1<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬0=0))
((¬¬0=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬0=1))
((¬¬1=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬1=0))
((¬¬1=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬1=1))
((¬¬0<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬0<0))
((¬¬0<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬0<1))
((¬¬1<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬1<0))
((¬¬1<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬0=0))
((¬¬0=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬0=1))
((¬¬1=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬1=0))
((¬¬1=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬1=1))
((¬¬0<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬0<0))
((¬¬0<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬0<1))
((¬¬1<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬1<0))
((¬¬1<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬0=0))
((¬¬0=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬0=1))
((¬¬1=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬1=0))
((¬¬1=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬1=1))
((¬¬0<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬0<0))
((¬¬0<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬0<1))
((¬¬1<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬1<0))
((¬¬1<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬0=0))
((¬¬0=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬0=1))
((¬¬1=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬1=0))
((¬¬1=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬1=1))
((¬¬0<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬0<0))
((¬¬0<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬0<1))
((¬¬1<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬1<0))
((¬¬1<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬0=0))
((¬¬0=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬0=1))
((¬¬1=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬1=0))
((¬¬1=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬1=1))
((¬¬0<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬0<0))
((¬¬0<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬0<1))
((¬¬1<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬1<0))
((¬¬1<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬0=0))
((¬¬0=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬0=1))
((¬¬1=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬1=0))
((¬¬1=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬1=1))
((¬¬0<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬0<0))
((¬¬0<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬0<1))
((¬¬1<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬1<0))
((¬¬1<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬0=0))
((¬¬0=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬0=1))
((¬¬1=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬1=0))
((¬¬1=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬1=1))
((¬¬0<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬0<0))
((¬¬0<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬0<1))
((¬¬1<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬1<0))
((¬¬1<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬0=0))
((¬¬0=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬0=1))
((¬¬1=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬1=0))
((¬¬1=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬1=1))
((¬¬0<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬0<0))
((¬¬0<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬0<1))
((¬¬1<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬1<0))
((¬¬1<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬0=0))
((¬¬0=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬0=1))
((¬¬1=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬1=0))
((¬¬1=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬1=1))
((¬¬0<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬0<0))
((¬¬0<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬0<1))
((¬¬1<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬1<0))
((¬¬1<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬0=0))
((¬¬0=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬0=1))
((¬¬1=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬1=0))
((¬¬1=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬1=1))
((¬¬0<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬0<0))
((¬¬0<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬0<1))
((¬¬1<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬1<0))
((¬¬1<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬0=0))
((¬¬0=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬0=1))
((¬¬1=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬1=0))
((¬¬1=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬1=1))
((¬¬0<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬0<0))
((¬¬0<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬0<1))
((¬¬1<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬1<0))
((¬¬1<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬0=0))
((¬¬0=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬0=1))
((¬¬1=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬1=0))
((¬¬1=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬1=1))
((¬¬0<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬0<0))
((¬¬0<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬0<1))
((¬¬1<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬1<0))
((¬¬1<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬0=0))
((¬¬0=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬0=1))
((¬¬1=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬1=0))
((¬¬1=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬1=1))
((¬¬0<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬0<0))
((¬¬0<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬0<1))
((¬¬1<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬1<0))
((¬¬1<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬0=0))
((¬¬0=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬0=1))
((¬¬1=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬1=0))
((¬¬1=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬1=1))
((¬¬0<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬0<0))
((¬¬0<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬0<1))
((¬¬1<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬1<0))
((¬¬1<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬0=0))
((¬¬0=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬0=1))
((¬¬1=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬1=0))
((¬¬1=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬1=1))
((¬¬0<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬0<0))
((¬¬0<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬0<1))
((¬¬1<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬1<0))
((¬¬1<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬0=0))
((¬¬0=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬0=1))
((¬¬1=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬1=0))
((¬¬1=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬1=1))
((¬¬0<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬0<0))
((¬¬0<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬0<1))
((¬¬1<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬1<0))
((¬¬1<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬0=0))
((¬¬0=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬0=1))
((¬¬1=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬1=0))
((¬¬1=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬1=1))
((¬¬0<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬0<0))
((¬¬0<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬0<1))
((¬¬1<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬1<0))
((¬¬1<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬0=0))
((¬¬0=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬0=1))
((¬¬1=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬1=0))
((¬¬1=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬1=1))
((¬¬0<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬0<0))
((¬¬0<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬0<1))
((¬¬1<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬1<0))
((¬¬1<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬0=0))
((¬¬0=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬0=1))
((¬¬1=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬1=0))
((¬¬1=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬1=1))
((¬¬0<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬0<0))
((¬¬0<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬0<1))
((¬¬1<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬1<0))
((¬¬1<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬0=0))
((¬¬0=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬0=1))
((¬¬1=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬1=0))
((¬¬1=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬1=1))
((¬¬0<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬0<0))
((¬¬0<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬0<1))
((¬¬1<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬1<0))
((¬¬1<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬0=0))
((¬¬0=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬0=1))
((¬¬1=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬1=0))
((¬¬1=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬1=1))
((¬¬0<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬0<0))
((¬¬0<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬0<1))
((¬¬1<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬1<0))
((¬¬1<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬0=0))
((¬¬0=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬0=1))
((¬¬1=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬1=0))
((¬¬1=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬1=1))
((¬¬0<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬0<0))
((¬¬0<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬0<1))
((¬¬1<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬1<0))
((¬¬1<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬0=0))
((¬¬0=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬0=1))
((¬¬1=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬1=0))
((¬¬1=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬1=1))
((¬¬0<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬0<0))
((¬¬0<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬0<1))
((¬¬1<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬1<0))
((¬¬1<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬0=0))
((¬¬0=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬0=1))
((¬¬1=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬1=0))
((¬¬1=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬1=1))
((¬¬0<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬0<0))
((¬¬0<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬0<1))
((¬¬1<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬1<0))
((¬¬1<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬0=0))
((¬¬0=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬0=1))
((¬¬1=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬1=0))
((¬¬1=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬1=1))
((¬¬0<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬0<0))
((¬¬0<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬0<1))
((¬¬1<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬1<0))
((¬¬1<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬0=0))
((¬¬0=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬0=1))
((¬¬1=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬1=0))
((¬¬1=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬1=1))
((¬¬0<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬0<0))
((¬¬0<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬0<1))
((¬¬1<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬1<0))
((¬¬1<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬0=0))
((¬¬0=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬0=1))
((¬¬1=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬1=0))
((¬¬1=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬1=1))
((¬¬0<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬0<0))
((¬¬0<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬0<1))
((¬¬1<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬1<0))
((¬¬1<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬0=0))
((¬¬0=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬0=1))
((¬¬1=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬1=0))
((¬¬1=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬1=1))
((¬¬0<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬0<0))
((¬¬0<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬0<1))
((¬¬1<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬1<0))
((¬¬1<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬0=0))
((¬¬0=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬0=1))
((¬¬1=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬1=0))
((¬¬1=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬1=1))
((¬¬0<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬0<0))
((¬¬0<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬0<1))
((¬¬1<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬1<0))
((¬¬1<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬0=0))
((¬¬0=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬0=1))
((¬¬1=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬1=0))
((¬¬1=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬1=1))
((¬¬0<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬0<0))
((¬¬0<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬0<1))
((¬¬1<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬1<0))
((¬¬1<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬0=0))
((¬¬0=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬0=1))
((¬¬1=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬1=0))
((¬¬1=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬1=1))
((¬¬0<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬0<0))
((¬¬0<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬0<1))
((¬¬1<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬1<0))
((¬¬1<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬0=0))
((¬¬0=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬0=1))
((¬¬1=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬1=0))
((¬¬1=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬1=1))
((¬¬0<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬0<0))
((¬¬0<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬0<1))
((¬¬1<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬1<0))
((¬¬1<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬0=0))
((¬¬0=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬0=1))
((¬¬1=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬1=0))
((¬¬1=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬1=1))
((¬¬0<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬0<0))
((¬¬0<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬0<1))
((¬¬1<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬1<0))
((¬¬1<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬0=0))
((¬¬0=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬0=1))
((¬¬1=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬1=0))
((¬¬1=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬1=1))
((¬¬0<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬0<0))
((¬¬0<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬0<1))
((¬¬1<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬1<0))
((¬¬1<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬0=0))
((¬¬0=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬0=1))
((¬¬1=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬1=0))
((¬¬1=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬1=1))
((¬¬0<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬0<0))
((¬¬0<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬0<1))
((¬¬1<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬1<0))
((¬¬1<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬0=0))
((¬¬0=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬0=1))
((¬¬1=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬1=0))
((¬¬1=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬1=1))
((¬¬0<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬0<0))
((¬¬0<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬0<1))
((¬¬1<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬1<0))
((¬¬1<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬0=0))
((¬¬0=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬0=1))
((¬¬1=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬1=0))
((¬¬1=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬1=1))
((¬¬0<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬0<0))
((¬¬0<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬0<1))
((¬¬1<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬1<0))
((¬¬1<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬0=0))
((¬¬0=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬0=1))
((¬¬1=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬1=0))
((¬¬1=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬1=1))
((¬¬0<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬0<0))
((¬¬0<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬0<1))
((¬¬1<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬1<0))
((¬¬1<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬0=0))
((¬¬0=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬0=1))
((¬¬1=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬1=0))
((¬¬1=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬1=1))
((¬¬0<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬0<0))
((¬¬0<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬0<1))
((¬¬1<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬1<0))
((¬¬1<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬0=0))
((¬¬0=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬0=1))
((¬¬1=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬1=0))
((¬¬1=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬1=1))
((¬¬0<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬0<0))
((¬¬0<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬0<1))
((¬¬1<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬1<0))
((¬¬1<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬¬¬0=0) → (¬¬0=0 → ¬0=0))
((¬¬0=1 → ¬¬¬0=0) → (¬¬0=0 → ¬0=1))
((¬¬1=0 → ¬¬¬0=0) → (¬¬0=0 → ¬1=0))
((¬¬1=1 → ¬¬¬0=0) → (¬¬0=0 → ¬1=1))
((¬¬0<0 → ¬¬¬0=0) → (¬¬0=0 → ¬0<0))
((¬¬0<1 → ¬¬¬0=0) → (¬¬0=0 → ¬0<1))
((¬¬1<0 → ¬¬¬0=0) → (¬¬0=0 → ¬1<0))
((¬¬1<1 → ¬¬¬0=0) → (¬¬0=0 → ¬1<1))
((¬∀x. 0=x → ¬¬¬0=0) → (¬¬0=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬0=0) → (¬¬0=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬0=0) → (¬¬0=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬0=0) → (¬¬0=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬0=0) → (¬¬0=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬0=0) → (¬¬0=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬0=0) → (¬¬0=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬0=0) → (¬¬0=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬0=0) → (¬¬0=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬0=0) → (¬¬0=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬0=0) → (¬¬0=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬0=0) → (¬¬0=0 → ∀x. x<x))
((¬¬0=0 → ¬¬¬0=1) → (¬¬0=1 → ¬0=0))
((¬¬0=1 → ¬¬¬0=1) → (¬¬0=1 → ¬0=1))
((¬¬1=0 → ¬¬¬0=1) → (¬¬0=1 → ¬1=0))
((¬¬1=1 → ¬¬¬0=1) → (¬¬0=1 → ¬1=1))
((¬¬0<0 → ¬¬¬0=1) → (¬¬0=1 → ¬0<0))
((¬¬0<1 → ¬¬¬0=1) → (¬¬0=1 → ¬0<1))
((¬¬1<0 → ¬¬¬0=1) → (¬¬0=1 → ¬1<0))
((¬¬1<1 → ¬¬¬0=1) → (¬¬0=1 → ¬1<1))
((¬∀x. 0=x → ¬¬¬0=1) → (¬¬0=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬0=1) → (¬¬0=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬0=1) → (¬¬0=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬0=1) → (¬¬0=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬0=1) → (¬¬0=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬0=1) → (¬¬0=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬0=1) → (¬¬0=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬0=1) → (¬¬0=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬0=1) → (¬¬0=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬0=1) → (¬¬0=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬0=1) → (¬¬0=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬0=1) → (¬¬0=1 → ∀x. x<x))
((¬¬0=0 → ¬¬¬1=0) → (¬¬1=0 → ¬0=0))
((¬¬0=1 → ¬¬¬1=0) → (¬¬1=0 → ¬0=1))
((¬¬1=0 → ¬¬¬1=0) → (¬¬1=0 → ¬1=0))
((¬¬1=1 → ¬¬¬1=0) → (¬¬1=0 → ¬1=1))
((¬¬0<0 → ¬¬¬1=0) → (¬¬1=0 → ¬0<0))
((¬¬0<1 → ¬¬¬1=0) → (¬¬1=0 → ¬0<1))
((¬¬1<0 → ¬¬¬1=0) → (¬¬1=0 → ¬1<0))
((¬¬1<1 → ¬¬¬1=0) → (¬¬1=0 → ¬1<1))
((¬∀x. 0=x → ¬¬¬1=0) → (¬¬1=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬1=0) → (¬¬1=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬1=0) → (¬¬1=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬1=0) → (¬¬1=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬1=0) → (¬¬1=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬1=0) → (¬¬1=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬1=0) → (¬¬1=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬1=0) → (¬¬1=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬1=0) → (¬¬1=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬1=0) → (¬¬1=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬1=0) → (¬¬1=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬1=0) → (¬¬1=0 → ∀x. x<x))
((¬¬0=0 → ¬¬¬1=1) → (¬¬1=1 → ¬0=0))
((¬¬0=1 → ¬¬¬1=1) → (¬¬1=1 → ¬0=1))
((¬¬1=0 → ¬¬¬1=1) → (¬¬1=1 → ¬1=0))
((¬¬1=1 → ¬¬¬1=1) → (¬¬1=1 → ¬1=1))
((¬¬0<0 → ¬¬¬1=1) → (¬¬1=1 → ¬0<0))
((¬¬0<1 → ¬¬¬1=1) → (¬¬1=1 → ¬0<1))
((¬¬1<0 → ¬¬¬1=1) → (¬¬1=1 → ¬1<0))
((¬¬1<1 → ¬¬¬1=1) → (¬¬1=1 → ¬1<1))
((¬∀x. 0=x → ¬¬¬1=1) → (¬¬1=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬1=1) → (¬¬1=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬1=1) → (¬¬1=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬1=1) → (¬¬1=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬1=1) → (¬¬1=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬1=1) → (¬¬1=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬1=1) → (¬¬1=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬1=1) → (¬¬1=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬1=1) → (¬¬1=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬1=1) → (¬¬1=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬1=1) → (¬¬1=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬1=1) → (¬¬1=1 → ∀x. x<x))
((¬¬0=0 → ¬¬¬0<0) → (¬¬0<0 → ¬0=0))
((¬¬0=1 → ¬¬¬0<0) → (¬¬0<0 → ¬0=1))
((¬¬1=0 → ¬¬¬0<0) → (¬¬0<0 → ¬1=0))
((¬¬1=1 → ¬¬¬0<0) → (¬¬0<0 → ¬1=1))
((¬¬0<0 → ¬¬¬0<0) → (¬¬0<0 → ¬0<0))
((¬¬0<1 → ¬¬¬0<0) → (¬¬0<0 → ¬0<1))
((¬¬1<0 → ¬¬¬0<0) → (¬¬0<0 → ¬1<0))
((¬¬1<1 → ¬¬¬0<0) → (¬¬0<0 → ¬1<1))
((¬∀x. 0=x → ¬¬¬0<0) → (¬¬0<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬0<0) → (¬¬0<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬0<0) → (¬¬0<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬0<0) → (¬¬0<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬0<0) → (¬¬0<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬0<0) → (¬¬0<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬0<0) → (¬¬0<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬0<0) → (¬¬0<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬0<0) → (¬¬0<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬0<0) → (¬¬0<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬0<0) → (¬¬0<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬0<0) → (¬¬0<0 → ∀x. x<x))
((¬¬0=0 → ¬¬¬0<1) → (¬¬0<1 → ¬0=0))
((¬¬0=1 → ¬¬¬0<1) → (¬¬0<1 → ¬0=1))
((¬¬1=0 → ¬¬¬0<1) → (¬¬0<1 → ¬1=0))
((¬¬1=1 → ¬¬¬0<1) → (¬¬0<1 → ¬1=1))
((¬¬0<0 → ¬¬¬0<1) → (¬¬0<1 → ¬0<0))
((¬¬0<1 → ¬¬¬0<1) → (¬¬0<1 → ¬0<1))
((¬¬1<0 → ¬¬¬0<1) → (¬¬0<1 → ¬1<0))
((¬¬1<1 → ¬¬¬0<1) → (¬¬0<1 → ¬1<1))
((¬∀x. 0=x → ¬¬¬0<1) → (¬¬0<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬0<1) → (¬¬0<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬0<1) → (¬¬0<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬0<1) → (¬¬0<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬0<1) → (¬¬0<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬0<1) → (¬¬0<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬0<1) → (¬¬0<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬0<1) → (¬¬0<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬0<1) → (¬¬0<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬0<1) → (¬¬0<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬0<1) → (¬¬0<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬0<1) → (¬¬0<1 → ∀x. x<x))
((¬¬0=0 → ¬¬¬1<0) → (¬¬1<0 → ¬0=0))
((¬¬0=1 → ¬¬¬1<0) → (¬¬1<0 → ¬0=1))
((¬¬1=0 → ¬¬¬1<0) → (¬¬1<0 → ¬1=0))
((¬¬1=1 → ¬¬¬1<0) → (¬¬1<0 → ¬1=1))
((¬¬0<0 → ¬¬¬1<0) → (¬¬1<0 → ¬0<0))
((¬¬0<1 → ¬¬¬1<0) → (¬¬1<0 → ¬0<1))
((¬¬1<0 → ¬¬¬1<0) → (¬¬1<0 → ¬1<0))
((¬¬1<1 → ¬¬¬1<0) → (¬¬1<0 → ¬1<1))
((¬∀x. 0=x → ¬¬¬1<0) → (¬¬1<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬1<0) → (¬¬1<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬1<0) → (¬¬1<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬1<0) → (¬¬1<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬1<0) → (¬¬1<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬1<0) → (¬¬1<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬1<0) → (¬¬1<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬1<0) → (¬¬1<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬1<0) → (¬¬1<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬1<0) → (¬¬1<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬1<0) → (¬¬1<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬1<0) → (¬¬1<0 → ∀x. x<x))
((¬¬0=0 → ¬¬¬1<1) → (¬¬1<1 → ¬0=0))
((¬¬0=1 → ¬¬¬1<1) → (¬¬1<1 → ¬0=1))
((¬¬1=0 → ¬¬¬1<1) → (¬¬1<1 → ¬1=0))
((¬¬1=1 → ¬¬¬1<1) → (¬¬1<1 → ¬1=1))
((¬¬0<0 → ¬¬¬1<1) → (¬¬1<1 → ¬0<0))
((¬¬0<1 → ¬¬¬1<1) → (¬¬1<1 → ¬0<1))
((¬¬1<0 → ¬¬¬1<1) → (¬¬1<1 → ¬1<0))
((¬¬1<1 → ¬¬¬1<1) → (¬¬1<1 → ¬1<1))
((¬∀x. 0=x → ¬¬¬1<1) → (¬¬1<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬1<1) → (¬¬1<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬1<1) → (¬¬1<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬1<1) → (¬¬1<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬1<1) → (¬¬1<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬1<1) → (¬¬1<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬1<1) → (¬¬1<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬1<1) → (¬¬1<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬1<1) → (¬¬1<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬1<1) → (¬¬1<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬1<1) → (¬¬1<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬1<1) → (¬¬1<1 → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬0=0))
((¬¬0=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬0=1))
((¬¬1=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬1=0))
((¬¬1=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬1=1))
((¬¬0<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬0<0))
((¬¬0<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬0<1))
((¬¬1<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬1<0))
((¬¬1<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬0=0))
((¬¬0=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬0=1))
((¬¬1=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬1=0))
((¬¬1=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬1=1))
((¬¬0<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬0<0))
((¬¬0<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬0<1))
((¬¬1<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬1<0))
((¬¬1<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬0=0))
((¬¬0=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬0=1))
((¬¬1=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬1=0))
((¬¬1=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬1=1))
((¬¬0<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬0<0))
((¬¬0<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬0<1))
((¬¬1<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬1<0))
((¬¬1<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬0=0))
((¬¬0=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬0=1))
((¬¬1=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬1=0))
((¬¬1=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬1=1))
((¬¬0<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬0<0))
((¬¬0<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬0<1))
((¬¬1<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬1<0))
((¬¬1<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬0=0))
((¬¬0=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬0=1))
((¬¬1=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬1=0))
((¬¬1=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬1=1))
((¬¬0<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬0<0))
((¬¬0<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬0<1))
((¬¬1<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬1<0))
((¬¬1<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬0=0))
((¬¬0=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬0=1))
((¬¬1=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬1=0))
((¬¬1=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬1=1))
((¬¬0<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬0<0))
((¬¬0<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬0<1))
((¬¬1<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬1<0))
((¬¬1<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬0=0))
((¬¬0=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬0=1))
((¬¬1=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬1=0))
((¬¬1=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬1=1))
((¬¬0<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬0<0))
((¬¬0<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬0<1))
((¬¬1<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬1<0))
((¬¬1<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬0=0))
((¬¬0=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬0=1))
((¬¬1=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬1=0))
((¬¬1=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬1=1))
((¬¬0<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬0<0))
((¬¬0<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬0<1))
((¬¬1<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬1<0))
((¬¬1<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬0=0))
((¬¬0=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬0=1))
((¬¬1=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬1=0))
((¬¬1=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬1=1))
((¬¬0<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬0<0))
((¬¬0<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬0<1))
((¬¬1<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬1<0))
((¬¬1<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬0=0))
((¬¬0=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬0=1))
((¬¬1=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬1=0))
((¬¬1=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬1=1))
((¬¬0<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬0<0))
((¬¬0<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬0<1))
((¬¬1<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬1<0))
((¬¬1<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬0=0))
((¬¬0=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬0=1))
((¬¬1=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬1=0))
((¬¬1=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬1=1))
((¬¬0<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬0<0))
((¬¬0<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬0<1))
((¬¬1<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬1<0))
((¬¬1<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬0=0))
((¬¬0=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬0=1))
((¬¬1=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬1=0))
((¬¬1=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬1=1))
((¬¬0<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬0<0))
((¬¬0<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬0<1))
((¬¬1<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬1<0))
((¬¬1<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. x<x))
((¬¬0=0 → ¬∀y. 0=y) → (∀y. 0=y → ¬0=0))
((¬¬0=1 → ¬∀y. 0=y) → (∀y. 0=y → ¬0=1))
((¬¬1=0 → ¬∀y. 0=y) → (∀y. 0=y → ¬1=0))
((¬¬1=1 → ¬∀y. 0=y) → (∀y. 0=y → ¬1=1))
((¬¬0<0 → ¬∀y. 0=y) → (∀y. 0=y → ¬0<0))
((¬¬0<1 → ¬∀y. 0=y) → (∀y. 0=y → ¬0<1))
((¬¬1<0 → ¬∀y. 0=y) → (∀y. 0=y → ¬1<0))
((¬¬1<1 → ¬∀y. 0=y) → (∀y. 0=y → ¬1<1))
((¬∀x. 0=x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. 0=y) → (∀y. 0=y → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. 0=y) → (∀y. 0=y → ∀x. x=1))
((¬∀x. x=x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. x=x))
((¬∀x. x=x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. 0=y) → (∀y. 0=y → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. 0=y) → (∀y. 0=y → ∀x. x<1))
((¬∀x. x<x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. x<x))
((¬∀x. x<x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. x<x))
((¬¬0=0 → ¬∀y. 1=y) → (∀y. 1=y → ¬0=0))
((¬¬0=1 → ¬∀y. 1=y) → (∀y. 1=y → ¬0=1))
((¬¬1=0 → ¬∀y. 1=y) → (∀y. 1=y → ¬1=0))
((¬¬1=1 → ¬∀y. 1=y) → (∀y. 1=y → ¬1=1))
((¬¬0<0 → ¬∀y. 1=y) → (∀y. 1=y → ¬0<0))
((¬¬0<1 → ¬∀y. 1=y) → (∀y. 1=y → ¬0<1))
((¬¬1<0 → ¬∀y. 1=y) → (∀y. 1=y → ¬1<0))
((¬¬1<1 → ¬∀y. 1=y) → (∀y. 1=y → ¬1<1))
((¬∀x. 0=x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. 1=y) → (∀y. 1=y → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. 1=y) → (∀y. 1=y → ∀x. x=1))
((¬∀x. x=x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. x=x))
((¬∀x. x=x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. 1=y) → (∀y. 1=y → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. 1=y) → (∀y. 1=y → ∀x. x<1))
((¬∀x. x<x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. x<x))
((¬∀x. x<x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. x<x))
((¬¬0=0 → ¬∀y. y=0) → (∀y. y=0 → ¬0=0))
((¬¬0=1 → ¬∀y. y=0) → (∀y. y=0 → ¬0=1))
((¬¬1=0 → ¬∀y. y=0) → (∀y. y=0 → ¬1=0))
((¬¬1=1 → ¬∀y. y=0) → (∀y. y=0 → ¬1=1))
((¬¬0<0 → ¬∀y. y=0) → (∀y. y=0 → ¬0<0))
((¬¬0<1 → ¬∀y. y=0) → (∀y. y=0 → ¬0<1))
((¬¬1<0 → ¬∀y. y=0) → (∀y. y=0 → ¬1<0))
((¬¬1<1 → ¬∀y. y=0) → (∀y. y=0 → ¬1<1))
((¬∀x. 0=x → ¬∀y. y=0) → (∀y. y=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. y=0) → (∀y. y=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. y=0) → (∀y. y=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. y=0) → (∀y. y=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀y. y=0) → (∀y. y=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀y. y=0) → (∀y. y=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. y=0) → (∀y. y=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. y=0) → (∀y. y=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. y=0) → (∀y. y=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. y=0) → (∀y. y=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀y. y=0) → (∀y. y=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀y. y=0) → (∀y. y=0 → ∀x. x<x))
((¬¬0=0 → ¬∀y. y=1) → (∀y. y=1 → ¬0=0))
((¬¬0=1 → ¬∀y. y=1) → (∀y. y=1 → ¬0=1))
((¬¬1=0 → ¬∀y. y=1) → (∀y. y=1 → ¬1=0))
((¬¬1=1 → ¬∀y. y=1) → (∀y. y=1 → ¬1=1))
((¬¬0<0 → ¬∀y. y=1) → (∀y. y=1 → ¬0<0))
((¬¬0<1 → ¬∀y. y=1) → (∀y. y=1 → ¬0<1))
((¬¬1<0 → ¬∀y. y=1) → (∀y. y=1 → ¬1<0))
((¬¬1<1 → ¬∀y. y=1) → (∀y. y=1 → ¬1<1))
((¬∀x. 0=x → ¬∀y. y=1) → (∀y. y=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. y=1) → (∀y. y=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. y=1) → (∀y. y=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. y=1) → (∀y. y=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀y. y=1) → (∀y. y=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀y. y=1) → (∀y. y=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. y=1) → (∀y. y=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. y=1) → (∀y. y=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. y=1) → (∀y. y=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. y=1) → (∀y. y=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀y. y=1) → (∀y. y=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀y. y=1) → (∀y. y=1 → ∀x. x<x))
((¬¬0=0 → ¬∀y. 0<y) → (∀y. 0<y → ¬0=0))
((¬¬0=1 → ¬∀y. 0<y) → (∀y. 0<y → ¬0=1))
((¬¬1=0 → ¬∀y. 0<y) → (∀y. 0<y → ¬1=0))
((¬¬1=1 → ¬∀y. 0<y) → (∀y. 0<y → ¬1=1))
((¬¬0<0 → ¬∀y. 0<y) → (∀y. 0<y → ¬0<0))
((¬¬0<1 → ¬∀y. 0<y) → (∀y. 0<y → ¬0<1))
((¬¬1<0 → ¬∀y. 0<y) → (∀y. 0<y → ¬1<0))
((¬¬1<1 → ¬∀y. 0<y) → (∀y. 0<y → ¬1<1))
((¬∀x. 0=x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. 0<y) → (∀y. 0<y → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. 0<y) → (∀y. 0<y → ∀x. x=1))
((¬∀x. x=x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. x=x))
((¬∀x. x=x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. 0<y) → (∀y. 0<y → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. 0<y) → (∀y. 0<y → ∀x. x<1))
((¬∀x. x<x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. x<x))
((¬∀x. x<x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. x<x))
((¬¬0=0 → ¬∀y. 1<y) → (∀y. 1<y → ¬0=0))
((¬¬0=1 → ¬∀y. 1<y) → (∀y. 1<y → ¬0=1))
((¬¬1=0 → ¬∀y. 1<y) → (∀y. 1<y → ¬1=0))
((¬¬1=1 → ¬∀y. 1<y) → (∀y. 1<y → ¬1=1))
((¬¬0<0 → ¬∀y. 1<y) → (∀y. 1<y → ¬0<0))
((¬¬0<1 → ¬∀y. 1<y) → (∀y. 1<y → ¬0<1))
((¬¬1<0 → ¬∀y. 1<y) → (∀y. 1<y → ¬1<0))
((¬¬1<1 → ¬∀y. 1<y) → (∀y. 1<y → ¬1<1))
((¬∀x. 0=x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. 1<y) → (∀y. 1<y → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. 1<y) → (∀y. 1<y → ∀x. x=1))
((¬∀x. x=x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. x=x))
((¬∀x. x=x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. 1<y) → (∀y. 1<y → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. 1<y) → (∀y. 1<y → ∀x. x<1))
((¬∀x. x<x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. x<x))
((¬∀x. x<x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. x<x))
((¬¬0=0 → ¬∀y. y<0) → (∀y. y<0 → ¬0=0))
((¬¬0=1 → ¬∀y. y<0) → (∀y. y<0 → ¬0=1))
((¬¬1=0 → ¬∀y. y<0) → (∀y. y<0 → ¬1=0))
((¬¬1=1 → ¬∀y. y<0) → (∀y. y<0 → ¬1=1))
((¬¬0<0 → ¬∀y. y<0) → (∀y. y<0 → ¬0<0))
((¬¬0<1 → ¬∀y. y<0) → (∀y. y<0 → ¬0<1))
((¬¬1<0 → ¬∀y. y<0) → (∀y. y<0 → ¬1<0))
((¬¬1<1 → ¬∀y. y<0) → (∀y. y<0 → ¬1<1))
((¬∀x. 0=x → ¬∀y. y<0) → (∀y. y<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. y<0) → (∀y. y<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. y<0) → (∀y. y<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. y<0) → (∀y. y<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀y. y<0) → (∀y. y<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀y. y<0) → (∀y. y<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. y<0) → (∀y. y<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. y<0) → (∀y. y<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. y<0) → (∀y. y<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. y<0) → (∀y. y<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀y. y<0) → (∀y. y<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀y. y<0) → (∀y. y<0 → ∀x. x<x))
((¬¬0=0 → ¬∀y. y<1) → (∀y. y<1 → ¬0=0))
((¬¬0=1 → ¬∀y. y<1) → (∀y. y<1 → ¬0=1))
((¬¬1=0 → ¬∀y. y<1) → (∀y. y<1 → ¬1=0))
((¬¬1=1 → ¬∀y. y<1) → (∀y. y<1 → ¬1=1))
((¬¬0<0 → ¬∀y. y<1) → (∀y. y<1 → ¬0<0))
((¬¬0<1 → ¬∀y. y<1) → (∀y. y<1 → ¬0<1))
((¬¬1<0 → ¬∀y. y<1) → (∀y. y<1 → ¬1<0))
((¬¬1<1 → ¬∀y. y<1) → (∀y. y<1 → ¬1<1))
((¬∀x. 0=x → ¬∀y. y<1) → (∀y. y<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. y<1) → (∀y. y<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. y<1) → (∀y. y<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. y<1) → (∀y. y<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀y. y<1) → (∀y. y<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀y. y<1) → (∀y. y<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. y<1) → (∀y. y<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. y<1) → (∀y. y<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. y<1) → (∀y. y<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. y<1) → (∀y. y<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀y. y<1) → (∀y. y<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀y. y<1) → (∀y. y<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬0=0))
((¬¬0=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬0=1))
((¬¬1=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬1=0))
((¬¬1=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬1=1))
((¬¬0<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬0<0))
((¬¬0<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬0<1))
((¬¬1<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬1<0))
((¬¬1<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬0=0))
((¬¬0=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬0=1))
((¬¬1=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬1=0))
((¬¬1=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬1=1))
((¬¬0<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬0<0))
((¬¬0<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬0<1))
((¬¬1<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬1<0))
((¬¬1<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬0=0))
((¬¬0=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬0=1))
((¬¬1=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬1=0))
((¬¬1=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬1=1))
((¬¬0<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬0<0))
((¬¬0<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬0<1))
((¬¬1<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬1<0))
((¬¬1<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬0=0))
((¬¬0=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬0=1))
((¬¬1=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬1=0))
((¬¬1=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬1=1))
((¬¬0<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬0<0))
((¬¬0<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬0<1))
((¬¬1<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬1<0))
((¬¬1<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. x<x))
((¬0=0 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → 0=0))
((¬0=1 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → 0=1))
((¬1=0 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → 1=0))
((¬1=1 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → 1=1))
((¬0<0 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → 0<0))
((¬0<1 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → 0<1))
((¬1<0 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → 1<0))
((¬1<1 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → 1<1))
((¬0=0 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → 0=0))
((¬0=1 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → 0=1))
((¬1=0 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → 1=0))
((¬1=1 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → 1=1))
((¬0<0 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → 0<0))
((¬0<1 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → 0<1))
((¬1<0 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → 1<0))
((¬1<1 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → 1<1))
((¬0=0 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → 0=0))
((¬0=1 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → 0=1))
((¬1=0 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → 1=0))
((¬1=1 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → 1=1))
((¬0<0 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → 0<0))
((¬0<1 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → 0<1))
((¬1<0 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → 1<0))
((¬1<1 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → 1<1))
((¬0=0 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → 0=0))
((¬0=1 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → 0=1))
((¬1=0 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → 1=0))
((¬1=1 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → 1=1))
((¬0<0 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → 0<0))
((¬0<1 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → 0<1))
((¬1<0 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → 1<0))
((¬1<1 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → 1<1))
((¬0=0 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → 0=0))
((¬0=1 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → 0=1))
((¬1=0 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → 1=0))
((¬1=1 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → 1=1))
((¬0<0 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → 0<0))
((¬0<1 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → 0<1))
((¬1<0 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → 1<0))
((¬1<1 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → 1<1))
((¬0=0 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → 0=0))
((¬0=1 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → 0=1))
((¬1=0 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → 1=0))
((¬1=1 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → 1=1))
((¬0<0 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → 0<0))
((¬0<1 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → 0<1))
((¬1<0 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → 1<0))
((¬1<1 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → 1<1))
((¬0=0 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → 0=0))
((¬0=1 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → 0=1))
((¬1=0 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → 1=0))
((¬1=1 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → 1=1))
((¬0<0 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → 0<0))
((¬0<1 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → 0<1))
((¬1<0 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → 1<0))
((¬1<1 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → 1<1))
((¬0=0 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → 0=0))
((¬0=1 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → 0=1))
((¬1=0 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → 1=0))
((¬1=1 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → 1=1))
((¬0<0 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → 0<0))
((¬0<1 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → 0<1))
((¬1<0 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → 1<0))
((¬1<1 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → 1<1))
((¬0=0 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → 0=0))
((¬0=1 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → 0=1))
((¬1=0 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → 1=0))
((¬1=1 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → 1=1))
((¬0<0 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → 0<0))
((¬0<1 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → 0<1))
((¬1<0 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → 1<0))
((¬1<1 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → 1<1))
((¬0=0 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → 0=0))
((¬0=1 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → 0=1))
((¬1=0 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → 1=0))
((¬1=1 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → 1=1))
((¬0<0 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → 0<0))
((¬0<1 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → 0<1))
((¬1<0 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → 1<0))
((¬1<1 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → 1<1))
((¬0=0 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → 0=0))
((¬0=1 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → 0=1))
((¬1=0 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → 1=0))
((¬1=1 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → 1=1))
((¬0<0 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → 0<0))
((¬0<1 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → 0<1))
((¬1<0 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → 1<0))
((¬1<1 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → 1<1))
((¬0=0 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → 0=0))
((¬0=1 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → 0=1))
((¬1=0 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → 1=0))
((¬1=1 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → 1=1))
((¬0<0 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → 0<0))
((¬0<1 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → 0<1))
((¬1<0 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → 1<0))
((¬1<1 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → 1<1))
((¬0=0 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → 0=0))
((¬0=1 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → 0=1))
((¬1=0 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → 1=0))
((¬1=1 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → 1=1))
((¬0<0 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → 0<0))
((¬0<1 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → 0<1))
((¬1<0 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → 1<0))
((¬1<1 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → 1<1))
((¬0=0 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → 0=0))
((¬0=1 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → 0=1))
((¬1=0 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → 1=0))
((¬1=1 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → 1=1))
((¬0<0 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → 0<0))
((¬0<1 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → 0<1))
((¬1<0 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → 1<0))
((¬1<1 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → 1<1))
((¬0=0 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → 0=0))
((¬0=1 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → 0=1))
((¬1=0 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → 1=0))
((¬1=1 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → 1=1))
((¬0<0 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → 0<0))
((¬0<1 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → 0<1))
((¬1<0 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → 1<0))
((¬1<1 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → 1<1))
((¬0=0 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → 0=0))
((¬0=1 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → 0=1))
((¬1=0 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → 1=0))
((¬1=1 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → 1=1))
((¬0<0 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → 0<0))
((¬0<1 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → 0<1))
((¬1<0 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → 1<0))
((¬1<1 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → 1<1))
((¬0=0 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → 0=0))
((¬0=1 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → 0=1))
((¬1=0 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → 1=0))
((¬1=1 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → 1=1))
((¬0<0 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → 0<0))
((¬0<1 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → 0<1))
((¬1<0 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → 1<0))
((¬1<1 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → 1<1))
((¬0=0 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → 0=0))
((¬0=1 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → 0=1))
((¬1=0 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → 1=0))
((¬1=1 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → 1=1))
((¬0<0 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → 0<0))
((¬0<1 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → 0<1))
((¬1<0 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → 1<0))
((¬1<1 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → 1<1))
((¬0=0 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → 0=0))
((¬0=1 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → 0=1))
((¬1=0 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → 1=0))
((¬1=1 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → 1=1))
((¬0<0 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → 0<0))
((¬0<1 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → 0<1))
((¬1<0 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → 1<0))
((¬1<1 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → 1<1))
((¬0=0 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → 0=0))
((¬0=1 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → 0=1))
((¬1=0 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → 1=0))
((¬1=1 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → 1=1))
((¬0<0 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → 0<0))
((¬0<1 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → 0<1))
((¬1<0 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → 1<0))
((¬1<1 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → 1<1))
((¬0=0 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → 0=0))
((¬0=1 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → 0=1))
((¬1=0 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → 1=0))
((¬1=1 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → 1=1))
((¬0<0 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → 0<0))
((¬0<1 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → 0<1))
((¬1<0 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → 1<0))
((¬1<1 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → 1<1))
((¬0=0 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → 0=0))
((¬0=1 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → 0=1))
((¬1=0 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → 1=0))
((¬1=1 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → 1=1))
((¬0<0 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → 0<0))
((¬0<1 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → 0<1))
((¬1<0 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → 1<0))
((¬1<1 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → 1<1))
((¬0=0 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → 0=0))
((¬0=1 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → 0=1))
((¬1=0 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → 1=0))
((¬1=1 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → 1=1))
((¬0<0 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → 0<0))
((¬0<1 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → 0<1))
((¬1<0 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → 1<0))
((¬1<1 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → 1<1))
((¬0=0 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → 0=0))
((¬0=1 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → 0=1))
((¬1=0 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → 1=0))
((¬1=1 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → 1=1))
((¬0<0 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → 0<0))
((¬0<1 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → 0<1))
((¬1<0 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → 1<0))
((¬1<1 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → 1<1))
((¬0=0 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → 0=0))
((¬0=1 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → 0=1))
((¬1=0 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → 1=0))
((¬1=1 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → 1=1))
((¬0<0 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → 0<0))
((¬0<1 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → 0<1))
((¬1<0 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → 1<0))
((¬1<1 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → 1<1))
((¬0=0 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → 0=0))
((¬0=1 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → 0=1))
((¬1=0 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → 1=0))
((¬1=1 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → 1=1))
((¬0<0 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → 0<0))
((¬0<1 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → 0<1))
((¬1<0 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → 1<0))
((¬1<1 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → 1<1))
((¬0=0 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → 0=0))
((¬0=1 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → 0=1))
((¬1=0 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → 1=0))
((¬1=1 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → 1=1))
((¬0<0 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → 0<0))
((¬0<1 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → 0<1))
((¬1<0 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → 1<0))
((¬1<1 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → 1<1))
((¬0=0 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → 0=0))
((¬0=1 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → 0=1))
((¬1=0 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → 1=0))
((¬1=1 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → 1=1))
((¬0<0 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → 0<0))
((¬0<1 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → 0<1))
((¬1<0 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → 1<0))
((¬1<1 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → 1<1))
((¬0=0 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → 0=0))
((¬0=1 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → 0=1))
((¬1=0 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → 1=0))
((¬1=1 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → 1=1))
((¬0<0 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → 0<0))
((¬0<1 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → 0<1))
((¬1<0 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → 1<0))
((¬1<1 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → 1<1))
((¬0=0 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → 0=0))
((¬0=1 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → 0=1))
((¬1=0 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → 1=0))
((¬1=1 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → 1=1))
((¬0<0 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → 0<0))
((¬0<1 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → 0<1))
((¬1<0 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → 1<0))
((¬1<1 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → 1<1))
((¬0=0 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → 0=0))
((¬0=1 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → 0=1))
((¬1=0 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → 1=0))
((¬1=1 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → 1=1))
((¬0<0 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → 0<0))
((¬0<1 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → 0<1))
((¬1<0 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → 1<0))
((¬1<1 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → 1<1))
((¬0=0 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → 0=0))
((¬0=1 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → 0=1))
((¬1=0 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → 1=0))
((¬1=1 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → 1=1))
((¬0<0 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → 0<0))
((¬0<1 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → 0<1))
((¬1<0 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → 1<0))
((¬1<1 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → 1<1))
((¬0=0 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → 0=0))
((¬0=1 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → 0=1))
((¬1=0 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → 1=0))
((¬1=1 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → 1=1))
((¬0<0 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → 0<0))
((¬0<1 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → 0<1))
((¬1<0 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → 1<0))
((¬1<1 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → 1<1))
((¬0=0 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → 0=0))
((¬0=1 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → 0=1))
((¬1=0 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → 1=0))
((¬1=1 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → 1=1))
((¬0<0 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → 0<0))
((¬0<1 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → 0<1))
((¬1<0 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → 1<0))
((¬1<1 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → 1<1))
((¬0=0 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → 0=0))
((¬0=1 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → 0=1))
((¬1=0 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → 1=0))
((¬1=1 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → 1=1))
((¬0<0 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → 0<0))
((¬0<1 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → 0<1))
((¬1<0 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → 1<0))
((¬1<1 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → 1<1))
((¬0=0 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → 0=0))
((¬0=1 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → 0=1))
((¬1=0 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → 1=0))
((¬1=1 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → 1=1))
((¬0<0 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → 0<0))
((¬0<1 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → 0<1))
((¬1<0 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → 1<0))
((¬1<1 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → 1<1))
((¬0=0 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → 0=0))
((¬0=1 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → 0=1))
((¬1=0 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → 1=0))
((¬1=1 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → 1=1))
((¬0<0 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → 0<0))
((¬0<1 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → 0<1))
((¬1<0 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → 1<0))
((¬1<1 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → 1<1))
((¬0=0 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → 0=0))
((¬0=1 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → 0=1))
((¬1=0 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → 1=0))
((¬1=1 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → 1=1))
((¬0<0 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → 0<0))
((¬0<1 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → 0<1))
((¬1<0 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → 1<0))
((¬1<1 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → 1<1))
((¬0=0 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → 0=0))
((¬0=1 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → 0=1))
((¬1=0 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → 1=0))
((¬1=1 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → 1=1))
((¬0<0 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → 0<0))
((¬0<1 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → 0<1))
((¬1<0 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → 1<0))
((¬1<1 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → 1<1))
((¬0=0 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → 0=0))
((¬0=1 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → 0=1))
((¬1=0 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → 1=0))
((¬1=1 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → 1=1))
((¬0<0 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → 0<0))
((¬0<1 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → 0<1))
((¬1<0 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → 1<0))
((¬1<1 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → 1<1))
((¬0=0 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → 0=0))
((¬0=1 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → 0=1))
((¬1=0 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → 1=0))
((¬1=1 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → 1=1))
((¬0<0 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → 0<0))
((¬0<1 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → 0<1))
((¬1<0 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → 1<0))
((¬1<1 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → 1<1))
((¬0=0 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → 0=0))
((¬0=1 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → 0=1))
((¬1=0 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → 1=0))
((¬1=1 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → 1=1))
((¬0<0 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → 0<0))
((¬0<1 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → 0<1))
((¬1<0 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → 1<0))
((¬1<1 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → 1<1))
((¬0=0 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → 0=0))
((¬0=1 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → 0=1))
((¬1=0 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → 1=0))
((¬1=1 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → 1=1))
((¬0<0 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → 0<0))
((¬0<1 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → 0<1))
((¬1<0 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → 1<0))
((¬1<1 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → 1<1))
((¬0=0 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → 0=0))
((¬0=1 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → 0=1))
((¬1=0 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → 1=0))
((¬1=1 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → 1=1))
((¬0<0 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → 0<0))
((¬0<1 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → 0<1))
((¬1<0 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → 1<0))
((¬1<1 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → 1<1))
((¬0=0 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → 0=0))
((¬0=1 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → 0=1))
((¬1=0 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → 1=0))
((¬1=1 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → 1=1))
((¬0<0 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → 0<0))
((¬0<1 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → 0<1))
((¬1<0 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → 1<0))
((¬1<1 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → 1<1))
((¬0=0 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → 0=0))
((¬0=1 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → 0=1))
((¬1=0 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → 1=0))
((¬1=1 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → 1=1))
((¬0<0 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → 0<0))
((¬0<1 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → 0<1))
((¬1<0 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → 1<0))
((¬1<1 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → 1<1))
((¬0=0 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → 0=0))
((¬0=1 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → 0=1))
((¬1=0 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → 1=0))
((¬1=1 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → 1=1))
((¬0<0 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → 0<0))
((¬0<1 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → 0<1))
((¬1<0 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → 1<0))
((¬1<1 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → 1<1))
((¬0=0 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → 0=0))
((¬0=1 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → 0=1))
((¬1=0 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → 1=0))
((¬1=1 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → 1=1))
((¬0<0 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → 0<0))
((¬0<1 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → 0<1))
((¬1<0 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → 1<0))
((¬1<1 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → 1<1))
((¬0=0 → ¬¬¬¬0=0) → (¬¬¬0=0 → 0=0))
((¬0=1 → ¬¬¬¬0=0) → (¬¬¬0=0 → 0=1))
((¬1=0 → ¬¬¬¬0=0) → (¬¬¬0=0 → 1=0))
((¬1=1 → ¬¬¬¬0=0) → (¬¬¬0=0 → 1=1))
((¬0<0 → ¬¬¬¬0=0) → (¬¬¬0=0 → 0<0))
((¬0<1 → ¬¬¬¬0=0) → (¬¬¬0=0 → 0<1))
((¬1<0 → ¬¬¬¬0=0) → (¬¬¬0=0 → 1<0))
((¬1<1 → ¬¬¬¬0=0) → (¬¬¬0=0 → 1<1))
((¬0=0 → ¬¬¬¬0=1) → (¬¬¬0=1 → 0=0))
((¬0=1 → ¬¬¬¬0=1) → (¬¬¬0=1 → 0=1))
((¬1=0 → ¬¬¬¬0=1) → (¬¬¬0=1 → 1=0))
((¬1=1 → ¬¬¬¬0=1) → (¬¬¬0=1 → 1=1))
((¬0<0 → ¬¬¬¬0=1) → (¬¬¬0=1 → 0<0))
((¬0<1 → ¬¬¬¬0=1) → (¬¬¬0=1 → 0<1))
((¬1<0 → ¬¬¬¬0=1) → (¬¬¬0=1 → 1<0))
((¬1<1 → ¬¬¬¬0=1) → (¬¬¬0=1 → 1<1))
((¬0=0 → ¬¬¬¬1=0) → (¬¬¬1=0 → 0=0))
((¬0=1 → ¬¬¬¬1=0) → (¬¬¬1=0 → 0=1))
((¬1=0 → ¬¬¬¬1=0) → (¬¬¬1=0 → 1=0))
((¬1=1 → ¬¬¬¬1=0) → (¬¬¬1=0 → 1=1))
((¬0<0 → ¬¬¬¬1=0) → (¬¬¬1=0 → 0<0))
((¬0<1 → ¬¬¬¬1=0) → (¬¬¬1=0 → 0<1))
((¬1<0 → ¬¬¬¬1=0) → (¬¬¬1=0 → 1<0))
((¬1<1 → ¬¬¬¬1=0) → (¬¬¬1=0 → 1<1))
((¬0=0 → ¬¬¬¬1=1) → (¬¬¬1=1 → 0=0))
((¬0=1 → ¬¬¬¬1=1) → (¬¬¬1=1 → 0=1))
((¬1=0 → ¬¬¬¬1=1) → (¬¬¬1=1 → 1=0))
((¬1=1 → ¬¬¬¬1=1) → (¬¬¬1=1 → 1=1))
((¬0<0 → ¬¬¬¬1=1) → (¬¬¬1=1 → 0<0))
((¬0<1 → ¬¬¬¬1=1) → (¬¬¬1=1 → 0<1))
((¬1<0 → ¬¬¬¬1=1) → (¬¬¬1=1 → 1<0))
((¬1<1 → ¬¬¬¬1=1) → (¬¬¬1=1 → 1<1))
((¬0=0 → ¬¬¬¬0<0) → (¬¬¬0<0 → 0=0))
((¬0=1 → ¬¬¬¬0<0) → (¬¬¬0<0 → 0=1))
((¬1=0 → ¬¬¬¬0<0) → (¬¬¬0<0 → 1=0))
((¬1=1 → ¬¬¬¬0<0) → (¬¬¬0<0 → 1=1))
((¬0<0 → ¬¬¬¬0<0) → (¬¬¬0<0 → 0<0))
((¬0<1 → ¬¬¬¬0<0) → (¬¬¬0<0 → 0<1))
((¬1<0 → ¬¬¬¬0<0) → (¬¬¬0<0 → 1<0))
((¬1<1 → ¬¬¬¬0<0) → (¬¬¬0<0 → 1<1))
((¬0=0 → ¬¬¬¬0<1) → (¬¬¬0<1 → 0=0))
((¬0=1 → ¬¬¬¬0<1) → (¬¬¬0<1 → 0=1))
((¬1=0 → ¬¬¬¬0<1) → (¬¬¬0<1 → 1=0))
((¬1=1 → ¬¬¬¬0<1) → (¬¬¬0<1 → 1=1))
((¬0<0 → ¬¬¬¬0<1) → (¬¬¬0<1 → 0<0))
((¬0<1 → ¬¬¬¬0<1) → (¬¬¬0<1 → 0<1))
((¬1<0 → ¬¬¬¬0<1) → (¬¬¬0<1 → 1<0))
((¬1<1 → ¬¬¬¬0<1) → (¬¬¬0<1 → 1<1))
((¬0=0 → ¬¬¬¬1<0) → (¬¬¬1<0 → 0=0))
((¬0=1 → ¬¬¬¬1<0) → (¬¬¬1<0 → 0=1))
((¬1=0 → ¬¬¬¬1<0) → (¬¬¬1<0 → 1=0))
((¬1=1 → ¬¬¬¬1<0) → (¬¬¬1<0 → 1=1))
((¬0<0 → ¬¬¬¬1<0) → (¬¬¬1<0 → 0<0))
((¬0<1 → ¬¬¬¬1<0) → (¬¬¬1<0 → 0<1))
((¬1<0 → ¬¬¬¬1<0) → (¬¬¬1<0 → 1<0))
((¬1<1 → ¬¬¬¬1<0) → (¬¬¬1<0 → 1<1))
((¬0=0 → ¬¬¬¬1<1) → (¬¬¬1<1 → 0=0))
((¬0=1 → ¬¬¬¬1<1) → (¬¬¬1<1 → 0=1))
((¬1=0 → ¬¬¬¬1<1) → (¬¬¬1<1 → 1=0))
((¬1=1 → ¬¬¬¬1<1) → (¬¬¬1<1 → 1=1))
((¬0<0 → ¬¬¬¬1<1) → (¬¬¬1<1 → 0<0))
((¬0<1 → ¬¬¬¬1<1) → (¬¬¬1<1 → 0<1))
((¬1<0 → ¬¬¬¬1<1) → (¬¬¬1<1 → 1<0))
((¬1<1 → ¬¬¬¬1<1) → (¬¬¬1<1 → 1<1))
((¬0=0 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → 0=0))
((¬0=1 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → 0=1))
((¬1=0 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → 1=0))
((¬1=1 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → 1=1))
((¬0<0 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → 0<0))
((¬0<1 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → 0<1))
((¬1<0 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → 1<0))
((¬1<1 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → 1<1))
((¬0=0 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → 0=0))
((¬0=1 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → 0=1))
((¬1=0 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → 1=0))
((¬1=1 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → 1=1))
((¬0<0 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → 0<0))
((¬0<1 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → 0<1))
((¬1<0 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → 1<0))
((¬1<1 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → 1<1))
((¬0=0 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → 0=0))
((¬0=1 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → 0=1))
((¬1=0 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → 1=0))
((¬1=1 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → 1=1))
((¬0<0 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → 0<0))
((¬0<1 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → 0<1))
((¬1<0 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → 1<0))
((¬1<1 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → 1<1))
((¬0=0 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → 0=0))
((¬0=1 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → 0=1))
((¬1=0 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → 1=0))
((¬1=1 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → 1=1))
((¬0<0 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → 0<0))
((¬0<1 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → 0<1))
((¬1<0 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → 1<0))
((¬1<1 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → 1<1))
((¬0=0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 0=0))
((¬0=1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 0=1))
((¬1=0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 1=0))
((¬1=1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 1=1))
((¬0<0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 0<0))
((¬0<1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 0<1))
((¬1<0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 1<0))
((¬1<1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 1<1))
((¬0=0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 0=0))
((¬0=1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 0=1))
((¬1=0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 1=0))
((¬1=1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 1=1))
((¬0<0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 0<0))
((¬0<1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 0<1))
((¬1<0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 1<0))
((¬1<1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → 1<1))
((¬0=0 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → 0=0))
((¬0=1 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → 0=1))
((¬1=0 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → 1=0))
((¬1=1 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → 1=1))
((¬0<0 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → 0<0))
((¬0<1 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → 0<1))
((¬1<0 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → 1<0))
((¬1<1 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → 1<1))
((¬0=0 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → 0=0))
((¬0=1 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → 0=1))
((¬1=0 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → 1=0))
((¬1=1 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → 1=1))
((¬0<0 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → 0<0))
((¬0<1 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → 0<1))
((¬1<0 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → 1<0))
((¬1<1 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → 1<1))
((¬0=0 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → 0=0))
((¬0=1 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → 0=1))
((¬1=0 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → 1=0))
((¬1=1 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → 1=1))
((¬0<0 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → 0<0))
((¬0<1 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → 0<1))
((¬1<0 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → 1<0))
((¬1<1 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → 1<1))
((¬0=0 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → 0=0))
((¬0=1 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → 0=1))
((¬1=0 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → 1=0))
((¬1=1 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → 1=1))
((¬0<0 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → 0<0))
((¬0<1 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → 0<1))
((¬1<0 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → 1<0))
((¬1<1 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → 1<1))
((¬0=0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 0=0))
((¬0=1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 0=1))
((¬1=0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 1=0))
((¬1=1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 1=1))
((¬0<0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 0<0))
((¬0<1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 0<1))
((¬1<0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 1<0))
((¬1<1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 1<1))
((¬0=0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 0=0))
((¬0=1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 0=1))
((¬1=0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 1=0))
((¬1=1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 1=1))
((¬0<0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 0<0))
((¬0<1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 0<1))
((¬1<0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 1<0))
((¬1<1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → 1<1))
((¬0=0 → ¬¬∀y. 0=y) → (¬∀y. 0=y → 0=0))
((¬0=1 → ¬¬∀y. 0=y) → (¬∀y. 0=y → 0=1))
((¬1=0 → ¬¬∀y. 0=y) → (¬∀y. 0=y → 1=0))
((¬1=1 → ¬¬∀y. 0=y) → (¬∀y. 0=y → 1=1))
((¬0<0 → ¬¬∀y. 0=y) → (¬∀y. 0=y → 0<0))
((¬0<1 → ¬¬∀y. 0=y) → (¬∀y. 0=y → 0<1))
((¬1<0 → ¬¬∀y. 0=y) → (¬∀y. 0=y → 1<0))
((¬1<1 → ¬¬∀y. 0=y) → (¬∀y. 0=y → 1<1))
((¬0=0 → ¬¬∀y. 1=y) → (¬∀y. 1=y → 0=0))
((¬0=1 → ¬¬∀y. 1=y) → (¬∀y. 1=y → 0=1))
((¬1=0 → ¬¬∀y. 1=y) → (¬∀y. 1=y → 1=0))
((¬1=1 → ¬¬∀y. 1=y) → (¬∀y. 1=y → 1=1))
((¬0<0 → ¬¬∀y. 1=y) → (¬∀y. 1=y → 0<0))
((¬0<1 → ¬¬∀y. 1=y) → (¬∀y. 1=y → 0<1))
((¬1<0 → ¬¬∀y. 1=y) → (¬∀y. 1=y → 1<0))
((¬1<1 → ¬¬∀y. 1=y) → (¬∀y. 1=y → 1<1))
((¬0=0 → ¬¬∀y. y=0) → (¬∀y. y=0 → 0=0))
((¬0=1 → ¬¬∀y. y=0) → (¬∀y. y=0 → 0=1))
((¬1=0 → ¬¬∀y. y=0) → (¬∀y. y=0 → 1=0))
((¬1=1 → ¬¬∀y. y=0) → (¬∀y. y=0 → 1=1))
((¬0<0 → ¬¬∀y. y=0) → (¬∀y. y=0 → 0<0))
((¬0<1 → ¬¬∀y. y=0) → (¬∀y. y=0 → 0<1))
((¬1<0 → ¬¬∀y. y=0) → (¬∀y. y=0 → 1<0))
((¬1<1 → ¬¬∀y. y=0) → (¬∀y. y=0 → 1<1))
((¬0=0 → ¬¬∀y. y=1) → (¬∀y. y=1 → 0=0))
((¬0=1 → ¬¬∀y. y=1) → (¬∀y. y=1 → 0=1))
((¬1=0 → ¬¬∀y. y=1) → (¬∀y. y=1 → 1=0))
((¬1=1 → ¬¬∀y. y=1) → (¬∀y. y=1 → 1=1))
((¬0<0 → ¬¬∀y. y=1) → (¬∀y. y=1 → 0<0))
((¬0<1 → ¬¬∀y. y=1) → (¬∀y. y=1 → 0<1))
((¬1<0 → ¬¬∀y. y=1) → (¬∀y. y=1 → 1<0))
((¬1<1 → ¬¬∀y. y=1) → (¬∀y. y=1 → 1<1))
((¬0=0 → ¬¬∀y. 0<y) → (¬∀y. 0<y → 0=0))
((¬0=1 → ¬¬∀y. 0<y) → (¬∀y. 0<y → 0=1))
((¬1=0 → ¬¬∀y. 0<y) → (¬∀y. 0<y → 1=0))
((¬1=1 → ¬¬∀y. 0<y) → (¬∀y. 0<y → 1=1))
((¬0<0 → ¬¬∀y. 0<y) → (¬∀y. 0<y → 0<0))
((¬0<1 → ¬¬∀y. 0<y) → (¬∀y. 0<y → 0<1))
((¬1<0 → ¬¬∀y. 0<y) → (¬∀y. 0<y → 1<0))
((¬1<1 → ¬¬∀y. 0<y) → (¬∀y. 0<y → 1<1))
((¬0=0 → ¬¬∀y. 1<y) → (¬∀y. 1<y → 0=0))
((¬0=1 → ¬¬∀y. 1<y) → (¬∀y. 1<y → 0=1))
((¬1=0 → ¬¬∀y. 1<y) → (¬∀y. 1<y → 1=0))
((¬1=1 → ¬¬∀y. 1<y) → (¬∀y. 1<y → 1=1))
((¬0<0 → ¬¬∀y. 1<y) → (¬∀y. 1<y → 0<0))
((¬0<1 → ¬¬∀y. 1<y) → (¬∀y. 1<y → 0<1))
((¬1<0 → ¬¬∀y. 1<y) → (¬∀y. 1<y → 1<0))
((¬1<1 → ¬¬∀y. 1<y) → (¬∀y. 1<y → 1<1))
((¬0=0 → ¬¬∀y. y<0) → (¬∀y. y<0 → 0=0))
((¬0=1 → ¬¬∀y. y<0) → (¬∀y. y<0 → 0=1))
((¬1=0 → ¬¬∀y. y<0) → (¬∀y. y<0 → 1=0))
((¬1=1 → ¬¬∀y. y<0) → (¬∀y. y<0 → 1=1))
((¬0<0 → ¬¬∀y. y<0) → (¬∀y. y<0 → 0<0))
((¬0<1 → ¬¬∀y. y<0) → (¬∀y. y<0 → 0<1))
((¬1<0 → ¬¬∀y. y<0) → (¬∀y. y<0 → 1<0))
((¬1<1 → ¬¬∀y. y<0) → (¬∀y. y<0 → 1<1))
((¬0=0 → ¬¬∀y. y<1) → (¬∀y. y<1 → 0=0))
((¬0=1 → ¬¬∀y. y<1) → (¬∀y. y<1 → 0=1))
((¬1=0 → ¬¬∀y. y<1) → (¬∀y. y<1 → 1=0))
((¬1=1 → ¬¬∀y. y<1) → (¬∀y. y<1 → 1=1))
((¬0<0 → ¬¬∀y. y<1) → (¬∀y. y<1 → 0<0))
((¬0<1 → ¬¬∀y. y<1) → (¬∀y. y<1 → 0<1))
((¬1<0 → ¬¬∀y. y<1) → (¬∀y. y<1 → 1<0))
((¬1<1 → ¬¬∀y. y<1) → (¬∀y. y<1 → 1<1))
((¬0=0 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → 0=0))
((¬0=1 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → 0=1))
((¬1=0 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → 1=0))
((¬1=1 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → 1=1))
((¬0<0 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → 0<0))
((¬0<1 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → 0<1))
((¬1<0 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → 1<0))
((¬1<1 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → 1<1))
((¬0=0 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → 0=0))
((¬0=1 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → 0=1))
((¬1=0 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → 1=0))
((¬1=1 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → 1=1))
((¬0<0 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → 0<0))
((¬0<1 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → 0<1))
((¬1<0 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → 1<0))
((¬1<1 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → 1<1))
((¬0=0 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → 0=0))
((¬0=1 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → 0=1))
((¬1=0 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → 1=0))
((¬1=1 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → 1=1))
((¬0<0 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → 0<0))
((¬0<1 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → 0<1))
((¬1<0 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → 1<0))
((¬1<1 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → 1<1))
((¬0=0 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → 0=0))
((¬0=1 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → 0=1))
((¬1=0 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → 1=0))
((¬1=1 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → 1=1))
((¬0<0 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → 0<0))
((¬0<1 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → 0<1))
((¬1<0 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → 1<0))
((¬1<1 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → 1<1))
((¬0=0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 0=0))
((¬0=1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 0=1))
((¬1=0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 1=0))
((¬1=1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 1=1))
((¬0<0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 0<0))
((¬0<1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 0<1))
((¬1<0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 1<0))
((¬1<1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 1<1))
((¬0=0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 0=0))
((¬0=1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 0=1))
((¬1=0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 1=0))
((¬1=1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 1=1))
((¬0<0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 0<0))
((¬0<1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 0<1))
((¬1<0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 1<0))
((¬1<1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → 1<1))
((¬0=0 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → 0=0))
((¬0=1 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → 0=1))
((¬1=0 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → 1=0))
((¬1=1 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → 1=1))
((¬0<0 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → 0<0))
((¬0<1 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → 0<1))
((¬1<0 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → 1<0))
((¬1<1 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → 1<1))
((¬0=0 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → 0=0))
((¬0=1 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → 0=1))
((¬1=0 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → 1=0))
((¬1=1 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → 1=1))
((¬0<0 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → 0<0))
((¬0<1 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → 0<1))
((¬1<0 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → 1<0))
((¬1<1 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → 1<1))
((¬0=0 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → 0=0))
((¬0=1 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → 0=1))
((¬1=0 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → 1=0))
((¬1=1 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → 1=1))
((¬0<0 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → 0<0))
((¬0<1 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → 0<1))
((¬1<0 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → 1<0))
((¬1<1 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → 1<1))
((¬0=0 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → 0=0))
((¬0=1 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → 0=1))
((¬1=0 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → 1=0))
((¬1=1 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → 1=1))
((¬0<0 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → 0<0))
((¬0<1 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → 0<1))
((¬1<0 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → 1<0))
((¬1<1 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → 1<1))
((¬0=0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 0=0))
((¬0=1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 0=1))
((¬1=0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 1=0))
((¬1=1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 1=1))
((¬0<0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 0<0))
((¬0<1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 0<1))
((¬1<0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 1<0))
((¬1<1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 1<1))
((¬0=0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 0=0))
((¬0=1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 0=1))
((¬1=0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 1=0))
((¬1=1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 1=1))
((¬0<0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 0<0))
((¬0<1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 0<1))
((¬1<0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 1<0))
((¬1<1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → 1<1))
((¬0=0 → ¬∀z. 0=z) → (∀z. 0=z → 0=0))
((¬0=1 → ¬∀z. 0=z) → (∀z. 0=z → 0=1))
((¬1=0 → ¬∀z. 0=z) → (∀z. 0=z → 1=0))
((¬1=1 → ¬∀z. 0=z) → (∀z. 0=z → 1=1))
((¬0<0 → ¬∀z. 0=z) → (∀z. 0=z → 0<0))
((¬0<1 → ¬∀z. 0=z) → (∀z. 0=z → 0<1))
((¬1<0 → ¬∀z. 0=z) → (∀z. 0=z → 1<0))
((¬1<1 → ¬∀z. 0=z) → (∀z. 0=z → 1<1))
((¬0=0 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀z. 1=z) → (∀z. 1=z → 0=0))
((¬0=1 → ¬∀z. 1=z) → (∀z. 1=z → 0=1))
((¬1=0 → ¬∀z. 1=z) → (∀z. 1=z → 1=0))
((¬1=1 → ¬∀z. 1=z) → (∀z. 1=z → 1=1))
((¬0<0 → ¬∀z. 1=z) → (∀z. 1=z → 0<0))
((¬0<1 → ¬∀z. 1=z) → (∀z. 1=z → 0<1))
((¬1<0 → ¬∀z. 1=z) → (∀z. 1=z → 1<0))
((¬1<1 → ¬∀z. 1=z) → (∀z. 1=z → 1<1))
((¬0=0 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀y. y=y) → (∀y. y=y → 0=0))
((¬0=1 → ¬∀y. y=y) → (∀y. y=y → 0=1))
((¬1=0 → ¬∀y. y=y) → (∀y. y=y → 1=0))
((¬1=1 → ¬∀y. y=y) → (∀y. y=y → 1=1))
((¬0<0 → ¬∀y. y=y) → (∀y. y=y → 0<0))
((¬0<1 → ¬∀y. y=y) → (∀y. y=y → 0<1))
((¬1<0 → ¬∀y. y=y) → (∀y. y=y → 1<0))
((¬1<1 → ¬∀y. y=y) → (∀y. y=y → 1<1))
((¬0=0 → ¬∀y. y=y) → (∀y. y=y → 0=0))
((¬0=1 → ¬∀y. y=y) → (∀y. y=y → 0=1))
((¬1=0 → ¬∀y. y=y) → (∀y. y=y → 1=0))
((¬1=1 → ¬∀y. y=y) → (∀y. y=y → 1=1))
((¬0<0 → ¬∀y. y=y) → (∀y. y=y → 0<0))
((¬0<1 → ¬∀y. y=y) → (∀y. y=y → 0<1))
((¬1<0 → ¬∀y. y=y) → (∀y. y=y → 1<0))
((¬1<1 → ¬∀y. y=y) → (∀y. y=y → 1<1))
((¬0=0 → ¬∀z. z=0) → (∀z. z=0 → 0=0))
((¬0=1 → ¬∀z. z=0) → (∀z. z=0 → 0=1))
((¬1=0 → ¬∀z. z=0) → (∀z. z=0 → 1=0))
((¬1=1 → ¬∀z. z=0) → (∀z. z=0 → 1=1))
((¬0<0 → ¬∀z. z=0) → (∀z. z=0 → 0<0))
((¬0<1 → ¬∀z. z=0) → (∀z. z=0 → 0<1))
((¬1<0 → ¬∀z. z=0) → (∀z. z=0 → 1<0))
((¬1<1 → ¬∀z. z=0) → (∀z. z=0 → 1<1))
((¬0=0 → ¬∀z. z=1) → (∀z. z=1 → 0=0))
((¬0=1 → ¬∀z. z=1) → (∀z. z=1 → 0=1))
((¬1=0 → ¬∀z. z=1) → (∀z. z=1 → 1=0))
((¬1=1 → ¬∀z. z=1) → (∀z. z=1 → 1=1))
((¬0<0 → ¬∀z. z=1) → (∀z. z=1 → 0<0))
((¬0<1 → ¬∀z. z=1) → (∀z. z=1 → 0<1))
((¬1<0 → ¬∀z. z=1) → (∀z. z=1 → 1<0))
((¬1<1 → ¬∀z. z=1) → (∀z. z=1 → 1<1))
((¬0=0 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → 0=0))
((¬0=1 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → 0=1))
((¬1=0 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → 1=0))
((¬1=1 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → 1=1))
((¬0<0 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → 0<0))
((¬0<1 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → 0<1))
((¬1<0 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → 1<0))
((¬1<1 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → 1<1))
((¬0=0 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → 0=0))
((¬0=1 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → 0=1))
((¬1=0 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → 1=0))
((¬1=1 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → 1=1))
((¬0<0 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → 0<0))
((¬0<1 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → 0<1))
((¬1<0 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → 1<0))
((¬1<1 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → 1<1))
((¬0=0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → 0=0))
((¬0=1 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → 0=1))
((¬1=0 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → 1=0))
((¬1=1 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → 1=1))
((¬0<0 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → 0<0))
((¬0<1 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → 0<1))
((¬1<0 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → 1<0))
((¬1<1 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → 1<1))
((¬0=0 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → 0=0))
((¬0=1 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → 0=1))
((¬1=0 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → 1=0))
((¬1=1 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → 1=1))
((¬0<0 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → 0<0))
((¬0<1 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → 0<1))
((¬1<0 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → 1<0))
((¬1<1 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → 1<1))
((¬0=0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → 1<1))
((¬0=0 → ¬∀z. 0<z) → (∀z. 0<z → 0=0))
((¬0=1 → ¬∀z. 0<z) → (∀z. 0<z → 0=1))
((¬1=0 → ¬∀z. 0<z) → (∀z. 0<z → 1=0))
((¬1=1 → ¬∀z. 0<z) → (∀z. 0<z → 1=1))
((¬0<0 → ¬∀z. 0<z) → (∀z. 0<z → 0<0))
((¬0<1 → ¬∀z. 0<z) → (∀z. 0<z → 0<1))
((¬1<0 → ¬∀z. 0<z) → (∀z. 0<z → 1<0))
((¬1<1 → ¬∀z. 0<z) → (∀z. 0<z → 1<1))
((¬0=0 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀z. 1<z) → (∀z. 1<z → 0=0))
((¬0=1 → ¬∀z. 1<z) → (∀z. 1<z → 0=1))
((¬1=0 → ¬∀z. 1<z) → (∀z. 1<z → 1=0))
((¬1=1 → ¬∀z. 1<z) → (∀z. 1<z → 1=1))
((¬0<0 → ¬∀z. 1<z) → (∀z. 1<z → 0<0))
((¬0<1 → ¬∀z. 1<z) → (∀z. 1<z → 0<1))
((¬1<0 → ¬∀z. 1<z) → (∀z. 1<z → 1<0))
((¬1<1 → ¬∀z. 1<z) → (∀z. 1<z → 1<1))
((¬0=0 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀y. y<y) → (∀y. y<y → 0=0))
((¬0=1 → ¬∀y. y<y) → (∀y. y<y → 0=1))
((¬1=0 → ¬∀y. y<y) → (∀y. y<y → 1=0))
((¬1=1 → ¬∀y. y<y) → (∀y. y<y → 1=1))
((¬0<0 → ¬∀y. y<y) → (∀y. y<y → 0<0))
((¬0<1 → ¬∀y. y<y) → (∀y. y<y → 0<1))
((¬1<0 → ¬∀y. y<y) → (∀y. y<y → 1<0))
((¬1<1 → ¬∀y. y<y) → (∀y. y<y → 1<1))
((¬0=0 → ¬∀y. y<y) → (∀y. y<y → 0=0))
((¬0=1 → ¬∀y. y<y) → (∀y. y<y → 0=1))
((¬1=0 → ¬∀y. y<y) → (∀y. y<y → 1=0))
((¬1=1 → ¬∀y. y<y) → (∀y. y<y → 1=1))
((¬0<0 → ¬∀y. y<y) → (∀y. y<y → 0<0))
((¬0<1 → ¬∀y. y<y) → (∀y. y<y → 0<1))
((¬1<0 → ¬∀y. y<y) → (∀y. y<y → 1<0))
((¬1<1 → ¬∀y. y<y) → (∀y. y<y → 1<1))
((¬0=0 → ¬∀z. z<0) → (∀z. z<0 → 0=0))
((¬0=1 → ¬∀z. z<0) → (∀z. z<0 → 0=1))
((¬1=0 → ¬∀z. z<0) → (∀z. z<0 → 1=0))
((¬1=1 → ¬∀z. z<0) → (∀z. z<0 → 1=1))
((¬0<0 → ¬∀z. z<0) → (∀z. z<0 → 0<0))
((¬0<1 → ¬∀z. z<0) → (∀z. z<0 → 0<1))
((¬1<0 → ¬∀z. z<0) → (∀z. z<0 → 1<0))
((¬1<1 → ¬∀z. z<0) → (∀z. z<0 → 1<1))
((¬0=0 → ¬∀z. z<1) → (∀z. z<1 → 0=0))
((¬0=1 → ¬∀z. z<1) → (∀z. z<1 → 0=1))
((¬1=0 → ¬∀z. z<1) → (∀z. z<1 → 1=0))
((¬1=1 → ¬∀z. z<1) → (∀z. z<1 → 1=1))
((¬0<0 → ¬∀z. z<1) → (∀z. z<1 → 0<0))
((¬0<1 → ¬∀z. z<1) → (∀z. z<1 → 0<1))
((¬1<0 → ¬∀z. z<1) → (∀z. z<1 → 1<0))
((¬1<1 → ¬∀z. z<1) → (∀z. z<1 → 1<1))
((¬0=0 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → 0=0))
((¬0=1 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → 0=1))
((¬1=0 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → 1=0))
((¬1=1 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → 1=1))
((¬0<0 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → 0<0))
((¬0<1 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → 0<1))
((¬1<0 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → 1<0))
((¬1<1 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → 1<1))
((¬0=0 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → 0=0))
((¬0=1 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → 0=1))
((¬1=0 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → 1=0))
((¬1=1 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → 1=1))
((¬0<0 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → 0<0))
((¬0<1 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → 0<1))
((¬1<0 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → 1<0))
((¬1<1 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → 1<1))
((¬0=0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → 0=0))
((¬0=1 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → 0=1))
((¬1=0 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → 1=0))
((¬1=1 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → 1=1))
((¬0<0 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → 0<0))
((¬0<1 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → 0<1))
((¬1<0 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → 1<0))
((¬1<1 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → 1<1))
((¬0=0 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → 0=0))
((¬0=1 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → 0=1))
((¬1=0 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → 1=0))
((¬1=1 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → 1=1))
((¬0<0 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → 0<0))
((¬0<1 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → 0<1))
((¬1<0 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → 1<0))
((¬1<1 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → 1<1))
((¬0=0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 1<1))
((¬0=0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 0=0))
((¬0=1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 0=1))
((¬1=0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 1=0))
((¬1=1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 1=1))
((¬0<0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 0<0))
((¬0<1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 0<1))
((¬1<0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 1<0))
((¬1<1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → 1<1))
((¬0=0 → ¬∀y. ¬0=y) → (∀y. ¬0=y → 0=0))
((¬0=1 → ¬∀y. ¬0=y) → (∀y. ¬0=y → 0=1))
((¬1=0 → ¬∀y. ¬0=y) → (∀y. ¬0=y → 1=0))
((¬1=1 → ¬∀y. ¬0=y) → (∀y. ¬0=y → 1=1))
((¬0<0 → ¬∀y. ¬0=y) → (∀y. ¬0=y → 0<0))
((¬0<1 → ¬∀y. ¬0=y) → (∀y. ¬0=y → 0<1))
((¬1<0 → ¬∀y. ¬0=y) → (∀y. ¬0=y → 1<0))
((¬1<1 → ¬∀y. ¬0=y) → (∀y. ¬0=y → 1<1))
((¬0=0 → ¬∀y. ¬1=y) → (∀y. ¬1=y → 0=0))
((¬0=1 → ¬∀y. ¬1=y) → (∀y. ¬1=y → 0=1))
((¬1=0 → ¬∀y. ¬1=y) → (∀y. ¬1=y → 1=0))
((¬1=1 → ¬∀y. ¬1=y) → (∀y. ¬1=y → 1=1))
((¬0<0 → ¬∀y. ¬1=y) → (∀y. ¬1=y → 0<0))
((¬0<1 → ¬∀y. ¬1=y) → (∀y. ¬1=y → 0<1))
((¬1<0 → ¬∀y. ¬1=y) → (∀y. ¬1=y → 1<0))
((¬1<1 → ¬∀y. ¬1=y) → (∀y. ¬1=y → 1<1))
((¬0=0 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → 0=0))
((¬0=1 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → 0=1))
((¬1=0 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → 1=0))
((¬1=1 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → 1=1))
((¬0<0 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → 0<0))
((¬0<1 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → 0<1))
((¬1<0 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → 1<0))
((¬1<1 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → 1<1))
((¬0=0 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → 0=0))
((¬0=1 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → 0=1))
((¬1=0 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → 1=0))
((¬1=1 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → 1=1))
((¬0<0 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → 0<0))
((¬0<1 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → 0<1))
((¬1<0 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → 1<0))
((¬1<1 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → 1<1))
((¬0=0 → ¬∀y. ¬0<y) → (∀y. ¬0<y → 0=0))
((¬0=1 → ¬∀y. ¬0<y) → (∀y. ¬0<y → 0=1))
((¬1=0 → ¬∀y. ¬0<y) → (∀y. ¬0<y → 1=0))
((¬1=1 → ¬∀y. ¬0<y) → (∀y. ¬0<y → 1=1))
((¬0<0 → ¬∀y. ¬0<y) → (∀y. ¬0<y → 0<0))
((¬0<1 → ¬∀y. ¬0<y) → (∀y. ¬0<y → 0<1))
((¬1<0 → ¬∀y. ¬0<y) → (∀y. ¬0<y → 1<0))
((¬1<1 → ¬∀y. ¬0<y) → (∀y. ¬0<y → 1<1))
((¬0=0 → ¬∀y. ¬1<y) → (∀y. ¬1<y → 0=0))
((¬0=1 → ¬∀y. ¬1<y) → (∀y. ¬1<y → 0=1))
((¬1=0 → ¬∀y. ¬1<y) → (∀y. ¬1<y → 1=0))
((¬1=1 → ¬∀y. ¬1<y) → (∀y. ¬1<y → 1=1))
((¬0<0 → ¬∀y. ¬1<y) → (∀y. ¬1<y → 0<0))
((¬0<1 → ¬∀y. ¬1<y) → (∀y. ¬1<y → 0<1))
((¬1<0 → ¬∀y. ¬1<y) → (∀y. ¬1<y → 1<0))
((¬1<1 → ¬∀y. ¬1<y) → (∀y. ¬1<y → 1<1))
((¬0=0 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → 0=0))
((¬0=1 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → 0=1))
((¬1=0 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → 1=0))
((¬1=1 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → 1=1))
((¬0<0 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → 0<0))
((¬0<1 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → 0<1))
((¬1<0 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → 1<0))
((¬1<1 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → 1<1))
((¬0=0 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → 0=0))
((¬0=1 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → 0=1))
((¬1=0 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → 1=0))
((¬1=1 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → 1=1))
((¬0<0 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → 0<0))
((¬0<1 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → 0<1))
((¬1<0 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → 1<0))
((¬1<1 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → 1<1))
((¬0=0 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → 0=0))
((¬0=1 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → 0=1))
((¬1=0 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → 1=0))
((¬1=1 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → 1=1))
((¬0<0 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → 0<0))
((¬0<1 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → 0<1))
((¬1<0 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → 1<0))
((¬1<1 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → 1<1))
((¬0=0 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → 0=0))
((¬0=1 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → 0=1))
((¬1=0 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → 1=0))
((¬1=1 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → 1=1))
((¬0<0 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → 0<0))
((¬0<1 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → 0<1))
((¬1<0 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → 1<0))
((¬1<1 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → 1<1))
((¬0=0 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → 0=0))
((¬0=1 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → 0=1))
((¬1=0 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → 1=0))
((¬1=1 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → 1=1))
((¬0<0 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → 0<0))
((¬0<1 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → 0<1))
((¬1<0 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → 1<0))
((¬1<1 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → 1<1))
((¬0=0 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → 0=0))
((¬0=1 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → 0=1))
((¬1=0 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → 1=0))
((¬1=1 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → 1=1))
((¬0<0 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → 0<0))
((¬0<1 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → 0<1))
((¬1<0 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → 1<0))
((¬1<1 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → 1<1))
((¬0=0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 0=0))
((¬0=1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 0=1))
((¬1=0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 1=0))
((¬1=1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 1=1))
((¬0<0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 0<0))
((¬0<1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 0<1))
((¬1<0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 1<0))
((¬1<1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 1<1))
((¬0=0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 0=0))
((¬0=1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 0=1))
((¬1=0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 1=0))
((¬1=1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 1=1))
((¬0<0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 0<0))
((¬0<1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 0<1))
((¬1<0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 1<0))
((¬1<1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → 1<1))
((¬0=0 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → 0=0))
((¬0=1 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → 0=1))
((¬1=0 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → 1=0))
((¬1=1 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → 1=1))
((¬0<0 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → 0<0))
((¬0<1 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → 0<1))
((¬1<0 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → 1<0))
((¬1<1 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → 1<1))
((¬0=0 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → 0=0))
((¬0=1 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → 0=1))
((¬1=0 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → 1=0))
((¬1=1 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → 1=1))
((¬0<0 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → 0<0))
((¬0<1 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → 0<1))
((¬1<0 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → 1<0))
((¬1<1 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → 1<1))
((¬0=0 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → 0=0))
((¬0=1 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → 0=1))
((¬1=0 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → 1=0))
((¬1=1 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → 1=1))
((¬0<0 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → 0<0))
((¬0<1 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → 0<1))
((¬1<0 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → 1<0))
((¬1<1 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → 1<1))
((¬0=0 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → 0=0))
((¬0=1 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → 0=1))
((¬1=0 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → 1=0))
((¬1=1 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → 1=1))
((¬0<0 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → 0<0))
((¬0<1 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → 0<1))
((¬1<0 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → 1<0))
((¬1<1 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → 1<1))
((¬0=0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 0=0))
((¬0=1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 0=1))
((¬1=0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 1=0))
((¬1=1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 1=1))
((¬0<0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 0<0))
((¬0<1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 0<1))
((¬1<0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 1<0))
((¬1<1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 1<1))
((¬0=0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 0=0))
((¬0=1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 0=1))
((¬1=0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 1=0))
((¬1=1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 1=1))
((¬0<0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 0<0))
((¬0<1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 0<1))
((¬1<0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 1<0))
((¬1<1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → 1<1))
((¬0=0 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → 0=0))
((¬0=1 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → 0=1))
((¬1=0 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → 1=0))
((¬1=1 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → 1=1))
((¬0<0 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → 0<0))
((¬0<1 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → 0<1))
((¬1<0 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → 1<0))
((¬1<1 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → 1<1))
((¬0=0 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → 0=0))
((¬0=1 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → 0=1))
((¬1=0 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → 1=0))
((¬1=1 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → 1=1))
((¬0<0 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → 0<0))
((¬0<1 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → 0<1))
((¬1<0 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → 1<0))
((¬1<1 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → 1<1))
((¬0=0 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → 0=0))
((¬0=1 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → 0=1))
((¬1=0 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → 1=0))
((¬1=1 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → 1=1))
((¬0<0 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → 0<0))
((¬0<1 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → 0<1))
((¬1<0 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → 1<0))
((¬1<1 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → 1<1))
((¬0=0 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → 0=0))
((¬0=1 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → 0=1))
((¬1=0 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → 1=0))
((¬1=1 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → 1=1))
((¬0<0 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → 0<0))
((¬0<1 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → 0<1))
((¬1<0 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → 1<0))
((¬1<1 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → 1<1))
((¬0=0 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → 0=0))
((¬0=1 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → 0=1))
((¬1=0 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → 1=0))
((¬1=1 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → 1=1))
((¬0<0 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → 0<0))
((¬0<1 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → 0<1))
((¬1<0 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → 1<0))
((¬1<1 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → 1<1))
((¬0=0 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → 0=0))
((¬0=1 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → 0=1))
((¬1=0 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → 1=0))
((¬1=1 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → 1=1))
((¬0<0 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → 0<0))
((¬0<1 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → 0<1))
((¬1<0 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → 1<0))
((¬1<1 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → 1<1))
((¬0=0 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → 0=0))
((¬0=1 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → 0=1))
((¬1=0 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → 1=0))
((¬1=1 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → 1=1))
((¬0<0 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → 0<0))
((¬0<1 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → 0<1))
((¬1<0 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → 1<0))
((¬1<1 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → 1<1))
((¬0=0 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → 0=0))
((¬0=1 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → 0=1))
((¬1=0 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → 1=0))
((¬1=1 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → 1=1))
((¬0<0 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → 0<0))
((¬0<1 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → 0<1))
((¬1<0 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → 1<0))
((¬1<1 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → 1<1))
(0=0 → (0=⟨0+⟨0+0⟩⟩ → 0=0))
(0=0 → (0=⟨0+⟨0+1⟩⟩ → 0=0))
(0=0 → (0=⟨0+⟨1+0⟩⟩ → 0=0))
(0=0 → (0=⟨0+⟨1+1⟩⟩ → 0=0))
(0=0 → (0=⟨0+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (0=⟨0+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (0=⟨0+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (0=⟨0+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (0=⟨1+⟨0+0⟩⟩ → 0=0))
(0=0 → (0=⟨1+⟨0+1⟩⟩ → 0=0))
(0=0 → (0=⟨1+⟨1+0⟩⟩ → 0=0))
(0=0 → (0=⟨1+⟨1+1⟩⟩ → 0=0))
(0=0 → (0=⟨1+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (0=⟨1+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (0=⟨1+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (0=⟨1+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (0=⟨⟨0+0⟩+0⟩ → 0=0))
(0=0 → (0=⟨⟨0+0⟩+1⟩ → 0=0))
(0=0 → (0=⟨⟨0+1⟩+0⟩ → 0=0))
(0=0 → (0=⟨⟨0+1⟩+1⟩ → 0=0))
(0=0 → (0=⟨⟨1+0⟩+0⟩ → 0=0))
(0=0 → (0=⟨⟨1+0⟩+1⟩ → 0=0))
(0=0 → (0=⟨⟨1+1⟩+0⟩ → 0=0))
(0=0 → (0=⟨⟨1+1⟩+1⟩ → 0=0))
(0=0 → (0=⟨⟨0⋅0⟩+0⟩ → 0=0))
(0=0 → (0=⟨⟨0⋅0⟩+1⟩ → 0=0))
(0=0 → (0=⟨⟨0⋅1⟩+0⟩ → 0=0))
(0=0 → (0=⟨⟨0⋅1⟩+1⟩ → 0=0))
(0=0 → (0=⟨⟨1⋅0⟩+0⟩ → 0=0))
(0=0 → (0=⟨⟨1⋅0⟩+1⟩ → 0=0))
(0=0 → (0=⟨⟨1⋅1⟩+0⟩ → 0=0))
(0=0 → (0=⟨⟨1⋅1⟩+1⟩ → 0=0))
(0=0 → (0=⟨0⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (0=⟨0⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (0=⟨0⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (0=⟨0⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (0=⟨0⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (0=⟨0⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (0=⟨0⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (0=⟨0⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (0=⟨1⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (0=⟨1⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (0=⟨1⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (0=⟨1⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (0=⟨1⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (0=⟨1⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (0=⟨1⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (0=⟨1⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (0=⟨⟨0+0⟩⋅0⟩ → 0=0))
(0=0 → (0=⟨⟨0+0⟩⋅1⟩ → 0=0))
(0=0 → (0=⟨⟨0+1⟩⋅0⟩ → 0=0))
(0=0 → (0=⟨⟨0+1⟩⋅1⟩ → 0=0))
(0=0 → (0=⟨⟨1+0⟩⋅0⟩ → 0=0))
(0=0 → (0=⟨⟨1+0⟩⋅1⟩ → 0=0))
(0=0 → (0=⟨⟨1+1⟩⋅0⟩ → 0=0))
(0=0 → (0=⟨⟨1+1⟩⋅1⟩ → 0=0))
(0=0 → (0=⟨⟨0⋅0⟩⋅0⟩ → 0=0))
(0=0 → (0=⟨⟨0⋅0⟩⋅1⟩ → 0=0))
(0=0 → (0=⟨⟨0⋅1⟩⋅0⟩ → 0=0))
(0=0 → (0=⟨⟨0⋅1⟩⋅1⟩ → 0=0))
(0=0 → (0=⟨⟨1⋅0⟩⋅0⟩ → 0=0))
(0=0 → (0=⟨⟨1⋅0⟩⋅1⟩ → 0=0))
(0=0 → (0=⟨⟨1⋅1⟩⋅0⟩ → 0=0))
(0=0 → (0=⟨⟨1⋅1⟩⋅1⟩ → 0=0))
(0=0 → (1=⟨0+⟨0+0⟩⟩ → 0=0))
(0=0 → (1=⟨0+⟨0+1⟩⟩ → 0=0))
(0=0 → (1=⟨0+⟨1+0⟩⟩ → 0=0))
(0=0 → (1=⟨0+⟨1+1⟩⟩ → 0=0))
(0=0 → (1=⟨0+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (1=⟨0+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (1=⟨0+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (1=⟨0+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (1=⟨1+⟨0+0⟩⟩ → 0=0))
(0=0 → (1=⟨1+⟨0+1⟩⟩ → 0=0))
(0=0 → (1=⟨1+⟨1+0⟩⟩ → 0=0))
(0=0 → (1=⟨1+⟨1+1⟩⟩ → 0=0))
(0=0 → (1=⟨1+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (1=⟨1+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (1=⟨1+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (1=⟨1+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (1=⟨⟨0+0⟩+0⟩ → 0=0))
(0=0 → (1=⟨⟨0+0⟩+1⟩ → 0=0))
(0=0 → (1=⟨⟨0+1⟩+0⟩ → 0=0))
(0=0 → (1=⟨⟨0+1⟩+1⟩ → 0=0))
(0=0 → (1=⟨⟨1+0⟩+0⟩ → 0=0))
(0=0 → (1=⟨⟨1+0⟩+1⟩ → 0=0))
(0=0 → (1=⟨⟨1+1⟩+0⟩ → 0=0))
(0=0 → (1=⟨⟨1+1⟩+1⟩ → 0=0))
(0=0 → (1=⟨⟨0⋅0⟩+0⟩ → 0=0))
(0=0 → (1=⟨⟨0⋅0⟩+1⟩ → 0=0))
(0=0 → (1=⟨⟨0⋅1⟩+0⟩ → 0=0))
(0=0 → (1=⟨⟨0⋅1⟩+1⟩ → 0=0))
(0=0 → (1=⟨⟨1⋅0⟩+0⟩ → 0=0))
(0=0 → (1=⟨⟨1⋅0⟩+1⟩ → 0=0))
(0=0 → (1=⟨⟨1⋅1⟩+0⟩ → 0=0))
(0=0 → (1=⟨⟨1⋅1⟩+1⟩ → 0=0))
(0=0 → (1=⟨0⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (1=⟨0⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (1=⟨0⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (1=⟨0⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (1=⟨0⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (1=⟨0⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (1=⟨0⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (1=⟨0⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (1=⟨1⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (1=⟨1⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (1=⟨1⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (1=⟨1⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (1=⟨1⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (1=⟨1⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (1=⟨1⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (1=⟨1⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (1=⟨⟨0+0⟩⋅0⟩ → 0=0))
(0=0 → (1=⟨⟨0+0⟩⋅1⟩ → 0=0))
(0=0 → (1=⟨⟨0+1⟩⋅0⟩ → 0=0))
(0=0 → (1=⟨⟨0+1⟩⋅1⟩ → 0=0))
(0=0 → (1=⟨⟨1+0⟩⋅0⟩ → 0=0))
(0=0 → (1=⟨⟨1+0⟩⋅1⟩ → 0=0))
(0=0 → (1=⟨⟨1+1⟩⋅0⟩ → 0=0))
(0=0 → (1=⟨⟨1+1⟩⋅1⟩ → 0=0))
(0=0 → (1=⟨⟨0⋅0⟩⋅0⟩ → 0=0))
(0=0 → (1=⟨⟨0⋅0⟩⋅1⟩ → 0=0))
(0=0 → (1=⟨⟨0⋅1⟩⋅0⟩ → 0=0))
(0=0 → (1=⟨⟨0⋅1⟩⋅1⟩ → 0=0))
(0=0 → (1=⟨⟨1⋅0⟩⋅0⟩ → 0=0))
(0=0 → (1=⟨⟨1⋅0⟩⋅1⟩ → 0=0))
(0=0 → (1=⟨⟨1⋅1⟩⋅0⟩ → 0=0))
(0=0 → (1=⟨⟨1⋅1⟩⋅1⟩ → 0=0))
(0=0 → (⟨0+0⟩=⟨0+0⟩ → 0=0))
(0=0 → (⟨0+0⟩=⟨0+1⟩ → 0=0))
(0=0 → (⟨0+0⟩=⟨1+0⟩ → 0=0))
(0=0 → (⟨0+0⟩=⟨1+1⟩ → 0=0))
(0=0 → (⟨0+0⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (⟨0+0⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (⟨0+0⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (⟨0+0⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (⟨0+1⟩=⟨0+0⟩ → 0=0))
(0=0 → (⟨0+1⟩=⟨0+1⟩ → 0=0))
(0=0 → (⟨0+1⟩=⟨1+0⟩ → 0=0))
(0=0 → (⟨0+1⟩=⟨1+1⟩ → 0=0))
(0=0 → (⟨0+1⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (⟨0+1⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (⟨0+1⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (⟨0+1⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (⟨1+0⟩=⟨0+0⟩ → 0=0))
(0=0 → (⟨1+0⟩=⟨0+1⟩ → 0=0))
(0=0 → (⟨1+0⟩=⟨1+0⟩ → 0=0))
(0=0 → (⟨1+0⟩=⟨1+1⟩ → 0=0))
(0=0 → (⟨1+0⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (⟨1+0⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (⟨1+0⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (⟨1+0⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (⟨1+1⟩=⟨0+0⟩ → 0=0))
(0=0 → (⟨1+1⟩=⟨0+1⟩ → 0=0))
(0=0 → (⟨1+1⟩=⟨1+0⟩ → 0=0))
(0=0 → (⟨1+1⟩=⟨1+1⟩ → 0=0))
(0=0 → (⟨1+1⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (⟨1+1⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (⟨1+1⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (⟨1+1⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (⟨0⋅0⟩=⟨0+0⟩ → 0=0))
(0=0 → (⟨0⋅0⟩=⟨0+1⟩ → 0=0))
(0=0 → (⟨0⋅0⟩=⟨1+0⟩ → 0=0))
(0=0 → (⟨0⋅0⟩=⟨1+1⟩ → 0=0))
(0=0 → (⟨0⋅0⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (⟨0⋅0⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (⟨0⋅0⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (⟨0⋅0⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (⟨0⋅1⟩=⟨0+0⟩ → 0=0))
(0=0 → (⟨0⋅1⟩=⟨0+1⟩ → 0=0))
(0=0 → (⟨0⋅1⟩=⟨1+0⟩ → 0=0))
(0=0 → (⟨0⋅1⟩=⟨1+1⟩ → 0=0))
(0=0 → (⟨0⋅1⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (⟨0⋅1⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (⟨0⋅1⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (⟨0⋅1⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (⟨1⋅0⟩=⟨0+0⟩ → 0=0))
(0=0 → (⟨1⋅0⟩=⟨0+1⟩ → 0=0))
(0=0 → (⟨1⋅0⟩=⟨1+0⟩ → 0=0))
(0=0 → (⟨1⋅0⟩=⟨1+1⟩ → 0=0))
(0=0 → (⟨1⋅0⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (⟨1⋅0⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (⟨1⋅0⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (⟨1⋅0⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (⟨1⋅1⟩=⟨0+0⟩ → 0=0))
(0=0 → (⟨1⋅1⟩=⟨0+1⟩ → 0=0))
(0=0 → (⟨1⋅1⟩=⟨1+0⟩ → 0=0))
(0=0 → (⟨1⋅1⟩=⟨1+1⟩ → 0=0))
(0=0 → (⟨1⋅1⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (⟨1⋅1⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (⟨1⋅1⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (⟨1⋅1⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (⟨0+⟨0+0⟩⟩=0 → 0=0))
(0=0 → (⟨0+⟨0+0⟩⟩=1 → 0=0))
(0=0 → (⟨0+⟨0+1⟩⟩=0 → 0=0))
(0=0 → (⟨0+⟨0+1⟩⟩=1 → 0=0))
(0=0 → (⟨0+⟨1+0⟩⟩=0 → 0=0))
(0=0 → (⟨0+⟨1+0⟩⟩=1 → 0=0))
(0=0 → (⟨0+⟨1+1⟩⟩=0 → 0=0))
(0=0 → (⟨0+⟨1+1⟩⟩=1 → 0=0))
(0=0 → (⟨0+⟨0⋅0⟩⟩=0 → 0=0))
(0=0 → (⟨0+⟨0⋅0⟩⟩=1 → 0=0))
(0=0 → (⟨0+⟨0⋅1⟩⟩=0 → 0=0))
(0=0 → (⟨0+⟨0⋅1⟩⟩=1 → 0=0))
(0=0 → (⟨0+⟨1⋅0⟩⟩=0 → 0=0))
(0=0 → (⟨0+⟨1⋅0⟩⟩=1 → 0=0))
(0=0 → (⟨0+⟨1⋅1⟩⟩=0 → 0=0))
(0=0 → (⟨0+⟨1⋅1⟩⟩=1 → 0=0))
(0=0 → (⟨1+⟨0+0⟩⟩=0 → 0=0))
(0=0 → (⟨1+⟨0+0⟩⟩=1 → 0=0))
(0=0 → (⟨1+⟨0+1⟩⟩=0 → 0=0))
(0=0 → (⟨1+⟨0+1⟩⟩=1 → 0=0))
(0=0 → (⟨1+⟨1+0⟩⟩=0 → 0=0))
(0=0 → (⟨1+⟨1+0⟩⟩=1 → 0=0))
(0=0 → (⟨1+⟨1+1⟩⟩=0 → 0=0))
(0=0 → (⟨1+⟨1+1⟩⟩=1 → 0=0))
(0=0 → (⟨1+⟨0⋅0⟩⟩=0 → 0=0))
(0=0 → (⟨1+⟨0⋅0⟩⟩=1 → 0=0))
(0=0 → (⟨1+⟨0⋅1⟩⟩=0 → 0=0))
(0=0 → (⟨1+⟨0⋅1⟩⟩=1 → 0=0))
(0=0 → (⟨1+⟨1⋅0⟩⟩=0 → 0=0))
(0=0 → (⟨1+⟨1⋅0⟩⟩=1 → 0=0))
(0=0 → (⟨1+⟨1⋅1⟩⟩=0 → 0=0))
(0=0 → (⟨1+⟨1⋅1⟩⟩=1 → 0=0))
(0=0 → (⟨⟨0+0⟩+0⟩=0 → 0=0))
(0=0 → (⟨⟨0+0⟩+0⟩=1 → 0=0))
(0=0 → (⟨⟨0+0⟩+1⟩=0 → 0=0))
(0=0 → (⟨⟨0+0⟩+1⟩=1 → 0=0))
(0=0 → (⟨⟨0+1⟩+0⟩=0 → 0=0))
(0=0 → (⟨⟨0+1⟩+0⟩=1 → 0=0))
(0=0 → (⟨⟨0+1⟩+1⟩=0 → 0=0))
(0=0 → (⟨⟨0+1⟩+1⟩=1 → 0=0))
(0=0 → (⟨⟨1+0⟩+0⟩=0 → 0=0))
(0=0 → (⟨⟨1+0⟩+0⟩=1 → 0=0))
(0=0 → (⟨⟨1+0⟩+1⟩=0 → 0=0))
(0=0 → (⟨⟨1+0⟩+1⟩=1 → 0=0))
(0=0 → (⟨⟨1+1⟩+0⟩=0 → 0=0))
(0=0 → (⟨⟨1+1⟩+0⟩=1 → 0=0))
(0=0 → (⟨⟨1+1⟩+1⟩=0 → 0=0))
(0=0 → (⟨⟨1+1⟩+1⟩=1 → 0=0))
(0=0 → (⟨⟨0⋅0⟩+0⟩=0 → 0=0))
(0=0 → (⟨⟨0⋅0⟩+0⟩=1 → 0=0))
(0=0 → (⟨⟨0⋅0⟩+1⟩=0 → 0=0))
(0=0 → (⟨⟨0⋅0⟩+1⟩=1 → 0=0))
(0=0 → (⟨⟨0⋅1⟩+0⟩=0 → 0=0))
(0=0 → (⟨⟨0⋅1⟩+0⟩=1 → 0=0))
(0=0 → (⟨⟨0⋅1⟩+1⟩=0 → 0=0))
(0=0 → (⟨⟨0⋅1⟩+1⟩=1 → 0=0))
(0=0 → (⟨⟨1⋅0⟩+0⟩=0 → 0=0))
(0=0 → (⟨⟨1⋅0⟩+0⟩=1 → 0=0))
(0=0 → (⟨⟨1⋅0⟩+1⟩=0 → 0=0))
(0=0 → (⟨⟨1⋅0⟩+1⟩=1 → 0=0))
(0=0 → (⟨⟨1⋅1⟩+0⟩=0 → 0=0))
(0=0 → (⟨⟨1⋅1⟩+0⟩=1 → 0=0))
(0=0 → (⟨⟨1⋅1⟩+1⟩=0 → 0=0))
(0=0 → (⟨⟨1⋅1⟩+1⟩=1 → 0=0))
(0=0 → (⟨0⋅⟨0+0⟩⟩=0 → 0=0))
(0=0 → (⟨0⋅⟨0+0⟩⟩=1 → 0=0))
(0=0 → (⟨0⋅⟨0+1⟩⟩=0 → 0=0))
(0=0 → (⟨0⋅⟨0+1⟩⟩=1 → 0=0))
(0=0 → (⟨0⋅⟨1+0⟩⟩=0 → 0=0))
(0=0 → (⟨0⋅⟨1+0⟩⟩=1 → 0=0))
(0=0 → (⟨0⋅⟨1+1⟩⟩=0 → 0=0))
(0=0 → (⟨0⋅⟨1+1⟩⟩=1 → 0=0))
(0=0 → (⟨0⋅⟨0⋅0⟩⟩=0 → 0=0))
(0=0 → (⟨0⋅⟨0⋅0⟩⟩=1 → 0=0))
(0=0 → (⟨0⋅⟨0⋅1⟩⟩=0 → 0=0))
(0=0 → (⟨0⋅⟨0⋅1⟩⟩=1 → 0=0))
(0=0 → (⟨0⋅⟨1⋅0⟩⟩=0 → 0=0))
(0=0 → (⟨0⋅⟨1⋅0⟩⟩=1 → 0=0))
(0=0 → (⟨0⋅⟨1⋅1⟩⟩=0 → 0=0))
(0=0 → (⟨0⋅⟨1⋅1⟩⟩=1 → 0=0))
(0=0 → (⟨1⋅⟨0+0⟩⟩=0 → 0=0))
(0=0 → (⟨1⋅⟨0+0⟩⟩=1 → 0=0))
(0=0 → (⟨1⋅⟨0+1⟩⟩=0 → 0=0))
(0=0 → (⟨1⋅⟨0+1⟩⟩=1 → 0=0))
(0=0 → (⟨1⋅⟨1+0⟩⟩=0 → 0=0))
(0=0 → (⟨1⋅⟨1+0⟩⟩=1 → 0=0))
(0=0 → (⟨1⋅⟨1+1⟩⟩=0 → 0=0))
(0=0 → (⟨1⋅⟨1+1⟩⟩=1 → 0=0))
(0=0 → (⟨1⋅⟨0⋅0⟩⟩=0 → 0=0))
(0=0 → (⟨1⋅⟨0⋅0⟩⟩=1 → 0=0))
(0=0 → (⟨1⋅⟨0⋅1⟩⟩=0 → 0=0))
(0=0 → (⟨1⋅⟨0⋅1⟩⟩=1 → 0=0))
(0=0 → (⟨1⋅⟨1⋅0⟩⟩=0 → 0=0))
(0=0 → (⟨1⋅⟨1⋅0⟩⟩=1 → 0=0))
(0=0 → (⟨1⋅⟨1⋅1⟩⟩=0 → 0=0))
(0=0 → (⟨1⋅⟨1⋅1⟩⟩=1 → 0=0))
(0=0 → (⟨⟨0+0⟩⋅0⟩=0 → 0=0))
(0=0 → (⟨⟨0+0⟩⋅0⟩=1 → 0=0))
(0=0 → (⟨⟨0+0⟩⋅1⟩=0 → 0=0))
(0=0 → (⟨⟨0+0⟩⋅1⟩=1 → 0=0))
(0=0 → (⟨⟨0+1⟩⋅0⟩=0 → 0=0))
(0=0 → (⟨⟨0+1⟩⋅0⟩=1 → 0=0))
(0=0 → (⟨⟨0+1⟩⋅1⟩=0 → 0=0))
(0=0 → (⟨⟨0+1⟩⋅1⟩=1 → 0=0))
(0=0 → (⟨⟨1+0⟩⋅0⟩=0 → 0=0))
(0=0 → (⟨⟨1+0⟩⋅0⟩=1 → 0=0))
(0=0 → (⟨⟨1+0⟩⋅1⟩=0 → 0=0))
(0=0 → (⟨⟨1+0⟩⋅1⟩=1 → 0=0))
(0=0 → (⟨⟨1+1⟩⋅0⟩=0 → 0=0))
(0=0 → (⟨⟨1+1⟩⋅0⟩=1 → 0=0))
(0=0 → (⟨⟨1+1⟩⋅1⟩=0 → 0=0))
(0=0 → (⟨⟨1+1⟩⋅1⟩=1 → 0=0))
(0=0 → (⟨⟨0⋅0⟩⋅0⟩=0 → 0=0))
(0=0 → (⟨⟨0⋅0⟩⋅0⟩=1 → 0=0))
(0=0 → (⟨⟨0⋅0⟩⋅1⟩=0 → 0=0))
(0=0 → (⟨⟨0⋅0⟩⋅1⟩=1 → 0=0))
(0=0 → (⟨⟨0⋅1⟩⋅0⟩=0 → 0=0))
(0=0 → (⟨⟨0⋅1⟩⋅0⟩=1 → 0=0))
(0=0 → (⟨⟨0⋅1⟩⋅1⟩=0 → 0=0))
(0=0 → (⟨⟨0⋅1⟩⋅1⟩=1 → 0=0))
(0=0 → (⟨⟨1⋅0⟩⋅0⟩=0 → 0=0))
(0=0 → (⟨⟨1⋅0⟩⋅0⟩=1 → 0=0))
(0=0 → (⟨⟨1⋅0⟩⋅1⟩=0 → 0=0))
(0=0 → (⟨⟨1⋅0⟩⋅1⟩=1 → 0=0))
(0=0 → (⟨⟨1⋅1⟩⋅0⟩=0 → 0=0))
(0=0 → (⟨⟨1⋅1⟩⋅0⟩=1 → 0=0))
(0=0 → (⟨⟨1⋅1⟩⋅1⟩=0 → 0=0))
(0=0 → (⟨⟨1⋅1⟩⋅1⟩=1 → 0=0))
(0=0 → (0<⟨0+⟨0+0⟩⟩ → 0=0))
(0=0 → (0<⟨0+⟨0+1⟩⟩ → 0=0))
(0=0 → (0<⟨0+⟨1+0⟩⟩ → 0=0))
(0=0 → (0<⟨0+⟨1+1⟩⟩ → 0=0))
(0=0 → (0<⟨0+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (0<⟨0+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (0<⟨0+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (0<⟨0+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (0<⟨1+⟨0+0⟩⟩ → 0=0))
(0=0 → (0<⟨1+⟨0+1⟩⟩ → 0=0))
(0=0 → (0<⟨1+⟨1+0⟩⟩ → 0=0))
(0=0 → (0<⟨1+⟨1+1⟩⟩ → 0=0))
(0=0 → (0<⟨1+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (0<⟨1+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (0<⟨1+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (0<⟨1+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (0<⟨⟨0+0⟩+0⟩ → 0=0))
(0=0 → (0<⟨⟨0+0⟩+1⟩ → 0=0))
(0=0 → (0<⟨⟨0+1⟩+0⟩ → 0=0))
(0=0 → (0<⟨⟨0+1⟩+1⟩ → 0=0))
(0=0 → (0<⟨⟨1+0⟩+0⟩ → 0=0))
(0=0 → (0<⟨⟨1+0⟩+1⟩ → 0=0))
(0=0 → (0<⟨⟨1+1⟩+0⟩ → 0=0))
(0=0 → (0<⟨⟨1+1⟩+1⟩ → 0=0))
(0=0 → (0<⟨⟨0⋅0⟩+0⟩ → 0=0))
(0=0 → (0<⟨⟨0⋅0⟩+1⟩ → 0=0))
(0=0 → (0<⟨⟨0⋅1⟩+0⟩ → 0=0))
(0=0 → (0<⟨⟨0⋅1⟩+1⟩ → 0=0))
(0=0 → (0<⟨⟨1⋅0⟩+0⟩ → 0=0))
(0=0 → (0<⟨⟨1⋅0⟩+1⟩ → 0=0))
(0=0 → (0<⟨⟨1⋅1⟩+0⟩ → 0=0))
(0=0 → (0<⟨⟨1⋅1⟩+1⟩ → 0=0))
(0=0 → (0<⟨0⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (0<⟨0⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (0<⟨0⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (0<⟨0⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (0<⟨0⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (0<⟨0⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (0<⟨0⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (0<⟨0⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (0<⟨1⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (0<⟨1⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (0<⟨1⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (0<⟨1⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (0<⟨1⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (0<⟨1⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (0<⟨1⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (0<⟨1⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (0<⟨⟨0+0⟩⋅0⟩ → 0=0))
(0=0 → (0<⟨⟨0+0⟩⋅1⟩ → 0=0))
(0=0 → (0<⟨⟨0+1⟩⋅0⟩ → 0=0))
(0=0 → (0<⟨⟨0+1⟩⋅1⟩ → 0=0))
(0=0 → (0<⟨⟨1+0⟩⋅0⟩ → 0=0))
(0=0 → (0<⟨⟨1+0⟩⋅1⟩ → 0=0))
(0=0 → (0<⟨⟨1+1⟩⋅0⟩ → 0=0))
(0=0 → (0<⟨⟨1+1⟩⋅1⟩ → 0=0))
(0=0 → (0<⟨⟨0⋅0⟩⋅0⟩ → 0=0))
(0=0 → (0<⟨⟨0⋅0⟩⋅1⟩ → 0=0))
(0=0 → (0<⟨⟨0⋅1⟩⋅0⟩ → 0=0))
(0=0 → (0<⟨⟨0⋅1⟩⋅1⟩ → 0=0))
(0=0 → (0<⟨⟨1⋅0⟩⋅0⟩ → 0=0))
(0=0 → (0<⟨⟨1⋅0⟩⋅1⟩ → 0=0))
(0=0 → (0<⟨⟨1⋅1⟩⋅0⟩ → 0=0))
(0=0 → (0<⟨⟨1⋅1⟩⋅1⟩ → 0=0))
(0=0 → (1<⟨0+⟨0+0⟩⟩ → 0=0))
(0=0 → (1<⟨0+⟨0+1⟩⟩ → 0=0))
(0=0 → (1<⟨0+⟨1+0⟩⟩ → 0=0))
(0=0 → (1<⟨0+⟨1+1⟩⟩ → 0=0))
(0=0 → (1<⟨0+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (1<⟨0+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (1<⟨0+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (1<⟨0+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (1<⟨1+⟨0+0⟩⟩ → 0=0))
(0=0 → (1<⟨1+⟨0+1⟩⟩ → 0=0))
(0=0 → (1<⟨1+⟨1+0⟩⟩ → 0=0))
(0=0 → (1<⟨1+⟨1+1⟩⟩ → 0=0))
(0=0 → (1<⟨1+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (1<⟨1+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (1<⟨1+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (1<⟨1+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (1<⟨⟨0+0⟩+0⟩ → 0=0))
(0=0 → (1<⟨⟨0+0⟩+1⟩ → 0=0))
(0=0 → (1<⟨⟨0+1⟩+0⟩ → 0=0))
(0=0 → (1<⟨⟨0+1⟩+1⟩ → 0=0))
(0=0 → (1<⟨⟨1+0⟩+0⟩ → 0=0))
(0=0 → (1<⟨⟨1+0⟩+1⟩ → 0=0))
(0=0 → (1<⟨⟨1+1⟩+0⟩ → 0=0))
(0=0 → (1<⟨⟨1+1⟩+1⟩ → 0=0))
(0=0 → (1<⟨⟨0⋅0⟩+0⟩ → 0=0))
(0=0 → (1<⟨⟨0⋅0⟩+1⟩ → 0=0))
(0=0 → (1<⟨⟨0⋅1⟩+0⟩ → 0=0))
(0=0 → (1<⟨⟨0⋅1⟩+1⟩ → 0=0))
(0=0 → (1<⟨⟨1⋅0⟩+0⟩ → 0=0))
(0=0 → (1<⟨⟨1⋅0⟩+1⟩ → 0=0))
(0=0 → (1<⟨⟨1⋅1⟩+0⟩ → 0=0))
(0=0 → (1<⟨⟨1⋅1⟩+1⟩ → 0=0))
(0=0 → (1<⟨0⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (1<⟨0⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (1<⟨0⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (1<⟨0⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (1<⟨0⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (1<⟨0⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (1<⟨0⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (1<⟨0⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (1<⟨1⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (1<⟨1⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (1<⟨1⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (1<⟨1⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (1<⟨1⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (1<⟨1⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (1<⟨1⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (1<⟨1⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (1<⟨⟨0+0⟩⋅0⟩ → 0=0))
(0=0 → (1<⟨⟨0+0⟩⋅1⟩ → 0=0))
(0=0 → (1<⟨⟨0+1⟩⋅0⟩ → 0=0))
(0=0 → (1<⟨⟨0+1⟩⋅1⟩ → 0=0))
(0=0 → (1<⟨⟨1+0⟩⋅0⟩ → 0=0))
(0=0 → (1<⟨⟨1+0⟩⋅1⟩ → 0=0))
(0=0 → (1<⟨⟨1+1⟩⋅0⟩ → 0=0))
(0=0 → (1<⟨⟨1+1⟩⋅1⟩ → 0=0))
(0=0 → (1<⟨⟨0⋅0⟩⋅0⟩ → 0=0))
(0=0 → (1<⟨⟨0⋅0⟩⋅1⟩ → 0=0))
(0=0 → (1<⟨⟨0⋅1⟩⋅0⟩ → 0=0))
(0=0 → (1<⟨⟨0⋅1⟩⋅1⟩ → 0=0))
(0=0 → (1<⟨⟨1⋅0⟩⋅0⟩ → 0=0))
(0=0 → (1<⟨⟨1⋅0⟩⋅1⟩ → 0=0))
(0=0 → (1<⟨⟨1⋅1⟩⋅0⟩ → 0=0))
(0=0 → (1<⟨⟨1⋅1⟩⋅1⟩ → 0=0))
(0=0 → (⟨0+0⟩<⟨0+0⟩ → 0=0))
(0=0 → (⟨0+0⟩<⟨0+1⟩ → 0=0))
(0=0 → (⟨0+0⟩<⟨1+0⟩ → 0=0))
(0=0 → (⟨0+0⟩<⟨1+1⟩ → 0=0))
(0=0 → (⟨0+0⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (⟨0+0⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (⟨0+0⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (⟨0+0⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (⟨0+1⟩<⟨0+0⟩ → 0=0))
(0=0 → (⟨0+1⟩<⟨0+1⟩ → 0=0))
(0=0 → (⟨0+1⟩<⟨1+0⟩ → 0=0))
(0=0 → (⟨0+1⟩<⟨1+1⟩ → 0=0))
(0=0 → (⟨0+1⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (⟨0+1⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (⟨0+1⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (⟨0+1⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (⟨1+0⟩<⟨0+0⟩ → 0=0))
(0=0 → (⟨1+0⟩<⟨0+1⟩ → 0=0))
(0=0 → (⟨1+0⟩<⟨1+0⟩ → 0=0))
(0=0 → (⟨1+0⟩<⟨1+1⟩ → 0=0))
(0=0 → (⟨1+0⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (⟨1+0⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (⟨1+0⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (⟨1+0⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (⟨1+1⟩<⟨0+0⟩ → 0=0))
(0=0 → (⟨1+1⟩<⟨0+1⟩ → 0=0))
(0=0 → (⟨1+1⟩<⟨1+0⟩ → 0=0))
(0=0 → (⟨1+1⟩<⟨1+1⟩ → 0=0))
(0=0 → (⟨1+1⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (⟨1+1⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (⟨1+1⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (⟨1+1⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (⟨0⋅0⟩<⟨0+0⟩ → 0=0))
(0=0 → (⟨0⋅0⟩<⟨0+1⟩ → 0=0))
(0=0 → (⟨0⋅0⟩<⟨1+0⟩ → 0=0))
(0=0 → (⟨0⋅0⟩<⟨1+1⟩ → 0=0))
(0=0 → (⟨0⋅0⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (⟨0⋅0⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (⟨0⋅0⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (⟨0⋅0⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (⟨0⋅1⟩<⟨0+0⟩ → 0=0))
(0=0 → (⟨0⋅1⟩<⟨0+1⟩ → 0=0))
(0=0 → (⟨0⋅1⟩<⟨1+0⟩ → 0=0))
(0=0 → (⟨0⋅1⟩<⟨1+1⟩ → 0=0))
(0=0 → (⟨0⋅1⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (⟨0⋅1⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (⟨0⋅1⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (⟨0⋅1⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (⟨1⋅0⟩<⟨0+0⟩ → 0=0))
(0=0 → (⟨1⋅0⟩<⟨0+1⟩ → 0=0))
(0=0 → (⟨1⋅0⟩<⟨1+0⟩ → 0=0))
(0=0 → (⟨1⋅0⟩<⟨1+1⟩ → 0=0))
(0=0 → (⟨1⋅0⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (⟨1⋅0⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (⟨1⋅0⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (⟨1⋅0⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (⟨1⋅1⟩<⟨0+0⟩ → 0=0))
(0=0 → (⟨1⋅1⟩<⟨0+1⟩ → 0=0))
(0=0 → (⟨1⋅1⟩<⟨1+0⟩ → 0=0))
(0=0 → (⟨1⋅1⟩<⟨1+1⟩ → 0=0))
(0=0 → (⟨1⋅1⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (⟨1⋅1⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (⟨1⋅1⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (⟨1⋅1⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (⟨0+⟨0+0⟩⟩<0 → 0=0))
(0=0 → (⟨0+⟨0+0⟩⟩<1 → 0=0))
(0=0 → (⟨0+⟨0+1⟩⟩<0 → 0=0))
(0=0 → (⟨0+⟨0+1⟩⟩<1 → 0=0))
(0=0 → (⟨0+⟨1+0⟩⟩<0 → 0=0))
(0=0 → (⟨0+⟨1+0⟩⟩<1 → 0=0))
(0=0 → (⟨0+⟨1+1⟩⟩<0 → 0=0))
(0=0 → (⟨0+⟨1+1⟩⟩<1 → 0=0))
(0=0 → (⟨0+⟨0⋅0⟩⟩<0 → 0=0))
(0=0 → (⟨0+⟨0⋅0⟩⟩<1 → 0=0))
(0=0 → (⟨0+⟨0⋅1⟩⟩<0 → 0=0))
(0=0 → (⟨0+⟨0⋅1⟩⟩<1 → 0=0))
(0=0 → (⟨0+⟨1⋅0⟩⟩<0 → 0=0))
(0=0 → (⟨0+⟨1⋅0⟩⟩<1 → 0=0))
(0=0 → (⟨0+⟨1⋅1⟩⟩<0 → 0=0))
(0=0 → (⟨0+⟨1⋅1⟩⟩<1 → 0=0))
(0=0 → (⟨1+⟨0+0⟩⟩<0 → 0=0))
(0=0 → (⟨1+⟨0+0⟩⟩<1 → 0=0))
(0=0 → (⟨1+⟨0+1⟩⟩<0 → 0=0))
(0=0 → (⟨1+⟨0+1⟩⟩<1 → 0=0))
(0=0 → (⟨1+⟨1+0⟩⟩<0 → 0=0))
(0=0 → (⟨1+⟨1+0⟩⟩<1 → 0=0))
(0=0 → (⟨1+⟨1+1⟩⟩<0 → 0=0))
(0=0 → (⟨1+⟨1+1⟩⟩<1 → 0=0))
(0=0 → (⟨1+⟨0⋅0⟩⟩<0 → 0=0))
(0=0 → (⟨1+⟨0⋅0⟩⟩<1 → 0=0))
(0=0 → (⟨1+⟨0⋅1⟩⟩<0 → 0=0))
(0=0 → (⟨1+⟨0⋅1⟩⟩<1 → 0=0))
(0=0 → (⟨1+⟨1⋅0⟩⟩<0 → 0=0))
(0=0 → (⟨1+⟨1⋅0⟩⟩<1 → 0=0))
(0=0 → (⟨1+⟨1⋅1⟩⟩<0 → 0=0))
(0=0 → (⟨1+⟨1⋅1⟩⟩<1 → 0=0))
(0=0 → (⟨⟨0+0⟩+0⟩<0 → 0=0))
(0=0 → (⟨⟨0+0⟩+0⟩<1 → 0=0))
(0=0 → (⟨⟨0+0⟩+1⟩<0 → 0=0))
(0=0 → (⟨⟨0+0⟩+1⟩<1 → 0=0))
(0=0 → (⟨⟨0+1⟩+0⟩<0 → 0=0))
(0=0 → (⟨⟨0+1⟩+0⟩<1 → 0=0))
(0=0 → (⟨⟨0+1⟩+1⟩<0 → 0=0))
(0=0 → (⟨⟨0+1⟩+1⟩<1 → 0=0))
(0=0 → (⟨⟨1+0⟩+0⟩<0 → 0=0))
(0=0 → (⟨⟨1+0⟩+0⟩<1 → 0=0))
(0=0 → (⟨⟨1+0⟩+1⟩<0 → 0=0))
(0=0 → (⟨⟨1+0⟩+1⟩<1 → 0=0))
(0=0 → (⟨⟨1+1⟩+0⟩<0 → 0=0))
(0=0 → (⟨⟨1+1⟩+0⟩<1 → 0=0))
(0=0 → (⟨⟨1+1⟩+1⟩<0 → 0=0))
(0=0 → (⟨⟨1+1⟩+1⟩<1 → 0=0))
(0=0 → (⟨⟨0⋅0⟩+0⟩<0 → 0=0))
(0=0 → (⟨⟨0⋅0⟩+0⟩<1 → 0=0))
(0=0 → (⟨⟨0⋅0⟩+1⟩<0 → 0=0))
(0=0 → (⟨⟨0⋅0⟩+1⟩<1 → 0=0))
(0=0 → (⟨⟨0⋅1⟩+0⟩<0 → 0=0))
(0=0 → (⟨⟨0⋅1⟩+0⟩<1 → 0=0))
(0=0 → (⟨⟨0⋅1⟩+1⟩<0 → 0=0))
(0=0 → (⟨⟨0⋅1⟩+1⟩<1 → 0=0))
(0=0 → (⟨⟨1⋅0⟩+0⟩<0 → 0=0))
(0=0 → (⟨⟨1⋅0⟩+0⟩<1 → 0=0))
(0=0 → (⟨⟨1⋅0⟩+1⟩<0 → 0=0))
(0=0 → (⟨⟨1⋅0⟩+1⟩<1 → 0=0))
(0=0 → (⟨⟨1⋅1⟩+0⟩<0 → 0=0))
(0=0 → (⟨⟨1⋅1⟩+0⟩<1 → 0=0))
(0=0 → (⟨⟨1⋅1⟩+1⟩<0 → 0=0))
(0=0 → (⟨⟨1⋅1⟩+1⟩<1 → 0=0))
(0=0 → (⟨0⋅⟨0+0⟩⟩<0 → 0=0))
(0=0 → (⟨0⋅⟨0+0⟩⟩<1 → 0=0))
(0=0 → (⟨0⋅⟨0+1⟩⟩<0 → 0=0))
(0=0 → (⟨0⋅⟨0+1⟩⟩<1 → 0=0))
(0=0 → (⟨0⋅⟨1+0⟩⟩<0 → 0=0))
(0=0 → (⟨0⋅⟨1+0⟩⟩<1 → 0=0))
(0=0 → (⟨0⋅⟨1+1⟩⟩<0 → 0=0))
(0=0 → (⟨0⋅⟨1+1⟩⟩<1 → 0=0))
(0=0 → (⟨0⋅⟨0⋅0⟩⟩<0 → 0=0))
(0=0 → (⟨0⋅⟨0⋅0⟩⟩<1 → 0=0))
(0=0 → (⟨0⋅⟨0⋅1⟩⟩<0 → 0=0))
(0=0 → (⟨0⋅⟨0⋅1⟩⟩<1 → 0=0))
(0=0 → (⟨0⋅⟨1⋅0⟩⟩<0 → 0=0))
(0=0 → (⟨0⋅⟨1⋅0⟩⟩<1 → 0=0))
(0=0 → (⟨0⋅⟨1⋅1⟩⟩<0 → 0=0))
(0=0 → (⟨0⋅⟨1⋅1⟩⟩<1 → 0=0))
(0=0 → (⟨1⋅⟨0+0⟩⟩<0 → 0=0))
(0=0 → (⟨1⋅⟨0+0⟩⟩<1 → 0=0))
(0=0 → (⟨1⋅⟨0+1⟩⟩<0 → 0=0))
(0=0 → (⟨1⋅⟨0+1⟩⟩<1 → 0=0))
(0=0 → (⟨1⋅⟨1+0⟩⟩<0 → 0=0))
(0=0 → (⟨1⋅⟨1+0⟩⟩<1 → 0=0))
(0=0 → (⟨1⋅⟨1+1⟩⟩<0 → 0=0))
(0=0 → (⟨1⋅⟨1+1⟩⟩<1 → 0=0))
(0=0 → (⟨1⋅⟨0⋅0⟩⟩<0 → 0=0))
(0=0 → (⟨1⋅⟨0⋅0⟩⟩<1 → 0=0))
(0=0 → (⟨1⋅⟨0⋅1⟩⟩<0 → 0=0))
(0=0 → (⟨1⋅⟨0⋅1⟩⟩<1 → 0=0))
(0=0 → (⟨1⋅⟨1⋅0⟩⟩<0 → 0=0))
(0=0 → (⟨1⋅⟨1⋅0⟩⟩<1 → 0=0))
(0=0 → (⟨1⋅⟨1⋅1⟩⟩<0 → 0=0))
(0=0 → (⟨1⋅⟨1⋅1⟩⟩<1 → 0=0))
(0=0 → (⟨⟨0+0⟩⋅0⟩<0 → 0=0))
(0=0 → (⟨⟨0+0⟩⋅0⟩<1 → 0=0))
(0=0 → (⟨⟨0+0⟩⋅1⟩<0 → 0=0))
(0=0 → (⟨⟨0+0⟩⋅1⟩<1 → 0=0))
(0=0 → (⟨⟨0+1⟩⋅0⟩<0 → 0=0))
(0=0 → (⟨⟨0+1⟩⋅0⟩<1 → 0=0))
(0=0 → (⟨⟨0+1⟩⋅1⟩<0 → 0=0))
(0=0 → (⟨⟨0+1⟩⋅1⟩<1 → 0=0))
(0=0 → (⟨⟨1+0⟩⋅0⟩<0 → 0=0))
(0=0 → (⟨⟨1+0⟩⋅0⟩<1 → 0=0))
(0=0 → (⟨⟨1+0⟩⋅1⟩<0 → 0=0))
(0=0 → (⟨⟨1+0⟩⋅1⟩<1 → 0=0))
(0=0 → (⟨⟨1+1⟩⋅0⟩<0 → 0=0))
(0=0 → (⟨⟨1+1⟩⋅0⟩<1 → 0=0))
(0=0 → (⟨⟨1+1⟩⋅1⟩<0 → 0=0))
(0=0 → (⟨⟨1+1⟩⋅1⟩<1 → 0=0))
(0=0 → (⟨⟨0⋅0⟩⋅0⟩<0 → 0=0))
(0=0 → (⟨⟨0⋅0⟩⋅0⟩<1 → 0=0))
(0=0 → (⟨⟨0⋅0⟩⋅1⟩<0 → 0=0))
(0=0 → (⟨⟨0⋅0⟩⋅1⟩<1 → 0=0))
(0=0 → (⟨⟨0⋅1⟩⋅0⟩<0 → 0=0))
(0=0 → (⟨⟨0⋅1⟩⋅0⟩<1 → 0=0))
(0=0 → (⟨⟨0⋅1⟩⋅1⟩<0 → 0=0))
(0=0 → (⟨⟨0⋅1⟩⋅1⟩<1 → 0=0))
(0=0 → (⟨⟨1⋅0⟩⋅0⟩<0 → 0=0))
(0=0 → (⟨⟨1⋅0⟩⋅0⟩<1 → 0=0))
(0=0 → (⟨⟨1⋅0⟩⋅1⟩<0 → 0=0))
(0=0 → (⟨⟨1⋅0⟩⋅1⟩<1 → 0=0))
(0=0 → (⟨⟨1⋅1⟩⋅0⟩<0 → 0=0))
(0=0 → (⟨⟨1⋅1⟩⋅0⟩<1 → 0=0))
(0=0 → (⟨⟨1⋅1⟩⋅1⟩<0 → 0=0))
(0=0 → (⟨⟨1⋅1⟩⋅1⟩<1 → 0=0))
(0=0 → (¬¬0=⟨0+0⟩ → 0=0))
(0=0 → (¬¬0=⟨0+1⟩ → 0=0))
(0=0 → (¬¬0=⟨1+0⟩ → 0=0))
(0=0 → (¬¬0=⟨1+1⟩ → 0=0))
(0=0 → (¬¬0=⟨0⋅0⟩ → 0=0))
(0=0 → (¬¬0=⟨0⋅1⟩ → 0=0))
(0=0 → (¬¬0=⟨1⋅0⟩ → 0=0))
(0=0 → (¬¬0=⟨1⋅1⟩ → 0=0))
(0=0 → (¬¬1=⟨0+0⟩ → 0=0))
(0=0 → (¬¬1=⟨0+1⟩ → 0=0))
(0=0 → (¬¬1=⟨1+0⟩ → 0=0))
(0=0 → (¬¬1=⟨1+1⟩ → 0=0))
(0=0 → (¬¬1=⟨0⋅0⟩ → 0=0))
(0=0 → (¬¬1=⟨0⋅1⟩ → 0=0))
(0=0 → (¬¬1=⟨1⋅0⟩ → 0=0))
(0=0 → (¬¬1=⟨1⋅1⟩ → 0=0))
(0=0 → (¬¬⟨0+0⟩=0 → 0=0))
(0=0 → (¬¬⟨0+0⟩=1 → 0=0))
(0=0 → (¬¬⟨0+1⟩=0 → 0=0))
(0=0 → (¬¬⟨0+1⟩=1 → 0=0))
(0=0 → (¬¬⟨1+0⟩=0 → 0=0))
(0=0 → (¬¬⟨1+0⟩=1 → 0=0))
(0=0 → (¬¬⟨1+1⟩=0 → 0=0))
(0=0 → (¬¬⟨1+1⟩=1 → 0=0))
(0=0 → (¬¬⟨0⋅0⟩=0 → 0=0))
(0=0 → (¬¬⟨0⋅0⟩=1 → 0=0))
(0=0 → (¬¬⟨0⋅1⟩=0 → 0=0))
(0=0 → (¬¬⟨0⋅1⟩=1 → 0=0))
(0=0 → (¬¬⟨1⋅0⟩=0 → 0=0))
(0=0 → (¬¬⟨1⋅0⟩=1 → 0=0))
(0=0 → (¬¬⟨1⋅1⟩=0 → 0=0))
(0=0 → (¬¬⟨1⋅1⟩=1 → 0=0))
(0=0 → (¬¬0<⟨0+0⟩ → 0=0))
(0=0 → (¬¬0<⟨0+1⟩ → 0=0))
(0=0 → (¬¬0<⟨1+0⟩ → 0=0))
(0=0 → (¬¬0<⟨1+1⟩ → 0=0))
(0=0 → (¬¬0<⟨0⋅0⟩ → 0=0))
(0=0 → (¬¬0<⟨0⋅1⟩ → 0=0))
(0=0 → (¬¬0<⟨1⋅0⟩ → 0=0))
(0=0 → (¬¬0<⟨1⋅1⟩ → 0=0))
(0=0 → (¬¬1<⟨0+0⟩ → 0=0))
(0=0 → (¬¬1<⟨0+1⟩ → 0=0))
(0=0 → (¬¬1<⟨1+0⟩ → 0=0))
(0=0 → (¬¬1<⟨1+1⟩ → 0=0))
(0=0 → (¬¬1<⟨0⋅0⟩ → 0=0))
(0=0 → (¬¬1<⟨0⋅1⟩ → 0=0))
(0=0 → (¬¬1<⟨1⋅0⟩ → 0=0))
(0=0 → (¬¬1<⟨1⋅1⟩ → 0=0))
(0=0 → (¬¬⟨0+0⟩<0 → 0=0))
(0=0 → (¬¬⟨0+0⟩<1 → 0=0))
(0=0 → (¬¬⟨0+1⟩<0 → 0=0))
(0=0 → (¬¬⟨0+1⟩<1 → 0=0))
(0=0 → (¬¬⟨1+0⟩<0 → 0=0))
(0=0 → (¬¬⟨1+0⟩<1 → 0=0))
(0=0 → (¬¬⟨1+1⟩<0 → 0=0))
(0=0 → (¬¬⟨1+1⟩<1 → 0=0))
(0=0 → (¬¬⟨0⋅0⟩<0 → 0=0))
(0=0 → (¬¬⟨0⋅0⟩<1 → 0=0))
(0=0 → (¬¬⟨0⋅1⟩<0 → 0=0))
(0=0 → (¬¬⟨0⋅1⟩<1 → 0=0))
(0=0 → (¬¬⟨1⋅0⟩<0 → 0=0))
(0=0 → (¬¬⟨1⋅0⟩<1 → 0=0))
(0=0 → (¬¬⟨1⋅1⟩<0 → 0=0))
(0=0 → (¬¬⟨1⋅1⟩<1 → 0=0))
(0=0 → (¬¬¬¬0=0 → 0=0))
(0=0 → (¬¬¬¬0=1 → 0=0))
(0=0 → (¬¬¬¬1=0 → 0=0))
(0=0 → (¬¬¬¬1=1 → 0=0))
(0=0 → (¬¬¬¬0<0 → 0=0))
(0=0 → (¬¬¬¬0<1 → 0=0))
(0=0 → (¬¬¬¬1<0 → 0=0))
(0=0 → (¬¬¬¬1<1 → 0=0))
(0=0 → (¬¬¬∀x. 0=x → 0=0))
(0=0 → (¬¬¬∀x. 1=x → 0=0))
(0=0 → (¬¬¬∀x. x=0 → 0=0))
(0=0 → (¬¬¬∀x. x=1 → 0=0))
(0=0 → (¬¬¬∀x. x=x → 0=0))
(0=0 → (¬¬¬∀x. x=x → 0=0))
(0=0 → (¬¬¬∀x. 0<x → 0=0))
(0=0 → (¬¬¬∀x. 1<x → 0=0))
(0=0 → (¬¬¬∀x. x<0 → 0=0))
(0=0 → (¬¬¬∀x. x<1 → 0=0))
(0=0 → (¬¬¬∀x. x<x → 0=0))
(0=0 → (¬¬¬∀x. x<x → 0=0))
(0=0 → (¬¬∀y. 0=y → 0=0))
(0=0 → (¬¬∀y. 1=y → 0=0))
(0=0 → (¬¬∀y. y=0 → 0=0))
(0=0 → (¬¬∀y. y=1 → 0=0))
(0=0 → (¬¬∀y. 0<y → 0=0))
(0=0 → (¬¬∀y. 1<y → 0=0))
(0=0 → (¬¬∀y. y<0 → 0=0))
(0=0 → (¬¬∀y. y<1 → 0=0))
(0=0 → (¬¬∀x. ¬0=x → 0=0))
(0=0 → (¬¬∀x. ¬1=x → 0=0))
(0=0 → (¬¬∀x. ¬x=0 → 0=0))
(0=0 → (¬¬∀x. ¬x=1 → 0=0))
(0=0 → (¬¬∀x. ¬x=x → 0=0))
(0=0 → (¬¬∀x. ¬x=x → 0=0))
(0=0 → (¬¬∀x. ¬0<x → 0=0))
(0=0 → (¬¬∀x. ¬1<x → 0=0))
(0=0 → (¬¬∀x. ¬x<0 → 0=0))
(0=0 → (¬¬∀x. ¬x<1 → 0=0))
(0=0 → (¬¬∀x. ¬x<x → 0=0))
(0=0 → (¬¬∀x. ¬x<x → 0=0))
(0=0 → (¬∀z. 0=z → 0=0))
(0=0 → (¬∀x. 0=⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. 0=⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. 0=⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. 0=⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. 0=⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. 0=⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. 0=⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. 0=⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. 0=⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. 0=⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. 0=⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. 0=⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀z. 1=z → 0=0))
(0=0 → (¬∀x. 1=⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. 1=⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. 1=⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. 1=⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. 1=⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. 1=⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. 1=⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. 1=⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. 1=⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. 1=⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. 1=⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. 1=⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. x=⟨0+0⟩ → 0=0))
(0=0 → (¬∀x. x=⟨0+1⟩ → 0=0))
(0=0 → (¬∀x. x=⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. x=⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. x=⟨1+0⟩ → 0=0))
(0=0 → (¬∀x. x=⟨1+1⟩ → 0=0))
(0=0 → (¬∀x. x=⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. x=⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. x=⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. x=⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. x=⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. x=⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. x=⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. x=⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. x=⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. x=⟨0⋅0⟩ → 0=0))
(0=0 → (¬∀x. x=⟨0⋅1⟩ → 0=0))
(0=0 → (¬∀x. x=⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. x=⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. x=⟨1⋅0⟩ → 0=0))
(0=0 → (¬∀x. x=⟨1⋅1⟩ → 0=0))
(0=0 → (¬∀x. x=⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. x=⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. x=⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. x=⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. x=⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. x=⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. x=⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. x=⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. x=⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀y. y=y → 0=0))
(0=0 → (¬∀y. y=y → 0=0))
(0=0 → (¬∀z. z=0 → 0=0))
(0=0 → (¬∀z. z=1 → 0=0))
(0=0 → (¬∀x. ⟨0+0⟩=x → 0=0))
(0=0 → (¬∀x. ⟨0+1⟩=x → 0=0))
(0=0 → (¬∀x. ⟨0+x⟩=0 → 0=0))
(0=0 → (¬∀x. ⟨0+x⟩=1 → 0=0))
(0=0 → (¬∀x. ⟨0+x⟩=x → 0=0))
(0=0 → (¬∀x. ⟨0+x⟩=x → 0=0))
(0=0 → (¬∀x. ⟨1+0⟩=x → 0=0))
(0=0 → (¬∀x. ⟨1+1⟩=x → 0=0))
(0=0 → (¬∀x. ⟨1+x⟩=0 → 0=0))
(0=0 → (¬∀x. ⟨1+x⟩=1 → 0=0))
(0=0 → (¬∀x. ⟨1+x⟩=x → 0=0))
(0=0 → (¬∀x. ⟨1+x⟩=x → 0=0))
(0=0 → (¬∀x. ⟨x+0⟩=0 → 0=0))
(0=0 → (¬∀x. ⟨x+0⟩=1 → 0=0))
(0=0 → (¬∀x. ⟨x+0⟩=x → 0=0))
(0=0 → (¬∀x. ⟨x+0⟩=x → 0=0))
(0=0 → (¬∀x. ⟨x+1⟩=0 → 0=0))
(0=0 → (¬∀x. ⟨x+1⟩=1 → 0=0))
(0=0 → (¬∀x. ⟨x+1⟩=x → 0=0))
(0=0 → (¬∀x. ⟨x+1⟩=x → 0=0))
(0=0 → (¬∀x. ⟨x+x⟩=0 → 0=0))
(0=0 → (¬∀x. ⟨x+x⟩=0 → 0=0))
(0=0 → (¬∀x. ⟨x+x⟩=1 → 0=0))
(0=0 → (¬∀x. ⟨x+x⟩=1 → 0=0))
(0=0 → (¬∀x. ⟨x+x⟩=x → 0=0))
(0=0 → (¬∀x. ⟨x+x⟩=x → 0=0))
(0=0 → (¬∀x. ⟨x+x⟩=x → 0=0))
(0=0 → (¬∀x. ⟨0⋅0⟩=x → 0=0))
(0=0 → (¬∀x. ⟨0⋅1⟩=x → 0=0))
(0=0 → (¬∀x. ⟨0⋅x⟩=0 → 0=0))
(0=0 → (¬∀x. ⟨0⋅x⟩=1 → 0=0))
(0=0 → (¬∀x. ⟨0⋅x⟩=x → 0=0))
(0=0 → (¬∀x. ⟨0⋅x⟩=x → 0=0))
(0=0 → (¬∀x. ⟨1⋅0⟩=x → 0=0))
(0=0 → (¬∀x. ⟨1⋅1⟩=x → 0=0))
(0=0 → (¬∀x. ⟨1⋅x⟩=0 → 0=0))
(0=0 → (¬∀x. ⟨1⋅x⟩=1 → 0=0))
(0=0 → (¬∀x. ⟨1⋅x⟩=x → 0=0))
(0=0 → (¬∀x. ⟨1⋅x⟩=x → 0=0))
(0=0 → (¬∀x. ⟨x⋅0⟩=0 → 0=0))
(0=0 → (¬∀x. ⟨x⋅0⟩=1 → 0=0))
(0=0 → (¬∀x. ⟨x⋅0⟩=x → 0=0))
(0=0 → (¬∀x. ⟨x⋅0⟩=x → 0=0))
(0=0 → (¬∀x. ⟨x⋅1⟩=0 → 0=0))
(0=0 → (¬∀x. ⟨x⋅1⟩=1 → 0=0))
(0=0 → (¬∀x. ⟨x⋅1⟩=x → 0=0))
(0=0 → (¬∀x. ⟨x⋅1⟩=x → 0=0))
(0=0 → (¬∀x. ⟨x⋅x⟩=0 → 0=0))
(0=0 → (¬∀x. ⟨x⋅x⟩=0 → 0=0))
(0=0 → (¬∀x. ⟨x⋅x⟩=1 → 0=0))
(0=0 → (¬∀x. ⟨x⋅x⟩=1 → 0=0))
(0=0 → (¬∀x. ⟨x⋅x⟩=x → 0=0))
(0=0 → (¬∀x. ⟨x⋅x⟩=x → 0=0))
(0=0 → (¬∀x. ⟨x⋅x⟩=x → 0=0))
(0=0 → (¬∀z. 0<z → 0=0))
(0=0 → (¬∀x. 0<⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. 0<⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. 0<⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. 0<⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. 0<⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. 0<⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. 0<⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. 0<⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. 0<⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. 0<⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. 0<⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. 0<⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀z. 1<z → 0=0))
(0=0 → (¬∀x. 1<⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. 1<⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. 1<⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. 1<⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. 1<⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. 1<⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. 1<⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. 1<⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. 1<⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. 1<⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. 1<⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. 1<⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. x<⟨0+0⟩ → 0=0))
(0=0 → (¬∀x. x<⟨0+1⟩ → 0=0))
(0=0 → (¬∀x. x<⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. x<⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. x<⟨1+0⟩ → 0=0))
(0=0 → (¬∀x. x<⟨1+1⟩ → 0=0))
(0=0 → (¬∀x. x<⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. x<⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. x<⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. x<⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. x<⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. x<⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. x<⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. x<⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. x<⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. x<⟨0⋅0⟩ → 0=0))
(0=0 → (¬∀x. x<⟨0⋅1⟩ → 0=0))
(0=0 → (¬∀x. x<⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. x<⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. x<⟨1⋅0⟩ → 0=0))
(0=0 → (¬∀x. x<⟨1⋅1⟩ → 0=0))
(0=0 → (¬∀x. x<⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. x<⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. x<⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. x<⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. x<⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. x<⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. x<⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. x<⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. x<⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀y. y<y → 0=0))
(0=0 → (¬∀y. y<y → 0=0))
(0=0 → (¬∀z. z<0 → 0=0))
(0=0 → (¬∀z. z<1 → 0=0))
(0=0 → (¬∀x. ⟨0+0⟩<x → 0=0))
(0=0 → (¬∀x. ⟨0+1⟩<x → 0=0))
(0=0 → (¬∀x. ⟨0+x⟩<0 → 0=0))
(0=0 → (¬∀x. ⟨0+x⟩<1 → 0=0))
(0=0 → (¬∀x. ⟨0+x⟩<x → 0=0))
(0=0 → (¬∀x. ⟨0+x⟩<x → 0=0))
(0=0 → (¬∀x. ⟨1+0⟩<x → 0=0))
(0=0 → (¬∀x. ⟨1+1⟩<x → 0=0))
(0=0 → (¬∀x. ⟨1+x⟩<0 → 0=0))
(0=0 → (¬∀x. ⟨1+x⟩<1 → 0=0))
(0=0 → (¬∀x. ⟨1+x⟩<x → 0=0))
(0=0 → (¬∀x. ⟨1+x⟩<x → 0=0))
(0=0 → (¬∀x. ⟨x+0⟩<0 → 0=0))
(0=0 → (¬∀x. ⟨x+0⟩<1 → 0=0))
(0=0 → (¬∀x. ⟨x+0⟩<x → 0=0))
(0=0 → (¬∀x. ⟨x+0⟩<x → 0=0))
(0=0 → (¬∀x. ⟨x+1⟩<0 → 0=0))
(0=0 → (¬∀x. ⟨x+1⟩<1 → 0=0))
(0=0 → (¬∀x. ⟨x+1⟩<x → 0=0))
(0=0 → (¬∀x. ⟨x+1⟩<x → 0=0))
(0=0 → (¬∀x. ⟨x+x⟩<0 → 0=0))
(0=0 → (¬∀x. ⟨x+x⟩<0 → 0=0))
(0=0 → (¬∀x. ⟨x+x⟩<1 → 0=0))
(0=0 → (¬∀x. ⟨x+x⟩<1 → 0=0))
(0=0 → (¬∀x. ⟨x+x⟩<x → 0=0))
(0=0 → (¬∀x. ⟨x+x⟩<x → 0=0))
(0=0 → (¬∀x. ⟨x+x⟩<x → 0=0))
(0=0 → (¬∀x. ⟨0⋅0⟩<x → 0=0))
(0=0 → (¬∀x. ⟨0⋅1⟩<x → 0=0))
(0=0 → (¬∀x. ⟨0⋅x⟩<0 → 0=0))
(0=0 → (¬∀x. ⟨0⋅x⟩<1 → 0=0))
(0=0 → (¬∀x. ⟨0⋅x⟩<x → 0=0))
(0=0 → (¬∀x. ⟨0⋅x⟩<x → 0=0))
(0=0 → (¬∀x. ⟨1⋅0⟩<x → 0=0))
(0=0 → (¬∀x. ⟨1⋅1⟩<x → 0=0))
(0=0 → (¬∀x. ⟨1⋅x⟩<0 → 0=0))
(0=0 → (¬∀x. ⟨1⋅x⟩<1 → 0=0))
(0=0 → (¬∀x. ⟨1⋅x⟩<x → 0=0))
(0=0 → (¬∀x. ⟨1⋅x⟩<x → 0=0))
(0=0 → (¬∀x. ⟨x⋅0⟩<0 → 0=0))
(0=0 → (¬∀x. ⟨x⋅0⟩<1 → 0=0))
(0=0 → (¬∀x. ⟨x⋅0⟩<x → 0=0))
(0=0 → (¬∀x. ⟨x⋅0⟩<x → 0=0))
(0=0 → (¬∀x. ⟨x⋅1⟩<0 → 0=0))
(0=0 → (¬∀x. ⟨x⋅1⟩<1 → 0=0))
(0=0 → (¬∀x. ⟨x⋅1⟩<x → 0=0))
(0=0 → (¬∀x. ⟨x⋅1⟩<x → 0=0))
(0=0 → (¬∀x. ⟨x⋅x⟩<0 → 0=0))
(0=0 → (¬∀x. ⟨x⋅x⟩<0 → 0=0))
(0=0 → (¬∀x. ⟨x⋅x⟩<1 → 0=0))
(0=0 → (¬∀x. ⟨x⋅x⟩<1 → 0=0))
(0=0 → (¬∀x. ⟨x⋅x⟩<x → 0=0))
(0=0 → (¬∀x. ⟨x⋅x⟩<x → 0=0))
(0=0 → (¬∀x. ⟨x⋅x⟩<x → 0=0))
(0=0 → (¬∀y. ¬0=y → 0=0))
(0=0 → (¬∀y. ¬1=y → 0=0))
(0=0 → (¬∀y. ¬y=0 → 0=0))
(0=0 → (¬∀y. ¬y=1 → 0=0))
(0=0 → (¬∀y. ¬0<y → 0=0))
(0=0 → (¬∀y. ¬1<y → 0=0))
(0=0 → (¬∀y. ¬y<0 → 0=0))
(0=0 → (¬∀y. ¬y<1 → 0=0))
(0=0 → (¬∀x. ¬¬0=x → 0=0))
(0=0 → (¬∀x. ¬¬1=x → 0=0))
(0=0 → (¬∀x. ¬¬x=0 → 0=0))
(0=0 → (¬∀x. ¬¬x=1 → 0=0))
(0=0 → (¬∀x. ¬¬x=x → 0=0))
(0=0 → (¬∀x. ¬¬x=x → 0=0))
(0=0 → (¬∀x. ¬¬0<x → 0=0))
(0=0 → (¬∀x. ¬¬1<x → 0=0))
(0=0 → (¬∀x. ¬¬x<0 → 0=0))
(0=0 → (¬∀x. ¬¬x<1 → 0=0))
(0=0 → (¬∀x. ¬¬x<x → 0=0))
(0=0 → (¬∀x. ¬¬x<x → 0=0))
(0=0 → (¬∀y. ∀x. x=y → 0=0))
(0=0 → (¬∀x. ∀y. x=y → 0=0))
(0=0 → (¬∀x. ∀y. y=x → 0=0))
(0=0 → (¬∀y. ∀x. y=x → 0=0))
(0=0 → (¬∀y. ∀x. x<y → 0=0))
(0=0 → (¬∀x. ∀y. x<y → 0=0))
(0=0 → (¬∀x. ∀y. y<x → 0=0))
(0=0 → (¬∀y. ∀x. y<x → 0=0))
(0=0 → (∀x3. 0=x3 → 0=0))
(0=0 → (∀y. 0=⟨0+y⟩ → 0=0))
(0=0 → (∀y. 0=⟨1+y⟩ → 0=0))
(0=0 → (∀y. 0=⟨y+0⟩ → 0=0))
(0=0 → (∀y. 0=⟨y+1⟩ → 0=0))
(0=0 → (∀y. 0=⟨0⋅y⟩ → 0=0))
(0=0 → (∀y. 0=⟨1⋅y⟩ → 0=0))
(0=0 → (∀y. 0=⟨y⋅0⟩ → 0=0))
(0=0 → (∀y. 0=⟨y⋅1⟩ → 0=0))
(0=0 → (∀x3. 1=x3 → 0=0))
(0=0 → (∀y. 1=⟨0+y⟩ → 0=0))
(0=0 → (∀y. 1=⟨1+y⟩ → 0=0))
(0=0 → (∀y. 1=⟨y+0⟩ → 0=0))
(0=0 → (∀y. 1=⟨y+1⟩ → 0=0))
(0=0 → (∀y. 1=⟨0⋅y⟩ → 0=0))
(0=0 → (∀y. 1=⟨1⋅y⟩ → 0=0))
(0=0 → (∀y. 1=⟨y⋅0⟩ → 0=0))
(0=0 → (∀y. 1=⟨y⋅1⟩ → 0=0))
(0=0 → (∀y. y=⟨0+0⟩ → 0=0))
(0=0 → (∀y. y=⟨0+1⟩ → 0=0))
(0=0 → (∀y. y=⟨1+0⟩ → 0=0))
(0=0 → (∀y. y=⟨1+1⟩ → 0=0))
(0=0 → (∀y. y=⟨0⋅0⟩ → 0=0))
(0=0 → (∀y. y=⟨0⋅1⟩ → 0=0))
(0=0 → (∀y. y=⟨1⋅0⟩ → 0=0))
(0=0 → (∀y. y=⟨1⋅1⟩ → 0=0))
(0=0 → (∀y. ⟨0+0⟩=y → 0=0))
(0=0 → (∀y. ⟨0+1⟩=y → 0=0))
(0=0 → (∀y. ⟨1+0⟩=y → 0=0))
(0=0 → (∀y. ⟨1+1⟩=y → 0=0))
(0=0 → (∀y. ⟨0⋅0⟩=y → 0=0))
(0=0 → (∀y. ⟨0⋅1⟩=y → 0=0))
(0=0 → (∀y. ⟨1⋅0⟩=y → 0=0))
(0=0 → (∀y. ⟨1⋅1⟩=y → 0=0))
(0=0 → (∀x3. x3=0 → 0=0))
(0=0 → (∀x3. x3=1 → 0=0))
(0=0 → (∀y. ⟨0+y⟩=0 → 0=0))
(0=0 → (∀y. ⟨0+y⟩=1 → 0=0))
(0=0 → (∀y. ⟨1+y⟩=0 → 0=0))
(0=0 → (∀y. ⟨1+y⟩=1 → 0=0))
(0=0 → (∀y. ⟨y+0⟩=0 → 0=0))
(0=0 → (∀y. ⟨y+0⟩=1 → 0=0))
(0=0 → (∀y. ⟨y+1⟩=0 → 0=0))
(0=0 → (∀y. ⟨y+1⟩=1 → 0=0))
(0=0 → (∀y. ⟨0⋅y⟩=0 → 0=0))
(0=0 → (∀y. ⟨0⋅y⟩=1 → 0=0))
(0=0 → (∀y. ⟨1⋅y⟩=0 → 0=0))
(0=0 → (∀y. ⟨1⋅y⟩=1 → 0=0))
(0=0 → (∀y. ⟨y⋅0⟩=0 → 0=0))
(0=0 → (∀y. ⟨y⋅0⟩=1 → 0=0))
(0=0 → (∀y. ⟨y⋅1⟩=0 → 0=0))
(0=0 → (∀y. ⟨y⋅1⟩=1 → 0=0))
(0=0 → (∀x3. 0<x3 → 0=0))
(0=0 → (∀y. 0<⟨0+y⟩ → 0=0))
(0=0 → (∀y. 0<⟨1+y⟩ → 0=0))
(0=0 → (∀y. 0<⟨y+0⟩ → 0=0))
(0=0 → (∀y. 0<⟨y+1⟩ → 0=0))
(0=0 → (∀y. 0<⟨0⋅y⟩ → 0=0))
(0=0 → (∀y. 0<⟨1⋅y⟩ → 0=0))
(0=0 → (∀y. 0<⟨y⋅0⟩ → 0=0))
(0=0 → (∀y. 0<⟨y⋅1⟩ → 0=0))
(0=0 → (∀x3. 1<x3 → 0=0))
(0=0 → (∀y. 1<⟨0+y⟩ → 0=0))
(0=0 → (∀y. 1<⟨1+y⟩ → 0=0))
(0=0 → (∀y. 1<⟨y+0⟩ → 0=0))
(0=0 → (∀y. 1<⟨y+1⟩ → 0=0))
(0=0 → (∀y. 1<⟨0⋅y⟩ → 0=0))
(0=0 → (∀y. 1<⟨1⋅y⟩ → 0=0))
(0=0 → (∀y. 1<⟨y⋅0⟩ → 0=0))
(0=0 → (∀y. 1<⟨y⋅1⟩ → 0=0))
(0=0 → (∀y. y<⟨0+0⟩ → 0=0))
(0=0 → (∀y. y<⟨0+1⟩ → 0=0))
(0=0 → (∀y. y<⟨1+0⟩ → 0=0))
(0=0 → (∀y. y<⟨1+1⟩ → 0=0))
(0=0 → (∀y. y<⟨0⋅0⟩ → 0=0))
(0=0 → (∀y. y<⟨0⋅1⟩ → 0=0))
(0=0 → (∀y. y<⟨1⋅0⟩ → 0=0))
(0=0 → (∀y. y<⟨1⋅1⟩ → 0=0))
(0=0 → (∀y. ⟨0+0⟩<y → 0=0))
(0=0 → (∀y. ⟨0+1⟩<y → 0=0))
(0=0 → (∀y. ⟨1+0⟩<y → 0=0))
(0=0 → (∀y. ⟨1+1⟩<y → 0=0))
(0=0 → (∀y. ⟨0⋅0⟩<y → 0=0))
(0=0 → (∀y. ⟨0⋅1⟩<y → 0=0))
(0=0 → (∀y. ⟨1⋅0⟩<y → 0=0))
(0=0 → (∀y. ⟨1⋅1⟩<y → 0=0))
(0=0 → (∀x3. x3<0 → 0=0))
(0=0 → (∀x3. x3<1 → 0=0))
(0=0 → (∀y. ⟨0+y⟩<0 → 0=0))
(0=0 → (∀y. ⟨0+y⟩<1 → 0=0))
(0=0 → (∀y. ⟨1+y⟩<0 → 0=0))
(0=0 → (∀y. ⟨1+y⟩<1 → 0=0))
(0=0 → (∀y. ⟨y+0⟩<0 → 0=0))
(0=0 → (∀y. ⟨y+0⟩<1 → 0=0))
(0=0 → (∀y. ⟨y+1⟩<0 → 0=0))
(0=0 → (∀y. ⟨y+1⟩<1 → 0=0))
(0=0 → (∀y. ⟨0⋅y⟩<0 → 0=0))
(0=0 → (∀y. ⟨0⋅y⟩<1 → 0=0))
(0=0 → (∀y. ⟨1⋅y⟩<0 → 0=0))
(0=0 → (∀y. ⟨1⋅y⟩<1 → 0=0))
(0=0 → (∀y. ⟨y⋅0⟩<0 → 0=0))
(0=0 → (∀y. ⟨y⋅0⟩<1 → 0=0))
(0=0 → (∀y. ⟨y⋅1⟩<0 → 0=0))
(0=0 → (∀y. ⟨y⋅1⟩<1 → 0=0))
(0=0 → (∀z. ¬0=z → 0=0))
(0=0 → (∀x. ¬0=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬0=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬0=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬0=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬0=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬0=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬0=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬0=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬0=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬0=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬0=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬0=⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ¬1=z → 0=0))
(0=0 → (∀x. ¬1=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬1=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬1=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬1=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬1=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬1=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬1=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬1=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬1=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬1=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬1=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬1=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨0+0⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨0+1⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨1+0⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨1+1⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬x=⟨x⋅x⟩ → 0=0))
(0=0 → (∀y. ¬y=y → 0=0))
(0=0 → (∀y. ¬y=y → 0=0))
(0=0 → (∀z. ¬z=0 → 0=0))
(0=0 → (∀z. ¬z=1 → 0=0))
(0=0 → (∀x. ¬⟨0+0⟩=x → 0=0))
(0=0 → (∀x. ¬⟨0+1⟩=x → 0=0))
(0=0 → (∀x. ¬⟨0+x⟩=0 → 0=0))
(0=0 → (∀x. ¬⟨0+x⟩=1 → 0=0))
(0=0 → (∀x. ¬⟨0+x⟩=x → 0=0))
(0=0 → (∀x. ¬⟨0+x⟩=x → 0=0))
(0=0 → (∀x. ¬⟨1+0⟩=x → 0=0))
(0=0 → (∀x. ¬⟨1+1⟩=x → 0=0))
(0=0 → (∀x. ¬⟨1+x⟩=0 → 0=0))
(0=0 → (∀x. ¬⟨1+x⟩=1 → 0=0))
(0=0 → (∀x. ¬⟨1+x⟩=x → 0=0))
(0=0 → (∀x. ¬⟨1+x⟩=x → 0=0))
(0=0 → (∀x. ¬⟨x+0⟩=0 → 0=0))
(0=0 → (∀x. ¬⟨x+0⟩=1 → 0=0))
(0=0 → (∀x. ¬⟨x+0⟩=x → 0=0))
(0=0 → (∀x. ¬⟨x+0⟩=x → 0=0))
(0=0 → (∀x. ¬⟨x+1⟩=0 → 0=0))
(0=0 → (∀x. ¬⟨x+1⟩=1 → 0=0))
(0=0 → (∀x. ¬⟨x+1⟩=x → 0=0))
(0=0 → (∀x. ¬⟨x+1⟩=x → 0=0))
(0=0 → (∀x. ¬⟨x+x⟩=0 → 0=0))
(0=0 → (∀x. ¬⟨x+x⟩=0 → 0=0))
(0=0 → (∀x. ¬⟨x+x⟩=1 → 0=0))
(0=0 → (∀x. ¬⟨x+x⟩=1 → 0=0))
(0=0 → (∀x. ¬⟨x+x⟩=x → 0=0))
(0=0 → (∀x. ¬⟨x+x⟩=x → 0=0))
(0=0 → (∀x. ¬⟨x+x⟩=x → 0=0))
(0=0 → (∀x. ¬⟨0⋅0⟩=x → 0=0))
(0=0 → (∀x. ¬⟨0⋅1⟩=x → 0=0))
(0=0 → (∀x. ¬⟨0⋅x⟩=0 → 0=0))
(0=0 → (∀x. ¬⟨0⋅x⟩=1 → 0=0))
(0=0 → (∀x. ¬⟨0⋅x⟩=x → 0=0))
(0=0 → (∀x. ¬⟨0⋅x⟩=x → 0=0))
(0=0 → (∀x. ¬⟨1⋅0⟩=x → 0=0))
(0=0 → (∀x. ¬⟨1⋅1⟩=x → 0=0))
(0=0 → (∀x. ¬⟨1⋅x⟩=0 → 0=0))
(0=0 → (∀x. ¬⟨1⋅x⟩=1 → 0=0))
(0=0 → (∀x. ¬⟨1⋅x⟩=x → 0=0))
(0=0 → (∀x. ¬⟨1⋅x⟩=x → 0=0))
(0=0 → (∀x. ¬⟨x⋅0⟩=0 → 0=0))
(0=0 → (∀x. ¬⟨x⋅0⟩=1 → 0=0))
(0=0 → (∀x. ¬⟨x⋅0⟩=x → 0=0))
(0=0 → (∀x. ¬⟨x⋅0⟩=x → 0=0))
(0=0 → (∀x. ¬⟨x⋅1⟩=0 → 0=0))
(0=0 → (∀x. ¬⟨x⋅1⟩=1 → 0=0))
(0=0 → (∀x. ¬⟨x⋅1⟩=x → 0=0))
(0=0 → (∀x. ¬⟨x⋅1⟩=x → 0=0))
(0=0 → (∀x. ¬⟨x⋅x⟩=0 → 0=0))
(0=0 → (∀x. ¬⟨x⋅x⟩=0 → 0=0))
(0=0 → (∀x. ¬⟨x⋅x⟩=1 → 0=0))
(0=0 → (∀x. ¬⟨x⋅x⟩=1 → 0=0))
(0=0 → (∀x. ¬⟨x⋅x⟩=x → 0=0))
(0=0 → (∀x. ¬⟨x⋅x⟩=x → 0=0))
(0=0 → (∀x. ¬⟨x⋅x⟩=x → 0=0))
(0=0 → (∀z. ¬0<z → 0=0))
(0=0 → (∀x. ¬0<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬0<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬0<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬0<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬0<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬0<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬0<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬0<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬0<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬0<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬0<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬0<⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ¬1<z → 0=0))
(0=0 → (∀x. ¬1<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬1<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬1<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬1<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬1<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬1<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬1<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬1<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬1<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬1<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬1<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬1<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨0+0⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨0+1⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨1+0⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨1+1⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬x<⟨x⋅x⟩ → 0=0))
(0=0 → (∀y. ¬y<y → 0=0))
(0=0 → (∀y. ¬y<y → 0=0))
(0=0 → (∀z. ¬z<0 → 0=0))
(0=0 → (∀z. ¬z<1 → 0=0))
(0=0 → (∀x. ¬⟨0+0⟩<x → 0=0))
(0=0 → (∀x. ¬⟨0+1⟩<x → 0=0))
(0=0 → (∀x. ¬⟨0+x⟩<0 → 0=0))
(0=0 → (∀x. ¬⟨0+x⟩<1 → 0=0))
(0=0 → (∀x. ¬⟨0+x⟩<x → 0=0))
(0=0 → (∀x. ¬⟨0+x⟩<x → 0=0))
(0=0 → (∀x. ¬⟨1+0⟩<x → 0=0))
(0=0 → (∀x. ¬⟨1+1⟩<x → 0=0))
(0=0 → (∀x. ¬⟨1+x⟩<0 → 0=0))
(0=0 → (∀x. ¬⟨1+x⟩<1 → 0=0))
(0=0 → (∀x. ¬⟨1+x⟩<x → 0=0))
(0=0 → (∀x. ¬⟨1+x⟩<x → 0=0))
(0=0 → (∀x. ¬⟨x+0⟩<0 → 0=0))
(0=0 → (∀x. ¬⟨x+0⟩<1 → 0=0))
(0=0 → (∀x. ¬⟨x+0⟩<x → 0=0))
(0=0 → (∀x. ¬⟨x+0⟩<x → 0=0))
(0=0 → (∀x. ¬⟨x+1⟩<0 → 0=0))
(0=0 → (∀x. ¬⟨x+1⟩<1 → 0=0))
(0=0 → (∀x. ¬⟨x+1⟩<x → 0=0))
(0=0 → (∀x. ¬⟨x+1⟩<x → 0=0))
(0=0 → (∀x. ¬⟨x+x⟩<0 → 0=0))
(0=0 → (∀x. ¬⟨x+x⟩<0 → 0=0))
(0=0 → (∀x. ¬⟨x+x⟩<1 → 0=0))
(0=0 → (∀x. ¬⟨x+x⟩<1 → 0=0))
(0=0 → (∀x. ¬⟨x+x⟩<x → 0=0))
(0=0 → (∀x. ¬⟨x+x⟩<x → 0=0))
(0=0 → (∀x. ¬⟨x+x⟩<x → 0=0))
(0=0 → (∀x. ¬⟨0⋅0⟩<x → 0=0))
(0=0 → (∀x. ¬⟨0⋅1⟩<x → 0=0))
(0=0 → (∀x. ¬⟨0⋅x⟩<0 → 0=0))
(0=0 → (∀x. ¬⟨0⋅x⟩<1 → 0=0))
(0=0 → (∀x. ¬⟨0⋅x⟩<x → 0=0))
(0=0 → (∀x. ¬⟨0⋅x⟩<x → 0=0))
(0=0 → (∀x. ¬⟨1⋅0⟩<x → 0=0))
(0=0 → (∀x. ¬⟨1⋅1⟩<x → 0=0))
(0=0 → (∀x. ¬⟨1⋅x⟩<0 → 0=0))
(0=0 → (∀x. ¬⟨1⋅x⟩<1 → 0=0))
(0=0 → (∀x. ¬⟨1⋅x⟩<x → 0=0))
(0=0 → (∀x. ¬⟨1⋅x⟩<x → 0=0))
(0=0 → (∀x. ¬⟨x⋅0⟩<0 → 0=0))
(0=0 → (∀x. ¬⟨x⋅0⟩<1 → 0=0))
(0=0 → (∀x. ¬⟨x⋅0⟩<x → 0=0))
(0=0 → (∀x. ¬⟨x⋅0⟩<x → 0=0))
(0=0 → (∀x. ¬⟨x⋅1⟩<0 → 0=0))
(0=0 → (∀x. ¬⟨x⋅1⟩<1 → 0=0))
(0=0 → (∀x. ¬⟨x⋅1⟩<x → 0=0))
(0=0 → (∀x. ¬⟨x⋅1⟩<x → 0=0))
(0=0 → (∀x. ¬⟨x⋅x⟩<0 → 0=0))
(0=0 → (∀x. ¬⟨x⋅x⟩<0 → 0=0))
(0=0 → (∀x. ¬⟨x⋅x⟩<1 → 0=0))
(0=0 → (∀x. ¬⟨x⋅x⟩<1 → 0=0))
(0=0 → (∀x. ¬⟨x⋅x⟩<x → 0=0))
(0=0 → (∀x. ¬⟨x⋅x⟩<x → 0=0))
(0=0 → (∀x. ¬⟨x⋅x⟩<x → 0=0))
(0=0 → (∀y. ¬¬0=y → 0=0))
(0=0 → (∀y. ¬¬1=y → 0=0))
(0=0 → (∀y. ¬¬y=0 → 0=0))
(0=0 → (∀y. ¬¬y=1 → 0=0))
(0=0 → (∀y. ¬¬0<y → 0=0))
(0=0 → (∀y. ¬¬1<y → 0=0))
(0=0 → (∀y. ¬¬y<0 → 0=0))
(0=0 → (∀y. ¬¬y<1 → 0=0))
(0=0 → (∀x. ¬¬¬0=x → 0=0))
(0=0 → (∀x. ¬¬¬1=x → 0=0))
(0=0 → (∀x. ¬¬¬x=0 → 0=0))
(0=0 → (∀x. ¬¬¬x=1 → 0=0))
(0=0 → (∀x. ¬¬¬x=x → 0=0))
(0=0 → (∀x. ¬¬¬x=x → 0=0))
(0=0 → (∀x. ¬¬¬0<x → 0=0))
(0=0 → (∀x. ¬¬¬1<x → 0=0))
(0=0 → (∀x. ¬¬¬x<0 → 0=0))
(0=0 → (∀x. ¬¬¬x<1 → 0=0))
(0=0 → (∀x. ¬¬¬x<x → 0=0))
(0=0 → (∀x. ¬¬¬x<x → 0=0))
(0=0 → (∀y. ¬∀x. x=y → 0=0))
(0=0 → (∀x. ¬∀y. x=y → 0=0))
(0=0 → (∀x. ¬∀y. y=x → 0=0))
(0=0 → (∀y. ¬∀x. y=x → 0=0))
(0=0 → (∀y. ¬∀x. x<y → 0=0))
(0=0 → (∀x. ¬∀y. x<y → 0=0))
(0=0 → (∀x. ¬∀y. y<x → 0=0))
(0=0 → (∀y. ¬∀x. y<x → 0=0))
(0=0 → (∀z. ∀x. x=z → 0=0))
(0=0 → (∀x. ∀z. x=z → 0=0))
(0=0 → (∀x. ∀z. z=x → 0=0))
(0=0 → (∀z. ∀x. z=x → 0=0))
(0=0 → (∀z. ∀x. x<z → 0=0))
(0=0 → (∀x. ∀z. x<z → 0=0))
(0=0 → (∀x. ∀z. z<x → 0=0))
(0=0 → (∀z. ∀x. z<x → 0=0))
(0=0 → (∀y. ∀x. ¬x=y → 0=0))
(0=0 → (∀x. ∀y. ¬x=y → 0=0))
(0=0 → (∀x. ∀y. ¬y=x → 0=0))
(0=0 → (∀y. ∀x. ¬y=x → 0=0))
(0=0 → (∀y. ∀x. ¬x<y → 0=0))
(0=0 → (∀x. ∀y. ¬x<y → 0=0))
(0=0 → (∀x. ∀y. ¬y<x → 0=0))
(0=0 → (∀y. ∀x. ¬y<x → 0=0))
(0=0 → ((0=0 → 0=0) → 0=0))
(0=0 → ((0=0 → 0=1) → 0=0))
(0=0 → ((0=0 → 1=0) → 0=0))
(0=0 → ((0=0 → 1=1) → 0=0))
(0=0 → ((0=0 → 0<0) → 0=0))
(0=0 → ((0=0 → 0<1) → 0=0))
(0=0 → ((0=0 → 1<0) → 0=0))
(0=0 → ((0=0 → 1<1) → 0=0))
(0=0 → ((0=1 → 0=0) → 0=0))
(0=0 → ((0=1 → 0=1) → 0=0))
(0=0 → ((0=1 → 1=0) → 0=0))
(0=0 → ((0=1 → 1=1) → 0=0))
(0=0 → ((0=1 → 0<0) → 0=0))
(0=0 → ((0=1 → 0<1) → 0=0))
(0=0 → ((0=1 → 1<0) → 0=0))
(0=0 → ((0=1 → 1<1) → 0=0))
(0=0 → ((1=0 → 0=0) → 0=0))
(0=0 → ((1=0 → 0=1) → 0=0))
(0=0 → ((1=0 → 1=0) → 0=0))
(0=0 → ((1=0 → 1=1) → 0=0))
(0=0 → ((1=0 → 0<0) → 0=0))
(0=0 → ((1=0 → 0<1) → 0=0))
(0=0 → ((1=0 → 1<0) → 0=0))
(0=0 → ((1=0 → 1<1) → 0=0))
(0=0 → ((1=1 → 0=0) → 0=0))
(0=0 → ((1=1 → 0=1) → 0=0))
(0=0 → ((1=1 → 1=0) → 0=0))
(0=0 → ((1=1 → 1=1) → 0=0))
(0=0 → ((1=1 → 0<0) → 0=0))
(0=0 → ((1=1 → 0<1) → 0=0))
(0=0 → ((1=1 → 1<0) → 0=0))
(0=0 → ((1=1 → 1<1) → 0=0))
(0=0 → ((0<0 → 0=0) → 0=0))
(0=0 → ((0<0 → 0=1) → 0=0))
(0=0 → ((0<0 → 1=0) → 0=0))
(0=0 → ((0<0 → 1=1) → 0=0))
(0=0 → ((0<0 → 0<0) → 0=0))
(0=0 → ((0<0 → 0<1) → 0=0))
(0=0 → ((0<0 → 1<0) → 0=0))
(0=0 → ((0<0 → 1<1) → 0=0))
(0=0 → ((0<1 → 0=0) → 0=0))
(0=0 → ((0<1 → 0=1) → 0=0))
(0=0 → ((0<1 → 1=0) → 0=0))
(0=0 → ((0<1 → 1=1) → 0=0))
(0=0 → ((0<1 → 0<0) → 0=0))
(0=0 → ((0<1 → 0<1) → 0=0))
(0=0 → ((0<1 → 1<0) → 0=0))
(0=0 → ((0<1 → 1<1) → 0=0))
(0=0 → ((1<0 → 0=0) → 0=0))
(0=0 → ((1<0 → 0=1) → 0=0))
(0=0 → ((1<0 → 1=0) → 0=0))
(0=0 → ((1<0 → 1=1) → 0=0))
(0=0 → ((1<0 → 0<0) → 0=0))
(0=0 → ((1<0 → 0<1) → 0=0))
(0=0 → ((1<0 → 1<0) → 0=0))
(0=0 → ((1<0 → 1<1) → 0=0))
(0=0 → ((1<1 → 0=0) → 0=0))
(0=0 → ((1<1 → 0=1) → 0=0))
(0=0 → ((1<1 → 1=0) → 0=0))
(0=0 → ((1<1 → 1=1) → 0=0))
(0=0 → ((1<1 → 0<0) → 0=0))
(0=0 → ((1<1 → 0<1) → 0=0))
(0=0 → ((1<1 → 1<0) → 0=0))
(0=0 → ((1<1 → 1<1) → 0=0))
(0=1 → (0=⟨0+⟨0+0⟩⟩ → 0=1))
(0=1 → (0=⟨0+⟨0+1⟩⟩ → 0=1))
(0=1 → (0=⟨0+⟨1+0⟩⟩ → 0=1))
(0=1 → (0=⟨0+⟨1+1⟩⟩ → 0=1))
(0=1 → (0=⟨0+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (0=⟨0+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (0=⟨0+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (0=⟨0+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (0=⟨1+⟨0+0⟩⟩ → 0=1))
(0=1 → (0=⟨1+⟨0+1⟩⟩ → 0=1))
(0=1 → (0=⟨1+⟨1+0⟩⟩ → 0=1))
(0=1 → (0=⟨1+⟨1+1⟩⟩ → 0=1))
(0=1 → (0=⟨1+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (0=⟨1+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (0=⟨1+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (0=⟨1+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (0=⟨⟨0+0⟩+0⟩ → 0=1))
(0=1 → (0=⟨⟨0+0⟩+1⟩ → 0=1))
(0=1 → (0=⟨⟨0+1⟩+0⟩ → 0=1))
(0=1 → (0=⟨⟨0+1⟩+1⟩ → 0=1))
(0=1 → (0=⟨⟨1+0⟩+0⟩ → 0=1))
(0=1 → (0=⟨⟨1+0⟩+1⟩ → 0=1))
(0=1 → (0=⟨⟨1+1⟩+0⟩ → 0=1))
(0=1 → (0=⟨⟨1+1⟩+1⟩ → 0=1))
(0=1 → (0=⟨⟨0⋅0⟩+0⟩ → 0=1))
(0=1 → (0=⟨⟨0⋅0⟩+1⟩ → 0=1))
(0=1 → (0=⟨⟨0⋅1⟩+0⟩ → 0=1))
(0=1 → (0=⟨⟨0⋅1⟩+1⟩ → 0=1))
(0=1 → (0=⟨⟨1⋅0⟩+0⟩ → 0=1))
(0=1 → (0=⟨⟨1⋅0⟩+1⟩ → 0=1))
(0=1 → (0=⟨⟨1⋅1⟩+0⟩ → 0=1))
(0=1 → (0=⟨⟨1⋅1⟩+1⟩ → 0=1))
(0=1 → (0=⟨0⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (0=⟨0⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (0=⟨0⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (0=⟨0⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (0=⟨0⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (0=⟨0⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (0=⟨0⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (0=⟨0⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (0=⟨1⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (0=⟨1⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (0=⟨1⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (0=⟨1⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (0=⟨1⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (0=⟨1⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (0=⟨1⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (0=⟨1⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (0=⟨⟨0+0⟩⋅0⟩ → 0=1))
(0=1 → (0=⟨⟨0+0⟩⋅1⟩ → 0=1))
(0=1 → (0=⟨⟨0+1⟩⋅0⟩ → 0=1))
(0=1 → (0=⟨⟨0+1⟩⋅1⟩ → 0=1))
(0=1 → (0=⟨⟨1+0⟩⋅0⟩ → 0=1))
(0=1 → (0=⟨⟨1+0⟩⋅1⟩ → 0=1))
(0=1 → (0=⟨⟨1+1⟩⋅0⟩ → 0=1))
(0=1 → (0=⟨⟨1+1⟩⋅1⟩ → 0=1))
(0=1 → (0=⟨⟨0⋅0⟩⋅0⟩ → 0=1))
(0=1 → (0=⟨⟨0⋅0⟩⋅1⟩ → 0=1))
(0=1 → (0=⟨⟨0⋅1⟩⋅0⟩ → 0=1))
(0=1 → (0=⟨⟨0⋅1⟩⋅1⟩ → 0=1))
(0=1 → (0=⟨⟨1⋅0⟩⋅0⟩ → 0=1))
(0=1 → (0=⟨⟨1⋅0⟩⋅1⟩ → 0=1))
(0=1 → (0=⟨⟨1⋅1⟩⋅0⟩ → 0=1))
(0=1 → (0=⟨⟨1⋅1⟩⋅1⟩ → 0=1))
(0=1 → (1=⟨0+⟨0+0⟩⟩ → 0=1))
(0=1 → (1=⟨0+⟨0+1⟩⟩ → 0=1))
(0=1 → (1=⟨0+⟨1+0⟩⟩ → 0=1))
(0=1 → (1=⟨0+⟨1+1⟩⟩ → 0=1))
(0=1 → (1=⟨0+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (1=⟨0+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (1=⟨0+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (1=⟨0+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (1=⟨1+⟨0+0⟩⟩ → 0=1))
(0=1 → (1=⟨1+⟨0+1⟩⟩ → 0=1))
(0=1 → (1=⟨1+⟨1+0⟩⟩ → 0=1))
(0=1 → (1=⟨1+⟨1+1⟩⟩ → 0=1))
(0=1 → (1=⟨1+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (1=⟨1+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (1=⟨1+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (1=⟨1+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (1=⟨⟨0+0⟩+0⟩ → 0=1))
(0=1 → (1=⟨⟨0+0⟩+1⟩ → 0=1))
(0=1 → (1=⟨⟨0+1⟩+0⟩ → 0=1))
(0=1 → (1=⟨⟨0+1⟩+1⟩ → 0=1))
(0=1 → (1=⟨⟨1+0⟩+0⟩ → 0=1))
(0=1 → (1=⟨⟨1+0⟩+1⟩ → 0=1))
(0=1 → (1=⟨⟨1+1⟩+0⟩ → 0=1))
(0=1 → (1=⟨⟨1+1⟩+1⟩ → 0=1))
(0=1 → (1=⟨⟨0⋅0⟩+0⟩ → 0=1))
(0=1 → (1=⟨⟨0⋅0⟩+1⟩ → 0=1))
(0=1 → (1=⟨⟨0⋅1⟩+0⟩ → 0=1))
(0=1 → (1=⟨⟨0⋅1⟩+1⟩ → 0=1))
(0=1 → (1=⟨⟨1⋅0⟩+0⟩ → 0=1))
(0=1 → (1=⟨⟨1⋅0⟩+1⟩ → 0=1))
(0=1 → (1=⟨⟨1⋅1⟩+0⟩ → 0=1))
(0=1 → (1=⟨⟨1⋅1⟩+1⟩ → 0=1))
(0=1 → (1=⟨0⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (1=⟨0⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (1=⟨0⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (1=⟨0⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (1=⟨0⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (1=⟨0⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (1=⟨0⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (1=⟨0⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (1=⟨1⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (1=⟨1⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (1=⟨1⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (1=⟨1⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (1=⟨1⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (1=⟨1⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (1=⟨1⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (1=⟨1⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (1=⟨⟨0+0⟩⋅0⟩ → 0=1))
(0=1 → (1=⟨⟨0+0⟩⋅1⟩ → 0=1))
(0=1 → (1=⟨⟨0+1⟩⋅0⟩ → 0=1))
(0=1 → (1=⟨⟨0+1⟩⋅1⟩ → 0=1))
(0=1 → (1=⟨⟨1+0⟩⋅0⟩ → 0=1))
(0=1 → (1=⟨⟨1+0⟩⋅1⟩ → 0=1))
(0=1 → (1=⟨⟨1+1⟩⋅0⟩ → 0=1))
(0=1 → (1=⟨⟨1+1⟩⋅1⟩ → 0=1))
(0=1 → (1=⟨⟨0⋅0⟩⋅0⟩ → 0=1))
(0=1 → (1=⟨⟨0⋅0⟩⋅1⟩ → 0=1))
(0=1 → (1=⟨⟨0⋅1⟩⋅0⟩ → 0=1))
(0=1 → (1=⟨⟨0⋅1⟩⋅1⟩ → 0=1))
(0=1 → (1=⟨⟨1⋅0⟩⋅0⟩ → 0=1))
(0=1 → (1=⟨⟨1⋅0⟩⋅1⟩ → 0=1))
(0=1 → (1=⟨⟨1⋅1⟩⋅0⟩ → 0=1))
(0=1 → (1=⟨⟨1⋅1⟩⋅1⟩ → 0=1))
(0=1 → (⟨0+0⟩=⟨0+0⟩ → 0=1))
(0=1 → (⟨0+0⟩=⟨0+1⟩ → 0=1))
(0=1 → (⟨0+0⟩=⟨1+0⟩ → 0=1))
(0=1 → (⟨0+0⟩=⟨1+1⟩ → 0=1))
(0=1 → (⟨0+0⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (⟨0+0⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (⟨0+0⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (⟨0+0⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (⟨0+1⟩=⟨0+0⟩ → 0=1))
(0=1 → (⟨0+1⟩=⟨0+1⟩ → 0=1))
(0=1 → (⟨0+1⟩=⟨1+0⟩ → 0=1))
(0=1 → (⟨0+1⟩=⟨1+1⟩ → 0=1))
(0=1 → (⟨0+1⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (⟨0+1⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (⟨0+1⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (⟨0+1⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (⟨1+0⟩=⟨0+0⟩ → 0=1))
(0=1 → (⟨1+0⟩=⟨0+1⟩ → 0=1))
(0=1 → (⟨1+0⟩=⟨1+0⟩ → 0=1))
(0=1 → (⟨1+0⟩=⟨1+1⟩ → 0=1))
(0=1 → (⟨1+0⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (⟨1+0⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (⟨1+0⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (⟨1+0⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (⟨1+1⟩=⟨0+0⟩ → 0=1))
(0=1 → (⟨1+1⟩=⟨0+1⟩ → 0=1))
(0=1 → (⟨1+1⟩=⟨1+0⟩ → 0=1))
(0=1 → (⟨1+1⟩=⟨1+1⟩ → 0=1))
(0=1 → (⟨1+1⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (⟨1+1⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (⟨1+1⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (⟨1+1⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (⟨0⋅0⟩=⟨0+0⟩ → 0=1))
(0=1 → (⟨0⋅0⟩=⟨0+1⟩ → 0=1))
(0=1 → (⟨0⋅0⟩=⟨1+0⟩ → 0=1))
(0=1 → (⟨0⋅0⟩=⟨1+1⟩ → 0=1))
(0=1 → (⟨0⋅0⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (⟨0⋅0⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (⟨0⋅0⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (⟨0⋅0⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (⟨0⋅1⟩=⟨0+0⟩ → 0=1))
(0=1 → (⟨0⋅1⟩=⟨0+1⟩ → 0=1))
(0=1 → (⟨0⋅1⟩=⟨1+0⟩ → 0=1))
(0=1 → (⟨0⋅1⟩=⟨1+1⟩ → 0=1))
(0=1 → (⟨0⋅1⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (⟨0⋅1⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (⟨0⋅1⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (⟨0⋅1⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (⟨1⋅0⟩=⟨0+0⟩ → 0=1))
(0=1 → (⟨1⋅0⟩=⟨0+1⟩ → 0=1))
(0=1 → (⟨1⋅0⟩=⟨1+0⟩ → 0=1))
(0=1 → (⟨1⋅0⟩=⟨1+1⟩ → 0=1))
(0=1 → (⟨1⋅0⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (⟨1⋅0⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (⟨1⋅0⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (⟨1⋅0⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (⟨1⋅1⟩=⟨0+0⟩ → 0=1))
(0=1 → (⟨1⋅1⟩=⟨0+1⟩ → 0=1))
(0=1 → (⟨1⋅1⟩=⟨1+0⟩ → 0=1))
(0=1 → (⟨1⋅1⟩=⟨1+1⟩ → 0=1))
(0=1 → (⟨1⋅1⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (⟨1⋅1⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (⟨1⋅1⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (⟨1⋅1⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (⟨0+⟨0+0⟩⟩=0 → 0=1))
(0=1 → (⟨0+⟨0+0⟩⟩=1 → 0=1))
(0=1 → (⟨0+⟨0+1⟩⟩=0 → 0=1))
(0=1 → (⟨0+⟨0+1⟩⟩=1 → 0=1))
(0=1 → (⟨0+⟨1+0⟩⟩=0 → 0=1))
(0=1 → (⟨0+⟨1+0⟩⟩=1 → 0=1))
(0=1 → (⟨0+⟨1+1⟩⟩=0 → 0=1))
(0=1 → (⟨0+⟨1+1⟩⟩=1 → 0=1))
(0=1 → (⟨0+⟨0⋅0⟩⟩=0 → 0=1))
(0=1 → (⟨0+⟨0⋅0⟩⟩=1 → 0=1))
(0=1 → (⟨0+⟨0⋅1⟩⟩=0 → 0=1))
(0=1 → (⟨0+⟨0⋅1⟩⟩=1 → 0=1))
(0=1 → (⟨0+⟨1⋅0⟩⟩=0 → 0=1))
(0=1 → (⟨0+⟨1⋅0⟩⟩=1 → 0=1))
(0=1 → (⟨0+⟨1⋅1⟩⟩=0 → 0=1))
(0=1 → (⟨0+⟨1⋅1⟩⟩=1 → 0=1))
(0=1 → (⟨1+⟨0+0⟩⟩=0 → 0=1))
(0=1 → (⟨1+⟨0+0⟩⟩=1 → 0=1))
(0=1 → (⟨1+⟨0+1⟩⟩=0 → 0=1))
(0=1 → (⟨1+⟨0+1⟩⟩=1 → 0=1))
(0=1 → (⟨1+⟨1+0⟩⟩=0 → 0=1))
(0=1 → (⟨1+⟨1+0⟩⟩=1 → 0=1))
(0=1 → (⟨1+⟨1+1⟩⟩=0 → 0=1))
(0=1 → (⟨1+⟨1+1⟩⟩=1 → 0=1))
(0=1 → (⟨1+⟨0⋅0⟩⟩=0 → 0=1))
(0=1 → (⟨1+⟨0⋅0⟩⟩=1 → 0=1))
(0=1 → (⟨1+⟨0⋅1⟩⟩=0 → 0=1))
(0=1 → (⟨1+⟨0⋅1⟩⟩=1 → 0=1))
(0=1 → (⟨1+⟨1⋅0⟩⟩=0 → 0=1))
(0=1 → (⟨1+⟨1⋅0⟩⟩=1 → 0=1))
(0=1 → (⟨1+⟨1⋅1⟩⟩=0 → 0=1))
(0=1 → (⟨1+⟨1⋅1⟩⟩=1 → 0=1))
(0=1 → (⟨⟨0+0⟩+0⟩=0 → 0=1))
(0=1 → (⟨⟨0+0⟩+0⟩=1 → 0=1))
(0=1 → (⟨⟨0+0⟩+1⟩=0 → 0=1))
(0=1 → (⟨⟨0+0⟩+1⟩=1 → 0=1))
(0=1 → (⟨⟨0+1⟩+0⟩=0 → 0=1))
(0=1 → (⟨⟨0+1⟩+0⟩=1 → 0=1))
(0=1 → (⟨⟨0+1⟩+1⟩=0 → 0=1))
(0=1 → (⟨⟨0+1⟩+1⟩=1 → 0=1))
(0=1 → (⟨⟨1+0⟩+0⟩=0 → 0=1))
(0=1 → (⟨⟨1+0⟩+0⟩=1 → 0=1))
(0=1 → (⟨⟨1+0⟩+1⟩=0 → 0=1))
(0=1 → (⟨⟨1+0⟩+1⟩=1 → 0=1))
(0=1 → (⟨⟨1+1⟩+0⟩=0 → 0=1))
(0=1 → (⟨⟨1+1⟩+0⟩=1 → 0=1))
(0=1 → (⟨⟨1+1⟩+1⟩=0 → 0=1))
(0=1 → (⟨⟨1+1⟩+1⟩=1 → 0=1))
(0=1 → (⟨⟨0⋅0⟩+0⟩=0 → 0=1))
(0=1 → (⟨⟨0⋅0⟩+0⟩=1 → 0=1))
(0=1 → (⟨⟨0⋅0⟩+1⟩=0 → 0=1))
(0=1 → (⟨⟨0⋅0⟩+1⟩=1 → 0=1))
(0=1 → (⟨⟨0⋅1⟩+0⟩=0 → 0=1))
(0=1 → (⟨⟨0⋅1⟩+0⟩=1 → 0=1))
(0=1 → (⟨⟨0⋅1⟩+1⟩=0 → 0=1))
(0=1 → (⟨⟨0⋅1⟩+1⟩=1 → 0=1))
(0=1 → (⟨⟨1⋅0⟩+0⟩=0 → 0=1))
(0=1 → (⟨⟨1⋅0⟩+0⟩=1 → 0=1))
(0=1 → (⟨⟨1⋅0⟩+1⟩=0 → 0=1))
(0=1 → (⟨⟨1⋅0⟩+1⟩=1 → 0=1))
(0=1 → (⟨⟨1⋅1⟩+0⟩=0 → 0=1))
(0=1 → (⟨⟨1⋅1⟩+0⟩=1 → 0=1))
(0=1 → (⟨⟨1⋅1⟩+1⟩=0 → 0=1))
(0=1 → (⟨⟨1⋅1⟩+1⟩=1 → 0=1))
(0=1 → (⟨0⋅⟨0+0⟩⟩=0 → 0=1))
(0=1 → (⟨0⋅⟨0+0⟩⟩=1 → 0=1))
(0=1 → (⟨0⋅⟨0+1⟩⟩=0 → 0=1))
(0=1 → (⟨0⋅⟨0+1⟩⟩=1 → 0=1))
(0=1 → (⟨0⋅⟨1+0⟩⟩=0 → 0=1))
(0=1 → (⟨0⋅⟨1+0⟩⟩=1 → 0=1))
(0=1 → (⟨0⋅⟨1+1⟩⟩=0 → 0=1))
(0=1 → (⟨0⋅⟨1+1⟩⟩=1 → 0=1))
(0=1 → (⟨0⋅⟨0⋅0⟩⟩=0 → 0=1))
(0=1 → (⟨0⋅⟨0⋅0⟩⟩=1 → 0=1))
(0=1 → (⟨0⋅⟨0⋅1⟩⟩=0 → 0=1))
(0=1 → (⟨0⋅⟨0⋅1⟩⟩=1 → 0=1))
(0=1 → (⟨0⋅⟨1⋅0⟩⟩=0 → 0=1))
(0=1 → (⟨0⋅⟨1⋅0⟩⟩=1 → 0=1))
(0=1 → (⟨0⋅⟨1⋅1⟩⟩=0 → 0=1))
(0=1 → (⟨0⋅⟨1⋅1⟩⟩=1 → 0=1))
(0=1 → (⟨1⋅⟨0+0⟩⟩=0 → 0=1))
(0=1 → (⟨1⋅⟨0+0⟩⟩=1 → 0=1))
(0=1 → (⟨1⋅⟨0+1⟩⟩=0 → 0=1))
(0=1 → (⟨1⋅⟨0+1⟩⟩=1 → 0=1))
(0=1 → (⟨1⋅⟨1+0⟩⟩=0 → 0=1))
(0=1 → (⟨1⋅⟨1+0⟩⟩=1 → 0=1))
(0=1 → (⟨1⋅⟨1+1⟩⟩=0 → 0=1))
(0=1 → (⟨1⋅⟨1+1⟩⟩=1 → 0=1))
(0=1 → (⟨1⋅⟨0⋅0⟩⟩=0 → 0=1))
(0=1 → (⟨1⋅⟨0⋅0⟩⟩=1 → 0=1))
(0=1 → (⟨1⋅⟨0⋅1⟩⟩=0 → 0=1))
(0=1 → (⟨1⋅⟨0⋅1⟩⟩=1 → 0=1))
(0=1 → (⟨1⋅⟨1⋅0⟩⟩=0 → 0=1))
(0=1 → (⟨1⋅⟨1⋅0⟩⟩=1 → 0=1))
(0=1 → (⟨1⋅⟨1⋅1⟩⟩=0 → 0=1))
(0=1 → (⟨1⋅⟨1⋅1⟩⟩=1 → 0=1))
(0=1 → (⟨⟨0+0⟩⋅0⟩=0 → 0=1))
(0=1 → (⟨⟨0+0⟩⋅0⟩=1 → 0=1))
(0=1 → (⟨⟨0+0⟩⋅1⟩=0 → 0=1))
(0=1 → (⟨⟨0+0⟩⋅1⟩=1 → 0=1))
(0=1 → (⟨⟨0+1⟩⋅0⟩=0 → 0=1))
(0=1 → (⟨⟨0+1⟩⋅0⟩=1 → 0=1))
(0=1 → (⟨⟨0+1⟩⋅1⟩=0 → 0=1))
(0=1 → (⟨⟨0+1⟩⋅1⟩=1 → 0=1))
(0=1 → (⟨⟨1+0⟩⋅0⟩=0 → 0=1))
(0=1 → (⟨⟨1+0⟩⋅0⟩=1 → 0=1))
(0=1 → (⟨⟨1+0⟩⋅1⟩=0 → 0=1))
(0=1 → (⟨⟨1+0⟩⋅1⟩=1 → 0=1))
(0=1 → (⟨⟨1+1⟩⋅0⟩=0 → 0=1))
(0=1 → (⟨⟨1+1⟩⋅0⟩=1 → 0=1))
(0=1 → (⟨⟨1+1⟩⋅1⟩=0 → 0=1))
(0=1 → (⟨⟨1+1⟩⋅1⟩=1 → 0=1))
(0=1 → (⟨⟨0⋅0⟩⋅0⟩=0 → 0=1))
(0=1 → (⟨⟨0⋅0⟩⋅0⟩=1 → 0=1))
(0=1 → (⟨⟨0⋅0⟩⋅1⟩=0 → 0=1))
(0=1 → (⟨⟨0⋅0⟩⋅1⟩=1 → 0=1))
(0=1 → (⟨⟨0⋅1⟩⋅0⟩=0 → 0=1))
(0=1 → (⟨⟨0⋅1⟩⋅0⟩=1 → 0=1))
(0=1 → (⟨⟨0⋅1⟩⋅1⟩=0 → 0=1))
(0=1 → (⟨⟨0⋅1⟩⋅1⟩=1 → 0=1))
(0=1 → (⟨⟨1⋅0⟩⋅0⟩=0 → 0=1))
(0=1 → (⟨⟨1⋅0⟩⋅0⟩=1 → 0=1))
(0=1 → (⟨⟨1⋅0⟩⋅1⟩=0 → 0=1))
(0=1 → (⟨⟨1⋅0⟩⋅1⟩=1 → 0=1))
(0=1 → (⟨⟨1⋅1⟩⋅0⟩=0 → 0=1))
(0=1 → (⟨⟨1⋅1⟩⋅0⟩=1 → 0=1))
(0=1 → (⟨⟨1⋅1⟩⋅1⟩=0 → 0=1))
(0=1 → (⟨⟨1⋅1⟩⋅1⟩=1 → 0=1))
(0=1 → (0<⟨0+⟨0+0⟩⟩ → 0=1))
(0=1 → (0<⟨0+⟨0+1⟩⟩ → 0=1))
(0=1 → (0<⟨0+⟨1+0⟩⟩ → 0=1))
(0=1 → (0<⟨0+⟨1+1⟩⟩ → 0=1))
(0=1 → (0<⟨0+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (0<⟨0+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (0<⟨0+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (0<⟨0+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (0<⟨1+⟨0+0⟩⟩ → 0=1))
(0=1 → (0<⟨1+⟨0+1⟩⟩ → 0=1))
(0=1 → (0<⟨1+⟨1+0⟩⟩ → 0=1))
(0=1 → (0<⟨1+⟨1+1⟩⟩ → 0=1))
(0=1 → (0<⟨1+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (0<⟨1+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (0<⟨1+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (0<⟨1+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (0<⟨⟨0+0⟩+0⟩ → 0=1))
(0=1 → (0<⟨⟨0+0⟩+1⟩ → 0=1))
(0=1 → (0<⟨⟨0+1⟩+0⟩ → 0=1))
(0=1 → (0<⟨⟨0+1⟩+1⟩ → 0=1))
(0=1 → (0<⟨⟨1+0⟩+0⟩ → 0=1))
(0=1 → (0<⟨⟨1+0⟩+1⟩ → 0=1))
(0=1 → (0<⟨⟨1+1⟩+0⟩ → 0=1))
(0=1 → (0<⟨⟨1+1⟩+1⟩ → 0=1))
(0=1 → (0<⟨⟨0⋅0⟩+0⟩ → 0=1))
(0=1 → (0<⟨⟨0⋅0⟩+1⟩ → 0=1))
(0=1 → (0<⟨⟨0⋅1⟩+0⟩ → 0=1))
(0=1 → (0<⟨⟨0⋅1⟩+1⟩ → 0=1))
(0=1 → (0<⟨⟨1⋅0⟩+0⟩ → 0=1))
(0=1 → (0<⟨⟨1⋅0⟩+1⟩ → 0=1))
(0=1 → (0<⟨⟨1⋅1⟩+0⟩ → 0=1))
(0=1 → (0<⟨⟨1⋅1⟩+1⟩ → 0=1))
(0=1 → (0<⟨0⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (0<⟨0⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (0<⟨0⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (0<⟨0⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (0<⟨0⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (0<⟨0⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (0<⟨0⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (0<⟨0⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (0<⟨1⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (0<⟨1⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (0<⟨1⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (0<⟨1⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (0<⟨1⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (0<⟨1⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (0<⟨1⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (0<⟨1⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (0<⟨⟨0+0⟩⋅0⟩ → 0=1))
(0=1 → (0<⟨⟨0+0⟩⋅1⟩ → 0=1))
(0=1 → (0<⟨⟨0+1⟩⋅0⟩ → 0=1))
(0=1 → (0<⟨⟨0+1⟩⋅1⟩ → 0=1))
(0=1 → (0<⟨⟨1+0⟩⋅0⟩ → 0=1))
(0=1 → (0<⟨⟨1+0⟩⋅1⟩ → 0=1))
(0=1 → (0<⟨⟨1+1⟩⋅0⟩ → 0=1))
(0=1 → (0<⟨⟨1+1⟩⋅1⟩ → 0=1))
(0=1 → (0<⟨⟨0⋅0⟩⋅0⟩ → 0=1))
(0=1 → (0<⟨⟨0⋅0⟩⋅1⟩ → 0=1))
(0=1 → (0<⟨⟨0⋅1⟩⋅0⟩ → 0=1))
(0=1 → (0<⟨⟨0⋅1⟩⋅1⟩ → 0=1))
(0=1 → (0<⟨⟨1⋅0⟩⋅0⟩ → 0=1))
(0=1 → (0<⟨⟨1⋅0⟩⋅1⟩ → 0=1))
(0=1 → (0<⟨⟨1⋅1⟩⋅0⟩ → 0=1))
(0=1 → (0<⟨⟨1⋅1⟩⋅1⟩ → 0=1))
(0=1 → (1<⟨0+⟨0+0⟩⟩ → 0=1))
(0=1 → (1<⟨0+⟨0+1⟩⟩ → 0=1))
(0=1 → (1<⟨0+⟨1+0⟩⟩ → 0=1))
(0=1 → (1<⟨0+⟨1+1⟩⟩ → 0=1))
(0=1 → (1<⟨0+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (1<⟨0+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (1<⟨0+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (1<⟨0+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (1<⟨1+⟨0+0⟩⟩ → 0=1))
(0=1 → (1<⟨1+⟨0+1⟩⟩ → 0=1))
(0=1 → (1<⟨1+⟨1+0⟩⟩ → 0=1))
(0=1 → (1<⟨1+⟨1+1⟩⟩ → 0=1))
(0=1 → (1<⟨1+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (1<⟨1+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (1<⟨1+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (1<⟨1+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (1<⟨⟨0+0⟩+0⟩ → 0=1))
(0=1 → (1<⟨⟨0+0⟩+1⟩ → 0=1))
(0=1 → (1<⟨⟨0+1⟩+0⟩ → 0=1))
(0=1 → (1<⟨⟨0+1⟩+1⟩ → 0=1))
(0=1 → (1<⟨⟨1+0⟩+0⟩ → 0=1))
(0=1 → (1<⟨⟨1+0⟩+1⟩ → 0=1))
(0=1 → (1<⟨⟨1+1⟩+0⟩ → 0=1))
(0=1 → (1<⟨⟨1+1⟩+1⟩ → 0=1))
(0=1 → (1<⟨⟨0⋅0⟩+0⟩ → 0=1))
(0=1 → (1<⟨⟨0⋅0⟩+1⟩ → 0=1))
(0=1 → (1<⟨⟨0⋅1⟩+0⟩ → 0=1))
(0=1 → (1<⟨⟨0⋅1⟩+1⟩ → 0=1))
(0=1 → (1<⟨⟨1⋅0⟩+0⟩ → 0=1))
(0=1 → (1<⟨⟨1⋅0⟩+1⟩ → 0=1))
(0=1 → (1<⟨⟨1⋅1⟩+0⟩ → 0=1))
(0=1 → (1<⟨⟨1⋅1⟩+1⟩ → 0=1))
(0=1 → (1<⟨0⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (1<⟨0⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (1<⟨0⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (1<⟨0⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (1<⟨0⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (1<⟨0⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (1<⟨0⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (1<⟨0⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (1<⟨1⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (1<⟨1⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (1<⟨1⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (1<⟨1⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (1<⟨1⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (1<⟨1⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (1<⟨1⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (1<⟨1⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (1<⟨⟨0+0⟩⋅0⟩ → 0=1))
(0=1 → (1<⟨⟨0+0⟩⋅1⟩ → 0=1))
(0=1 → (1<⟨⟨0+1⟩⋅0⟩ → 0=1))
(0=1 → (1<⟨⟨0+1⟩⋅1⟩ → 0=1))
(0=1 → (1<⟨⟨1+0⟩⋅0⟩ → 0=1))
(0=1 → (1<⟨⟨1+0⟩⋅1⟩ → 0=1))
(0=1 → (1<⟨⟨1+1⟩⋅0⟩ → 0=1))
(0=1 → (1<⟨⟨1+1⟩⋅1⟩ → 0=1))
(0=1 → (1<⟨⟨0⋅0⟩⋅0⟩ → 0=1))
(0=1 → (1<⟨⟨0⋅0⟩⋅1⟩ → 0=1))
(0=1 → (1<⟨⟨0⋅1⟩⋅0⟩ → 0=1))
(0=1 → (1<⟨⟨0⋅1⟩⋅1⟩ → 0=1))
(0=1 → (1<⟨⟨1⋅0⟩⋅0⟩ → 0=1))
(0=1 → (1<⟨⟨1⋅0⟩⋅1⟩ → 0=1))
(0=1 → (1<⟨⟨1⋅1⟩⋅0⟩ → 0=1))
(0=1 → (1<⟨⟨1⋅1⟩⋅1⟩ → 0=1))
(0=1 → (⟨0+0⟩<⟨0+0⟩ → 0=1))
(0=1 → (⟨0+0⟩<⟨0+1⟩ → 0=1))
(0=1 → (⟨0+0⟩<⟨1+0⟩ → 0=1))
(0=1 → (⟨0+0⟩<⟨1+1⟩ → 0=1))
(0=1 → (⟨0+0⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (⟨0+0⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (⟨0+0⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (⟨0+0⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (⟨0+1⟩<⟨0+0⟩ → 0=1))
(0=1 → (⟨0+1⟩<⟨0+1⟩ → 0=1))
(0=1 → (⟨0+1⟩<⟨1+0⟩ → 0=1))
(0=1 → (⟨0+1⟩<⟨1+1⟩ → 0=1))
(0=1 → (⟨0+1⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (⟨0+1⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (⟨0+1⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (⟨0+1⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (⟨1+0⟩<⟨0+0⟩ → 0=1))
(0=1 → (⟨1+0⟩<⟨0+1⟩ → 0=1))
(0=1 → (⟨1+0⟩<⟨1+0⟩ → 0=1))
(0=1 → (⟨1+0⟩<⟨1+1⟩ → 0=1))
(0=1 → (⟨1+0⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (⟨1+0⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (⟨1+0⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (⟨1+0⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (⟨1+1⟩<⟨0+0⟩ → 0=1))
(0=1 → (⟨1+1⟩<⟨0+1⟩ → 0=1))
(0=1 → (⟨1+1⟩<⟨1+0⟩ → 0=1))
(0=1 → (⟨1+1⟩<⟨1+1⟩ → 0=1))
(0=1 → (⟨1+1⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (⟨1+1⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (⟨1+1⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (⟨1+1⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (⟨0⋅0⟩<⟨0+0⟩ → 0=1))
(0=1 → (⟨0⋅0⟩<⟨0+1⟩ → 0=1))
(0=1 → (⟨0⋅0⟩<⟨1+0⟩ → 0=1))
(0=1 → (⟨0⋅0⟩<⟨1+1⟩ → 0=1))
(0=1 → (⟨0⋅0⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (⟨0⋅0⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (⟨0⋅0⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (⟨0⋅0⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (⟨0⋅1⟩<⟨0+0⟩ → 0=1))
(0=1 → (⟨0⋅1⟩<⟨0+1⟩ → 0=1))
(0=1 → (⟨0⋅1⟩<⟨1+0⟩ → 0=1))
(0=1 → (⟨0⋅1⟩<⟨1+1⟩ → 0=1))
(0=1 → (⟨0⋅1⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (⟨0⋅1⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (⟨0⋅1⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (⟨0⋅1⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (⟨1⋅0⟩<⟨0+0⟩ → 0=1))
(0=1 → (⟨1⋅0⟩<⟨0+1⟩ → 0=1))
(0=1 → (⟨1⋅0⟩<⟨1+0⟩ → 0=1))
(0=1 → (⟨1⋅0⟩<⟨1+1⟩ → 0=1))
(0=1 → (⟨1⋅0⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (⟨1⋅0⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (⟨1⋅0⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (⟨1⋅0⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (⟨1⋅1⟩<⟨0+0⟩ → 0=1))
(0=1 → (⟨1⋅1⟩<⟨0+1⟩ → 0=1))
(0=1 → (⟨1⋅1⟩<⟨1+0⟩ → 0=1))
(0=1 → (⟨1⋅1⟩<⟨1+1⟩ → 0=1))
(0=1 → (⟨1⋅1⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (⟨1⋅1⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (⟨1⋅1⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (⟨1⋅1⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (⟨0+⟨0+0⟩⟩<0 → 0=1))
(0=1 → (⟨0+⟨0+0⟩⟩<1 → 0=1))
(0=1 → (⟨0+⟨0+1⟩⟩<0 → 0=1))
(0=1 → (⟨0+⟨0+1⟩⟩<1 → 0=1))
(0=1 → (⟨0+⟨1+0⟩⟩<0 → 0=1))
(0=1 → (⟨0+⟨1+0⟩⟩<1 → 0=1))
(0=1 → (⟨0+⟨1+1⟩⟩<0 → 0=1))
(0=1 → (⟨0+⟨1+1⟩⟩<1 → 0=1))
(0=1 → (⟨0+⟨0⋅0⟩⟩<0 → 0=1))
(0=1 → (⟨0+⟨0⋅0⟩⟩<1 → 0=1))
(0=1 → (⟨0+⟨0⋅1⟩⟩<0 → 0=1))
(0=1 → (⟨0+⟨0⋅1⟩⟩<1 → 0=1))
(0=1 → (⟨0+⟨1⋅0⟩⟩<0 → 0=1))
(0=1 → (⟨0+⟨1⋅0⟩⟩<1 → 0=1))
(0=1 → (⟨0+⟨1⋅1⟩⟩<0 → 0=1))
(0=1 → (⟨0+⟨1⋅1⟩⟩<1 → 0=1))
(0=1 → (⟨1+⟨0+0⟩⟩<0 → 0=1))
(0=1 → (⟨1+⟨0+0⟩⟩<1 → 0=1))
(0=1 → (⟨1+⟨0+1⟩⟩<0 → 0=1))
(0=1 → (⟨1+⟨0+1⟩⟩<1 → 0=1))
(0=1 → (⟨1+⟨1+0⟩⟩<0 → 0=1))
(0=1 → (⟨1+⟨1+0⟩⟩<1 → 0=1))
(0=1 → (⟨1+⟨1+1⟩⟩<0 → 0=1))
(0=1 → (⟨1+⟨1+1⟩⟩<1 → 0=1))
(0=1 → (⟨1+⟨0⋅0⟩⟩<0 → 0=1))
(0=1 → (⟨1+⟨0⋅0⟩⟩<1 → 0=1))
(0=1 → (⟨1+⟨0⋅1⟩⟩<0 → 0=1))
(0=1 → (⟨1+⟨0⋅1⟩⟩<1 → 0=1))
(0=1 → (⟨1+⟨1⋅0⟩⟩<0 → 0=1))
(0=1 → (⟨1+⟨1⋅0⟩⟩<1 → 0=1))
(0=1 → (⟨1+⟨1⋅1⟩⟩<0 → 0=1))
(0=1 → (⟨1+⟨1⋅1⟩⟩<1 → 0=1))
(0=1 → (⟨⟨0+0⟩+0⟩<0 → 0=1))
(0=1 → (⟨⟨0+0⟩+0⟩<1 → 0=1))
(0=1 → (⟨⟨0+0⟩+1⟩<0 → 0=1))
(0=1 → (⟨⟨0+0⟩+1⟩<1 → 0=1))
(0=1 → (⟨⟨0+1⟩+0⟩<0 → 0=1))
(0=1 → (⟨⟨0+1⟩+0⟩<1 → 0=1))
(0=1 → (⟨⟨0+1⟩+1⟩<0 → 0=1))
(0=1 → (⟨⟨0+1⟩+1⟩<1 → 0=1))
(0=1 → (⟨⟨1+0⟩+0⟩<0 → 0=1))
(0=1 → (⟨⟨1+0⟩+0⟩<1 → 0=1))
(0=1 → (⟨⟨1+0⟩+1⟩<0 → 0=1))
(0=1 → (⟨⟨1+0⟩+1⟩<1 → 0=1))
(0=1 → (⟨⟨1+1⟩+0⟩<0 → 0=1))
(0=1 → (⟨⟨1+1⟩+0⟩<1 → 0=1))
(0=1 → (⟨⟨1+1⟩+1⟩<0 → 0=1))
(0=1 → (⟨⟨1+1⟩+1⟩<1 → 0=1))
(0=1 → (⟨⟨0⋅0⟩+0⟩<0 → 0=1))
(0=1 → (⟨⟨0⋅0⟩+0⟩<1 → 0=1))
(0=1 → (⟨⟨0⋅0⟩+1⟩<0 → 0=1))
(0=1 → (⟨⟨0⋅0⟩+1⟩<1 → 0=1))
(0=1 → (⟨⟨0⋅1⟩+0⟩<0 → 0=1))
(0=1 → (⟨⟨0⋅1⟩+0⟩<1 → 0=1))
(0=1 → (⟨⟨0⋅1⟩+1⟩<0 → 0=1))
(0=1 → (⟨⟨0⋅1⟩+1⟩<1 → 0=1))
(0=1 → (⟨⟨1⋅0⟩+0⟩<0 → 0=1))
(0=1 → (⟨⟨1⋅0⟩+0⟩<1 → 0=1))
(0=1 → (⟨⟨1⋅0⟩+1⟩<0 → 0=1))
(0=1 → (⟨⟨1⋅0⟩+1⟩<1 → 0=1))
(0=1 → (⟨⟨1⋅1⟩+0⟩<0 → 0=1))
(0=1 → (⟨⟨1⋅1⟩+0⟩<1 → 0=1))
(0=1 → (⟨⟨1⋅1⟩+1⟩<0 → 0=1))
(0=1 → (⟨⟨1⋅1⟩+1⟩<1 → 0=1))
(0=1 → (⟨0⋅⟨0+0⟩⟩<0 → 0=1))
(0=1 → (⟨0⋅⟨0+0⟩⟩<1 → 0=1))
(0=1 → (⟨0⋅⟨0+1⟩⟩<0 → 0=1))
(0=1 → (⟨0⋅⟨0+1⟩⟩<1 → 0=1))
(0=1 → (⟨0⋅⟨1+0⟩⟩<0 → 0=1))
(0=1 → (⟨0⋅⟨1+0⟩⟩<1 → 0=1))
(0=1 → (⟨0⋅⟨1+1⟩⟩<0 → 0=1))
(0=1 → (⟨0⋅⟨1+1⟩⟩<1 → 0=1))
(0=1 → (⟨0⋅⟨0⋅0⟩⟩<0 → 0=1))
(0=1 → (⟨0⋅⟨0⋅0⟩⟩<1 → 0=1))
(0=1 → (⟨0⋅⟨0⋅1⟩⟩<0 → 0=1))
(0=1 → (⟨0⋅⟨0⋅1⟩⟩<1 → 0=1))
(0=1 → (⟨0⋅⟨1⋅0⟩⟩<0 → 0=1))
(0=1 → (⟨0⋅⟨1⋅0⟩⟩<1 → 0=1))
(0=1 → (⟨0⋅⟨1⋅1⟩⟩<0 → 0=1))
(0=1 → (⟨0⋅⟨1⋅1⟩⟩<1 → 0=1))
(0=1 → (⟨1⋅⟨0+0⟩⟩<0 → 0=1))
(0=1 → (⟨1⋅⟨0+0⟩⟩<1 → 0=1))
(0=1 → (⟨1⋅⟨0+1⟩⟩<0 → 0=1))
(0=1 → (⟨1⋅⟨0+1⟩⟩<1 → 0=1))
(0=1 → (⟨1⋅⟨1+0⟩⟩<0 → 0=1))
(0=1 → (⟨1⋅⟨1+0⟩⟩<1 → 0=1))
(0=1 → (⟨1⋅⟨1+1⟩⟩<0 → 0=1))
(0=1 → (⟨1⋅⟨1+1⟩⟩<1 → 0=1))
(0=1 → (⟨1⋅⟨0⋅0⟩⟩<0 → 0=1))
(0=1 → (⟨1⋅⟨0⋅0⟩⟩<1 → 0=1))
(0=1 → (⟨1⋅⟨0⋅1⟩⟩<0 → 0=1))
(0=1 → (⟨1⋅⟨0⋅1⟩⟩<1 → 0=1))
(0=1 → (⟨1⋅⟨1⋅0⟩⟩<0 → 0=1))
(0=1 → (⟨1⋅⟨1⋅0⟩⟩<1 → 0=1))
(0=1 → (⟨1⋅⟨1⋅1⟩⟩<0 → 0=1))
(0=1 → (⟨1⋅⟨1⋅1⟩⟩<1 → 0=1))
(0=1 → (⟨⟨0+0⟩⋅0⟩<0 → 0=1))
(0=1 → (⟨⟨0+0⟩⋅0⟩<1 → 0=1))
(0=1 → (⟨⟨0+0⟩⋅1⟩<0 → 0=1))
(0=1 → (⟨⟨0+0⟩⋅1⟩<1 → 0=1))
(0=1 → (⟨⟨0+1⟩⋅0⟩<0 → 0=1))
(0=1 → (⟨⟨0+1⟩⋅0⟩<1 → 0=1))
(0=1 → (⟨⟨0+1⟩⋅1⟩<0 → 0=1))
(0=1 → (⟨⟨0+1⟩⋅1⟩<1 → 0=1))
(0=1 → (⟨⟨1+0⟩⋅0⟩<0 → 0=1))
(0=1 → (⟨⟨1+0⟩⋅0⟩<1 → 0=1))
(0=1 → (⟨⟨1+0⟩⋅1⟩<0 → 0=1))
(0=1 → (⟨⟨1+0⟩⋅1⟩<1 → 0=1))
(0=1 → (⟨⟨1+1⟩⋅0⟩<0 → 0=1))
(0=1 → (⟨⟨1+1⟩⋅0⟩<1 → 0=1))
(0=1 → (⟨⟨1+1⟩⋅1⟩<0 → 0=1))
(0=1 → (⟨⟨1+1⟩⋅1⟩<1 → 0=1))
(0=1 → (⟨⟨0⋅0⟩⋅0⟩<0 → 0=1))
(0=1 → (⟨⟨0⋅0⟩⋅0⟩<1 → 0=1))
(0=1 → (⟨⟨0⋅0⟩⋅1⟩<0 → 0=1))
(0=1 → (⟨⟨0⋅0⟩⋅1⟩<1 → 0=1))
(0=1 → (⟨⟨0⋅1⟩⋅0⟩<0 → 0=1))
(0=1 → (⟨⟨0⋅1⟩⋅0⟩<1 → 0=1))
(0=1 → (⟨⟨0⋅1⟩⋅1⟩<0 → 0=1))
(0=1 → (⟨⟨0⋅1⟩⋅1⟩<1 → 0=1))
(0=1 → (⟨⟨1⋅0⟩⋅0⟩<0 → 0=1))
(0=1 → (⟨⟨1⋅0⟩⋅0⟩<1 → 0=1))
(0=1 → (⟨⟨1⋅0⟩⋅1⟩<0 → 0=1))
(0=1 → (⟨⟨1⋅0⟩⋅1⟩<1 → 0=1))
(0=1 → (⟨⟨1⋅1⟩⋅0⟩<0 → 0=1))
(0=1 → (⟨⟨1⋅1⟩⋅0⟩<1 → 0=1))
(0=1 → (⟨⟨1⋅1⟩⋅1⟩<0 → 0=1))
(0=1 → (⟨⟨1⋅1⟩⋅1⟩<1 → 0=1))
(0=1 → (¬¬0=⟨0+0⟩ → 0=1))
(0=1 → (¬¬0=⟨0+1⟩ → 0=1))
(0=1 → (¬¬0=⟨1+0⟩ → 0=1))
(0=1 → (¬¬0=⟨1+1⟩ → 0=1))
(0=1 → (¬¬0=⟨0⋅0⟩ → 0=1))
(0=1 → (¬¬0=⟨0⋅1⟩ → 0=1))
(0=1 → (¬¬0=⟨1⋅0⟩ → 0=1))
(0=1 → (¬¬0=⟨1⋅1⟩ → 0=1))
(0=1 → (¬¬1=⟨0+0⟩ → 0=1))
(0=1 → (¬¬1=⟨0+1⟩ → 0=1))
(0=1 → (¬¬1=⟨1+0⟩ → 0=1))
(0=1 → (¬¬1=⟨1+1⟩ → 0=1))
(0=1 → (¬¬1=⟨0⋅0⟩ → 0=1))
(0=1 → (¬¬1=⟨0⋅1⟩ → 0=1))
(0=1 → (¬¬1=⟨1⋅0⟩ → 0=1))
(0=1 → (¬¬1=⟨1⋅1⟩ → 0=1))
(0=1 → (¬¬⟨0+0⟩=0 → 0=1))
(0=1 → (¬¬⟨0+0⟩=1 → 0=1))
(0=1 → (¬¬⟨0+1⟩=0 → 0=1))
(0=1 → (¬¬⟨0+1⟩=1 → 0=1))
(0=1 → (¬¬⟨1+0⟩=0 → 0=1))
(0=1 → (¬¬⟨1+0⟩=1 → 0=1))
(0=1 → (¬¬⟨1+1⟩=0 → 0=1))
(0=1 → (¬¬⟨1+1⟩=1 → 0=1))
(0=1 → (¬¬⟨0⋅0⟩=0 → 0=1))
(0=1 → (¬¬⟨0⋅0⟩=1 → 0=1))
(0=1 → (¬¬⟨0⋅1⟩=0 → 0=1))
(0=1 → (¬¬⟨0⋅1⟩=1 → 0=1))
(0=1 → (¬¬⟨1⋅0⟩=0 → 0=1))
(0=1 → (¬¬⟨1⋅0⟩=1 → 0=1))
(0=1 → (¬¬⟨1⋅1⟩=0 → 0=1))
(0=1 → (¬¬⟨1⋅1⟩=1 → 0=1))
(0=1 → (¬¬0<⟨0+0⟩ → 0=1))
(0=1 → (¬¬0<⟨0+1⟩ → 0=1))
(0=1 → (¬¬0<⟨1+0⟩ → 0=1))
(0=1 → (¬¬0<⟨1+1⟩ → 0=1))
(0=1 → (¬¬0<⟨0⋅0⟩ → 0=1))
(0=1 → (¬¬0<⟨0⋅1⟩ → 0=1))
(0=1 → (¬¬0<⟨1⋅0⟩ → 0=1))
(0=1 → (¬¬0<⟨1⋅1⟩ → 0=1))
(0=1 → (¬¬1<⟨0+0⟩ → 0=1))
(0=1 → (¬¬1<⟨0+1⟩ → 0=1))
(0=1 → (¬¬1<⟨1+0⟩ → 0=1))
(0=1 → (¬¬1<⟨1+1⟩ → 0=1))
(0=1 → (¬¬1<⟨0⋅0⟩ → 0=1))
(0=1 → (¬¬1<⟨0⋅1⟩ → 0=1))
(0=1 → (¬¬1<⟨1⋅0⟩ → 0=1))
(0=1 → (¬¬1<⟨1⋅1⟩ → 0=1))
(0=1 → (¬¬⟨0+0⟩<0 → 0=1))
(0=1 → (¬¬⟨0+0⟩<1 → 0=1))
(0=1 → (¬¬⟨0+1⟩<0 → 0=1))
(0=1 → (¬¬⟨0+1⟩<1 → 0=1))
(0=1 → (¬¬⟨1+0⟩<0 → 0=1))
(0=1 → (¬¬⟨1+0⟩<1 → 0=1))
(0=1 → (¬¬⟨1+1⟩<0 → 0=1))
(0=1 → (¬¬⟨1+1⟩<1 → 0=1))
(0=1 → (¬¬⟨0⋅0⟩<0 → 0=1))
(0=1 → (¬¬⟨0⋅0⟩<1 → 0=1))
(0=1 → (¬¬⟨0⋅1⟩<0 → 0=1))
(0=1 → (¬¬⟨0⋅1⟩<1 → 0=1))
(0=1 → (¬¬⟨1⋅0⟩<0 → 0=1))
(0=1 → (¬¬⟨1⋅0⟩<1 → 0=1))
(0=1 → (¬¬⟨1⋅1⟩<0 → 0=1))
(0=1 → (¬¬⟨1⋅1⟩<1 → 0=1))
(0=1 → (¬¬¬¬0=0 → 0=1))
(0=1 → (¬¬¬¬0=1 → 0=1))
(0=1 → (¬¬¬¬1=0 → 0=1))
(0=1 → (¬¬¬¬1=1 → 0=1))
(0=1 → (¬¬¬¬0<0 → 0=1))
(0=1 → (¬¬¬¬0<1 → 0=1))
(0=1 → (¬¬¬¬1<0 → 0=1))
(0=1 → (¬¬¬¬1<1 → 0=1))
(0=1 → (¬¬¬∀x. 0=x → 0=1))
(0=1 → (¬¬¬∀x. 1=x → 0=1))
(0=1 → (¬¬¬∀x. x=0 → 0=1))
(0=1 → (¬¬¬∀x. x=1 → 0=1))
(0=1 → (¬¬¬∀x. x=x → 0=1))
(0=1 → (¬¬¬∀x. x=x → 0=1))
(0=1 → (¬¬¬∀x. 0<x → 0=1))
(0=1 → (¬¬¬∀x. 1<x → 0=1))
(0=1 → (¬¬¬∀x. x<0 → 0=1))
(0=1 → (¬¬¬∀x. x<1 → 0=1))
(0=1 → (¬¬¬∀x. x<x → 0=1))
(0=1 → (¬¬¬∀x. x<x → 0=1))
(0=1 → (¬¬∀y. 0=y → 0=1))
(0=1 → (¬¬∀y. 1=y → 0=1))
(0=1 → (¬¬∀y. y=0 → 0=1))
(0=1 → (¬¬∀y. y=1 → 0=1))
(0=1 → (¬¬∀y. 0<y → 0=1))
(0=1 → (¬¬∀y. 1<y → 0=1))
(0=1 → (¬¬∀y. y<0 → 0=1))
(0=1 → (¬¬∀y. y<1 → 0=1))
(0=1 → (¬¬∀x. ¬0=x → 0=1))
(0=1 → (¬¬∀x. ¬1=x → 0=1))
(0=1 → (¬¬∀x. ¬x=0 → 0=1))
(0=1 → (¬¬∀x. ¬x=1 → 0=1))
(0=1 → (¬¬∀x. ¬x=x → 0=1))
(0=1 → (¬¬∀x. ¬x=x → 0=1))
(0=1 → (¬¬∀x. ¬0<x → 0=1))
(0=1 → (¬¬∀x. ¬1<x → 0=1))
(0=1 → (¬¬∀x. ¬x<0 → 0=1))
(0=1 → (¬¬∀x. ¬x<1 → 0=1))
(0=1 → (¬¬∀x. ¬x<x → 0=1))
(0=1 → (¬¬∀x. ¬x<x → 0=1))
(0=1 → (¬∀z. 0=z → 0=1))
(0=1 → (¬∀x. 0=⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. 0=⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. 0=⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. 0=⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. 0=⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. 0=⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. 0=⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. 0=⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. 0=⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. 0=⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. 0=⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. 0=⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀z. 1=z → 0=1))
(0=1 → (¬∀x. 1=⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. 1=⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. 1=⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. 1=⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. 1=⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. 1=⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. 1=⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. 1=⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. 1=⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. 1=⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. 1=⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. 1=⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. x=⟨0+0⟩ → 0=1))
(0=1 → (¬∀x. x=⟨0+1⟩ → 0=1))
(0=1 → (¬∀x. x=⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. x=⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. x=⟨1+0⟩ → 0=1))
(0=1 → (¬∀x. x=⟨1+1⟩ → 0=1))
(0=1 → (¬∀x. x=⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. x=⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. x=⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. x=⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. x=⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. x=⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. x=⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. x=⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. x=⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. x=⟨0⋅0⟩ → 0=1))
(0=1 → (¬∀x. x=⟨0⋅1⟩ → 0=1))
(0=1 → (¬∀x. x=⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. x=⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. x=⟨1⋅0⟩ → 0=1))
(0=1 → (¬∀x. x=⟨1⋅1⟩ → 0=1))
(0=1 → (¬∀x. x=⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. x=⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. x=⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. x=⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. x=⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. x=⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. x=⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. x=⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. x=⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀y. y=y → 0=1))
(0=1 → (¬∀y. y=y → 0=1))
(0=1 → (¬∀z. z=0 → 0=1))
(0=1 → (¬∀z. z=1 → 0=1))
(0=1 → (¬∀x. ⟨0+0⟩=x → 0=1))
(0=1 → (¬∀x. ⟨0+1⟩=x → 0=1))
(0=1 → (¬∀x. ⟨0+x⟩=0 → 0=1))
(0=1 → (¬∀x. ⟨0+x⟩=1 → 0=1))
(0=1 → (¬∀x. ⟨0+x⟩=x → 0=1))
(0=1 → (¬∀x. ⟨0+x⟩=x → 0=1))
(0=1 → (¬∀x. ⟨1+0⟩=x → 0=1))
(0=1 → (¬∀x. ⟨1+1⟩=x → 0=1))
(0=1 → (¬∀x. ⟨1+x⟩=0 → 0=1))
(0=1 → (¬∀x. ⟨1+x⟩=1 → 0=1))
(0=1 → (¬∀x. ⟨1+x⟩=x → 0=1))
(0=1 → (¬∀x. ⟨1+x⟩=x → 0=1))
(0=1 → (¬∀x. ⟨x+0⟩=0 → 0=1))
(0=1 → (¬∀x. ⟨x+0⟩=1 → 0=1))
(0=1 → (¬∀x. ⟨x+0⟩=x → 0=1))
(0=1 → (¬∀x. ⟨x+0⟩=x → 0=1))
(0=1 → (¬∀x. ⟨x+1⟩=0 → 0=1))
(0=1 → (¬∀x. ⟨x+1⟩=1 → 0=1))
(0=1 → (¬∀x. ⟨x+1⟩=x → 0=1))
(0=1 → (¬∀x. ⟨x+1⟩=x → 0=1))
(0=1 → (¬∀x. ⟨x+x⟩=0 → 0=1))
(0=1 → (¬∀x. ⟨x+x⟩=0 → 0=1))
(0=1 → (¬∀x. ⟨x+x⟩=1 → 0=1))
(0=1 → (¬∀x. ⟨x+x⟩=1 → 0=1))
(0=1 → (¬∀x. ⟨x+x⟩=x → 0=1))
(0=1 → (¬∀x. ⟨x+x⟩=x → 0=1))
(0=1 → (¬∀x. ⟨x+x⟩=x → 0=1))
(0=1 → (¬∀x. ⟨0⋅0⟩=x → 0=1))
(0=1 → (¬∀x. ⟨0⋅1⟩=x → 0=1))
(0=1 → (¬∀x. ⟨0⋅x⟩=0 → 0=1))
(0=1 → (¬∀x. ⟨0⋅x⟩=1 → 0=1))
(0=1 → (¬∀x. ⟨0⋅x⟩=x → 0=1))
(0=1 → (¬∀x. ⟨0⋅x⟩=x → 0=1))
(0=1 → (¬∀x. ⟨1⋅0⟩=x → 0=1))
(0=1 → (¬∀x. ⟨1⋅1⟩=x → 0=1))
(0=1 → (¬∀x. ⟨1⋅x⟩=0 → 0=1))
(0=1 → (¬∀x. ⟨1⋅x⟩=1 → 0=1))
(0=1 → (¬∀x. ⟨1⋅x⟩=x → 0=1))
(0=1 → (¬∀x. ⟨1⋅x⟩=x → 0=1))
(0=1 → (¬∀x. ⟨x⋅0⟩=0 → 0=1))
(0=1 → (¬∀x. ⟨x⋅0⟩=1 → 0=1))
(0=1 → (¬∀x. ⟨x⋅0⟩=x → 0=1))
(0=1 → (¬∀x. ⟨x⋅0⟩=x → 0=1))
(0=1 → (¬∀x. ⟨x⋅1⟩=0 → 0=1))
(0=1 → (¬∀x. ⟨x⋅1⟩=1 → 0=1))
(0=1 → (¬∀x. ⟨x⋅1⟩=x → 0=1))
(0=1 → (¬∀x. ⟨x⋅1⟩=x → 0=1))
(0=1 → (¬∀x. ⟨x⋅x⟩=0 → 0=1))
(0=1 → (¬∀x. ⟨x⋅x⟩=0 → 0=1))
(0=1 → (¬∀x. ⟨x⋅x⟩=1 → 0=1))
(0=1 → (¬∀x. ⟨x⋅x⟩=1 → 0=1))
(0=1 → (¬∀x. ⟨x⋅x⟩=x → 0=1))
(0=1 → (¬∀x. ⟨x⋅x⟩=x → 0=1))
(0=1 → (¬∀x. ⟨x⋅x⟩=x → 0=1))
(0=1 → (¬∀z. 0<z → 0=1))
(0=1 → (¬∀x. 0<⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. 0<⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. 0<⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. 0<⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. 0<⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. 0<⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. 0<⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. 0<⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. 0<⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. 0<⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. 0<⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. 0<⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀z. 1<z → 0=1))
(0=1 → (¬∀x. 1<⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. 1<⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. 1<⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. 1<⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. 1<⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. 1<⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. 1<⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. 1<⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. 1<⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. 1<⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. 1<⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. 1<⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. x<⟨0+0⟩ → 0=1))
(0=1 → (¬∀x. x<⟨0+1⟩ → 0=1))
(0=1 → (¬∀x. x<⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. x<⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. x<⟨1+0⟩ → 0=1))
(0=1 → (¬∀x. x<⟨1+1⟩ → 0=1))
(0=1 → (¬∀x. x<⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. x<⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. x<⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. x<⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. x<⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. x<⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. x<⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. x<⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. x<⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. x<⟨0⋅0⟩ → 0=1))
(0=1 → (¬∀x. x<⟨0⋅1⟩ → 0=1))
(0=1 → (¬∀x. x<⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. x<⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. x<⟨1⋅0⟩ → 0=1))
(0=1 → (¬∀x. x<⟨1⋅1⟩ → 0=1))
(0=1 → (¬∀x. x<⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. x<⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. x<⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. x<⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. x<⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. x<⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. x<⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. x<⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. x<⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀y. y<y → 0=1))
(0=1 → (¬∀y. y<y → 0=1))
(0=1 → (¬∀z. z<0 → 0=1))
(0=1 → (¬∀z. z<1 → 0=1))
(0=1 → (¬∀x. ⟨0+0⟩<x → 0=1))
(0=1 → (¬∀x. ⟨0+1⟩<x → 0=1))
(0=1 → (¬∀x. ⟨0+x⟩<0 → 0=1))
(0=1 → (¬∀x. ⟨0+x⟩<1 → 0=1))
(0=1 → (¬∀x. ⟨0+x⟩<x → 0=1))
(0=1 → (¬∀x. ⟨0+x⟩<x → 0=1))
(0=1 → (¬∀x. ⟨1+0⟩<x → 0=1))
(0=1 → (¬∀x. ⟨1+1⟩<x → 0=1))
(0=1 → (¬∀x. ⟨1+x⟩<0 → 0=1))
(0=1 → (¬∀x. ⟨1+x⟩<1 → 0=1))
(0=1 → (¬∀x. ⟨1+x⟩<x → 0=1))
(0=1 → (¬∀x. ⟨1+x⟩<x → 0=1))
(0=1 → (¬∀x. ⟨x+0⟩<0 → 0=1))
(0=1 → (¬∀x. ⟨x+0⟩<1 → 0=1))
(0=1 → (¬∀x. ⟨x+0⟩<x → 0=1))
(0=1 → (¬∀x. ⟨x+0⟩<x → 0=1))
(0=1 → (¬∀x. ⟨x+1⟩<0 → 0=1))
(0=1 → (¬∀x. ⟨x+1⟩<1 → 0=1))
(0=1 → (¬∀x. ⟨x+1⟩<x → 0=1))
(0=1 → (¬∀x. ⟨x+1⟩<x → 0=1))
(0=1 → (¬∀x. ⟨x+x⟩<0 → 0=1))
(0=1 → (¬∀x. ⟨x+x⟩<0 → 0=1))
(0=1 → (¬∀x. ⟨x+x⟩<1 → 0=1))
(0=1 → (¬∀x. ⟨x+x⟩<1 → 0=1))
(0=1 → (¬∀x. ⟨x+x⟩<x → 0=1))
(0=1 → (¬∀x. ⟨x+x⟩<x → 0=1))
(0=1 → (¬∀x. ⟨x+x⟩<x → 0=1))
(0=1 → (¬∀x. ⟨0⋅0⟩<x → 0=1))
(0=1 → (¬∀x. ⟨0⋅1⟩<x → 0=1))
(0=1 → (¬∀x. ⟨0⋅x⟩<0 → 0=1))
(0=1 → (¬∀x. ⟨0⋅x⟩<1 → 0=1))
(0=1 → (¬∀x. ⟨0⋅x⟩<x → 0=1))
(0=1 → (¬∀x. ⟨0⋅x⟩<x → 0=1))
(0=1 → (¬∀x. ⟨1⋅0⟩<x → 0=1))
(0=1 → (¬∀x. ⟨1⋅1⟩<x → 0=1))
(0=1 → (¬∀x. ⟨1⋅x⟩<0 → 0=1))
(0=1 → (¬∀x. ⟨1⋅x⟩<1 → 0=1))
(0=1 → (¬∀x. ⟨1⋅x⟩<x → 0=1))
(0=1 → (¬∀x. ⟨1⋅x⟩<x → 0=1))
(0=1 → (¬∀x. ⟨x⋅0⟩<0 → 0=1))
(0=1 → (¬∀x. ⟨x⋅0⟩<1 → 0=1))
(0=1 → (¬∀x. ⟨x⋅0⟩<x → 0=1))
(0=1 → (¬∀x. ⟨x⋅0⟩<x → 0=1))
(0=1 → (¬∀x. ⟨x⋅1⟩<0 → 0=1))
(0=1 → (¬∀x. ⟨x⋅1⟩<1 → 0=1))
(0=1 → (¬∀x. ⟨x⋅1⟩<x → 0=1))
(0=1 → (¬∀x. ⟨x⋅1⟩<x → 0=1))
(0=1 → (¬∀x. ⟨x⋅x⟩<0 → 0=1))
(0=1 → (¬∀x. ⟨x⋅x⟩<0 → 0=1))
(0=1 → (¬∀x. ⟨x⋅x⟩<1 → 0=1))
(0=1 → (¬∀x. ⟨x⋅x⟩<1 → 0=1))
(0=1 → (¬∀x. ⟨x⋅x⟩<x → 0=1))
(0=1 → (¬∀x. ⟨x⋅x⟩<x → 0=1))
(0=1 → (¬∀x. ⟨x⋅x⟩<x → 0=1))
(0=1 → (¬∀y. ¬0=y → 0=1))
(0=1 → (¬∀y. ¬1=y → 0=1))
(0=1 → (¬∀y. ¬y=0 → 0=1))
(0=1 → (¬∀y. ¬y=1 → 0=1))
(0=1 → (¬∀y. ¬0<y → 0=1))
(0=1 → (¬∀y. ¬1<y → 0=1))
(0=1 → (¬∀y. ¬y<0 → 0=1))
(0=1 → (¬∀y. ¬y<1 → 0=1))
(0=1 → (¬∀x. ¬¬0=x → 0=1))
(0=1 → (¬∀x. ¬¬1=x → 0=1))
(0=1 → (¬∀x. ¬¬x=0 → 0=1))
(0=1 → (¬∀x. ¬¬x=1 → 0=1))
(0=1 → (¬∀x. ¬¬x=x → 0=1))
(0=1 → (¬∀x. ¬¬x=x → 0=1))
(0=1 → (¬∀x. ¬¬0<x → 0=1))
(0=1 → (¬∀x. ¬¬1<x → 0=1))
(0=1 → (¬∀x. ¬¬x<0 → 0=1))
(0=1 → (¬∀x. ¬¬x<1 → 0=1))
(0=1 → (¬∀x. ¬¬x<x → 0=1))
(0=1 → (¬∀x. ¬¬x<x → 0=1))
(0=1 → (¬∀y. ∀x. x=y → 0=1))
(0=1 → (¬∀x. ∀y. x=y → 0=1))
(0=1 → (¬∀x. ∀y. y=x → 0=1))
(0=1 → (¬∀y. ∀x. y=x → 0=1))
(0=1 → (¬∀y. ∀x. x<y → 0=1))
(0=1 → (¬∀x. ∀y. x<y → 0=1))
(0=1 → (¬∀x. ∀y. y<x → 0=1))
(0=1 → (¬∀y. ∀x. y<x → 0=1))
(0=1 → (∀x3. 0=x3 → 0=1))
(0=1 → (∀y. 0=⟨0+y⟩ → 0=1))
(0=1 → (∀y. 0=⟨1+y⟩ → 0=1))
(0=1 → (∀y. 0=⟨y+0⟩ → 0=1))
(0=1 → (∀y. 0=⟨y+1⟩ → 0=1))
(0=1 → (∀y. 0=⟨0⋅y⟩ → 0=1))
(0=1 → (∀y. 0=⟨1⋅y⟩ → 0=1))
(0=1 → (∀y. 0=⟨y⋅0⟩ → 0=1))
(0=1 → (∀y. 0=⟨y⋅1⟩ → 0=1))
(0=1 → (∀x3. 1=x3 → 0=1))
(0=1 → (∀y. 1=⟨0+y⟩ → 0=1))
(0=1 → (∀y. 1=⟨1+y⟩ → 0=1))
(0=1 → (∀y. 1=⟨y+0⟩ → 0=1))
(0=1 → (∀y. 1=⟨y+1⟩ → 0=1))
(0=1 → (∀y. 1=⟨0⋅y⟩ → 0=1))
(0=1 → (∀y. 1=⟨1⋅y⟩ → 0=1))
(0=1 → (∀y. 1=⟨y⋅0⟩ → 0=1))
(0=1 → (∀y. 1=⟨y⋅1⟩ → 0=1))
(0=1 → (∀y. y=⟨0+0⟩ → 0=1))
(0=1 → (∀y. y=⟨0+1⟩ → 0=1))
(0=1 → (∀y. y=⟨1+0⟩ → 0=1))
(0=1 → (∀y. y=⟨1+1⟩ → 0=1))
(0=1 → (∀y. y=⟨0⋅0⟩ → 0=1))
(0=1 → (∀y. y=⟨0⋅1⟩ → 0=1))
(0=1 → (∀y. y=⟨1⋅0⟩ → 0=1))
(0=1 → (∀y. y=⟨1⋅1⟩ → 0=1))
(0=1 → (∀y. ⟨0+0⟩=y → 0=1))
(0=1 → (∀y. ⟨0+1⟩=y → 0=1))
(0=1 → (∀y. ⟨1+0⟩=y → 0=1))
(0=1 → (∀y. ⟨1+1⟩=y → 0=1))
(0=1 → (∀y. ⟨0⋅0⟩=y → 0=1))
(0=1 → (∀y. ⟨0⋅1⟩=y → 0=1))
(0=1 → (∀y. ⟨1⋅0⟩=y → 0=1))
(0=1 → (∀y. ⟨1⋅1⟩=y → 0=1))
(0=1 → (∀x3. x3=0 → 0=1))
(0=1 → (∀x3. x3=1 → 0=1))
(0=1 → (∀y. ⟨0+y⟩=0 → 0=1))
(0=1 → (∀y. ⟨0+y⟩=1 → 0=1))
(0=1 → (∀y. ⟨1+y⟩=0 → 0=1))
(0=1 → (∀y. ⟨1+y⟩=1 → 0=1))
(0=1 → (∀y. ⟨y+0⟩=0 → 0=1))
(0=1 → (∀y. ⟨y+0⟩=1 → 0=1))
(0=1 → (∀y. ⟨y+1⟩=0 → 0=1))
(0=1 → (∀y. ⟨y+1⟩=1 → 0=1))
(0=1 → (∀y. ⟨0⋅y⟩=0 → 0=1))
(0=1 → (∀y. ⟨0⋅y⟩=1 → 0=1))
(0=1 → (∀y. ⟨1⋅y⟩=0 → 0=1))
(0=1 → (∀y. ⟨1⋅y⟩=1 → 0=1))
(0=1 → (∀y. ⟨y⋅0⟩=0 → 0=1))
(0=1 → (∀y. ⟨y⋅0⟩=1 → 0=1))
(0=1 → (∀y. ⟨y⋅1⟩=0 → 0=1))
(0=1 → (∀y. ⟨y⋅1⟩=1 → 0=1))
(0=1 → (∀x3. 0<x3 → 0=1))
(0=1 → (∀y. 0<⟨0+y⟩ → 0=1))
(0=1 → (∀y. 0<⟨1+y⟩ → 0=1))
(0=1 → (∀y. 0<⟨y+0⟩ → 0=1))
(0=1 → (∀y. 0<⟨y+1⟩ → 0=1))
(0=1 → (∀y. 0<⟨0⋅y⟩ → 0=1))
(0=1 → (∀y. 0<⟨1⋅y⟩ → 0=1))
(0=1 → (∀y. 0<⟨y⋅0⟩ → 0=1))
(0=1 → (∀y. 0<⟨y⋅1⟩ → 0=1))
(0=1 → (∀x3. 1<x3 → 0=1))
(0=1 → (∀y. 1<⟨0+y⟩ → 0=1))
(0=1 → (∀y. 1<⟨1+y⟩ → 0=1))
(0=1 → (∀y. 1<⟨y+0⟩ → 0=1))
(0=1 → (∀y. 1<⟨y+1⟩ → 0=1))
(0=1 → (∀y. 1<⟨0⋅y⟩ → 0=1))
(0=1 → (∀y. 1<⟨1⋅y⟩ → 0=1))
(0=1 → (∀y. 1<⟨y⋅0⟩ → 0=1))
(0=1 → (∀y. 1<⟨y⋅1⟩ → 0=1))
(0=1 → (∀y. y<⟨0+0⟩ → 0=1))
(0=1 → (∀y. y<⟨0+1⟩ → 0=1))
(0=1 → (∀y. y<⟨1+0⟩ → 0=1))
(0=1 → (∀y. y<⟨1+1⟩ → 0=1))
(0=1 → (∀y. y<⟨0⋅0⟩ → 0=1))
(0=1 → (∀y. y<⟨0⋅1⟩ → 0=1))
(0=1 → (∀y. y<⟨1⋅0⟩ → 0=1))
(0=1 → (∀y. y<⟨1⋅1⟩ → 0=1))
(0=1 → (∀y. ⟨0+0⟩<y → 0=1))
(0=1 → (∀y. ⟨0+1⟩<y → 0=1))
(0=1 → (∀y. ⟨1+0⟩<y → 0=1))
(0=1 → (∀y. ⟨1+1⟩<y → 0=1))
(0=1 → (∀y. ⟨0⋅0⟩<y → 0=1))
(0=1 → (∀y. ⟨0⋅1⟩<y → 0=1))
(0=1 → (∀y. ⟨1⋅0⟩<y → 0=1))
(0=1 → (∀y. ⟨1⋅1⟩<y → 0=1))
(0=1 → (∀x3. x3<0 → 0=1))
(0=1 → (∀x3. x3<1 → 0=1))
(0=1 → (∀y. ⟨0+y⟩<0 → 0=1))
(0=1 → (∀y. ⟨0+y⟩<1 → 0=1))
(0=1 → (∀y. ⟨1+y⟩<0 → 0=1))
(0=1 → (∀y. ⟨1+y⟩<1 → 0=1))
(0=1 → (∀y. ⟨y+0⟩<0 → 0=1))
(0=1 → (∀y. ⟨y+0⟩<1 → 0=1))
(0=1 → (∀y. ⟨y+1⟩<0 → 0=1))
(0=1 → (∀y. ⟨y+1⟩<1 → 0=1))
(0=1 → (∀y. ⟨0⋅y⟩<0 → 0=1))
(0=1 → (∀y. ⟨0⋅y⟩<1 → 0=1))
(0=1 → (∀y. ⟨1⋅y⟩<0 → 0=1))
(0=1 → (∀y. ⟨1⋅y⟩<1 → 0=1))
(0=1 → (∀y. ⟨y⋅0⟩<0 → 0=1))
(0=1 → (∀y. ⟨y⋅0⟩<1 → 0=1))
(0=1 → (∀y. ⟨y⋅1⟩<0 → 0=1))
(0=1 → (∀y. ⟨y⋅1⟩<1 → 0=1))
(0=1 → (∀z. ¬0=z → 0=1))
(0=1 → (∀x. ¬0=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬0=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬0=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬0=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬0=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬0=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬0=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬0=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬0=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬0=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬0=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬0=⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ¬1=z → 0=1))
(0=1 → (∀x. ¬1=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬1=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬1=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬1=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬1=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬1=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬1=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬1=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬1=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬1=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬1=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬1=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨0+0⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨0+1⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨1+0⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨1+1⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬x=⟨x⋅x⟩ → 0=1))
(0=1 → (∀y. ¬y=y → 0=1))
(0=1 → (∀y. ¬y=y → 0=1))
(0=1 → (∀z. ¬z=0 → 0=1))
(0=1 → (∀z. ¬z=1 → 0=1))
(0=1 → (∀x. ¬⟨0+0⟩=x → 0=1))
(0=1 → (∀x. ¬⟨0+1⟩=x → 0=1))
(0=1 → (∀x. ¬⟨0+x⟩=0 → 0=1))
(0=1 → (∀x. ¬⟨0+x⟩=1 → 0=1))
(0=1 → (∀x. ¬⟨0+x⟩=x → 0=1))
(0=1 → (∀x. ¬⟨0+x⟩=x → 0=1))
(0=1 → (∀x. ¬⟨1+0⟩=x → 0=1))
(0=1 → (∀x. ¬⟨1+1⟩=x → 0=1))
(0=1 → (∀x. ¬⟨1+x⟩=0 → 0=1))
(0=1 → (∀x. ¬⟨1+x⟩=1 → 0=1))
(0=1 → (∀x. ¬⟨1+x⟩=x → 0=1))
(0=1 → (∀x. ¬⟨1+x⟩=x → 0=1))
(0=1 → (∀x. ¬⟨x+0⟩=0 → 0=1))
(0=1 → (∀x. ¬⟨x+0⟩=1 → 0=1))
(0=1 → (∀x. ¬⟨x+0⟩=x → 0=1))
(0=1 → (∀x. ¬⟨x+0⟩=x → 0=1))
(0=1 → (∀x. ¬⟨x+1⟩=0 → 0=1))
(0=1 → (∀x. ¬⟨x+1⟩=1 → 0=1))
(0=1 → (∀x. ¬⟨x+1⟩=x → 0=1))
(0=1 → (∀x. ¬⟨x+1⟩=x → 0=1))
(0=1 → (∀x. ¬⟨x+x⟩=0 → 0=1))
(0=1 → (∀x. ¬⟨x+x⟩=0 → 0=1))
(0=1 → (∀x. ¬⟨x+x⟩=1 → 0=1))
(0=1 → (∀x. ¬⟨x+x⟩=1 → 0=1))
(0=1 → (∀x. ¬⟨x+x⟩=x → 0=1))
(0=1 → (∀x. ¬⟨x+x⟩=x → 0=1))
(0=1 → (∀x. ¬⟨x+x⟩=x → 0=1))
(0=1 → (∀x. ¬⟨0⋅0⟩=x → 0=1))
(0=1 → (∀x. ¬⟨0⋅1⟩=x → 0=1))
(0=1 → (∀x. ¬⟨0⋅x⟩=0 → 0=1))
(0=1 → (∀x. ¬⟨0⋅x⟩=1 → 0=1))
(0=1 → (∀x. ¬⟨0⋅x⟩=x → 0=1))
(0=1 → (∀x. ¬⟨0⋅x⟩=x → 0=1))
(0=1 → (∀x. ¬⟨1⋅0⟩=x → 0=1))
(0=1 → (∀x. ¬⟨1⋅1⟩=x → 0=1))
(0=1 → (∀x. ¬⟨1⋅x⟩=0 → 0=1))
(0=1 → (∀x. ¬⟨1⋅x⟩=1 → 0=1))
(0=1 → (∀x. ¬⟨1⋅x⟩=x → 0=1))
(0=1 → (∀x. ¬⟨1⋅x⟩=x → 0=1))
(0=1 → (∀x. ¬⟨x⋅0⟩=0 → 0=1))
(0=1 → (∀x. ¬⟨x⋅0⟩=1 → 0=1))
(0=1 → (∀x. ¬⟨x⋅0⟩=x → 0=1))
(0=1 → (∀x. ¬⟨x⋅0⟩=x → 0=1))
(0=1 → (∀x. ¬⟨x⋅1⟩=0 → 0=1))
(0=1 → (∀x. ¬⟨x⋅1⟩=1 → 0=1))
(0=1 → (∀x. ¬⟨x⋅1⟩=x → 0=1))
(0=1 → (∀x. ¬⟨x⋅1⟩=x → 0=1))
(0=1 → (∀x. ¬⟨x⋅x⟩=0 → 0=1))
(0=1 → (∀x. ¬⟨x⋅x⟩=0 → 0=1))
(0=1 → (∀x. ¬⟨x⋅x⟩=1 → 0=1))
(0=1 → (∀x. ¬⟨x⋅x⟩=1 → 0=1))
(0=1 → (∀x. ¬⟨x⋅x⟩=x → 0=1))
(0=1 → (∀x. ¬⟨x⋅x⟩=x → 0=1))
(0=1 → (∀x. ¬⟨x⋅x⟩=x → 0=1))
(0=1 → (∀z. ¬0<z → 0=1))
(0=1 → (∀x. ¬0<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬0<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬0<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬0<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬0<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬0<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬0<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬0<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬0<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬0<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬0<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬0<⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ¬1<z → 0=1))
(0=1 → (∀x. ¬1<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬1<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬1<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬1<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬1<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬1<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬1<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬1<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬1<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬1<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬1<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬1<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨0+0⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨0+1⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨1+0⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨1+1⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬x<⟨x⋅x⟩ → 0=1))
(0=1 → (∀y. ¬y<y → 0=1))
(0=1 → (∀y. ¬y<y → 0=1))
(0=1 → (∀z. ¬z<0 → 0=1))
(0=1 → (∀z. ¬z<1 → 0=1))
(0=1 → (∀x. ¬⟨0+0⟩<x → 0=1))
(0=1 → (∀x. ¬⟨0+1⟩<x → 0=1))
(0=1 → (∀x. ¬⟨0+x⟩<0 → 0=1))
(0=1 → (∀x. ¬⟨0+x⟩<1 → 0=1))
(0=1 → (∀x. ¬⟨0+x⟩<x → 0=1))
(0=1 → (∀x. ¬⟨0+x⟩<x → 0=1))
(0=1 → (∀x. ¬⟨1+0⟩<x → 0=1))
(0=1 → (∀x. ¬⟨1+1⟩<x → 0=1))
(0=1 → (∀x. ¬⟨1+x⟩<0 → 0=1))
(0=1 → (∀x. ¬⟨1+x⟩<1 → 0=1))
(0=1 → (∀x. ¬⟨1+x⟩<x → 0=1))
(0=1 → (∀x. ¬⟨1+x⟩<x → 0=1))
(0=1 → (∀x. ¬⟨x+0⟩<0 → 0=1))
(0=1 → (∀x. ¬⟨x+0⟩<1 → 0=1))
(0=1 → (∀x. ¬⟨x+0⟩<x → 0=1))
(0=1 → (∀x. ¬⟨x+0⟩<x → 0=1))
(0=1 → (∀x. ¬⟨x+1⟩<0 → 0=1))
(0=1 → (∀x. ¬⟨x+1⟩<1 → 0=1))
(0=1 → (∀x. ¬⟨x+1⟩<x → 0=1))
(0=1 → (∀x. ¬⟨x+1⟩<x → 0=1))
(0=1 → (∀x. ¬⟨x+x⟩<0 → 0=1))
(0=1 → (∀x. ¬⟨x+x⟩<0 → 0=1))
(0=1 → (∀x. ¬⟨x+x⟩<1 → 0=1))
(0=1 → (∀x. ¬⟨x+x⟩<1 → 0=1))
(0=1 → (∀x. ¬⟨x+x⟩<x → 0=1))
(0=1 → (∀x. ¬⟨x+x⟩<x → 0=1))
(0=1 → (∀x. ¬⟨x+x⟩<x → 0=1))
(0=1 → (∀x. ¬⟨0⋅0⟩<x → 0=1))
(0=1 → (∀x. ¬⟨0⋅1⟩<x → 0=1))
(0=1 → (∀x. ¬⟨0⋅x⟩<0 → 0=1))
(0=1 → (∀x. ¬⟨0⋅x⟩<1 → 0=1))
(0=1 → (∀x. ¬⟨0⋅x⟩<x → 0=1))
(0=1 → (∀x. ¬⟨0⋅x⟩<x → 0=1))
(0=1 → (∀x. ¬⟨1⋅0⟩<x → 0=1))
(0=1 → (∀x. ¬⟨1⋅1⟩<x → 0=1))
(0=1 → (∀x. ¬⟨1⋅x⟩<0 → 0=1))
(0=1 → (∀x. ¬⟨1⋅x⟩<1 → 0=1))
(0=1 → (∀x. ¬⟨1⋅x⟩<x → 0=1))
(0=1 → (∀x. ¬⟨1⋅x⟩<x → 0=1))
(0=1 → (∀x. ¬⟨x⋅0⟩<0 → 0=1))
(0=1 → (∀x. ¬⟨x⋅0⟩<1 → 0=1))
(0=1 → (∀x. ¬⟨x⋅0⟩<x → 0=1))
(0=1 → (∀x. ¬⟨x⋅0⟩<x → 0=1))
(0=1 → (∀x. ¬⟨x⋅1⟩<0 → 0=1))
(0=1 → (∀x. ¬⟨x⋅1⟩<1 → 0=1))
(0=1 → (∀x. ¬⟨x⋅1⟩<x → 0=1))
(0=1 → (∀x. ¬⟨x⋅1⟩<x → 0=1))
(0=1 → (∀x. ¬⟨x⋅x⟩<0 → 0=1))
(0=1 → (∀x. ¬⟨x⋅x⟩<0 → 0=1))
(0=1 → (∀x. ¬⟨x⋅x⟩<1 → 0=1))
(0=1 → (∀x. ¬⟨x⋅x⟩<1 → 0=1))
(0=1 → (∀x. ¬⟨x⋅x⟩<x → 0=1))
(0=1 → (∀x. ¬⟨x⋅x⟩<x → 0=1))
(0=1 → (∀x. ¬⟨x⋅x⟩<x → 0=1))
(0=1 → (∀y. ¬¬0=y → 0=1))
(0=1 → (∀y. ¬¬1=y → 0=1))
(0=1 → (∀y. ¬¬y=0 → 0=1))
(0=1 → (∀y. ¬¬y=1 → 0=1))
(0=1 → (∀y. ¬¬0<y → 0=1))
(0=1 → (∀y. ¬¬1<y → 0=1))
(0=1 → (∀y. ¬¬y<0 → 0=1))
(0=1 → (∀y. ¬¬y<1 → 0=1))
(0=1 → (∀x. ¬¬¬0=x → 0=1))
(0=1 → (∀x. ¬¬¬1=x → 0=1))
(0=1 → (∀x. ¬¬¬x=0 → 0=1))
(0=1 → (∀x. ¬¬¬x=1 → 0=1))
(0=1 → (∀x. ¬¬¬x=x → 0=1))
(0=1 → (∀x. ¬¬¬x=x → 0=1))
(0=1 → (∀x. ¬¬¬0<x → 0=1))
(0=1 → (∀x. ¬¬¬1<x → 0=1))
(0=1 → (∀x. ¬¬¬x<0 → 0=1))
(0=1 → (∀x. ¬¬¬x<1 → 0=1))
(0=1 → (∀x. ¬¬¬x<x → 0=1))
(0=1 → (∀x. ¬¬¬x<x → 0=1))
(0=1 → (∀y. ¬∀x. x=y → 0=1))
(0=1 → (∀x. ¬∀y. x=y → 0=1))
(0=1 → (∀x. ¬∀y. y=x → 0=1))
(0=1 → (∀y. ¬∀x. y=x → 0=1))
(0=1 → (∀y. ¬∀x. x<y → 0=1))
(0=1 → (∀x. ¬∀y. x<y → 0=1))
(0=1 → (∀x. ¬∀y. y<x → 0=1))
(0=1 → (∀y. ¬∀x. y<x → 0=1))
(0=1 → (∀z. ∀x. x=z → 0=1))
(0=1 → (∀x. ∀z. x=z → 0=1))
(0=1 → (∀x. ∀z. z=x → 0=1))
(0=1 → (∀z. ∀x. z=x → 0=1))
(0=1 → (∀z. ∀x. x<z → 0=1))
(0=1 → (∀x. ∀z. x<z → 0=1))
(0=1 → (∀x. ∀z. z<x → 0=1))
(0=1 → (∀z. ∀x. z<x → 0=1))
(0=1 → (∀y. ∀x. ¬x=y → 0=1))
(0=1 → (∀x. ∀y. ¬x=y → 0=1))
(0=1 → (∀x. ∀y. ¬y=x → 0=1))
(0=1 → (∀y. ∀x. ¬y=x → 0=1))
(0=1 → (∀y. ∀x. ¬x<y → 0=1))
(0=1 → (∀x. ∀y. ¬x<y → 0=1))
(0=1 → (∀x. ∀y. ¬y<x → 0=1))
(0=1 → (∀y. ∀x. ¬y<x → 0=1))
(0=1 → ((0=0 → 0=0) → 0=1))
(0=1 → ((0=0 → 0=1) → 0=1))
(0=1 → ((0=0 → 1=0) → 0=1))
(0=1 → ((0=0 → 1=1) → 0=1))
(0=1 → ((0=0 → 0<0) → 0=1))
(0=1 → ((0=0 → 0<1) → 0=1))
(0=1 → ((0=0 → 1<0) → 0=1))
(0=1 → ((0=0 → 1<1) → 0=1))
(0=1 → ((0=1 → 0=0) → 0=1))
(0=1 → ((0=1 → 0=1) → 0=1))
(0=1 → ((0=1 → 1=0) → 0=1))
(0=1 → ((0=1 → 1=1) → 0=1))
(0=1 → ((0=1 → 0<0) → 0=1))
(0=1 → ((0=1 → 0<1) → 0=1))
(0=1 → ((0=1 → 1<0) → 0=1))
(0=1 → ((0=1 → 1<1) → 0=1))
(0=1 → ((1=0 → 0=0) → 0=1))
(0=1 → ((1=0 → 0=1) → 0=1))
(0=1 → ((1=0 → 1=0) → 0=1))
(0=1 → ((1=0 → 1=1) → 0=1))
(0=1 → ((1=0 → 0<0) → 0=1))
(0=1 → ((1=0 → 0<1) → 0=1))
(0=1 → ((1=0 → 1<0) → 0=1))
(0=1 → ((1=0 → 1<1) → 0=1))
(0=1 → ((1=1 → 0=0) → 0=1))
(0=1 → ((1=1 → 0=1) → 0=1))
(0=1 → ((1=1 → 1=0) → 0=1))
(0=1 → ((1=1 → 1=1) → 0=1))
(0=1 → ((1=1 → 0<0) → 0=1))
(0=1 → ((1=1 → 0<1) → 0=1))
(0=1 → ((1=1 → 1<0) → 0=1))
(0=1 → ((1=1 → 1<1) → 0=1))
(0=1 → ((0<0 → 0=0) → 0=1))
(0=1 → ((0<0 → 0=1) → 0=1))
(0=1 → ((0<0 → 1=0) → 0=1))
(0=1 → ((0<0 → 1=1) → 0=1))
(0=1 → ((0<0 → 0<0) → 0=1))
(0=1 → ((0<0 → 0<1) → 0=1))
(0=1 → ((0<0 → 1<0) → 0=1))
(0=1 → ((0<0 → 1<1) → 0=1))
(0=1 → ((0<1 → 0=0) → 0=1))
(0=1 → ((0<1 → 0=1) → 0=1))
(0=1 → ((0<1 → 1=0) → 0=1))
(0=1 → ((0<1 → 1=1) → 0=1))
(0=1 → ((0<1 → 0<0) → 0=1))
(0=1 → ((0<1 → 0<1) → 0=1))
(0=1 → ((0<1 → 1<0) → 0=1))
(0=1 → ((0<1 → 1<1) → 0=1))
(0=1 → ((1<0 → 0=0) → 0=1))
(0=1 → ((1<0 → 0=1) → 0=1))
(0=1 → ((1<0 → 1=0) → 0=1))
(0=1 → ((1<0 → 1=1) → 0=1))
(0=1 → ((1<0 → 0<0) → 0=1))
(0=1 → ((1<0 → 0<1) → 0=1))
(0=1 → ((1<0 → 1<0) → 0=1))
(0=1 → ((1<0 → 1<1) → 0=1))
(0=1 → ((1<1 → 0=0) → 0=1))
(0=1 → ((1<1 → 0=1) → 0=1))
(0=1 → ((1<1 → 1=0) → 0=1))
(0=1 → ((1<1 → 1=1) → 0=1))
(0=1 → ((1<1 → 0<0) → 0=1))
(0=1 → ((1<1 → 0<1) → 0=1))
(0=1 → ((1<1 → 1<0) → 0=1))
(0=1 → ((1<1 → 1<1) → 0=1))
(1=0 → (0=⟨0+⟨0+0⟩⟩ → 1=0))
(1=0 → (0=⟨0+⟨0+1⟩⟩ → 1=0))
(1=0 → (0=⟨0+⟨1+0⟩⟩ → 1=0))
(1=0 → (0=⟨0+⟨1+1⟩⟩ → 1=0))
(1=0 → (0=⟨0+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (0=⟨0+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (0=⟨0+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (0=⟨0+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (0=⟨1+⟨0+0⟩⟩ → 1=0))
(1=0 → (0=⟨1+⟨0+1⟩⟩ → 1=0))
(1=0 → (0=⟨1+⟨1+0⟩⟩ → 1=0))
(1=0 → (0=⟨1+⟨1+1⟩⟩ → 1=0))
(1=0 → (0=⟨1+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (0=⟨1+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (0=⟨1+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (0=⟨1+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (0=⟨⟨0+0⟩+0⟩ → 1=0))
(1=0 → (0=⟨⟨0+0⟩+1⟩ → 1=0))
(1=0 → (0=⟨⟨0+1⟩+0⟩ → 1=0))
(1=0 → (0=⟨⟨0+1⟩+1⟩ → 1=0))
(1=0 → (0=⟨⟨1+0⟩+0⟩ → 1=0))
(1=0 → (0=⟨⟨1+0⟩+1⟩ → 1=0))
(1=0 → (0=⟨⟨1+1⟩+0⟩ → 1=0))
(1=0 → (0=⟨⟨1+1⟩+1⟩ → 1=0))
(1=0 → (0=⟨⟨0⋅0⟩+0⟩ → 1=0))
(1=0 → (0=⟨⟨0⋅0⟩+1⟩ → 1=0))
(1=0 → (0=⟨⟨0⋅1⟩+0⟩ → 1=0))
(1=0 → (0=⟨⟨0⋅1⟩+1⟩ → 1=0))
(1=0 → (0=⟨⟨1⋅0⟩+0⟩ → 1=0))
(1=0 → (0=⟨⟨1⋅0⟩+1⟩ → 1=0))
(1=0 → (0=⟨⟨1⋅1⟩+0⟩ → 1=0))
(1=0 → (0=⟨⟨1⋅1⟩+1⟩ → 1=0))
(1=0 → (0=⟨0⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (0=⟨0⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (0=⟨0⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (0=⟨0⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (0=⟨0⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (0=⟨0⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (0=⟨0⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (0=⟨0⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (0=⟨1⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (0=⟨1⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (0=⟨1⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (0=⟨1⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (0=⟨1⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (0=⟨1⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (0=⟨1⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (0=⟨1⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (0=⟨⟨0+0⟩⋅0⟩ → 1=0))
(1=0 → (0=⟨⟨0+0⟩⋅1⟩ → 1=0))
(1=0 → (0=⟨⟨0+1⟩⋅0⟩ → 1=0))
(1=0 → (0=⟨⟨0+1⟩⋅1⟩ → 1=0))
(1=0 → (0=⟨⟨1+0⟩⋅0⟩ → 1=0))
(1=0 → (0=⟨⟨1+0⟩⋅1⟩ → 1=0))
(1=0 → (0=⟨⟨1+1⟩⋅0⟩ → 1=0))
(1=0 → (0=⟨⟨1+1⟩⋅1⟩ → 1=0))
(1=0 → (0=⟨⟨0⋅0⟩⋅0⟩ → 1=0))
(1=0 → (0=⟨⟨0⋅0⟩⋅1⟩ → 1=0))
(1=0 → (0=⟨⟨0⋅1⟩⋅0⟩ → 1=0))
(1=0 → (0=⟨⟨0⋅1⟩⋅1⟩ → 1=0))
(1=0 → (0=⟨⟨1⋅0⟩⋅0⟩ → 1=0))
(1=0 → (0=⟨⟨1⋅0⟩⋅1⟩ → 1=0))
(1=0 → (0=⟨⟨1⋅1⟩⋅0⟩ → 1=0))
(1=0 → (0=⟨⟨1⋅1⟩⋅1⟩ → 1=0))
(1=0 → (1=⟨0+⟨0+0⟩⟩ → 1=0))
(1=0 → (1=⟨0+⟨0+1⟩⟩ → 1=0))
(1=0 → (1=⟨0+⟨1+0⟩⟩ → 1=0))
(1=0 → (1=⟨0+⟨1+1⟩⟩ → 1=0))
(1=0 → (1=⟨0+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (1=⟨0+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (1=⟨0+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (1=⟨0+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (1=⟨1+⟨0+0⟩⟩ → 1=0))
(1=0 → (1=⟨1+⟨0+1⟩⟩ → 1=0))
(1=0 → (1=⟨1+⟨1+0⟩⟩ → 1=0))
(1=0 → (1=⟨1+⟨1+1⟩⟩ → 1=0))
(1=0 → (1=⟨1+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (1=⟨1+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (1=⟨1+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (1=⟨1+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (1=⟨⟨0+0⟩+0⟩ → 1=0))
(1=0 → (1=⟨⟨0+0⟩+1⟩ → 1=0))
(1=0 → (1=⟨⟨0+1⟩+0⟩ → 1=0))
(1=0 → (1=⟨⟨0+1⟩+1⟩ → 1=0))
(1=0 → (1=⟨⟨1+0⟩+0⟩ → 1=0))
(1=0 → (1=⟨⟨1+0⟩+1⟩ → 1=0))
(1=0 → (1=⟨⟨1+1⟩+0⟩ → 1=0))
(1=0 → (1=⟨⟨1+1⟩+1⟩ → 1=0))
(1=0 → (1=⟨⟨0⋅0⟩+0⟩ → 1=0))
(1=0 → (1=⟨⟨0⋅0⟩+1⟩ → 1=0))
(1=0 → (1=⟨⟨0⋅1⟩+0⟩ → 1=0))
(1=0 → (1=⟨⟨0⋅1⟩+1⟩ → 1=0))
(1=0 → (1=⟨⟨1⋅0⟩+0⟩ → 1=0))
(1=0 → (1=⟨⟨1⋅0⟩+1⟩ → 1=0))
(1=0 → (1=⟨⟨1⋅1⟩+0⟩ → 1=0))
(1=0 → (1=⟨⟨1⋅1⟩+1⟩ → 1=0))
(1=0 → (1=⟨0⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (1=⟨0⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (1=⟨0⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (1=⟨0⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (1=⟨0⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (1=⟨0⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (1=⟨0⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (1=⟨0⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (1=⟨1⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (1=⟨1⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (1=⟨1⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (1=⟨1⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (1=⟨1⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (1=⟨1⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (1=⟨1⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (1=⟨1⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (1=⟨⟨0+0⟩⋅0⟩ → 1=0))
(1=0 → (1=⟨⟨0+0⟩⋅1⟩ → 1=0))
(1=0 → (1=⟨⟨0+1⟩⋅0⟩ → 1=0))
(1=0 → (1=⟨⟨0+1⟩⋅1⟩ → 1=0))
(1=0 → (1=⟨⟨1+0⟩⋅0⟩ → 1=0))
(1=0 → (1=⟨⟨1+0⟩⋅1⟩ → 1=0))
(1=0 → (1=⟨⟨1+1⟩⋅0⟩ → 1=0))
(1=0 → (1=⟨⟨1+1⟩⋅1⟩ → 1=0))
(1=0 → (1=⟨⟨0⋅0⟩⋅0⟩ → 1=0))
(1=0 → (1=⟨⟨0⋅0⟩⋅1⟩ → 1=0))
(1=0 → (1=⟨⟨0⋅1⟩⋅0⟩ → 1=0))
(1=0 → (1=⟨⟨0⋅1⟩⋅1⟩ → 1=0))
(1=0 → (1=⟨⟨1⋅0⟩⋅0⟩ → 1=0))
(1=0 → (1=⟨⟨1⋅0⟩⋅1⟩ → 1=0))
(1=0 → (1=⟨⟨1⋅1⟩⋅0⟩ → 1=0))
(1=0 → (1=⟨⟨1⋅1⟩⋅1⟩ → 1=0))
(1=0 → (⟨0+0⟩=⟨0+0⟩ → 1=0))
(1=0 → (⟨0+0⟩=⟨0+1⟩ → 1=0))
(1=0 → (⟨0+0⟩=⟨1+0⟩ → 1=0))
(1=0 → (⟨0+0⟩=⟨1+1⟩ → 1=0))
(1=0 → (⟨0+0⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (⟨0+0⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (⟨0+0⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (⟨0+0⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (⟨0+1⟩=⟨0+0⟩ → 1=0))
(1=0 → (⟨0+1⟩=⟨0+1⟩ → 1=0))
(1=0 → (⟨0+1⟩=⟨1+0⟩ → 1=0))
(1=0 → (⟨0+1⟩=⟨1+1⟩ → 1=0))
(1=0 → (⟨0+1⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (⟨0+1⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (⟨0+1⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (⟨0+1⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (⟨1+0⟩=⟨0+0⟩ → 1=0))
(1=0 → (⟨1+0⟩=⟨0+1⟩ → 1=0))
(1=0 → (⟨1+0⟩=⟨1+0⟩ → 1=0))
(1=0 → (⟨1+0⟩=⟨1+1⟩ → 1=0))
(1=0 → (⟨1+0⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (⟨1+0⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (⟨1+0⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (⟨1+0⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (⟨1+1⟩=⟨0+0⟩ → 1=0))
(1=0 → (⟨1+1⟩=⟨0+1⟩ → 1=0))
(1=0 → (⟨1+1⟩=⟨1+0⟩ → 1=0))
(1=0 → (⟨1+1⟩=⟨1+1⟩ → 1=0))
(1=0 → (⟨1+1⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (⟨1+1⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (⟨1+1⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (⟨1+1⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (⟨0⋅0⟩=⟨0+0⟩ → 1=0))
(1=0 → (⟨0⋅0⟩=⟨0+1⟩ → 1=0))
(1=0 → (⟨0⋅0⟩=⟨1+0⟩ → 1=0))
(1=0 → (⟨0⋅0⟩=⟨1+1⟩ → 1=0))
(1=0 → (⟨0⋅0⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (⟨0⋅0⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (⟨0⋅0⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (⟨0⋅0⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (⟨0⋅1⟩=⟨0+0⟩ → 1=0))
(1=0 → (⟨0⋅1⟩=⟨0+1⟩ → 1=0))
(1=0 → (⟨0⋅1⟩=⟨1+0⟩ → 1=0))
(1=0 → (⟨0⋅1⟩=⟨1+1⟩ → 1=0))
(1=0 → (⟨0⋅1⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (⟨0⋅1⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (⟨0⋅1⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (⟨0⋅1⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (⟨1⋅0⟩=⟨0+0⟩ → 1=0))
(1=0 → (⟨1⋅0⟩=⟨0+1⟩ → 1=0))
(1=0 → (⟨1⋅0⟩=⟨1+0⟩ → 1=0))
(1=0 → (⟨1⋅0⟩=⟨1+1⟩ → 1=0))
(1=0 → (⟨1⋅0⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (⟨1⋅0⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (⟨1⋅0⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (⟨1⋅0⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (⟨1⋅1⟩=⟨0+0⟩ → 1=0))
(1=0 → (⟨1⋅1⟩=⟨0+1⟩ → 1=0))
(1=0 → (⟨1⋅1⟩=⟨1+0⟩ → 1=0))
(1=0 → (⟨1⋅1⟩=⟨1+1⟩ → 1=0))
(1=0 → (⟨1⋅1⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (⟨1⋅1⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (⟨1⋅1⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (⟨1⋅1⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (⟨0+⟨0+0⟩⟩=0 → 1=0))
(1=0 → (⟨0+⟨0+0⟩⟩=1 → 1=0))
(1=0 → (⟨0+⟨0+1⟩⟩=0 → 1=0))
(1=0 → (⟨0+⟨0+1⟩⟩=1 → 1=0))
(1=0 → (⟨0+⟨1+0⟩⟩=0 → 1=0))
(1=0 → (⟨0+⟨1+0⟩⟩=1 → 1=0))
(1=0 → (⟨0+⟨1+1⟩⟩=0 → 1=0))
(1=0 → (⟨0+⟨1+1⟩⟩=1 → 1=0))
(1=0 → (⟨0+⟨0⋅0⟩⟩=0 → 1=0))
(1=0 → (⟨0+⟨0⋅0⟩⟩=1 → 1=0))
(1=0 → (⟨0+⟨0⋅1⟩⟩=0 → 1=0))
(1=0 → (⟨0+⟨0⋅1⟩⟩=1 → 1=0))
(1=0 → (⟨0+⟨1⋅0⟩⟩=0 → 1=0))
(1=0 → (⟨0+⟨1⋅0⟩⟩=1 → 1=0))
(1=0 → (⟨0+⟨1⋅1⟩⟩=0 → 1=0))
(1=0 → (⟨0+⟨1⋅1⟩⟩=1 → 1=0))
(1=0 → (⟨1+⟨0+0⟩⟩=0 → 1=0))
(1=0 → (⟨1+⟨0+0⟩⟩=1 → 1=0))
(1=0 → (⟨1+⟨0+1⟩⟩=0 → 1=0))
(1=0 → (⟨1+⟨0+1⟩⟩=1 → 1=0))
(1=0 → (⟨1+⟨1+0⟩⟩=0 → 1=0))
(1=0 → (⟨1+⟨1+0⟩⟩=1 → 1=0))
(1=0 → (⟨1+⟨1+1⟩⟩=0 → 1=0))
(1=0 → (⟨1+⟨1+1⟩⟩=1 → 1=0))
(1=0 → (⟨1+⟨0⋅0⟩⟩=0 → 1=0))
(1=0 → (⟨1+⟨0⋅0⟩⟩=1 → 1=0))
(1=0 → (⟨1+⟨0⋅1⟩⟩=0 → 1=0))
(1=0 → (⟨1+⟨0⋅1⟩⟩=1 → 1=0))
(1=0 → (⟨1+⟨1⋅0⟩⟩=0 → 1=0))
(1=0 → (⟨1+⟨1⋅0⟩⟩=1 → 1=0))
(1=0 → (⟨1+⟨1⋅1⟩⟩=0 → 1=0))
(1=0 → (⟨1+⟨1⋅1⟩⟩=1 → 1=0))
(1=0 → (⟨⟨0+0⟩+0⟩=0 → 1=0))
(1=0 → (⟨⟨0+0⟩+0⟩=1 → 1=0))
(1=0 → (⟨⟨0+0⟩+1⟩=0 → 1=0))
(1=0 → (⟨⟨0+0⟩+1⟩=1 → 1=0))
(1=0 → (⟨⟨0+1⟩+0⟩=0 → 1=0))
(1=0 → (⟨⟨0+1⟩+0⟩=1 → 1=0))
(1=0 → (⟨⟨0+1⟩+1⟩=0 → 1=0))
(1=0 → (⟨⟨0+1⟩+1⟩=1 → 1=0))
(1=0 → (⟨⟨1+0⟩+0⟩=0 → 1=0))
(1=0 → (⟨⟨1+0⟩+0⟩=1 → 1=0))
(1=0 → (⟨⟨1+0⟩+1⟩=0 → 1=0))
(1=0 → (⟨⟨1+0⟩+1⟩=1 → 1=0))
(1=0 → (⟨⟨1+1⟩+0⟩=0 → 1=0))
(1=0 → (⟨⟨1+1⟩+0⟩=1 → 1=0))
(1=0 → (⟨⟨1+1⟩+1⟩=0 → 1=0))
(1=0 → (⟨⟨1+1⟩+1⟩=1 → 1=0))
(1=0 → (⟨⟨0⋅0⟩+0⟩=0 → 1=0))
(1=0 → (⟨⟨0⋅0⟩+0⟩=1 → 1=0))
(1=0 → (⟨⟨0⋅0⟩+1⟩=0 → 1=0))
(1=0 → (⟨⟨0⋅0⟩+1⟩=1 → 1=0))
(1=0 → (⟨⟨0⋅1⟩+0⟩=0 → 1=0))
(1=0 → (⟨⟨0⋅1⟩+0⟩=1 → 1=0))
(1=0 → (⟨⟨0⋅1⟩+1⟩=0 → 1=0))
(1=0 → (⟨⟨0⋅1⟩+1⟩=1 → 1=0))
(1=0 → (⟨⟨1⋅0⟩+0⟩=0 → 1=0))
(1=0 → (⟨⟨1⋅0⟩+0⟩=1 → 1=0))
(1=0 → (⟨⟨1⋅0⟩+1⟩=0 → 1=0))
(1=0 → (⟨⟨1⋅0⟩+1⟩=1 → 1=0))
(1=0 → (⟨⟨1⋅1⟩+0⟩=0 → 1=0))
(1=0 → (⟨⟨1⋅1⟩+0⟩=1 → 1=0))
(1=0 → (⟨⟨1⋅1⟩+1⟩=0 → 1=0))
(1=0 → (⟨⟨1⋅1⟩+1⟩=1 → 1=0))
(1=0 → (⟨0⋅⟨0+0⟩⟩=0 → 1=0))
(1=0 → (⟨0⋅⟨0+0⟩⟩=1 → 1=0))
(1=0 → (⟨0⋅⟨0+1⟩⟩=0 → 1=0))
(1=0 → (⟨0⋅⟨0+1⟩⟩=1 → 1=0))
(1=0 → (⟨0⋅⟨1+0⟩⟩=0 → 1=0))
(1=0 → (⟨0⋅⟨1+0⟩⟩=1 → 1=0))
(1=0 → (⟨0⋅⟨1+1⟩⟩=0 → 1=0))
(1=0 → (⟨0⋅⟨1+1⟩⟩=1 → 1=0))
(1=0 → (⟨0⋅⟨0⋅0⟩⟩=0 → 1=0))
(1=0 → (⟨0⋅⟨0⋅0⟩⟩=1 → 1=0))
(1=0 → (⟨0⋅⟨0⋅1⟩⟩=0 → 1=0))
(1=0 → (⟨0⋅⟨0⋅1⟩⟩=1 → 1=0))
(1=0 → (⟨0⋅⟨1⋅0⟩⟩=0 → 1=0))
(1=0 → (⟨0⋅⟨1⋅0⟩⟩=1 → 1=0))
(1=0 → (⟨0⋅⟨1⋅1⟩⟩=0 → 1=0))
(1=0 → (⟨0⋅⟨1⋅1⟩⟩=1 → 1=0))
(1=0 → (⟨1⋅⟨0+0⟩⟩=0 → 1=0))
(1=0 → (⟨1⋅⟨0+0⟩⟩=1 → 1=0))
(1=0 → (⟨1⋅⟨0+1⟩⟩=0 → 1=0))
(1=0 → (⟨1⋅⟨0+1⟩⟩=1 → 1=0))
(1=0 → (⟨1⋅⟨1+0⟩⟩=0 → 1=0))
(1=0 → (⟨1⋅⟨1+0⟩⟩=1 → 1=0))
(1=0 → (⟨1⋅⟨1+1⟩⟩=0 → 1=0))
(1=0 → (⟨1⋅⟨1+1⟩⟩=1 → 1=0))
(1=0 → (⟨1⋅⟨0⋅0⟩⟩=0 → 1=0))
(1=0 → (⟨1⋅⟨0⋅0⟩⟩=1 → 1=0))
(1=0 → (⟨1⋅⟨0⋅1⟩⟩=0 → 1=0))
(1=0 → (⟨1⋅⟨0⋅1⟩⟩=1 → 1=0))
(1=0 → (⟨1⋅⟨1⋅0⟩⟩=0 → 1=0))
(1=0 → (⟨1⋅⟨1⋅0⟩⟩=1 → 1=0))
(1=0 → (⟨1⋅⟨1⋅1⟩⟩=0 → 1=0))
(1=0 → (⟨1⋅⟨1⋅1⟩⟩=1 → 1=0))
(1=0 → (⟨⟨0+0⟩⋅0⟩=0 → 1=0))
(1=0 → (⟨⟨0+0⟩⋅0⟩=1 → 1=0))
(1=0 → (⟨⟨0+0⟩⋅1⟩=0 → 1=0))
(1=0 → (⟨⟨0+0⟩⋅1⟩=1 → 1=0))
(1=0 → (⟨⟨0+1⟩⋅0⟩=0 → 1=0))
(1=0 → (⟨⟨0+1⟩⋅0⟩=1 → 1=0))
(1=0 → (⟨⟨0+1⟩⋅1⟩=0 → 1=0))
(1=0 → (⟨⟨0+1⟩⋅1⟩=1 → 1=0))
(1=0 → (⟨⟨1+0⟩⋅0⟩=0 → 1=0))
(1=0 → (⟨⟨1+0⟩⋅0⟩=1 → 1=0))
(1=0 → (⟨⟨1+0⟩⋅1⟩=0 → 1=0))
(1=0 → (⟨⟨1+0⟩⋅1⟩=1 → 1=0))
(1=0 → (⟨⟨1+1⟩⋅0⟩=0 → 1=0))
(1=0 → (⟨⟨1+1⟩⋅0⟩=1 → 1=0))
(1=0 → (⟨⟨1+1⟩⋅1⟩=0 → 1=0))
(1=0 → (⟨⟨1+1⟩⋅1⟩=1 → 1=0))
(1=0 → (⟨⟨0⋅0⟩⋅0⟩=0 → 1=0))
(1=0 → (⟨⟨0⋅0⟩⋅0⟩=1 → 1=0))
(1=0 → (⟨⟨0⋅0⟩⋅1⟩=0 → 1=0))
(1=0 → (⟨⟨0⋅0⟩⋅1⟩=1 → 1=0))
(1=0 → (⟨⟨0⋅1⟩⋅0⟩=0 → 1=0))
(1=0 → (⟨⟨0⋅1⟩⋅0⟩=1 → 1=0))
(1=0 → (⟨⟨0⋅1⟩⋅1⟩=0 → 1=0))
(1=0 → (⟨⟨0⋅1⟩⋅1⟩=1 → 1=0))
(1=0 → (⟨⟨1⋅0⟩⋅0⟩=0 → 1=0))
(1=0 → (⟨⟨1⋅0⟩⋅0⟩=1 → 1=0))
(1=0 → (⟨⟨1⋅0⟩⋅1⟩=0 → 1=0))
(1=0 → (⟨⟨1⋅0⟩⋅1⟩=1 → 1=0))
(1=0 → (⟨⟨1⋅1⟩⋅0⟩=0 → 1=0))
(1=0 → (⟨⟨1⋅1⟩⋅0⟩=1 → 1=0))
(1=0 → (⟨⟨1⋅1⟩⋅1⟩=0 → 1=0))
(1=0 → (⟨⟨1⋅1⟩⋅1⟩=1 → 1=0))
(1=0 → (0<⟨0+⟨0+0⟩⟩ → 1=0))
(1=0 → (0<⟨0+⟨0+1⟩⟩ → 1=0))
(1=0 → (0<⟨0+⟨1+0⟩⟩ → 1=0))
(1=0 → (0<⟨0+⟨1+1⟩⟩ → 1=0))
(1=0 → (0<⟨0+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (0<⟨0+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (0<⟨0+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (0<⟨0+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (0<⟨1+⟨0+0⟩⟩ → 1=0))
(1=0 → (0<⟨1+⟨0+1⟩⟩ → 1=0))
(1=0 → (0<⟨1+⟨1+0⟩⟩ → 1=0))
(1=0 → (0<⟨1+⟨1+1⟩⟩ → 1=0))
(1=0 → (0<⟨1+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (0<⟨1+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (0<⟨1+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (0<⟨1+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (0<⟨⟨0+0⟩+0⟩ → 1=0))
(1=0 → (0<⟨⟨0+0⟩+1⟩ → 1=0))
(1=0 → (0<⟨⟨0+1⟩+0⟩ → 1=0))
(1=0 → (0<⟨⟨0+1⟩+1⟩ → 1=0))
(1=0 → (0<⟨⟨1+0⟩+0⟩ → 1=0))
(1=0 → (0<⟨⟨1+0⟩+1⟩ → 1=0))
(1=0 → (0<⟨⟨1+1⟩+0⟩ → 1=0))
(1=0 → (0<⟨⟨1+1⟩+1⟩ → 1=0))
(1=0 → (0<⟨⟨0⋅0⟩+0⟩ → 1=0))
(1=0 → (0<⟨⟨0⋅0⟩+1⟩ → 1=0))
(1=0 → (0<⟨⟨0⋅1⟩+0⟩ → 1=0))
(1=0 → (0<⟨⟨0⋅1⟩+1⟩ → 1=0))
(1=0 → (0<⟨⟨1⋅0⟩+0⟩ → 1=0))
(1=0 → (0<⟨⟨1⋅0⟩+1⟩ → 1=0))
(1=0 → (0<⟨⟨1⋅1⟩+0⟩ → 1=0))
(1=0 → (0<⟨⟨1⋅1⟩+1⟩ → 1=0))
(1=0 → (0<⟨0⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (0<⟨0⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (0<⟨0⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (0<⟨0⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (0<⟨0⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (0<⟨0⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (0<⟨0⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (0<⟨0⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (0<⟨1⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (0<⟨1⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (0<⟨1⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (0<⟨1⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (0<⟨1⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (0<⟨1⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (0<⟨1⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (0<⟨1⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (0<⟨⟨0+0⟩⋅0⟩ → 1=0))
(1=0 → (0<⟨⟨0+0⟩⋅1⟩ → 1=0))
(1=0 → (0<⟨⟨0+1⟩⋅0⟩ → 1=0))
(1=0 → (0<⟨⟨0+1⟩⋅1⟩ → 1=0))
(1=0 → (0<⟨⟨1+0⟩⋅0⟩ → 1=0))
(1=0 → (0<⟨⟨1+0⟩⋅1⟩ → 1=0))
(1=0 → (0<⟨⟨1+1⟩⋅0⟩ → 1=0))
(1=0 → (0<⟨⟨1+1⟩⋅1⟩ → 1=0))
(1=0 → (0<⟨⟨0⋅0⟩⋅0⟩ → 1=0))
(1=0 → (0<⟨⟨0⋅0⟩⋅1⟩ → 1=0))
(1=0 → (0<⟨⟨0⋅1⟩⋅0⟩ → 1=0))
(1=0 → (0<⟨⟨0⋅1⟩⋅1⟩ → 1=0))
(1=0 → (0<⟨⟨1⋅0⟩⋅0⟩ → 1=0))
(1=0 → (0<⟨⟨1⋅0⟩⋅1⟩ → 1=0))
(1=0 → (0<⟨⟨1⋅1⟩⋅0⟩ → 1=0))
(1=0 → (0<⟨⟨1⋅1⟩⋅1⟩ → 1=0))
(1=0 → (1<⟨0+⟨0+0⟩⟩ → 1=0))
(1=0 → (1<⟨0+⟨0+1⟩⟩ → 1=0))
(1=0 → (1<⟨0+⟨1+0⟩⟩ → 1=0))
(1=0 → (1<⟨0+⟨1+1⟩⟩ → 1=0))
(1=0 → (1<⟨0+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (1<⟨0+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (1<⟨0+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (1<⟨0+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (1<⟨1+⟨0+0⟩⟩ → 1=0))
(1=0 → (1<⟨1+⟨0+1⟩⟩ → 1=0))
(1=0 → (1<⟨1+⟨1+0⟩⟩ → 1=0))
(1=0 → (1<⟨1+⟨1+1⟩⟩ → 1=0))
(1=0 → (1<⟨1+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (1<⟨1+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (1<⟨1+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (1<⟨1+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (1<⟨⟨0+0⟩+0⟩ → 1=0))
(1=0 → (1<⟨⟨0+0⟩+1⟩ → 1=0))
(1=0 → (1<⟨⟨0+1⟩+0⟩ → 1=0))
(1=0 → (1<⟨⟨0+1⟩+1⟩ → 1=0))
(1=0 → (1<⟨⟨1+0⟩+0⟩ → 1=0))
(1=0 → (1<⟨⟨1+0⟩+1⟩ → 1=0))
(1=0 → (1<⟨⟨1+1⟩+0⟩ → 1=0))
(1=0 → (1<⟨⟨1+1⟩+1⟩ → 1=0))
(1=0 → (1<⟨⟨0⋅0⟩+0⟩ → 1=0))
(1=0 → (1<⟨⟨0⋅0⟩+1⟩ → 1=0))
(1=0 → (1<⟨⟨0⋅1⟩+0⟩ → 1=0))
(1=0 → (1<⟨⟨0⋅1⟩+1⟩ → 1=0))
(1=0 → (1<⟨⟨1⋅0⟩+0⟩ → 1=0))
(1=0 → (1<⟨⟨1⋅0⟩+1⟩ → 1=0))
(1=0 → (1<⟨⟨1⋅1⟩+0⟩ → 1=0))
(1=0 → (1<⟨⟨1⋅1⟩+1⟩ → 1=0))
(1=0 → (1<⟨0⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (1<⟨0⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (1<⟨0⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (1<⟨0⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (1<⟨0⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (1<⟨0⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (1<⟨0⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (1<⟨0⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (1<⟨1⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (1<⟨1⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (1<⟨1⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (1<⟨1⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (1<⟨1⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (1<⟨1⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (1<⟨1⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (1<⟨1⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (1<⟨⟨0+0⟩⋅0⟩ → 1=0))
(1=0 → (1<⟨⟨0+0⟩⋅1⟩ → 1=0))
(1=0 → (1<⟨⟨0+1⟩⋅0⟩ → 1=0))
(1=0 → (1<⟨⟨0+1⟩⋅1⟩ → 1=0))
(1=0 → (1<⟨⟨1+0⟩⋅0⟩ → 1=0))
(1=0 → (1<⟨⟨1+0⟩⋅1⟩ → 1=0))
(1=0 → (1<⟨⟨1+1⟩⋅0⟩ → 1=0))
(1=0 → (1<⟨⟨1+1⟩⋅1⟩ → 1=0))
(1=0 → (1<⟨⟨0⋅0⟩⋅0⟩ → 1=0))
(1=0 → (1<⟨⟨0⋅0⟩⋅1⟩ → 1=0))
(1=0 → (1<⟨⟨0⋅1⟩⋅0⟩ → 1=0))
(1=0 → (1<⟨⟨0⋅1⟩⋅1⟩ → 1=0))
(1=0 → (1<⟨⟨1⋅0⟩⋅0⟩ → 1=0))
(1=0 → (1<⟨⟨1⋅0⟩⋅1⟩ → 1=0))
(1=0 → (1<⟨⟨1⋅1⟩⋅0⟩ → 1=0))
(1=0 → (1<⟨⟨1⋅1⟩⋅1⟩ → 1=0))
(1=0 → (⟨0+0⟩<⟨0+0⟩ → 1=0))
(1=0 → (⟨0+0⟩<⟨0+1⟩ → 1=0))
(1=0 → (⟨0+0⟩<⟨1+0⟩ → 1=0))
(1=0 → (⟨0+0⟩<⟨1+1⟩ → 1=0))
(1=0 → (⟨0+0⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (⟨0+0⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (⟨0+0⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (⟨0+0⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (⟨0+1⟩<⟨0+0⟩ → 1=0))
(1=0 → (⟨0+1⟩<⟨0+1⟩ → 1=0))
(1=0 → (⟨0+1⟩<⟨1+0⟩ → 1=0))
(1=0 → (⟨0+1⟩<⟨1+1⟩ → 1=0))
(1=0 → (⟨0+1⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (⟨0+1⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (⟨0+1⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (⟨0+1⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (⟨1+0⟩<⟨0+0⟩ → 1=0))
(1=0 → (⟨1+0⟩<⟨0+1⟩ → 1=0))
(1=0 → (⟨1+0⟩<⟨1+0⟩ → 1=0))
(1=0 → (⟨1+0⟩<⟨1+1⟩ → 1=0))
(1=0 → (⟨1+0⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (⟨1+0⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (⟨1+0⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (⟨1+0⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (⟨1+1⟩<⟨0+0⟩ → 1=0))
(1=0 → (⟨1+1⟩<⟨0+1⟩ → 1=0))
(1=0 → (⟨1+1⟩<⟨1+0⟩ → 1=0))
(1=0 → (⟨1+1⟩<⟨1+1⟩ → 1=0))
(1=0 → (⟨1+1⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (⟨1+1⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (⟨1+1⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (⟨1+1⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (⟨0⋅0⟩<⟨0+0⟩ → 1=0))
(1=0 → (⟨0⋅0⟩<⟨0+1⟩ → 1=0))
(1=0 → (⟨0⋅0⟩<⟨1+0⟩ → 1=0))
(1=0 → (⟨0⋅0⟩<⟨1+1⟩ → 1=0))
(1=0 → (⟨0⋅0⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (⟨0⋅0⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (⟨0⋅0⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (⟨0⋅0⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (⟨0⋅1⟩<⟨0+0⟩ → 1=0))
(1=0 → (⟨0⋅1⟩<⟨0+1⟩ → 1=0))
(1=0 → (⟨0⋅1⟩<⟨1+0⟩ → 1=0))
(1=0 → (⟨0⋅1⟩<⟨1+1⟩ → 1=0))
(1=0 → (⟨0⋅1⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (⟨0⋅1⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (⟨0⋅1⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (⟨0⋅1⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (⟨1⋅0⟩<⟨0+0⟩ → 1=0))
(1=0 → (⟨1⋅0⟩<⟨0+1⟩ → 1=0))
(1=0 → (⟨1⋅0⟩<⟨1+0⟩ → 1=0))
(1=0 → (⟨1⋅0⟩<⟨1+1⟩ → 1=0))
(1=0 → (⟨1⋅0⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (⟨1⋅0⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (⟨1⋅0⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (⟨1⋅0⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (⟨1⋅1⟩<⟨0+0⟩ → 1=0))
(1=0 → (⟨1⋅1⟩<⟨0+1⟩ → 1=0))
(1=0 → (⟨1⋅1⟩<⟨1+0⟩ → 1=0))
(1=0 → (⟨1⋅1⟩<⟨1+1⟩ → 1=0))
(1=0 → (⟨1⋅1⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (⟨1⋅1⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (⟨1⋅1⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (⟨1⋅1⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (⟨0+⟨0+0⟩⟩<0 → 1=0))
(1=0 → (⟨0+⟨0+0⟩⟩<1 → 1=0))
(1=0 → (⟨0+⟨0+1⟩⟩<0 → 1=0))
(1=0 → (⟨0+⟨0+1⟩⟩<1 → 1=0))
(1=0 → (⟨0+⟨1+0⟩⟩<0 → 1=0))
(1=0 → (⟨0+⟨1+0⟩⟩<1 → 1=0))
(1=0 → (⟨0+⟨1+1⟩⟩<0 → 1=0))
(1=0 → (⟨0+⟨1+1⟩⟩<1 → 1=0))
(1=0 → (⟨0+⟨0⋅0⟩⟩<0 → 1=0))
(1=0 → (⟨0+⟨0⋅0⟩⟩<1 → 1=0))
(1=0 → (⟨0+⟨0⋅1⟩⟩<0 → 1=0))
(1=0 → (⟨0+⟨0⋅1⟩⟩<1 → 1=0))
(1=0 → (⟨0+⟨1⋅0⟩⟩<0 → 1=0))
(1=0 → (⟨0+⟨1⋅0⟩⟩<1 → 1=0))
(1=0 → (⟨0+⟨1⋅1⟩⟩<0 → 1=0))
(1=0 → (⟨0+⟨1⋅1⟩⟩<1 → 1=0))
(1=0 → (⟨1+⟨0+0⟩⟩<0 → 1=0))
(1=0 → (⟨1+⟨0+0⟩⟩<1 → 1=0))
(1=0 → (⟨1+⟨0+1⟩⟩<0 → 1=0))
(1=0 → (⟨1+⟨0+1⟩⟩<1 → 1=0))
(1=0 → (⟨1+⟨1+0⟩⟩<0 → 1=0))
(1=0 → (⟨1+⟨1+0⟩⟩<1 → 1=0))
(1=0 → (⟨1+⟨1+1⟩⟩<0 → 1=0))
(1=0 → (⟨1+⟨1+1⟩⟩<1 → 1=0))
(1=0 → (⟨1+⟨0⋅0⟩⟩<0 → 1=0))
(1=0 → (⟨1+⟨0⋅0⟩⟩<1 → 1=0))
(1=0 → (⟨1+⟨0⋅1⟩⟩<0 → 1=0))
(1=0 → (⟨1+⟨0⋅1⟩⟩<1 → 1=0))
(1=0 → (⟨1+⟨1⋅0⟩⟩<0 → 1=0))
(1=0 → (⟨1+⟨1⋅0⟩⟩<1 → 1=0))
(1=0 → (⟨1+⟨1⋅1⟩⟩<0 → 1=0))
(1=0 → (⟨1+⟨1⋅1⟩⟩<1 → 1=0))
(1=0 → (⟨⟨0+0⟩+0⟩<0 → 1=0))
(1=0 → (⟨⟨0+0⟩+0⟩<1 → 1=0))
(1=0 → (⟨⟨0+0⟩+1⟩<0 → 1=0))
(1=0 → (⟨⟨0+0⟩+1⟩<1 → 1=0))
(1=0 → (⟨⟨0+1⟩+0⟩<0 → 1=0))
(1=0 → (⟨⟨0+1⟩+0⟩<1 → 1=0))
(1=0 → (⟨⟨0+1⟩+1⟩<0 → 1=0))
(1=0 → (⟨⟨0+1⟩+1⟩<1 → 1=0))
(1=0 → (⟨⟨1+0⟩+0⟩<0 → 1=0))
(1=0 → (⟨⟨1+0⟩+0⟩<1 → 1=0))
(1=0 → (⟨⟨1+0⟩+1⟩<0 → 1=0))
(1=0 → (⟨⟨1+0⟩+1⟩<1 → 1=0))
(1=0 → (⟨⟨1+1⟩+0⟩<0 → 1=0))
(1=0 → (⟨⟨1+1⟩+0⟩<1 → 1=0))
(1=0 → (⟨⟨1+1⟩+1⟩<0 → 1=0))
(1=0 → (⟨⟨1+1⟩+1⟩<1 → 1=0))
(1=0 → (⟨⟨0⋅0⟩+0⟩<0 → 1=0))
(1=0 → (⟨⟨0⋅0⟩+0⟩<1 → 1=0))
(1=0 → (⟨⟨0⋅0⟩+1⟩<0 → 1=0))
(1=0 → (⟨⟨0⋅0⟩+1⟩<1 → 1=0))
(1=0 → (⟨⟨0⋅1⟩+0⟩<0 → 1=0))
(1=0 → (⟨⟨0⋅1⟩+0⟩<1 → 1=0))
(1=0 → (⟨⟨0⋅1⟩+1⟩<0 → 1=0))
(1=0 → (⟨⟨0⋅1⟩+1⟩<1 → 1=0))
(1=0 → (⟨⟨1⋅0⟩+0⟩<0 → 1=0))
(1=0 → (⟨⟨1⋅0⟩+0⟩<1 → 1=0))
(1=0 → (⟨⟨1⋅0⟩+1⟩<0 → 1=0))
(1=0 → (⟨⟨1⋅0⟩+1⟩<1 → 1=0))
(1=0 → (⟨⟨1⋅1⟩+0⟩<0 → 1=0))
(1=0 → (⟨⟨1⋅1⟩+0⟩<1 → 1=0))
(1=0 → (⟨⟨1⋅1⟩+1⟩<0 → 1=0))
(1=0 → (⟨⟨1⋅1⟩+1⟩<1 → 1=0))
(1=0 → (⟨0⋅⟨0+0⟩⟩<0 → 1=0))
(1=0 → (⟨0⋅⟨0+0⟩⟩<1 → 1=0))
(1=0 → (⟨0⋅⟨0+1⟩⟩<0 → 1=0))
(1=0 → (⟨0⋅⟨0+1⟩⟩<1 → 1=0))
(1=0 → (⟨0⋅⟨1+0⟩⟩<0 → 1=0))
(1=0 → (⟨0⋅⟨1+0⟩⟩<1 → 1=0))
(1=0 → (⟨0⋅⟨1+1⟩⟩<0 → 1=0))
(1=0 → (⟨0⋅⟨1+1⟩⟩<1 → 1=0))
(1=0 → (⟨0⋅⟨0⋅0⟩⟩<0 → 1=0))
(1=0 → (⟨0⋅⟨0⋅0⟩⟩<1 → 1=0))
(1=0 → (⟨0⋅⟨0⋅1⟩⟩<0 → 1=0))
(1=0 → (⟨0⋅⟨0⋅1⟩⟩<1 → 1=0))
(1=0 → (⟨0⋅⟨1⋅0⟩⟩<0 → 1=0))
(1=0 → (⟨0⋅⟨1⋅0⟩⟩<1 → 1=0))
(1=0 → (⟨0⋅⟨1⋅1⟩⟩<0 → 1=0))
(1=0 → (⟨0⋅⟨1⋅1⟩⟩<1 → 1=0))
(1=0 → (⟨1⋅⟨0+0⟩⟩<0 → 1=0))
(1=0 → (⟨1⋅⟨0+0⟩⟩<1 → 1=0))
(1=0 → (⟨1⋅⟨0+1⟩⟩<0 → 1=0))
(1=0 → (⟨1⋅⟨0+1⟩⟩<1 → 1=0))
(1=0 → (⟨1⋅⟨1+0⟩⟩<0 → 1=0))
(1=0 → (⟨1⋅⟨1+0⟩⟩<1 → 1=0))
(1=0 → (⟨1⋅⟨1+1⟩⟩<0 → 1=0))
(1=0 → (⟨1⋅⟨1+1⟩⟩<1 → 1=0))
(1=0 → (⟨1⋅⟨0⋅0⟩⟩<0 → 1=0))
(1=0 → (⟨1⋅⟨0⋅0⟩⟩<1 → 1=0))
(1=0 → (⟨1⋅⟨0⋅1⟩⟩<0 → 1=0))
(1=0 → (⟨1⋅⟨0⋅1⟩⟩<1 → 1=0))
(1=0 → (⟨1⋅⟨1⋅0⟩⟩<0 → 1=0))
(1=0 → (⟨1⋅⟨1⋅0⟩⟩<1 → 1=0))
(1=0 → (⟨1⋅⟨1⋅1⟩⟩<0 → 1=0))
(1=0 → (⟨1⋅⟨1⋅1⟩⟩<1 → 1=0))
(1=0 → (⟨⟨0+0⟩⋅0⟩<0 → 1=0))
(1=0 → (⟨⟨0+0⟩⋅0⟩<1 → 1=0))
(1=0 → (⟨⟨0+0⟩⋅1⟩<0 → 1=0))
(1=0 → (⟨⟨0+0⟩⋅1⟩<1 → 1=0))
(1=0 → (⟨⟨0+1⟩⋅0⟩<0 → 1=0))
(1=0 → (⟨⟨0+1⟩⋅0⟩<1 → 1=0))
(1=0 → (⟨⟨0+1⟩⋅1⟩<0 → 1=0))
(1=0 → (⟨⟨0+1⟩⋅1⟩<1 → 1=0))
(1=0 → (⟨⟨1+0⟩⋅0⟩<0 → 1=0))
(1=0 → (⟨⟨1+0⟩⋅0⟩<1 → 1=0))
(1=0 → (⟨⟨1+0⟩⋅1⟩<0 → 1=0))
(1=0 → (⟨⟨1+0⟩⋅1⟩<1 → 1=0))
(1=0 → (⟨⟨1+1⟩⋅0⟩<0 → 1=0))
(1=0 → (⟨⟨1+1⟩⋅0⟩<1 → 1=0))
(1=0 → (⟨⟨1+1⟩⋅1⟩<0 → 1=0))
(1=0 → (⟨⟨1+1⟩⋅1⟩<1 → 1=0))
(1=0 → (⟨⟨0⋅0⟩⋅0⟩<0 → 1=0))
(1=0 → (⟨⟨0⋅0⟩⋅0⟩<1 → 1=0))
(1=0 → (⟨⟨0⋅0⟩⋅1⟩<0 → 1=0))
(1=0 → (⟨⟨0⋅0⟩⋅1⟩<1 → 1=0))
(1=0 → (⟨⟨0⋅1⟩⋅0⟩<0 → 1=0))
(1=0 → (⟨⟨0⋅1⟩⋅0⟩<1 → 1=0))
(1=0 → (⟨⟨0⋅1⟩⋅1⟩<0 → 1=0))
(1=0 → (⟨⟨0⋅1⟩⋅1⟩<1 → 1=0))
(1=0 → (⟨⟨1⋅0⟩⋅0⟩<0 → 1=0))
(1=0 → (⟨⟨1⋅0⟩⋅0⟩<1 → 1=0))
(1=0 → (⟨⟨1⋅0⟩⋅1⟩<0 → 1=0))
(1=0 → (⟨⟨1⋅0⟩⋅1⟩<1 → 1=0))
(1=0 → (⟨⟨1⋅1⟩⋅0⟩<0 → 1=0))
(1=0 → (⟨⟨1⋅1⟩⋅0⟩<1 → 1=0))
(1=0 → (⟨⟨1⋅1⟩⋅1⟩<0 → 1=0))
(1=0 → (⟨⟨1⋅1⟩⋅1⟩<1 → 1=0))
(1=0 → (¬¬0=⟨0+0⟩ → 1=0))
(1=0 → (¬¬0=⟨0+1⟩ → 1=0))
(1=0 → (¬¬0=⟨1+0⟩ → 1=0))
(1=0 → (¬¬0=⟨1+1⟩ → 1=0))
(1=0 → (¬¬0=⟨0⋅0⟩ → 1=0))
(1=0 → (¬¬0=⟨0⋅1⟩ → 1=0))
(1=0 → (¬¬0=⟨1⋅0⟩ → 1=0))
(1=0 → (¬¬0=⟨1⋅1⟩ → 1=0))
(1=0 → (¬¬1=⟨0+0⟩ → 1=0))
(1=0 → (¬¬1=⟨0+1⟩ → 1=0))
(1=0 → (¬¬1=⟨1+0⟩ → 1=0))
(1=0 → (¬¬1=⟨1+1⟩ → 1=0))
(1=0 → (¬¬1=⟨0⋅0⟩ → 1=0))
(1=0 → (¬¬1=⟨0⋅1⟩ → 1=0))
(1=0 → (¬¬1=⟨1⋅0⟩ → 1=0))
(1=0 → (¬¬1=⟨1⋅1⟩ → 1=0))
(1=0 → (¬¬⟨0+0⟩=0 → 1=0))
(1=0 → (¬¬⟨0+0⟩=1 → 1=0))
(1=0 → (¬¬⟨0+1⟩=0 → 1=0))
(1=0 → (¬¬⟨0+1⟩=1 → 1=0))
(1=0 → (¬¬⟨1+0⟩=0 → 1=0))
(1=0 → (¬¬⟨1+0⟩=1 → 1=0))
(1=0 → (¬¬⟨1+1⟩=0 → 1=0))
(1=0 → (¬¬⟨1+1⟩=1 → 1=0))
(1=0 → (¬¬⟨0⋅0⟩=0 → 1=0))
(1=0 → (¬¬⟨0⋅0⟩=1 → 1=0))
(1=0 → (¬¬⟨0⋅1⟩=0 → 1=0))
(1=0 → (¬¬⟨0⋅1⟩=1 → 1=0))
(1=0 → (¬¬⟨1⋅0⟩=0 → 1=0))
(1=0 → (¬¬⟨1⋅0⟩=1 → 1=0))
(1=0 → (¬¬⟨1⋅1⟩=0 → 1=0))
(1=0 → (¬¬⟨1⋅1⟩=1 → 1=0))
(1=0 → (¬¬0<⟨0+0⟩ → 1=0))
(1=0 → (¬¬0<⟨0+1⟩ → 1=0))
(1=0 → (¬¬0<⟨1+0⟩ → 1=0))
(1=0 → (¬¬0<⟨1+1⟩ → 1=0))
(1=0 → (¬¬0<⟨0⋅0⟩ → 1=0))
(1=0 → (¬¬0<⟨0⋅1⟩ → 1=0))
(1=0 → (¬¬0<⟨1⋅0⟩ → 1=0))
(1=0 → (¬¬0<⟨1⋅1⟩ → 1=0))
(1=0 → (¬¬1<⟨0+0⟩ → 1=0))
(1=0 → (¬¬1<⟨0+1⟩ → 1=0))
(1=0 → (¬¬1<⟨1+0⟩ → 1=0))
(1=0 → (¬¬1<⟨1+1⟩ → 1=0))
(1=0 → (¬¬1<⟨0⋅0⟩ → 1=0))
(1=0 → (¬¬1<⟨0⋅1⟩ → 1=0))
(1=0 → (¬¬1<⟨1⋅0⟩ → 1=0))
(1=0 → (¬¬1<⟨1⋅1⟩ → 1=0))
(1=0 → (¬¬⟨0+0⟩<0 → 1=0))
(1=0 → (¬¬⟨0+0⟩<1 → 1=0))
(1=0 → (¬¬⟨0+1⟩<0 → 1=0))
(1=0 → (¬¬⟨0+1⟩<1 → 1=0))
(1=0 → (¬¬⟨1+0⟩<0 → 1=0))
(1=0 → (¬¬⟨1+0⟩<1 → 1=0))
(1=0 → (¬¬⟨1+1⟩<0 → 1=0))
(1=0 → (¬¬⟨1+1⟩<1 → 1=0))
(1=0 → (¬¬⟨0⋅0⟩<0 → 1=0))
(1=0 → (¬¬⟨0⋅0⟩<1 → 1=0))
(1=0 → (¬¬⟨0⋅1⟩<0 → 1=0))
(1=0 → (¬¬⟨0⋅1⟩<1 → 1=0))
(1=0 → (¬¬⟨1⋅0⟩<0 → 1=0))
(1=0 → (¬¬⟨1⋅0⟩<1 → 1=0))
(1=0 → (¬¬⟨1⋅1⟩<0 → 1=0))
(1=0 → (¬¬⟨1⋅1⟩<1 → 1=0))
(1=0 → (¬¬¬¬0=0 → 1=0))
(1=0 → (¬¬¬¬0=1 → 1=0))
(1=0 → (¬¬¬¬1=0 → 1=0))
(1=0 → (¬¬¬¬1=1 → 1=0))
(1=0 → (¬¬¬¬0<0 → 1=0))
(1=0 → (¬¬¬¬0<1 → 1=0))
(1=0 → (¬¬¬¬1<0 → 1=0))
(1=0 → (¬¬¬¬1<1 → 1=0))
(1=0 → (¬¬¬∀x. 0=x → 1=0))
(1=0 → (¬¬¬∀x. 1=x → 1=0))
(1=0 → (¬¬¬∀x. x=0 → 1=0))
(1=0 → (¬¬¬∀x. x=1 → 1=0))
(1=0 → (¬¬¬∀x. x=x → 1=0))
(1=0 → (¬¬¬∀x. x=x → 1=0))
(1=0 → (¬¬¬∀x. 0<x → 1=0))
(1=0 → (¬¬¬∀x. 1<x → 1=0))
(1=0 → (¬¬¬∀x. x<0 → 1=0))
(1=0 → (¬¬¬∀x. x<1 → 1=0))
(1=0 → (¬¬¬∀x. x<x → 1=0))
(1=0 → (¬¬¬∀x. x<x → 1=0))
(1=0 → (¬¬∀y. 0=y → 1=0))
(1=0 → (¬¬∀y. 1=y → 1=0))
(1=0 → (¬¬∀y. y=0 → 1=0))
(1=0 → (¬¬∀y. y=1 → 1=0))
(1=0 → (¬¬∀y. 0<y → 1=0))
(1=0 → (¬¬∀y. 1<y → 1=0))
(1=0 → (¬¬∀y. y<0 → 1=0))
(1=0 → (¬¬∀y. y<1 → 1=0))
(1=0 → (¬¬∀x. ¬0=x → 1=0))
(1=0 → (¬¬∀x. ¬1=x → 1=0))
(1=0 → (¬¬∀x. ¬x=0 → 1=0))
(1=0 → (¬¬∀x. ¬x=1 → 1=0))
(1=0 → (¬¬∀x. ¬x=x → 1=0))
(1=0 → (¬¬∀x. ¬x=x → 1=0))
(1=0 → (¬¬∀x. ¬0<x → 1=0))
(1=0 → (¬¬∀x. ¬1<x → 1=0))
(1=0 → (¬¬∀x. ¬x<0 → 1=0))
(1=0 → (¬¬∀x. ¬x<1 → 1=0))
(1=0 → (¬¬∀x. ¬x<x → 1=0))
(1=0 → (¬¬∀x. ¬x<x → 1=0))
(1=0 → (¬∀z. 0=z → 1=0))
(1=0 → (¬∀x. 0=⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. 0=⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. 0=⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. 0=⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. 0=⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. 0=⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. 0=⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. 0=⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. 0=⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. 0=⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. 0=⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. 0=⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀z. 1=z → 1=0))
(1=0 → (¬∀x. 1=⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. 1=⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. 1=⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. 1=⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. 1=⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. 1=⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. 1=⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. 1=⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. 1=⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. 1=⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. 1=⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. 1=⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. x=⟨0+0⟩ → 1=0))
(1=0 → (¬∀x. x=⟨0+1⟩ → 1=0))
(1=0 → (¬∀x. x=⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. x=⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. x=⟨1+0⟩ → 1=0))
(1=0 → (¬∀x. x=⟨1+1⟩ → 1=0))
(1=0 → (¬∀x. x=⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. x=⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. x=⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. x=⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. x=⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. x=⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. x=⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. x=⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. x=⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. x=⟨0⋅0⟩ → 1=0))
(1=0 → (¬∀x. x=⟨0⋅1⟩ → 1=0))
(1=0 → (¬∀x. x=⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. x=⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. x=⟨1⋅0⟩ → 1=0))
(1=0 → (¬∀x. x=⟨1⋅1⟩ → 1=0))
(1=0 → (¬∀x. x=⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. x=⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. x=⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. x=⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. x=⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. x=⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. x=⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. x=⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. x=⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀y. y=y → 1=0))
(1=0 → (¬∀y. y=y → 1=0))
(1=0 → (¬∀z. z=0 → 1=0))
(1=0 → (¬∀z. z=1 → 1=0))
(1=0 → (¬∀x. ⟨0+0⟩=x → 1=0))
(1=0 → (¬∀x. ⟨0+1⟩=x → 1=0))
(1=0 → (¬∀x. ⟨0+x⟩=0 → 1=0))
(1=0 → (¬∀x. ⟨0+x⟩=1 → 1=0))
(1=0 → (¬∀x. ⟨0+x⟩=x → 1=0))
(1=0 → (¬∀x. ⟨0+x⟩=x → 1=0))
(1=0 → (¬∀x. ⟨1+0⟩=x → 1=0))
(1=0 → (¬∀x. ⟨1+1⟩=x → 1=0))
(1=0 → (¬∀x. ⟨1+x⟩=0 → 1=0))
(1=0 → (¬∀x. ⟨1+x⟩=1 → 1=0))
(1=0 → (¬∀x. ⟨1+x⟩=x → 1=0))
(1=0 → (¬∀x. ⟨1+x⟩=x → 1=0))
(1=0 → (¬∀x. ⟨x+0⟩=0 → 1=0))
(1=0 → (¬∀x. ⟨x+0⟩=1 → 1=0))
(1=0 → (¬∀x. ⟨x+0⟩=x → 1=0))
(1=0 → (¬∀x. ⟨x+0⟩=x → 1=0))
(1=0 → (¬∀x. ⟨x+1⟩=0 → 1=0))
(1=0 → (¬∀x. ⟨x+1⟩=1 → 1=0))
(1=0 → (¬∀x. ⟨x+1⟩=x → 1=0))
(1=0 → (¬∀x. ⟨x+1⟩=x → 1=0))
(1=0 → (¬∀x. ⟨x+x⟩=0 → 1=0))
(1=0 → (¬∀x. ⟨x+x⟩=0 → 1=0))
(1=0 → (¬∀x. ⟨x+x⟩=1 → 1=0))
(1=0 → (¬∀x. ⟨x+x⟩=1 → 1=0))
(1=0 → (¬∀x. ⟨x+x⟩=x → 1=0))
(1=0 → (¬∀x. ⟨x+x⟩=x → 1=0))
(1=0 → (¬∀x. ⟨x+x⟩=x → 1=0))
(1=0 → (¬∀x. ⟨0⋅0⟩=x → 1=0))
(1=0 → (¬∀x. ⟨0⋅1⟩=x → 1=0))
(1=0 → (¬∀x. ⟨0⋅x⟩=0 → 1=0))
(1=0 → (¬∀x. ⟨0⋅x⟩=1 → 1=0))
(1=0 → (¬∀x. ⟨0⋅x⟩=x → 1=0))
(1=0 → (¬∀x. ⟨0⋅x⟩=x → 1=0))
(1=0 → (¬∀x. ⟨1⋅0⟩=x → 1=0))
(1=0 → (¬∀x. ⟨1⋅1⟩=x → 1=0))
(1=0 → (¬∀x. ⟨1⋅x⟩=0 → 1=0))
(1=0 → (¬∀x. ⟨1⋅x⟩=1 → 1=0))
(1=0 → (¬∀x. ⟨1⋅x⟩=x → 1=0))
(1=0 → (¬∀x. ⟨1⋅x⟩=x → 1=0))
(1=0 → (¬∀x. ⟨x⋅0⟩=0 → 1=0))
(1=0 → (¬∀x. ⟨x⋅0⟩=1 → 1=0))
(1=0 → (¬∀x. ⟨x⋅0⟩=x → 1=0))
(1=0 → (¬∀x. ⟨x⋅0⟩=x → 1=0))
(1=0 → (¬∀x. ⟨x⋅1⟩=0 → 1=0))
(1=0 → (¬∀x. ⟨x⋅1⟩=1 → 1=0))
(1=0 → (¬∀x. ⟨x⋅1⟩=x → 1=0))
(1=0 → (¬∀x. ⟨x⋅1⟩=x → 1=0))
(1=0 → (¬∀x. ⟨x⋅x⟩=0 → 1=0))
(1=0 → (¬∀x. ⟨x⋅x⟩=0 → 1=0))
(1=0 → (¬∀x. ⟨x⋅x⟩=1 → 1=0))
(1=0 → (¬∀x. ⟨x⋅x⟩=1 → 1=0))
(1=0 → (¬∀x. ⟨x⋅x⟩=x → 1=0))
(1=0 → (¬∀x. ⟨x⋅x⟩=x → 1=0))
(1=0 → (¬∀x. ⟨x⋅x⟩=x → 1=0))
(1=0 → (¬∀z. 0<z → 1=0))
(1=0 → (¬∀x. 0<⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. 0<⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. 0<⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. 0<⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. 0<⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. 0<⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. 0<⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. 0<⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. 0<⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. 0<⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. 0<⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. 0<⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀z. 1<z → 1=0))
(1=0 → (¬∀x. 1<⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. 1<⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. 1<⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. 1<⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. 1<⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. 1<⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. 1<⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. 1<⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. 1<⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. 1<⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. 1<⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. 1<⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. x<⟨0+0⟩ → 1=0))
(1=0 → (¬∀x. x<⟨0+1⟩ → 1=0))
(1=0 → (¬∀x. x<⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. x<⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. x<⟨1+0⟩ → 1=0))
(1=0 → (¬∀x. x<⟨1+1⟩ → 1=0))
(1=0 → (¬∀x. x<⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. x<⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. x<⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. x<⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. x<⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. x<⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. x<⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. x<⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. x<⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. x<⟨0⋅0⟩ → 1=0))
(1=0 → (¬∀x. x<⟨0⋅1⟩ → 1=0))
(1=0 → (¬∀x. x<⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. x<⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. x<⟨1⋅0⟩ → 1=0))
(1=0 → (¬∀x. x<⟨1⋅1⟩ → 1=0))
(1=0 → (¬∀x. x<⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. x<⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. x<⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. x<⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. x<⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. x<⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. x<⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. x<⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. x<⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀y. y<y → 1=0))
(1=0 → (¬∀y. y<y → 1=0))
(1=0 → (¬∀z. z<0 → 1=0))
(1=0 → (¬∀z. z<1 → 1=0))
(1=0 → (¬∀x. ⟨0+0⟩<x → 1=0))
(1=0 → (¬∀x. ⟨0+1⟩<x → 1=0))
(1=0 → (¬∀x. ⟨0+x⟩<0 → 1=0))
(1=0 → (¬∀x. ⟨0+x⟩<1 → 1=0))
(1=0 → (¬∀x. ⟨0+x⟩<x → 1=0))
(1=0 → (¬∀x. ⟨0+x⟩<x → 1=0))
(1=0 → (¬∀x. ⟨1+0⟩<x → 1=0))
(1=0 → (¬∀x. ⟨1+1⟩<x → 1=0))
(1=0 → (¬∀x. ⟨1+x⟩<0 → 1=0))
(1=0 → (¬∀x. ⟨1+x⟩<1 → 1=0))
(1=0 → (¬∀x. ⟨1+x⟩<x → 1=0))
(1=0 → (¬∀x. ⟨1+x⟩<x → 1=0))
(1=0 → (¬∀x. ⟨x+0⟩<0 → 1=0))
(1=0 → (¬∀x. ⟨x+0⟩<1 → 1=0))
(1=0 → (¬∀x. ⟨x+0⟩<x → 1=0))
(1=0 → (¬∀x. ⟨x+0⟩<x → 1=0))
(1=0 → (¬∀x. ⟨x+1⟩<0 → 1=0))
(1=0 → (¬∀x. ⟨x+1⟩<1 → 1=0))
(1=0 → (¬∀x. ⟨x+1⟩<x → 1=0))
(1=0 → (¬∀x. ⟨x+1⟩<x → 1=0))
(1=0 → (¬∀x. ⟨x+x⟩<0 → 1=0))
(1=0 → (¬∀x. ⟨x+x⟩<0 → 1=0))
(1=0 → (¬∀x. ⟨x+x⟩<1 → 1=0))
(1=0 → (¬∀x. ⟨x+x⟩<1 → 1=0))
(1=0 → (¬∀x. ⟨x+x⟩<x → 1=0))
(1=0 → (¬∀x. ⟨x+x⟩<x → 1=0))
(1=0 → (¬∀x. ⟨x+x⟩<x → 1=0))
(1=0 → (¬∀x. ⟨0⋅0⟩<x → 1=0))
(1=0 → (¬∀x. ⟨0⋅1⟩<x → 1=0))
(1=0 → (¬∀x. ⟨0⋅x⟩<0 → 1=0))
(1=0 → (¬∀x. ⟨0⋅x⟩<1 → 1=0))
(1=0 → (¬∀x. ⟨0⋅x⟩<x → 1=0))
(1=0 → (¬∀x. ⟨0⋅x⟩<x → 1=0))
(1=0 → (¬∀x. ⟨1⋅0⟩<x → 1=0))
(1=0 → (¬∀x. ⟨1⋅1⟩<x → 1=0))
(1=0 → (¬∀x. ⟨1⋅x⟩<0 → 1=0))
(1=0 → (¬∀x. ⟨1⋅x⟩<1 → 1=0))
(1=0 → (¬∀x. ⟨1⋅x⟩<x → 1=0))
(1=0 → (¬∀x. ⟨1⋅x⟩<x → 1=0))
(1=0 → (¬∀x. ⟨x⋅0⟩<0 → 1=0))
(1=0 → (¬∀x. ⟨x⋅0⟩<1 → 1=0))
(1=0 → (¬∀x. ⟨x⋅0⟩<x → 1=0))
(1=0 → (¬∀x. ⟨x⋅0⟩<x → 1=0))
(1=0 → (¬∀x. ⟨x⋅1⟩<0 → 1=0))
(1=0 → (¬∀x. ⟨x⋅1⟩<1 → 1=0))
(1=0 → (¬∀x. ⟨x⋅1⟩<x → 1=0))
(1=0 → (¬∀x. ⟨x⋅1⟩<x → 1=0))
(1=0 → (¬∀x. ⟨x⋅x⟩<0 → 1=0))
(1=0 → (¬∀x. ⟨x⋅x⟩<0 → 1=0))
(1=0 → (¬∀x. ⟨x⋅x⟩<1 → 1=0))
(1=0 → (¬∀x. ⟨x⋅x⟩<1 → 1=0))
(1=0 → (¬∀x. ⟨x⋅x⟩<x → 1=0))
(1=0 → (¬∀x. ⟨x⋅x⟩<x → 1=0))
(1=0 → (¬∀x. ⟨x⋅x⟩<x → 1=0))
(1=0 → (¬∀y. ¬0=y → 1=0))
(1=0 → (¬∀y. ¬1=y → 1=0))
(1=0 → (¬∀y. ¬y=0 → 1=0))
(1=0 → (¬∀y. ¬y=1 → 1=0))
(1=0 → (¬∀y. ¬0<y → 1=0))
(1=0 → (¬∀y. ¬1<y → 1=0))
(1=0 → (¬∀y. ¬y<0 → 1=0))
(1=0 → (¬∀y. ¬y<1 → 1=0))
(1=0 → (¬∀x. ¬¬0=x → 1=0))
(1=0 → (¬∀x. ¬¬1=x → 1=0))
(1=0 → (¬∀x. ¬¬x=0 → 1=0))
(1=0 → (¬∀x. ¬¬x=1 → 1=0))
(1=0 → (¬∀x. ¬¬x=x → 1=0))
(1=0 → (¬∀x. ¬¬x=x → 1=0))
(1=0 → (¬∀x. ¬¬0<x → 1=0))
(1=0 → (¬∀x. ¬¬1<x → 1=0))
(1=0 → (¬∀x. ¬¬x<0 → 1=0))
(1=0 → (¬∀x. ¬¬x<1 → 1=0))
(1=0 → (¬∀x. ¬¬x<x → 1=0))
(1=0 → (¬∀x. ¬¬x<x → 1=0))
(1=0 → (¬∀y. ∀x. x=y → 1=0))
(1=0 → (¬∀x. ∀y. x=y → 1=0))
(1=0 → (¬∀x. ∀y. y=x → 1=0))
(1=0 → (¬∀y. ∀x. y=x → 1=0))
(1=0 → (¬∀y. ∀x. x<y → 1=0))
(1=0 → (¬∀x. ∀y. x<y → 1=0))
(1=0 → (¬∀x. ∀y. y<x → 1=0))
(1=0 → (¬∀y. ∀x. y<x → 1=0))
(1=0 → (∀x3. 0=x3 → 1=0))
(1=0 → (∀y. 0=⟨0+y⟩ → 1=0))
(1=0 → (∀y. 0=⟨1+y⟩ → 1=0))
(1=0 → (∀y. 0=⟨y+0⟩ → 1=0))
(1=0 → (∀y. 0=⟨y+1⟩ → 1=0))
(1=0 → (∀y. 0=⟨0⋅y⟩ → 1=0))
(1=0 → (∀y. 0=⟨1⋅y⟩ → 1=0))
(1=0 → (∀y. 0=⟨y⋅0⟩ → 1=0))
(1=0 → (∀y. 0=⟨y⋅1⟩ → 1=0))
(1=0 → (∀x3. 1=x3 → 1=0))
(1=0 → (∀y. 1=⟨0+y⟩ → 1=0))
(1=0 → (∀y. 1=⟨1+y⟩ → 1=0))
(1=0 → (∀y. 1=⟨y+0⟩ → 1=0))
(1=0 → (∀y. 1=⟨y+1⟩ → 1=0))
(1=0 → (∀y. 1=⟨0⋅y⟩ → 1=0))
(1=0 → (∀y. 1=⟨1⋅y⟩ → 1=0))
(1=0 → (∀y. 1=⟨y⋅0⟩ → 1=0))
(1=0 → (∀y. 1=⟨y⋅1⟩ → 1=0))
(1=0 → (∀y. y=⟨0+0⟩ → 1=0))
(1=0 → (∀y. y=⟨0+1⟩ → 1=0))
(1=0 → (∀y. y=⟨1+0⟩ → 1=0))
(1=0 → (∀y. y=⟨1+1⟩ → 1=0))
(1=0 → (∀y. y=⟨0⋅0⟩ → 1=0))
(1=0 → (∀y. y=⟨0⋅1⟩ → 1=0))
(1=0 → (∀y. y=⟨1⋅0⟩ → 1=0))
(1=0 → (∀y. y=⟨1⋅1⟩ → 1=0))
(1=0 → (∀y. ⟨0+0⟩=y → 1=0))
(1=0 → (∀y. ⟨0+1⟩=y → 1=0))
(1=0 → (∀y. ⟨1+0⟩=y → 1=0))
(1=0 → (∀y. ⟨1+1⟩=y → 1=0))
(1=0 → (∀y. ⟨0⋅0⟩=y → 1=0))
(1=0 → (∀y. ⟨0⋅1⟩=y → 1=0))
(1=0 → (∀y. ⟨1⋅0⟩=y → 1=0))
(1=0 → (∀y. ⟨1⋅1⟩=y → 1=0))
(1=0 → (∀x3. x3=0 → 1=0))
(1=0 → (∀x3. x3=1 → 1=0))
(1=0 → (∀y. ⟨0+y⟩=0 → 1=0))
(1=0 → (∀y. ⟨0+y⟩=1 → 1=0))
(1=0 → (∀y. ⟨1+y⟩=0 → 1=0))
(1=0 → (∀y. ⟨1+y⟩=1 → 1=0))
(1=0 → (∀y. ⟨y+0⟩=0 → 1=0))
(1=0 → (∀y. ⟨y+0⟩=1 → 1=0))
(1=0 → (∀y. ⟨y+1⟩=0 → 1=0))
(1=0 → (∀y. ⟨y+1⟩=1 → 1=0))
(1=0 → (∀y. ⟨0⋅y⟩=0 → 1=0))
(1=0 → (∀y. ⟨0⋅y⟩=1 → 1=0))
(1=0 → (∀y. ⟨1⋅y⟩=0 → 1=0))
(1=0 → (∀y. ⟨1⋅y⟩=1 → 1=0))
(1=0 → (∀y. ⟨y⋅0⟩=0 → 1=0))
(1=0 → (∀y. ⟨y⋅0⟩=1 → 1=0))
(1=0 → (∀y. ⟨y⋅1⟩=0 → 1=0))
(1=0 → (∀y. ⟨y⋅1⟩=1 → 1=0))
(1=0 → (∀x3. 0<x3 → 1=0))
(1=0 → (∀y. 0<⟨0+y⟩ → 1=0))
(1=0 → (∀y. 0<⟨1+y⟩ → 1=0))
(1=0 → (∀y. 0<⟨y+0⟩ → 1=0))
(1=0 → (∀y. 0<⟨y+1⟩ → 1=0))
(1=0 → (∀y. 0<⟨0⋅y⟩ → 1=0))
(1=0 → (∀y. 0<⟨1⋅y⟩ → 1=0))
(1=0 → (∀y. 0<⟨y⋅0⟩ → 1=0))
(1=0 → (∀y. 0<⟨y⋅1⟩ → 1=0))
(1=0 → (∀x3. 1<x3 → 1=0))
(1=0 → (∀y. 1<⟨0+y⟩ → 1=0))
(1=0 → (∀y. 1<⟨1+y⟩ → 1=0))
(1=0 → (∀y. 1<⟨y+0⟩ → 1=0))
(1=0 → (∀y. 1<⟨y+1⟩ → 1=0))
(1=0 → (∀y. 1<⟨0⋅y⟩ → 1=0))
(1=0 → (∀y. 1<⟨1⋅y⟩ → 1=0))
(1=0 → (∀y. 1<⟨y⋅0⟩ → 1=0))
(1=0 → (∀y. 1<⟨y⋅1⟩ → 1=0))
(1=0 → (∀y. y<⟨0+0⟩ → 1=0))
(1=0 → (∀y. y<⟨0+1⟩ → 1=0))
(1=0 → (∀y. y<⟨1+0⟩ → 1=0))
(1=0 → (∀y. y<⟨1+1⟩ → 1=0))
(1=0 → (∀y. y<⟨0⋅0⟩ → 1=0))
(1=0 → (∀y. y<⟨0⋅1⟩ → 1=0))
(1=0 → (∀y. y<⟨1⋅0⟩ → 1=0))
(1=0 → (∀y. y<⟨1⋅1⟩ → 1=0))
(1=0 → (∀y. ⟨0+0⟩<y → 1=0))
(1=0 → (∀y. ⟨0+1⟩<y → 1=0))
(1=0 → (∀y. ⟨1+0⟩<y → 1=0))
(1=0 → (∀y. ⟨1+1⟩<y → 1=0))
(1=0 → (∀y. ⟨0⋅0⟩<y → 1=0))
(1=0 → (∀y. ⟨0⋅1⟩<y → 1=0))
(1=0 → (∀y. ⟨1⋅0⟩<y → 1=0))
(1=0 → (∀y. ⟨1⋅1⟩<y → 1=0))
(1=0 → (∀x3. x3<0 → 1=0))
(1=0 → (∀x3. x3<1 → 1=0))
(1=0 → (∀y. ⟨0+y⟩<0 → 1=0))
(1=0 → (∀y. ⟨0+y⟩<1 → 1=0))
(1=0 → (∀y. ⟨1+y⟩<0 → 1=0))
(1=0 → (∀y. ⟨1+y⟩<1 → 1=0))
(1=0 → (∀y. ⟨y+0⟩<0 → 1=0))
(1=0 → (∀y. ⟨y+0⟩<1 → 1=0))
(1=0 → (∀y. ⟨y+1⟩<0 → 1=0))
(1=0 → (∀y. ⟨y+1⟩<1 → 1=0))
(1=0 → (∀y. ⟨0⋅y⟩<0 → 1=0))
(1=0 → (∀y. ⟨0⋅y⟩<1 → 1=0))
(1=0 → (∀y. ⟨1⋅y⟩<0 → 1=0))
(1=0 → (∀y. ⟨1⋅y⟩<1 → 1=0))
(1=0 → (∀y. ⟨y⋅0⟩<0 → 1=0))
(1=0 → (∀y. ⟨y⋅0⟩<1 → 1=0))
(1=0 → (∀y. ⟨y⋅1⟩<0 → 1=0))
(1=0 → (∀y. ⟨y⋅1⟩<1 → 1=0))
(1=0 → (∀z. ¬0=z → 1=0))
(1=0 → (∀x. ¬0=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬0=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬0=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬0=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬0=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬0=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬0=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬0=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬0=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬0=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬0=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬0=⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ¬1=z → 1=0))
(1=0 → (∀x. ¬1=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬1=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬1=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬1=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬1=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬1=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬1=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬1=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬1=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬1=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬1=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬1=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨0+0⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨0+1⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨1+0⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨1+1⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬x=⟨x⋅x⟩ → 1=0))
(1=0 → (∀y. ¬y=y → 1=0))
(1=0 → (∀y. ¬y=y → 1=0))
(1=0 → (∀z. ¬z=0 → 1=0))
(1=0 → (∀z. ¬z=1 → 1=0))
(1=0 → (∀x. ¬⟨0+0⟩=x → 1=0))
(1=0 → (∀x. ¬⟨0+1⟩=x → 1=0))
(1=0 → (∀x. ¬⟨0+x⟩=0 → 1=0))
(1=0 → (∀x. ¬⟨0+x⟩=1 → 1=0))
(1=0 → (∀x. ¬⟨0+x⟩=x → 1=0))
(1=0 → (∀x. ¬⟨0+x⟩=x → 1=0))
(1=0 → (∀x. ¬⟨1+0⟩=x → 1=0))
(1=0 → (∀x. ¬⟨1+1⟩=x → 1=0))
(1=0 → (∀x. ¬⟨1+x⟩=0 → 1=0))
(1=0 → (∀x. ¬⟨1+x⟩=1 → 1=0))
(1=0 → (∀x. ¬⟨1+x⟩=x → 1=0))
(1=0 → (∀x. ¬⟨1+x⟩=x → 1=0))
(1=0 → (∀x. ¬⟨x+0⟩=0 → 1=0))
(1=0 → (∀x. ¬⟨x+0⟩=1 → 1=0))
(1=0 → (∀x. ¬⟨x+0⟩=x → 1=0))
(1=0 → (∀x. ¬⟨x+0⟩=x → 1=0))
(1=0 → (∀x. ¬⟨x+1⟩=0 → 1=0))
(1=0 → (∀x. ¬⟨x+1⟩=1 → 1=0))
(1=0 → (∀x. ¬⟨x+1⟩=x → 1=0))
(1=0 → (∀x. ¬⟨x+1⟩=x → 1=0))
(1=0 → (∀x. ¬⟨x+x⟩=0 → 1=0))
(1=0 → (∀x. ¬⟨x+x⟩=0 → 1=0))
(1=0 → (∀x. ¬⟨x+x⟩=1 → 1=0))
(1=0 → (∀x. ¬⟨x+x⟩=1 → 1=0))
(1=0 → (∀x. ¬⟨x+x⟩=x → 1=0))
(1=0 → (∀x. ¬⟨x+x⟩=x → 1=0))
(1=0 → (∀x. ¬⟨x+x⟩=x → 1=0))
(1=0 → (∀x. ¬⟨0⋅0⟩=x → 1=0))
(1=0 → (∀x. ¬⟨0⋅1⟩=x → 1=0))
(1=0 → (∀x. ¬⟨0⋅x⟩=0 → 1=0))
(1=0 → (∀x. ¬⟨0⋅x⟩=1 → 1=0))
(1=0 → (∀x. ¬⟨0⋅x⟩=x → 1=0))
(1=0 → (∀x. ¬⟨0⋅x⟩=x → 1=0))
(1=0 → (∀x. ¬⟨1⋅0⟩=x → 1=0))
(1=0 → (∀x. ¬⟨1⋅1⟩=x → 1=0))
(1=0 → (∀x. ¬⟨1⋅x⟩=0 → 1=0))
(1=0 → (∀x. ¬⟨1⋅x⟩=1 → 1=0))
(1=0 → (∀x. ¬⟨1⋅x⟩=x → 1=0))
(1=0 → (∀x. ¬⟨1⋅x⟩=x → 1=0))
(1=0 → (∀x. ¬⟨x⋅0⟩=0 → 1=0))
(1=0 → (∀x. ¬⟨x⋅0⟩=1 → 1=0))
(1=0 → (∀x. ¬⟨x⋅0⟩=x → 1=0))
(1=0 → (∀x. ¬⟨x⋅0⟩=x → 1=0))
(1=0 → (∀x. ¬⟨x⋅1⟩=0 → 1=0))
(1=0 → (∀x. ¬⟨x⋅1⟩=1 → 1=0))
(1=0 → (∀x. ¬⟨x⋅1⟩=x → 1=0))
(1=0 → (∀x. ¬⟨x⋅1⟩=x → 1=0))
(1=0 → (∀x. ¬⟨x⋅x⟩=0 → 1=0))
(1=0 → (∀x. ¬⟨x⋅x⟩=0 → 1=0))
(1=0 → (∀x. ¬⟨x⋅x⟩=1 → 1=0))
(1=0 → (∀x. ¬⟨x⋅x⟩=1 → 1=0))
(1=0 → (∀x. ¬⟨x⋅x⟩=x → 1=0))
(1=0 → (∀x. ¬⟨x⋅x⟩=x → 1=0))
(1=0 → (∀x. ¬⟨x⋅x⟩=x → 1=0))
(1=0 → (∀z. ¬0<z → 1=0))
(1=0 → (∀x. ¬0<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬0<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬0<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬0<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬0<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬0<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬0<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬0<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬0<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬0<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬0<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬0<⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ¬1<z → 1=0))
(1=0 → (∀x. ¬1<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬1<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬1<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬1<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬1<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬1<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬1<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬1<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬1<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬1<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬1<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬1<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨0+0⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨0+1⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨1+0⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨1+1⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬x<⟨x⋅x⟩ → 1=0))
(1=0 → (∀y. ¬y<y → 1=0))
(1=0 → (∀y. ¬y<y → 1=0))
(1=0 → (∀z. ¬z<0 → 1=0))
(1=0 → (∀z. ¬z<1 → 1=0))
(1=0 → (∀x. ¬⟨0+0⟩<x → 1=0))
(1=0 → (∀x. ¬⟨0+1⟩<x → 1=0))
(1=0 → (∀x. ¬⟨0+x⟩<0 → 1=0))
(1=0 → (∀x. ¬⟨0+x⟩<1 → 1=0))
(1=0 → (∀x. ¬⟨0+x⟩<x → 1=0))
(1=0 → (∀x. ¬⟨0+x⟩<x → 1=0))
(1=0 → (∀x. ¬⟨1+0⟩<x → 1=0))
(1=0 → (∀x. ¬⟨1+1⟩<x → 1=0))
(1=0 → (∀x. ¬⟨1+x⟩<0 → 1=0))
(1=0 → (∀x. ¬⟨1+x⟩<1 → 1=0))
(1=0 → (∀x. ¬⟨1+x⟩<x → 1=0))
(1=0 → (∀x. ¬⟨1+x⟩<x → 1=0))
(1=0 → (∀x. ¬⟨x+0⟩<0 → 1=0))
(1=0 → (∀x. ¬⟨x+0⟩<1 → 1=0))
(1=0 → (∀x. ¬⟨x+0⟩<x → 1=0))
(1=0 → (∀x. ¬⟨x+0⟩<x → 1=0))
(1=0 → (∀x. ¬⟨x+1⟩<0 → 1=0))
(1=0 → (∀x. ¬⟨x+1⟩<1 → 1=0))
(1=0 → (∀x. ¬⟨x+1⟩<x → 1=0))
(1=0 → (∀x. ¬⟨x+1⟩<x → 1=0))
(1=0 → (∀x. ¬⟨x+x⟩<0 → 1=0))
(1=0 → (∀x. ¬⟨x+x⟩<0 → 1=0))
(1=0 → (∀x. ¬⟨x+x⟩<1 → 1=0))
(1=0 → (∀x. ¬⟨x+x⟩<1 → 1=0))
(1=0 → (∀x. ¬⟨x+x⟩<x → 1=0))
(1=0 → (∀x. ¬⟨x+x⟩<x → 1=0))
(1=0 → (∀x. ¬⟨x+x⟩<x → 1=0))
(1=0 → (∀x. ¬⟨0⋅0⟩<x → 1=0))
(1=0 → (∀x. ¬⟨0⋅1⟩<x → 1=0))
(1=0 → (∀x. ¬⟨0⋅x⟩<0 → 1=0))
(1=0 → (∀x. ¬⟨0⋅x⟩<1 → 1=0))
(1=0 → (∀x. ¬⟨0⋅x⟩<x → 1=0))
(1=0 → (∀x. ¬⟨0⋅x⟩<x → 1=0))
(1=0 → (∀x. ¬⟨1⋅0⟩<x → 1=0))
(1=0 → (∀x. ¬⟨1⋅1⟩<x → 1=0))
(1=0 → (∀x. ¬⟨1⋅x⟩<0 → 1=0))
(1=0 → (∀x. ¬⟨1⋅x⟩<1 → 1=0))
(1=0 → (∀x. ¬⟨1⋅x⟩<x → 1=0))
(1=0 → (∀x. ¬⟨1⋅x⟩<x → 1=0))
(1=0 → (∀x. ¬⟨x⋅0⟩<0 → 1=0))
(1=0 → (∀x. ¬⟨x⋅0⟩<1 → 1=0))
(1=0 → (∀x. ¬⟨x⋅0⟩<x → 1=0))
(1=0 → (∀x. ¬⟨x⋅0⟩<x → 1=0))
(1=0 → (∀x. ¬⟨x⋅1⟩<0 → 1=0))
(1=0 → (∀x. ¬⟨x⋅1⟩<1 → 1=0))
(1=0 → (∀x. ¬⟨x⋅1⟩<x → 1=0))
(1=0 → (∀x. ¬⟨x⋅1⟩<x → 1=0))
(1=0 → (∀x. ¬⟨x⋅x⟩<0 → 1=0))
(1=0 → (∀x. ¬⟨x⋅x⟩<0 → 1=0))
(1=0 → (∀x. ¬⟨x⋅x⟩<1 → 1=0))
(1=0 → (∀x. ¬⟨x⋅x⟩<1 → 1=0))
(1=0 → (∀x. ¬⟨x⋅x⟩<x → 1=0))
(1=0 → (∀x. ¬⟨x⋅x⟩<x → 1=0))
(1=0 → (∀x. ¬⟨x⋅x⟩<x → 1=0))
(1=0 → (∀y. ¬¬0=y → 1=0))
(1=0 → (∀y. ¬¬1=y → 1=0))
(1=0 → (∀y. ¬¬y=0 → 1=0))
(1=0 → (∀y. ¬¬y=1 → 1=0))
(1=0 → (∀y. ¬¬0<y → 1=0))
(1=0 → (∀y. ¬¬1<y → 1=0))
(1=0 → (∀y. ¬¬y<0 → 1=0))
(1=0 → (∀y. ¬¬y<1 → 1=0))
(1=0 → (∀x. ¬¬¬0=x → 1=0))
(1=0 → (∀x. ¬¬¬1=x → 1=0))
(1=0 → (∀x. ¬¬¬x=0 → 1=0))
(1=0 → (∀x. ¬¬¬x=1 → 1=0))
(1=0 → (∀x. ¬¬¬x=x → 1=0))
(1=0 → (∀x. ¬¬¬x=x → 1=0))
(1=0 → (∀x. ¬¬¬0<x → 1=0))
(1=0 → (∀x. ¬¬¬1<x → 1=0))
(1=0 → (∀x. ¬¬¬x<0 → 1=0))
(1=0 → (∀x. ¬¬¬x<1 → 1=0))
(1=0 → (∀x. ¬¬¬x<x → 1=0))
(1=0 → (∀x. ¬¬¬x<x → 1=0))
(1=0 → (∀y. ¬∀x. x=y → 1=0))
(1=0 → (∀x. ¬∀y. x=y → 1=0))
(1=0 → (∀x. ¬∀y. y=x → 1=0))
(1=0 → (∀y. ¬∀x. y=x → 1=0))
(1=0 → (∀y. ¬∀x. x<y → 1=0))
(1=0 → (∀x. ¬∀y. x<y → 1=0))
(1=0 → (∀x. ¬∀y. y<x → 1=0))
(1=0 → (∀y. ¬∀x. y<x → 1=0))
(1=0 → (∀z. ∀x. x=z → 1=0))
(1=0 → (∀x. ∀z. x=z → 1=0))
(1=0 → (∀x. ∀z. z=x → 1=0))
(1=0 → (∀z. ∀x. z=x → 1=0))
(1=0 → (∀z. ∀x. x<z → 1=0))
(1=0 → (∀x. ∀z. x<z → 1=0))
(1=0 → (∀x. ∀z. z<x → 1=0))
(1=0 → (∀z. ∀x. z<x → 1=0))
(1=0 → (∀y. ∀x. ¬x=y → 1=0))
(1=0 → (∀x. ∀y. ¬x=y → 1=0))
(1=0 → (∀x. ∀y. ¬y=x → 1=0))
(1=0 → (∀y. ∀x. ¬y=x → 1=0))
(1=0 → (∀y. ∀x. ¬x<y → 1=0))
(1=0 → (∀x. ∀y. ¬x<y → 1=0))
(1=0 → (∀x. ∀y. ¬y<x → 1=0))
(1=0 → (∀y. ∀x. ¬y<x → 1=0))
(1=0 → ((0=0 → 0=0) → 1=0))
(1=0 → ((0=0 → 0=1) → 1=0))
(1=0 → ((0=0 → 1=0) → 1=0))
(1=0 → ((0=0 → 1=1) → 1=0))
(1=0 → ((0=0 → 0<0) → 1=0))
(1=0 → ((0=0 → 0<1) → 1=0))
(1=0 → ((0=0 → 1<0) → 1=0))
(1=0 → ((0=0 → 1<1) → 1=0))
(1=0 → ((0=1 → 0=0) → 1=0))
(1=0 → ((0=1 → 0=1) → 1=0))
(1=0 → ((0=1 → 1=0) → 1=0))
(1=0 → ((0=1 → 1=1) → 1=0))
(1=0 → ((0=1 → 0<0) → 1=0))
(1=0 → ((0=1 → 0<1) → 1=0))
(1=0 → ((0=1 → 1<0) → 1=0))
(1=0 → ((0=1 → 1<1) → 1=0))
(1=0 → ((1=0 → 0=0) → 1=0))
(1=0 → ((1=0 → 0=1) → 1=0))
(1=0 → ((1=0 → 1=0) → 1=0))
(1=0 → ((1=0 → 1=1) → 1=0))
(1=0 → ((1=0 → 0<0) → 1=0))
(1=0 → ((1=0 → 0<1) → 1=0))
(1=0 → ((1=0 → 1<0) → 1=0))
(1=0 → ((1=0 → 1<1) → 1=0))
(1=0 → ((1=1 → 0=0) → 1=0))
(1=0 → ((1=1 → 0=1) → 1=0))
(1=0 → ((1=1 → 1=0) → 1=0))
(1=0 → ((1=1 → 1=1) → 1=0))
(1=0 → ((1=1 → 0<0) → 1=0))
(1=0 → ((1=1 → 0<1) → 1=0))
(1=0 → ((1=1 → 1<0) → 1=0))
(1=0 → ((1=1 → 1<1) → 1=0))
(1=0 → ((0<0 → 0=0) → 1=0))
(1=0 → ((0<0 → 0=1) → 1=0))
(1=0 → ((0<0 → 1=0) → 1=0))
(1=0 → ((0<0 → 1=1) → 1=0))
(1=0 → ((0<0 → 0<0) → 1=0))
(1=0 → ((0<0 → 0<1) → 1=0))
(1=0 → ((0<0 → 1<0) → 1=0))
(1=0 → ((0<0 → 1<1) → 1=0))
(1=0 → ((0<1 → 0=0) → 1=0))
(1=0 → ((0<1 → 0=1) → 1=0))
(1=0 → ((0<1 → 1=0) → 1=0))
(1=0 → ((0<1 → 1=1) → 1=0))
(1=0 → ((0<1 → 0<0) → 1=0))
(1=0 → ((0<1 → 0<1) → 1=0))
(1=0 → ((0<1 → 1<0) → 1=0))
(1=0 → ((0<1 → 1<1) → 1=0))
(1=0 → ((1<0 → 0=0) → 1=0))
(1=0 → ((1<0 → 0=1) → 1=0))
(1=0 → ((1<0 → 1=0) → 1=0))
(1=0 → ((1<0 → 1=1) → 1=0))
(1=0 → ((1<0 → 0<0) → 1=0))
(1=0 → ((1<0 → 0<1) → 1=0))
(1=0 → ((1<0 → 1<0) → 1=0))
(1=0 → ((1<0 → 1<1) → 1=0))
(1=0 → ((1<1 → 0=0) → 1=0))
(1=0 → ((1<1 → 0=1) → 1=0))
(1=0 → ((1<1 → 1=0) → 1=0))
(1=0 → ((1<1 → 1=1) → 1=0))
(1=0 → ((1<1 → 0<0) → 1=0))
(1=0 → ((1<1 → 0<1) → 1=0))
(1=0 → ((1<1 → 1<0) → 1=0))
(1=0 → ((1<1 → 1<1) → 1=0))
(1=1 → (0=⟨0+⟨0+0⟩⟩ → 1=1))
(1=1 → (0=⟨0+⟨0+1⟩⟩ → 1=1))
(1=1 → (0=⟨0+⟨1+0⟩⟩ → 1=1))
(1=1 → (0=⟨0+⟨1+1⟩⟩ → 1=1))
(1=1 → (0=⟨0+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (0=⟨0+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (0=⟨0+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (0=⟨0+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (0=⟨1+⟨0+0⟩⟩ → 1=1))
(1=1 → (0=⟨1+⟨0+1⟩⟩ → 1=1))
(1=1 → (0=⟨1+⟨1+0⟩⟩ → 1=1))
(1=1 → (0=⟨1+⟨1+1⟩⟩ → 1=1))
(1=1 → (0=⟨1+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (0=⟨1+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (0=⟨1+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (0=⟨1+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (0=⟨⟨0+0⟩+0⟩ → 1=1))
(1=1 → (0=⟨⟨0+0⟩+1⟩ → 1=1))
(1=1 → (0=⟨⟨0+1⟩+0⟩ → 1=1))
(1=1 → (0=⟨⟨0+1⟩+1⟩ → 1=1))
(1=1 → (0=⟨⟨1+0⟩+0⟩ → 1=1))
(1=1 → (0=⟨⟨1+0⟩+1⟩ → 1=1))
(1=1 → (0=⟨⟨1+1⟩+0⟩ → 1=1))
(1=1 → (0=⟨⟨1+1⟩+1⟩ → 1=1))
(1=1 → (0=⟨⟨0⋅0⟩+0⟩ → 1=1))
(1=1 → (0=⟨⟨0⋅0⟩+1⟩ → 1=1))
(1=1 → (0=⟨⟨0⋅1⟩+0⟩ → 1=1))
(1=1 → (0=⟨⟨0⋅1⟩+1⟩ → 1=1))
(1=1 → (0=⟨⟨1⋅0⟩+0⟩ → 1=1))
(1=1 → (0=⟨⟨1⋅0⟩+1⟩ → 1=1))
(1=1 → (0=⟨⟨1⋅1⟩+0⟩ → 1=1))
(1=1 → (0=⟨⟨1⋅1⟩+1⟩ → 1=1))
(1=1 → (0=⟨0⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (0=⟨0⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (0=⟨0⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (0=⟨0⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (0=⟨0⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (0=⟨0⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (0=⟨0⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (0=⟨0⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (0=⟨1⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (0=⟨1⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (0=⟨1⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (0=⟨1⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (0=⟨1⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (0=⟨1⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (0=⟨1⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (0=⟨1⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (0=⟨⟨0+0⟩⋅0⟩ → 1=1))
(1=1 → (0=⟨⟨0+0⟩⋅1⟩ → 1=1))
(1=1 → (0=⟨⟨0+1⟩⋅0⟩ → 1=1))
(1=1 → (0=⟨⟨0+1⟩⋅1⟩ → 1=1))
(1=1 → (0=⟨⟨1+0⟩⋅0⟩ → 1=1))
(1=1 → (0=⟨⟨1+0⟩⋅1⟩ → 1=1))
(1=1 → (0=⟨⟨1+1⟩⋅0⟩ → 1=1))
(1=1 → (0=⟨⟨1+1⟩⋅1⟩ → 1=1))
(1=1 → (0=⟨⟨0⋅0⟩⋅0⟩ → 1=1))
(1=1 → (0=⟨⟨0⋅0⟩⋅1⟩ → 1=1))
(1=1 → (0=⟨⟨0⋅1⟩⋅0⟩ → 1=1))
(1=1 → (0=⟨⟨0⋅1⟩⋅1⟩ → 1=1))
(1=1 → (0=⟨⟨1⋅0⟩⋅0⟩ → 1=1))
(1=1 → (0=⟨⟨1⋅0⟩⋅1⟩ → 1=1))
(1=1 → (0=⟨⟨1⋅1⟩⋅0⟩ → 1=1))
(1=1 → (0=⟨⟨1⋅1⟩⋅1⟩ → 1=1))
(1=1 → (1=⟨0+⟨0+0⟩⟩ → 1=1))
(1=1 → (1=⟨0+⟨0+1⟩⟩ → 1=1))
(1=1 → (1=⟨0+⟨1+0⟩⟩ → 1=1))
(1=1 → (1=⟨0+⟨1+1⟩⟩ → 1=1))
(1=1 → (1=⟨0+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (1=⟨0+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (1=⟨0+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (1=⟨0+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (1=⟨1+⟨0+0⟩⟩ → 1=1))
(1=1 → (1=⟨1+⟨0+1⟩⟩ → 1=1))
(1=1 → (1=⟨1+⟨1+0⟩⟩ → 1=1))
(1=1 → (1=⟨1+⟨1+1⟩⟩ → 1=1))
(1=1 → (1=⟨1+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (1=⟨1+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (1=⟨1+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (1=⟨1+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (1=⟨⟨0+0⟩+0⟩ → 1=1))
(1=1 → (1=⟨⟨0+0⟩+1⟩ → 1=1))
(1=1 → (1=⟨⟨0+1⟩+0⟩ → 1=1))
(1=1 → (1=⟨⟨0+1⟩+1⟩ → 1=1))
(1=1 → (1=⟨⟨1+0⟩+0⟩ → 1=1))
(1=1 → (1=⟨⟨1+0⟩+1⟩ → 1=1))
(1=1 → (1=⟨⟨1+1⟩+0⟩ → 1=1))
(1=1 → (1=⟨⟨1+1⟩+1⟩ → 1=1))
(1=1 → (1=⟨⟨0⋅0⟩+0⟩ → 1=1))
(1=1 → (1=⟨⟨0⋅0⟩+1⟩ → 1=1))
(1=1 → (1=⟨⟨0⋅1⟩+0⟩ → 1=1))
(1=1 → (1=⟨⟨0⋅1⟩+1⟩ → 1=1))
(1=1 → (1=⟨⟨1⋅0⟩+0⟩ → 1=1))
(1=1 → (1=⟨⟨1⋅0⟩+1⟩ → 1=1))
(1=1 → (1=⟨⟨1⋅1⟩+0⟩ → 1=1))
(1=1 → (1=⟨⟨1⋅1⟩+1⟩ → 1=1))
(1=1 → (1=⟨0⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (1=⟨0⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (1=⟨0⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (1=⟨0⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (1=⟨0⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (1=⟨0⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (1=⟨0⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (1=⟨0⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (1=⟨1⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (1=⟨1⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (1=⟨1⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (1=⟨1⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (1=⟨1⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (1=⟨1⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (1=⟨1⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (1=⟨1⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (1=⟨⟨0+0⟩⋅0⟩ → 1=1))
(1=1 → (1=⟨⟨0+0⟩⋅1⟩ → 1=1))
(1=1 → (1=⟨⟨0+1⟩⋅0⟩ → 1=1))
(1=1 → (1=⟨⟨0+1⟩⋅1⟩ → 1=1))
(1=1 → (1=⟨⟨1+0⟩⋅0⟩ → 1=1))
(1=1 → (1=⟨⟨1+0⟩⋅1⟩ → 1=1))
(1=1 → (1=⟨⟨1+1⟩⋅0⟩ → 1=1))
(1=1 → (1=⟨⟨1+1⟩⋅1⟩ → 1=1))
(1=1 → (1=⟨⟨0⋅0⟩⋅0⟩ → 1=1))
(1=1 → (1=⟨⟨0⋅0⟩⋅1⟩ → 1=1))
(1=1 → (1=⟨⟨0⋅1⟩⋅0⟩ → 1=1))
(1=1 → (1=⟨⟨0⋅1⟩⋅1⟩ → 1=1))
(1=1 → (1=⟨⟨1⋅0⟩⋅0⟩ → 1=1))
(1=1 → (1=⟨⟨1⋅0⟩⋅1⟩ → 1=1))
(1=1 → (1=⟨⟨1⋅1⟩⋅0⟩ → 1=1))
(1=1 → (1=⟨⟨1⋅1⟩⋅1⟩ → 1=1))
(1=1 → (⟨0+0⟩=⟨0+0⟩ → 1=1))
(1=1 → (⟨0+0⟩=⟨0+1⟩ → 1=1))
(1=1 → (⟨0+0⟩=⟨1+0⟩ → 1=1))
(1=1 → (⟨0+0⟩=⟨1+1⟩ → 1=1))
(1=1 → (⟨0+0⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (⟨0+0⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (⟨0+0⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (⟨0+0⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (⟨0+1⟩=⟨0+0⟩ → 1=1))
(1=1 → (⟨0+1⟩=⟨0+1⟩ → 1=1))
(1=1 → (⟨0+1⟩=⟨1+0⟩ → 1=1))
(1=1 → (⟨0+1⟩=⟨1+1⟩ → 1=1))
(1=1 → (⟨0+1⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (⟨0+1⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (⟨0+1⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (⟨0+1⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (⟨1+0⟩=⟨0+0⟩ → 1=1))
(1=1 → (⟨1+0⟩=⟨0+1⟩ → 1=1))
(1=1 → (⟨1+0⟩=⟨1+0⟩ → 1=1))
(1=1 → (⟨1+0⟩=⟨1+1⟩ → 1=1))
(1=1 → (⟨1+0⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (⟨1+0⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (⟨1+0⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (⟨1+0⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (⟨1+1⟩=⟨0+0⟩ → 1=1))
(1=1 → (⟨1+1⟩=⟨0+1⟩ → 1=1))
(1=1 → (⟨1+1⟩=⟨1+0⟩ → 1=1))
(1=1 → (⟨1+1⟩=⟨1+1⟩ → 1=1))
(1=1 → (⟨1+1⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (⟨1+1⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (⟨1+1⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (⟨1+1⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (⟨0⋅0⟩=⟨0+0⟩ → 1=1))
(1=1 → (⟨0⋅0⟩=⟨0+1⟩ → 1=1))
(1=1 → (⟨0⋅0⟩=⟨1+0⟩ → 1=1))
(1=1 → (⟨0⋅0⟩=⟨1+1⟩ → 1=1))
(1=1 → (⟨0⋅0⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (⟨0⋅0⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (⟨0⋅0⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (⟨0⋅0⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (⟨0⋅1⟩=⟨0+0⟩ → 1=1))
(1=1 → (⟨0⋅1⟩=⟨0+1⟩ → 1=1))
(1=1 → (⟨0⋅1⟩=⟨1+0⟩ → 1=1))
(1=1 → (⟨0⋅1⟩=⟨1+1⟩ → 1=1))
(1=1 → (⟨0⋅1⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (⟨0⋅1⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (⟨0⋅1⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (⟨0⋅1⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (⟨1⋅0⟩=⟨0+0⟩ → 1=1))
(1=1 → (⟨1⋅0⟩=⟨0+1⟩ → 1=1))
(1=1 → (⟨1⋅0⟩=⟨1+0⟩ → 1=1))
(1=1 → (⟨1⋅0⟩=⟨1+1⟩ → 1=1))
(1=1 → (⟨1⋅0⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (⟨1⋅0⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (⟨1⋅0⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (⟨1⋅0⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (⟨1⋅1⟩=⟨0+0⟩ → 1=1))
(1=1 → (⟨1⋅1⟩=⟨0+1⟩ → 1=1))
(1=1 → (⟨1⋅1⟩=⟨1+0⟩ → 1=1))
(1=1 → (⟨1⋅1⟩=⟨1+1⟩ → 1=1))
(1=1 → (⟨1⋅1⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (⟨1⋅1⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (⟨1⋅1⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (⟨1⋅1⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (⟨0+⟨0+0⟩⟩=0 → 1=1))
(1=1 → (⟨0+⟨0+0⟩⟩=1 → 1=1))
(1=1 → (⟨0+⟨0+1⟩⟩=0 → 1=1))
(1=1 → (⟨0+⟨0+1⟩⟩=1 → 1=1))
(1=1 → (⟨0+⟨1+0⟩⟩=0 → 1=1))
(1=1 → (⟨0+⟨1+0⟩⟩=1 → 1=1))
(1=1 → (⟨0+⟨1+1⟩⟩=0 → 1=1))
(1=1 → (⟨0+⟨1+1⟩⟩=1 → 1=1))
(1=1 → (⟨0+⟨0⋅0⟩⟩=0 → 1=1))
(1=1 → (⟨0+⟨0⋅0⟩⟩=1 → 1=1))
(1=1 → (⟨0+⟨0⋅1⟩⟩=0 → 1=1))
(1=1 → (⟨0+⟨0⋅1⟩⟩=1 → 1=1))
(1=1 → (⟨0+⟨1⋅0⟩⟩=0 → 1=1))
(1=1 → (⟨0+⟨1⋅0⟩⟩=1 → 1=1))
(1=1 → (⟨0+⟨1⋅1⟩⟩=0 → 1=1))
(1=1 → (⟨0+⟨1⋅1⟩⟩=1 → 1=1))
(1=1 → (⟨1+⟨0+0⟩⟩=0 → 1=1))
(1=1 → (⟨1+⟨0+0⟩⟩=1 → 1=1))
(1=1 → (⟨1+⟨0+1⟩⟩=0 → 1=1))
(1=1 → (⟨1+⟨0+1⟩⟩=1 → 1=1))
(1=1 → (⟨1+⟨1+0⟩⟩=0 → 1=1))
(1=1 → (⟨1+⟨1+0⟩⟩=1 → 1=1))
(1=1 → (⟨1+⟨1+1⟩⟩=0 → 1=1))
(1=1 → (⟨1+⟨1+1⟩⟩=1 → 1=1))
(1=1 → (⟨1+⟨0⋅0⟩⟩=0 → 1=1))
(1=1 → (⟨1+⟨0⋅0⟩⟩=1 → 1=1))
(1=1 → (⟨1+⟨0⋅1⟩⟩=0 → 1=1))
(1=1 → (⟨1+⟨0⋅1⟩⟩=1 → 1=1))
(1=1 → (⟨1+⟨1⋅0⟩⟩=0 → 1=1))
(1=1 → (⟨1+⟨1⋅0⟩⟩=1 → 1=1))
(1=1 → (⟨1+⟨1⋅1⟩⟩=0 → 1=1))
(1=1 → (⟨1+⟨1⋅1⟩⟩=1 → 1=1))
(1=1 → (⟨⟨0+0⟩+0⟩=0 → 1=1))
(1=1 → (⟨⟨0+0⟩+0⟩=1 → 1=1))
(1=1 → (⟨⟨0+0⟩+1⟩=0 → 1=1))
(1=1 → (⟨⟨0+0⟩+1⟩=1 → 1=1))
(1=1 → (⟨⟨0+1⟩+0⟩=0 → 1=1))
(1=1 → (⟨⟨0+1⟩+0⟩=1 → 1=1))
(1=1 → (⟨⟨0+1⟩+1⟩=0 → 1=1))
(1=1 → (⟨⟨0+1⟩+1⟩=1 → 1=1))
(1=1 → (⟨⟨1+0⟩+0⟩=0 → 1=1))
(1=1 → (⟨⟨1+0⟩+0⟩=1 → 1=1))
(1=1 → (⟨⟨1+0⟩+1⟩=0 → 1=1))
(1=1 → (⟨⟨1+0⟩+1⟩=1 → 1=1))
(1=1 → (⟨⟨1+1⟩+0⟩=0 → 1=1))
(1=1 → (⟨⟨1+1⟩+0⟩=1 → 1=1))
(1=1 → (⟨⟨1+1⟩+1⟩=0 → 1=1))
(1=1 → (⟨⟨1+1⟩+1⟩=1 → 1=1))
(1=1 → (⟨⟨0⋅0⟩+0⟩=0 → 1=1))
(1=1 → (⟨⟨0⋅0⟩+0⟩=1 → 1=1))
(1=1 → (⟨⟨0⋅0⟩+1⟩=0 → 1=1))
(1=1 → (⟨⟨0⋅0⟩+1⟩=1 → 1=1))
(1=1 → (⟨⟨0⋅1⟩+0⟩=0 → 1=1))
(1=1 → (⟨⟨0⋅1⟩+0⟩=1 → 1=1))
(1=1 → (⟨⟨0⋅1⟩+1⟩=0 → 1=1))
(1=1 → (⟨⟨0⋅1⟩+1⟩=1 → 1=1))
(1=1 → (⟨⟨1⋅0⟩+0⟩=0 → 1=1))
(1=1 → (⟨⟨1⋅0⟩+0⟩=1 → 1=1))
(1=1 → (⟨⟨1⋅0⟩+1⟩=0 → 1=1))
(1=1 → (⟨⟨1⋅0⟩+1⟩=1 → 1=1))
(1=1 → (⟨⟨1⋅1⟩+0⟩=0 → 1=1))
(1=1 → (⟨⟨1⋅1⟩+0⟩=1 → 1=1))
(1=1 → (⟨⟨1⋅1⟩+1⟩=0 → 1=1))
(1=1 → (⟨⟨1⋅1⟩+1⟩=1 → 1=1))
(1=1 → (⟨0⋅⟨0+0⟩⟩=0 → 1=1))
(1=1 → (⟨0⋅⟨0+0⟩⟩=1 → 1=1))
(1=1 → (⟨0⋅⟨0+1⟩⟩=0 → 1=1))
(1=1 → (⟨0⋅⟨0+1⟩⟩=1 → 1=1))
(1=1 → (⟨0⋅⟨1+0⟩⟩=0 → 1=1))
(1=1 → (⟨0⋅⟨1+0⟩⟩=1 → 1=1))
(1=1 → (⟨0⋅⟨1+1⟩⟩=0 → 1=1))
(1=1 → (⟨0⋅⟨1+1⟩⟩=1 → 1=1))
(1=1 → (⟨0⋅⟨0⋅0⟩⟩=0 → 1=1))
(1=1 → (⟨0⋅⟨0⋅0⟩⟩=1 → 1=1))
(1=1 → (⟨0⋅⟨0⋅1⟩⟩=0 → 1=1))
(1=1 → (⟨0⋅⟨0⋅1⟩⟩=1 → 1=1))
(1=1 → (⟨0⋅⟨1⋅0⟩⟩=0 → 1=1))
(1=1 → (⟨0⋅⟨1⋅0⟩⟩=1 → 1=1))
(1=1 → (⟨0⋅⟨1⋅1⟩⟩=0 → 1=1))
(1=1 → (⟨0⋅⟨1⋅1⟩⟩=1 → 1=1))
(1=1 → (⟨1⋅⟨0+0⟩⟩=0 → 1=1))
(1=1 → (⟨1⋅⟨0+0⟩⟩=1 → 1=1))
(1=1 → (⟨1⋅⟨0+1⟩⟩=0 → 1=1))
(1=1 → (⟨1⋅⟨0+1⟩⟩=1 → 1=1))
(1=1 → (⟨1⋅⟨1+0⟩⟩=0 → 1=1))
(1=1 → (⟨1⋅⟨1+0⟩⟩=1 → 1=1))
(1=1 → (⟨1⋅⟨1+1⟩⟩=0 → 1=1))
(1=1 → (⟨1⋅⟨1+1⟩⟩=1 → 1=1))
(1=1 → (⟨1⋅⟨0⋅0⟩⟩=0 → 1=1))
(1=1 → (⟨1⋅⟨0⋅0⟩⟩=1 → 1=1))
(1=1 → (⟨1⋅⟨0⋅1⟩⟩=0 → 1=1))
(1=1 → (⟨1⋅⟨0⋅1⟩⟩=1 → 1=1))
(1=1 → (⟨1⋅⟨1⋅0⟩⟩=0 → 1=1))
(1=1 → (⟨1⋅⟨1⋅0⟩⟩=1 → 1=1))
(1=1 → (⟨1⋅⟨1⋅1⟩⟩=0 → 1=1))
(1=1 → (⟨1⋅⟨1⋅1⟩⟩=1 → 1=1))
(1=1 → (⟨⟨0+0⟩⋅0⟩=0 → 1=1))
(1=1 → (⟨⟨0+0⟩⋅0⟩=1 → 1=1))
(1=1 → (⟨⟨0+0⟩⋅1⟩=0 → 1=1))
(1=1 → (⟨⟨0+0⟩⋅1⟩=1 → 1=1))
(1=1 → (⟨⟨0+1⟩⋅0⟩=0 → 1=1))
(1=1 → (⟨⟨0+1⟩⋅0⟩=1 → 1=1))
(1=1 → (⟨⟨0+1⟩⋅1⟩=0 → 1=1))
(1=1 → (⟨⟨0+1⟩⋅1⟩=1 → 1=1))
(1=1 → (⟨⟨1+0⟩⋅0⟩=0 → 1=1))
(1=1 → (⟨⟨1+0⟩⋅0⟩=1 → 1=1))
(1=1 → (⟨⟨1+0⟩⋅1⟩=0 → 1=1))
(1=1 → (⟨⟨1+0⟩⋅1⟩=1 → 1=1))
(1=1 → (⟨⟨1+1⟩⋅0⟩=0 → 1=1))
(1=1 → (⟨⟨1+1⟩⋅0⟩=1 → 1=1))
(1=1 → (⟨⟨1+1⟩⋅1⟩=0 → 1=1))
(1=1 → (⟨⟨1+1⟩⋅1⟩=1 → 1=1))
(1=1 → (⟨⟨0⋅0⟩⋅0⟩=0 → 1=1))
(1=1 → (⟨⟨0⋅0⟩⋅0⟩=1 → 1=1))
(1=1 → (⟨⟨0⋅0⟩⋅1⟩=0 → 1=1))
(1=1 → (⟨⟨0⋅0⟩⋅1⟩=1 → 1=1))
(1=1 → (⟨⟨0⋅1⟩⋅0⟩=0 → 1=1))
(1=1 → (⟨⟨0⋅1⟩⋅0⟩=1 → 1=1))
(1=1 → (⟨⟨0⋅1⟩⋅1⟩=0 → 1=1))
(1=1 → (⟨⟨0⋅1⟩⋅1⟩=1 → 1=1))
(1=1 → (⟨⟨1⋅0⟩⋅0⟩=0 → 1=1))
(1=1 → (⟨⟨1⋅0⟩⋅0⟩=1 → 1=1))
(1=1 → (⟨⟨1⋅0⟩⋅1⟩=0 → 1=1))
(1=1 → (⟨⟨1⋅0⟩⋅1⟩=1 → 1=1))
(1=1 → (⟨⟨1⋅1⟩⋅0⟩=0 → 1=1))
(1=1 → (⟨⟨1⋅1⟩⋅0⟩=1 → 1=1))
(1=1 → (⟨⟨1⋅1⟩⋅1⟩=0 → 1=1))
(1=1 → (⟨⟨1⋅1⟩⋅1⟩=1 → 1=1))
(1=1 → (0<⟨0+⟨0+0⟩⟩ → 1=1))
(1=1 → (0<⟨0+⟨0+1⟩⟩ → 1=1))
(1=1 → (0<⟨0+⟨1+0⟩⟩ → 1=1))
(1=1 → (0<⟨0+⟨1+1⟩⟩ → 1=1))
(1=1 → (0<⟨0+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (0<⟨0+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (0<⟨0+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (0<⟨0+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (0<⟨1+⟨0+0⟩⟩ → 1=1))
(1=1 → (0<⟨1+⟨0+1⟩⟩ → 1=1))
(1=1 → (0<⟨1+⟨1+0⟩⟩ → 1=1))
(1=1 → (0<⟨1+⟨1+1⟩⟩ → 1=1))
(1=1 → (0<⟨1+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (0<⟨1+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (0<⟨1+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (0<⟨1+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (0<⟨⟨0+0⟩+0⟩ → 1=1))
(1=1 → (0<⟨⟨0+0⟩+1⟩ → 1=1))
(1=1 → (0<⟨⟨0+1⟩+0⟩ → 1=1))
(1=1 → (0<⟨⟨0+1⟩+1⟩ → 1=1))
(1=1 → (0<⟨⟨1+0⟩+0⟩ → 1=1))
(1=1 → (0<⟨⟨1+0⟩+1⟩ → 1=1))
(1=1 → (0<⟨⟨1+1⟩+0⟩ → 1=1))
(1=1 → (0<⟨⟨1+1⟩+1⟩ → 1=1))
(1=1 → (0<⟨⟨0⋅0⟩+0⟩ → 1=1))
(1=1 → (0<⟨⟨0⋅0⟩+1⟩ → 1=1))
(1=1 → (0<⟨⟨0⋅1⟩+0⟩ → 1=1))
(1=1 → (0<⟨⟨0⋅1⟩+1⟩ → 1=1))
(1=1 → (0<⟨⟨1⋅0⟩+0⟩ → 1=1))
(1=1 → (0<⟨⟨1⋅0⟩+1⟩ → 1=1))
(1=1 → (0<⟨⟨1⋅1⟩+0⟩ → 1=1))
(1=1 → (0<⟨⟨1⋅1⟩+1⟩ → 1=1))
(1=1 → (0<⟨0⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (0<⟨0⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (0<⟨0⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (0<⟨0⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (0<⟨0⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (0<⟨0⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (0<⟨0⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (0<⟨0⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (0<⟨1⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (0<⟨1⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (0<⟨1⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (0<⟨1⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (0<⟨1⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (0<⟨1⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (0<⟨1⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (0<⟨1⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (0<⟨⟨0+0⟩⋅0⟩ → 1=1))
(1=1 → (0<⟨⟨0+0⟩⋅1⟩ → 1=1))
(1=1 → (0<⟨⟨0+1⟩⋅0⟩ → 1=1))
(1=1 → (0<⟨⟨0+1⟩⋅1⟩ → 1=1))
(1=1 → (0<⟨⟨1+0⟩⋅0⟩ → 1=1))
(1=1 → (0<⟨⟨1+0⟩⋅1⟩ → 1=1))
(1=1 → (0<⟨⟨1+1⟩⋅0⟩ → 1=1))
(1=1 → (0<⟨⟨1+1⟩⋅1⟩ → 1=1))
(1=1 → (0<⟨⟨0⋅0⟩⋅0⟩ → 1=1))
(1=1 → (0<⟨⟨0⋅0⟩⋅1⟩ → 1=1))
(1=1 → (0<⟨⟨0⋅1⟩⋅0⟩ → 1=1))
(1=1 → (0<⟨⟨0⋅1⟩⋅1⟩ → 1=1))
(1=1 → (0<⟨⟨1⋅0⟩⋅0⟩ → 1=1))
(1=1 → (0<⟨⟨1⋅0⟩⋅1⟩ → 1=1))
(1=1 → (0<⟨⟨1⋅1⟩⋅0⟩ → 1=1))
(1=1 → (0<⟨⟨1⋅1⟩⋅1⟩ → 1=1))
(1=1 → (1<⟨0+⟨0+0⟩⟩ → 1=1))
(1=1 → (1<⟨0+⟨0+1⟩⟩ → 1=1))
(1=1 → (1<⟨0+⟨1+0⟩⟩ → 1=1))
(1=1 → (1<⟨0+⟨1+1⟩⟩ → 1=1))
(1=1 → (1<⟨0+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (1<⟨0+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (1<⟨0+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (1<⟨0+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (1<⟨1+⟨0+0⟩⟩ → 1=1))
(1=1 → (1<⟨1+⟨0+1⟩⟩ → 1=1))
(1=1 → (1<⟨1+⟨1+0⟩⟩ → 1=1))
(1=1 → (1<⟨1+⟨1+1⟩⟩ → 1=1))
(1=1 → (1<⟨1+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (1<⟨1+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (1<⟨1+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (1<⟨1+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (1<⟨⟨0+0⟩+0⟩ → 1=1))
(1=1 → (1<⟨⟨0+0⟩+1⟩ → 1=1))
(1=1 → (1<⟨⟨0+1⟩+0⟩ → 1=1))
(1=1 → (1<⟨⟨0+1⟩+1⟩ → 1=1))
(1=1 → (1<⟨⟨1+0⟩+0⟩ → 1=1))
(1=1 → (1<⟨⟨1+0⟩+1⟩ → 1=1))
(1=1 → (1<⟨⟨1+1⟩+0⟩ → 1=1))
(1=1 → (1<⟨⟨1+1⟩+1⟩ → 1=1))
(1=1 → (1<⟨⟨0⋅0⟩+0⟩ → 1=1))
(1=1 → (1<⟨⟨0⋅0⟩+1⟩ → 1=1))
(1=1 → (1<⟨⟨0⋅1⟩+0⟩ → 1=1))
(1=1 → (1<⟨⟨0⋅1⟩+1⟩ → 1=1))
(1=1 → (1<⟨⟨1⋅0⟩+0⟩ → 1=1))
(1=1 → (1<⟨⟨1⋅0⟩+1⟩ → 1=1))
(1=1 → (1<⟨⟨1⋅1⟩+0⟩ → 1=1))
(1=1 → (1<⟨⟨1⋅1⟩+1⟩ → 1=1))
(1=1 → (1<⟨0⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (1<⟨0⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (1<⟨0⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (1<⟨0⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (1<⟨0⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (1<⟨0⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (1<⟨0⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (1<⟨0⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (1<⟨1⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (1<⟨1⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (1<⟨1⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (1<⟨1⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (1<⟨1⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (1<⟨1⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (1<⟨1⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (1<⟨1⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (1<⟨⟨0+0⟩⋅0⟩ → 1=1))
(1=1 → (1<⟨⟨0+0⟩⋅1⟩ → 1=1))
(1=1 → (1<⟨⟨0+1⟩⋅0⟩ → 1=1))
(1=1 → (1<⟨⟨0+1⟩⋅1⟩ → 1=1))
(1=1 → (1<⟨⟨1+0⟩⋅0⟩ → 1=1))
(1=1 → (1<⟨⟨1+0⟩⋅1⟩ → 1=1))
(1=1 → (1<⟨⟨1+1⟩⋅0⟩ → 1=1))
(1=1 → (1<⟨⟨1+1⟩⋅1⟩ → 1=1))
(1=1 → (1<⟨⟨0⋅0⟩⋅0⟩ → 1=1))
(1=1 → (1<⟨⟨0⋅0⟩⋅1⟩ → 1=1))
(1=1 → (1<⟨⟨0⋅1⟩⋅0⟩ → 1=1))
(1=1 → (1<⟨⟨0⋅1⟩⋅1⟩ → 1=1))
(1=1 → (1<⟨⟨1⋅0⟩⋅0⟩ → 1=1))
(1=1 → (1<⟨⟨1⋅0⟩⋅1⟩ → 1=1))
(1=1 → (1<⟨⟨1⋅1⟩⋅0⟩ → 1=1))
(1=1 → (1<⟨⟨1⋅1⟩⋅1⟩ → 1=1))
(1=1 → (⟨0+0⟩<⟨0+0⟩ → 1=1))
(1=1 → (⟨0+0⟩<⟨0+1⟩ → 1=1))
(1=1 → (⟨0+0⟩<⟨1+0⟩ → 1=1))
(1=1 → (⟨0+0⟩<⟨1+1⟩ → 1=1))
(1=1 → (⟨0+0⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (⟨0+0⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (⟨0+0⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (⟨0+0⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (⟨0+1⟩<⟨0+0⟩ → 1=1))
(1=1 → (⟨0+1⟩<⟨0+1⟩ → 1=1))
(1=1 → (⟨0+1⟩<⟨1+0⟩ → 1=1))
(1=1 → (⟨0+1⟩<⟨1+1⟩ → 1=1))
(1=1 → (⟨0+1⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (⟨0+1⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (⟨0+1⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (⟨0+1⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (⟨1+0⟩<⟨0+0⟩ → 1=1))
(1=1 → (⟨1+0⟩<⟨0+1⟩ → 1=1))
(1=1 → (⟨1+0⟩<⟨1+0⟩ → 1=1))
(1=1 → (⟨1+0⟩<⟨1+1⟩ → 1=1))
(1=1 → (⟨1+0⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (⟨1+0⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (⟨1+0⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (⟨1+0⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (⟨1+1⟩<⟨0+0⟩ → 1=1))
(1=1 → (⟨1+1⟩<⟨0+1⟩ → 1=1))
(1=1 → (⟨1+1⟩<⟨1+0⟩ → 1=1))
(1=1 → (⟨1+1⟩<⟨1+1⟩ → 1=1))
(1=1 → (⟨1+1⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (⟨1+1⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (⟨1+1⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (⟨1+1⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (⟨0⋅0⟩<⟨0+0⟩ → 1=1))
(1=1 → (⟨0⋅0⟩<⟨0+1⟩ → 1=1))
(1=1 → (⟨0⋅0⟩<⟨1+0⟩ → 1=1))
(1=1 → (⟨0⋅0⟩<⟨1+1⟩ → 1=1))
(1=1 → (⟨0⋅0⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (⟨0⋅0⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (⟨0⋅0⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (⟨0⋅0⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (⟨0⋅1⟩<⟨0+0⟩ → 1=1))
(1=1 → (⟨0⋅1⟩<⟨0+1⟩ → 1=1))
(1=1 → (⟨0⋅1⟩<⟨1+0⟩ → 1=1))
(1=1 → (⟨0⋅1⟩<⟨1+1⟩ → 1=1))
(1=1 → (⟨0⋅1⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (⟨0⋅1⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (⟨0⋅1⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (⟨0⋅1⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (⟨1⋅0⟩<⟨0+0⟩ → 1=1))
(1=1 → (⟨1⋅0⟩<⟨0+1⟩ → 1=1))
(1=1 → (⟨1⋅0⟩<⟨1+0⟩ → 1=1))
(1=1 → (⟨1⋅0⟩<⟨1+1⟩ → 1=1))
(1=1 → (⟨1⋅0⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (⟨1⋅0⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (⟨1⋅0⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (⟨1⋅0⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (⟨1⋅1⟩<⟨0+0⟩ → 1=1))
(1=1 → (⟨1⋅1⟩<⟨0+1⟩ → 1=1))
(1=1 → (⟨1⋅1⟩<⟨1+0⟩ → 1=1))
(1=1 → (⟨1⋅1⟩<⟨1+1⟩ → 1=1))
(1=1 → (⟨1⋅1⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (⟨1⋅1⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (⟨1⋅1⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (⟨1⋅1⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (⟨0+⟨0+0⟩⟩<0 → 1=1))
(1=1 → (⟨0+⟨0+0⟩⟩<1 → 1=1))
(1=1 → (⟨0+⟨0+1⟩⟩<0 → 1=1))
(1=1 → (⟨0+⟨0+1⟩⟩<1 → 1=1))
(1=1 → (⟨0+⟨1+0⟩⟩<0 → 1=1))
(1=1 → (⟨0+⟨1+0⟩⟩<1 → 1=1))
(1=1 → (⟨0+⟨1+1⟩⟩<0 → 1=1))
(1=1 → (⟨0+⟨1+1⟩⟩<1 → 1=1))
(1=1 → (⟨0+⟨0⋅0⟩⟩<0 → 1=1))
(1=1 → (⟨0+⟨0⋅0⟩⟩<1 → 1=1))
(1=1 → (⟨0+⟨0⋅1⟩⟩<0 → 1=1))
(1=1 → (⟨0+⟨0⋅1⟩⟩<1 → 1=1))
(1=1 → (⟨0+⟨1⋅0⟩⟩<0 → 1=1))
(1=1 → (⟨0+⟨1⋅0⟩⟩<1 → 1=1))
(1=1 → (⟨0+⟨1⋅1⟩⟩<0 → 1=1))
(1=1 → (⟨0+⟨1⋅1⟩⟩<1 → 1=1))
(1=1 → (⟨1+⟨0+0⟩⟩<0 → 1=1))
(1=1 → (⟨1+⟨0+0⟩⟩<1 → 1=1))
(1=1 → (⟨1+⟨0+1⟩⟩<0 → 1=1))
(1=1 → (⟨1+⟨0+1⟩⟩<1 → 1=1))
(1=1 → (⟨1+⟨1+0⟩⟩<0 → 1=1))
(1=1 → (⟨1+⟨1+0⟩⟩<1 → 1=1))
(1=1 → (⟨1+⟨1+1⟩⟩<0 → 1=1))
(1=1 → (⟨1+⟨1+1⟩⟩<1 → 1=1))
(1=1 → (⟨1+⟨0⋅0⟩⟩<0 → 1=1))
(1=1 → (⟨1+⟨0⋅0⟩⟩<1 → 1=1))
(1=1 → (⟨1+⟨0⋅1⟩⟩<0 → 1=1))
(1=1 → (⟨1+⟨0⋅1⟩⟩<1 → 1=1))
(1=1 → (⟨1+⟨1⋅0⟩⟩<0 → 1=1))
(1=1 → (⟨1+⟨1⋅0⟩⟩<1 → 1=1))
(1=1 → (⟨1+⟨1⋅1⟩⟩<0 → 1=1))
(1=1 → (⟨1+⟨1⋅1⟩⟩<1 → 1=1))
(1=1 → (⟨⟨0+0⟩+0⟩<0 → 1=1))
(1=1 → (⟨⟨0+0⟩+0⟩<1 → 1=1))
(1=1 → (⟨⟨0+0⟩+1⟩<0 → 1=1))
(1=1 → (⟨⟨0+0⟩+1⟩<1 → 1=1))
(1=1 → (⟨⟨0+1⟩+0⟩<0 → 1=1))
(1=1 → (⟨⟨0+1⟩+0⟩<1 → 1=1))
(1=1 → (⟨⟨0+1⟩+1⟩<0 → 1=1))
(1=1 → (⟨⟨0+1⟩+1⟩<1 → 1=1))
(1=1 → (⟨⟨1+0⟩+0⟩<0 → 1=1))
(1=1 → (⟨⟨1+0⟩+0⟩<1 → 1=1))
(1=1 → (⟨⟨1+0⟩+1⟩<0 → 1=1))
(1=1 → (⟨⟨1+0⟩+1⟩<1 → 1=1))
(1=1 → (⟨⟨1+1⟩+0⟩<0 → 1=1))
(1=1 → (⟨⟨1+1⟩+0⟩<1 → 1=1))
(1=1 → (⟨⟨1+1⟩+1⟩<0 → 1=1))
(1=1 → (⟨⟨1+1⟩+1⟩<1 → 1=1))
(1=1 → (⟨⟨0⋅0⟩+0⟩<0 → 1=1))
(1=1 → (⟨⟨0⋅0⟩+0⟩<1 → 1=1))
(1=1 → (⟨⟨0⋅0⟩+1⟩<0 → 1=1))
(1=1 → (⟨⟨0⋅0⟩+1⟩<1 → 1=1))
(1=1 → (⟨⟨0⋅1⟩+0⟩<0 → 1=1))
(1=1 → (⟨⟨0⋅1⟩+0⟩<1 → 1=1))
(1=1 → (⟨⟨0⋅1⟩+1⟩<0 → 1=1))
(1=1 → (⟨⟨0⋅1⟩+1⟩<1 → 1=1))
(1=1 → (⟨⟨1⋅0⟩+0⟩<0 → 1=1))
(1=1 → (⟨⟨1⋅0⟩+0⟩<1 → 1=1))
(1=1 → (⟨⟨1⋅0⟩+1⟩<0 → 1=1))
(1=1 → (⟨⟨1⋅0⟩+1⟩<1 → 1=1))
(1=1 → (⟨⟨1⋅1⟩+0⟩<0 → 1=1))
(1=1 → (⟨⟨1⋅1⟩+0⟩<1 → 1=1))
(1=1 → (⟨⟨1⋅1⟩+1⟩<0 → 1=1))
(1=1 → (⟨⟨1⋅1⟩+1⟩<1 → 1=1))
(1=1 → (⟨0⋅⟨0+0⟩⟩<0 → 1=1))
(1=1 → (⟨0⋅⟨0+0⟩⟩<1 → 1=1))
(1=1 → (⟨0⋅⟨0+1⟩⟩<0 → 1=1))
(1=1 → (⟨0⋅⟨0+1⟩⟩<1 → 1=1))
(1=1 → (⟨0⋅⟨1+0⟩⟩<0 → 1=1))
(1=1 → (⟨0⋅⟨1+0⟩⟩<1 → 1=1))
(1=1 → (⟨0⋅⟨1+1⟩⟩<0 → 1=1))
(1=1 → (⟨0⋅⟨1+1⟩⟩<1 → 1=1))
(1=1 → (⟨0⋅⟨0⋅0⟩⟩<0 → 1=1))
(1=1 → (⟨0⋅⟨0⋅0⟩⟩<1 → 1=1))
(1=1 → (⟨0⋅⟨0⋅1⟩⟩<0 → 1=1))
(1=1 → (⟨0⋅⟨0⋅1⟩⟩<1 → 1=1))
(1=1 → (⟨0⋅⟨1⋅0⟩⟩<0 → 1=1))
(1=1 → (⟨0⋅⟨1⋅0⟩⟩<1 → 1=1))
(1=1 → (⟨0⋅⟨1⋅1⟩⟩<0 → 1=1))
(1=1 → (⟨0⋅⟨1⋅1⟩⟩<1 → 1=1))
(1=1 → (⟨1⋅⟨0+0⟩⟩<0 → 1=1))
(1=1 → (⟨1⋅⟨0+0⟩⟩<1 → 1=1))
(1=1 → (⟨1⋅⟨0+1⟩⟩<0 → 1=1))
(1=1 → (⟨1⋅⟨0+1⟩⟩<1 → 1=1))
(1=1 → (⟨1⋅⟨1+0⟩⟩<0 → 1=1))
(1=1 → (⟨1⋅⟨1+0⟩⟩<1 → 1=1))
(1=1 → (⟨1⋅⟨1+1⟩⟩<0 → 1=1))
(1=1 → (⟨1⋅⟨1+1⟩⟩<1 → 1=1))
(1=1 → (⟨1⋅⟨0⋅0⟩⟩<0 → 1=1))
(1=1 → (⟨1⋅⟨0⋅0⟩⟩<1 → 1=1))
(1=1 → (⟨1⋅⟨0⋅1⟩⟩<0 → 1=1))
(1=1 → (⟨1⋅⟨0⋅1⟩⟩<1 → 1=1))
(1=1 → (⟨1⋅⟨1⋅0⟩⟩<0 → 1=1))
(1=1 → (⟨1⋅⟨1⋅0⟩⟩<1 → 1=1))
(1=1 → (⟨1⋅⟨1⋅1⟩⟩<0 → 1=1))
(1=1 → (⟨1⋅⟨1⋅1⟩⟩<1 → 1=1))
(1=1 → (⟨⟨0+0⟩⋅0⟩<0 → 1=1))
(1=1 → (⟨⟨0+0⟩⋅0⟩<1 → 1=1))
(1=1 → (⟨⟨0+0⟩⋅1⟩<0 → 1=1))
(1=1 → (⟨⟨0+0⟩⋅1⟩<1 → 1=1))
(1=1 → (⟨⟨0+1⟩⋅0⟩<0 → 1=1))
(1=1 → (⟨⟨0+1⟩⋅0⟩<1 → 1=1))
(1=1 → (⟨⟨0+1⟩⋅1⟩<0 → 1=1))
(1=1 → (⟨⟨0+1⟩⋅1⟩<1 → 1=1))
(1=1 → (⟨⟨1+0⟩⋅0⟩<0 → 1=1))
(1=1 → (⟨⟨1+0⟩⋅0⟩<1 → 1=1))
(1=1 → (⟨⟨1+0⟩⋅1⟩<0 → 1=1))
(1=1 → (⟨⟨1+0⟩⋅1⟩<1 → 1=1))
(1=1 → (⟨⟨1+1⟩⋅0⟩<0 → 1=1))
(1=1 → (⟨⟨1+1⟩⋅0⟩<1 → 1=1))
(1=1 → (⟨⟨1+1⟩⋅1⟩<0 → 1=1))
(1=1 → (⟨⟨1+1⟩⋅1⟩<1 → 1=1))
(1=1 → (⟨⟨0⋅0⟩⋅0⟩<0 → 1=1))
(1=1 → (⟨⟨0⋅0⟩⋅0⟩<1 → 1=1))
(1=1 → (⟨⟨0⋅0⟩⋅1⟩<0 → 1=1))
(1=1 → (⟨⟨0⋅0⟩⋅1⟩<1 → 1=1))
(1=1 → (⟨⟨0⋅1⟩⋅0⟩<0 → 1=1))
(1=1 → (⟨⟨0⋅1⟩⋅0⟩<1 → 1=1))
(1=1 → (⟨⟨0⋅1⟩⋅1⟩<0 → 1=1))
(1=1 → (⟨⟨0⋅1⟩⋅1⟩<1 → 1=1))
(1=1 → (⟨⟨1⋅0⟩⋅0⟩<0 → 1=1))
(1=1 → (⟨⟨1⋅0⟩⋅0⟩<1 → 1=1))
(1=1 → (⟨⟨1⋅0⟩⋅1⟩<0 → 1=1))
(1=1 → (⟨⟨1⋅0⟩⋅1⟩<1 → 1=1))
(1=1 → (⟨⟨1⋅1⟩⋅0⟩<0 → 1=1))
(1=1 → (⟨⟨1⋅1⟩⋅0⟩<1 → 1=1))
(1=1 → (⟨⟨1⋅1⟩⋅1⟩<0 → 1=1))
(1=1 → (⟨⟨1⋅1⟩⋅1⟩<1 → 1=1))
(1=1 → (¬¬0=⟨0+0⟩ → 1=1))
(1=1 → (¬¬0=⟨0+1⟩ → 1=1))
(1=1 → (¬¬0=⟨1+0⟩ → 1=1))
(1=1 → (¬¬0=⟨1+1⟩ → 1=1))
(1=1 → (¬¬0=⟨0⋅0⟩ → 1=1))
(1=1 → (¬¬0=⟨0⋅1⟩ → 1=1))
(1=1 → (¬¬0=⟨1⋅0⟩ → 1=1))
(1=1 → (¬¬0=⟨1⋅1⟩ → 1=1))
(1=1 → (¬¬1=⟨0+0⟩ → 1=1))
(1=1 → (¬¬1=⟨0+1⟩ → 1=1))
(1=1 → (¬¬1=⟨1+0⟩ → 1=1))
(1=1 → (¬¬1=⟨1+1⟩ → 1=1))
(1=1 → (¬¬1=⟨0⋅0⟩ → 1=1))
(1=1 → (¬¬1=⟨0⋅1⟩ → 1=1))
(1=1 → (¬¬1=⟨1⋅0⟩ → 1=1))
(1=1 → (¬¬1=⟨1⋅1⟩ → 1=1))
(1=1 → (¬¬⟨0+0⟩=0 → 1=1))
(1=1 → (¬¬⟨0+0⟩=1 → 1=1))
(1=1 → (¬¬⟨0+1⟩=0 → 1=1))
(1=1 → (¬¬⟨0+1⟩=1 → 1=1))
(1=1 → (¬¬⟨1+0⟩=0 → 1=1))
(1=1 → (¬¬⟨1+0⟩=1 → 1=1))
(1=1 → (¬¬⟨1+1⟩=0 → 1=1))
(1=1 → (¬¬⟨1+1⟩=1 → 1=1))
(1=1 → (¬¬⟨0⋅0⟩=0 → 1=1))
(1=1 → (¬¬⟨0⋅0⟩=1 → 1=1))
(1=1 → (¬¬⟨0⋅1⟩=0 → 1=1))
(1=1 → (¬¬⟨0⋅1⟩=1 → 1=1))
(1=1 → (¬¬⟨1⋅0⟩=0 → 1=1))
(1=1 → (¬¬⟨1⋅0⟩=1 → 1=1))
(1=1 → (¬¬⟨1⋅1⟩=0 → 1=1))
(1=1 → (¬¬⟨1⋅1⟩=1 → 1=1))
(1=1 → (¬¬0<⟨0+0⟩ → 1=1))
(1=1 → (¬¬0<⟨0+1⟩ → 1=1))
(1=1 → (¬¬0<⟨1+0⟩ → 1=1))
(1=1 → (¬¬0<⟨1+1⟩ → 1=1))
(1=1 → (¬¬0<⟨0⋅0⟩ → 1=1))
(1=1 → (¬¬0<⟨0⋅1⟩ → 1=1))
(1=1 → (¬¬0<⟨1⋅0⟩ → 1=1))
(1=1 → (¬¬0<⟨1⋅1⟩ → 1=1))
(1=1 → (¬¬1<⟨0+0⟩ → 1=1))
(1=1 → (¬¬1<⟨0+1⟩ → 1=1))
(1=1 → (¬¬1<⟨1+0⟩ → 1=1))
(1=1 → (¬¬1<⟨1+1⟩ → 1=1))
(1=1 → (¬¬1<⟨0⋅0⟩ → 1=1))
(1=1 → (¬¬1<⟨0⋅1⟩ → 1=1))
(1=1 → (¬¬1<⟨1⋅0⟩ → 1=1))
(1=1 → (¬¬1<⟨1⋅1⟩ → 1=1))
(1=1 → (¬¬⟨0+0⟩<0 → 1=1))
(1=1 → (¬¬⟨0+0⟩<1 → 1=1))
(1=1 → (¬¬⟨0+1⟩<0 → 1=1))
(1=1 → (¬¬⟨0+1⟩<1 → 1=1))
(1=1 → (¬¬⟨1+0⟩<0 → 1=1))
(1=1 → (¬¬⟨1+0⟩<1 → 1=1))
(1=1 → (¬¬⟨1+1⟩<0 → 1=1))
(1=1 → (¬¬⟨1+1⟩<1 → 1=1))
(1=1 → (¬¬⟨0⋅0⟩<0 → 1=1))
(1=1 → (¬¬⟨0⋅0⟩<1 → 1=1))
(1=1 → (¬¬⟨0⋅1⟩<0 → 1=1))
(1=1 → (¬¬⟨0⋅1⟩<1 → 1=1))
(1=1 → (¬¬⟨1⋅0⟩<0 → 1=1))
(1=1 → (¬¬⟨1⋅0⟩<1 → 1=1))
(1=1 → (¬¬⟨1⋅1⟩<0 → 1=1))
(1=1 → (¬¬⟨1⋅1⟩<1 → 1=1))
(1=1 → (¬¬¬¬0=0 → 1=1))
(1=1 → (¬¬¬¬0=1 → 1=1))
(1=1 → (¬¬¬¬1=0 → 1=1))
(1=1 → (¬¬¬¬1=1 → 1=1))
(1=1 → (¬¬¬¬0<0 → 1=1))
(1=1 → (¬¬¬¬0<1 → 1=1))
(1=1 → (¬¬¬¬1<0 → 1=1))
(1=1 → (¬¬¬¬1<1 → 1=1))
(1=1 → (¬¬¬∀x. 0=x → 1=1))
(1=1 → (¬¬¬∀x. 1=x → 1=1))
(1=1 → (¬¬¬∀x. x=0 → 1=1))
(1=1 → (¬¬¬∀x. x=1 → 1=1))
(1=1 → (¬¬¬∀x. x=x → 1=1))
(1=1 → (¬¬¬∀x. x=x → 1=1))
(1=1 → (¬¬¬∀x. 0<x → 1=1))
(1=1 → (¬¬¬∀x. 1<x → 1=1))
(1=1 → (¬¬¬∀x. x<0 → 1=1))
(1=1 → (¬¬¬∀x. x<1 → 1=1))
(1=1 → (¬¬¬∀x. x<x → 1=1))
(1=1 → (¬¬¬∀x. x<x → 1=1))
(1=1 → (¬¬∀y. 0=y → 1=1))
(1=1 → (¬¬∀y. 1=y → 1=1))
(1=1 → (¬¬∀y. y=0 → 1=1))
(1=1 → (¬¬∀y. y=1 → 1=1))
(1=1 → (¬¬∀y. 0<y → 1=1))
(1=1 → (¬¬∀y. 1<y → 1=1))
(1=1 → (¬¬∀y. y<0 → 1=1))
(1=1 → (¬¬∀y. y<1 → 1=1))
(1=1 → (¬¬∀x. ¬0=x → 1=1))
(1=1 → (¬¬∀x. ¬1=x → 1=1))
(1=1 → (¬¬∀x. ¬x=0 → 1=1))
(1=1 → (¬¬∀x. ¬x=1 → 1=1))
(1=1 → (¬¬∀x. ¬x=x → 1=1))
(1=1 → (¬¬∀x. ¬x=x → 1=1))
(1=1 → (¬¬∀x. ¬0<x → 1=1))
(1=1 → (¬¬∀x. ¬1<x → 1=1))
(1=1 → (¬¬∀x. ¬x<0 → 1=1))
(1=1 → (¬¬∀x. ¬x<1 → 1=1))
(1=1 → (¬¬∀x. ¬x<x → 1=1))
(1=1 → (¬¬∀x. ¬x<x → 1=1))
(1=1 → (¬∀z. 0=z → 1=1))
(1=1 → (¬∀x. 0=⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. 0=⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. 0=⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. 0=⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. 0=⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. 0=⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. 0=⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. 0=⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. 0=⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. 0=⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. 0=⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. 0=⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀z. 1=z → 1=1))
(1=1 → (¬∀x. 1=⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. 1=⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. 1=⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. 1=⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. 1=⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. 1=⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. 1=⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. 1=⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. 1=⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. 1=⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. 1=⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. 1=⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. x=⟨0+0⟩ → 1=1))
(1=1 → (¬∀x. x=⟨0+1⟩ → 1=1))
(1=1 → (¬∀x. x=⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. x=⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. x=⟨1+0⟩ → 1=1))
(1=1 → (¬∀x. x=⟨1+1⟩ → 1=1))
(1=1 → (¬∀x. x=⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. x=⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. x=⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. x=⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. x=⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. x=⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. x=⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. x=⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. x=⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. x=⟨0⋅0⟩ → 1=1))
(1=1 → (¬∀x. x=⟨0⋅1⟩ → 1=1))
(1=1 → (¬∀x. x=⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. x=⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. x=⟨1⋅0⟩ → 1=1))
(1=1 → (¬∀x. x=⟨1⋅1⟩ → 1=1))
(1=1 → (¬∀x. x=⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. x=⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. x=⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. x=⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. x=⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. x=⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. x=⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. x=⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. x=⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀y. y=y → 1=1))
(1=1 → (¬∀y. y=y → 1=1))
(1=1 → (¬∀z. z=0 → 1=1))
(1=1 → (¬∀z. z=1 → 1=1))
(1=1 → (¬∀x. ⟨0+0⟩=x → 1=1))
(1=1 → (¬∀x. ⟨0+1⟩=x → 1=1))
(1=1 → (¬∀x. ⟨0+x⟩=0 → 1=1))
(1=1 → (¬∀x. ⟨0+x⟩=1 → 1=1))
(1=1 → (¬∀x. ⟨0+x⟩=x → 1=1))
(1=1 → (¬∀x. ⟨0+x⟩=x → 1=1))
(1=1 → (¬∀x. ⟨1+0⟩=x → 1=1))
(1=1 → (¬∀x. ⟨1+1⟩=x → 1=1))
(1=1 → (¬∀x. ⟨1+x⟩=0 → 1=1))
(1=1 → (¬∀x. ⟨1+x⟩=1 → 1=1))
(1=1 → (¬∀x. ⟨1+x⟩=x → 1=1))
(1=1 → (¬∀x. ⟨1+x⟩=x → 1=1))
(1=1 → (¬∀x. ⟨x+0⟩=0 → 1=1))
(1=1 → (¬∀x. ⟨x+0⟩=1 → 1=1))
(1=1 → (¬∀x. ⟨x+0⟩=x → 1=1))
(1=1 → (¬∀x. ⟨x+0⟩=x → 1=1))
(1=1 → (¬∀x. ⟨x+1⟩=0 → 1=1))
(1=1 → (¬∀x. ⟨x+1⟩=1 → 1=1))
(1=1 → (¬∀x. ⟨x+1⟩=x → 1=1))
(1=1 → (¬∀x. ⟨x+1⟩=x → 1=1))
(1=1 → (¬∀x. ⟨x+x⟩=0 → 1=1))
(1=1 → (¬∀x. ⟨x+x⟩=0 → 1=1))
(1=1 → (¬∀x. ⟨x+x⟩=1 → 1=1))
(1=1 → (¬∀x. ⟨x+x⟩=1 → 1=1))
(1=1 → (¬∀x. ⟨x+x⟩=x → 1=1))
(1=1 → (¬∀x. ⟨x+x⟩=x → 1=1))
(1=1 → (¬∀x. ⟨x+x⟩=x → 1=1))
(1=1 → (¬∀x. ⟨0⋅0⟩=x → 1=1))
(1=1 → (¬∀x. ⟨0⋅1⟩=x → 1=1))
(1=1 → (¬∀x. ⟨0⋅x⟩=0 → 1=1))
(1=1 → (¬∀x. ⟨0⋅x⟩=1 → 1=1))
(1=1 → (¬∀x. ⟨0⋅x⟩=x → 1=1))
(1=1 → (¬∀x. ⟨0⋅x⟩=x → 1=1))
(1=1 → (¬∀x. ⟨1⋅0⟩=x → 1=1))
(1=1 → (¬∀x. ⟨1⋅1⟩=x → 1=1))
(1=1 → (¬∀x. ⟨1⋅x⟩=0 → 1=1))
(1=1 → (¬∀x. ⟨1⋅x⟩=1 → 1=1))
(1=1 → (¬∀x. ⟨1⋅x⟩=x → 1=1))
(1=1 → (¬∀x. ⟨1⋅x⟩=x → 1=1))
(1=1 → (¬∀x. ⟨x⋅0⟩=0 → 1=1))
(1=1 → (¬∀x. ⟨x⋅0⟩=1 → 1=1))
(1=1 → (¬∀x. ⟨x⋅0⟩=x → 1=1))
(1=1 → (¬∀x. ⟨x⋅0⟩=x → 1=1))
(1=1 → (¬∀x. ⟨x⋅1⟩=0 → 1=1))
(1=1 → (¬∀x. ⟨x⋅1⟩=1 → 1=1))
(1=1 → (¬∀x. ⟨x⋅1⟩=x → 1=1))
(1=1 → (¬∀x. ⟨x⋅1⟩=x → 1=1))
(1=1 → (¬∀x. ⟨x⋅x⟩=0 → 1=1))
(1=1 → (¬∀x. ⟨x⋅x⟩=0 → 1=1))
(1=1 → (¬∀x. ⟨x⋅x⟩=1 → 1=1))
(1=1 → (¬∀x. ⟨x⋅x⟩=1 → 1=1))
(1=1 → (¬∀x. ⟨x⋅x⟩=x → 1=1))
(1=1 → (¬∀x. ⟨x⋅x⟩=x → 1=1))
(1=1 → (¬∀x. ⟨x⋅x⟩=x → 1=1))
(1=1 → (¬∀z. 0<z → 1=1))
(1=1 → (¬∀x. 0<⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. 0<⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. 0<⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. 0<⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. 0<⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. 0<⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. 0<⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. 0<⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. 0<⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. 0<⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. 0<⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. 0<⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀z. 1<z → 1=1))
(1=1 → (¬∀x. 1<⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. 1<⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. 1<⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. 1<⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. 1<⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. 1<⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. 1<⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. 1<⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. 1<⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. 1<⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. 1<⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. 1<⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. x<⟨0+0⟩ → 1=1))
(1=1 → (¬∀x. x<⟨0+1⟩ → 1=1))
(1=1 → (¬∀x. x<⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. x<⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. x<⟨1+0⟩ → 1=1))
(1=1 → (¬∀x. x<⟨1+1⟩ → 1=1))
(1=1 → (¬∀x. x<⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. x<⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. x<⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. x<⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. x<⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. x<⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. x<⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. x<⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. x<⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. x<⟨0⋅0⟩ → 1=1))
(1=1 → (¬∀x. x<⟨0⋅1⟩ → 1=1))
(1=1 → (¬∀x. x<⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. x<⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. x<⟨1⋅0⟩ → 1=1))
(1=1 → (¬∀x. x<⟨1⋅1⟩ → 1=1))
(1=1 → (¬∀x. x<⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. x<⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. x<⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. x<⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. x<⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. x<⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. x<⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. x<⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. x<⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀y. y<y → 1=1))
(1=1 → (¬∀y. y<y → 1=1))
(1=1 → (¬∀z. z<0 → 1=1))
(1=1 → (¬∀z. z<1 → 1=1))
(1=1 → (¬∀x. ⟨0+0⟩<x → 1=1))
(1=1 → (¬∀x. ⟨0+1⟩<x → 1=1))
(1=1 → (¬∀x. ⟨0+x⟩<0 → 1=1))
(1=1 → (¬∀x. ⟨0+x⟩<1 → 1=1))
(1=1 → (¬∀x. ⟨0+x⟩<x → 1=1))
(1=1 → (¬∀x. ⟨0+x⟩<x → 1=1))
(1=1 → (¬∀x. ⟨1+0⟩<x → 1=1))
(1=1 → (¬∀x. ⟨1+1⟩<x → 1=1))
(1=1 → (¬∀x. ⟨1+x⟩<0 → 1=1))
(1=1 → (¬∀x. ⟨1+x⟩<1 → 1=1))
(1=1 → (¬∀x. ⟨1+x⟩<x → 1=1))
(1=1 → (¬∀x. ⟨1+x⟩<x → 1=1))
(1=1 → (¬∀x. ⟨x+0⟩<0 → 1=1))
(1=1 → (¬∀x. ⟨x+0⟩<1 → 1=1))
(1=1 → (¬∀x. ⟨x+0⟩<x → 1=1))
(1=1 → (¬∀x. ⟨x+0⟩<x → 1=1))
(1=1 → (¬∀x. ⟨x+1⟩<0 → 1=1))
(1=1 → (¬∀x. ⟨x+1⟩<1 → 1=1))
(1=1 → (¬∀x. ⟨x+1⟩<x → 1=1))
(1=1 → (¬∀x. ⟨x+1⟩<x → 1=1))
(1=1 → (¬∀x. ⟨x+x⟩<0 → 1=1))
(1=1 → (¬∀x. ⟨x+x⟩<0 → 1=1))
(1=1 → (¬∀x. ⟨x+x⟩<1 → 1=1))
(1=1 → (¬∀x. ⟨x+x⟩<1 → 1=1))
(1=1 → (¬∀x. ⟨x+x⟩<x → 1=1))
(1=1 → (¬∀x. ⟨x+x⟩<x → 1=1))
(1=1 → (¬∀x. ⟨x+x⟩<x → 1=1))
(1=1 → (¬∀x. ⟨0⋅0⟩<x → 1=1))
(1=1 → (¬∀x. ⟨0⋅1⟩<x → 1=1))
(1=1 → (¬∀x. ⟨0⋅x⟩<0 → 1=1))
(1=1 → (¬∀x. ⟨0⋅x⟩<1 → 1=1))
(1=1 → (¬∀x. ⟨0⋅x⟩<x → 1=1))
(1=1 → (¬∀x. ⟨0⋅x⟩<x → 1=1))
(1=1 → (¬∀x. ⟨1⋅0⟩<x → 1=1))
(1=1 → (¬∀x. ⟨1⋅1⟩<x → 1=1))
(1=1 → (¬∀x. ⟨1⋅x⟩<0 → 1=1))
(1=1 → (¬∀x. ⟨1⋅x⟩<1 → 1=1))
(1=1 → (¬∀x. ⟨1⋅x⟩<x → 1=1))
(1=1 → (¬∀x. ⟨1⋅x⟩<x → 1=1))
(1=1 → (¬∀x. ⟨x⋅0⟩<0 → 1=1))
(1=1 → (¬∀x. ⟨x⋅0⟩<1 → 1=1))
(1=1 → (¬∀x. ⟨x⋅0⟩<x → 1=1))
(1=1 → (¬∀x. ⟨x⋅0⟩<x → 1=1))
(1=1 → (¬∀x. ⟨x⋅1⟩<0 → 1=1))
(1=1 → (¬∀x. ⟨x⋅1⟩<1 → 1=1))
(1=1 → (¬∀x. ⟨x⋅1⟩<x → 1=1))
(1=1 → (¬∀x. ⟨x⋅1⟩<x → 1=1))
(1=1 → (¬∀x. ⟨x⋅x⟩<0 → 1=1))
(1=1 → (¬∀x. ⟨x⋅x⟩<0 → 1=1))
(1=1 → (¬∀x. ⟨x⋅x⟩<1 → 1=1))
(1=1 → (¬∀x. ⟨x⋅x⟩<1 → 1=1))
(1=1 → (¬∀x. ⟨x⋅x⟩<x → 1=1))
(1=1 → (¬∀x. ⟨x⋅x⟩<x → 1=1))
(1=1 → (¬∀x. ⟨x⋅x⟩<x → 1=1))
(1=1 → (¬∀y. ¬0=y → 1=1))
(1=1 → (¬∀y. ¬1=y → 1=1))
(1=1 → (¬∀y. ¬y=0 → 1=1))
(1=1 → (¬∀y. ¬y=1 → 1=1))
(1=1 → (¬∀y. ¬0<y → 1=1))
(1=1 → (¬∀y. ¬1<y → 1=1))
(1=1 → (¬∀y. ¬y<0 → 1=1))
(1=1 → (¬∀y. ¬y<1 → 1=1))
(1=1 → (¬∀x. ¬¬0=x → 1=1))
(1=1 → (¬∀x. ¬¬1=x → 1=1))
(1=1 → (¬∀x. ¬¬x=0 → 1=1))
(1=1 → (¬∀x. ¬¬x=1 → 1=1))
(1=1 → (¬∀x. ¬¬x=x → 1=1))
(1=1 → (¬∀x. ¬¬x=x → 1=1))
(1=1 → (¬∀x. ¬¬0<x → 1=1))
(1=1 → (¬∀x. ¬¬1<x → 1=1))
(1=1 → (¬∀x. ¬¬x<0 → 1=1))
(1=1 → (¬∀x. ¬¬x<1 → 1=1))
(1=1 → (¬∀x. ¬¬x<x → 1=1))
(1=1 → (¬∀x. ¬¬x<x → 1=1))
(1=1 → (¬∀y. ∀x. x=y → 1=1))
(1=1 → (¬∀x. ∀y. x=y → 1=1))
(1=1 → (¬∀x. ∀y. y=x → 1=1))
(1=1 → (¬∀y. ∀x. y=x → 1=1))
(1=1 → (¬∀y. ∀x. x<y → 1=1))
(1=1 → (¬∀x. ∀y. x<y → 1=1))
(1=1 → (¬∀x. ∀y. y<x → 1=1))
(1=1 → (¬∀y. ∀x. y<x → 1=1))
(1=1 → (∀x3. 0=x3 → 1=1))
(1=1 → (∀y. 0=⟨0+y⟩ → 1=1))
(1=1 → (∀y. 0=⟨1+y⟩ → 1=1))
(1=1 → (∀y. 0=⟨y+0⟩ → 1=1))
(1=1 → (∀y. 0=⟨y+1⟩ → 1=1))
(1=1 → (∀y. 0=⟨0⋅y⟩ → 1=1))
(1=1 → (∀y. 0=⟨1⋅y⟩ → 1=1))
(1=1 → (∀y. 0=⟨y⋅0⟩ → 1=1))
(1=1 → (∀y. 0=⟨y⋅1⟩ → 1=1))
(1=1 → (∀x3. 1=x3 → 1=1))
(1=1 → (∀y. 1=⟨0+y⟩ → 1=1))
(1=1 → (∀y. 1=⟨1+y⟩ → 1=1))
(1=1 → (∀y. 1=⟨y+0⟩ → 1=1))
(1=1 → (∀y. 1=⟨y+1⟩ → 1=1))
(1=1 → (∀y. 1=⟨0⋅y⟩ → 1=1))
(1=1 → (∀y. 1=⟨1⋅y⟩ → 1=1))
(1=1 → (∀y. 1=⟨y⋅0⟩ → 1=1))
(1=1 → (∀y. 1=⟨y⋅1⟩ → 1=1))
(1=1 → (∀y. y=⟨0+0⟩ → 1=1))
(1=1 → (∀y. y=⟨0+1⟩ → 1=1))
(1=1 → (∀y. y=⟨1+0⟩ → 1=1))
(1=1 → (∀y. y=⟨1+1⟩ → 1=1))
(1=1 → (∀y. y=⟨0⋅0⟩ → 1=1))
(1=1 → (∀y. y=⟨0⋅1⟩ → 1=1))
(1=1 → (∀y. y=⟨1⋅0⟩ → 1=1))
(1=1 → (∀y. y=⟨1⋅1⟩ → 1=1))
(1=1 → (∀y. ⟨0+0⟩=y → 1=1))
(1=1 → (∀y. ⟨0+1⟩=y → 1=1))
(1=1 → (∀y. ⟨1+0⟩=y → 1=1))
(1=1 → (∀y. ⟨1+1⟩=y → 1=1))
(1=1 → (∀y. ⟨0⋅0⟩=y → 1=1))
(1=1 → (∀y. ⟨0⋅1⟩=y → 1=1))
(1=1 → (∀y. ⟨1⋅0⟩=y → 1=1))
(1=1 → (∀y. ⟨1⋅1⟩=y → 1=1))
(1=1 → (∀x3. x3=0 → 1=1))
(1=1 → (∀x3. x3=1 → 1=1))
(1=1 → (∀y. ⟨0+y⟩=0 → 1=1))
(1=1 → (∀y. ⟨0+y⟩=1 → 1=1))
(1=1 → (∀y. ⟨1+y⟩=0 → 1=1))
(1=1 → (∀y. ⟨1+y⟩=1 → 1=1))
(1=1 → (∀y. ⟨y+0⟩=0 → 1=1))
(1=1 → (∀y. ⟨y+0⟩=1 → 1=1))
(1=1 → (∀y. ⟨y+1⟩=0 → 1=1))
(1=1 → (∀y. ⟨y+1⟩=1 → 1=1))
(1=1 → (∀y. ⟨0⋅y⟩=0 → 1=1))
(1=1 → (∀y. ⟨0⋅y⟩=1 → 1=1))
(1=1 → (∀y. ⟨1⋅y⟩=0 → 1=1))
(1=1 → (∀y. ⟨1⋅y⟩=1 → 1=1))
(1=1 → (∀y. ⟨y⋅0⟩=0 → 1=1))
(1=1 → (∀y. ⟨y⋅0⟩=1 → 1=1))
(1=1 → (∀y. ⟨y⋅1⟩=0 → 1=1))
(1=1 → (∀y. ⟨y⋅1⟩=1 → 1=1))
(1=1 → (∀x3. 0<x3 → 1=1))
(1=1 → (∀y. 0<⟨0+y⟩ → 1=1))
(1=1 → (∀y. 0<⟨1+y⟩ → 1=1))
(1=1 → (∀y. 0<⟨y+0⟩ → 1=1))
(1=1 → (∀y. 0<⟨y+1⟩ → 1=1))
(1=1 → (∀y. 0<⟨0⋅y⟩ → 1=1))
(1=1 → (∀y. 0<⟨1⋅y⟩ → 1=1))
(1=1 → (∀y. 0<⟨y⋅0⟩ → 1=1))
(1=1 → (∀y. 0<⟨y⋅1⟩ → 1=1))
(1=1 → (∀x3. 1<x3 → 1=1))
(1=1 → (∀y. 1<⟨0+y⟩ → 1=1))
(1=1 → (∀y. 1<⟨1+y⟩ → 1=1))
(1=1 → (∀y. 1<⟨y+0⟩ → 1=1))
(1=1 → (∀y. 1<⟨y+1⟩ → 1=1))
(1=1 → (∀y. 1<⟨0⋅y⟩ → 1=1))
(1=1 → (∀y. 1<⟨1⋅y⟩ → 1=1))
(1=1 → (∀y. 1<⟨y⋅0⟩ → 1=1))
(1=1 → (∀y. 1<⟨y⋅1⟩ → 1=1))
(1=1 → (∀y. y<⟨0+0⟩ → 1=1))
(1=1 → (∀y. y<⟨0+1⟩ → 1=1))
(1=1 → (∀y. y<⟨1+0⟩ → 1=1))
(1=1 → (∀y. y<⟨1+1⟩ → 1=1))
(1=1 → (∀y. y<⟨0⋅0⟩ → 1=1))
(1=1 → (∀y. y<⟨0⋅1⟩ → 1=1))
(1=1 → (∀y. y<⟨1⋅0⟩ → 1=1))
(1=1 → (∀y. y<⟨1⋅1⟩ → 1=1))
(1=1 → (∀y. ⟨0+0⟩<y → 1=1))
(1=1 → (∀y. ⟨0+1⟩<y → 1=1))
(1=1 → (∀y. ⟨1+0⟩<y → 1=1))
(1=1 → (∀y. ⟨1+1⟩<y → 1=1))
(1=1 → (∀y. ⟨0⋅0⟩<y → 1=1))
(1=1 → (∀y. ⟨0⋅1⟩<y → 1=1))
(1=1 → (∀y. ⟨1⋅0⟩<y → 1=1))
(1=1 → (∀y. ⟨1⋅1⟩<y → 1=1))
(1=1 → (∀x3. x3<0 → 1=1))
(1=1 → (∀x3. x3<1 → 1=1))
(1=1 → (∀y. ⟨0+y⟩<0 → 1=1))
(1=1 → (∀y. ⟨0+y⟩<1 → 1=1))
(1=1 → (∀y. ⟨1+y⟩<0 → 1=1))
(1=1 → (∀y. ⟨1+y⟩<1 → 1=1))
(1=1 → (∀y. ⟨y+0⟩<0 → 1=1))
(1=1 → (∀y. ⟨y+0⟩<1 → 1=1))
(1=1 → (∀y. ⟨y+1⟩<0 → 1=1))
(1=1 → (∀y. ⟨y+1⟩<1 → 1=1))
(1=1 → (∀y. ⟨0⋅y⟩<0 → 1=1))
(1=1 → (∀y. ⟨0⋅y⟩<1 → 1=1))
(1=1 → (∀y. ⟨1⋅y⟩<0 → 1=1))
(1=1 → (∀y. ⟨1⋅y⟩<1 → 1=1))
(1=1 → (∀y. ⟨y⋅0⟩<0 → 1=1))
(1=1 → (∀y. ⟨y⋅0⟩<1 → 1=1))
(1=1 → (∀y. ⟨y⋅1⟩<0 → 1=1))
(1=1 → (∀y. ⟨y⋅1⟩<1 → 1=1))
(1=1 → (∀z. ¬0=z → 1=1))
(1=1 → (∀x. ¬0=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬0=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬0=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬0=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬0=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬0=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬0=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬0=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬0=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬0=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬0=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬0=⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ¬1=z → 1=1))
(1=1 → (∀x. ¬1=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬1=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬1=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬1=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬1=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬1=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬1=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬1=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬1=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬1=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬1=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬1=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨0+0⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨0+1⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨1+0⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨1+1⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬x=⟨x⋅x⟩ → 1=1))
(1=1 → (∀y. ¬y=y → 1=1))
(1=1 → (∀y. ¬y=y → 1=1))
(1=1 → (∀z. ¬z=0 → 1=1))
(1=1 → (∀z. ¬z=1 → 1=1))
(1=1 → (∀x. ¬⟨0+0⟩=x → 1=1))
(1=1 → (∀x. ¬⟨0+1⟩=x → 1=1))
(1=1 → (∀x. ¬⟨0+x⟩=0 → 1=1))
(1=1 → (∀x. ¬⟨0+x⟩=1 → 1=1))
(1=1 → (∀x. ¬⟨0+x⟩=x → 1=1))
(1=1 → (∀x. ¬⟨0+x⟩=x → 1=1))
(1=1 → (∀x. ¬⟨1+0⟩=x → 1=1))
(1=1 → (∀x. ¬⟨1+1⟩=x → 1=1))
(1=1 → (∀x. ¬⟨1+x⟩=0 → 1=1))
(1=1 → (∀x. ¬⟨1+x⟩=1 → 1=1))
(1=1 → (∀x. ¬⟨1+x⟩=x → 1=1))
(1=1 → (∀x. ¬⟨1+x⟩=x → 1=1))
(1=1 → (∀x. ¬⟨x+0⟩=0 → 1=1))
(1=1 → (∀x. ¬⟨x+0⟩=1 → 1=1))
(1=1 → (∀x. ¬⟨x+0⟩=x → 1=1))
(1=1 → (∀x. ¬⟨x+0⟩=x → 1=1))
(1=1 → (∀x. ¬⟨x+1⟩=0 → 1=1))
(1=1 → (∀x. ¬⟨x+1⟩=1 → 1=1))
(1=1 → (∀x. ¬⟨x+1⟩=x → 1=1))
(1=1 → (∀x. ¬⟨x+1⟩=x → 1=1))
(1=1 → (∀x. ¬⟨x+x⟩=0 → 1=1))
(1=1 → (∀x. ¬⟨x+x⟩=0 → 1=1))
(1=1 → (∀x. ¬⟨x+x⟩=1 → 1=1))
(1=1 → (∀x. ¬⟨x+x⟩=1 → 1=1))
(1=1 → (∀x. ¬⟨x+x⟩=x → 1=1))
(1=1 → (∀x. ¬⟨x+x⟩=x → 1=1))
(1=1 → (∀x. ¬⟨x+x⟩=x → 1=1))
(1=1 → (∀x. ¬⟨0⋅0⟩=x → 1=1))
(1=1 → (∀x. ¬⟨0⋅1⟩=x → 1=1))
(1=1 → (∀x. ¬⟨0⋅x⟩=0 → 1=1))
(1=1 → (∀x. ¬⟨0⋅x⟩=1 → 1=1))
(1=1 → (∀x. ¬⟨0⋅x⟩=x → 1=1))
(1=1 → (∀x. ¬⟨0⋅x⟩=x → 1=1))
(1=1 → (∀x. ¬⟨1⋅0⟩=x → 1=1))
(1=1 → (∀x. ¬⟨1⋅1⟩=x → 1=1))
(1=1 → (∀x. ¬⟨1⋅x⟩=0 → 1=1))
(1=1 → (∀x. ¬⟨1⋅x⟩=1 → 1=1))
(1=1 → (∀x. ¬⟨1⋅x⟩=x → 1=1))
(1=1 → (∀x. ¬⟨1⋅x⟩=x → 1=1))
(1=1 → (∀x. ¬⟨x⋅0⟩=0 → 1=1))
(1=1 → (∀x. ¬⟨x⋅0⟩=1 → 1=1))
(1=1 → (∀x. ¬⟨x⋅0⟩=x → 1=1))
(1=1 → (∀x. ¬⟨x⋅0⟩=x → 1=1))
(1=1 → (∀x. ¬⟨x⋅1⟩=0 → 1=1))
(1=1 → (∀x. ¬⟨x⋅1⟩=1 → 1=1))
(1=1 → (∀x. ¬⟨x⋅1⟩=x → 1=1))
(1=1 → (∀x. ¬⟨x⋅1⟩=x → 1=1))
(1=1 → (∀x. ¬⟨x⋅x⟩=0 → 1=1))
(1=1 → (∀x. ¬⟨x⋅x⟩=0 → 1=1))
(1=1 → (∀x. ¬⟨x⋅x⟩=1 → 1=1))
(1=1 → (∀x. ¬⟨x⋅x⟩=1 → 1=1))
(1=1 → (∀x. ¬⟨x⋅x⟩=x → 1=1))
(1=1 → (∀x. ¬⟨x⋅x⟩=x → 1=1))
(1=1 → (∀x. ¬⟨x⋅x⟩=x → 1=1))
(1=1 → (∀z. ¬0<z → 1=1))
(1=1 → (∀x. ¬0<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬0<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬0<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬0<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬0<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬0<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬0<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬0<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬0<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬0<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬0<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬0<⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ¬1<z → 1=1))
(1=1 → (∀x. ¬1<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬1<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬1<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬1<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬1<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬1<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬1<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬1<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬1<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬1<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬1<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬1<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨0+0⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨0+1⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨1+0⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨1+1⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬x<⟨x⋅x⟩ → 1=1))
(1=1 → (∀y. ¬y<y → 1=1))
(1=1 → (∀y. ¬y<y → 1=1))
(1=1 → (∀z. ¬z<0 → 1=1))
(1=1 → (∀z. ¬z<1 → 1=1))
(1=1 → (∀x. ¬⟨0+0⟩<x → 1=1))
(1=1 → (∀x. ¬⟨0+1⟩<x → 1=1))
(1=1 → (∀x. ¬⟨0+x⟩<0 → 1=1))
(1=1 → (∀x. ¬⟨0+x⟩<1 → 1=1))
(1=1 → (∀x. ¬⟨0+x⟩<x → 1=1))
(1=1 → (∀x. ¬⟨0+x⟩<x → 1=1))
(1=1 → (∀x. ¬⟨1+0⟩<x → 1=1))
(1=1 → (∀x. ¬⟨1+1⟩<x → 1=1))
(1=1 → (∀x. ¬⟨1+x⟩<0 → 1=1))
(1=1 → (∀x. ¬⟨1+x⟩<1 → 1=1))
(1=1 → (∀x. ¬⟨1+x⟩<x → 1=1))
(1=1 → (∀x. ¬⟨1+x⟩<x → 1=1))
(1=1 → (∀x. ¬⟨x+0⟩<0 → 1=1))
(1=1 → (∀x. ¬⟨x+0⟩<1 → 1=1))
(1=1 → (∀x. ¬⟨x+0⟩<x → 1=1))
(1=1 → (∀x. ¬⟨x+0⟩<x → 1=1))
(1=1 → (∀x. ¬⟨x+1⟩<0 → 1=1))
(1=1 → (∀x. ¬⟨x+1⟩<1 → 1=1))
(1=1 → (∀x. ¬⟨x+1⟩<x → 1=1))
(1=1 → (∀x. ¬⟨x+1⟩<x → 1=1))
(1=1 → (∀x. ¬⟨x+x⟩<0 → 1=1))
(1=1 → (∀x. ¬⟨x+x⟩<0 → 1=1))
(1=1 → (∀x. ¬⟨x+x⟩<1 → 1=1))
(1=1 → (∀x. ¬⟨x+x⟩<1 → 1=1))
(1=1 → (∀x. ¬⟨x+x⟩<x → 1=1))
(1=1 → (∀x. ¬⟨x+x⟩<x → 1=1))
(1=1 → (∀x. ¬⟨x+x⟩<x → 1=1))
(1=1 → (∀x. ¬⟨0⋅0⟩<x → 1=1))
(1=1 → (∀x. ¬⟨0⋅1⟩<x → 1=1))
(1=1 → (∀x. ¬⟨0⋅x⟩<0 → 1=1))
(1=1 → (∀x. ¬⟨0⋅x⟩<1 → 1=1))
(1=1 → (∀x. ¬⟨0⋅x⟩<x → 1=1))
(1=1 → (∀x. ¬⟨0⋅x⟩<x → 1=1))
(1=1 → (∀x. ¬⟨1⋅0⟩<x → 1=1))
(1=1 → (∀x. ¬⟨1⋅1⟩<x → 1=1))
(1=1 → (∀x. ¬⟨1⋅x⟩<0 → 1=1))
(1=1 → (∀x. ¬⟨1⋅x⟩<1 → 1=1))
(1=1 → (∀x. ¬⟨1⋅x⟩<x → 1=1))
(1=1 → (∀x. ¬⟨1⋅x⟩<x → 1=1))
(1=1 → (∀x. ¬⟨x⋅0⟩<0 → 1=1))
(1=1 → (∀x. ¬⟨x⋅0⟩<1 → 1=1))
(1=1 → (∀x. ¬⟨x⋅0⟩<x → 1=1))
(1=1 → (∀x. ¬⟨x⋅0⟩<x → 1=1))
(1=1 → (∀x. ¬⟨x⋅1⟩<0 → 1=1))
(1=1 → (∀x. ¬⟨x⋅1⟩<1 → 1=1))
(1=1 → (∀x. ¬⟨x⋅1⟩<x → 1=1))
(1=1 → (∀x. ¬⟨x⋅1⟩<x → 1=1))
(1=1 → (∀x. ¬⟨x⋅x⟩<0 → 1=1))
(1=1 → (∀x. ¬⟨x⋅x⟩<0 → 1=1))
(1=1 → (∀x. ¬⟨x⋅x⟩<1 → 1=1))
(1=1 → (∀x. ¬⟨x⋅x⟩<1 → 1=1))
(1=1 → (∀x. ¬⟨x⋅x⟩<x → 1=1))
(1=1 → (∀x. ¬⟨x⋅x⟩<x → 1=1))
(1=1 → (∀x. ¬⟨x⋅x⟩<x → 1=1))
(1=1 → (∀y. ¬¬0=y → 1=1))
(1=1 → (∀y. ¬¬1=y → 1=1))
(1=1 → (∀y. ¬¬y=0 → 1=1))
(1=1 → (∀y. ¬¬y=1 → 1=1))
(1=1 → (∀y. ¬¬0<y → 1=1))
(1=1 → (∀y. ¬¬1<y → 1=1))
(1=1 → (∀y. ¬¬y<0 → 1=1))
(1=1 → (∀y. ¬¬y<1 → 1=1))
(1=1 → (∀x. ¬¬¬0=x → 1=1))
(1=1 → (∀x. ¬¬¬1=x → 1=1))
(1=1 → (∀x. ¬¬¬x=0 → 1=1))
(1=1 → (∀x. ¬¬¬x=1 → 1=1))
(1=1 → (∀x. ¬¬¬x=x → 1=1))
(1=1 → (∀x. ¬¬¬x=x → 1=1))
(1=1 → (∀x. ¬¬¬0<x → 1=1))
(1=1 → (∀x. ¬¬¬1<x → 1=1))
(1=1 → (∀x. ¬¬¬x<0 → 1=1))
(1=1 → (∀x. ¬¬¬x<1 → 1=1))
(1=1 → (∀x. ¬¬¬x<x → 1=1))
(1=1 → (∀x. ¬¬¬x<x → 1=1))
(1=1 → (∀y. ¬∀x. x=y → 1=1))
(1=1 → (∀x. ¬∀y. x=y → 1=1))
(1=1 → (∀x. ¬∀y. y=x → 1=1))
(1=1 → (∀y. ¬∀x. y=x → 1=1))
(1=1 → (∀y. ¬∀x. x<y → 1=1))
(1=1 → (∀x. ¬∀y. x<y → 1=1))
(1=1 → (∀x. ¬∀y. y<x → 1=1))
(1=1 → (∀y. ¬∀x. y<x → 1=1))
(1=1 → (∀z. ∀x. x=z → 1=1))
(1=1 → (∀x. ∀z. x=z → 1=1))
(1=1 → (∀x. ∀z. z=x → 1=1))
(1=1 → (∀z. ∀x. z=x → 1=1))
(1=1 → (∀z. ∀x. x<z → 1=1))
(1=1 → (∀x. ∀z. x<z → 1=1))
(1=1 → (∀x. ∀z. z<x → 1=1))
(1=1 → (∀z. ∀x. z<x → 1=1))
(1=1 → (∀y. ∀x. ¬x=y → 1=1))
(1=1 → (∀x. ∀y. ¬x=y → 1=1))
(1=1 → (∀x. ∀y. ¬y=x → 1=1))
(1=1 → (∀y. ∀x. ¬y=x → 1=1))
(1=1 → (∀y. ∀x. ¬x<y → 1=1))
(1=1 → (∀x. ∀y. ¬x<y → 1=1))
(1=1 → (∀x. ∀y. ¬y<x → 1=1))
(1=1 → (∀y. ∀x. ¬y<x → 1=1))
(1=1 → ((0=0 → 0=0) → 1=1))
(1=1 → ((0=0 → 0=1) → 1=1))
(1=1 → ((0=0 → 1=0) → 1=1))
(1=1 → ((0=0 → 1=1) → 1=1))
(1=1 → ((0=0 → 0<0) → 1=1))
(1=1 → ((0=0 → 0<1) → 1=1))
(1=1 → ((0=0 → 1<0) → 1=1))
(1=1 → ((0=0 → 1<1) → 1=1))
(1=1 → ((0=1 → 0=0) → 1=1))
(1=1 → ((0=1 → 0=1) → 1=1))
(1=1 → ((0=1 → 1=0) → 1=1))
(1=1 → ((0=1 → 1=1) → 1=1))
(1=1 → ((0=1 → 0<0) → 1=1))
(1=1 → ((0=1 → 0<1) → 1=1))
(1=1 → ((0=1 → 1<0) → 1=1))
(1=1 → ((0=1 → 1<1) → 1=1))
(1=1 → ((1=0 → 0=0) → 1=1))
(1=1 → ((1=0 → 0=1) → 1=1))
(1=1 → ((1=0 → 1=0) → 1=1))
(1=1 → ((1=0 → 1=1) → 1=1))
(1=1 → ((1=0 → 0<0) → 1=1))
(1=1 → ((1=0 → 0<1) → 1=1))
(1=1 → ((1=0 → 1<0) → 1=1))
(1=1 → ((1=0 → 1<1) → 1=1))
(1=1 → ((1=1 → 0=0) → 1=1))
(1=1 → ((1=1 → 0=1) → 1=1))
(1=1 → ((1=1 → 1=0) → 1=1))
(1=1 → ((1=1 → 1=1) → 1=1))
(1=1 → ((1=1 → 0<0) → 1=1))
(1=1 → ((1=1 → 0<1) → 1=1))
(1=1 → ((1=1 → 1<0) → 1=1))
(1=1 → ((1=1 → 1<1) → 1=1))
(1=1 → ((0<0 → 0=0) → 1=1))
(1=1 → ((0<0 → 0=1) → 1=1))
(1=1 → ((0<0 → 1=0) → 1=1))
(1=1 → ((0<0 → 1=1) → 1=1))
(1=1 → ((0<0 → 0<0) → 1=1))
(1=1 → ((0<0 → 0<1) → 1=1))
(1=1 → ((0<0 → 1<0) → 1=1))
(1=1 → ((0<0 → 1<1) → 1=1))
(1=1 → ((0<1 → 0=0) → 1=1))
(1=1 → ((0<1 → 0=1) → 1=1))
(1=1 → ((0<1 → 1=0) → 1=1))
(1=1 → ((0<1 → 1=1) → 1=1))
(1=1 → ((0<1 → 0<0) → 1=1))
(1=1 → ((0<1 → 0<1) → 1=1))
(1=1 → ((0<1 → 1<0) → 1=1))
(1=1 → ((0<1 → 1<1) → 1=1))
(1=1 → ((1<0 → 0=0) → 1=1))
(1=1 → ((1<0 → 0=1) → 1=1))
(1=1 → ((1<0 → 1=0) → 1=1))
(1=1 → ((1<0 → 1=1) → 1=1))
(1=1 → ((1<0 → 0<0) → 1=1))
(1=1 → ((1<0 → 0<1) → 1=1))
(1=1 → ((1<0 → 1<0) → 1=1))
(1=1 → ((1<0 → 1<1) → 1=1))
(1=1 → ((1<1 → 0=0) → 1=1))
(1=1 → ((1<1 → 0=1) → 1=1))
(1=1 → ((1<1 → 1=0) → 1=1))
(1=1 → ((1<1 → 1=1) → 1=1))
(1=1 → ((1<1 → 0<0) → 1=1))
(1=1 → ((1<1 → 0<1) → 1=1))
(1=1 → ((1<1 → 1<0) → 1=1))
(1=1 → ((1<1 → 1<1) → 1=1))
(0<0 → (0=⟨0+⟨0+0⟩⟩ → 0<0))
(0<0 → (0=⟨0+⟨0+1⟩⟩ → 0<0))
(0<0 → (0=⟨0+⟨1+0⟩⟩ → 0<0))
(0<0 → (0=⟨0+⟨1+1⟩⟩ → 0<0))
(0<0 → (0=⟨0+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (0=⟨0+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (0=⟨0+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (0=⟨0+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (0=⟨1+⟨0+0⟩⟩ → 0<0))
(0<0 → (0=⟨1+⟨0+1⟩⟩ → 0<0))
(0<0 → (0=⟨1+⟨1+0⟩⟩ → 0<0))
(0<0 → (0=⟨1+⟨1+1⟩⟩ → 0<0))
(0<0 → (0=⟨1+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (0=⟨1+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (0=⟨1+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (0=⟨1+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (0=⟨⟨0+0⟩+0⟩ → 0<0))
(0<0 → (0=⟨⟨0+0⟩+1⟩ → 0<0))
(0<0 → (0=⟨⟨0+1⟩+0⟩ → 0<0))
(0<0 → (0=⟨⟨0+1⟩+1⟩ → 0<0))
(0<0 → (0=⟨⟨1+0⟩+0⟩ → 0<0))
(0<0 → (0=⟨⟨1+0⟩+1⟩ → 0<0))
(0<0 → (0=⟨⟨1+1⟩+0⟩ → 0<0))
(0<0 → (0=⟨⟨1+1⟩+1⟩ → 0<0))
(0<0 → (0=⟨⟨0⋅0⟩+0⟩ → 0<0))
(0<0 → (0=⟨⟨0⋅0⟩+1⟩ → 0<0))
(0<0 → (0=⟨⟨0⋅1⟩+0⟩ → 0<0))
(0<0 → (0=⟨⟨0⋅1⟩+1⟩ → 0<0))
(0<0 → (0=⟨⟨1⋅0⟩+0⟩ → 0<0))
(0<0 → (0=⟨⟨1⋅0⟩+1⟩ → 0<0))
(0<0 → (0=⟨⟨1⋅1⟩+0⟩ → 0<0))
(0<0 → (0=⟨⟨1⋅1⟩+1⟩ → 0<0))
(0<0 → (0=⟨0⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (0=⟨0⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (0=⟨0⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (0=⟨0⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (0=⟨0⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (0=⟨0⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (0=⟨0⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (0=⟨0⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (0=⟨1⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (0=⟨1⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (0=⟨1⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (0=⟨1⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (0=⟨1⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (0=⟨1⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (0=⟨1⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (0=⟨1⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (0=⟨⟨0+0⟩⋅0⟩ → 0<0))
(0<0 → (0=⟨⟨0+0⟩⋅1⟩ → 0<0))
(0<0 → (0=⟨⟨0+1⟩⋅0⟩ → 0<0))
(0<0 → (0=⟨⟨0+1⟩⋅1⟩ → 0<0))
(0<0 → (0=⟨⟨1+0⟩⋅0⟩ → 0<0))
(0<0 → (0=⟨⟨1+0⟩⋅1⟩ → 0<0))
(0<0 → (0=⟨⟨1+1⟩⋅0⟩ → 0<0))
(0<0 → (0=⟨⟨1+1⟩⋅1⟩ → 0<0))
(0<0 → (0=⟨⟨0⋅0⟩⋅0⟩ → 0<0))
(0<0 → (0=⟨⟨0⋅0⟩⋅1⟩ → 0<0))
(0<0 → (0=⟨⟨0⋅1⟩⋅0⟩ → 0<0))
(0<0 → (0=⟨⟨0⋅1⟩⋅1⟩ → 0<0))
(0<0 → (0=⟨⟨1⋅0⟩⋅0⟩ → 0<0))
(0<0 → (0=⟨⟨1⋅0⟩⋅1⟩ → 0<0))
(0<0 → (0=⟨⟨1⋅1⟩⋅0⟩ → 0<0))
(0<0 → (0=⟨⟨1⋅1⟩⋅1⟩ → 0<0))
(0<0 → (1=⟨0+⟨0+0⟩⟩ → 0<0))
(0<0 → (1=⟨0+⟨0+1⟩⟩ → 0<0))
(0<0 → (1=⟨0+⟨1+0⟩⟩ → 0<0))
(0<0 → (1=⟨0+⟨1+1⟩⟩ → 0<0))
(0<0 → (1=⟨0+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (1=⟨0+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (1=⟨0+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (1=⟨0+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (1=⟨1+⟨0+0⟩⟩ → 0<0))
(0<0 → (1=⟨1+⟨0+1⟩⟩ → 0<0))
(0<0 → (1=⟨1+⟨1+0⟩⟩ → 0<0))
(0<0 → (1=⟨1+⟨1+1⟩⟩ → 0<0))
(0<0 → (1=⟨1+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (1=⟨1+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (1=⟨1+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (1=⟨1+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (1=⟨⟨0+0⟩+0⟩ → 0<0))
(0<0 → (1=⟨⟨0+0⟩+1⟩ → 0<0))
(0<0 → (1=⟨⟨0+1⟩+0⟩ → 0<0))
(0<0 → (1=⟨⟨0+1⟩+1⟩ → 0<0))
(0<0 → (1=⟨⟨1+0⟩+0⟩ → 0<0))
(0<0 → (1=⟨⟨1+0⟩+1⟩ → 0<0))
(0<0 → (1=⟨⟨1+1⟩+0⟩ → 0<0))
(0<0 → (1=⟨⟨1+1⟩+1⟩ → 0<0))
(0<0 → (1=⟨⟨0⋅0⟩+0⟩ → 0<0))
(0<0 → (1=⟨⟨0⋅0⟩+1⟩ → 0<0))
(0<0 → (1=⟨⟨0⋅1⟩+0⟩ → 0<0))
(0<0 → (1=⟨⟨0⋅1⟩+1⟩ → 0<0))
(0<0 → (1=⟨⟨1⋅0⟩+0⟩ → 0<0))
(0<0 → (1=⟨⟨1⋅0⟩+1⟩ → 0<0))
(0<0 → (1=⟨⟨1⋅1⟩+0⟩ → 0<0))
(0<0 → (1=⟨⟨1⋅1⟩+1⟩ → 0<0))
(0<0 → (1=⟨0⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (1=⟨0⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (1=⟨0⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (1=⟨0⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (1=⟨0⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (1=⟨0⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (1=⟨0⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (1=⟨0⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (1=⟨1⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (1=⟨1⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (1=⟨1⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (1=⟨1⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (1=⟨1⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (1=⟨1⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (1=⟨1⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (1=⟨1⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (1=⟨⟨0+0⟩⋅0⟩ → 0<0))
(0<0 → (1=⟨⟨0+0⟩⋅1⟩ → 0<0))
(0<0 → (1=⟨⟨0+1⟩⋅0⟩ → 0<0))
(0<0 → (1=⟨⟨0+1⟩⋅1⟩ → 0<0))
(0<0 → (1=⟨⟨1+0⟩⋅0⟩ → 0<0))
(0<0 → (1=⟨⟨1+0⟩⋅1⟩ → 0<0))
(0<0 → (1=⟨⟨1+1⟩⋅0⟩ → 0<0))
(0<0 → (1=⟨⟨1+1⟩⋅1⟩ → 0<0))
(0<0 → (1=⟨⟨0⋅0⟩⋅0⟩ → 0<0))
(0<0 → (1=⟨⟨0⋅0⟩⋅1⟩ → 0<0))
(0<0 → (1=⟨⟨0⋅1⟩⋅0⟩ → 0<0))
(0<0 → (1=⟨⟨0⋅1⟩⋅1⟩ → 0<0))
(0<0 → (1=⟨⟨1⋅0⟩⋅0⟩ → 0<0))
(0<0 → (1=⟨⟨1⋅0⟩⋅1⟩ → 0<0))
(0<0 → (1=⟨⟨1⋅1⟩⋅0⟩ → 0<0))
(0<0 → (1=⟨⟨1⋅1⟩⋅1⟩ → 0<0))
(0<0 → (⟨0+0⟩=⟨0+0⟩ → 0<0))
(0<0 → (⟨0+0⟩=⟨0+1⟩ → 0<0))
(0<0 → (⟨0+0⟩=⟨1+0⟩ → 0<0))
(0<0 → (⟨0+0⟩=⟨1+1⟩ → 0<0))
(0<0 → (⟨0+0⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (⟨0+0⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (⟨0+0⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (⟨0+0⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (⟨0+1⟩=⟨0+0⟩ → 0<0))
(0<0 → (⟨0+1⟩=⟨0+1⟩ → 0<0))
(0<0 → (⟨0+1⟩=⟨1+0⟩ → 0<0))
(0<0 → (⟨0+1⟩=⟨1+1⟩ → 0<0))
(0<0 → (⟨0+1⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (⟨0+1⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (⟨0+1⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (⟨0+1⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (⟨1+0⟩=⟨0+0⟩ → 0<0))
(0<0 → (⟨1+0⟩=⟨0+1⟩ → 0<0))
(0<0 → (⟨1+0⟩=⟨1+0⟩ → 0<0))
(0<0 → (⟨1+0⟩=⟨1+1⟩ → 0<0))
(0<0 → (⟨1+0⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (⟨1+0⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (⟨1+0⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (⟨1+0⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (⟨1+1⟩=⟨0+0⟩ → 0<0))
(0<0 → (⟨1+1⟩=⟨0+1⟩ → 0<0))
(0<0 → (⟨1+1⟩=⟨1+0⟩ → 0<0))
(0<0 → (⟨1+1⟩=⟨1+1⟩ → 0<0))
(0<0 → (⟨1+1⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (⟨1+1⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (⟨1+1⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (⟨1+1⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (⟨0⋅0⟩=⟨0+0⟩ → 0<0))
(0<0 → (⟨0⋅0⟩=⟨0+1⟩ → 0<0))
(0<0 → (⟨0⋅0⟩=⟨1+0⟩ → 0<0))
(0<0 → (⟨0⋅0⟩=⟨1+1⟩ → 0<0))
(0<0 → (⟨0⋅0⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (⟨0⋅0⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (⟨0⋅0⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (⟨0⋅0⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (⟨0⋅1⟩=⟨0+0⟩ → 0<0))
(0<0 → (⟨0⋅1⟩=⟨0+1⟩ → 0<0))
(0<0 → (⟨0⋅1⟩=⟨1+0⟩ → 0<0))
(0<0 → (⟨0⋅1⟩=⟨1+1⟩ → 0<0))
(0<0 → (⟨0⋅1⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (⟨0⋅1⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (⟨0⋅1⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (⟨0⋅1⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (⟨1⋅0⟩=⟨0+0⟩ → 0<0))
(0<0 → (⟨1⋅0⟩=⟨0+1⟩ → 0<0))
(0<0 → (⟨1⋅0⟩=⟨1+0⟩ → 0<0))
(0<0 → (⟨1⋅0⟩=⟨1+1⟩ → 0<0))
(0<0 → (⟨1⋅0⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (⟨1⋅0⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (⟨1⋅0⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (⟨1⋅0⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (⟨1⋅1⟩=⟨0+0⟩ → 0<0))
(0<0 → (⟨1⋅1⟩=⟨0+1⟩ → 0<0))
(0<0 → (⟨1⋅1⟩=⟨1+0⟩ → 0<0))
(0<0 → (⟨1⋅1⟩=⟨1+1⟩ → 0<0))
(0<0 → (⟨1⋅1⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (⟨1⋅1⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (⟨1⋅1⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (⟨1⋅1⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (⟨0+⟨0+0⟩⟩=0 → 0<0))
(0<0 → (⟨0+⟨0+0⟩⟩=1 → 0<0))
(0<0 → (⟨0+⟨0+1⟩⟩=0 → 0<0))
(0<0 → (⟨0+⟨0+1⟩⟩=1 → 0<0))
(0<0 → (⟨0+⟨1+0⟩⟩=0 → 0<0))
(0<0 → (⟨0+⟨1+0⟩⟩=1 → 0<0))
(0<0 → (⟨0+⟨1+1⟩⟩=0 → 0<0))
(0<0 → (⟨0+⟨1+1⟩⟩=1 → 0<0))
(0<0 → (⟨0+⟨0⋅0⟩⟩=0 → 0<0))
(0<0 → (⟨0+⟨0⋅0⟩⟩=1 → 0<0))
(0<0 → (⟨0+⟨0⋅1⟩⟩=0 → 0<0))
(0<0 → (⟨0+⟨0⋅1⟩⟩=1 → 0<0))
(0<0 → (⟨0+⟨1⋅0⟩⟩=0 → 0<0))
(0<0 → (⟨0+⟨1⋅0⟩⟩=1 → 0<0))
(0<0 → (⟨0+⟨1⋅1⟩⟩=0 → 0<0))
(0<0 → (⟨0+⟨1⋅1⟩⟩=1 → 0<0))
(0<0 → (⟨1+⟨0+0⟩⟩=0 → 0<0))
(0<0 → (⟨1+⟨0+0⟩⟩=1 → 0<0))
(0<0 → (⟨1+⟨0+1⟩⟩=0 → 0<0))
(0<0 → (⟨1+⟨0+1⟩⟩=1 → 0<0))
(0<0 → (⟨1+⟨1+0⟩⟩=0 → 0<0))
(0<0 → (⟨1+⟨1+0⟩⟩=1 → 0<0))
(0<0 → (⟨1+⟨1+1⟩⟩=0 → 0<0))
(0<0 → (⟨1+⟨1+1⟩⟩=1 → 0<0))
(0<0 → (⟨1+⟨0⋅0⟩⟩=0 → 0<0))
(0<0 → (⟨1+⟨0⋅0⟩⟩=1 → 0<0))
(0<0 → (⟨1+⟨0⋅1⟩⟩=0 → 0<0))
(0<0 → (⟨1+⟨0⋅1⟩⟩=1 → 0<0))
(0<0 → (⟨1+⟨1⋅0⟩⟩=0 → 0<0))
(0<0 → (⟨1+⟨1⋅0⟩⟩=1 → 0<0))
(0<0 → (⟨1+⟨1⋅1⟩⟩=0 → 0<0))
(0<0 → (⟨1+⟨1⋅1⟩⟩=1 → 0<0))
(0<0 → (⟨⟨0+0⟩+0⟩=0 → 0<0))
(0<0 → (⟨⟨0+0⟩+0⟩=1 → 0<0))
(0<0 → (⟨⟨0+0⟩+1⟩=0 → 0<0))
(0<0 → (⟨⟨0+0⟩+1⟩=1 → 0<0))
(0<0 → (⟨⟨0+1⟩+0⟩=0 → 0<0))
(0<0 → (⟨⟨0+1⟩+0⟩=1 → 0<0))
(0<0 → (⟨⟨0+1⟩+1⟩=0 → 0<0))
(0<0 → (⟨⟨0+1⟩+1⟩=1 → 0<0))
(0<0 → (⟨⟨1+0⟩+0⟩=0 → 0<0))
(0<0 → (⟨⟨1+0⟩+0⟩=1 → 0<0))
(0<0 → (⟨⟨1+0⟩+1⟩=0 → 0<0))
(0<0 → (⟨⟨1+0⟩+1⟩=1 → 0<0))
(0<0 → (⟨⟨1+1⟩+0⟩=0 → 0<0))
(0<0 → (⟨⟨1+1⟩+0⟩=1 → 0<0))
(0<0 → (⟨⟨1+1⟩+1⟩=0 → 0<0))
(0<0 → (⟨⟨1+1⟩+1⟩=1 → 0<0))
(0<0 → (⟨⟨0⋅0⟩+0⟩=0 → 0<0))
(0<0 → (⟨⟨0⋅0⟩+0⟩=1 → 0<0))
(0<0 → (⟨⟨0⋅0⟩+1⟩=0 → 0<0))
(0<0 → (⟨⟨0⋅0⟩+1⟩=1 → 0<0))
(0<0 → (⟨⟨0⋅1⟩+0⟩=0 → 0<0))
(0<0 → (⟨⟨0⋅1⟩+0⟩=1 → 0<0))
(0<0 → (⟨⟨0⋅1⟩+1⟩=0 → 0<0))
(0<0 → (⟨⟨0⋅1⟩+1⟩=1 → 0<0))
(0<0 → (⟨⟨1⋅0⟩+0⟩=0 → 0<0))
(0<0 → (⟨⟨1⋅0⟩+0⟩=1 → 0<0))
(0<0 → (⟨⟨1⋅0⟩+1⟩=0 → 0<0))
(0<0 → (⟨⟨1⋅0⟩+1⟩=1 → 0<0))
(0<0 → (⟨⟨1⋅1⟩+0⟩=0 → 0<0))
(0<0 → (⟨⟨1⋅1⟩+0⟩=1 → 0<0))
(0<0 → (⟨⟨1⋅1⟩+1⟩=0 → 0<0))
(0<0 → (⟨⟨1⋅1⟩+1⟩=1 → 0<0))
(0<0 → (⟨0⋅⟨0+0⟩⟩=0 → 0<0))
(0<0 → (⟨0⋅⟨0+0⟩⟩=1 → 0<0))
(0<0 → (⟨0⋅⟨0+1⟩⟩=0 → 0<0))
(0<0 → (⟨0⋅⟨0+1⟩⟩=1 → 0<0))
(0<0 → (⟨0⋅⟨1+0⟩⟩=0 → 0<0))
(0<0 → (⟨0⋅⟨1+0⟩⟩=1 → 0<0))
(0<0 → (⟨0⋅⟨1+1⟩⟩=0 → 0<0))
(0<0 → (⟨0⋅⟨1+1⟩⟩=1 → 0<0))
(0<0 → (⟨0⋅⟨0⋅0⟩⟩=0 → 0<0))
(0<0 → (⟨0⋅⟨0⋅0⟩⟩=1 → 0<0))
(0<0 → (⟨0⋅⟨0⋅1⟩⟩=0 → 0<0))
(0<0 → (⟨0⋅⟨0⋅1⟩⟩=1 → 0<0))
(0<0 → (⟨0⋅⟨1⋅0⟩⟩=0 → 0<0))
(0<0 → (⟨0⋅⟨1⋅0⟩⟩=1 → 0<0))
(0<0 → (⟨0⋅⟨1⋅1⟩⟩=0 → 0<0))
(0<0 → (⟨0⋅⟨1⋅1⟩⟩=1 → 0<0))
(0<0 → (⟨1⋅⟨0+0⟩⟩=0 → 0<0))
(0<0 → (⟨1⋅⟨0+0⟩⟩=1 → 0<0))
(0<0 → (⟨1⋅⟨0+1⟩⟩=0 → 0<0))
(0<0 → (⟨1⋅⟨0+1⟩⟩=1 → 0<0))
(0<0 → (⟨1⋅⟨1+0⟩⟩=0 → 0<0))
(0<0 → (⟨1⋅⟨1+0⟩⟩=1 → 0<0))
(0<0 → (⟨1⋅⟨1+1⟩⟩=0 → 0<0))
(0<0 → (⟨1⋅⟨1+1⟩⟩=1 → 0<0))
(0<0 → (⟨1⋅⟨0⋅0⟩⟩=0 → 0<0))
(0<0 → (⟨1⋅⟨0⋅0⟩⟩=1 → 0<0))
(0<0 → (⟨1⋅⟨0⋅1⟩⟩=0 → 0<0))
(0<0 → (⟨1⋅⟨0⋅1⟩⟩=1 → 0<0))
(0<0 → (⟨1⋅⟨1⋅0⟩⟩=0 → 0<0))
(0<0 → (⟨1⋅⟨1⋅0⟩⟩=1 → 0<0))
(0<0 → (⟨1⋅⟨1⋅1⟩⟩=0 → 0<0))
(0<0 → (⟨1⋅⟨1⋅1⟩⟩=1 → 0<0))
(0<0 → (⟨⟨0+0⟩⋅0⟩=0 → 0<0))
(0<0 → (⟨⟨0+0⟩⋅0⟩=1 → 0<0))
(0<0 → (⟨⟨0+0⟩⋅1⟩=0 → 0<0))
(0<0 → (⟨⟨0+0⟩⋅1⟩=1 → 0<0))
(0<0 → (⟨⟨0+1⟩⋅0⟩=0 → 0<0))
(0<0 → (⟨⟨0+1⟩⋅0⟩=1 → 0<0))
(0<0 → (⟨⟨0+1⟩⋅1⟩=0 → 0<0))
(0<0 → (⟨⟨0+1⟩⋅1⟩=1 → 0<0))
(0<0 → (⟨⟨1+0⟩⋅0⟩=0 → 0<0))
(0<0 → (⟨⟨1+0⟩⋅0⟩=1 → 0<0))
(0<0 → (⟨⟨1+0⟩⋅1⟩=0 → 0<0))
(0<0 → (⟨⟨1+0⟩⋅1⟩=1 → 0<0))
(0<0 → (⟨⟨1+1⟩⋅0⟩=0 → 0<0))
(0<0 → (⟨⟨1+1⟩⋅0⟩=1 → 0<0))
(0<0 → (⟨⟨1+1⟩⋅1⟩=0 → 0<0))
(0<0 → (⟨⟨1+1⟩⋅1⟩=1 → 0<0))
(0<0 → (⟨⟨0⋅0⟩⋅0⟩=0 → 0<0))
(0<0 → (⟨⟨0⋅0⟩⋅0⟩=1 → 0<0))
(0<0 → (⟨⟨0⋅0⟩⋅1⟩=0 → 0<0))
(0<0 → (⟨⟨0⋅0⟩⋅1⟩=1 → 0<0))
(0<0 → (⟨⟨0⋅1⟩⋅0⟩=0 → 0<0))
(0<0 → (⟨⟨0⋅1⟩⋅0⟩=1 → 0<0))
(0<0 → (⟨⟨0⋅1⟩⋅1⟩=0 → 0<0))
(0<0 → (⟨⟨0⋅1⟩⋅1⟩=1 → 0<0))
(0<0 → (⟨⟨1⋅0⟩⋅0⟩=0 → 0<0))
(0<0 → (⟨⟨1⋅0⟩⋅0⟩=1 → 0<0))
(0<0 → (⟨⟨1⋅0⟩⋅1⟩=0 → 0<0))
(0<0 → (⟨⟨1⋅0⟩⋅1⟩=1 → 0<0))
(0<0 → (⟨⟨1⋅1⟩⋅0⟩=0 → 0<0))
(0<0 → (⟨⟨1⋅1⟩⋅0⟩=1 → 0<0))
(0<0 → (⟨⟨1⋅1⟩⋅1⟩=0 → 0<0))
(0<0 → (⟨⟨1⋅1⟩⋅1⟩=1 → 0<0))
(0<0 → (0<⟨0+⟨0+0⟩⟩ → 0<0))
(0<0 → (0<⟨0+⟨0+1⟩⟩ → 0<0))
(0<0 → (0<⟨0+⟨1+0⟩⟩ → 0<0))
(0<0 → (0<⟨0+⟨1+1⟩⟩ → 0<0))
(0<0 → (0<⟨0+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (0<⟨0+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (0<⟨0+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (0<⟨0+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (0<⟨1+⟨0+0⟩⟩ → 0<0))
(0<0 → (0<⟨1+⟨0+1⟩⟩ → 0<0))
(0<0 → (0<⟨1+⟨1+0⟩⟩ → 0<0))
(0<0 → (0<⟨1+⟨1+1⟩⟩ → 0<0))
(0<0 → (0<⟨1+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (0<⟨1+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (0<⟨1+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (0<⟨1+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (0<⟨⟨0+0⟩+0⟩ → 0<0))
(0<0 → (0<⟨⟨0+0⟩+1⟩ → 0<0))
(0<0 → (0<⟨⟨0+1⟩+0⟩ → 0<0))
(0<0 → (0<⟨⟨0+1⟩+1⟩ → 0<0))
(0<0 → (0<⟨⟨1+0⟩+0⟩ → 0<0))
(0<0 → (0<⟨⟨1+0⟩+1⟩ → 0<0))
(0<0 → (0<⟨⟨1+1⟩+0⟩ → 0<0))
(0<0 → (0<⟨⟨1+1⟩+1⟩ → 0<0))
(0<0 → (0<⟨⟨0⋅0⟩+0⟩ → 0<0))
(0<0 → (0<⟨⟨0⋅0⟩+1⟩ → 0<0))
(0<0 → (0<⟨⟨0⋅1⟩+0⟩ → 0<0))
(0<0 → (0<⟨⟨0⋅1⟩+1⟩ → 0<0))
(0<0 → (0<⟨⟨1⋅0⟩+0⟩ → 0<0))
(0<0 → (0<⟨⟨1⋅0⟩+1⟩ → 0<0))
(0<0 → (0<⟨⟨1⋅1⟩+0⟩ → 0<0))
(0<0 → (0<⟨⟨1⋅1⟩+1⟩ → 0<0))
(0<0 → (0<⟨0⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (0<⟨0⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (0<⟨0⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (0<⟨0⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (0<⟨0⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (0<⟨0⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (0<⟨0⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (0<⟨0⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (0<⟨1⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (0<⟨1⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (0<⟨1⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (0<⟨1⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (0<⟨1⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (0<⟨1⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (0<⟨1⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (0<⟨1⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (0<⟨⟨0+0⟩⋅0⟩ → 0<0))
(0<0 → (0<⟨⟨0+0⟩⋅1⟩ → 0<0))
(0<0 → (0<⟨⟨0+1⟩⋅0⟩ → 0<0))
(0<0 → (0<⟨⟨0+1⟩⋅1⟩ → 0<0))
(0<0 → (0<⟨⟨1+0⟩⋅0⟩ → 0<0))
(0<0 → (0<⟨⟨1+0⟩⋅1⟩ → 0<0))
(0<0 → (0<⟨⟨1+1⟩⋅0⟩ → 0<0))
(0<0 → (0<⟨⟨1+1⟩⋅1⟩ → 0<0))
(0<0 → (0<⟨⟨0⋅0⟩⋅0⟩ → 0<0))
(0<0 → (0<⟨⟨0⋅0⟩⋅1⟩ → 0<0))
(0<0 → (0<⟨⟨0⋅1⟩⋅0⟩ → 0<0))
(0<0 → (0<⟨⟨0⋅1⟩⋅1⟩ → 0<0))
(0<0 → (0<⟨⟨1⋅0⟩⋅0⟩ → 0<0))
(0<0 → (0<⟨⟨1⋅0⟩⋅1⟩ → 0<0))
(0<0 → (0<⟨⟨1⋅1⟩⋅0⟩ → 0<0))
(0<0 → (0<⟨⟨1⋅1⟩⋅1⟩ → 0<0))
(0<0 → (1<⟨0+⟨0+0⟩⟩ → 0<0))
(0<0 → (1<⟨0+⟨0+1⟩⟩ → 0<0))
(0<0 → (1<⟨0+⟨1+0⟩⟩ → 0<0))
(0<0 → (1<⟨0+⟨1+1⟩⟩ → 0<0))
(0<0 → (1<⟨0+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (1<⟨0+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (1<⟨0+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (1<⟨0+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (1<⟨1+⟨0+0⟩⟩ → 0<0))
(0<0 → (1<⟨1+⟨0+1⟩⟩ → 0<0))
(0<0 → (1<⟨1+⟨1+0⟩⟩ → 0<0))
(0<0 → (1<⟨1+⟨1+1⟩⟩ → 0<0))
(0<0 → (1<⟨1+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (1<⟨1+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (1<⟨1+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (1<⟨1+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (1<⟨⟨0+0⟩+0⟩ → 0<0))
(0<0 → (1<⟨⟨0+0⟩+1⟩ → 0<0))
(0<0 → (1<⟨⟨0+1⟩+0⟩ → 0<0))
(0<0 → (1<⟨⟨0+1⟩+1⟩ → 0<0))
(0<0 → (1<⟨⟨1+0⟩+0⟩ → 0<0))
(0<0 → (1<⟨⟨1+0⟩+1⟩ → 0<0))
(0<0 → (1<⟨⟨1+1⟩+0⟩ → 0<0))
(0<0 → (1<⟨⟨1+1⟩+1⟩ → 0<0))
(0<0 → (1<⟨⟨0⋅0⟩+0⟩ → 0<0))
(0<0 → (1<⟨⟨0⋅0⟩+1⟩ → 0<0))
(0<0 → (1<⟨⟨0⋅1⟩+0⟩ → 0<0))
(0<0 → (1<⟨⟨0⋅1⟩+1⟩ → 0<0))
(0<0 → (1<⟨⟨1⋅0⟩+0⟩ → 0<0))
(0<0 → (1<⟨⟨1⋅0⟩+1⟩ → 0<0))
(0<0 → (1<⟨⟨1⋅1⟩+0⟩ → 0<0))
(0<0 → (1<⟨⟨1⋅1⟩+1⟩ → 0<0))
(0<0 → (1<⟨0⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (1<⟨0⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (1<⟨0⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (1<⟨0⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (1<⟨0⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (1<⟨0⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (1<⟨0⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (1<⟨0⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (1<⟨1⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (1<⟨1⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (1<⟨1⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (1<⟨1⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (1<⟨1⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (1<⟨1⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (1<⟨1⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (1<⟨1⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (1<⟨⟨0+0⟩⋅0⟩ → 0<0))
(0<0 → (1<⟨⟨0+0⟩⋅1⟩ → 0<0))
(0<0 → (1<⟨⟨0+1⟩⋅0⟩ → 0<0))
(0<0 → (1<⟨⟨0+1⟩⋅1⟩ → 0<0))
(0<0 → (1<⟨⟨1+0⟩⋅0⟩ → 0<0))
(0<0 → (1<⟨⟨1+0⟩⋅1⟩ → 0<0))
(0<0 → (1<⟨⟨1+1⟩⋅0⟩ → 0<0))
(0<0 → (1<⟨⟨1+1⟩⋅1⟩ → 0<0))
(0<0 → (1<⟨⟨0⋅0⟩⋅0⟩ → 0<0))
(0<0 → (1<⟨⟨0⋅0⟩⋅1⟩ → 0<0))
(0<0 → (1<⟨⟨0⋅1⟩⋅0⟩ → 0<0))
(0<0 → (1<⟨⟨0⋅1⟩⋅1⟩ → 0<0))
(0<0 → (1<⟨⟨1⋅0⟩⋅0⟩ → 0<0))
(0<0 → (1<⟨⟨1⋅0⟩⋅1⟩ → 0<0))
(0<0 → (1<⟨⟨1⋅1⟩⋅0⟩ → 0<0))
(0<0 → (1<⟨⟨1⋅1⟩⋅1⟩ → 0<0))
(0<0 → (⟨0+0⟩<⟨0+0⟩ → 0<0))
(0<0 → (⟨0+0⟩<⟨0+1⟩ → 0<0))
(0<0 → (⟨0+0⟩<⟨1+0⟩ → 0<0))
(0<0 → (⟨0+0⟩<⟨1+1⟩ → 0<0))
(0<0 → (⟨0+0⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (⟨0+0⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (⟨0+0⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (⟨0+0⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (⟨0+1⟩<⟨0+0⟩ → 0<0))
(0<0 → (⟨0+1⟩<⟨0+1⟩ → 0<0))
(0<0 → (⟨0+1⟩<⟨1+0⟩ → 0<0))
(0<0 → (⟨0+1⟩<⟨1+1⟩ → 0<0))
(0<0 → (⟨0+1⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (⟨0+1⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (⟨0+1⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (⟨0+1⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (⟨1+0⟩<⟨0+0⟩ → 0<0))
(0<0 → (⟨1+0⟩<⟨0+1⟩ → 0<0))
(0<0 → (⟨1+0⟩<⟨1+0⟩ → 0<0))
(0<0 → (⟨1+0⟩<⟨1+1⟩ → 0<0))
(0<0 → (⟨1+0⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (⟨1+0⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (⟨1+0⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (⟨1+0⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (⟨1+1⟩<⟨0+0⟩ → 0<0))
(0<0 → (⟨1+1⟩<⟨0+1⟩ → 0<0))
(0<0 → (⟨1+1⟩<⟨1+0⟩ → 0<0))
(0<0 → (⟨1+1⟩<⟨1+1⟩ → 0<0))
(0<0 → (⟨1+1⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (⟨1+1⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (⟨1+1⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (⟨1+1⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (⟨0⋅0⟩<⟨0+0⟩ → 0<0))
(0<0 → (⟨0⋅0⟩<⟨0+1⟩ → 0<0))
(0<0 → (⟨0⋅0⟩<⟨1+0⟩ → 0<0))
(0<0 → (⟨0⋅0⟩<⟨1+1⟩ → 0<0))
(0<0 → (⟨0⋅0⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (⟨0⋅0⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (⟨0⋅0⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (⟨0⋅0⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (⟨0⋅1⟩<⟨0+0⟩ → 0<0))
(0<0 → (⟨0⋅1⟩<⟨0+1⟩ → 0<0))
(0<0 → (⟨0⋅1⟩<⟨1+0⟩ → 0<0))
(0<0 → (⟨0⋅1⟩<⟨1+1⟩ → 0<0))
(0<0 → (⟨0⋅1⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (⟨0⋅1⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (⟨0⋅1⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (⟨0⋅1⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (⟨1⋅0⟩<⟨0+0⟩ → 0<0))
(0<0 → (⟨1⋅0⟩<⟨0+1⟩ → 0<0))
(0<0 → (⟨1⋅0⟩<⟨1+0⟩ → 0<0))
(0<0 → (⟨1⋅0⟩<⟨1+1⟩ → 0<0))
(0<0 → (⟨1⋅0⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (⟨1⋅0⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (⟨1⋅0⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (⟨1⋅0⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (⟨1⋅1⟩<⟨0+0⟩ → 0<0))
(0<0 → (⟨1⋅1⟩<⟨0+1⟩ → 0<0))
(0<0 → (⟨1⋅1⟩<⟨1+0⟩ → 0<0))
(0<0 → (⟨1⋅1⟩<⟨1+1⟩ → 0<0))
(0<0 → (⟨1⋅1⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (⟨1⋅1⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (⟨1⋅1⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (⟨1⋅1⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (⟨0+⟨0+0⟩⟩<0 → 0<0))
(0<0 → (⟨0+⟨0+0⟩⟩<1 → 0<0))
(0<0 → (⟨0+⟨0+1⟩⟩<0 → 0<0))
(0<0 → (⟨0+⟨0+1⟩⟩<1 → 0<0))
(0<0 → (⟨0+⟨1+0⟩⟩<0 → 0<0))
(0<0 → (⟨0+⟨1+0⟩⟩<1 → 0<0))
(0<0 → (⟨0+⟨1+1⟩⟩<0 → 0<0))
(0<0 → (⟨0+⟨1+1⟩⟩<1 → 0<0))
(0<0 → (⟨0+⟨0⋅0⟩⟩<0 → 0<0))
(0<0 → (⟨0+⟨0⋅0⟩⟩<1 → 0<0))
(0<0 → (⟨0+⟨0⋅1⟩⟩<0 → 0<0))
(0<0 → (⟨0+⟨0⋅1⟩⟩<1 → 0<0))
(0<0 → (⟨0+⟨1⋅0⟩⟩<0 → 0<0))
(0<0 → (⟨0+⟨1⋅0⟩⟩<1 → 0<0))
(0<0 → (⟨0+⟨1⋅1⟩⟩<0 → 0<0))
(0<0 → (⟨0+⟨1⋅1⟩⟩<1 → 0<0))
(0<0 → (⟨1+⟨0+0⟩⟩<0 → 0<0))
(0<0 → (⟨1+⟨0+0⟩⟩<1 → 0<0))
(0<0 → (⟨1+⟨0+1⟩⟩<0 → 0<0))
(0<0 → (⟨1+⟨0+1⟩⟩<1 → 0<0))
(0<0 → (⟨1+⟨1+0⟩⟩<0 → 0<0))
(0<0 → (⟨1+⟨1+0⟩⟩<1 → 0<0))
(0<0 → (⟨1+⟨1+1⟩⟩<0 → 0<0))
(0<0 → (⟨1+⟨1+1⟩⟩<1 → 0<0))
(0<0 → (⟨1+⟨0⋅0⟩⟩<0 → 0<0))
(0<0 → (⟨1+⟨0⋅0⟩⟩<1 → 0<0))
(0<0 → (⟨1+⟨0⋅1⟩⟩<0 → 0<0))
(0<0 → (⟨1+⟨0⋅1⟩⟩<1 → 0<0))
(0<0 → (⟨1+⟨1⋅0⟩⟩<0 → 0<0))
(0<0 → (⟨1+⟨1⋅0⟩⟩<1 → 0<0))
(0<0 → (⟨1+⟨1⋅1⟩⟩<0 → 0<0))
(0<0 → (⟨1+⟨1⋅1⟩⟩<1 → 0<0))
(0<0 → (⟨⟨0+0⟩+0⟩<0 → 0<0))
(0<0 → (⟨⟨0+0⟩+0⟩<1 → 0<0))
(0<0 → (⟨⟨0+0⟩+1⟩<0 → 0<0))
(0<0 → (⟨⟨0+0⟩+1⟩<1 → 0<0))
(0<0 → (⟨⟨0+1⟩+0⟩<0 → 0<0))
(0<0 → (⟨⟨0+1⟩+0⟩<1 → 0<0))
(0<0 → (⟨⟨0+1⟩+1⟩<0 → 0<0))
(0<0 → (⟨⟨0+1⟩+1⟩<1 → 0<0))
(0<0 → (⟨⟨1+0⟩+0⟩<0 → 0<0))
(0<0 → (⟨⟨1+0⟩+0⟩<1 → 0<0))
(0<0 → (⟨⟨1+0⟩+1⟩<0 → 0<0))
(0<0 → (⟨⟨1+0⟩+1⟩<1 → 0<0))
(0<0 → (⟨⟨1+1⟩+0⟩<0 → 0<0))
(0<0 → (⟨⟨1+1⟩+0⟩<1 → 0<0))
(0<0 → (⟨⟨1+1⟩+1⟩<0 → 0<0))
(0<0 → (⟨⟨1+1⟩+1⟩<1 → 0<0))
(0<0 → (⟨⟨0⋅0⟩+0⟩<0 → 0<0))
(0<0 → (⟨⟨0⋅0⟩+0⟩<1 → 0<0))
(0<0 → (⟨⟨0⋅0⟩+1⟩<0 → 0<0))
(0<0 → (⟨⟨0⋅0⟩+1⟩<1 → 0<0))
(0<0 → (⟨⟨0⋅1⟩+0⟩<0 → 0<0))
(0<0 → (⟨⟨0⋅1⟩+0⟩<1 → 0<0))
(0<0 → (⟨⟨0⋅1⟩+1⟩<0 → 0<0))
(0<0 → (⟨⟨0⋅1⟩+1⟩<1 → 0<0))
(0<0 → (⟨⟨1⋅0⟩+0⟩<0 → 0<0))
(0<0 → (⟨⟨1⋅0⟩+0⟩<1 → 0<0))
(0<0 → (⟨⟨1⋅0⟩+1⟩<0 → 0<0))
(0<0 → (⟨⟨1⋅0⟩+1⟩<1 → 0<0))
(0<0 → (⟨⟨1⋅1⟩+0⟩<0 → 0<0))
(0<0 → (⟨⟨1⋅1⟩+0⟩<1 → 0<0))
(0<0 → (⟨⟨1⋅1⟩+1⟩<0 → 0<0))
(0<0 → (⟨⟨1⋅1⟩+1⟩<1 → 0<0))
(0<0 → (⟨0⋅⟨0+0⟩⟩<0 → 0<0))
(0<0 → (⟨0⋅⟨0+0⟩⟩<1 → 0<0))
(0<0 → (⟨0⋅⟨0+1⟩⟩<0 → 0<0))
(0<0 → (⟨0⋅⟨0+1⟩⟩<1 → 0<0))
(0<0 → (⟨0⋅⟨1+0⟩⟩<0 → 0<0))
(0<0 → (⟨0⋅⟨1+0⟩⟩<1 → 0<0))
(0<0 → (⟨0⋅⟨1+1⟩⟩<0 → 0<0))
(0<0 → (⟨0⋅⟨1+1⟩⟩<1 → 0<0))
(0<0 → (⟨0⋅⟨0⋅0⟩⟩<0 → 0<0))
(0<0 → (⟨0⋅⟨0⋅0⟩⟩<1 → 0<0))
(0<0 → (⟨0⋅⟨0⋅1⟩⟩<0 → 0<0))
(0<0 → (⟨0⋅⟨0⋅1⟩⟩<1 → 0<0))
(0<0 → (⟨0⋅⟨1⋅0⟩⟩<0 → 0<0))
(0<0 → (⟨0⋅⟨1⋅0⟩⟩<1 → 0<0))
(0<0 → (⟨0⋅⟨1⋅1⟩⟩<0 → 0<0))
(0<0 → (⟨0⋅⟨1⋅1⟩⟩<1 → 0<0))
(0<0 → (⟨1⋅⟨0+0⟩⟩<0 → 0<0))
(0<0 → (⟨1⋅⟨0+0⟩⟩<1 → 0<0))
(0<0 → (⟨1⋅⟨0+1⟩⟩<0 → 0<0))
(0<0 → (⟨1⋅⟨0+1⟩⟩<1 → 0<0))
(0<0 → (⟨1⋅⟨1+0⟩⟩<0 → 0<0))
(0<0 → (⟨1⋅⟨1+0⟩⟩<1 → 0<0))
(0<0 → (⟨1⋅⟨1+1⟩⟩<0 → 0<0))
(0<0 → (⟨1⋅⟨1+1⟩⟩<1 → 0<0))
(0<0 → (⟨1⋅⟨0⋅0⟩⟩<0 → 0<0))
(0<0 → (⟨1⋅⟨0⋅0⟩⟩<1 → 0<0))
(0<0 → (⟨1⋅⟨0⋅1⟩⟩<0 → 0<0))
(0<0 → (⟨1⋅⟨0⋅1⟩⟩<1 → 0<0))
(0<0 → (⟨1⋅⟨1⋅0⟩⟩<0 → 0<0))
(0<0 → (⟨1⋅⟨1⋅0⟩⟩<1 → 0<0))
(0<0 → (⟨1⋅⟨1⋅1⟩⟩<0 → 0<0))
(0<0 → (⟨1⋅⟨1⋅1⟩⟩<1 → 0<0))
(0<0 → (⟨⟨0+0⟩⋅0⟩<0 → 0<0))
(0<0 → (⟨⟨0+0⟩⋅0⟩<1 → 0<0))
(0<0 → (⟨⟨0+0⟩⋅1⟩<0 → 0<0))
(0<0 → (⟨⟨0+0⟩⋅1⟩<1 → 0<0))
(0<0 → (⟨⟨0+1⟩⋅0⟩<0 → 0<0))
(0<0 → (⟨⟨0+1⟩⋅0⟩<1 → 0<0))
(0<0 → (⟨⟨0+1⟩⋅1⟩<0 → 0<0))
(0<0 → (⟨⟨0+1⟩⋅1⟩<1 → 0<0))
(0<0 → (⟨⟨1+0⟩⋅0⟩<0 → 0<0))
(0<0 → (⟨⟨1+0⟩⋅0⟩<1 → 0<0))
(0<0 → (⟨⟨1+0⟩⋅1⟩<0 → 0<0))
(0<0 → (⟨⟨1+0⟩⋅1⟩<1 → 0<0))
(0<0 → (⟨⟨1+1⟩⋅0⟩<0 → 0<0))
(0<0 → (⟨⟨1+1⟩⋅0⟩<1 → 0<0))
(0<0 → (⟨⟨1+1⟩⋅1⟩<0 → 0<0))
(0<0 → (⟨⟨1+1⟩⋅1⟩<1 → 0<0))
(0<0 → (⟨⟨0⋅0⟩⋅0⟩<0 → 0<0))
(0<0 → (⟨⟨0⋅0⟩⋅0⟩<1 → 0<0))
(0<0 → (⟨⟨0⋅0⟩⋅1⟩<0 → 0<0))
(0<0 → (⟨⟨0⋅0⟩⋅1⟩<1 → 0<0))
(0<0 → (⟨⟨0⋅1⟩⋅0⟩<0 → 0<0))
(0<0 → (⟨⟨0⋅1⟩⋅0⟩<1 → 0<0))
(0<0 → (⟨⟨0⋅1⟩⋅1⟩<0 → 0<0))
(0<0 → (⟨⟨0⋅1⟩⋅1⟩<1 → 0<0))
(0<0 → (⟨⟨1⋅0⟩⋅0⟩<0 → 0<0))
(0<0 → (⟨⟨1⋅0⟩⋅0⟩<1 → 0<0))
(0<0 → (⟨⟨1⋅0⟩⋅1⟩<0 → 0<0))
(0<0 → (⟨⟨1⋅0⟩⋅1⟩<1 → 0<0))
(0<0 → (⟨⟨1⋅1⟩⋅0⟩<0 → 0<0))
(0<0 → (⟨⟨1⋅1⟩⋅0⟩<1 → 0<0))
(0<0 → (⟨⟨1⋅1⟩⋅1⟩<0 → 0<0))
(0<0 → (⟨⟨1⋅1⟩⋅1⟩<1 → 0<0))
(0<0 → (¬¬0=⟨0+0⟩ → 0<0))
(0<0 → (¬¬0=⟨0+1⟩ → 0<0))
(0<0 → (¬¬0=⟨1+0⟩ → 0<0))
(0<0 → (¬¬0=⟨1+1⟩ → 0<0))
(0<0 → (¬¬0=⟨0⋅0⟩ → 0<0))
(0<0 → (¬¬0=⟨0⋅1⟩ → 0<0))
(0<0 → (¬¬0=⟨1⋅0⟩ → 0<0))
(0<0 → (¬¬0=⟨1⋅1⟩ → 0<0))
(0<0 → (¬¬1=⟨0+0⟩ → 0<0))
(0<0 → (¬¬1=⟨0+1⟩ → 0<0))
(0<0 → (¬¬1=⟨1+0⟩ → 0<0))
(0<0 → (¬¬1=⟨1+1⟩ → 0<0))
(0<0 → (¬¬1=⟨0⋅0⟩ → 0<0))
(0<0 → (¬¬1=⟨0⋅1⟩ → 0<0))
(0<0 → (¬¬1=⟨1⋅0⟩ → 0<0))
(0<0 → (¬¬1=⟨1⋅1⟩ → 0<0))
(0<0 → (¬¬⟨0+0⟩=0 → 0<0))
(0<0 → (¬¬⟨0+0⟩=1 → 0<0))
(0<0 → (¬¬⟨0+1⟩=0 → 0<0))
(0<0 → (¬¬⟨0+1⟩=1 → 0<0))
(0<0 → (¬¬⟨1+0⟩=0 → 0<0))
(0<0 → (¬¬⟨1+0⟩=1 → 0<0))
(0<0 → (¬¬⟨1+1⟩=0 → 0<0))
(0<0 → (¬¬⟨1+1⟩=1 → 0<0))
(0<0 → (¬¬⟨0⋅0⟩=0 → 0<0))
(0<0 → (¬¬⟨0⋅0⟩=1 → 0<0))
(0<0 → (¬¬⟨0⋅1⟩=0 → 0<0))
(0<0 → (¬¬⟨0⋅1⟩=1 → 0<0))
(0<0 → (¬¬⟨1⋅0⟩=0 → 0<0))
(0<0 → (¬¬⟨1⋅0⟩=1 → 0<0))
(0<0 → (¬¬⟨1⋅1⟩=0 → 0<0))
(0<0 → (¬¬⟨1⋅1⟩=1 → 0<0))
(0<0 → (¬¬0<⟨0+0⟩ → 0<0))
(0<0 → (¬¬0<⟨0+1⟩ → 0<0))
(0<0 → (¬¬0<⟨1+0⟩ → 0<0))
(0<0 → (¬¬0<⟨1+1⟩ → 0<0))
(0<0 → (¬¬0<⟨0⋅0⟩ → 0<0))
(0<0 → (¬¬0<⟨0⋅1⟩ → 0<0))
(0<0 → (¬¬0<⟨1⋅0⟩ → 0<0))
(0<0 → (¬¬0<⟨1⋅1⟩ → 0<0))
(0<0 → (¬¬1<⟨0+0⟩ → 0<0))
(0<0 → (¬¬1<⟨0+1⟩ → 0<0))
(0<0 → (¬¬1<⟨1+0⟩ → 0<0))
(0<0 → (¬¬1<⟨1+1⟩ → 0<0))
(0<0 → (¬¬1<⟨0⋅0⟩ → 0<0))
(0<0 → (¬¬1<⟨0⋅1⟩ → 0<0))
(0<0 → (¬¬1<⟨1⋅0⟩ → 0<0))
(0<0 → (¬¬1<⟨1⋅1⟩ → 0<0))
(0<0 → (¬¬⟨0+0⟩<0 → 0<0))
(0<0 → (¬¬⟨0+0⟩<1 → 0<0))
(0<0 → (¬¬⟨0+1⟩<0 → 0<0))
(0<0 → (¬¬⟨0+1⟩<1 → 0<0))
(0<0 → (¬¬⟨1+0⟩<0 → 0<0))
(0<0 → (¬¬⟨1+0⟩<1 → 0<0))
(0<0 → (¬¬⟨1+1⟩<0 → 0<0))
(0<0 → (¬¬⟨1+1⟩<1 → 0<0))
(0<0 → (¬¬⟨0⋅0⟩<0 → 0<0))
(0<0 → (¬¬⟨0⋅0⟩<1 → 0<0))
(0<0 → (¬¬⟨0⋅1⟩<0 → 0<0))
(0<0 → (¬¬⟨0⋅1⟩<1 → 0<0))
(0<0 → (¬¬⟨1⋅0⟩<0 → 0<0))
(0<0 → (¬¬⟨1⋅0⟩<1 → 0<0))
(0<0 → (¬¬⟨1⋅1⟩<0 → 0<0))
(0<0 → (¬¬⟨1⋅1⟩<1 → 0<0))
(0<0 → (¬¬¬¬0=0 → 0<0))
(0<0 → (¬¬¬¬0=1 → 0<0))
(0<0 → (¬¬¬¬1=0 → 0<0))
(0<0 → (¬¬¬¬1=1 → 0<0))
(0<0 → (¬¬¬¬0<0 → 0<0))
(0<0 → (¬¬¬¬0<1 → 0<0))
(0<0 → (¬¬¬¬1<0 → 0<0))
(0<0 → (¬¬¬¬1<1 → 0<0))
(0<0 → (¬¬¬∀x. 0=x → 0<0))
(0<0 → (¬¬¬∀x. 1=x → 0<0))
(0<0 → (¬¬¬∀x. x=0 → 0<0))
(0<0 → (¬¬¬∀x. x=1 → 0<0))
(0<0 → (¬¬¬∀x. x=x → 0<0))
(0<0 → (¬¬¬∀x. x=x → 0<0))
(0<0 → (¬¬¬∀x. 0<x → 0<0))
(0<0 → (¬¬¬∀x. 1<x → 0<0))
(0<0 → (¬¬¬∀x. x<0 → 0<0))
(0<0 → (¬¬¬∀x. x<1 → 0<0))
(0<0 → (¬¬¬∀x. x<x → 0<0))
(0<0 → (¬¬¬∀x. x<x → 0<0))
(0<0 → (¬¬∀y. 0=y → 0<0))
(0<0 → (¬¬∀y. 1=y → 0<0))
(0<0 → (¬¬∀y. y=0 → 0<0))
(0<0 → (¬¬∀y. y=1 → 0<0))
(0<0 → (¬¬∀y. 0<y → 0<0))
(0<0 → (¬¬∀y. 1<y → 0<0))
(0<0 → (¬¬∀y. y<0 → 0<0))
(0<0 → (¬¬∀y. y<1 → 0<0))
(0<0 → (¬¬∀x. ¬0=x → 0<0))
(0<0 → (¬¬∀x. ¬1=x → 0<0))
(0<0 → (¬¬∀x. ¬x=0 → 0<0))
(0<0 → (¬¬∀x. ¬x=1 → 0<0))
(0<0 → (¬¬∀x. ¬x=x → 0<0))
(0<0 → (¬¬∀x. ¬x=x → 0<0))
(0<0 → (¬¬∀x. ¬0<x → 0<0))
(0<0 → (¬¬∀x. ¬1<x → 0<0))
(0<0 → (¬¬∀x. ¬x<0 → 0<0))
(0<0 → (¬¬∀x. ¬x<1 → 0<0))
(0<0 → (¬¬∀x. ¬x<x → 0<0))
(0<0 → (¬¬∀x. ¬x<x → 0<0))
(0<0 → (¬∀z. 0=z → 0<0))
(0<0 → (¬∀x. 0=⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. 0=⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. 0=⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. 0=⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. 0=⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. 0=⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. 0=⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. 0=⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. 0=⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. 0=⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. 0=⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. 0=⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀z. 1=z → 0<0))
(0<0 → (¬∀x. 1=⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. 1=⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. 1=⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. 1=⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. 1=⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. 1=⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. 1=⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. 1=⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. 1=⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. 1=⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. 1=⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. 1=⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. x=⟨0+0⟩ → 0<0))
(0<0 → (¬∀x. x=⟨0+1⟩ → 0<0))
(0<0 → (¬∀x. x=⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. x=⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. x=⟨1+0⟩ → 0<0))
(0<0 → (¬∀x. x=⟨1+1⟩ → 0<0))
(0<0 → (¬∀x. x=⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. x=⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. x=⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. x=⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. x=⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. x=⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. x=⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. x=⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. x=⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. x=⟨0⋅0⟩ → 0<0))
(0<0 → (¬∀x. x=⟨0⋅1⟩ → 0<0))
(0<0 → (¬∀x. x=⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. x=⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. x=⟨1⋅0⟩ → 0<0))
(0<0 → (¬∀x. x=⟨1⋅1⟩ → 0<0))
(0<0 → (¬∀x. x=⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. x=⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. x=⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. x=⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. x=⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. x=⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. x=⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. x=⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. x=⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀y. y=y → 0<0))
(0<0 → (¬∀y. y=y → 0<0))
(0<0 → (¬∀z. z=0 → 0<0))
(0<0 → (¬∀z. z=1 → 0<0))
(0<0 → (¬∀x. ⟨0+0⟩=x → 0<0))
(0<0 → (¬∀x. ⟨0+1⟩=x → 0<0))
(0<0 → (¬∀x. ⟨0+x⟩=0 → 0<0))
(0<0 → (¬∀x. ⟨0+x⟩=1 → 0<0))
(0<0 → (¬∀x. ⟨0+x⟩=x → 0<0))
(0<0 → (¬∀x. ⟨0+x⟩=x → 0<0))
(0<0 → (¬∀x. ⟨1+0⟩=x → 0<0))
(0<0 → (¬∀x. ⟨1+1⟩=x → 0<0))
(0<0 → (¬∀x. ⟨1+x⟩=0 → 0<0))
(0<0 → (¬∀x. ⟨1+x⟩=1 → 0<0))
(0<0 → (¬∀x. ⟨1+x⟩=x → 0<0))
(0<0 → (¬∀x. ⟨1+x⟩=x → 0<0))
(0<0 → (¬∀x. ⟨x+0⟩=0 → 0<0))
(0<0 → (¬∀x. ⟨x+0⟩=1 → 0<0))
(0<0 → (¬∀x. ⟨x+0⟩=x → 0<0))
(0<0 → (¬∀x. ⟨x+0⟩=x → 0<0))
(0<0 → (¬∀x. ⟨x+1⟩=0 → 0<0))
(0<0 → (¬∀x. ⟨x+1⟩=1 → 0<0))
(0<0 → (¬∀x. ⟨x+1⟩=x → 0<0))
(0<0 → (¬∀x. ⟨x+1⟩=x → 0<0))
(0<0 → (¬∀x. ⟨x+x⟩=0 → 0<0))
(0<0 → (¬∀x. ⟨x+x⟩=0 → 0<0))
(0<0 → (¬∀x. ⟨x+x⟩=1 → 0<0))
(0<0 → (¬∀x. ⟨x+x⟩=1 → 0<0))
(0<0 → (¬∀x. ⟨x+x⟩=x → 0<0))
(0<0 → (¬∀x. ⟨x+x⟩=x → 0<0))
(0<0 → (¬∀x. ⟨x+x⟩=x → 0<0))
(0<0 → (¬∀x. ⟨0⋅0⟩=x → 0<0))
(0<0 → (¬∀x. ⟨0⋅1⟩=x → 0<0))
(0<0 → (¬∀x. ⟨0⋅x⟩=0 → 0<0))
(0<0 → (¬∀x. ⟨0⋅x⟩=1 → 0<0))
(0<0 → (¬∀x. ⟨0⋅x⟩=x → 0<0))
(0<0 → (¬∀x. ⟨0⋅x⟩=x → 0<0))
(0<0 → (¬∀x. ⟨1⋅0⟩=x → 0<0))
(0<0 → (¬∀x. ⟨1⋅1⟩=x → 0<0))
(0<0 → (¬∀x. ⟨1⋅x⟩=0 → 0<0))
(0<0 → (¬∀x. ⟨1⋅x⟩=1 → 0<0))
(0<0 → (¬∀x. ⟨1⋅x⟩=x → 0<0))
(0<0 → (¬∀x. ⟨1⋅x⟩=x → 0<0))
(0<0 → (¬∀x. ⟨x⋅0⟩=0 → 0<0))
(0<0 → (¬∀x. ⟨x⋅0⟩=1 → 0<0))
(0<0 → (¬∀x. ⟨x⋅0⟩=x → 0<0))
(0<0 → (¬∀x. ⟨x⋅0⟩=x → 0<0))
(0<0 → (¬∀x. ⟨x⋅1⟩=0 → 0<0))
(0<0 → (¬∀x. ⟨x⋅1⟩=1 → 0<0))
(0<0 → (¬∀x. ⟨x⋅1⟩=x → 0<0))
(0<0 → (¬∀x. ⟨x⋅1⟩=x → 0<0))
(0<0 → (¬∀x. ⟨x⋅x⟩=0 → 0<0))
(0<0 → (¬∀x. ⟨x⋅x⟩=0 → 0<0))
(0<0 → (¬∀x. ⟨x⋅x⟩=1 → 0<0))
(0<0 → (¬∀x. ⟨x⋅x⟩=1 → 0<0))
(0<0 → (¬∀x. ⟨x⋅x⟩=x → 0<0))
(0<0 → (¬∀x. ⟨x⋅x⟩=x → 0<0))
(0<0 → (¬∀x. ⟨x⋅x⟩=x → 0<0))
(0<0 → (¬∀z. 0<z → 0<0))
(0<0 → (¬∀x. 0<⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. 0<⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. 0<⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. 0<⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. 0<⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. 0<⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. 0<⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. 0<⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. 0<⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. 0<⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. 0<⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. 0<⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀z. 1<z → 0<0))
(0<0 → (¬∀x. 1<⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. 1<⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. 1<⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. 1<⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. 1<⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. 1<⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. 1<⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. 1<⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. 1<⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. 1<⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. 1<⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. 1<⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. x<⟨0+0⟩ → 0<0))
(0<0 → (¬∀x. x<⟨0+1⟩ → 0<0))
(0<0 → (¬∀x. x<⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. x<⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. x<⟨1+0⟩ → 0<0))
(0<0 → (¬∀x. x<⟨1+1⟩ → 0<0))
(0<0 → (¬∀x. x<⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. x<⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. x<⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. x<⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. x<⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. x<⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. x<⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. x<⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. x<⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. x<⟨0⋅0⟩ → 0<0))
(0<0 → (¬∀x. x<⟨0⋅1⟩ → 0<0))
(0<0 → (¬∀x. x<⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. x<⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. x<⟨1⋅0⟩ → 0<0))
(0<0 → (¬∀x. x<⟨1⋅1⟩ → 0<0))
(0<0 → (¬∀x. x<⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. x<⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. x<⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. x<⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. x<⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. x<⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. x<⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. x<⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. x<⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀y. y<y → 0<0))
(0<0 → (¬∀y. y<y → 0<0))
(0<0 → (¬∀z. z<0 → 0<0))
(0<0 → (¬∀z. z<1 → 0<0))
(0<0 → (¬∀x. ⟨0+0⟩<x → 0<0))
(0<0 → (¬∀x. ⟨0+1⟩<x → 0<0))
(0<0 → (¬∀x. ⟨0+x⟩<0 → 0<0))
(0<0 → (¬∀x. ⟨0+x⟩<1 → 0<0))
(0<0 → (¬∀x. ⟨0+x⟩<x → 0<0))
(0<0 → (¬∀x. ⟨0+x⟩<x → 0<0))
(0<0 → (¬∀x. ⟨1+0⟩<x → 0<0))
(0<0 → (¬∀x. ⟨1+1⟩<x → 0<0))
(0<0 → (¬∀x. ⟨1+x⟩<0 → 0<0))
(0<0 → (¬∀x. ⟨1+x⟩<1 → 0<0))
(0<0 → (¬∀x. ⟨1+x⟩<x → 0<0))
(0<0 → (¬∀x. ⟨1+x⟩<x → 0<0))
(0<0 → (¬∀x. ⟨x+0⟩<0 → 0<0))
(0<0 → (¬∀x. ⟨x+0⟩<1 → 0<0))
(0<0 → (¬∀x. ⟨x+0⟩<x → 0<0))
(0<0 → (¬∀x. ⟨x+0⟩<x → 0<0))
(0<0 → (¬∀x. ⟨x+1⟩<0 → 0<0))
(0<0 → (¬∀x. ⟨x+1⟩<1 → 0<0))
(0<0 → (¬∀x. ⟨x+1⟩<x → 0<0))
(0<0 → (¬∀x. ⟨x+1⟩<x → 0<0))
(0<0 → (¬∀x. ⟨x+x⟩<0 → 0<0))
(0<0 → (¬∀x. ⟨x+x⟩<0 → 0<0))
(0<0 → (¬∀x. ⟨x+x⟩<1 → 0<0))
(0<0 → (¬∀x. ⟨x+x⟩<1 → 0<0))
(0<0 → (¬∀x. ⟨x+x⟩<x → 0<0))
(0<0 → (¬∀x. ⟨x+x⟩<x → 0<0))
(0<0 → (¬∀x. ⟨x+x⟩<x → 0<0))
(0<0 → (¬∀x. ⟨0⋅0⟩<x → 0<0))
(0<0 → (¬∀x. ⟨0⋅1⟩<x → 0<0))
(0<0 → (¬∀x. ⟨0⋅x⟩<0 → 0<0))
(0<0 → (¬∀x. ⟨0⋅x⟩<1 → 0<0))
(0<0 → (¬∀x. ⟨0⋅x⟩<x → 0<0))
(0<0 → (¬∀x. ⟨0⋅x⟩<x → 0<0))
(0<0 → (¬∀x. ⟨1⋅0⟩<x → 0<0))
(0<0 → (¬∀x. ⟨1⋅1⟩<x → 0<0))
(0<0 → (¬∀x. ⟨1⋅x⟩<0 → 0<0))
(0<0 → (¬∀x. ⟨1⋅x⟩<1 → 0<0))
(0<0 → (¬∀x. ⟨1⋅x⟩<x → 0<0))
(0<0 → (¬∀x. ⟨1⋅x⟩<x → 0<0))
(0<0 → (¬∀x. ⟨x⋅0⟩<0 → 0<0))
(0<0 → (¬∀x. ⟨x⋅0⟩<1 → 0<0))
(0<0 → (¬∀x. ⟨x⋅0⟩<x → 0<0))
(0<0 → (¬∀x. ⟨x⋅0⟩<x → 0<0))
(0<0 → (¬∀x. ⟨x⋅1⟩<0 → 0<0))
(0<0 → (¬∀x. ⟨x⋅1⟩<1 → 0<0))
(0<0 → (¬∀x. ⟨x⋅1⟩<x → 0<0))
(0<0 → (¬∀x. ⟨x⋅1⟩<x → 0<0))
(0<0 → (¬∀x. ⟨x⋅x⟩<0 → 0<0))
(0<0 → (¬∀x. ⟨x⋅x⟩<0 → 0<0))
(0<0 → (¬∀x. ⟨x⋅x⟩<1 → 0<0))
(0<0 → (¬∀x. ⟨x⋅x⟩<1 → 0<0))
(0<0 → (¬∀x. ⟨x⋅x⟩<x → 0<0))
(0<0 → (¬∀x. ⟨x⋅x⟩<x → 0<0))
(0<0 → (¬∀x. ⟨x⋅x⟩<x → 0<0))
(0<0 → (¬∀y. ¬0=y → 0<0))
(0<0 → (¬∀y. ¬1=y → 0<0))
(0<0 → (¬∀y. ¬y=0 → 0<0))
(0<0 → (¬∀y. ¬y=1 → 0<0))
(0<0 → (¬∀y. ¬0<y → 0<0))
(0<0 → (¬∀y. ¬1<y → 0<0))
(0<0 → (¬∀y. ¬y<0 → 0<0))
(0<0 → (¬∀y. ¬y<1 → 0<0))
(0<0 → (¬∀x. ¬¬0=x → 0<0))
(0<0 → (¬∀x. ¬¬1=x → 0<0))
(0<0 → (¬∀x. ¬¬x=0 → 0<0))
(0<0 → (¬∀x. ¬¬x=1 → 0<0))
(0<0 → (¬∀x. ¬¬x=x → 0<0))
(0<0 → (¬∀x. ¬¬x=x → 0<0))
(0<0 → (¬∀x. ¬¬0<x → 0<0))
(0<0 → (¬∀x. ¬¬1<x → 0<0))
(0<0 → (¬∀x. ¬¬x<0 → 0<0))
(0<0 → (¬∀x. ¬¬x<1 → 0<0))
(0<0 → (¬∀x. ¬¬x<x → 0<0))
(0<0 → (¬∀x. ¬¬x<x → 0<0))
(0<0 → (¬∀y. ∀x. x=y → 0<0))
(0<0 → (¬∀x. ∀y. x=y → 0<0))
(0<0 → (¬∀x. ∀y. y=x → 0<0))
(0<0 → (¬∀y. ∀x. y=x → 0<0))
(0<0 → (¬∀y. ∀x. x<y → 0<0))
(0<0 → (¬∀x. ∀y. x<y → 0<0))
(0<0 → (¬∀x. ∀y. y<x → 0<0))
(0<0 → (¬∀y. ∀x. y<x → 0<0))
(0<0 → (∀x3. 0=x3 → 0<0))
(0<0 → (∀y. 0=⟨0+y⟩ → 0<0))
(0<0 → (∀y. 0=⟨1+y⟩ → 0<0))
(0<0 → (∀y. 0=⟨y+0⟩ → 0<0))
(0<0 → (∀y. 0=⟨y+1⟩ → 0<0))
(0<0 → (∀y. 0=⟨0⋅y⟩ → 0<0))
(0<0 → (∀y. 0=⟨1⋅y⟩ → 0<0))
(0<0 → (∀y. 0=⟨y⋅0⟩ → 0<0))
(0<0 → (∀y. 0=⟨y⋅1⟩ → 0<0))
(0<0 → (∀x3. 1=x3 → 0<0))
(0<0 → (∀y. 1=⟨0+y⟩ → 0<0))
(0<0 → (∀y. 1=⟨1+y⟩ → 0<0))
(0<0 → (∀y. 1=⟨y+0⟩ → 0<0))
(0<0 → (∀y. 1=⟨y+1⟩ → 0<0))
(0<0 → (∀y. 1=⟨0⋅y⟩ → 0<0))
(0<0 → (∀y. 1=⟨1⋅y⟩ → 0<0))
(0<0 → (∀y. 1=⟨y⋅0⟩ → 0<0))
(0<0 → (∀y. 1=⟨y⋅1⟩ → 0<0))
(0<0 → (∀y. y=⟨0+0⟩ → 0<0))
(0<0 → (∀y. y=⟨0+1⟩ → 0<0))
(0<0 → (∀y. y=⟨1+0⟩ → 0<0))
(0<0 → (∀y. y=⟨1+1⟩ → 0<0))
(0<0 → (∀y. y=⟨0⋅0⟩ → 0<0))
(0<0 → (∀y. y=⟨0⋅1⟩ → 0<0))
(0<0 → (∀y. y=⟨1⋅0⟩ → 0<0))
(0<0 → (∀y. y=⟨1⋅1⟩ → 0<0))
(0<0 → (∀y. ⟨0+0⟩=y → 0<0))
(0<0 → (∀y. ⟨0+1⟩=y → 0<0))
(0<0 → (∀y. ⟨1+0⟩=y → 0<0))
(0<0 → (∀y. ⟨1+1⟩=y → 0<0))
(0<0 → (∀y. ⟨0⋅0⟩=y → 0<0))
(0<0 → (∀y. ⟨0⋅1⟩=y → 0<0))
(0<0 → (∀y. ⟨1⋅0⟩=y → 0<0))
(0<0 → (∀y. ⟨1⋅1⟩=y → 0<0))
(0<0 → (∀x3. x3=0 → 0<0))
(0<0 → (∀x3. x3=1 → 0<0))
(0<0 → (∀y. ⟨0+y⟩=0 → 0<0))
(0<0 → (∀y. ⟨0+y⟩=1 → 0<0))
(0<0 → (∀y. ⟨1+y⟩=0 → 0<0))
(0<0 → (∀y. ⟨1+y⟩=1 → 0<0))
(0<0 → (∀y. ⟨y+0⟩=0 → 0<0))
(0<0 → (∀y. ⟨y+0⟩=1 → 0<0))
(0<0 → (∀y. ⟨y+1⟩=0 → 0<0))
(0<0 → (∀y. ⟨y+1⟩=1 → 0<0))
(0<0 → (∀y. ⟨0⋅y⟩=0 → 0<0))
(0<0 → (∀y. ⟨0⋅y⟩=1 → 0<0))
(0<0 → (∀y. ⟨1⋅y⟩=0 → 0<0))
(0<0 → (∀y. ⟨1⋅y⟩=1 → 0<0))
(0<0 → (∀y. ⟨y⋅0⟩=0 → 0<0))
(0<0 → (∀y. ⟨y⋅0⟩=1 → 0<0))
(0<0 → (∀y. ⟨y⋅1⟩=0 → 0<0))
(0<0 → (∀y. ⟨y⋅1⟩=1 → 0<0))
(0<0 → (∀x3. 0<x3 → 0<0))
(0<0 → (∀y. 0<⟨0+y⟩ → 0<0))
(0<0 → (∀y. 0<⟨1+y⟩ → 0<0))
(0<0 → (∀y. 0<⟨y+0⟩ → 0<0))
(0<0 → (∀y. 0<⟨y+1⟩ → 0<0))
(0<0 → (∀y. 0<⟨0⋅y⟩ → 0<0))
(0<0 → (∀y. 0<⟨1⋅y⟩ → 0<0))
(0<0 → (∀y. 0<⟨y⋅0⟩ → 0<0))
(0<0 → (∀y. 0<⟨y⋅1⟩ → 0<0))
(0<0 → (∀x3. 1<x3 → 0<0))
(0<0 → (∀y. 1<⟨0+y⟩ → 0<0))
(0<0 → (∀y. 1<⟨1+y⟩ → 0<0))
(0<0 → (∀y. 1<⟨y+0⟩ → 0<0))
(0<0 → (∀y. 1<⟨y+1⟩ → 0<0))
(0<0 → (∀y. 1<⟨0⋅y⟩ → 0<0))
(0<0 → (∀y. 1<⟨1⋅y⟩ → 0<0))
(0<0 → (∀y. 1<⟨y⋅0⟩ → 0<0))
(0<0 → (∀y. 1<⟨y⋅1⟩ → 0<0))
(0<0 → (∀y. y<⟨0+0⟩ → 0<0))
(0<0 → (∀y. y<⟨0+1⟩ → 0<0))
(0<0 → (∀y. y<⟨1+0⟩ → 0<0))
(0<0 → (∀y. y<⟨1+1⟩ → 0<0))
(0<0 → (∀y. y<⟨0⋅0⟩ → 0<0))
(0<0 → (∀y. y<⟨0⋅1⟩ → 0<0))
(0<0 → (∀y. y<⟨1⋅0⟩ → 0<0))
(0<0 → (∀y. y<⟨1⋅1⟩ → 0<0))
(0<0 → (∀y. ⟨0+0⟩<y → 0<0))
(0<0 → (∀y. ⟨0+1⟩<y → 0<0))
(0<0 → (∀y. ⟨1+0⟩<y → 0<0))
(0<0 → (∀y. ⟨1+1⟩<y → 0<0))
(0<0 → (∀y. ⟨0⋅0⟩<y → 0<0))
(0<0 → (∀y. ⟨0⋅1⟩<y → 0<0))
(0<0 → (∀y. ⟨1⋅0⟩<y → 0<0))
(0<0 → (∀y. ⟨1⋅1⟩<y → 0<0))
(0<0 → (∀x3. x3<0 → 0<0))
(0<0 → (∀x3. x3<1 → 0<0))
(0<0 → (∀y. ⟨0+y⟩<0 → 0<0))
(0<0 → (∀y. ⟨0+y⟩<1 → 0<0))
(0<0 → (∀y. ⟨1+y⟩<0 → 0<0))
(0<0 → (∀y. ⟨1+y⟩<1 → 0<0))
(0<0 → (∀y. ⟨y+0⟩<0 → 0<0))
(0<0 → (∀y. ⟨y+0⟩<1 → 0<0))
(0<0 → (∀y. ⟨y+1⟩<0 → 0<0))
(0<0 → (∀y. ⟨y+1⟩<1 → 0<0))
(0<0 → (∀y. ⟨0⋅y⟩<0 → 0<0))
(0<0 → (∀y. ⟨0⋅y⟩<1 → 0<0))
(0<0 → (∀y. ⟨1⋅y⟩<0 → 0<0))
(0<0 → (∀y. ⟨1⋅y⟩<1 → 0<0))
(0<0 → (∀y. ⟨y⋅0⟩<0 → 0<0))
(0<0 → (∀y. ⟨y⋅0⟩<1 → 0<0))
(0<0 → (∀y. ⟨y⋅1⟩<0 → 0<0))
(0<0 → (∀y. ⟨y⋅1⟩<1 → 0<0))
(0<0 → (∀z. ¬0=z → 0<0))
(0<0 → (∀x. ¬0=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬0=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬0=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬0=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬0=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬0=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬0=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬0=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬0=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬0=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬0=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬0=⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ¬1=z → 0<0))
(0<0 → (∀x. ¬1=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬1=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬1=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬1=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬1=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬1=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬1=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬1=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬1=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬1=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬1=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬1=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨0+0⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨0+1⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨1+0⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨1+1⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬x=⟨x⋅x⟩ → 0<0))
(0<0 → (∀y. ¬y=y → 0<0))
(0<0 → (∀y. ¬y=y → 0<0))
(0<0 → (∀z. ¬z=0 → 0<0))
(0<0 → (∀z. ¬z=1 → 0<0))
(0<0 → (∀x. ¬⟨0+0⟩=x → 0<0))
(0<0 → (∀x. ¬⟨0+1⟩=x → 0<0))
(0<0 → (∀x. ¬⟨0+x⟩=0 → 0<0))
(0<0 → (∀x. ¬⟨0+x⟩=1 → 0<0))
(0<0 → (∀x. ¬⟨0+x⟩=x → 0<0))
(0<0 → (∀x. ¬⟨0+x⟩=x → 0<0))
(0<0 → (∀x. ¬⟨1+0⟩=x → 0<0))
(0<0 → (∀x. ¬⟨1+1⟩=x → 0<0))
(0<0 → (∀x. ¬⟨1+x⟩=0 → 0<0))
(0<0 → (∀x. ¬⟨1+x⟩=1 → 0<0))
(0<0 → (∀x. ¬⟨1+x⟩=x → 0<0))
(0<0 → (∀x. ¬⟨1+x⟩=x → 0<0))
(0<0 → (∀x. ¬⟨x+0⟩=0 → 0<0))
(0<0 → (∀x. ¬⟨x+0⟩=1 → 0<0))
(0<0 → (∀x. ¬⟨x+0⟩=x → 0<0))
(0<0 → (∀x. ¬⟨x+0⟩=x → 0<0))
(0<0 → (∀x. ¬⟨x+1⟩=0 → 0<0))
(0<0 → (∀x. ¬⟨x+1⟩=1 → 0<0))
(0<0 → (∀x. ¬⟨x+1⟩=x → 0<0))
(0<0 → (∀x. ¬⟨x+1⟩=x → 0<0))
(0<0 → (∀x. ¬⟨x+x⟩=0 → 0<0))
(0<0 → (∀x. ¬⟨x+x⟩=0 → 0<0))
(0<0 → (∀x. ¬⟨x+x⟩=1 → 0<0))
(0<0 → (∀x. ¬⟨x+x⟩=1 → 0<0))
(0<0 → (∀x. ¬⟨x+x⟩=x → 0<0))
(0<0 → (∀x. ¬⟨x+x⟩=x → 0<0))
(0<0 → (∀x. ¬⟨x+x⟩=x → 0<0))
(0<0 → (∀x. ¬⟨0⋅0⟩=x → 0<0))
(0<0 → (∀x. ¬⟨0⋅1⟩=x → 0<0))
(0<0 → (∀x. ¬⟨0⋅x⟩=0 → 0<0))
(0<0 → (∀x. ¬⟨0⋅x⟩=1 → 0<0))
(0<0 → (∀x. ¬⟨0⋅x⟩=x → 0<0))
(0<0 → (∀x. ¬⟨0⋅x⟩=x → 0<0))
(0<0 → (∀x. ¬⟨1⋅0⟩=x → 0<0))
(0<0 → (∀x. ¬⟨1⋅1⟩=x → 0<0))
(0<0 → (∀x. ¬⟨1⋅x⟩=0 → 0<0))
(0<0 → (∀x. ¬⟨1⋅x⟩=1 → 0<0))
(0<0 → (∀x. ¬⟨1⋅x⟩=x → 0<0))
(0<0 → (∀x. ¬⟨1⋅x⟩=x → 0<0))
(0<0 → (∀x. ¬⟨x⋅0⟩=0 → 0<0))
(0<0 → (∀x. ¬⟨x⋅0⟩=1 → 0<0))
(0<0 → (∀x. ¬⟨x⋅0⟩=x → 0<0))
(0<0 → (∀x. ¬⟨x⋅0⟩=x → 0<0))
(0<0 → (∀x. ¬⟨x⋅1⟩=0 → 0<0))
(0<0 → (∀x. ¬⟨x⋅1⟩=1 → 0<0))
(0<0 → (∀x. ¬⟨x⋅1⟩=x → 0<0))
(0<0 → (∀x. ¬⟨x⋅1⟩=x → 0<0))
(0<0 → (∀x. ¬⟨x⋅x⟩=0 → 0<0))
(0<0 → (∀x. ¬⟨x⋅x⟩=0 → 0<0))
(0<0 → (∀x. ¬⟨x⋅x⟩=1 → 0<0))
(0<0 → (∀x. ¬⟨x⋅x⟩=1 → 0<0))
(0<0 → (∀x. ¬⟨x⋅x⟩=x → 0<0))
(0<0 → (∀x. ¬⟨x⋅x⟩=x → 0<0))
(0<0 → (∀x. ¬⟨x⋅x⟩=x → 0<0))
(0<0 → (∀z. ¬0<z → 0<0))
(0<0 → (∀x. ¬0<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬0<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬0<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬0<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬0<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬0<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬0<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬0<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬0<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬0<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬0<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬0<⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ¬1<z → 0<0))
(0<0 → (∀x. ¬1<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬1<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬1<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬1<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬1<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬1<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬1<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬1<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬1<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬1<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬1<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬1<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨0+0⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨0+1⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨1+0⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨1+1⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬x<⟨x⋅x⟩ → 0<0))
(0<0 → (∀y. ¬y<y → 0<0))
(0<0 → (∀y. ¬y<y → 0<0))
(0<0 → (∀z. ¬z<0 → 0<0))
(0<0 → (∀z. ¬z<1 → 0<0))
(0<0 → (∀x. ¬⟨0+0⟩<x → 0<0))
(0<0 → (∀x. ¬⟨0+1⟩<x → 0<0))
(0<0 → (∀x. ¬⟨0+x⟩<0 → 0<0))
(0<0 → (∀x. ¬⟨0+x⟩<1 → 0<0))
(0<0 → (∀x. ¬⟨0+x⟩<x → 0<0))
(0<0 → (∀x. ¬⟨0+x⟩<x → 0<0))
(0<0 → (∀x. ¬⟨1+0⟩<x → 0<0))
(0<0 → (∀x. ¬⟨1+1⟩<x → 0<0))
(0<0 → (∀x. ¬⟨1+x⟩<0 → 0<0))
(0<0 → (∀x. ¬⟨1+x⟩<1 → 0<0))
(0<0 → (∀x. ¬⟨1+x⟩<x → 0<0))
(0<0 → (∀x. ¬⟨1+x⟩<x → 0<0))
(0<0 → (∀x. ¬⟨x+0⟩<0 → 0<0))
(0<0 → (∀x. ¬⟨x+0⟩<1 → 0<0))
(0<0 → (∀x. ¬⟨x+0⟩<x → 0<0))
(0<0 → (∀x. ¬⟨x+0⟩<x → 0<0))
(0<0 → (∀x. ¬⟨x+1⟩<0 → 0<0))
(0<0 → (∀x. ¬⟨x+1⟩<1 → 0<0))
(0<0 → (∀x. ¬⟨x+1⟩<x → 0<0))
(0<0 → (∀x. ¬⟨x+1⟩<x → 0<0))
(0<0 → (∀x. ¬⟨x+x⟩<0 → 0<0))
(0<0 → (∀x. ¬⟨x+x⟩<0 → 0<0))
(0<0 → (∀x. ¬⟨x+x⟩<1 → 0<0))
(0<0 → (∀x. ¬⟨x+x⟩<1 → 0<0))
(0<0 → (∀x. ¬⟨x+x⟩<x → 0<0))
(0<0 → (∀x. ¬⟨x+x⟩<x → 0<0))
(0<0 → (∀x. ¬⟨x+x⟩<x → 0<0))
(0<0 → (∀x. ¬⟨0⋅0⟩<x → 0<0))
(0<0 → (∀x. ¬⟨0⋅1⟩<x → 0<0))
(0<0 → (∀x. ¬⟨0⋅x⟩<0 → 0<0))
(0<0 → (∀x. ¬⟨0⋅x⟩<1 → 0<0))
(0<0 → (∀x. ¬⟨0⋅x⟩<x → 0<0))
(0<0 → (∀x. ¬⟨0⋅x⟩<x → 0<0))
(0<0 → (∀x. ¬⟨1⋅0⟩<x → 0<0))
(0<0 → (∀x. ¬⟨1⋅1⟩<x → 0<0))
(0<0 → (∀x. ¬⟨1⋅x⟩<0 → 0<0))
(0<0 → (∀x. ¬⟨1⋅x⟩<1 → 0<0))
(0<0 → (∀x. ¬⟨1⋅x⟩<x → 0<0))
(0<0 → (∀x. ¬⟨1⋅x⟩<x → 0<0))
(0<0 → (∀x. ¬⟨x⋅0⟩<0 → 0<0))
(0<0 → (∀x. ¬⟨x⋅0⟩<1 → 0<0))
(0<0 → (∀x. ¬⟨x⋅0⟩<x → 0<0))
(0<0 → (∀x. ¬⟨x⋅0⟩<x → 0<0))
(0<0 → (∀x. ¬⟨x⋅1⟩<0 → 0<0))
(0<0 → (∀x. ¬⟨x⋅1⟩<1 → 0<0))
(0<0 → (∀x. ¬⟨x⋅1⟩<x → 0<0))
(0<0 → (∀x. ¬⟨x⋅1⟩<x → 0<0))
(0<0 → (∀x. ¬⟨x⋅x⟩<0 → 0<0))
(0<0 → (∀x. ¬⟨x⋅x⟩<0 → 0<0))
(0<0 → (∀x. ¬⟨x⋅x⟩<1 → 0<0))
(0<0 → (∀x. ¬⟨x⋅x⟩<1 → 0<0))
(0<0 → (∀x. ¬⟨x⋅x⟩<x → 0<0))
(0<0 → (∀x. ¬⟨x⋅x⟩<x → 0<0))
(0<0 → (∀x. ¬⟨x⋅x⟩<x → 0<0))
(0<0 → (∀y. ¬¬0=y → 0<0))
(0<0 → (∀y. ¬¬1=y → 0<0))
(0<0 → (∀y. ¬¬y=0 → 0<0))
(0<0 → (∀y. ¬¬y=1 → 0<0))
(0<0 → (∀y. ¬¬0<y → 0<0))
(0<0 → (∀y. ¬¬1<y → 0<0))
(0<0 → (∀y. ¬¬y<0 → 0<0))
(0<0 → (∀y. ¬¬y<1 → 0<0))
(0<0 → (∀x. ¬¬¬0=x → 0<0))
(0<0 → (∀x. ¬¬¬1=x → 0<0))
(0<0 → (∀x. ¬¬¬x=0 → 0<0))
(0<0 → (∀x. ¬¬¬x=1 → 0<0))
(0<0 → (∀x. ¬¬¬x=x → 0<0))
(0<0 → (∀x. ¬¬¬x=x → 0<0))
(0<0 → (∀x. ¬¬¬0<x → 0<0))
(0<0 → (∀x. ¬¬¬1<x → 0<0))
(0<0 → (∀x. ¬¬¬x<0 → 0<0))
(0<0 → (∀x. ¬¬¬x<1 → 0<0))
(0<0 → (∀x. ¬¬¬x<x → 0<0))
(0<0 → (∀x. ¬¬¬x<x → 0<0))
(0<0 → (∀y. ¬∀x. x=y → 0<0))
(0<0 → (∀x. ¬∀y. x=y → 0<0))
(0<0 → (∀x. ¬∀y. y=x → 0<0))
(0<0 → (∀y. ¬∀x. y=x → 0<0))
(0<0 → (∀y. ¬∀x. x<y → 0<0))
(0<0 → (∀x. ¬∀y. x<y → 0<0))
(0<0 → (∀x. ¬∀y. y<x → 0<0))
(0<0 → (∀y. ¬∀x. y<x → 0<0))
(0<0 → (∀z. ∀x. x=z → 0<0))
(0<0 → (∀x. ∀z. x=z → 0<0))
(0<0 → (∀x. ∀z. z=x → 0<0))
(0<0 → (∀z. ∀x. z=x → 0<0))
(0<0 → (∀z. ∀x. x<z → 0<0))
(0<0 → (∀x. ∀z. x<z → 0<0))
(0<0 → (∀x. ∀z. z<x → 0<0))
(0<0 → (∀z. ∀x. z<x → 0<0))
(0<0 → (∀y. ∀x. ¬x=y → 0<0))
(0<0 → (∀x. ∀y. ¬x=y → 0<0))
(0<0 → (∀x. ∀y. ¬y=x → 0<0))
(0<0 → (∀y. ∀x. ¬y=x → 0<0))
(0<0 → (∀y. ∀x. ¬x<y → 0<0))
(0<0 → (∀x. ∀y. ¬x<y → 0<0))
(0<0 → (∀x. ∀y. ¬y<x → 0<0))
(0<0 → (∀y. ∀x. ¬y<x → 0<0))
(0<0 → ((0=0 → 0=0) → 0<0))
(0<0 → ((0=0 → 0=1) → 0<0))
(0<0 → ((0=0 → 1=0) → 0<0))
(0<0 → ((0=0 → 1=1) → 0<0))
(0<0 → ((0=0 → 0<0) → 0<0))
(0<0 → ((0=0 → 0<1) → 0<0))
(0<0 → ((0=0 → 1<0) → 0<0))
(0<0 → ((0=0 → 1<1) → 0<0))
(0<0 → ((0=1 → 0=0) → 0<0))
(0<0 → ((0=1 → 0=1) → 0<0))
(0<0 → ((0=1 → 1=0) → 0<0))
(0<0 → ((0=1 → 1=1) → 0<0))
(0<0 → ((0=1 → 0<0) → 0<0))
(0<0 → ((0=1 → 0<1) → 0<0))
(0<0 → ((0=1 → 1<0) → 0<0))
(0<0 → ((0=1 → 1<1) → 0<0))
(0<0 → ((1=0 → 0=0) → 0<0))
(0<0 → ((1=0 → 0=1) → 0<0))
(0<0 → ((1=0 → 1=0) → 0<0))
(0<0 → ((1=0 → 1=1) → 0<0))
(0<0 → ((1=0 → 0<0) → 0<0))
(0<0 → ((1=0 → 0<1) → 0<0))
(0<0 → ((1=0 → 1<0) → 0<0))
(0<0 → ((1=0 → 1<1) → 0<0))
(0<0 → ((1=1 → 0=0) → 0<0))
(0<0 → ((1=1 → 0=1) → 0<0))
(0<0 → ((1=1 → 1=0) → 0<0))
(0<0 → ((1=1 → 1=1) → 0<0))
(0<0 → ((1=1 → 0<0) → 0<0))
(0<0 → ((1=1 → 0<1) → 0<0))
(0<0 → ((1=1 → 1<0) → 0<0))
(0<0 → ((1=1 → 1<1) → 0<0))
(0<0 → ((0<0 → 0=0) → 0<0))
(0<0 → ((0<0 → 0=1) → 0<0))
(0<0 → ((0<0 → 1=0) → 0<0))
(0<0 → ((0<0 → 1=1) → 0<0))
(0<0 → ((0<0 → 0<0) → 0<0))
(0<0 → ((0<0 → 0<1) → 0<0))
(0<0 → ((0<0 → 1<0) → 0<0))
(0<0 → ((0<0 → 1<1) → 0<0))
(0<0 → ((0<1 → 0=0) → 0<0))
(0<0 → ((0<1 → 0=1) → 0<0))
(0<0 → ((0<1 → 1=0) → 0<0))
(0<0 → ((0<1 → 1=1) → 0<0))
(0<0 → ((0<1 → 0<0) → 0<0))
(0<0 → ((0<1 → 0<1) → 0<0))
(0<0 → ((0<1 → 1<0) → 0<0))
(0<0 → ((0<1 → 1<1) → 0<0))
(0<0 → ((1<0 → 0=0) → 0<0))
(0<0 → ((1<0 → 0=1) → 0<0))
(0<0 → ((1<0 → 1=0) → 0<0))
(0<0 → ((1<0 → 1=1) → 0<0))
(0<0 → ((1<0 → 0<0) → 0<0))
(0<0 → ((1<0 → 0<1) → 0<0))
(0<0 → ((1<0 → 1<0) → 0<0))
(0<0 → ((1<0 → 1<1) → 0<0))
(0<0 → ((1<1 → 0=0) → 0<0))
(0<0 → ((1<1 → 0=1) → 0<0))
(0<0 → ((1<1 → 1=0) → 0<0))
(0<0 → ((1<1 → 1=1) → 0<0))
(0<0 → ((1<1 → 0<0) → 0<0))
(0<0 → ((1<1 → 0<1) → 0<0))
(0<0 → ((1<1 → 1<0) → 0<0))
(0<0 → ((1<1 → 1<1) → 0<0))
(0<1 → (0=⟨0+⟨0+0⟩⟩ → 0<1))
(0<1 → (0=⟨0+⟨0+1⟩⟩ → 0<1))
(0<1 → (0=⟨0+⟨1+0⟩⟩ → 0<1))
(0<1 → (0=⟨0+⟨1+1⟩⟩ → 0<1))
(0<1 → (0=⟨0+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (0=⟨0+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (0=⟨0+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (0=⟨0+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (0=⟨1+⟨0+0⟩⟩ → 0<1))
(0<1 → (0=⟨1+⟨0+1⟩⟩ → 0<1))
(0<1 → (0=⟨1+⟨1+0⟩⟩ → 0<1))
(0<1 → (0=⟨1+⟨1+1⟩⟩ → 0<1))
(0<1 → (0=⟨1+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (0=⟨1+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (0=⟨1+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (0=⟨1+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (0=⟨⟨0+0⟩+0⟩ → 0<1))
(0<1 → (0=⟨⟨0+0⟩+1⟩ → 0<1))
(0<1 → (0=⟨⟨0+1⟩+0⟩ → 0<1))
(0<1 → (0=⟨⟨0+1⟩+1⟩ → 0<1))
(0<1 → (0=⟨⟨1+0⟩+0⟩ → 0<1))
(0<1 → (0=⟨⟨1+0⟩+1⟩ → 0<1))
(0<1 → (0=⟨⟨1+1⟩+0⟩ → 0<1))
(0<1 → (0=⟨⟨1+1⟩+1⟩ → 0<1))
(0<1 → (0=⟨⟨0⋅0⟩+0⟩ → 0<1))
(0<1 → (0=⟨⟨0⋅0⟩+1⟩ → 0<1))
(0<1 → (0=⟨⟨0⋅1⟩+0⟩ → 0<1))
(0<1 → (0=⟨⟨0⋅1⟩+1⟩ → 0<1))
(0<1 → (0=⟨⟨1⋅0⟩+0⟩ → 0<1))
(0<1 → (0=⟨⟨1⋅0⟩+1⟩ → 0<1))
(0<1 → (0=⟨⟨1⋅1⟩+0⟩ → 0<1))
(0<1 → (0=⟨⟨1⋅1⟩+1⟩ → 0<1))
(0<1 → (0=⟨0⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (0=⟨0⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (0=⟨0⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (0=⟨0⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (0=⟨0⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (0=⟨0⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (0=⟨0⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (0=⟨0⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (0=⟨1⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (0=⟨1⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (0=⟨1⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (0=⟨1⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (0=⟨1⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (0=⟨1⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (0=⟨1⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (0=⟨1⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (0=⟨⟨0+0⟩⋅0⟩ → 0<1))
(0<1 → (0=⟨⟨0+0⟩⋅1⟩ → 0<1))
(0<1 → (0=⟨⟨0+1⟩⋅0⟩ → 0<1))
(0<1 → (0=⟨⟨0+1⟩⋅1⟩ → 0<1))
(0<1 → (0=⟨⟨1+0⟩⋅0⟩ → 0<1))
(0<1 → (0=⟨⟨1+0⟩⋅1⟩ → 0<1))
(0<1 → (0=⟨⟨1+1⟩⋅0⟩ → 0<1))
(0<1 → (0=⟨⟨1+1⟩⋅1⟩ → 0<1))
(0<1 → (0=⟨⟨0⋅0⟩⋅0⟩ → 0<1))
(0<1 → (0=⟨⟨0⋅0⟩⋅1⟩ → 0<1))
(0<1 → (0=⟨⟨0⋅1⟩⋅0⟩ → 0<1))
(0<1 → (0=⟨⟨0⋅1⟩⋅1⟩ → 0<1))
(0<1 → (0=⟨⟨1⋅0⟩⋅0⟩ → 0<1))
(0<1 → (0=⟨⟨1⋅0⟩⋅1⟩ → 0<1))
(0<1 → (0=⟨⟨1⋅1⟩⋅0⟩ → 0<1))
(0<1 → (0=⟨⟨1⋅1⟩⋅1⟩ → 0<1))
(0<1 → (1=⟨0+⟨0+0⟩⟩ → 0<1))
(0<1 → (1=⟨0+⟨0+1⟩⟩ → 0<1))
(0<1 → (1=⟨0+⟨1+0⟩⟩ → 0<1))
(0<1 → (1=⟨0+⟨1+1⟩⟩ → 0<1))
(0<1 → (1=⟨0+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (1=⟨0+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (1=⟨0+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (1=⟨0+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (1=⟨1+⟨0+0⟩⟩ → 0<1))
(0<1 → (1=⟨1+⟨0+1⟩⟩ → 0<1))
(0<1 → (1=⟨1+⟨1+0⟩⟩ → 0<1))
(0<1 → (1=⟨1+⟨1+1⟩⟩ → 0<1))
(0<1 → (1=⟨1+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (1=⟨1+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (1=⟨1+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (1=⟨1+⟨1⋅1⟩⟩ → 0<1))
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(0<1 → (1=⟨⟨0+0⟩+1⟩ → 0<1))
(0<1 → (1=⟨⟨0+1⟩+0⟩ → 0<1))
(0<1 → (1=⟨⟨0+1⟩+1⟩ → 0<1))
(0<1 → (1=⟨⟨1+0⟩+0⟩ → 0<1))
(0<1 → (1=⟨⟨1+0⟩+1⟩ → 0<1))
(0<1 → (1=⟨⟨1+1⟩+0⟩ → 0<1))
(0<1 → (1=⟨⟨1+1⟩+1⟩ → 0<1))
(0<1 → (1=⟨⟨0⋅0⟩+0⟩ → 0<1))
(0<1 → (1=⟨⟨0⋅0⟩+1⟩ → 0<1))
(0<1 → (1=⟨⟨0⋅1⟩+0⟩ → 0<1))
(0<1 → (1=⟨⟨0⋅1⟩+1⟩ → 0<1))
(0<1 → (1=⟨⟨1⋅0⟩+0⟩ → 0<1))
(0<1 → (1=⟨⟨1⋅0⟩+1⟩ → 0<1))
(0<1 → (1=⟨⟨1⋅1⟩+0⟩ → 0<1))
(0<1 → (1=⟨⟨1⋅1⟩+1⟩ → 0<1))
(0<1 → (1=⟨0⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (1=⟨0⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (1=⟨0⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (1=⟨0⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (1=⟨0⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (1=⟨0⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (1=⟨0⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (1=⟨0⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (1=⟨1⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (1=⟨1⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (1=⟨1⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (1=⟨1⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (1=⟨1⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (1=⟨1⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (1=⟨1⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (1=⟨1⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (1=⟨⟨0+0⟩⋅0⟩ → 0<1))
(0<1 → (1=⟨⟨0+0⟩⋅1⟩ → 0<1))
(0<1 → (1=⟨⟨0+1⟩⋅0⟩ → 0<1))
(0<1 → (1=⟨⟨0+1⟩⋅1⟩ → 0<1))
(0<1 → (1=⟨⟨1+0⟩⋅0⟩ → 0<1))
(0<1 → (1=⟨⟨1+0⟩⋅1⟩ → 0<1))
(0<1 → (1=⟨⟨1+1⟩⋅0⟩ → 0<1))
(0<1 → (1=⟨⟨1+1⟩⋅1⟩ → 0<1))
(0<1 → (1=⟨⟨0⋅0⟩⋅0⟩ → 0<1))
(0<1 → (1=⟨⟨0⋅0⟩⋅1⟩ → 0<1))
(0<1 → (1=⟨⟨0⋅1⟩⋅0⟩ → 0<1))
(0<1 → (1=⟨⟨0⋅1⟩⋅1⟩ → 0<1))
(0<1 → (1=⟨⟨1⋅0⟩⋅0⟩ → 0<1))
(0<1 → (1=⟨⟨1⋅0⟩⋅1⟩ → 0<1))
(0<1 → (1=⟨⟨1⋅1⟩⋅0⟩ → 0<1))
(0<1 → (1=⟨⟨1⋅1⟩⋅1⟩ → 0<1))
(0<1 → (⟨0+0⟩=⟨0+0⟩ → 0<1))
(0<1 → (⟨0+0⟩=⟨0+1⟩ → 0<1))
(0<1 → (⟨0+0⟩=⟨1+0⟩ → 0<1))
(0<1 → (⟨0+0⟩=⟨1+1⟩ → 0<1))
(0<1 → (⟨0+0⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (⟨0+0⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (⟨0+0⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (⟨0+0⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (⟨0+1⟩=⟨0+0⟩ → 0<1))
(0<1 → (⟨0+1⟩=⟨0+1⟩ → 0<1))
(0<1 → (⟨0+1⟩=⟨1+0⟩ → 0<1))
(0<1 → (⟨0+1⟩=⟨1+1⟩ → 0<1))
(0<1 → (⟨0+1⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (⟨0+1⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (⟨0+1⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (⟨0+1⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (⟨1+0⟩=⟨0+0⟩ → 0<1))
(0<1 → (⟨1+0⟩=⟨0+1⟩ → 0<1))
(0<1 → (⟨1+0⟩=⟨1+0⟩ → 0<1))
(0<1 → (⟨1+0⟩=⟨1+1⟩ → 0<1))
(0<1 → (⟨1+0⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (⟨1+0⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (⟨1+0⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (⟨1+0⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (⟨1+1⟩=⟨0+0⟩ → 0<1))
(0<1 → (⟨1+1⟩=⟨0+1⟩ → 0<1))
(0<1 → (⟨1+1⟩=⟨1+0⟩ → 0<1))
(0<1 → (⟨1+1⟩=⟨1+1⟩ → 0<1))
(0<1 → (⟨1+1⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (⟨1+1⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (⟨1+1⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (⟨1+1⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (⟨0⋅0⟩=⟨0+0⟩ → 0<1))
(0<1 → (⟨0⋅0⟩=⟨0+1⟩ → 0<1))
(0<1 → (⟨0⋅0⟩=⟨1+0⟩ → 0<1))
(0<1 → (⟨0⋅0⟩=⟨1+1⟩ → 0<1))
(0<1 → (⟨0⋅0⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (⟨0⋅0⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (⟨0⋅0⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (⟨0⋅0⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (⟨0⋅1⟩=⟨0+0⟩ → 0<1))
(0<1 → (⟨0⋅1⟩=⟨0+1⟩ → 0<1))
(0<1 → (⟨0⋅1⟩=⟨1+0⟩ → 0<1))
(0<1 → (⟨0⋅1⟩=⟨1+1⟩ → 0<1))
(0<1 → (⟨0⋅1⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (⟨0⋅1⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (⟨0⋅1⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (⟨0⋅1⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (⟨1⋅0⟩=⟨0+0⟩ → 0<1))
(0<1 → (⟨1⋅0⟩=⟨0+1⟩ → 0<1))
(0<1 → (⟨1⋅0⟩=⟨1+0⟩ → 0<1))
(0<1 → (⟨1⋅0⟩=⟨1+1⟩ → 0<1))
(0<1 → (⟨1⋅0⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (⟨1⋅0⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (⟨1⋅0⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (⟨1⋅0⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (⟨1⋅1⟩=⟨0+0⟩ → 0<1))
(0<1 → (⟨1⋅1⟩=⟨0+1⟩ → 0<1))
(0<1 → (⟨1⋅1⟩=⟨1+0⟩ → 0<1))
(0<1 → (⟨1⋅1⟩=⟨1+1⟩ → 0<1))
(0<1 → (⟨1⋅1⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (⟨1⋅1⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (⟨1⋅1⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (⟨1⋅1⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (⟨0+⟨0+0⟩⟩=0 → 0<1))
(0<1 → (⟨0+⟨0+0⟩⟩=1 → 0<1))
(0<1 → (⟨0+⟨0+1⟩⟩=0 → 0<1))
(0<1 → (⟨0+⟨0+1⟩⟩=1 → 0<1))
(0<1 → (⟨0+⟨1+0⟩⟩=0 → 0<1))
(0<1 → (⟨0+⟨1+0⟩⟩=1 → 0<1))
(0<1 → (⟨0+⟨1+1⟩⟩=0 → 0<1))
(0<1 → (⟨0+⟨1+1⟩⟩=1 → 0<1))
(0<1 → (⟨0+⟨0⋅0⟩⟩=0 → 0<1))
(0<1 → (⟨0+⟨0⋅0⟩⟩=1 → 0<1))
(0<1 → (⟨0+⟨0⋅1⟩⟩=0 → 0<1))
(0<1 → (⟨0+⟨0⋅1⟩⟩=1 → 0<1))
(0<1 → (⟨0+⟨1⋅0⟩⟩=0 → 0<1))
(0<1 → (⟨0+⟨1⋅0⟩⟩=1 → 0<1))
(0<1 → (⟨0+⟨1⋅1⟩⟩=0 → 0<1))
(0<1 → (⟨0+⟨1⋅1⟩⟩=1 → 0<1))
(0<1 → (⟨1+⟨0+0⟩⟩=0 → 0<1))
(0<1 → (⟨1+⟨0+0⟩⟩=1 → 0<1))
(0<1 → (⟨1+⟨0+1⟩⟩=0 → 0<1))
(0<1 → (⟨1+⟨0+1⟩⟩=1 → 0<1))
(0<1 → (⟨1+⟨1+0⟩⟩=0 → 0<1))
(0<1 → (⟨1+⟨1+0⟩⟩=1 → 0<1))
(0<1 → (⟨1+⟨1+1⟩⟩=0 → 0<1))
(0<1 → (⟨1+⟨1+1⟩⟩=1 → 0<1))
(0<1 → (⟨1+⟨0⋅0⟩⟩=0 → 0<1))
(0<1 → (⟨1+⟨0⋅0⟩⟩=1 → 0<1))
(0<1 → (⟨1+⟨0⋅1⟩⟩=0 → 0<1))
(0<1 → (⟨1+⟨0⋅1⟩⟩=1 → 0<1))
(0<1 → (⟨1+⟨1⋅0⟩⟩=0 → 0<1))
(0<1 → (⟨1+⟨1⋅0⟩⟩=1 → 0<1))
(0<1 → (⟨1+⟨1⋅1⟩⟩=0 → 0<1))
(0<1 → (⟨1+⟨1⋅1⟩⟩=1 → 0<1))
(0<1 → (⟨⟨0+0⟩+0⟩=0 → 0<1))
(0<1 → (⟨⟨0+0⟩+0⟩=1 → 0<1))
(0<1 → (⟨⟨0+0⟩+1⟩=0 → 0<1))
(0<1 → (⟨⟨0+0⟩+1⟩=1 → 0<1))
(0<1 → (⟨⟨0+1⟩+0⟩=0 → 0<1))
(0<1 → (⟨⟨0+1⟩+0⟩=1 → 0<1))
(0<1 → (⟨⟨0+1⟩+1⟩=0 → 0<1))
(0<1 → (⟨⟨0+1⟩+1⟩=1 → 0<1))
(0<1 → (⟨⟨1+0⟩+0⟩=0 → 0<1))
(0<1 → (⟨⟨1+0⟩+0⟩=1 → 0<1))
(0<1 → (⟨⟨1+0⟩+1⟩=0 → 0<1))
(0<1 → (⟨⟨1+0⟩+1⟩=1 → 0<1))
(0<1 → (⟨⟨1+1⟩+0⟩=0 → 0<1))
(0<1 → (⟨⟨1+1⟩+0⟩=1 → 0<1))
(0<1 → (⟨⟨1+1⟩+1⟩=0 → 0<1))
(0<1 → (⟨⟨1+1⟩+1⟩=1 → 0<1))
(0<1 → (⟨⟨0⋅0⟩+0⟩=0 → 0<1))
(0<1 → (⟨⟨0⋅0⟩+0⟩=1 → 0<1))
(0<1 → (⟨⟨0⋅0⟩+1⟩=0 → 0<1))
(0<1 → (⟨⟨0⋅0⟩+1⟩=1 → 0<1))
(0<1 → (⟨⟨0⋅1⟩+0⟩=0 → 0<1))
(0<1 → (⟨⟨0⋅1⟩+0⟩=1 → 0<1))
(0<1 → (⟨⟨0⋅1⟩+1⟩=0 → 0<1))
(0<1 → (⟨⟨0⋅1⟩+1⟩=1 → 0<1))
(0<1 → (⟨⟨1⋅0⟩+0⟩=0 → 0<1))
(0<1 → (⟨⟨1⋅0⟩+0⟩=1 → 0<1))
(0<1 → (⟨⟨1⋅0⟩+1⟩=0 → 0<1))
(0<1 → (⟨⟨1⋅0⟩+1⟩=1 → 0<1))
(0<1 → (⟨⟨1⋅1⟩+0⟩=0 → 0<1))
(0<1 → (⟨⟨1⋅1⟩+0⟩=1 → 0<1))
(0<1 → (⟨⟨1⋅1⟩+1⟩=0 → 0<1))
(0<1 → (⟨⟨1⋅1⟩+1⟩=1 → 0<1))
(0<1 → (⟨0⋅⟨0+0⟩⟩=0 → 0<1))
(0<1 → (⟨0⋅⟨0+0⟩⟩=1 → 0<1))
(0<1 → (⟨0⋅⟨0+1⟩⟩=0 → 0<1))
(0<1 → (⟨0⋅⟨0+1⟩⟩=1 → 0<1))
(0<1 → (⟨0⋅⟨1+0⟩⟩=0 → 0<1))
(0<1 → (⟨0⋅⟨1+0⟩⟩=1 → 0<1))
(0<1 → (⟨0⋅⟨1+1⟩⟩=0 → 0<1))
(0<1 → (⟨0⋅⟨1+1⟩⟩=1 → 0<1))
(0<1 → (⟨0⋅⟨0⋅0⟩⟩=0 → 0<1))
(0<1 → (⟨0⋅⟨0⋅0⟩⟩=1 → 0<1))
(0<1 → (⟨0⋅⟨0⋅1⟩⟩=0 → 0<1))
(0<1 → (⟨0⋅⟨0⋅1⟩⟩=1 → 0<1))
(0<1 → (⟨0⋅⟨1⋅0⟩⟩=0 → 0<1))
(0<1 → (⟨0⋅⟨1⋅0⟩⟩=1 → 0<1))
(0<1 → (⟨0⋅⟨1⋅1⟩⟩=0 → 0<1))
(0<1 → (⟨0⋅⟨1⋅1⟩⟩=1 → 0<1))
(0<1 → (⟨1⋅⟨0+0⟩⟩=0 → 0<1))
(0<1 → (⟨1⋅⟨0+0⟩⟩=1 → 0<1))
(0<1 → (⟨1⋅⟨0+1⟩⟩=0 → 0<1))
(0<1 → (⟨1⋅⟨0+1⟩⟩=1 → 0<1))
(0<1 → (⟨1⋅⟨1+0⟩⟩=0 → 0<1))
(0<1 → (⟨1⋅⟨1+0⟩⟩=1 → 0<1))
(0<1 → (⟨1⋅⟨1+1⟩⟩=0 → 0<1))
(0<1 → (⟨1⋅⟨1+1⟩⟩=1 → 0<1))
(0<1 → (⟨1⋅⟨0⋅0⟩⟩=0 → 0<1))
(0<1 → (⟨1⋅⟨0⋅0⟩⟩=1 → 0<1))
(0<1 → (⟨1⋅⟨0⋅1⟩⟩=0 → 0<1))
(0<1 → (⟨1⋅⟨0⋅1⟩⟩=1 → 0<1))
(0<1 → (⟨1⋅⟨1⋅0⟩⟩=0 → 0<1))
(0<1 → (⟨1⋅⟨1⋅0⟩⟩=1 → 0<1))
(0<1 → (⟨1⋅⟨1⋅1⟩⟩=0 → 0<1))
(0<1 → (⟨1⋅⟨1⋅1⟩⟩=1 → 0<1))
(0<1 → (⟨⟨0+0⟩⋅0⟩=0 → 0<1))
(0<1 → (⟨⟨0+0⟩⋅0⟩=1 → 0<1))
(0<1 → (⟨⟨0+0⟩⋅1⟩=0 → 0<1))
(0<1 → (⟨⟨0+0⟩⋅1⟩=1 → 0<1))
(0<1 → (⟨⟨0+1⟩⋅0⟩=0 → 0<1))
(0<1 → (⟨⟨0+1⟩⋅0⟩=1 → 0<1))
(0<1 → (⟨⟨0+1⟩⋅1⟩=0 → 0<1))
(0<1 → (⟨⟨0+1⟩⋅1⟩=1 → 0<1))
(0<1 → (⟨⟨1+0⟩⋅0⟩=0 → 0<1))
(0<1 → (⟨⟨1+0⟩⋅0⟩=1 → 0<1))
(0<1 → (⟨⟨1+0⟩⋅1⟩=0 → 0<1))
(0<1 → (⟨⟨1+0⟩⋅1⟩=1 → 0<1))
(0<1 → (⟨⟨1+1⟩⋅0⟩=0 → 0<1))
(0<1 → (⟨⟨1+1⟩⋅0⟩=1 → 0<1))
(0<1 → (⟨⟨1+1⟩⋅1⟩=0 → 0<1))
(0<1 → (⟨⟨1+1⟩⋅1⟩=1 → 0<1))
(0<1 → (⟨⟨0⋅0⟩⋅0⟩=0 → 0<1))
(0<1 → (⟨⟨0⋅0⟩⋅0⟩=1 → 0<1))
(0<1 → (⟨⟨0⋅0⟩⋅1⟩=0 → 0<1))
(0<1 → (⟨⟨0⋅0⟩⋅1⟩=1 → 0<1))
(0<1 → (⟨⟨0⋅1⟩⋅0⟩=0 → 0<1))
(0<1 → (⟨⟨0⋅1⟩⋅0⟩=1 → 0<1))
(0<1 → (⟨⟨0⋅1⟩⋅1⟩=0 → 0<1))
(0<1 → (⟨⟨0⋅1⟩⋅1⟩=1 → 0<1))
(0<1 → (⟨⟨1⋅0⟩⋅0⟩=0 → 0<1))
(0<1 → (⟨⟨1⋅0⟩⋅0⟩=1 → 0<1))
(0<1 → (⟨⟨1⋅0⟩⋅1⟩=0 → 0<1))
(0<1 → (⟨⟨1⋅0⟩⋅1⟩=1 → 0<1))
(0<1 → (⟨⟨1⋅1⟩⋅0⟩=0 → 0<1))
(0<1 → (⟨⟨1⋅1⟩⋅0⟩=1 → 0<1))
(0<1 → (⟨⟨1⋅1⟩⋅1⟩=0 → 0<1))
(0<1 → (⟨⟨1⋅1⟩⋅1⟩=1 → 0<1))
(0<1 → (0<⟨0+⟨0+0⟩⟩ → 0<1))
(0<1 → (0<⟨0+⟨0+1⟩⟩ → 0<1))
(0<1 → (0<⟨0+⟨1+0⟩⟩ → 0<1))
(0<1 → (0<⟨0+⟨1+1⟩⟩ → 0<1))
(0<1 → (0<⟨0+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (0<⟨0+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (0<⟨0+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (0<⟨0+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (0<⟨1+⟨0+0⟩⟩ → 0<1))
(0<1 → (0<⟨1+⟨0+1⟩⟩ → 0<1))
(0<1 → (0<⟨1+⟨1+0⟩⟩ → 0<1))
(0<1 → (0<⟨1+⟨1+1⟩⟩ → 0<1))
(0<1 → (0<⟨1+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (0<⟨1+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (0<⟨1+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (0<⟨1+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (0<⟨⟨0+0⟩+0⟩ → 0<1))
(0<1 → (0<⟨⟨0+0⟩+1⟩ → 0<1))
(0<1 → (0<⟨⟨0+1⟩+0⟩ → 0<1))
(0<1 → (0<⟨⟨0+1⟩+1⟩ → 0<1))
(0<1 → (0<⟨⟨1+0⟩+0⟩ → 0<1))
(0<1 → (0<⟨⟨1+0⟩+1⟩ → 0<1))
(0<1 → (0<⟨⟨1+1⟩+0⟩ → 0<1))
(0<1 → (0<⟨⟨1+1⟩+1⟩ → 0<1))
(0<1 → (0<⟨⟨0⋅0⟩+0⟩ → 0<1))
(0<1 → (0<⟨⟨0⋅0⟩+1⟩ → 0<1))
(0<1 → (0<⟨⟨0⋅1⟩+0⟩ → 0<1))
(0<1 → (0<⟨⟨0⋅1⟩+1⟩ → 0<1))
(0<1 → (0<⟨⟨1⋅0⟩+0⟩ → 0<1))
(0<1 → (0<⟨⟨1⋅0⟩+1⟩ → 0<1))
(0<1 → (0<⟨⟨1⋅1⟩+0⟩ → 0<1))
(0<1 → (0<⟨⟨1⋅1⟩+1⟩ → 0<1))
(0<1 → (0<⟨0⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (0<⟨0⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (0<⟨0⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (0<⟨0⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (0<⟨0⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (0<⟨0⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (0<⟨0⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (0<⟨0⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (0<⟨1⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (0<⟨1⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (0<⟨1⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (0<⟨1⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (0<⟨1⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (0<⟨1⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (0<⟨1⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (0<⟨1⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (0<⟨⟨0+0⟩⋅0⟩ → 0<1))
(0<1 → (0<⟨⟨0+0⟩⋅1⟩ → 0<1))
(0<1 → (0<⟨⟨0+1⟩⋅0⟩ → 0<1))
(0<1 → (0<⟨⟨0+1⟩⋅1⟩ → 0<1))
(0<1 → (0<⟨⟨1+0⟩⋅0⟩ → 0<1))
(0<1 → (0<⟨⟨1+0⟩⋅1⟩ → 0<1))
(0<1 → (0<⟨⟨1+1⟩⋅0⟩ → 0<1))
(0<1 → (0<⟨⟨1+1⟩⋅1⟩ → 0<1))
(0<1 → (0<⟨⟨0⋅0⟩⋅0⟩ → 0<1))
(0<1 → (0<⟨⟨0⋅0⟩⋅1⟩ → 0<1))
(0<1 → (0<⟨⟨0⋅1⟩⋅0⟩ → 0<1))
(0<1 → (0<⟨⟨0⋅1⟩⋅1⟩ → 0<1))
(0<1 → (0<⟨⟨1⋅0⟩⋅0⟩ → 0<1))
(0<1 → (0<⟨⟨1⋅0⟩⋅1⟩ → 0<1))
(0<1 → (0<⟨⟨1⋅1⟩⋅0⟩ → 0<1))
(0<1 → (0<⟨⟨1⋅1⟩⋅1⟩ → 0<1))
(0<1 → (1<⟨0+⟨0+0⟩⟩ → 0<1))
(0<1 → (1<⟨0+⟨0+1⟩⟩ → 0<1))
(0<1 → (1<⟨0+⟨1+0⟩⟩ → 0<1))
(0<1 → (1<⟨0+⟨1+1⟩⟩ → 0<1))
(0<1 → (1<⟨0+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (1<⟨0+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (1<⟨0+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (1<⟨0+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (1<⟨1+⟨0+0⟩⟩ → 0<1))
(0<1 → (1<⟨1+⟨0+1⟩⟩ → 0<1))
(0<1 → (1<⟨1+⟨1+0⟩⟩ → 0<1))
(0<1 → (1<⟨1+⟨1+1⟩⟩ → 0<1))
(0<1 → (1<⟨1+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (1<⟨1+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (1<⟨1+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (1<⟨1+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (1<⟨⟨0+0⟩+0⟩ → 0<1))
(0<1 → (1<⟨⟨0+0⟩+1⟩ → 0<1))
(0<1 → (1<⟨⟨0+1⟩+0⟩ → 0<1))
(0<1 → (1<⟨⟨0+1⟩+1⟩ → 0<1))
(0<1 → (1<⟨⟨1+0⟩+0⟩ → 0<1))
(0<1 → (1<⟨⟨1+0⟩+1⟩ → 0<1))
(0<1 → (1<⟨⟨1+1⟩+0⟩ → 0<1))
(0<1 → (1<⟨⟨1+1⟩+1⟩ → 0<1))
(0<1 → (1<⟨⟨0⋅0⟩+0⟩ → 0<1))
(0<1 → (1<⟨⟨0⋅0⟩+1⟩ → 0<1))
(0<1 → (1<⟨⟨0⋅1⟩+0⟩ → 0<1))
(0<1 → (1<⟨⟨0⋅1⟩+1⟩ → 0<1))
(0<1 → (1<⟨⟨1⋅0⟩+0⟩ → 0<1))
(0<1 → (1<⟨⟨1⋅0⟩+1⟩ → 0<1))
(0<1 → (1<⟨⟨1⋅1⟩+0⟩ → 0<1))
(0<1 → (1<⟨⟨1⋅1⟩+1⟩ → 0<1))
(0<1 → (1<⟨0⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (1<⟨0⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (1<⟨0⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (1<⟨0⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (1<⟨0⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (1<⟨0⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (1<⟨0⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (1<⟨0⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (1<⟨1⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (1<⟨1⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (1<⟨1⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (1<⟨1⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (1<⟨1⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (1<⟨1⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (1<⟨1⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (1<⟨1⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (1<⟨⟨0+0⟩⋅0⟩ → 0<1))
(0<1 → (1<⟨⟨0+0⟩⋅1⟩ → 0<1))
(0<1 → (1<⟨⟨0+1⟩⋅0⟩ → 0<1))
(0<1 → (1<⟨⟨0+1⟩⋅1⟩ → 0<1))
(0<1 → (1<⟨⟨1+0⟩⋅0⟩ → 0<1))
(0<1 → (1<⟨⟨1+0⟩⋅1⟩ → 0<1))
(0<1 → (1<⟨⟨1+1⟩⋅0⟩ → 0<1))
(0<1 → (1<⟨⟨1+1⟩⋅1⟩ → 0<1))
(0<1 → (1<⟨⟨0⋅0⟩⋅0⟩ → 0<1))
(0<1 → (1<⟨⟨0⋅0⟩⋅1⟩ → 0<1))
(0<1 → (1<⟨⟨0⋅1⟩⋅0⟩ → 0<1))
(0<1 → (1<⟨⟨0⋅1⟩⋅1⟩ → 0<1))
(0<1 → (1<⟨⟨1⋅0⟩⋅0⟩ → 0<1))
(0<1 → (1<⟨⟨1⋅0⟩⋅1⟩ → 0<1))
(0<1 → (1<⟨⟨1⋅1⟩⋅0⟩ → 0<1))
(0<1 → (1<⟨⟨1⋅1⟩⋅1⟩ → 0<1))
(0<1 → (⟨0+0⟩<⟨0+0⟩ → 0<1))
(0<1 → (⟨0+0⟩<⟨0+1⟩ → 0<1))
(0<1 → (⟨0+0⟩<⟨1+0⟩ → 0<1))
(0<1 → (⟨0+0⟩<⟨1+1⟩ → 0<1))
(0<1 → (⟨0+0⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (⟨0+0⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (⟨0+0⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (⟨0+0⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (⟨0+1⟩<⟨0+0⟩ → 0<1))
(0<1 → (⟨0+1⟩<⟨0+1⟩ → 0<1))
(0<1 → (⟨0+1⟩<⟨1+0⟩ → 0<1))
(0<1 → (⟨0+1⟩<⟨1+1⟩ → 0<1))
(0<1 → (⟨0+1⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (⟨0+1⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (⟨0+1⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (⟨0+1⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (⟨1+0⟩<⟨0+0⟩ → 0<1))
(0<1 → (⟨1+0⟩<⟨0+1⟩ → 0<1))
(0<1 → (⟨1+0⟩<⟨1+0⟩ → 0<1))
(0<1 → (⟨1+0⟩<⟨1+1⟩ → 0<1))
(0<1 → (⟨1+0⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (⟨1+0⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (⟨1+0⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (⟨1+0⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (⟨1+1⟩<⟨0+0⟩ → 0<1))
(0<1 → (⟨1+1⟩<⟨0+1⟩ → 0<1))
(0<1 → (⟨1+1⟩<⟨1+0⟩ → 0<1))
(0<1 → (⟨1+1⟩<⟨1+1⟩ → 0<1))
(0<1 → (⟨1+1⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (⟨1+1⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (⟨1+1⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (⟨1+1⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (⟨0⋅0⟩<⟨0+0⟩ → 0<1))
(0<1 → (⟨0⋅0⟩<⟨0+1⟩ → 0<1))
(0<1 → (⟨0⋅0⟩<⟨1+0⟩ → 0<1))
(0<1 → (⟨0⋅0⟩<⟨1+1⟩ → 0<1))
(0<1 → (⟨0⋅0⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (⟨0⋅0⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (⟨0⋅0⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (⟨0⋅0⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (⟨0⋅1⟩<⟨0+0⟩ → 0<1))
(0<1 → (⟨0⋅1⟩<⟨0+1⟩ → 0<1))
(0<1 → (⟨0⋅1⟩<⟨1+0⟩ → 0<1))
(0<1 → (⟨0⋅1⟩<⟨1+1⟩ → 0<1))
(0<1 → (⟨0⋅1⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (⟨0⋅1⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (⟨0⋅1⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (⟨0⋅1⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (⟨1⋅0⟩<⟨0+0⟩ → 0<1))
(0<1 → (⟨1⋅0⟩<⟨0+1⟩ → 0<1))
(0<1 → (⟨1⋅0⟩<⟨1+0⟩ → 0<1))
(0<1 → (⟨1⋅0⟩<⟨1+1⟩ → 0<1))
(0<1 → (⟨1⋅0⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (⟨1⋅0⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (⟨1⋅0⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (⟨1⋅0⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (⟨1⋅1⟩<⟨0+0⟩ → 0<1))
(0<1 → (⟨1⋅1⟩<⟨0+1⟩ → 0<1))
(0<1 → (⟨1⋅1⟩<⟨1+0⟩ → 0<1))
(0<1 → (⟨1⋅1⟩<⟨1+1⟩ → 0<1))
(0<1 → (⟨1⋅1⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (⟨1⋅1⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (⟨1⋅1⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (⟨1⋅1⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (⟨0+⟨0+0⟩⟩<0 → 0<1))
(0<1 → (⟨0+⟨0+0⟩⟩<1 → 0<1))
(0<1 → (⟨0+⟨0+1⟩⟩<0 → 0<1))
(0<1 → (⟨0+⟨0+1⟩⟩<1 → 0<1))
(0<1 → (⟨0+⟨1+0⟩⟩<0 → 0<1))
(0<1 → (⟨0+⟨1+0⟩⟩<1 → 0<1))
(0<1 → (⟨0+⟨1+1⟩⟩<0 → 0<1))
(0<1 → (⟨0+⟨1+1⟩⟩<1 → 0<1))
(0<1 → (⟨0+⟨0⋅0⟩⟩<0 → 0<1))
(0<1 → (⟨0+⟨0⋅0⟩⟩<1 → 0<1))
(0<1 → (⟨0+⟨0⋅1⟩⟩<0 → 0<1))
(0<1 → (⟨0+⟨0⋅1⟩⟩<1 → 0<1))
(0<1 → (⟨0+⟨1⋅0⟩⟩<0 → 0<1))
(0<1 → (⟨0+⟨1⋅0⟩⟩<1 → 0<1))
(0<1 → (⟨0+⟨1⋅1⟩⟩<0 → 0<1))
(0<1 → (⟨0+⟨1⋅1⟩⟩<1 → 0<1))
(0<1 → (⟨1+⟨0+0⟩⟩<0 → 0<1))
(0<1 → (⟨1+⟨0+0⟩⟩<1 → 0<1))
(0<1 → (⟨1+⟨0+1⟩⟩<0 → 0<1))
(0<1 → (⟨1+⟨0+1⟩⟩<1 → 0<1))
(0<1 → (⟨1+⟨1+0⟩⟩<0 → 0<1))
(0<1 → (⟨1+⟨1+0⟩⟩<1 → 0<1))
(0<1 → (⟨1+⟨1+1⟩⟩<0 → 0<1))
(0<1 → (⟨1+⟨1+1⟩⟩<1 → 0<1))
(0<1 → (⟨1+⟨0⋅0⟩⟩<0 → 0<1))
(0<1 → (⟨1+⟨0⋅0⟩⟩<1 → 0<1))
(0<1 → (⟨1+⟨0⋅1⟩⟩<0 → 0<1))
(0<1 → (⟨1+⟨0⋅1⟩⟩<1 → 0<1))
(0<1 → (⟨1+⟨1⋅0⟩⟩<0 → 0<1))
(0<1 → (⟨1+⟨1⋅0⟩⟩<1 → 0<1))
(0<1 → (⟨1+⟨1⋅1⟩⟩<0 → 0<1))
(0<1 → (⟨1+⟨1⋅1⟩⟩<1 → 0<1))
(0<1 → (⟨⟨0+0⟩+0⟩<0 → 0<1))
(0<1 → (⟨⟨0+0⟩+0⟩<1 → 0<1))
(0<1 → (⟨⟨0+0⟩+1⟩<0 → 0<1))
(0<1 → (⟨⟨0+0⟩+1⟩<1 → 0<1))
(0<1 → (⟨⟨0+1⟩+0⟩<0 → 0<1))
(0<1 → (⟨⟨0+1⟩+0⟩<1 → 0<1))
(0<1 → (⟨⟨0+1⟩+1⟩<0 → 0<1))
(0<1 → (⟨⟨0+1⟩+1⟩<1 → 0<1))
(0<1 → (⟨⟨1+0⟩+0⟩<0 → 0<1))
(0<1 → (⟨⟨1+0⟩+0⟩<1 → 0<1))
(0<1 → (⟨⟨1+0⟩+1⟩<0 → 0<1))
(0<1 → (⟨⟨1+0⟩+1⟩<1 → 0<1))
(0<1 → (⟨⟨1+1⟩+0⟩<0 → 0<1))
(0<1 → (⟨⟨1+1⟩+0⟩<1 → 0<1))
(0<1 → (⟨⟨1+1⟩+1⟩<0 → 0<1))
(0<1 → (⟨⟨1+1⟩+1⟩<1 → 0<1))
(0<1 → (⟨⟨0⋅0⟩+0⟩<0 → 0<1))
(0<1 → (⟨⟨0⋅0⟩+0⟩<1 → 0<1))
(0<1 → (⟨⟨0⋅0⟩+1⟩<0 → 0<1))
(0<1 → (⟨⟨0⋅0⟩+1⟩<1 → 0<1))
(0<1 → (⟨⟨0⋅1⟩+0⟩<0 → 0<1))
(0<1 → (⟨⟨0⋅1⟩+0⟩<1 → 0<1))
(0<1 → (⟨⟨0⋅1⟩+1⟩<0 → 0<1))
(0<1 → (⟨⟨0⋅1⟩+1⟩<1 → 0<1))
(0<1 → (⟨⟨1⋅0⟩+0⟩<0 → 0<1))
(0<1 → (⟨⟨1⋅0⟩+0⟩<1 → 0<1))
(0<1 → (⟨⟨1⋅0⟩+1⟩<0 → 0<1))
(0<1 → (⟨⟨1⋅0⟩+1⟩<1 → 0<1))
(0<1 → (⟨⟨1⋅1⟩+0⟩<0 → 0<1))
(0<1 → (⟨⟨1⋅1⟩+0⟩<1 → 0<1))
(0<1 → (⟨⟨1⋅1⟩+1⟩<0 → 0<1))
(0<1 → (⟨⟨1⋅1⟩+1⟩<1 → 0<1))
(0<1 → (⟨0⋅⟨0+0⟩⟩<0 → 0<1))
(0<1 → (⟨0⋅⟨0+0⟩⟩<1 → 0<1))
(0<1 → (⟨0⋅⟨0+1⟩⟩<0 → 0<1))
(0<1 → (⟨0⋅⟨0+1⟩⟩<1 → 0<1))
(0<1 → (⟨0⋅⟨1+0⟩⟩<0 → 0<1))
(0<1 → (⟨0⋅⟨1+0⟩⟩<1 → 0<1))
(0<1 → (⟨0⋅⟨1+1⟩⟩<0 → 0<1))
(0<1 → (⟨0⋅⟨1+1⟩⟩<1 → 0<1))
(0<1 → (⟨0⋅⟨0⋅0⟩⟩<0 → 0<1))
(0<1 → (⟨0⋅⟨0⋅0⟩⟩<1 → 0<1))
(0<1 → (⟨0⋅⟨0⋅1⟩⟩<0 → 0<1))
(0<1 → (⟨0⋅⟨0⋅1⟩⟩<1 → 0<1))
(0<1 → (⟨0⋅⟨1⋅0⟩⟩<0 → 0<1))
(0<1 → (⟨0⋅⟨1⋅0⟩⟩<1 → 0<1))
(0<1 → (⟨0⋅⟨1⋅1⟩⟩<0 → 0<1))
(0<1 → (⟨0⋅⟨1⋅1⟩⟩<1 → 0<1))
(0<1 → (⟨1⋅⟨0+0⟩⟩<0 → 0<1))
(0<1 → (⟨1⋅⟨0+0⟩⟩<1 → 0<1))
(0<1 → (⟨1⋅⟨0+1⟩⟩<0 → 0<1))
(0<1 → (⟨1⋅⟨0+1⟩⟩<1 → 0<1))
(0<1 → (⟨1⋅⟨1+0⟩⟩<0 → 0<1))
(0<1 → (⟨1⋅⟨1+0⟩⟩<1 → 0<1))
(0<1 → (⟨1⋅⟨1+1⟩⟩<0 → 0<1))
(0<1 → (⟨1⋅⟨1+1⟩⟩<1 → 0<1))
(0<1 → (⟨1⋅⟨0⋅0⟩⟩<0 → 0<1))
(0<1 → (⟨1⋅⟨0⋅0⟩⟩<1 → 0<1))
(0<1 → (⟨1⋅⟨0⋅1⟩⟩<0 → 0<1))
(0<1 → (⟨1⋅⟨0⋅1⟩⟩<1 → 0<1))
(0<1 → (⟨1⋅⟨1⋅0⟩⟩<0 → 0<1))
(0<1 → (⟨1⋅⟨1⋅0⟩⟩<1 → 0<1))
(0<1 → (⟨1⋅⟨1⋅1⟩⟩<0 → 0<1))
(0<1 → (⟨1⋅⟨1⋅1⟩⟩<1 → 0<1))
(0<1 → (⟨⟨0+0⟩⋅0⟩<0 → 0<1))
(0<1 → (⟨⟨0+0⟩⋅0⟩<1 → 0<1))
(0<1 → (⟨⟨0+0⟩⋅1⟩<0 → 0<1))
(0<1 → (⟨⟨0+0⟩⋅1⟩<1 → 0<1))
(0<1 → (⟨⟨0+1⟩⋅0⟩<0 → 0<1))
(0<1 → (⟨⟨0+1⟩⋅0⟩<1 → 0<1))
(0<1 → (⟨⟨0+1⟩⋅1⟩<0 → 0<1))
(0<1 → (⟨⟨0+1⟩⋅1⟩<1 → 0<1))
(0<1 → (⟨⟨1+0⟩⋅0⟩<0 → 0<1))
(0<1 → (⟨⟨1+0⟩⋅0⟩<1 → 0<1))
(0<1 → (⟨⟨1+0⟩⋅1⟩<0 → 0<1))
(0<1 → (⟨⟨1+0⟩⋅1⟩<1 → 0<1))
(0<1 → (⟨⟨1+1⟩⋅0⟩<0 → 0<1))
(0<1 → (⟨⟨1+1⟩⋅0⟩<1 → 0<1))
(0<1 → (⟨⟨1+1⟩⋅1⟩<0 → 0<1))
(0<1 → (⟨⟨1+1⟩⋅1⟩<1 → 0<1))
(0<1 → (⟨⟨0⋅0⟩⋅0⟩<0 → 0<1))
(0<1 → (⟨⟨0⋅0⟩⋅0⟩<1 → 0<1))
(0<1 → (⟨⟨0⋅0⟩⋅1⟩<0 → 0<1))
(0<1 → (⟨⟨0⋅0⟩⋅1⟩<1 → 0<1))
(0<1 → (⟨⟨0⋅1⟩⋅0⟩<0 → 0<1))
(0<1 → (⟨⟨0⋅1⟩⋅0⟩<1 → 0<1))
(0<1 → (⟨⟨0⋅1⟩⋅1⟩<0 → 0<1))
(0<1 → (⟨⟨0⋅1⟩⋅1⟩<1 → 0<1))
(0<1 → (⟨⟨1⋅0⟩⋅0⟩<0 → 0<1))
(0<1 → (⟨⟨1⋅0⟩⋅0⟩<1 → 0<1))
(0<1 → (⟨⟨1⋅0⟩⋅1⟩<0 → 0<1))
(0<1 → (⟨⟨1⋅0⟩⋅1⟩<1 → 0<1))
(0<1 → (⟨⟨1⋅1⟩⋅0⟩<0 → 0<1))
(0<1 → (⟨⟨1⋅1⟩⋅0⟩<1 → 0<1))
(0<1 → (⟨⟨1⋅1⟩⋅1⟩<0 → 0<1))
(0<1 → (⟨⟨1⋅1⟩⋅1⟩<1 → 0<1))
(0<1 → (¬¬0=⟨0+0⟩ → 0<1))
(0<1 → (¬¬0=⟨0+1⟩ → 0<1))
(0<1 → (¬¬0=⟨1+0⟩ → 0<1))
(0<1 → (¬¬0=⟨1+1⟩ → 0<1))
(0<1 → (¬¬0=⟨0⋅0⟩ → 0<1))
(0<1 → (¬¬0=⟨0⋅1⟩ → 0<1))
(0<1 → (¬¬0=⟨1⋅0⟩ → 0<1))
(0<1 → (¬¬0=⟨1⋅1⟩ → 0<1))
(0<1 → (¬¬1=⟨0+0⟩ → 0<1))
(0<1 → (¬¬1=⟨0+1⟩ → 0<1))
(0<1 → (¬¬1=⟨1+0⟩ → 0<1))
(0<1 → (¬¬1=⟨1+1⟩ → 0<1))
(0<1 → (¬¬1=⟨0⋅0⟩ → 0<1))
(0<1 → (¬¬1=⟨0⋅1⟩ → 0<1))
(0<1 → (¬¬1=⟨1⋅0⟩ → 0<1))
(0<1 → (¬¬1=⟨1⋅1⟩ → 0<1))
(0<1 → (¬¬⟨0+0⟩=0 → 0<1))
(0<1 → (¬¬⟨0+0⟩=1 → 0<1))
(0<1 → (¬¬⟨0+1⟩=0 → 0<1))
(0<1 → (¬¬⟨0+1⟩=1 → 0<1))
(0<1 → (¬¬⟨1+0⟩=0 → 0<1))
(0<1 → (¬¬⟨1+0⟩=1 → 0<1))
(0<1 → (¬¬⟨1+1⟩=0 → 0<1))
(0<1 → (¬¬⟨1+1⟩=1 → 0<1))
(0<1 → (¬¬⟨0⋅0⟩=0 → 0<1))
(0<1 → (¬¬⟨0⋅0⟩=1 → 0<1))
(0<1 → (¬¬⟨0⋅1⟩=0 → 0<1))
(0<1 → (¬¬⟨0⋅1⟩=1 → 0<1))
(0<1 → (¬¬⟨1⋅0⟩=0 → 0<1))
(0<1 → (¬¬⟨1⋅0⟩=1 → 0<1))
(0<1 → (¬¬⟨1⋅1⟩=0 → 0<1))
(0<1 → (¬¬⟨1⋅1⟩=1 → 0<1))
(0<1 → (¬¬0<⟨0+0⟩ → 0<1))
(0<1 → (¬¬0<⟨0+1⟩ → 0<1))
(0<1 → (¬¬0<⟨1+0⟩ → 0<1))
(0<1 → (¬¬0<⟨1+1⟩ → 0<1))
(0<1 → (¬¬0<⟨0⋅0⟩ → 0<1))
(0<1 → (¬¬0<⟨0⋅1⟩ → 0<1))
(0<1 → (¬¬0<⟨1⋅0⟩ → 0<1))
(0<1 → (¬¬0<⟨1⋅1⟩ → 0<1))
(0<1 → (¬¬1<⟨0+0⟩ → 0<1))
(0<1 → (¬¬1<⟨0+1⟩ → 0<1))
(0<1 → (¬¬1<⟨1+0⟩ → 0<1))
(0<1 → (¬¬1<⟨1+1⟩ → 0<1))
(0<1 → (¬¬1<⟨0⋅0⟩ → 0<1))
(0<1 → (¬¬1<⟨0⋅1⟩ → 0<1))
(0<1 → (¬¬1<⟨1⋅0⟩ → 0<1))
(0<1 → (¬¬1<⟨1⋅1⟩ → 0<1))
(0<1 → (¬¬⟨0+0⟩<0 → 0<1))
(0<1 → (¬¬⟨0+0⟩<1 → 0<1))
(0<1 → (¬¬⟨0+1⟩<0 → 0<1))
(0<1 → (¬¬⟨0+1⟩<1 → 0<1))
(0<1 → (¬¬⟨1+0⟩<0 → 0<1))
(0<1 → (¬¬⟨1+0⟩<1 → 0<1))
(0<1 → (¬¬⟨1+1⟩<0 → 0<1))
(0<1 → (¬¬⟨1+1⟩<1 → 0<1))
(0<1 → (¬¬⟨0⋅0⟩<0 → 0<1))
(0<1 → (¬¬⟨0⋅0⟩<1 → 0<1))
(0<1 → (¬¬⟨0⋅1⟩<0 → 0<1))
(0<1 → (¬¬⟨0⋅1⟩<1 → 0<1))
(0<1 → (¬¬⟨1⋅0⟩<0 → 0<1))
(0<1 → (¬¬⟨1⋅0⟩<1 → 0<1))
(0<1 → (¬¬⟨1⋅1⟩<0 → 0<1))
(0<1 → (¬¬⟨1⋅1⟩<1 → 0<1))
(0<1 → (¬¬¬¬0=0 → 0<1))
(0<1 → (¬¬¬¬0=1 → 0<1))
(0<1 → (¬¬¬¬1=0 → 0<1))
(0<1 → (¬¬¬¬1=1 → 0<1))
(0<1 → (¬¬¬¬0<0 → 0<1))
(0<1 → (¬¬¬¬0<1 → 0<1))
(0<1 → (¬¬¬¬1<0 → 0<1))
(0<1 → (¬¬¬¬1<1 → 0<1))
(0<1 → (¬¬¬∀x. 0=x → 0<1))
(0<1 → (¬¬¬∀x. 1=x → 0<1))
(0<1 → (¬¬¬∀x. x=0 → 0<1))
(0<1 → (¬¬¬∀x. x=1 → 0<1))
(0<1 → (¬¬¬∀x. x=x → 0<1))
(0<1 → (¬¬¬∀x. x=x → 0<1))
(0<1 → (¬¬¬∀x. 0<x → 0<1))
(0<1 → (¬¬¬∀x. 1<x → 0<1))
(0<1 → (¬¬¬∀x. x<0 → 0<1))
(0<1 → (¬¬¬∀x. x<1 → 0<1))
(0<1 → (¬¬¬∀x. x<x → 0<1))
(0<1 → (¬¬¬∀x. x<x → 0<1))
(0<1 → (¬¬∀y. 0=y → 0<1))
(0<1 → (¬¬∀y. 1=y → 0<1))
(0<1 → (¬¬∀y. y=0 → 0<1))
(0<1 → (¬¬∀y. y=1 → 0<1))
(0<1 → (¬¬∀y. 0<y → 0<1))
(0<1 → (¬¬∀y. 1<y → 0<1))
(0<1 → (¬¬∀y. y<0 → 0<1))
(0<1 → (¬¬∀y. y<1 → 0<1))
(0<1 → (¬¬∀x. ¬0=x → 0<1))
(0<1 → (¬¬∀x. ¬1=x → 0<1))
(0<1 → (¬¬∀x. ¬x=0 → 0<1))
(0<1 → (¬¬∀x. ¬x=1 → 0<1))
(0<1 → (¬¬∀x. ¬x=x → 0<1))
(0<1 → (¬¬∀x. ¬x=x → 0<1))
(0<1 → (¬¬∀x. ¬0<x → 0<1))
(0<1 → (¬¬∀x. ¬1<x → 0<1))
(0<1 → (¬¬∀x. ¬x<0 → 0<1))
(0<1 → (¬¬∀x. ¬x<1 → 0<1))
(0<1 → (¬¬∀x. ¬x<x → 0<1))
(0<1 → (¬¬∀x. ¬x<x → 0<1))
(0<1 → (¬∀z. 0=z → 0<1))
(0<1 → (¬∀x. 0=⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. 0=⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. 0=⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. 0=⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. 0=⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. 0=⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. 0=⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. 0=⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. 0=⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. 0=⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. 0=⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. 0=⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀z. 1=z → 0<1))
(0<1 → (¬∀x. 1=⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. 1=⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. 1=⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. 1=⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. 1=⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. 1=⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. 1=⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. 1=⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. 1=⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. 1=⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. 1=⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. 1=⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. x=⟨0+0⟩ → 0<1))
(0<1 → (¬∀x. x=⟨0+1⟩ → 0<1))
(0<1 → (¬∀x. x=⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. x=⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. x=⟨1+0⟩ → 0<1))
(0<1 → (¬∀x. x=⟨1+1⟩ → 0<1))
(0<1 → (¬∀x. x=⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. x=⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. x=⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. x=⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. x=⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. x=⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. x=⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. x=⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. x=⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. x=⟨0⋅0⟩ → 0<1))
(0<1 → (¬∀x. x=⟨0⋅1⟩ → 0<1))
(0<1 → (¬∀x. x=⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. x=⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. x=⟨1⋅0⟩ → 0<1))
(0<1 → (¬∀x. x=⟨1⋅1⟩ → 0<1))
(0<1 → (¬∀x. x=⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. x=⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. x=⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. x=⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. x=⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. x=⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. x=⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. x=⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. x=⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀y. y=y → 0<1))
(0<1 → (¬∀y. y=y → 0<1))
(0<1 → (¬∀z. z=0 → 0<1))
(0<1 → (¬∀z. z=1 → 0<1))
(0<1 → (¬∀x. ⟨0+0⟩=x → 0<1))
(0<1 → (¬∀x. ⟨0+1⟩=x → 0<1))
(0<1 → (¬∀x. ⟨0+x⟩=0 → 0<1))
(0<1 → (¬∀x. ⟨0+x⟩=1 → 0<1))
(0<1 → (¬∀x. ⟨0+x⟩=x → 0<1))
(0<1 → (¬∀x. ⟨0+x⟩=x → 0<1))
(0<1 → (¬∀x. ⟨1+0⟩=x → 0<1))
(0<1 → (¬∀x. ⟨1+1⟩=x → 0<1))
(0<1 → (¬∀x. ⟨1+x⟩=0 → 0<1))
(0<1 → (¬∀x. ⟨1+x⟩=1 → 0<1))
(0<1 → (¬∀x. ⟨1+x⟩=x → 0<1))
(0<1 → (¬∀x. ⟨1+x⟩=x → 0<1))
(0<1 → (¬∀x. ⟨x+0⟩=0 → 0<1))
(0<1 → (¬∀x. ⟨x+0⟩=1 → 0<1))
(0<1 → (¬∀x. ⟨x+0⟩=x → 0<1))
(0<1 → (¬∀x. ⟨x+0⟩=x → 0<1))
(0<1 → (¬∀x. ⟨x+1⟩=0 → 0<1))
(0<1 → (¬∀x. ⟨x+1⟩=1 → 0<1))
(0<1 → (¬∀x. ⟨x+1⟩=x → 0<1))
(0<1 → (¬∀x. ⟨x+1⟩=x → 0<1))
(0<1 → (¬∀x. ⟨x+x⟩=0 → 0<1))
(0<1 → (¬∀x. ⟨x+x⟩=0 → 0<1))
(0<1 → (¬∀x. ⟨x+x⟩=1 → 0<1))
(0<1 → (¬∀x. ⟨x+x⟩=1 → 0<1))
(0<1 → (¬∀x. ⟨x+x⟩=x → 0<1))
(0<1 → (¬∀x. ⟨x+x⟩=x → 0<1))
(0<1 → (¬∀x. ⟨x+x⟩=x → 0<1))
(0<1 → (¬∀x. ⟨0⋅0⟩=x → 0<1))
(0<1 → (¬∀x. ⟨0⋅1⟩=x → 0<1))
(0<1 → (¬∀x. ⟨0⋅x⟩=0 → 0<1))
(0<1 → (¬∀x. ⟨0⋅x⟩=1 → 0<1))
(0<1 → (¬∀x. ⟨0⋅x⟩=x → 0<1))
(0<1 → (¬∀x. ⟨0⋅x⟩=x → 0<1))
(0<1 → (¬∀x. ⟨1⋅0⟩=x → 0<1))
(0<1 → (¬∀x. ⟨1⋅1⟩=x → 0<1))
(0<1 → (¬∀x. ⟨1⋅x⟩=0 → 0<1))
(0<1 → (¬∀x. ⟨1⋅x⟩=1 → 0<1))
(0<1 → (¬∀x. ⟨1⋅x⟩=x → 0<1))
(0<1 → (¬∀x. ⟨1⋅x⟩=x → 0<1))
(0<1 → (¬∀x. ⟨x⋅0⟩=0 → 0<1))
(0<1 → (¬∀x. ⟨x⋅0⟩=1 → 0<1))
(0<1 → (¬∀x. ⟨x⋅0⟩=x → 0<1))
(0<1 → (¬∀x. ⟨x⋅0⟩=x → 0<1))
(0<1 → (¬∀x. ⟨x⋅1⟩=0 → 0<1))
(0<1 → (¬∀x. ⟨x⋅1⟩=1 → 0<1))
(0<1 → (¬∀x. ⟨x⋅1⟩=x → 0<1))
(0<1 → (¬∀x. ⟨x⋅1⟩=x → 0<1))
(0<1 → (¬∀x. ⟨x⋅x⟩=0 → 0<1))
(0<1 → (¬∀x. ⟨x⋅x⟩=0 → 0<1))
(0<1 → (¬∀x. ⟨x⋅x⟩=1 → 0<1))
(0<1 → (¬∀x. ⟨x⋅x⟩=1 → 0<1))
(0<1 → (¬∀x. ⟨x⋅x⟩=x → 0<1))
(0<1 → (¬∀x. ⟨x⋅x⟩=x → 0<1))
(0<1 → (¬∀x. ⟨x⋅x⟩=x → 0<1))
(0<1 → (¬∀z. 0<z → 0<1))
(0<1 → (¬∀x. 0<⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. 0<⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. 0<⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. 0<⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. 0<⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. 0<⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. 0<⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. 0<⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. 0<⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. 0<⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. 0<⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. 0<⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀z. 1<z → 0<1))
(0<1 → (¬∀x. 1<⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. 1<⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. 1<⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. 1<⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. 1<⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. 1<⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. 1<⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. 1<⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. 1<⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. 1<⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. 1<⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. 1<⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. x<⟨0+0⟩ → 0<1))
(0<1 → (¬∀x. x<⟨0+1⟩ → 0<1))
(0<1 → (¬∀x. x<⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. x<⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. x<⟨1+0⟩ → 0<1))
(0<1 → (¬∀x. x<⟨1+1⟩ → 0<1))
(0<1 → (¬∀x. x<⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. x<⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. x<⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. x<⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. x<⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. x<⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. x<⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. x<⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. x<⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. x<⟨0⋅0⟩ → 0<1))
(0<1 → (¬∀x. x<⟨0⋅1⟩ → 0<1))
(0<1 → (¬∀x. x<⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. x<⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. x<⟨1⋅0⟩ → 0<1))
(0<1 → (¬∀x. x<⟨1⋅1⟩ → 0<1))
(0<1 → (¬∀x. x<⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. x<⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. x<⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. x<⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. x<⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. x<⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. x<⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. x<⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. x<⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀y. y<y → 0<1))
(0<1 → (¬∀y. y<y → 0<1))
(0<1 → (¬∀z. z<0 → 0<1))
(0<1 → (¬∀z. z<1 → 0<1))
(0<1 → (¬∀x. ⟨0+0⟩<x → 0<1))
(0<1 → (¬∀x. ⟨0+1⟩<x → 0<1))
(0<1 → (¬∀x. ⟨0+x⟩<0 → 0<1))
(0<1 → (¬∀x. ⟨0+x⟩<1 → 0<1))
(0<1 → (¬∀x. ⟨0+x⟩<x → 0<1))
(0<1 → (¬∀x. ⟨0+x⟩<x → 0<1))
(0<1 → (¬∀x. ⟨1+0⟩<x → 0<1))
(0<1 → (¬∀x. ⟨1+1⟩<x → 0<1))
(0<1 → (¬∀x. ⟨1+x⟩<0 → 0<1))
(0<1 → (¬∀x. ⟨1+x⟩<1 → 0<1))
(0<1 → (¬∀x. ⟨1+x⟩<x → 0<1))
(0<1 → (¬∀x. ⟨1+x⟩<x → 0<1))
(0<1 → (¬∀x. ⟨x+0⟩<0 → 0<1))
(0<1 → (¬∀x. ⟨x+0⟩<1 → 0<1))
(0<1 → (¬∀x. ⟨x+0⟩<x → 0<1))
(0<1 → (¬∀x. ⟨x+0⟩<x → 0<1))
(0<1 → (¬∀x. ⟨x+1⟩<0 → 0<1))
(0<1 → (¬∀x. ⟨x+1⟩<1 → 0<1))
(0<1 → (¬∀x. ⟨x+1⟩<x → 0<1))
(0<1 → (¬∀x. ⟨x+1⟩<x → 0<1))
(0<1 → (¬∀x. ⟨x+x⟩<0 → 0<1))
(0<1 → (¬∀x. ⟨x+x⟩<0 → 0<1))
(0<1 → (¬∀x. ⟨x+x⟩<1 → 0<1))
(0<1 → (¬∀x. ⟨x+x⟩<1 → 0<1))
(0<1 → (¬∀x. ⟨x+x⟩<x → 0<1))
(0<1 → (¬∀x. ⟨x+x⟩<x → 0<1))
(0<1 → (¬∀x. ⟨x+x⟩<x → 0<1))
(0<1 → (¬∀x. ⟨0⋅0⟩<x → 0<1))
(0<1 → (¬∀x. ⟨0⋅1⟩<x → 0<1))
(0<1 → (¬∀x. ⟨0⋅x⟩<0 → 0<1))
(0<1 → (¬∀x. ⟨0⋅x⟩<1 → 0<1))
(0<1 → (¬∀x. ⟨0⋅x⟩<x → 0<1))
(0<1 → (¬∀x. ⟨0⋅x⟩<x → 0<1))
(0<1 → (¬∀x. ⟨1⋅0⟩<x → 0<1))
(0<1 → (¬∀x. ⟨1⋅1⟩<x → 0<1))
(0<1 → (¬∀x. ⟨1⋅x⟩<0 → 0<1))
(0<1 → (¬∀x. ⟨1⋅x⟩<1 → 0<1))
(0<1 → (¬∀x. ⟨1⋅x⟩<x → 0<1))
(0<1 → (¬∀x. ⟨1⋅x⟩<x → 0<1))
(0<1 → (¬∀x. ⟨x⋅0⟩<0 → 0<1))
(0<1 → (¬∀x. ⟨x⋅0⟩<1 → 0<1))
(0<1 → (¬∀x. ⟨x⋅0⟩<x → 0<1))
(0<1 → (¬∀x. ⟨x⋅0⟩<x → 0<1))
(0<1 → (¬∀x. ⟨x⋅1⟩<0 → 0<1))
(0<1 → (¬∀x. ⟨x⋅1⟩<1 → 0<1))
(0<1 → (¬∀x. ⟨x⋅1⟩<x → 0<1))
(0<1 → (¬∀x. ⟨x⋅1⟩<x → 0<1))
(0<1 → (¬∀x. ⟨x⋅x⟩<0 → 0<1))
(0<1 → (¬∀x. ⟨x⋅x⟩<0 → 0<1))
(0<1 → (¬∀x. ⟨x⋅x⟩<1 → 0<1))
(0<1 → (¬∀x. ⟨x⋅x⟩<1 → 0<1))
(0<1 → (¬∀x. ⟨x⋅x⟩<x → 0<1))
(0<1 → (¬∀x. ⟨x⋅x⟩<x → 0<1))
(0<1 → (¬∀x. ⟨x⋅x⟩<x → 0<1))
(0<1 → (¬∀y. ¬0=y → 0<1))
(0<1 → (¬∀y. ¬1=y → 0<1))
(0<1 → (¬∀y. ¬y=0 → 0<1))
(0<1 → (¬∀y. ¬y=1 → 0<1))
(0<1 → (¬∀y. ¬0<y → 0<1))
(0<1 → (¬∀y. ¬1<y → 0<1))
(0<1 → (¬∀y. ¬y<0 → 0<1))
(0<1 → (¬∀y. ¬y<1 → 0<1))
(0<1 → (¬∀x. ¬¬0=x → 0<1))
(0<1 → (¬∀x. ¬¬1=x → 0<1))
(0<1 → (¬∀x. ¬¬x=0 → 0<1))
(0<1 → (¬∀x. ¬¬x=1 → 0<1))
(0<1 → (¬∀x. ¬¬x=x → 0<1))
(0<1 → (¬∀x. ¬¬x=x → 0<1))
(0<1 → (¬∀x. ¬¬0<x → 0<1))
(0<1 → (¬∀x. ¬¬1<x → 0<1))
(0<1 → (¬∀x. ¬¬x<0 → 0<1))
(0<1 → (¬∀x. ¬¬x<1 → 0<1))
(0<1 → (¬∀x. ¬¬x<x → 0<1))
(0<1 → (¬∀x. ¬¬x<x → 0<1))
(0<1 → (¬∀y. ∀x. x=y → 0<1))
(0<1 → (¬∀x. ∀y. x=y → 0<1))
(0<1 → (¬∀x. ∀y. y=x → 0<1))
(0<1 → (¬∀y. ∀x. y=x → 0<1))
(0<1 → (¬∀y. ∀x. x<y → 0<1))
(0<1 → (¬∀x. ∀y. x<y → 0<1))
(0<1 → (¬∀x. ∀y. y<x → 0<1))
(0<1 → (¬∀y. ∀x. y<x → 0<1))
(0<1 → (∀x3. 0=x3 → 0<1))
(0<1 → (∀y. 0=⟨0+y⟩ → 0<1))
(0<1 → (∀y. 0=⟨1+y⟩ → 0<1))
(0<1 → (∀y. 0=⟨y+0⟩ → 0<1))
(0<1 → (∀y. 0=⟨y+1⟩ → 0<1))
(0<1 → (∀y. 0=⟨0⋅y⟩ → 0<1))
(0<1 → (∀y. 0=⟨1⋅y⟩ → 0<1))
(0<1 → (∀y. 0=⟨y⋅0⟩ → 0<1))
(0<1 → (∀y. 0=⟨y⋅1⟩ → 0<1))
(0<1 → (∀x3. 1=x3 → 0<1))
(0<1 → (∀y. 1=⟨0+y⟩ → 0<1))
(0<1 → (∀y. 1=⟨1+y⟩ → 0<1))
(0<1 → (∀y. 1=⟨y+0⟩ → 0<1))
(0<1 → (∀y. 1=⟨y+1⟩ → 0<1))
(0<1 → (∀y. 1=⟨0⋅y⟩ → 0<1))
(0<1 → (∀y. 1=⟨1⋅y⟩ → 0<1))
(0<1 → (∀y. 1=⟨y⋅0⟩ → 0<1))
(0<1 → (∀y. 1=⟨y⋅1⟩ → 0<1))
(0<1 → (∀y. y=⟨0+0⟩ → 0<1))
(0<1 → (∀y. y=⟨0+1⟩ → 0<1))
(0<1 → (∀y. y=⟨1+0⟩ → 0<1))
(0<1 → (∀y. y=⟨1+1⟩ → 0<1))
(0<1 → (∀y. y=⟨0⋅0⟩ → 0<1))
(0<1 → (∀y. y=⟨0⋅1⟩ → 0<1))
(0<1 → (∀y. y=⟨1⋅0⟩ → 0<1))
(0<1 → (∀y. y=⟨1⋅1⟩ → 0<1))
(0<1 → (∀y. ⟨0+0⟩=y → 0<1))
(0<1 → (∀y. ⟨0+1⟩=y → 0<1))
(0<1 → (∀y. ⟨1+0⟩=y → 0<1))
(0<1 → (∀y. ⟨1+1⟩=y → 0<1))
(0<1 → (∀y. ⟨0⋅0⟩=y → 0<1))
(0<1 → (∀y. ⟨0⋅1⟩=y → 0<1))
(0<1 → (∀y. ⟨1⋅0⟩=y → 0<1))
(0<1 → (∀y. ⟨1⋅1⟩=y → 0<1))
(0<1 → (∀x3. x3=0 → 0<1))
(0<1 → (∀x3. x3=1 → 0<1))
(0<1 → (∀y. ⟨0+y⟩=0 → 0<1))
(0<1 → (∀y. ⟨0+y⟩=1 → 0<1))
(0<1 → (∀y. ⟨1+y⟩=0 → 0<1))
(0<1 → (∀y. ⟨1+y⟩=1 → 0<1))
(0<1 → (∀y. ⟨y+0⟩=0 → 0<1))
(0<1 → (∀y. ⟨y+0⟩=1 → 0<1))
(0<1 → (∀y. ⟨y+1⟩=0 → 0<1))
(0<1 → (∀y. ⟨y+1⟩=1 → 0<1))
(0<1 → (∀y. ⟨0⋅y⟩=0 → 0<1))
(0<1 → (∀y. ⟨0⋅y⟩=1 → 0<1))
(0<1 → (∀y. ⟨1⋅y⟩=0 → 0<1))
(0<1 → (∀y. ⟨1⋅y⟩=1 → 0<1))
(0<1 → (∀y. ⟨y⋅0⟩=0 → 0<1))
(0<1 → (∀y. ⟨y⋅0⟩=1 → 0<1))
(0<1 → (∀y. ⟨y⋅1⟩=0 → 0<1))
(0<1 → (∀y. ⟨y⋅1⟩=1 → 0<1))
(0<1 → (∀x3. 0<x3 → 0<1))
(0<1 → (∀y. 0<⟨0+y⟩ → 0<1))
(0<1 → (∀y. 0<⟨1+y⟩ → 0<1))
(0<1 → (∀y. 0<⟨y+0⟩ → 0<1))
(0<1 → (∀y. 0<⟨y+1⟩ → 0<1))
(0<1 → (∀y. 0<⟨0⋅y⟩ → 0<1))
(0<1 → (∀y. 0<⟨1⋅y⟩ → 0<1))
(0<1 → (∀y. 0<⟨y⋅0⟩ → 0<1))
(0<1 → (∀y. 0<⟨y⋅1⟩ → 0<1))
(0<1 → (∀x3. 1<x3 → 0<1))
(0<1 → (∀y. 1<⟨0+y⟩ → 0<1))
(0<1 → (∀y. 1<⟨1+y⟩ → 0<1))
(0<1 → (∀y. 1<⟨y+0⟩ → 0<1))
(0<1 → (∀y. 1<⟨y+1⟩ → 0<1))
(0<1 → (∀y. 1<⟨0⋅y⟩ → 0<1))
(0<1 → (∀y. 1<⟨1⋅y⟩ → 0<1))
(0<1 → (∀y. 1<⟨y⋅0⟩ → 0<1))
(0<1 → (∀y. 1<⟨y⋅1⟩ → 0<1))
(0<1 → (∀y. y<⟨0+0⟩ → 0<1))
(0<1 → (∀y. y<⟨0+1⟩ → 0<1))
(0<1 → (∀y. y<⟨1+0⟩ → 0<1))
(0<1 → (∀y. y<⟨1+1⟩ → 0<1))
(0<1 → (∀y. y<⟨0⋅0⟩ → 0<1))
(0<1 → (∀y. y<⟨0⋅1⟩ → 0<1))
(0<1 → (∀y. y<⟨1⋅0⟩ → 0<1))
(0<1 → (∀y. y<⟨1⋅1⟩ → 0<1))
(0<1 → (∀y. ⟨0+0⟩<y → 0<1))
(0<1 → (∀y. ⟨0+1⟩<y → 0<1))
(0<1 → (∀y. ⟨1+0⟩<y → 0<1))
(0<1 → (∀y. ⟨1+1⟩<y → 0<1))
(0<1 → (∀y. ⟨0⋅0⟩<y → 0<1))
(0<1 → (∀y. ⟨0⋅1⟩<y → 0<1))
(0<1 → (∀y. ⟨1⋅0⟩<y → 0<1))
(0<1 → (∀y. ⟨1⋅1⟩<y → 0<1))
(0<1 → (∀x3. x3<0 → 0<1))
(0<1 → (∀x3. x3<1 → 0<1))
(0<1 → (∀y. ⟨0+y⟩<0 → 0<1))
(0<1 → (∀y. ⟨0+y⟩<1 → 0<1))
(0<1 → (∀y. ⟨1+y⟩<0 → 0<1))
(0<1 → (∀y. ⟨1+y⟩<1 → 0<1))
(0<1 → (∀y. ⟨y+0⟩<0 → 0<1))
(0<1 → (∀y. ⟨y+0⟩<1 → 0<1))
(0<1 → (∀y. ⟨y+1⟩<0 → 0<1))
(0<1 → (∀y. ⟨y+1⟩<1 → 0<1))
(0<1 → (∀y. ⟨0⋅y⟩<0 → 0<1))
(0<1 → (∀y. ⟨0⋅y⟩<1 → 0<1))
(0<1 → (∀y. ⟨1⋅y⟩<0 → 0<1))
(0<1 → (∀y. ⟨1⋅y⟩<1 → 0<1))
(0<1 → (∀y. ⟨y⋅0⟩<0 → 0<1))
(0<1 → (∀y. ⟨y⋅0⟩<1 → 0<1))
(0<1 → (∀y. ⟨y⋅1⟩<0 → 0<1))
(0<1 → (∀y. ⟨y⋅1⟩<1 → 0<1))
(0<1 → (∀z. ¬0=z → 0<1))
(0<1 → (∀x. ¬0=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬0=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬0=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬0=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬0=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬0=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬0=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬0=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬0=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬0=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬0=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬0=⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ¬1=z → 0<1))
(0<1 → (∀x. ¬1=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬1=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬1=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬1=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬1=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬1=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬1=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬1=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬1=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬1=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬1=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬1=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨0+0⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨0+1⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨1+0⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨1+1⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬x=⟨x⋅x⟩ → 0<1))
(0<1 → (∀y. ¬y=y → 0<1))
(0<1 → (∀y. ¬y=y → 0<1))
(0<1 → (∀z. ¬z=0 → 0<1))
(0<1 → (∀z. ¬z=1 → 0<1))
(0<1 → (∀x. ¬⟨0+0⟩=x → 0<1))
(0<1 → (∀x. ¬⟨0+1⟩=x → 0<1))
(0<1 → (∀x. ¬⟨0+x⟩=0 → 0<1))
(0<1 → (∀x. ¬⟨0+x⟩=1 → 0<1))
(0<1 → (∀x. ¬⟨0+x⟩=x → 0<1))
(0<1 → (∀x. ¬⟨0+x⟩=x → 0<1))
(0<1 → (∀x. ¬⟨1+0⟩=x → 0<1))
(0<1 → (∀x. ¬⟨1+1⟩=x → 0<1))
(0<1 → (∀x. ¬⟨1+x⟩=0 → 0<1))
(0<1 → (∀x. ¬⟨1+x⟩=1 → 0<1))
(0<1 → (∀x. ¬⟨1+x⟩=x → 0<1))
(0<1 → (∀x. ¬⟨1+x⟩=x → 0<1))
(0<1 → (∀x. ¬⟨x+0⟩=0 → 0<1))
(0<1 → (∀x. ¬⟨x+0⟩=1 → 0<1))
(0<1 → (∀x. ¬⟨x+0⟩=x → 0<1))
(0<1 → (∀x. ¬⟨x+0⟩=x → 0<1))
(0<1 → (∀x. ¬⟨x+1⟩=0 → 0<1))
(0<1 → (∀x. ¬⟨x+1⟩=1 → 0<1))
(0<1 → (∀x. ¬⟨x+1⟩=x → 0<1))
(0<1 → (∀x. ¬⟨x+1⟩=x → 0<1))
(0<1 → (∀x. ¬⟨x+x⟩=0 → 0<1))
(0<1 → (∀x. ¬⟨x+x⟩=0 → 0<1))
(0<1 → (∀x. ¬⟨x+x⟩=1 → 0<1))
(0<1 → (∀x. ¬⟨x+x⟩=1 → 0<1))
(0<1 → (∀x. ¬⟨x+x⟩=x → 0<1))
(0<1 → (∀x. ¬⟨x+x⟩=x → 0<1))
(0<1 → (∀x. ¬⟨x+x⟩=x → 0<1))
(0<1 → (∀x. ¬⟨0⋅0⟩=x → 0<1))
(0<1 → (∀x. ¬⟨0⋅1⟩=x → 0<1))
(0<1 → (∀x. ¬⟨0⋅x⟩=0 → 0<1))
(0<1 → (∀x. ¬⟨0⋅x⟩=1 → 0<1))
(0<1 → (∀x. ¬⟨0⋅x⟩=x → 0<1))
(0<1 → (∀x. ¬⟨0⋅x⟩=x → 0<1))
(0<1 → (∀x. ¬⟨1⋅0⟩=x → 0<1))
(0<1 → (∀x. ¬⟨1⋅1⟩=x → 0<1))
(0<1 → (∀x. ¬⟨1⋅x⟩=0 → 0<1))
(0<1 → (∀x. ¬⟨1⋅x⟩=1 → 0<1))
(0<1 → (∀x. ¬⟨1⋅x⟩=x → 0<1))
(0<1 → (∀x. ¬⟨1⋅x⟩=x → 0<1))
(0<1 → (∀x. ¬⟨x⋅0⟩=0 → 0<1))
(0<1 → (∀x. ¬⟨x⋅0⟩=1 → 0<1))
(0<1 → (∀x. ¬⟨x⋅0⟩=x → 0<1))
(0<1 → (∀x. ¬⟨x⋅0⟩=x → 0<1))
(0<1 → (∀x. ¬⟨x⋅1⟩=0 → 0<1))
(0<1 → (∀x. ¬⟨x⋅1⟩=1 → 0<1))
(0<1 → (∀x. ¬⟨x⋅1⟩=x → 0<1))
(0<1 → (∀x. ¬⟨x⋅1⟩=x → 0<1))
(0<1 → (∀x. ¬⟨x⋅x⟩=0 → 0<1))
(0<1 → (∀x. ¬⟨x⋅x⟩=0 → 0<1))
(0<1 → (∀x. ¬⟨x⋅x⟩=1 → 0<1))
(0<1 → (∀x. ¬⟨x⋅x⟩=1 → 0<1))
(0<1 → (∀x. ¬⟨x⋅x⟩=x → 0<1))
(0<1 → (∀x. ¬⟨x⋅x⟩=x → 0<1))
(0<1 → (∀x. ¬⟨x⋅x⟩=x → 0<1))
(0<1 → (∀z. ¬0<z → 0<1))
(0<1 → (∀x. ¬0<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬0<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬0<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬0<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬0<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬0<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬0<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬0<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬0<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬0<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬0<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬0<⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ¬1<z → 0<1))
(0<1 → (∀x. ¬1<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬1<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬1<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬1<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬1<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬1<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬1<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬1<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬1<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬1<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬1<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬1<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨0+0⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨0+1⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨1+0⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨1+1⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬x<⟨x⋅x⟩ → 0<1))
(0<1 → (∀y. ¬y<y → 0<1))
(0<1 → (∀y. ¬y<y → 0<1))
(0<1 → (∀z. ¬z<0 → 0<1))
(0<1 → (∀z. ¬z<1 → 0<1))
(0<1 → (∀x. ¬⟨0+0⟩<x → 0<1))
(0<1 → (∀x. ¬⟨0+1⟩<x → 0<1))
(0<1 → (∀x. ¬⟨0+x⟩<0 → 0<1))
(0<1 → (∀x. ¬⟨0+x⟩<1 → 0<1))
(0<1 → (∀x. ¬⟨0+x⟩<x → 0<1))
(0<1 → (∀x. ¬⟨0+x⟩<x → 0<1))
(0<1 → (∀x. ¬⟨1+0⟩<x → 0<1))
(0<1 → (∀x. ¬⟨1+1⟩<x → 0<1))
(0<1 → (∀x. ¬⟨1+x⟩<0 → 0<1))
(0<1 → (∀x. ¬⟨1+x⟩<1 → 0<1))
(0<1 → (∀x. ¬⟨1+x⟩<x → 0<1))
(0<1 → (∀x. ¬⟨1+x⟩<x → 0<1))
(0<1 → (∀x. ¬⟨x+0⟩<0 → 0<1))
(0<1 → (∀x. ¬⟨x+0⟩<1 → 0<1))
(0<1 → (∀x. ¬⟨x+0⟩<x → 0<1))
(0<1 → (∀x. ¬⟨x+0⟩<x → 0<1))
(0<1 → (∀x. ¬⟨x+1⟩<0 → 0<1))
(0<1 → (∀x. ¬⟨x+1⟩<1 → 0<1))
(0<1 → (∀x. ¬⟨x+1⟩<x → 0<1))
(0<1 → (∀x. ¬⟨x+1⟩<x → 0<1))
(0<1 → (∀x. ¬⟨x+x⟩<0 → 0<1))
(0<1 → (∀x. ¬⟨x+x⟩<0 → 0<1))
(0<1 → (∀x. ¬⟨x+x⟩<1 → 0<1))
(0<1 → (∀x. ¬⟨x+x⟩<1 → 0<1))
(0<1 → (∀x. ¬⟨x+x⟩<x → 0<1))
(0<1 → (∀x. ¬⟨x+x⟩<x → 0<1))
(0<1 → (∀x. ¬⟨x+x⟩<x → 0<1))
(0<1 → (∀x. ¬⟨0⋅0⟩<x → 0<1))
(0<1 → (∀x. ¬⟨0⋅1⟩<x → 0<1))
(0<1 → (∀x. ¬⟨0⋅x⟩<0 → 0<1))
(0<1 → (∀x. ¬⟨0⋅x⟩<1 → 0<1))
(0<1 → (∀x. ¬⟨0⋅x⟩<x → 0<1))
(0<1 → (∀x. ¬⟨0⋅x⟩<x → 0<1))
(0<1 → (∀x. ¬⟨1⋅0⟩<x → 0<1))
(0<1 → (∀x. ¬⟨1⋅1⟩<x → 0<1))
(0<1 → (∀x. ¬⟨1⋅x⟩<0 → 0<1))
(0<1 → (∀x. ¬⟨1⋅x⟩<1 → 0<1))
(0<1 → (∀x. ¬⟨1⋅x⟩<x → 0<1))
(0<1 → (∀x. ¬⟨1⋅x⟩<x → 0<1))
(0<1 → (∀x. ¬⟨x⋅0⟩<0 → 0<1))
(0<1 → (∀x. ¬⟨x⋅0⟩<1 → 0<1))
(0<1 → (∀x. ¬⟨x⋅0⟩<x → 0<1))
(0<1 → (∀x. ¬⟨x⋅0⟩<x → 0<1))
(0<1 → (∀x. ¬⟨x⋅1⟩<0 → 0<1))
(0<1 → (∀x. ¬⟨x⋅1⟩<1 → 0<1))
(0<1 → (∀x. ¬⟨x⋅1⟩<x → 0<1))
(0<1 → (∀x. ¬⟨x⋅1⟩<x → 0<1))
(0<1 → (∀x. ¬⟨x⋅x⟩<0 → 0<1))
(0<1 → (∀x. ¬⟨x⋅x⟩<0 → 0<1))
(0<1 → (∀x. ¬⟨x⋅x⟩<1 → 0<1))
(0<1 → (∀x. ¬⟨x⋅x⟩<1 → 0<1))
(0<1 → (∀x. ¬⟨x⋅x⟩<x → 0<1))
(0<1 → (∀x. ¬⟨x⋅x⟩<x → 0<1))
(0<1 → (∀x. ¬⟨x⋅x⟩<x → 0<1))
(0<1 → (∀y. ¬¬0=y → 0<1))
(0<1 → (∀y. ¬¬1=y → 0<1))
(0<1 → (∀y. ¬¬y=0 → 0<1))
(0<1 → (∀y. ¬¬y=1 → 0<1))
(0<1 → (∀y. ¬¬0<y → 0<1))
(0<1 → (∀y. ¬¬1<y → 0<1))
(0<1 → (∀y. ¬¬y<0 → 0<1))
(0<1 → (∀y. ¬¬y<1 → 0<1))
(0<1 → (∀x. ¬¬¬0=x → 0<1))
(0<1 → (∀x. ¬¬¬1=x → 0<1))
(0<1 → (∀x. ¬¬¬x=0 → 0<1))
(0<1 → (∀x. ¬¬¬x=1 → 0<1))
(0<1 → (∀x. ¬¬¬x=x → 0<1))
(0<1 → (∀x. ¬¬¬x=x → 0<1))
(0<1 → (∀x. ¬¬¬0<x → 0<1))
(0<1 → (∀x. ¬¬¬1<x → 0<1))
(0<1 → (∀x. ¬¬¬x<0 → 0<1))
(0<1 → (∀x. ¬¬¬x<1 → 0<1))
(0<1 → (∀x. ¬¬¬x<x → 0<1))
(0<1 → (∀x. ¬¬¬x<x → 0<1))
(0<1 → (∀y. ¬∀x. x=y → 0<1))
(0<1 → (∀x. ¬∀y. x=y → 0<1))
(0<1 → (∀x. ¬∀y. y=x → 0<1))
(0<1 → (∀y. ¬∀x. y=x → 0<1))
(0<1 → (∀y. ¬∀x. x<y → 0<1))
(0<1 → (∀x. ¬∀y. x<y → 0<1))
(0<1 → (∀x. ¬∀y. y<x → 0<1))
(0<1 → (∀y. ¬∀x. y<x → 0<1))
(0<1 → (∀z. ∀x. x=z → 0<1))
(0<1 → (∀x. ∀z. x=z → 0<1))
(0<1 → (∀x. ∀z. z=x → 0<1))
(0<1 → (∀z. ∀x. z=x → 0<1))
(0<1 → (∀z. ∀x. x<z → 0<1))
(0<1 → (∀x. ∀z. x<z → 0<1))
(0<1 → (∀x. ∀z. z<x → 0<1))
(0<1 → (∀z. ∀x. z<x → 0<1))
(0<1 → (∀y. ∀x. ¬x=y → 0<1))
(0<1 → (∀x. ∀y. ¬x=y → 0<1))
(0<1 → (∀x. ∀y. ¬y=x → 0<1))
(0<1 → (∀y. ∀x. ¬y=x → 0<1))
(0<1 → (∀y. ∀x. ¬x<y → 0<1))
(0<1 → (∀x. ∀y. ¬x<y → 0<1))
(0<1 → (∀x. ∀y. ¬y<x → 0<1))
(0<1 → (∀y. ∀x. ¬y<x → 0<1))
(0<1 → ((0=0 → 0=0) → 0<1))
(0<1 → ((0=0 → 0=1) → 0<1))
(0<1 → ((0=0 → 1=0) → 0<1))
(0<1 → ((0=0 → 1=1) → 0<1))
(0<1 → ((0=0 → 0<0) → 0<1))
(0<1 → ((0=0 → 0<1) → 0<1))
(0<1 → ((0=0 → 1<0) → 0<1))
(0<1 → ((0=0 → 1<1) → 0<1))
(0<1 → ((0=1 → 0=0) → 0<1))
(0<1 → ((0=1 → 0=1) → 0<1))
(0<1 → ((0=1 → 1=0) → 0<1))
(0<1 → ((0=1 → 1=1) → 0<1))
(0<1 → ((0=1 → 0<0) → 0<1))
(0<1 → ((0=1 → 0<1) → 0<1))
(0<1 → ((0=1 → 1<0) → 0<1))
(0<1 → ((0=1 → 1<1) → 0<1))
(0<1 → ((1=0 → 0=0) → 0<1))
(0<1 → ((1=0 → 0=1) → 0<1))
(0<1 → ((1=0 → 1=0) → 0<1))
(0<1 → ((1=0 → 1=1) → 0<1))
(0<1 → ((1=0 → 0<0) → 0<1))
(0<1 → ((1=0 → 0<1) → 0<1))
(0<1 → ((1=0 → 1<0) → 0<1))
(0<1 → ((1=0 → 1<1) → 0<1))
(0<1 → ((1=1 → 0=0) → 0<1))
(0<1 → ((1=1 → 0=1) → 0<1))
(0<1 → ((1=1 → 1=0) → 0<1))
(0<1 → ((1=1 → 1=1) → 0<1))
(0<1 → ((1=1 → 0<0) → 0<1))
(0<1 → ((1=1 → 0<1) → 0<1))
(0<1 → ((1=1 → 1<0) → 0<1))
(0<1 → ((1=1 → 1<1) → 0<1))
(0<1 → ((0<0 → 0=0) → 0<1))
(0<1 → ((0<0 → 0=1) → 0<1))
(0<1 → ((0<0 → 1=0) → 0<1))
(0<1 → ((0<0 → 1=1) → 0<1))
(0<1 → ((0<0 → 0<0) → 0<1))
(0<1 → ((0<0 → 0<1) → 0<1))
(0<1 → ((0<0 → 1<0) → 0<1))
(0<1 → ((0<0 → 1<1) → 0<1))
(0<1 → ((0<1 → 0=0) → 0<1))
(0<1 → ((0<1 → 0=1) → 0<1))
(0<1 → ((0<1 → 1=0) → 0<1))
(0<1 → ((0<1 → 1=1) → 0<1))
(0<1 → ((0<1 → 0<0) → 0<1))
(0<1 → ((0<1 → 0<1) → 0<1))
(0<1 → ((0<1 → 1<0) → 0<1))
(0<1 → ((0<1 → 1<1) → 0<1))
(0<1 → ((1<0 → 0=0) → 0<1))
(0<1 → ((1<0 → 0=1) → 0<1))
(0<1 → ((1<0 → 1=0) → 0<1))
(0<1 → ((1<0 → 1=1) → 0<1))
(0<1 → ((1<0 → 0<0) → 0<1))
(0<1 → ((1<0 → 0<1) → 0<1))
(0<1 → ((1<0 → 1<0) → 0<1))
(0<1 → ((1<0 → 1<1) → 0<1))
(0<1 → ((1<1 → 0=0) → 0<1))
(0<1 → ((1<1 → 0=1) → 0<1))
(0<1 → ((1<1 → 1=0) → 0<1))
(0<1 → ((1<1 → 1=1) → 0<1))
(0<1 → ((1<1 → 0<0) → 0<1))
(0<1 → ((1<1 → 0<1) → 0<1))
(0<1 → ((1<1 → 1<0) → 0<1))
(0<1 → ((1<1 → 1<1) → 0<1))
(1<0 → (0=⟨0+⟨0+0⟩⟩ → 1<0))
(1<0 → (0=⟨0+⟨0+1⟩⟩ → 1<0))
(1<0 → (0=⟨0+⟨1+0⟩⟩ → 1<0))
(1<0 → (0=⟨0+⟨1+1⟩⟩ → 1<0))
(1<0 → (0=⟨0+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (0=⟨0+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (0=⟨0+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (0=⟨0+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (0=⟨1+⟨0+0⟩⟩ → 1<0))
(1<0 → (0=⟨1+⟨0+1⟩⟩ → 1<0))
(1<0 → (0=⟨1+⟨1+0⟩⟩ → 1<0))
(1<0 → (0=⟨1+⟨1+1⟩⟩ → 1<0))
(1<0 → (0=⟨1+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (0=⟨1+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (0=⟨1+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (0=⟨1+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (0=⟨⟨0+0⟩+0⟩ → 1<0))
(1<0 → (0=⟨⟨0+0⟩+1⟩ → 1<0))
(1<0 → (0=⟨⟨0+1⟩+0⟩ → 1<0))
(1<0 → (0=⟨⟨0+1⟩+1⟩ → 1<0))
(1<0 → (0=⟨⟨1+0⟩+0⟩ → 1<0))
(1<0 → (0=⟨⟨1+0⟩+1⟩ → 1<0))
(1<0 → (0=⟨⟨1+1⟩+0⟩ → 1<0))
(1<0 → (0=⟨⟨1+1⟩+1⟩ → 1<0))
(1<0 → (0=⟨⟨0⋅0⟩+0⟩ → 1<0))
(1<0 → (0=⟨⟨0⋅0⟩+1⟩ → 1<0))
(1<0 → (0=⟨⟨0⋅1⟩+0⟩ → 1<0))
(1<0 → (0=⟨⟨0⋅1⟩+1⟩ → 1<0))
(1<0 → (0=⟨⟨1⋅0⟩+0⟩ → 1<0))
(1<0 → (0=⟨⟨1⋅0⟩+1⟩ → 1<0))
(1<0 → (0=⟨⟨1⋅1⟩+0⟩ → 1<0))
(1<0 → (0=⟨⟨1⋅1⟩+1⟩ → 1<0))
(1<0 → (0=⟨0⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (0=⟨0⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (0=⟨0⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (0=⟨0⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (0=⟨0⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (0=⟨0⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (0=⟨0⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (0=⟨0⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (0=⟨1⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (0=⟨1⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (0=⟨1⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (0=⟨1⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (0=⟨1⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (0=⟨1⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (0=⟨1⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (0=⟨1⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (0=⟨⟨0+0⟩⋅0⟩ → 1<0))
(1<0 → (0=⟨⟨0+0⟩⋅1⟩ → 1<0))
(1<0 → (0=⟨⟨0+1⟩⋅0⟩ → 1<0))
(1<0 → (0=⟨⟨0+1⟩⋅1⟩ → 1<0))
(1<0 → (0=⟨⟨1+0⟩⋅0⟩ → 1<0))
(1<0 → (0=⟨⟨1+0⟩⋅1⟩ → 1<0))
(1<0 → (0=⟨⟨1+1⟩⋅0⟩ → 1<0))
(1<0 → (0=⟨⟨1+1⟩⋅1⟩ → 1<0))
(1<0 → (0=⟨⟨0⋅0⟩⋅0⟩ → 1<0))
(1<0 → (0=⟨⟨0⋅0⟩⋅1⟩ → 1<0))
(1<0 → (0=⟨⟨0⋅1⟩⋅0⟩ → 1<0))
(1<0 → (0=⟨⟨0⋅1⟩⋅1⟩ → 1<0))
(1<0 → (0=⟨⟨1⋅0⟩⋅0⟩ → 1<0))
(1<0 → (0=⟨⟨1⋅0⟩⋅1⟩ → 1<0))
(1<0 → (0=⟨⟨1⋅1⟩⋅0⟩ → 1<0))
(1<0 → (0=⟨⟨1⋅1⟩⋅1⟩ → 1<0))
(1<0 → (1=⟨0+⟨0+0⟩⟩ → 1<0))
(1<0 → (1=⟨0+⟨0+1⟩⟩ → 1<0))
(1<0 → (1=⟨0+⟨1+0⟩⟩ → 1<0))
(1<0 → (1=⟨0+⟨1+1⟩⟩ → 1<0))
(1<0 → (1=⟨0+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (1=⟨0+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (1=⟨0+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (1=⟨0+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (1=⟨1+⟨0+0⟩⟩ → 1<0))
(1<0 → (1=⟨1+⟨0+1⟩⟩ → 1<0))
(1<0 → (1=⟨1+⟨1+0⟩⟩ → 1<0))
(1<0 → (1=⟨1+⟨1+1⟩⟩ → 1<0))
(1<0 → (1=⟨1+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (1=⟨1+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (1=⟨1+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (1=⟨1+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (1=⟨⟨0+0⟩+0⟩ → 1<0))
(1<0 → (1=⟨⟨0+0⟩+1⟩ → 1<0))
(1<0 → (1=⟨⟨0+1⟩+0⟩ → 1<0))
(1<0 → (1=⟨⟨0+1⟩+1⟩ → 1<0))
(1<0 → (1=⟨⟨1+0⟩+0⟩ → 1<0))
(1<0 → (1=⟨⟨1+0⟩+1⟩ → 1<0))
(1<0 → (1=⟨⟨1+1⟩+0⟩ → 1<0))
(1<0 → (1=⟨⟨1+1⟩+1⟩ → 1<0))
(1<0 → (1=⟨⟨0⋅0⟩+0⟩ → 1<0))
(1<0 → (1=⟨⟨0⋅0⟩+1⟩ → 1<0))
(1<0 → (1=⟨⟨0⋅1⟩+0⟩ → 1<0))
(1<0 → (1=⟨⟨0⋅1⟩+1⟩ → 1<0))
(1<0 → (1=⟨⟨1⋅0⟩+0⟩ → 1<0))
(1<0 → (1=⟨⟨1⋅0⟩+1⟩ → 1<0))
(1<0 → (1=⟨⟨1⋅1⟩+0⟩ → 1<0))
(1<0 → (1=⟨⟨1⋅1⟩+1⟩ → 1<0))
(1<0 → (1=⟨0⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (1=⟨0⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (1=⟨0⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (1=⟨0⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (1=⟨0⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (1=⟨0⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (1=⟨0⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (1=⟨0⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (1=⟨1⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (1=⟨1⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (1=⟨1⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (1=⟨1⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (1=⟨1⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (1=⟨1⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (1=⟨1⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (1=⟨1⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (1=⟨⟨0+0⟩⋅0⟩ → 1<0))
(1<0 → (1=⟨⟨0+0⟩⋅1⟩ → 1<0))
(1<0 → (1=⟨⟨0+1⟩⋅0⟩ → 1<0))
(1<0 → (1=⟨⟨0+1⟩⋅1⟩ → 1<0))
(1<0 → (1=⟨⟨1+0⟩⋅0⟩ → 1<0))
(1<0 → (1=⟨⟨1+0⟩⋅1⟩ → 1<0))
(1<0 → (1=⟨⟨1+1⟩⋅0⟩ → 1<0))
(1<0 → (1=⟨⟨1+1⟩⋅1⟩ → 1<0))
(1<0 → (1=⟨⟨0⋅0⟩⋅0⟩ → 1<0))
(1<0 → (1=⟨⟨0⋅0⟩⋅1⟩ → 1<0))
(1<0 → (1=⟨⟨0⋅1⟩⋅0⟩ → 1<0))
(1<0 → (1=⟨⟨0⋅1⟩⋅1⟩ → 1<0))
(1<0 → (1=⟨⟨1⋅0⟩⋅0⟩ → 1<0))
(1<0 → (1=⟨⟨1⋅0⟩⋅1⟩ → 1<0))
(1<0 → (1=⟨⟨1⋅1⟩⋅0⟩ → 1<0))
(1<0 → (1=⟨⟨1⋅1⟩⋅1⟩ → 1<0))
(1<0 → (⟨0+0⟩=⟨0+0⟩ → 1<0))
(1<0 → (⟨0+0⟩=⟨0+1⟩ → 1<0))
(1<0 → (⟨0+0⟩=⟨1+0⟩ → 1<0))
(1<0 → (⟨0+0⟩=⟨1+1⟩ → 1<0))
(1<0 → (⟨0+0⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (⟨0+0⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (⟨0+0⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (⟨0+0⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (⟨0+1⟩=⟨0+0⟩ → 1<0))
(1<0 → (⟨0+1⟩=⟨0+1⟩ → 1<0))
(1<0 → (⟨0+1⟩=⟨1+0⟩ → 1<0))
(1<0 → (⟨0+1⟩=⟨1+1⟩ → 1<0))
(1<0 → (⟨0+1⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (⟨0+1⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (⟨0+1⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (⟨0+1⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (⟨1+0⟩=⟨0+0⟩ → 1<0))
(1<0 → (⟨1+0⟩=⟨0+1⟩ → 1<0))
(1<0 → (⟨1+0⟩=⟨1+0⟩ → 1<0))
(1<0 → (⟨1+0⟩=⟨1+1⟩ → 1<0))
(1<0 → (⟨1+0⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (⟨1+0⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (⟨1+0⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (⟨1+0⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (⟨1+1⟩=⟨0+0⟩ → 1<0))
(1<0 → (⟨1+1⟩=⟨0+1⟩ → 1<0))
(1<0 → (⟨1+1⟩=⟨1+0⟩ → 1<0))
(1<0 → (⟨1+1⟩=⟨1+1⟩ → 1<0))
(1<0 → (⟨1+1⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (⟨1+1⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (⟨1+1⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (⟨1+1⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (⟨0⋅0⟩=⟨0+0⟩ → 1<0))
(1<0 → (⟨0⋅0⟩=⟨0+1⟩ → 1<0))
(1<0 → (⟨0⋅0⟩=⟨1+0⟩ → 1<0))
(1<0 → (⟨0⋅0⟩=⟨1+1⟩ → 1<0))
(1<0 → (⟨0⋅0⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (⟨0⋅0⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (⟨0⋅0⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (⟨0⋅0⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (⟨0⋅1⟩=⟨0+0⟩ → 1<0))
(1<0 → (⟨0⋅1⟩=⟨0+1⟩ → 1<0))
(1<0 → (⟨0⋅1⟩=⟨1+0⟩ → 1<0))
(1<0 → (⟨0⋅1⟩=⟨1+1⟩ → 1<0))
(1<0 → (⟨0⋅1⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (⟨0⋅1⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (⟨0⋅1⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (⟨0⋅1⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (⟨1⋅0⟩=⟨0+0⟩ → 1<0))
(1<0 → (⟨1⋅0⟩=⟨0+1⟩ → 1<0))
(1<0 → (⟨1⋅0⟩=⟨1+0⟩ → 1<0))
(1<0 → (⟨1⋅0⟩=⟨1+1⟩ → 1<0))
(1<0 → (⟨1⋅0⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (⟨1⋅0⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (⟨1⋅0⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (⟨1⋅0⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (⟨1⋅1⟩=⟨0+0⟩ → 1<0))
(1<0 → (⟨1⋅1⟩=⟨0+1⟩ → 1<0))
(1<0 → (⟨1⋅1⟩=⟨1+0⟩ → 1<0))
(1<0 → (⟨1⋅1⟩=⟨1+1⟩ → 1<0))
(1<0 → (⟨1⋅1⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (⟨1⋅1⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (⟨1⋅1⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (⟨1⋅1⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (⟨0+⟨0+0⟩⟩=0 → 1<0))
(1<0 → (⟨0+⟨0+0⟩⟩=1 → 1<0))
(1<0 → (⟨0+⟨0+1⟩⟩=0 → 1<0))
(1<0 → (⟨0+⟨0+1⟩⟩=1 → 1<0))
(1<0 → (⟨0+⟨1+0⟩⟩=0 → 1<0))
(1<0 → (⟨0+⟨1+0⟩⟩=1 → 1<0))
(1<0 → (⟨0+⟨1+1⟩⟩=0 → 1<0))
(1<0 → (⟨0+⟨1+1⟩⟩=1 → 1<0))
(1<0 → (⟨0+⟨0⋅0⟩⟩=0 → 1<0))
(1<0 → (⟨0+⟨0⋅0⟩⟩=1 → 1<0))
(1<0 → (⟨0+⟨0⋅1⟩⟩=0 → 1<0))
(1<0 → (⟨0+⟨0⋅1⟩⟩=1 → 1<0))
(1<0 → (⟨0+⟨1⋅0⟩⟩=0 → 1<0))
(1<0 → (⟨0+⟨1⋅0⟩⟩=1 → 1<0))
(1<0 → (⟨0+⟨1⋅1⟩⟩=0 → 1<0))
(1<0 → (⟨0+⟨1⋅1⟩⟩=1 → 1<0))
(1<0 → (⟨1+⟨0+0⟩⟩=0 → 1<0))
(1<0 → (⟨1+⟨0+0⟩⟩=1 → 1<0))
(1<0 → (⟨1+⟨0+1⟩⟩=0 → 1<0))
(1<0 → (⟨1+⟨0+1⟩⟩=1 → 1<0))
(1<0 → (⟨1+⟨1+0⟩⟩=0 → 1<0))
(1<0 → (⟨1+⟨1+0⟩⟩=1 → 1<0))
(1<0 → (⟨1+⟨1+1⟩⟩=0 → 1<0))
(1<0 → (⟨1+⟨1+1⟩⟩=1 → 1<0))
(1<0 → (⟨1+⟨0⋅0⟩⟩=0 → 1<0))
(1<0 → (⟨1+⟨0⋅0⟩⟩=1 → 1<0))
(1<0 → (⟨1+⟨0⋅1⟩⟩=0 → 1<0))
(1<0 → (⟨1+⟨0⋅1⟩⟩=1 → 1<0))
(1<0 → (⟨1+⟨1⋅0⟩⟩=0 → 1<0))
(1<0 → (⟨1+⟨1⋅0⟩⟩=1 → 1<0))
(1<0 → (⟨1+⟨1⋅1⟩⟩=0 → 1<0))
(1<0 → (⟨1+⟨1⋅1⟩⟩=1 → 1<0))
(1<0 → (⟨⟨0+0⟩+0⟩=0 → 1<0))
(1<0 → (⟨⟨0+0⟩+0⟩=1 → 1<0))
(1<0 → (⟨⟨0+0⟩+1⟩=0 → 1<0))
(1<0 → (⟨⟨0+0⟩+1⟩=1 → 1<0))
(1<0 → (⟨⟨0+1⟩+0⟩=0 → 1<0))
(1<0 → (⟨⟨0+1⟩+0⟩=1 → 1<0))
(1<0 → (⟨⟨0+1⟩+1⟩=0 → 1<0))
(1<0 → (⟨⟨0+1⟩+1⟩=1 → 1<0))
(1<0 → (⟨⟨1+0⟩+0⟩=0 → 1<0))
(1<0 → (⟨⟨1+0⟩+0⟩=1 → 1<0))
(1<0 → (⟨⟨1+0⟩+1⟩=0 → 1<0))
(1<0 → (⟨⟨1+0⟩+1⟩=1 → 1<0))
(1<0 → (⟨⟨1+1⟩+0⟩=0 → 1<0))
(1<0 → (⟨⟨1+1⟩+0⟩=1 → 1<0))
(1<0 → (⟨⟨1+1⟩+1⟩=0 → 1<0))
(1<0 → (⟨⟨1+1⟩+1⟩=1 → 1<0))
(1<0 → (⟨⟨0⋅0⟩+0⟩=0 → 1<0))
(1<0 → (⟨⟨0⋅0⟩+0⟩=1 → 1<0))
(1<0 → (⟨⟨0⋅0⟩+1⟩=0 → 1<0))
(1<0 → (⟨⟨0⋅0⟩+1⟩=1 → 1<0))
(1<0 → (⟨⟨0⋅1⟩+0⟩=0 → 1<0))
(1<0 → (⟨⟨0⋅1⟩+0⟩=1 → 1<0))
(1<0 → (⟨⟨0⋅1⟩+1⟩=0 → 1<0))
(1<0 → (⟨⟨0⋅1⟩+1⟩=1 → 1<0))
(1<0 → (⟨⟨1⋅0⟩+0⟩=0 → 1<0))
(1<0 → (⟨⟨1⋅0⟩+0⟩=1 → 1<0))
(1<0 → (⟨⟨1⋅0⟩+1⟩=0 → 1<0))
(1<0 → (⟨⟨1⋅0⟩+1⟩=1 → 1<0))
(1<0 → (⟨⟨1⋅1⟩+0⟩=0 → 1<0))
(1<0 → (⟨⟨1⋅1⟩+0⟩=1 → 1<0))
(1<0 → (⟨⟨1⋅1⟩+1⟩=0 → 1<0))
(1<0 → (⟨⟨1⋅1⟩+1⟩=1 → 1<0))
(1<0 → (⟨0⋅⟨0+0⟩⟩=0 → 1<0))
(1<0 → (⟨0⋅⟨0+0⟩⟩=1 → 1<0))
(1<0 → (⟨0⋅⟨0+1⟩⟩=0 → 1<0))
(1<0 → (⟨0⋅⟨0+1⟩⟩=1 → 1<0))
(1<0 → (⟨0⋅⟨1+0⟩⟩=0 → 1<0))
(1<0 → (⟨0⋅⟨1+0⟩⟩=1 → 1<0))
(1<0 → (⟨0⋅⟨1+1⟩⟩=0 → 1<0))
(1<0 → (⟨0⋅⟨1+1⟩⟩=1 → 1<0))
(1<0 → (⟨0⋅⟨0⋅0⟩⟩=0 → 1<0))
(1<0 → (⟨0⋅⟨0⋅0⟩⟩=1 → 1<0))
(1<0 → (⟨0⋅⟨0⋅1⟩⟩=0 → 1<0))
(1<0 → (⟨0⋅⟨0⋅1⟩⟩=1 → 1<0))
(1<0 → (⟨0⋅⟨1⋅0⟩⟩=0 → 1<0))
(1<0 → (⟨0⋅⟨1⋅0⟩⟩=1 → 1<0))
(1<0 → (⟨0⋅⟨1⋅1⟩⟩=0 → 1<0))
(1<0 → (⟨0⋅⟨1⋅1⟩⟩=1 → 1<0))
(1<0 → (⟨1⋅⟨0+0⟩⟩=0 → 1<0))
(1<0 → (⟨1⋅⟨0+0⟩⟩=1 → 1<0))
(1<0 → (⟨1⋅⟨0+1⟩⟩=0 → 1<0))
(1<0 → (⟨1⋅⟨0+1⟩⟩=1 → 1<0))
(1<0 → (⟨1⋅⟨1+0⟩⟩=0 → 1<0))
(1<0 → (⟨1⋅⟨1+0⟩⟩=1 → 1<0))
(1<0 → (⟨1⋅⟨1+1⟩⟩=0 → 1<0))
(1<0 → (⟨1⋅⟨1+1⟩⟩=1 → 1<0))
(1<0 → (⟨1⋅⟨0⋅0⟩⟩=0 → 1<0))
(1<0 → (⟨1⋅⟨0⋅0⟩⟩=1 → 1<0))
(1<0 → (⟨1⋅⟨0⋅1⟩⟩=0 → 1<0))
(1<0 → (⟨1⋅⟨0⋅1⟩⟩=1 → 1<0))
(1<0 → (⟨1⋅⟨1⋅0⟩⟩=0 → 1<0))
(1<0 → (⟨1⋅⟨1⋅0⟩⟩=1 → 1<0))
(1<0 → (⟨1⋅⟨1⋅1⟩⟩=0 → 1<0))
(1<0 → (⟨1⋅⟨1⋅1⟩⟩=1 → 1<0))
(1<0 → (⟨⟨0+0⟩⋅0⟩=0 → 1<0))
(1<0 → (⟨⟨0+0⟩⋅0⟩=1 → 1<0))
(1<0 → (⟨⟨0+0⟩⋅1⟩=0 → 1<0))
(1<0 → (⟨⟨0+0⟩⋅1⟩=1 → 1<0))
(1<0 → (⟨⟨0+1⟩⋅0⟩=0 → 1<0))
(1<0 → (⟨⟨0+1⟩⋅0⟩=1 → 1<0))
(1<0 → (⟨⟨0+1⟩⋅1⟩=0 → 1<0))
(1<0 → (⟨⟨0+1⟩⋅1⟩=1 → 1<0))
(1<0 → (⟨⟨1+0⟩⋅0⟩=0 → 1<0))
(1<0 → (⟨⟨1+0⟩⋅0⟩=1 → 1<0))
(1<0 → (⟨⟨1+0⟩⋅1⟩=0 → 1<0))
(1<0 → (⟨⟨1+0⟩⋅1⟩=1 → 1<0))
(1<0 → (⟨⟨1+1⟩⋅0⟩=0 → 1<0))
(1<0 → (⟨⟨1+1⟩⋅0⟩=1 → 1<0))
(1<0 → (⟨⟨1+1⟩⋅1⟩=0 → 1<0))
(1<0 → (⟨⟨1+1⟩⋅1⟩=1 → 1<0))
(1<0 → (⟨⟨0⋅0⟩⋅0⟩=0 → 1<0))
(1<0 → (⟨⟨0⋅0⟩⋅0⟩=1 → 1<0))
(1<0 → (⟨⟨0⋅0⟩⋅1⟩=0 → 1<0))
(1<0 → (⟨⟨0⋅0⟩⋅1⟩=1 → 1<0))
(1<0 → (⟨⟨0⋅1⟩⋅0⟩=0 → 1<0))
(1<0 → (⟨⟨0⋅1⟩⋅0⟩=1 → 1<0))
(1<0 → (⟨⟨0⋅1⟩⋅1⟩=0 → 1<0))
(1<0 → (⟨⟨0⋅1⟩⋅1⟩=1 → 1<0))
(1<0 → (⟨⟨1⋅0⟩⋅0⟩=0 → 1<0))
(1<0 → (⟨⟨1⋅0⟩⋅0⟩=1 → 1<0))
(1<0 → (⟨⟨1⋅0⟩⋅1⟩=0 → 1<0))
(1<0 → (⟨⟨1⋅0⟩⋅1⟩=1 → 1<0))
(1<0 → (⟨⟨1⋅1⟩⋅0⟩=0 → 1<0))
(1<0 → (⟨⟨1⋅1⟩⋅0⟩=1 → 1<0))
(1<0 → (⟨⟨1⋅1⟩⋅1⟩=0 → 1<0))
(1<0 → (⟨⟨1⋅1⟩⋅1⟩=1 → 1<0))
(1<0 → (0<⟨0+⟨0+0⟩⟩ → 1<0))
(1<0 → (0<⟨0+⟨0+1⟩⟩ → 1<0))
(1<0 → (0<⟨0+⟨1+0⟩⟩ → 1<0))
(1<0 → (0<⟨0+⟨1+1⟩⟩ → 1<0))
(1<0 → (0<⟨0+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (0<⟨0+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (0<⟨0+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (0<⟨0+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (0<⟨1+⟨0+0⟩⟩ → 1<0))
(1<0 → (0<⟨1+⟨0+1⟩⟩ → 1<0))
(1<0 → (0<⟨1+⟨1+0⟩⟩ → 1<0))
(1<0 → (0<⟨1+⟨1+1⟩⟩ → 1<0))
(1<0 → (0<⟨1+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (0<⟨1+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (0<⟨1+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (0<⟨1+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (0<⟨⟨0+0⟩+0⟩ → 1<0))
(1<0 → (0<⟨⟨0+0⟩+1⟩ → 1<0))
(1<0 → (0<⟨⟨0+1⟩+0⟩ → 1<0))
(1<0 → (0<⟨⟨0+1⟩+1⟩ → 1<0))
(1<0 → (0<⟨⟨1+0⟩+0⟩ → 1<0))
(1<0 → (0<⟨⟨1+0⟩+1⟩ → 1<0))
(1<0 → (0<⟨⟨1+1⟩+0⟩ → 1<0))
(1<0 → (0<⟨⟨1+1⟩+1⟩ → 1<0))
(1<0 → (0<⟨⟨0⋅0⟩+0⟩ → 1<0))
(1<0 → (0<⟨⟨0⋅0⟩+1⟩ → 1<0))
(1<0 → (0<⟨⟨0⋅1⟩+0⟩ → 1<0))
(1<0 → (0<⟨⟨0⋅1⟩+1⟩ → 1<0))
(1<0 → (0<⟨⟨1⋅0⟩+0⟩ → 1<0))
(1<0 → (0<⟨⟨1⋅0⟩+1⟩ → 1<0))
(1<0 → (0<⟨⟨1⋅1⟩+0⟩ → 1<0))
(1<0 → (0<⟨⟨1⋅1⟩+1⟩ → 1<0))
(1<0 → (0<⟨0⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (0<⟨0⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (0<⟨0⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (0<⟨0⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (0<⟨0⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (0<⟨0⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (0<⟨0⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (0<⟨0⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (0<⟨1⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (0<⟨1⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (0<⟨1⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (0<⟨1⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (0<⟨1⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (0<⟨1⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (0<⟨1⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (0<⟨1⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (0<⟨⟨0+0⟩⋅0⟩ → 1<0))
(1<0 → (0<⟨⟨0+0⟩⋅1⟩ → 1<0))
(1<0 → (0<⟨⟨0+1⟩⋅0⟩ → 1<0))
(1<0 → (0<⟨⟨0+1⟩⋅1⟩ → 1<0))
(1<0 → (0<⟨⟨1+0⟩⋅0⟩ → 1<0))
(1<0 → (0<⟨⟨1+0⟩⋅1⟩ → 1<0))
(1<0 → (0<⟨⟨1+1⟩⋅0⟩ → 1<0))
(1<0 → (0<⟨⟨1+1⟩⋅1⟩ → 1<0))
(1<0 → (0<⟨⟨0⋅0⟩⋅0⟩ → 1<0))
(1<0 → (0<⟨⟨0⋅0⟩⋅1⟩ → 1<0))
(1<0 → (0<⟨⟨0⋅1⟩⋅0⟩ → 1<0))
(1<0 → (0<⟨⟨0⋅1⟩⋅1⟩ → 1<0))
(1<0 → (0<⟨⟨1⋅0⟩⋅0⟩ → 1<0))
(1<0 → (0<⟨⟨1⋅0⟩⋅1⟩ → 1<0))
(1<0 → (0<⟨⟨1⋅1⟩⋅0⟩ → 1<0))
(1<0 → (0<⟨⟨1⋅1⟩⋅1⟩ → 1<0))
(1<0 → (1<⟨0+⟨0+0⟩⟩ → 1<0))
(1<0 → (1<⟨0+⟨0+1⟩⟩ → 1<0))
(1<0 → (1<⟨0+⟨1+0⟩⟩ → 1<0))
(1<0 → (1<⟨0+⟨1+1⟩⟩ → 1<0))
(1<0 → (1<⟨0+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (1<⟨0+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (1<⟨0+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (1<⟨0+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (1<⟨1+⟨0+0⟩⟩ → 1<0))
(1<0 → (1<⟨1+⟨0+1⟩⟩ → 1<0))
(1<0 → (1<⟨1+⟨1+0⟩⟩ → 1<0))
(1<0 → (1<⟨1+⟨1+1⟩⟩ → 1<0))
(1<0 → (1<⟨1+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (1<⟨1+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (1<⟨1+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (1<⟨1+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (1<⟨⟨0+0⟩+0⟩ → 1<0))
(1<0 → (1<⟨⟨0+0⟩+1⟩ → 1<0))
(1<0 → (1<⟨⟨0+1⟩+0⟩ → 1<0))
(1<0 → (1<⟨⟨0+1⟩+1⟩ → 1<0))
(1<0 → (1<⟨⟨1+0⟩+0⟩ → 1<0))
(1<0 → (1<⟨⟨1+0⟩+1⟩ → 1<0))
(1<0 → (1<⟨⟨1+1⟩+0⟩ → 1<0))
(1<0 → (1<⟨⟨1+1⟩+1⟩ → 1<0))
(1<0 → (1<⟨⟨0⋅0⟩+0⟩ → 1<0))
(1<0 → (1<⟨⟨0⋅0⟩+1⟩ → 1<0))
(1<0 → (1<⟨⟨0⋅1⟩+0⟩ → 1<0))
(1<0 → (1<⟨⟨0⋅1⟩+1⟩ → 1<0))
(1<0 → (1<⟨⟨1⋅0⟩+0⟩ → 1<0))
(1<0 → (1<⟨⟨1⋅0⟩+1⟩ → 1<0))
(1<0 → (1<⟨⟨1⋅1⟩+0⟩ → 1<0))
(1<0 → (1<⟨⟨1⋅1⟩+1⟩ → 1<0))
(1<0 → (1<⟨0⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (1<⟨0⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (1<⟨0⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (1<⟨0⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (1<⟨0⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (1<⟨0⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (1<⟨0⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (1<⟨0⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (1<⟨1⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (1<⟨1⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (1<⟨1⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (1<⟨1⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (1<⟨1⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (1<⟨1⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (1<⟨1⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (1<⟨1⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (1<⟨⟨0+0⟩⋅0⟩ → 1<0))
(1<0 → (1<⟨⟨0+0⟩⋅1⟩ → 1<0))
(1<0 → (1<⟨⟨0+1⟩⋅0⟩ → 1<0))
(1<0 → (1<⟨⟨0+1⟩⋅1⟩ → 1<0))
(1<0 → (1<⟨⟨1+0⟩⋅0⟩ → 1<0))
(1<0 → (1<⟨⟨1+0⟩⋅1⟩ → 1<0))
(1<0 → (1<⟨⟨1+1⟩⋅0⟩ → 1<0))
(1<0 → (1<⟨⟨1+1⟩⋅1⟩ → 1<0))
(1<0 → (1<⟨⟨0⋅0⟩⋅0⟩ → 1<0))
(1<0 → (1<⟨⟨0⋅0⟩⋅1⟩ → 1<0))
(1<0 → (1<⟨⟨0⋅1⟩⋅0⟩ → 1<0))
(1<0 → (1<⟨⟨0⋅1⟩⋅1⟩ → 1<0))
(1<0 → (1<⟨⟨1⋅0⟩⋅0⟩ → 1<0))
(1<0 → (1<⟨⟨1⋅0⟩⋅1⟩ → 1<0))
(1<0 → (1<⟨⟨1⋅1⟩⋅0⟩ → 1<0))
(1<0 → (1<⟨⟨1⋅1⟩⋅1⟩ → 1<0))
(1<0 → (⟨0+0⟩<⟨0+0⟩ → 1<0))
(1<0 → (⟨0+0⟩<⟨0+1⟩ → 1<0))
(1<0 → (⟨0+0⟩<⟨1+0⟩ → 1<0))
(1<0 → (⟨0+0⟩<⟨1+1⟩ → 1<0))
(1<0 → (⟨0+0⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (⟨0+0⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (⟨0+0⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (⟨0+0⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (⟨0+1⟩<⟨0+0⟩ → 1<0))
(1<0 → (⟨0+1⟩<⟨0+1⟩ → 1<0))
(1<0 → (⟨0+1⟩<⟨1+0⟩ → 1<0))
(1<0 → (⟨0+1⟩<⟨1+1⟩ → 1<0))
(1<0 → (⟨0+1⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (⟨0+1⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (⟨0+1⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (⟨0+1⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (⟨1+0⟩<⟨0+0⟩ → 1<0))
(1<0 → (⟨1+0⟩<⟨0+1⟩ → 1<0))
(1<0 → (⟨1+0⟩<⟨1+0⟩ → 1<0))
(1<0 → (⟨1+0⟩<⟨1+1⟩ → 1<0))
(1<0 → (⟨1+0⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (⟨1+0⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (⟨1+0⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (⟨1+0⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (⟨1+1⟩<⟨0+0⟩ → 1<0))
(1<0 → (⟨1+1⟩<⟨0+1⟩ → 1<0))
(1<0 → (⟨1+1⟩<⟨1+0⟩ → 1<0))
(1<0 → (⟨1+1⟩<⟨1+1⟩ → 1<0))
(1<0 → (⟨1+1⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (⟨1+1⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (⟨1+1⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (⟨1+1⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (⟨0⋅0⟩<⟨0+0⟩ → 1<0))
(1<0 → (⟨0⋅0⟩<⟨0+1⟩ → 1<0))
(1<0 → (⟨0⋅0⟩<⟨1+0⟩ → 1<0))
(1<0 → (⟨0⋅0⟩<⟨1+1⟩ → 1<0))
(1<0 → (⟨0⋅0⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (⟨0⋅0⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (⟨0⋅0⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (⟨0⋅0⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (⟨0⋅1⟩<⟨0+0⟩ → 1<0))
(1<0 → (⟨0⋅1⟩<⟨0+1⟩ → 1<0))
(1<0 → (⟨0⋅1⟩<⟨1+0⟩ → 1<0))
(1<0 → (⟨0⋅1⟩<⟨1+1⟩ → 1<0))
(1<0 → (⟨0⋅1⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (⟨0⋅1⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (⟨0⋅1⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (⟨0⋅1⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (⟨1⋅0⟩<⟨0+0⟩ → 1<0))
(1<0 → (⟨1⋅0⟩<⟨0+1⟩ → 1<0))
(1<0 → (⟨1⋅0⟩<⟨1+0⟩ → 1<0))
(1<0 → (⟨1⋅0⟩<⟨1+1⟩ → 1<0))
(1<0 → (⟨1⋅0⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (⟨1⋅0⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (⟨1⋅0⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (⟨1⋅0⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (⟨1⋅1⟩<⟨0+0⟩ → 1<0))
(1<0 → (⟨1⋅1⟩<⟨0+1⟩ → 1<0))
(1<0 → (⟨1⋅1⟩<⟨1+0⟩ → 1<0))
(1<0 → (⟨1⋅1⟩<⟨1+1⟩ → 1<0))
(1<0 → (⟨1⋅1⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (⟨1⋅1⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (⟨1⋅1⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (⟨1⋅1⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (⟨0+⟨0+0⟩⟩<0 → 1<0))
(1<0 → (⟨0+⟨0+0⟩⟩<1 → 1<0))
(1<0 → (⟨0+⟨0+1⟩⟩<0 → 1<0))
(1<0 → (⟨0+⟨0+1⟩⟩<1 → 1<0))
(1<0 → (⟨0+⟨1+0⟩⟩<0 → 1<0))
(1<0 → (⟨0+⟨1+0⟩⟩<1 → 1<0))
(1<0 → (⟨0+⟨1+1⟩⟩<0 → 1<0))
(1<0 → (⟨0+⟨1+1⟩⟩<1 → 1<0))
(1<0 → (⟨0+⟨0⋅0⟩⟩<0 → 1<0))
(1<0 → (⟨0+⟨0⋅0⟩⟩<1 → 1<0))
(1<0 → (⟨0+⟨0⋅1⟩⟩<0 → 1<0))
(1<0 → (⟨0+⟨0⋅1⟩⟩<1 → 1<0))
(1<0 → (⟨0+⟨1⋅0⟩⟩<0 → 1<0))
(1<0 → (⟨0+⟨1⋅0⟩⟩<1 → 1<0))
(1<0 → (⟨0+⟨1⋅1⟩⟩<0 → 1<0))
(1<0 → (⟨0+⟨1⋅1⟩⟩<1 → 1<0))
(1<0 → (⟨1+⟨0+0⟩⟩<0 → 1<0))
(1<0 → (⟨1+⟨0+0⟩⟩<1 → 1<0))
(1<0 → (⟨1+⟨0+1⟩⟩<0 → 1<0))
(1<0 → (⟨1+⟨0+1⟩⟩<1 → 1<0))
(1<0 → (⟨1+⟨1+0⟩⟩<0 → 1<0))
(1<0 → (⟨1+⟨1+0⟩⟩<1 → 1<0))
(1<0 → (⟨1+⟨1+1⟩⟩<0 → 1<0))
(1<0 → (⟨1+⟨1+1⟩⟩<1 → 1<0))
(1<0 → (⟨1+⟨0⋅0⟩⟩<0 → 1<0))
(1<0 → (⟨1+⟨0⋅0⟩⟩<1 → 1<0))
(1<0 → (⟨1+⟨0⋅1⟩⟩<0 → 1<0))
(1<0 → (⟨1+⟨0⋅1⟩⟩<1 → 1<0))
(1<0 → (⟨1+⟨1⋅0⟩⟩<0 → 1<0))
(1<0 → (⟨1+⟨1⋅0⟩⟩<1 → 1<0))
(1<0 → (⟨1+⟨1⋅1⟩⟩<0 → 1<0))
(1<0 → (⟨1+⟨1⋅1⟩⟩<1 → 1<0))
(1<0 → (⟨⟨0+0⟩+0⟩<0 → 1<0))
(1<0 → (⟨⟨0+0⟩+0⟩<1 → 1<0))
(1<0 → (⟨⟨0+0⟩+1⟩<0 → 1<0))
(1<0 → (⟨⟨0+0⟩+1⟩<1 → 1<0))
(1<0 → (⟨⟨0+1⟩+0⟩<0 → 1<0))
(1<0 → (⟨⟨0+1⟩+0⟩<1 → 1<0))
(1<0 → (⟨⟨0+1⟩+1⟩<0 → 1<0))
(1<0 → (⟨⟨0+1⟩+1⟩<1 → 1<0))
(1<0 → (⟨⟨1+0⟩+0⟩<0 → 1<0))
(1<0 → (⟨⟨1+0⟩+0⟩<1 → 1<0))
(1<0 → (⟨⟨1+0⟩+1⟩<0 → 1<0))
(1<0 → (⟨⟨1+0⟩+1⟩<1 → 1<0))
(1<0 → (⟨⟨1+1⟩+0⟩<0 → 1<0))
(1<0 → (⟨⟨1+1⟩+0⟩<1 → 1<0))
(1<0 → (⟨⟨1+1⟩+1⟩<0 → 1<0))
(1<0 → (⟨⟨1+1⟩+1⟩<1 → 1<0))
(1<0 → (⟨⟨0⋅0⟩+0⟩<0 → 1<0))
(1<0 → (⟨⟨0⋅0⟩+0⟩<1 → 1<0))
(1<0 → (⟨⟨0⋅0⟩+1⟩<0 → 1<0))
(1<0 → (⟨⟨0⋅0⟩+1⟩<1 → 1<0))
(1<0 → (⟨⟨0⋅1⟩+0⟩<0 → 1<0))
(1<0 → (⟨⟨0⋅1⟩+0⟩<1 → 1<0))
(1<0 → (⟨⟨0⋅1⟩+1⟩<0 → 1<0))
(1<0 → (⟨⟨0⋅1⟩+1⟩<1 → 1<0))
(1<0 → (⟨⟨1⋅0⟩+0⟩<0 → 1<0))
(1<0 → (⟨⟨1⋅0⟩+0⟩<1 → 1<0))
(1<0 → (⟨⟨1⋅0⟩+1⟩<0 → 1<0))
(1<0 → (⟨⟨1⋅0⟩+1⟩<1 → 1<0))
(1<0 → (⟨⟨1⋅1⟩+0⟩<0 → 1<0))
(1<0 → (⟨⟨1⋅1⟩+0⟩<1 → 1<0))
(1<0 → (⟨⟨1⋅1⟩+1⟩<0 → 1<0))
(1<0 → (⟨⟨1⋅1⟩+1⟩<1 → 1<0))
(1<0 → (⟨0⋅⟨0+0⟩⟩<0 → 1<0))
(1<0 → (⟨0⋅⟨0+0⟩⟩<1 → 1<0))
(1<0 → (⟨0⋅⟨0+1⟩⟩<0 → 1<0))
(1<0 → (⟨0⋅⟨0+1⟩⟩<1 → 1<0))
(1<0 → (⟨0⋅⟨1+0⟩⟩<0 → 1<0))
(1<0 → (⟨0⋅⟨1+0⟩⟩<1 → 1<0))
(1<0 → (⟨0⋅⟨1+1⟩⟩<0 → 1<0))
(1<0 → (⟨0⋅⟨1+1⟩⟩<1 → 1<0))
(1<0 → (⟨0⋅⟨0⋅0⟩⟩<0 → 1<0))
(1<0 → (⟨0⋅⟨0⋅0⟩⟩<1 → 1<0))
(1<0 → (⟨0⋅⟨0⋅1⟩⟩<0 → 1<0))
(1<0 → (⟨0⋅⟨0⋅1⟩⟩<1 → 1<0))
(1<0 → (⟨0⋅⟨1⋅0⟩⟩<0 → 1<0))
(1<0 → (⟨0⋅⟨1⋅0⟩⟩<1 → 1<0))
(1<0 → (⟨0⋅⟨1⋅1⟩⟩<0 → 1<0))
(1<0 → (⟨0⋅⟨1⋅1⟩⟩<1 → 1<0))
(1<0 → (⟨1⋅⟨0+0⟩⟩<0 → 1<0))
(1<0 → (⟨1⋅⟨0+0⟩⟩<1 → 1<0))
(1<0 → (⟨1⋅⟨0+1⟩⟩<0 → 1<0))
(1<0 → (⟨1⋅⟨0+1⟩⟩<1 → 1<0))
(1<0 → (⟨1⋅⟨1+0⟩⟩<0 → 1<0))
(1<0 → (⟨1⋅⟨1+0⟩⟩<1 → 1<0))
(1<0 → (⟨1⋅⟨1+1⟩⟩<0 → 1<0))
(1<0 → (⟨1⋅⟨1+1⟩⟩<1 → 1<0))
(1<0 → (⟨1⋅⟨0⋅0⟩⟩<0 → 1<0))
(1<0 → (⟨1⋅⟨0⋅0⟩⟩<1 → 1<0))
(1<0 → (⟨1⋅⟨0⋅1⟩⟩<0 → 1<0))
(1<0 → (⟨1⋅⟨0⋅1⟩⟩<1 → 1<0))
(1<0 → (⟨1⋅⟨1⋅0⟩⟩<0 → 1<0))
(1<0 → (⟨1⋅⟨1⋅0⟩⟩<1 → 1<0))
(1<0 → (⟨1⋅⟨1⋅1⟩⟩<0 → 1<0))
(1<0 → (⟨1⋅⟨1⋅1⟩⟩<1 → 1<0))
(1<0 → (⟨⟨0+0⟩⋅0⟩<0 → 1<0))
(1<0 → (⟨⟨0+0⟩⋅0⟩<1 → 1<0))
(1<0 → (⟨⟨0+0⟩⋅1⟩<0 → 1<0))
(1<0 → (⟨⟨0+0⟩⋅1⟩<1 → 1<0))
(1<0 → (⟨⟨0+1⟩⋅0⟩<0 → 1<0))
(1<0 → (⟨⟨0+1⟩⋅0⟩<1 → 1<0))
(1<0 → (⟨⟨0+1⟩⋅1⟩<0 → 1<0))
(1<0 → (⟨⟨0+1⟩⋅1⟩<1 → 1<0))
(1<0 → (⟨⟨1+0⟩⋅0⟩<0 → 1<0))
(1<0 → (⟨⟨1+0⟩⋅0⟩<1 → 1<0))
(1<0 → (⟨⟨1+0⟩⋅1⟩<0 → 1<0))
(1<0 → (⟨⟨1+0⟩⋅1⟩<1 → 1<0))
(1<0 → (⟨⟨1+1⟩⋅0⟩<0 → 1<0))
(1<0 → (⟨⟨1+1⟩⋅0⟩<1 → 1<0))
(1<0 → (⟨⟨1+1⟩⋅1⟩<0 → 1<0))
(1<0 → (⟨⟨1+1⟩⋅1⟩<1 → 1<0))
(1<0 → (⟨⟨0⋅0⟩⋅0⟩<0 → 1<0))
(1<0 → (⟨⟨0⋅0⟩⋅0⟩<1 → 1<0))
(1<0 → (⟨⟨0⋅0⟩⋅1⟩<0 → 1<0))
(1<0 → (⟨⟨0⋅0⟩⋅1⟩<1 → 1<0))
(1<0 → (⟨⟨0⋅1⟩⋅0⟩<0 → 1<0))
(1<0 → (⟨⟨0⋅1⟩⋅0⟩<1 → 1<0))
(1<0 → (⟨⟨0⋅1⟩⋅1⟩<0 → 1<0))
(1<0 → (⟨⟨0⋅1⟩⋅1⟩<1 → 1<0))
(1<0 → (⟨⟨1⋅0⟩⋅0⟩<0 → 1<0))
(1<0 → (⟨⟨1⋅0⟩⋅0⟩<1 → 1<0))
(1<0 → (⟨⟨1⋅0⟩⋅1⟩<0 → 1<0))
(1<0 → (⟨⟨1⋅0⟩⋅1⟩<1 → 1<0))
(1<0 → (⟨⟨1⋅1⟩⋅0⟩<0 → 1<0))
(1<0 → (⟨⟨1⋅1⟩⋅0⟩<1 → 1<0))
(1<0 → (⟨⟨1⋅1⟩⋅1⟩<0 → 1<0))
(1<0 → (⟨⟨1⋅1⟩⋅1⟩<1 → 1<0))
(1<0 → (¬¬0=⟨0+0⟩ → 1<0))
(1<0 → (¬¬0=⟨0+1⟩ → 1<0))
(1<0 → (¬¬0=⟨1+0⟩ → 1<0))
(1<0 → (¬¬0=⟨1+1⟩ → 1<0))
(1<0 → (¬¬0=⟨0⋅0⟩ → 1<0))
(1<0 → (¬¬0=⟨0⋅1⟩ → 1<0))
(1<0 → (¬¬0=⟨1⋅0⟩ → 1<0))
(1<0 → (¬¬0=⟨1⋅1⟩ → 1<0))
(1<0 → (¬¬1=⟨0+0⟩ → 1<0))
(1<0 → (¬¬1=⟨0+1⟩ → 1<0))
(1<0 → (¬¬1=⟨1+0⟩ → 1<0))
(1<0 → (¬¬1=⟨1+1⟩ → 1<0))
(1<0 → (¬¬1=⟨0⋅0⟩ → 1<0))
(1<0 → (¬¬1=⟨0⋅1⟩ → 1<0))
(1<0 → (¬¬1=⟨1⋅0⟩ → 1<0))
(1<0 → (¬¬1=⟨1⋅1⟩ → 1<0))
(1<0 → (¬¬⟨0+0⟩=0 → 1<0))
(1<0 → (¬¬⟨0+0⟩=1 → 1<0))
(1<0 → (¬¬⟨0+1⟩=0 → 1<0))
(1<0 → (¬¬⟨0+1⟩=1 → 1<0))
(1<0 → (¬¬⟨1+0⟩=0 → 1<0))
(1<0 → (¬¬⟨1+0⟩=1 → 1<0))
(1<0 → (¬¬⟨1+1⟩=0 → 1<0))
(1<0 → (¬¬⟨1+1⟩=1 → 1<0))
(1<0 → (¬¬⟨0⋅0⟩=0 → 1<0))
(1<0 → (¬¬⟨0⋅0⟩=1 → 1<0))
(1<0 → (¬¬⟨0⋅1⟩=0 → 1<0))
(1<0 → (¬¬⟨0⋅1⟩=1 → 1<0))
(1<0 → (¬¬⟨1⋅0⟩=0 → 1<0))
(1<0 → (¬¬⟨1⋅0⟩=1 → 1<0))
(1<0 → (¬¬⟨1⋅1⟩=0 → 1<0))
(1<0 → (¬¬⟨1⋅1⟩=1 → 1<0))
(1<0 → (¬¬0<⟨0+0⟩ → 1<0))
(1<0 → (¬¬0<⟨0+1⟩ → 1<0))
(1<0 → (¬¬0<⟨1+0⟩ → 1<0))
(1<0 → (¬¬0<⟨1+1⟩ → 1<0))
(1<0 → (¬¬0<⟨0⋅0⟩ → 1<0))
(1<0 → (¬¬0<⟨0⋅1⟩ → 1<0))
(1<0 → (¬¬0<⟨1⋅0⟩ → 1<0))
(1<0 → (¬¬0<⟨1⋅1⟩ → 1<0))
(1<0 → (¬¬1<⟨0+0⟩ → 1<0))
(1<0 → (¬¬1<⟨0+1⟩ → 1<0))
(1<0 → (¬¬1<⟨1+0⟩ → 1<0))
(1<0 → (¬¬1<⟨1+1⟩ → 1<0))
(1<0 → (¬¬1<⟨0⋅0⟩ → 1<0))
(1<0 → (¬¬1<⟨0⋅1⟩ → 1<0))
(1<0 → (¬¬1<⟨1⋅0⟩ → 1<0))
(1<0 → (¬¬1<⟨1⋅1⟩ → 1<0))
(1<0 → (¬¬⟨0+0⟩<0 → 1<0))
(1<0 → (¬¬⟨0+0⟩<1 → 1<0))
(1<0 → (¬¬⟨0+1⟩<0 → 1<0))
(1<0 → (¬¬⟨0+1⟩<1 → 1<0))
(1<0 → (¬¬⟨1+0⟩<0 → 1<0))
(1<0 → (¬¬⟨1+0⟩<1 → 1<0))
(1<0 → (¬¬⟨1+1⟩<0 → 1<0))
(1<0 → (¬¬⟨1+1⟩<1 → 1<0))
(1<0 → (¬¬⟨0⋅0⟩<0 → 1<0))
(1<0 → (¬¬⟨0⋅0⟩<1 → 1<0))
(1<0 → (¬¬⟨0⋅1⟩<0 → 1<0))
(1<0 → (¬¬⟨0⋅1⟩<1 → 1<0))
(1<0 → (¬¬⟨1⋅0⟩<0 → 1<0))
(1<0 → (¬¬⟨1⋅0⟩<1 → 1<0))
(1<0 → (¬¬⟨1⋅1⟩<0 → 1<0))
(1<0 → (¬¬⟨1⋅1⟩<1 → 1<0))
(1<0 → (¬¬¬¬0=0 → 1<0))
(1<0 → (¬¬¬¬0=1 → 1<0))
(1<0 → (¬¬¬¬1=0 → 1<0))
(1<0 → (¬¬¬¬1=1 → 1<0))
(1<0 → (¬¬¬¬0<0 → 1<0))
(1<0 → (¬¬¬¬0<1 → 1<0))
(1<0 → (¬¬¬¬1<0 → 1<0))
(1<0 → (¬¬¬¬1<1 → 1<0))
(1<0 → (¬¬¬∀x. 0=x → 1<0))
(1<0 → (¬¬¬∀x. 1=x → 1<0))
(1<0 → (¬¬¬∀x. x=0 → 1<0))
(1<0 → (¬¬¬∀x. x=1 → 1<0))
(1<0 → (¬¬¬∀x. x=x → 1<0))
(1<0 → (¬¬¬∀x. x=x → 1<0))
(1<0 → (¬¬¬∀x. 0<x → 1<0))
(1<0 → (¬¬¬∀x. 1<x → 1<0))
(1<0 → (¬¬¬∀x. x<0 → 1<0))
(1<0 → (¬¬¬∀x. x<1 → 1<0))
(1<0 → (¬¬¬∀x. x<x → 1<0))
(1<0 → (¬¬¬∀x. x<x → 1<0))
(1<0 → (¬¬∀y. 0=y → 1<0))
(1<0 → (¬¬∀y. 1=y → 1<0))
(1<0 → (¬¬∀y. y=0 → 1<0))
(1<0 → (¬¬∀y. y=1 → 1<0))
(1<0 → (¬¬∀y. 0<y → 1<0))
(1<0 → (¬¬∀y. 1<y → 1<0))
(1<0 → (¬¬∀y. y<0 → 1<0))
(1<0 → (¬¬∀y. y<1 → 1<0))
(1<0 → (¬¬∀x. ¬0=x → 1<0))
(1<0 → (¬¬∀x. ¬1=x → 1<0))
(1<0 → (¬¬∀x. ¬x=0 → 1<0))
(1<0 → (¬¬∀x. ¬x=1 → 1<0))
(1<0 → (¬¬∀x. ¬x=x → 1<0))
(1<0 → (¬¬∀x. ¬x=x → 1<0))
(1<0 → (¬¬∀x. ¬0<x → 1<0))
(1<0 → (¬¬∀x. ¬1<x → 1<0))
(1<0 → (¬¬∀x. ¬x<0 → 1<0))
(1<0 → (¬¬∀x. ¬x<1 → 1<0))
(1<0 → (¬¬∀x. ¬x<x → 1<0))
(1<0 → (¬¬∀x. ¬x<x → 1<0))
(1<0 → (¬∀z. 0=z → 1<0))
(1<0 → (¬∀x. 0=⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. 0=⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. 0=⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. 0=⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. 0=⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. 0=⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. 0=⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. 0=⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. 0=⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. 0=⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. 0=⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. 0=⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀z. 1=z → 1<0))
(1<0 → (¬∀x. 1=⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. 1=⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. 1=⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. 1=⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. 1=⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. 1=⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. 1=⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. 1=⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. 1=⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. 1=⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. 1=⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. 1=⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. x=⟨0+0⟩ → 1<0))
(1<0 → (¬∀x. x=⟨0+1⟩ → 1<0))
(1<0 → (¬∀x. x=⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. x=⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. x=⟨1+0⟩ → 1<0))
(1<0 → (¬∀x. x=⟨1+1⟩ → 1<0))
(1<0 → (¬∀x. x=⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. x=⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. x=⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. x=⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. x=⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. x=⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. x=⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. x=⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. x=⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. x=⟨0⋅0⟩ → 1<0))
(1<0 → (¬∀x. x=⟨0⋅1⟩ → 1<0))
(1<0 → (¬∀x. x=⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. x=⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. x=⟨1⋅0⟩ → 1<0))
(1<0 → (¬∀x. x=⟨1⋅1⟩ → 1<0))
(1<0 → (¬∀x. x=⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. x=⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. x=⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. x=⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. x=⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. x=⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. x=⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. x=⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. x=⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀y. y=y → 1<0))
(1<0 → (¬∀y. y=y → 1<0))
(1<0 → (¬∀z. z=0 → 1<0))
(1<0 → (¬∀z. z=1 → 1<0))
(1<0 → (¬∀x. ⟨0+0⟩=x → 1<0))
(1<0 → (¬∀x. ⟨0+1⟩=x → 1<0))
(1<0 → (¬∀x. ⟨0+x⟩=0 → 1<0))
(1<0 → (¬∀x. ⟨0+x⟩=1 → 1<0))
(1<0 → (¬∀x. ⟨0+x⟩=x → 1<0))
(1<0 → (¬∀x. ⟨0+x⟩=x → 1<0))
(1<0 → (¬∀x. ⟨1+0⟩=x → 1<0))
(1<0 → (¬∀x. ⟨1+1⟩=x → 1<0))
(1<0 → (¬∀x. ⟨1+x⟩=0 → 1<0))
(1<0 → (¬∀x. ⟨1+x⟩=1 → 1<0))
(1<0 → (¬∀x. ⟨1+x⟩=x → 1<0))
(1<0 → (¬∀x. ⟨1+x⟩=x → 1<0))
(1<0 → (¬∀x. ⟨x+0⟩=0 → 1<0))
(1<0 → (¬∀x. ⟨x+0⟩=1 → 1<0))
(1<0 → (¬∀x. ⟨x+0⟩=x → 1<0))
(1<0 → (¬∀x. ⟨x+0⟩=x → 1<0))
(1<0 → (¬∀x. ⟨x+1⟩=0 → 1<0))
(1<0 → (¬∀x. ⟨x+1⟩=1 → 1<0))
(1<0 → (¬∀x. ⟨x+1⟩=x → 1<0))
(1<0 → (¬∀x. ⟨x+1⟩=x → 1<0))
(1<0 → (¬∀x. ⟨x+x⟩=0 → 1<0))
(1<0 → (¬∀x. ⟨x+x⟩=0 → 1<0))
(1<0 → (¬∀x. ⟨x+x⟩=1 → 1<0))
(1<0 → (¬∀x. ⟨x+x⟩=1 → 1<0))
(1<0 → (¬∀x. ⟨x+x⟩=x → 1<0))
(1<0 → (¬∀x. ⟨x+x⟩=x → 1<0))
(1<0 → (¬∀x. ⟨x+x⟩=x → 1<0))
(1<0 → (¬∀x. ⟨0⋅0⟩=x → 1<0))
(1<0 → (¬∀x. ⟨0⋅1⟩=x → 1<0))
(1<0 → (¬∀x. ⟨0⋅x⟩=0 → 1<0))
(1<0 → (¬∀x. ⟨0⋅x⟩=1 → 1<0))
(1<0 → (¬∀x. ⟨0⋅x⟩=x → 1<0))
(1<0 → (¬∀x. ⟨0⋅x⟩=x → 1<0))
(1<0 → (¬∀x. ⟨1⋅0⟩=x → 1<0))
(1<0 → (¬∀x. ⟨1⋅1⟩=x → 1<0))
(1<0 → (¬∀x. ⟨1⋅x⟩=0 → 1<0))
(1<0 → (¬∀x. ⟨1⋅x⟩=1 → 1<0))
(1<0 → (¬∀x. ⟨1⋅x⟩=x → 1<0))
(1<0 → (¬∀x. ⟨1⋅x⟩=x → 1<0))
(1<0 → (¬∀x. ⟨x⋅0⟩=0 → 1<0))
(1<0 → (¬∀x. ⟨x⋅0⟩=1 → 1<0))
(1<0 → (¬∀x. ⟨x⋅0⟩=x → 1<0))
(1<0 → (¬∀x. ⟨x⋅0⟩=x → 1<0))
(1<0 → (¬∀x. ⟨x⋅1⟩=0 → 1<0))
(1<0 → (¬∀x. ⟨x⋅1⟩=1 → 1<0))
(1<0 → (¬∀x. ⟨x⋅1⟩=x → 1<0))
(1<0 → (¬∀x. ⟨x⋅1⟩=x → 1<0))
(1<0 → (¬∀x. ⟨x⋅x⟩=0 → 1<0))
(1<0 → (¬∀x. ⟨x⋅x⟩=0 → 1<0))
(1<0 → (¬∀x. ⟨x⋅x⟩=1 → 1<0))
(1<0 → (¬∀x. ⟨x⋅x⟩=1 → 1<0))
(1<0 → (¬∀x. ⟨x⋅x⟩=x → 1<0))
(1<0 → (¬∀x. ⟨x⋅x⟩=x → 1<0))
(1<0 → (¬∀x. ⟨x⋅x⟩=x → 1<0))
(1<0 → (¬∀z. 0<z → 1<0))
(1<0 → (¬∀x. 0<⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. 0<⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. 0<⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. 0<⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. 0<⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. 0<⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. 0<⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. 0<⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. 0<⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. 0<⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. 0<⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. 0<⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀z. 1<z → 1<0))
(1<0 → (¬∀x. 1<⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. 1<⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. 1<⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. 1<⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. 1<⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. 1<⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. 1<⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. 1<⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. 1<⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. 1<⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. 1<⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. 1<⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. x<⟨0+0⟩ → 1<0))
(1<0 → (¬∀x. x<⟨0+1⟩ → 1<0))
(1<0 → (¬∀x. x<⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. x<⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. x<⟨1+0⟩ → 1<0))
(1<0 → (¬∀x. x<⟨1+1⟩ → 1<0))
(1<0 → (¬∀x. x<⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. x<⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. x<⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. x<⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. x<⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. x<⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. x<⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. x<⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. x<⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. x<⟨0⋅0⟩ → 1<0))
(1<0 → (¬∀x. x<⟨0⋅1⟩ → 1<0))
(1<0 → (¬∀x. x<⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. x<⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. x<⟨1⋅0⟩ → 1<0))
(1<0 → (¬∀x. x<⟨1⋅1⟩ → 1<0))
(1<0 → (¬∀x. x<⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. x<⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. x<⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. x<⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. x<⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. x<⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. x<⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. x<⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. x<⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀y. y<y → 1<0))
(1<0 → (¬∀y. y<y → 1<0))
(1<0 → (¬∀z. z<0 → 1<0))
(1<0 → (¬∀z. z<1 → 1<0))
(1<0 → (¬∀x. ⟨0+0⟩<x → 1<0))
(1<0 → (¬∀x. ⟨0+1⟩<x → 1<0))
(1<0 → (¬∀x. ⟨0+x⟩<0 → 1<0))
(1<0 → (¬∀x. ⟨0+x⟩<1 → 1<0))
(1<0 → (¬∀x. ⟨0+x⟩<x → 1<0))
(1<0 → (¬∀x. ⟨0+x⟩<x → 1<0))
(1<0 → (¬∀x. ⟨1+0⟩<x → 1<0))
(1<0 → (¬∀x. ⟨1+1⟩<x → 1<0))
(1<0 → (¬∀x. ⟨1+x⟩<0 → 1<0))
(1<0 → (¬∀x. ⟨1+x⟩<1 → 1<0))
(1<0 → (¬∀x. ⟨1+x⟩<x → 1<0))
(1<0 → (¬∀x. ⟨1+x⟩<x → 1<0))
(1<0 → (¬∀x. ⟨x+0⟩<0 → 1<0))
(1<0 → (¬∀x. ⟨x+0⟩<1 → 1<0))
(1<0 → (¬∀x. ⟨x+0⟩<x → 1<0))
(1<0 → (¬∀x. ⟨x+0⟩<x → 1<0))
(1<0 → (¬∀x. ⟨x+1⟩<0 → 1<0))
(1<0 → (¬∀x. ⟨x+1⟩<1 → 1<0))
(1<0 → (¬∀x. ⟨x+1⟩<x → 1<0))
(1<0 → (¬∀x. ⟨x+1⟩<x → 1<0))
(1<0 → (¬∀x. ⟨x+x⟩<0 → 1<0))
(1<0 → (¬∀x. ⟨x+x⟩<0 → 1<0))
(1<0 → (¬∀x. ⟨x+x⟩<1 → 1<0))
(1<0 → (¬∀x. ⟨x+x⟩<1 → 1<0))
(1<0 → (¬∀x. ⟨x+x⟩<x → 1<0))
(1<0 → (¬∀x. ⟨x+x⟩<x → 1<0))
(1<0 → (¬∀x. ⟨x+x⟩<x → 1<0))
(1<0 → (¬∀x. ⟨0⋅0⟩<x → 1<0))
(1<0 → (¬∀x. ⟨0⋅1⟩<x → 1<0))
(1<0 → (¬∀x. ⟨0⋅x⟩<0 → 1<0))
(1<0 → (¬∀x. ⟨0⋅x⟩<1 → 1<0))
(1<0 → (¬∀x. ⟨0⋅x⟩<x → 1<0))
(1<0 → (¬∀x. ⟨0⋅x⟩<x → 1<0))
(1<0 → (¬∀x. ⟨1⋅0⟩<x → 1<0))
(1<0 → (¬∀x. ⟨1⋅1⟩<x → 1<0))
(1<0 → (¬∀x. ⟨1⋅x⟩<0 → 1<0))
(1<0 → (¬∀x. ⟨1⋅x⟩<1 → 1<0))
(1<0 → (¬∀x. ⟨1⋅x⟩<x → 1<0))
(1<0 → (¬∀x. ⟨1⋅x⟩<x → 1<0))
(1<0 → (¬∀x. ⟨x⋅0⟩<0 → 1<0))
(1<0 → (¬∀x. ⟨x⋅0⟩<1 → 1<0))
(1<0 → (¬∀x. ⟨x⋅0⟩<x → 1<0))
(1<0 → (¬∀x. ⟨x⋅0⟩<x → 1<0))
(1<0 → (¬∀x. ⟨x⋅1⟩<0 → 1<0))
(1<0 → (¬∀x. ⟨x⋅1⟩<1 → 1<0))
(1<0 → (¬∀x. ⟨x⋅1⟩<x → 1<0))
(1<0 → (¬∀x. ⟨x⋅1⟩<x → 1<0))
(1<0 → (¬∀x. ⟨x⋅x⟩<0 → 1<0))
(1<0 → (¬∀x. ⟨x⋅x⟩<0 → 1<0))
(1<0 → (¬∀x. ⟨x⋅x⟩<1 → 1<0))
(1<0 → (¬∀x. ⟨x⋅x⟩<1 → 1<0))
(1<0 → (¬∀x. ⟨x⋅x⟩<x → 1<0))
(1<0 → (¬∀x. ⟨x⋅x⟩<x → 1<0))
(1<0 → (¬∀x. ⟨x⋅x⟩<x → 1<0))
(1<0 → (¬∀y. ¬0=y → 1<0))
(1<0 → (¬∀y. ¬1=y → 1<0))
(1<0 → (¬∀y. ¬y=0 → 1<0))
(1<0 → (¬∀y. ¬y=1 → 1<0))
(1<0 → (¬∀y. ¬0<y → 1<0))
(1<0 → (¬∀y. ¬1<y → 1<0))
(1<0 → (¬∀y. ¬y<0 → 1<0))
(1<0 → (¬∀y. ¬y<1 → 1<0))
(1<0 → (¬∀x. ¬¬0=x → 1<0))
(1<0 → (¬∀x. ¬¬1=x → 1<0))
(1<0 → (¬∀x. ¬¬x=0 → 1<0))
(1<0 → (¬∀x. ¬¬x=1 → 1<0))
(1<0 → (¬∀x. ¬¬x=x → 1<0))
(1<0 → (¬∀x. ¬¬x=x → 1<0))
(1<0 → (¬∀x. ¬¬0<x → 1<0))
(1<0 → (¬∀x. ¬¬1<x → 1<0))
(1<0 → (¬∀x. ¬¬x<0 → 1<0))
(1<0 → (¬∀x. ¬¬x<1 → 1<0))
(1<0 → (¬∀x. ¬¬x<x → 1<0))
(1<0 → (¬∀x. ¬¬x<x → 1<0))
(1<0 → (¬∀y. ∀x. x=y → 1<0))
(1<0 → (¬∀x. ∀y. x=y → 1<0))
(1<0 → (¬∀x. ∀y. y=x → 1<0))
(1<0 → (¬∀y. ∀x. y=x → 1<0))
(1<0 → (¬∀y. ∀x. x<y → 1<0))
(1<0 → (¬∀x. ∀y. x<y → 1<0))
(1<0 → (¬∀x. ∀y. y<x → 1<0))
(1<0 → (¬∀y. ∀x. y<x → 1<0))
(1<0 → (∀x3. 0=x3 → 1<0))
(1<0 → (∀y. 0=⟨0+y⟩ → 1<0))
(1<0 → (∀y. 0=⟨1+y⟩ → 1<0))
(1<0 → (∀y. 0=⟨y+0⟩ → 1<0))
(1<0 → (∀y. 0=⟨y+1⟩ → 1<0))
(1<0 → (∀y. 0=⟨0⋅y⟩ → 1<0))
(1<0 → (∀y. 0=⟨1⋅y⟩ → 1<0))
(1<0 → (∀y. 0=⟨y⋅0⟩ → 1<0))
(1<0 → (∀y. 0=⟨y⋅1⟩ → 1<0))
(1<0 → (∀x3. 1=x3 → 1<0))
(1<0 → (∀y. 1=⟨0+y⟩ → 1<0))
(1<0 → (∀y. 1=⟨1+y⟩ → 1<0))
(1<0 → (∀y. 1=⟨y+0⟩ → 1<0))
(1<0 → (∀y. 1=⟨y+1⟩ → 1<0))
(1<0 → (∀y. 1=⟨0⋅y⟩ → 1<0))
(1<0 → (∀y. 1=⟨1⋅y⟩ → 1<0))
(1<0 → (∀y. 1=⟨y⋅0⟩ → 1<0))
(1<0 → (∀y. 1=⟨y⋅1⟩ → 1<0))
(1<0 → (∀y. y=⟨0+0⟩ → 1<0))
(1<0 → (∀y. y=⟨0+1⟩ → 1<0))
(1<0 → (∀y. y=⟨1+0⟩ → 1<0))
(1<0 → (∀y. y=⟨1+1⟩ → 1<0))
(1<0 → (∀y. y=⟨0⋅0⟩ → 1<0))
(1<0 → (∀y. y=⟨0⋅1⟩ → 1<0))
(1<0 → (∀y. y=⟨1⋅0⟩ → 1<0))
(1<0 → (∀y. y=⟨1⋅1⟩ → 1<0))
(1<0 → (∀y. ⟨0+0⟩=y → 1<0))
(1<0 → (∀y. ⟨0+1⟩=y → 1<0))
(1<0 → (∀y. ⟨1+0⟩=y → 1<0))
(1<0 → (∀y. ⟨1+1⟩=y → 1<0))
(1<0 → (∀y. ⟨0⋅0⟩=y → 1<0))
(1<0 → (∀y. ⟨0⋅1⟩=y → 1<0))
(1<0 → (∀y. ⟨1⋅0⟩=y → 1<0))
(1<0 → (∀y. ⟨1⋅1⟩=y → 1<0))
(1<0 → (∀x3. x3=0 → 1<0))
(1<0 → (∀x3. x3=1 → 1<0))
(1<0 → (∀y. ⟨0+y⟩=0 → 1<0))
(1<0 → (∀y. ⟨0+y⟩=1 → 1<0))
(1<0 → (∀y. ⟨1+y⟩=0 → 1<0))
(1<0 → (∀y. ⟨1+y⟩=1 → 1<0))
(1<0 → (∀y. ⟨y+0⟩=0 → 1<0))
(1<0 → (∀y. ⟨y+0⟩=1 → 1<0))
(1<0 → (∀y. ⟨y+1⟩=0 → 1<0))
(1<0 → (∀y. ⟨y+1⟩=1 → 1<0))
(1<0 → (∀y. ⟨0⋅y⟩=0 → 1<0))
(1<0 → (∀y. ⟨0⋅y⟩=1 → 1<0))
(1<0 → (∀y. ⟨1⋅y⟩=0 → 1<0))
(1<0 → (∀y. ⟨1⋅y⟩=1 → 1<0))
(1<0 → (∀y. ⟨y⋅0⟩=0 → 1<0))
(1<0 → (∀y. ⟨y⋅0⟩=1 → 1<0))
(1<0 → (∀y. ⟨y⋅1⟩=0 → 1<0))
(1<0 → (∀y. ⟨y⋅1⟩=1 → 1<0))
(1<0 → (∀x3. 0<x3 → 1<0))
(1<0 → (∀y. 0<⟨0+y⟩ → 1<0))
(1<0 → (∀y. 0<⟨1+y⟩ → 1<0))
(1<0 → (∀y. 0<⟨y+0⟩ → 1<0))
(1<0 → (∀y. 0<⟨y+1⟩ → 1<0))
(1<0 → (∀y. 0<⟨0⋅y⟩ → 1<0))
(1<0 → (∀y. 0<⟨1⋅y⟩ → 1<0))
(1<0 → (∀y. 0<⟨y⋅0⟩ → 1<0))
(1<0 → (∀y. 0<⟨y⋅1⟩ → 1<0))
(1<0 → (∀x3. 1<x3 → 1<0))
(1<0 → (∀y. 1<⟨0+y⟩ → 1<0))
(1<0 → (∀y. 1<⟨1+y⟩ → 1<0))
(1<0 → (∀y. 1<⟨y+0⟩ → 1<0))
(1<0 → (∀y. 1<⟨y+1⟩ → 1<0))
(1<0 → (∀y. 1<⟨0⋅y⟩ → 1<0))
(1<0 → (∀y. 1<⟨1⋅y⟩ → 1<0))
(1<0 → (∀y. 1<⟨y⋅0⟩ → 1<0))
(1<0 → (∀y. 1<⟨y⋅1⟩ → 1<0))
(1<0 → (∀y. y<⟨0+0⟩ → 1<0))
(1<0 → (∀y. y<⟨0+1⟩ → 1<0))
(1<0 → (∀y. y<⟨1+0⟩ → 1<0))
(1<0 → (∀y. y<⟨1+1⟩ → 1<0))
(1<0 → (∀y. y<⟨0⋅0⟩ → 1<0))
(1<0 → (∀y. y<⟨0⋅1⟩ → 1<0))
(1<0 → (∀y. y<⟨1⋅0⟩ → 1<0))
(1<0 → (∀y. y<⟨1⋅1⟩ → 1<0))
(1<0 → (∀y. ⟨0+0⟩<y → 1<0))
(1<0 → (∀y. ⟨0+1⟩<y → 1<0))
(1<0 → (∀y. ⟨1+0⟩<y → 1<0))
(1<0 → (∀y. ⟨1+1⟩<y → 1<0))
(1<0 → (∀y. ⟨0⋅0⟩<y → 1<0))
(1<0 → (∀y. ⟨0⋅1⟩<y → 1<0))
(1<0 → (∀y. ⟨1⋅0⟩<y → 1<0))
(1<0 → (∀y. ⟨1⋅1⟩<y → 1<0))
(1<0 → (∀x3. x3<0 → 1<0))
(1<0 → (∀x3. x3<1 → 1<0))
(1<0 → (∀y. ⟨0+y⟩<0 → 1<0))
(1<0 → (∀y. ⟨0+y⟩<1 → 1<0))
(1<0 → (∀y. ⟨1+y⟩<0 → 1<0))
(1<0 → (∀y. ⟨1+y⟩<1 → 1<0))
(1<0 → (∀y. ⟨y+0⟩<0 → 1<0))
(1<0 → (∀y. ⟨y+0⟩<1 → 1<0))
(1<0 → (∀y. ⟨y+1⟩<0 → 1<0))
(1<0 → (∀y. ⟨y+1⟩<1 → 1<0))
(1<0 → (∀y. ⟨0⋅y⟩<0 → 1<0))
(1<0 → (∀y. ⟨0⋅y⟩<1 → 1<0))
(1<0 → (∀y. ⟨1⋅y⟩<0 → 1<0))
(1<0 → (∀y. ⟨1⋅y⟩<1 → 1<0))
(1<0 → (∀y. ⟨y⋅0⟩<0 → 1<0))
(1<0 → (∀y. ⟨y⋅0⟩<1 → 1<0))
(1<0 → (∀y. ⟨y⋅1⟩<0 → 1<0))
(1<0 → (∀y. ⟨y⋅1⟩<1 → 1<0))
(1<0 → (∀z. ¬0=z → 1<0))
(1<0 → (∀x. ¬0=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬0=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬0=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬0=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬0=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬0=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬0=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬0=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬0=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬0=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬0=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬0=⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ¬1=z → 1<0))
(1<0 → (∀x. ¬1=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬1=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬1=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬1=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬1=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬1=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬1=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬1=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬1=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬1=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬1=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬1=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨0+0⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨0+1⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨1+0⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨1+1⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬x=⟨x⋅x⟩ → 1<0))
(1<0 → (∀y. ¬y=y → 1<0))
(1<0 → (∀y. ¬y=y → 1<0))
(1<0 → (∀z. ¬z=0 → 1<0))
(1<0 → (∀z. ¬z=1 → 1<0))
(1<0 → (∀x. ¬⟨0+0⟩=x → 1<0))
(1<0 → (∀x. ¬⟨0+1⟩=x → 1<0))
(1<0 → (∀x. ¬⟨0+x⟩=0 → 1<0))
(1<0 → (∀x. ¬⟨0+x⟩=1 → 1<0))
(1<0 → (∀x. ¬⟨0+x⟩=x → 1<0))
(1<0 → (∀x. ¬⟨0+x⟩=x → 1<0))
(1<0 → (∀x. ¬⟨1+0⟩=x → 1<0))
(1<0 → (∀x. ¬⟨1+1⟩=x → 1<0))
(1<0 → (∀x. ¬⟨1+x⟩=0 → 1<0))
(1<0 → (∀x. ¬⟨1+x⟩=1 → 1<0))
(1<0 → (∀x. ¬⟨1+x⟩=x → 1<0))
(1<0 → (∀x. ¬⟨1+x⟩=x → 1<0))
(1<0 → (∀x. ¬⟨x+0⟩=0 → 1<0))
(1<0 → (∀x. ¬⟨x+0⟩=1 → 1<0))
(1<0 → (∀x. ¬⟨x+0⟩=x → 1<0))
(1<0 → (∀x. ¬⟨x+0⟩=x → 1<0))
(1<0 → (∀x. ¬⟨x+1⟩=0 → 1<0))
(1<0 → (∀x. ¬⟨x+1⟩=1 → 1<0))
(1<0 → (∀x. ¬⟨x+1⟩=x → 1<0))
(1<0 → (∀x. ¬⟨x+1⟩=x → 1<0))
(1<0 → (∀x. ¬⟨x+x⟩=0 → 1<0))
(1<0 → (∀x. ¬⟨x+x⟩=0 → 1<0))
(1<0 → (∀x. ¬⟨x+x⟩=1 → 1<0))
(1<0 → (∀x. ¬⟨x+x⟩=1 → 1<0))
(1<0 → (∀x. ¬⟨x+x⟩=x → 1<0))
(1<0 → (∀x. ¬⟨x+x⟩=x → 1<0))
(1<0 → (∀x. ¬⟨x+x⟩=x → 1<0))
(1<0 → (∀x. ¬⟨0⋅0⟩=x → 1<0))
(1<0 → (∀x. ¬⟨0⋅1⟩=x → 1<0))
(1<0 → (∀x. ¬⟨0⋅x⟩=0 → 1<0))
(1<0 → (∀x. ¬⟨0⋅x⟩=1 → 1<0))
(1<0 → (∀x. ¬⟨0⋅x⟩=x → 1<0))
(1<0 → (∀x. ¬⟨0⋅x⟩=x → 1<0))
(1<0 → (∀x. ¬⟨1⋅0⟩=x → 1<0))
(1<0 → (∀x. ¬⟨1⋅1⟩=x → 1<0))
(1<0 → (∀x. ¬⟨1⋅x⟩=0 → 1<0))
(1<0 → (∀x. ¬⟨1⋅x⟩=1 → 1<0))
(1<0 → (∀x. ¬⟨1⋅x⟩=x → 1<0))
(1<0 → (∀x. ¬⟨1⋅x⟩=x → 1<0))
(1<0 → (∀x. ¬⟨x⋅0⟩=0 → 1<0))
(1<0 → (∀x. ¬⟨x⋅0⟩=1 → 1<0))
(1<0 → (∀x. ¬⟨x⋅0⟩=x → 1<0))
(1<0 → (∀x. ¬⟨x⋅0⟩=x → 1<0))
(1<0 → (∀x. ¬⟨x⋅1⟩=0 → 1<0))
(1<0 → (∀x. ¬⟨x⋅1⟩=1 → 1<0))
(1<0 → (∀x. ¬⟨x⋅1⟩=x → 1<0))
(1<0 → (∀x. ¬⟨x⋅1⟩=x → 1<0))
(1<0 → (∀x. ¬⟨x⋅x⟩=0 → 1<0))
(1<0 → (∀x. ¬⟨x⋅x⟩=0 → 1<0))
(1<0 → (∀x. ¬⟨x⋅x⟩=1 → 1<0))
(1<0 → (∀x. ¬⟨x⋅x⟩=1 → 1<0))
(1<0 → (∀x. ¬⟨x⋅x⟩=x → 1<0))
(1<0 → (∀x. ¬⟨x⋅x⟩=x → 1<0))
(1<0 → (∀x. ¬⟨x⋅x⟩=x → 1<0))
(1<0 → (∀z. ¬0<z → 1<0))
(1<0 → (∀x. ¬0<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬0<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬0<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬0<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬0<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬0<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬0<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬0<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬0<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬0<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬0<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬0<⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ¬1<z → 1<0))
(1<0 → (∀x. ¬1<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬1<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬1<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬1<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬1<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬1<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬1<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬1<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬1<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬1<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬1<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬1<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨0+0⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨0+1⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨1+0⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨1+1⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬x<⟨x⋅x⟩ → 1<0))
(1<0 → (∀y. ¬y<y → 1<0))
(1<0 → (∀y. ¬y<y → 1<0))
(1<0 → (∀z. ¬z<0 → 1<0))
(1<0 → (∀z. ¬z<1 → 1<0))
(1<0 → (∀x. ¬⟨0+0⟩<x → 1<0))
(1<0 → (∀x. ¬⟨0+1⟩<x → 1<0))
(1<0 → (∀x. ¬⟨0+x⟩<0 → 1<0))
(1<0 → (∀x. ¬⟨0+x⟩<1 → 1<0))
(1<0 → (∀x. ¬⟨0+x⟩<x → 1<0))
(1<0 → (∀x. ¬⟨0+x⟩<x → 1<0))
(1<0 → (∀x. ¬⟨1+0⟩<x → 1<0))
(1<0 → (∀x. ¬⟨1+1⟩<x → 1<0))
(1<0 → (∀x. ¬⟨1+x⟩<0 → 1<0))
(1<0 → (∀x. ¬⟨1+x⟩<1 → 1<0))
(1<0 → (∀x. ¬⟨1+x⟩<x → 1<0))
(1<0 → (∀x. ¬⟨1+x⟩<x → 1<0))
(1<0 → (∀x. ¬⟨x+0⟩<0 → 1<0))
(1<0 → (∀x. ¬⟨x+0⟩<1 → 1<0))
(1<0 → (∀x. ¬⟨x+0⟩<x → 1<0))
(1<0 → (∀x. ¬⟨x+0⟩<x → 1<0))
(1<0 → (∀x. ¬⟨x+1⟩<0 → 1<0))
(1<0 → (∀x. ¬⟨x+1⟩<1 → 1<0))
(1<0 → (∀x. ¬⟨x+1⟩<x → 1<0))
(1<0 → (∀x. ¬⟨x+1⟩<x → 1<0))
(1<0 → (∀x. ¬⟨x+x⟩<0 → 1<0))
(1<0 → (∀x. ¬⟨x+x⟩<0 → 1<0))
(1<0 → (∀x. ¬⟨x+x⟩<1 → 1<0))
(1<0 → (∀x. ¬⟨x+x⟩<1 → 1<0))
(1<0 → (∀x. ¬⟨x+x⟩<x → 1<0))
(1<0 → (∀x. ¬⟨x+x⟩<x → 1<0))
(1<0 → (∀x. ¬⟨x+x⟩<x → 1<0))
(1<0 → (∀x. ¬⟨0⋅0⟩<x → 1<0))
(1<0 → (∀x. ¬⟨0⋅1⟩<x → 1<0))
(1<0 → (∀x. ¬⟨0⋅x⟩<0 → 1<0))
(1<0 → (∀x. ¬⟨0⋅x⟩<1 → 1<0))
(1<0 → (∀x. ¬⟨0⋅x⟩<x → 1<0))
(1<0 → (∀x. ¬⟨0⋅x⟩<x → 1<0))
(1<0 → (∀x. ¬⟨1⋅0⟩<x → 1<0))
(1<0 → (∀x. ¬⟨1⋅1⟩<x → 1<0))
(1<0 → (∀x. ¬⟨1⋅x⟩<0 → 1<0))
(1<0 → (∀x. ¬⟨1⋅x⟩<1 → 1<0))
(1<0 → (∀x. ¬⟨1⋅x⟩<x → 1<0))
(1<0 → (∀x. ¬⟨1⋅x⟩<x → 1<0))
(1<0 → (∀x. ¬⟨x⋅0⟩<0 → 1<0))
(1<0 → (∀x. ¬⟨x⋅0⟩<1 → 1<0))
(1<0 → (∀x. ¬⟨x⋅0⟩<x → 1<0))
(1<0 → (∀x. ¬⟨x⋅0⟩<x → 1<0))
(1<0 → (∀x. ¬⟨x⋅1⟩<0 → 1<0))
(1<0 → (∀x. ¬⟨x⋅1⟩<1 → 1<0))
(1<0 → (∀x. ¬⟨x⋅1⟩<x → 1<0))
(1<0 → (∀x. ¬⟨x⋅1⟩<x → 1<0))
(1<0 → (∀x. ¬⟨x⋅x⟩<0 → 1<0))
(1<0 → (∀x. ¬⟨x⋅x⟩<0 → 1<0))
(1<0 → (∀x. ¬⟨x⋅x⟩<1 → 1<0))
(1<0 → (∀x. ¬⟨x⋅x⟩<1 → 1<0))
(1<0 → (∀x. ¬⟨x⋅x⟩<x → 1<0))
(1<0 → (∀x. ¬⟨x⋅x⟩<x → 1<0))
(1<0 → (∀x. ¬⟨x⋅x⟩<x → 1<0))
(1<0 → (∀y. ¬¬0=y → 1<0))
(1<0 → (∀y. ¬¬1=y → 1<0))
(1<0 → (∀y. ¬¬y=0 → 1<0))
(1<0 → (∀y. ¬¬y=1 → 1<0))
(1<0 → (∀y. ¬¬0<y → 1<0))
(1<0 → (∀y. ¬¬1<y → 1<0))
(1<0 → (∀y. ¬¬y<0 → 1<0))
(1<0 → (∀y. ¬¬y<1 → 1<0))
(1<0 → (∀x. ¬¬¬0=x → 1<0))
(1<0 → (∀x. ¬¬¬1=x → 1<0))
(1<0 → (∀x. ¬¬¬x=0 → 1<0))
(1<0 → (∀x. ¬¬¬x=1 → 1<0))
(1<0 → (∀x. ¬¬¬x=x → 1<0))
(1<0 → (∀x. ¬¬¬x=x → 1<0))
(1<0 → (∀x. ¬¬¬0<x → 1<0))
(1<0 → (∀x. ¬¬¬1<x → 1<0))
(1<0 → (∀x. ¬¬¬x<0 → 1<0))
(1<0 → (∀x. ¬¬¬x<1 → 1<0))
(1<0 → (∀x. ¬¬¬x<x → 1<0))
(1<0 → (∀x. ¬¬¬x<x → 1<0))
(1<0 → (∀y. ¬∀x. x=y → 1<0))
(1<0 → (∀x. ¬∀y. x=y → 1<0))
(1<0 → (∀x. ¬∀y. y=x → 1<0))
(1<0 → (∀y. ¬∀x. y=x → 1<0))
(1<0 → (∀y. ¬∀x. x<y → 1<0))
(1<0 → (∀x. ¬∀y. x<y → 1<0))
(1<0 → (∀x. ¬∀y. y<x → 1<0))
(1<0 → (∀y. ¬∀x. y<x → 1<0))
(1<0 → (∀z. ∀x. x=z → 1<0))
(1<0 → (∀x. ∀z. x=z → 1<0))
(1<0 → (∀x. ∀z. z=x → 1<0))
(1<0 → (∀z. ∀x. z=x → 1<0))
(1<0 → (∀z. ∀x. x<z → 1<0))
(1<0 → (∀x. ∀z. x<z → 1<0))
(1<0 → (∀x. ∀z. z<x → 1<0))
(1<0 → (∀z. ∀x. z<x → 1<0))
(1<0 → (∀y. ∀x. ¬x=y → 1<0))
(1<0 → (∀x. ∀y. ¬x=y → 1<0))
(1<0 → (∀x. ∀y. ¬y=x → 1<0))
(1<0 → (∀y. ∀x. ¬y=x → 1<0))
(1<0 → (∀y. ∀x. ¬x<y → 1<0))
(1<0 → (∀x. ∀y. ¬x<y → 1<0))
(1<0 → (∀x. ∀y. ¬y<x → 1<0))
(1<0 → (∀y. ∀x. ¬y<x → 1<0))
(1<0 → ((0=0 → 0=0) → 1<0))
(1<0 → ((0=0 → 0=1) → 1<0))
(1<0 → ((0=0 → 1=0) → 1<0))
(1<0 → ((0=0 → 1=1) → 1<0))
(1<0 → ((0=0 → 0<0) → 1<0))
(1<0 → ((0=0 → 0<1) → 1<0))
(1<0 → ((0=0 → 1<0) → 1<0))
(1<0 → ((0=0 → 1<1) → 1<0))
(1<0 → ((0=1 → 0=0) → 1<0))
(1<0 → ((0=1 → 0=1) → 1<0))
(1<0 → ((0=1 → 1=0) → 1<0))
(1<0 → ((0=1 → 1=1) → 1<0))
(1<0 → ((0=1 → 0<0) → 1<0))
(1<0 → ((0=1 → 0<1) → 1<0))
(1<0 → ((0=1 → 1<0) → 1<0))
(1<0 → ((0=1 → 1<1) → 1<0))
(1<0 → ((1=0 → 0=0) → 1<0))
(1<0 → ((1=0 → 0=1) → 1<0))
(1<0 → ((1=0 → 1=0) → 1<0))
(1<0 → ((1=0 → 1=1) → 1<0))
(1<0 → ((1=0 → 0<0) → 1<0))
(1<0 → ((1=0 → 0<1) → 1<0))
(1<0 → ((1=0 → 1<0) → 1<0))
(1<0 → ((1=0 → 1<1) → 1<0))
(1<0 → ((1=1 → 0=0) → 1<0))
(1<0 → ((1=1 → 0=1) → 1<0))
(1<0 → ((1=1 → 1=0) → 1<0))
(1<0 → ((1=1 → 1=1) → 1<0))
(1<0 → ((1=1 → 0<0) → 1<0))
(1<0 → ((1=1 → 0<1) → 1<0))
(1<0 → ((1=1 → 1<0) → 1<0))
(1<0 → ((1=1 → 1<1) → 1<0))
(1<0 → ((0<0 → 0=0) → 1<0))
(1<0 → ((0<0 → 0=1) → 1<0))
(1<0 → ((0<0 → 1=0) → 1<0))
(1<0 → ((0<0 → 1=1) → 1<0))
(1<0 → ((0<0 → 0<0) → 1<0))
(1<0 → ((0<0 → 0<1) → 1<0))
(1<0 → ((0<0 → 1<0) → 1<0))
(1<0 → ((0<0 → 1<1) → 1<0))
(1<0 → ((0<1 → 0=0) → 1<0))
(1<0 → ((0<1 → 0=1) → 1<0))
(1<0 → ((0<1 → 1=0) → 1<0))
(1<0 → ((0<1 → 1=1) → 1<0))
(1<0 → ((0<1 → 0<0) → 1<0))
(1<0 → ((0<1 → 0<1) → 1<0))
(1<0 → ((0<1 → 1<0) → 1<0))
(1<0 → ((0<1 → 1<1) → 1<0))
(1<0 → ((1<0 → 0=0) → 1<0))
(1<0 → ((1<0 → 0=1) → 1<0))
(1<0 → ((1<0 → 1=0) → 1<0))
(1<0 → ((1<0 → 1=1) → 1<0))
(1<0 → ((1<0 → 0<0) → 1<0))
(1<0 → ((1<0 → 0<1) → 1<0))
(1<0 → ((1<0 → 1<0) → 1<0))
(1<0 → ((1<0 → 1<1) → 1<0))
(1<0 → ((1<1 → 0=0) → 1<0))
(1<0 → ((1<1 → 0=1) → 1<0))
(1<0 → ((1<1 → 1=0) → 1<0))
(1<0 → ((1<1 → 1=1) → 1<0))
(1<0 → ((1<1 → 0<0) → 1<0))
(1<0 → ((1<1 → 0<1) → 1<0))
(1<0 → ((1<1 → 1<0) → 1<0))
(1<0 → ((1<1 → 1<1) → 1<0))
(1<1 → (0=⟨0+⟨0+0⟩⟩ → 1<1))
(1<1 → (0=⟨0+⟨0+1⟩⟩ → 1<1))
(1<1 → (0=⟨0+⟨1+0⟩⟩ → 1<1))
(1<1 → (0=⟨0+⟨1+1⟩⟩ → 1<1))
(1<1 → (0=⟨0+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (0=⟨0+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (0=⟨0+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (0=⟨0+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (0=⟨1+⟨0+0⟩⟩ → 1<1))
(1<1 → (0=⟨1+⟨0+1⟩⟩ → 1<1))
(1<1 → (0=⟨1+⟨1+0⟩⟩ → 1<1))
(1<1 → (0=⟨1+⟨1+1⟩⟩ → 1<1))
(1<1 → (0=⟨1+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (0=⟨1+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (0=⟨1+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (0=⟨1+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (0=⟨⟨0+0⟩+0⟩ → 1<1))
(1<1 → (0=⟨⟨0+0⟩+1⟩ → 1<1))
(1<1 → (0=⟨⟨0+1⟩+0⟩ → 1<1))
(1<1 → (0=⟨⟨0+1⟩+1⟩ → 1<1))
(1<1 → (0=⟨⟨1+0⟩+0⟩ → 1<1))
(1<1 → (0=⟨⟨1+0⟩+1⟩ → 1<1))
(1<1 → (0=⟨⟨1+1⟩+0⟩ → 1<1))
(1<1 → (0=⟨⟨1+1⟩+1⟩ → 1<1))
(1<1 → (0=⟨⟨0⋅0⟩+0⟩ → 1<1))
(1<1 → (0=⟨⟨0⋅0⟩+1⟩ → 1<1))
(1<1 → (0=⟨⟨0⋅1⟩+0⟩ → 1<1))
(1<1 → (0=⟨⟨0⋅1⟩+1⟩ → 1<1))
(1<1 → (0=⟨⟨1⋅0⟩+0⟩ → 1<1))
(1<1 → (0=⟨⟨1⋅0⟩+1⟩ → 1<1))
(1<1 → (0=⟨⟨1⋅1⟩+0⟩ → 1<1))
(1<1 → (0=⟨⟨1⋅1⟩+1⟩ → 1<1))
(1<1 → (0=⟨0⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (0=⟨0⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (0=⟨0⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (0=⟨0⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (0=⟨0⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (0=⟨0⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (0=⟨0⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (0=⟨0⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (0=⟨1⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (0=⟨1⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (0=⟨1⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (0=⟨1⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (0=⟨1⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (0=⟨1⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (0=⟨1⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (0=⟨1⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (0=⟨⟨0+0⟩⋅0⟩ → 1<1))
(1<1 → (0=⟨⟨0+0⟩⋅1⟩ → 1<1))
(1<1 → (0=⟨⟨0+1⟩⋅0⟩ → 1<1))
(1<1 → (0=⟨⟨0+1⟩⋅1⟩ → 1<1))
(1<1 → (0=⟨⟨1+0⟩⋅0⟩ → 1<1))
(1<1 → (0=⟨⟨1+0⟩⋅1⟩ → 1<1))
(1<1 → (0=⟨⟨1+1⟩⋅0⟩ → 1<1))
(1<1 → (0=⟨⟨1+1⟩⋅1⟩ → 1<1))
(1<1 → (0=⟨⟨0⋅0⟩⋅0⟩ → 1<1))
(1<1 → (0=⟨⟨0⋅0⟩⋅1⟩ → 1<1))
(1<1 → (0=⟨⟨0⋅1⟩⋅0⟩ → 1<1))
(1<1 → (0=⟨⟨0⋅1⟩⋅1⟩ → 1<1))
(1<1 → (0=⟨⟨1⋅0⟩⋅0⟩ → 1<1))
(1<1 → (0=⟨⟨1⋅0⟩⋅1⟩ → 1<1))
(1<1 → (0=⟨⟨1⋅1⟩⋅0⟩ → 1<1))
(1<1 → (0=⟨⟨1⋅1⟩⋅1⟩ → 1<1))
(1<1 → (1=⟨0+⟨0+0⟩⟩ → 1<1))
(1<1 → (1=⟨0+⟨0+1⟩⟩ → 1<1))
(1<1 → (1=⟨0+⟨1+0⟩⟩ → 1<1))
(1<1 → (1=⟨0+⟨1+1⟩⟩ → 1<1))
(1<1 → (1=⟨0+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (1=⟨0+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (1=⟨0+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (1=⟨0+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (1=⟨1+⟨0+0⟩⟩ → 1<1))
(1<1 → (1=⟨1+⟨0+1⟩⟩ → 1<1))
(1<1 → (1=⟨1+⟨1+0⟩⟩ → 1<1))
(1<1 → (1=⟨1+⟨1+1⟩⟩ → 1<1))
(1<1 → (1=⟨1+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (1=⟨1+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (1=⟨1+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (1=⟨1+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (1=⟨⟨0+0⟩+0⟩ → 1<1))
(1<1 → (1=⟨⟨0+0⟩+1⟩ → 1<1))
(1<1 → (1=⟨⟨0+1⟩+0⟩ → 1<1))
(1<1 → (1=⟨⟨0+1⟩+1⟩ → 1<1))
(1<1 → (1=⟨⟨1+0⟩+0⟩ → 1<1))
(1<1 → (1=⟨⟨1+0⟩+1⟩ → 1<1))
(1<1 → (1=⟨⟨1+1⟩+0⟩ → 1<1))
(1<1 → (1=⟨⟨1+1⟩+1⟩ → 1<1))
(1<1 → (1=⟨⟨0⋅0⟩+0⟩ → 1<1))
(1<1 → (1=⟨⟨0⋅0⟩+1⟩ → 1<1))
(1<1 → (1=⟨⟨0⋅1⟩+0⟩ → 1<1))
(1<1 → (1=⟨⟨0⋅1⟩+1⟩ → 1<1))
(1<1 → (1=⟨⟨1⋅0⟩+0⟩ → 1<1))
(1<1 → (1=⟨⟨1⋅0⟩+1⟩ → 1<1))
(1<1 → (1=⟨⟨1⋅1⟩+0⟩ → 1<1))
(1<1 → (1=⟨⟨1⋅1⟩+1⟩ → 1<1))
(1<1 → (1=⟨0⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (1=⟨0⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (1=⟨0⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (1=⟨0⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (1=⟨0⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (1=⟨0⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (1=⟨0⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (1=⟨0⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (1=⟨1⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (1=⟨1⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (1=⟨1⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (1=⟨1⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (1=⟨1⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (1=⟨1⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (1=⟨1⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (1=⟨1⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (1=⟨⟨0+0⟩⋅0⟩ → 1<1))
(1<1 → (1=⟨⟨0+0⟩⋅1⟩ → 1<1))
(1<1 → (1=⟨⟨0+1⟩⋅0⟩ → 1<1))
(1<1 → (1=⟨⟨0+1⟩⋅1⟩ → 1<1))
(1<1 → (1=⟨⟨1+0⟩⋅0⟩ → 1<1))
(1<1 → (1=⟨⟨1+0⟩⋅1⟩ → 1<1))
(1<1 → (1=⟨⟨1+1⟩⋅0⟩ → 1<1))
(1<1 → (1=⟨⟨1+1⟩⋅1⟩ → 1<1))
(1<1 → (1=⟨⟨0⋅0⟩⋅0⟩ → 1<1))
(1<1 → (1=⟨⟨0⋅0⟩⋅1⟩ → 1<1))
(1<1 → (1=⟨⟨0⋅1⟩⋅0⟩ → 1<1))
(1<1 → (1=⟨⟨0⋅1⟩⋅1⟩ → 1<1))
(1<1 → (1=⟨⟨1⋅0⟩⋅0⟩ → 1<1))
(1<1 → (1=⟨⟨1⋅0⟩⋅1⟩ → 1<1))
(1<1 → (1=⟨⟨1⋅1⟩⋅0⟩ → 1<1))
(1<1 → (1=⟨⟨1⋅1⟩⋅1⟩ → 1<1))
(1<1 → (⟨0+0⟩=⟨0+0⟩ → 1<1))
(1<1 → (⟨0+0⟩=⟨0+1⟩ → 1<1))
(1<1 → (⟨0+0⟩=⟨1+0⟩ → 1<1))
(1<1 → (⟨0+0⟩=⟨1+1⟩ → 1<1))
(1<1 → (⟨0+0⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (⟨0+0⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (⟨0+0⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (⟨0+0⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (⟨0+1⟩=⟨0+0⟩ → 1<1))
(1<1 → (⟨0+1⟩=⟨0+1⟩ → 1<1))
(1<1 → (⟨0+1⟩=⟨1+0⟩ → 1<1))
(1<1 → (⟨0+1⟩=⟨1+1⟩ → 1<1))
(1<1 → (⟨0+1⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (⟨0+1⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (⟨0+1⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (⟨0+1⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (⟨1+0⟩=⟨0+0⟩ → 1<1))
(1<1 → (⟨1+0⟩=⟨0+1⟩ → 1<1))
(1<1 → (⟨1+0⟩=⟨1+0⟩ → 1<1))
(1<1 → (⟨1+0⟩=⟨1+1⟩ → 1<1))
(1<1 → (⟨1+0⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (⟨1+0⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (⟨1+0⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (⟨1+0⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (⟨1+1⟩=⟨0+0⟩ → 1<1))
(1<1 → (⟨1+1⟩=⟨0+1⟩ → 1<1))
(1<1 → (⟨1+1⟩=⟨1+0⟩ → 1<1))
(1<1 → (⟨1+1⟩=⟨1+1⟩ → 1<1))
(1<1 → (⟨1+1⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (⟨1+1⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (⟨1+1⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (⟨1+1⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (⟨0⋅0⟩=⟨0+0⟩ → 1<1))
(1<1 → (⟨0⋅0⟩=⟨0+1⟩ → 1<1))
(1<1 → (⟨0⋅0⟩=⟨1+0⟩ → 1<1))
(1<1 → (⟨0⋅0⟩=⟨1+1⟩ → 1<1))
(1<1 → (⟨0⋅0⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (⟨0⋅0⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (⟨0⋅0⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (⟨0⋅0⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (⟨0⋅1⟩=⟨0+0⟩ → 1<1))
(1<1 → (⟨0⋅1⟩=⟨0+1⟩ → 1<1))
(1<1 → (⟨0⋅1⟩=⟨1+0⟩ → 1<1))
(1<1 → (⟨0⋅1⟩=⟨1+1⟩ → 1<1))
(1<1 → (⟨0⋅1⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (⟨0⋅1⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (⟨0⋅1⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (⟨0⋅1⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (⟨1⋅0⟩=⟨0+0⟩ → 1<1))
(1<1 → (⟨1⋅0⟩=⟨0+1⟩ → 1<1))
(1<1 → (⟨1⋅0⟩=⟨1+0⟩ → 1<1))
(1<1 → (⟨1⋅0⟩=⟨1+1⟩ → 1<1))
(1<1 → (⟨1⋅0⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (⟨1⋅0⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (⟨1⋅0⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (⟨1⋅0⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (⟨1⋅1⟩=⟨0+0⟩ → 1<1))
(1<1 → (⟨1⋅1⟩=⟨0+1⟩ → 1<1))
(1<1 → (⟨1⋅1⟩=⟨1+0⟩ → 1<1))
(1<1 → (⟨1⋅1⟩=⟨1+1⟩ → 1<1))
(1<1 → (⟨1⋅1⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (⟨1⋅1⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (⟨1⋅1⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (⟨1⋅1⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (⟨0+⟨0+0⟩⟩=0 → 1<1))
(1<1 → (⟨0+⟨0+0⟩⟩=1 → 1<1))
(1<1 → (⟨0+⟨0+1⟩⟩=0 → 1<1))
(1<1 → (⟨0+⟨0+1⟩⟩=1 → 1<1))
(1<1 → (⟨0+⟨1+0⟩⟩=0 → 1<1))
(1<1 → (⟨0+⟨1+0⟩⟩=1 → 1<1))
(1<1 → (⟨0+⟨1+1⟩⟩=0 → 1<1))
(1<1 → (⟨0+⟨1+1⟩⟩=1 → 1<1))
(1<1 → (⟨0+⟨0⋅0⟩⟩=0 → 1<1))
(1<1 → (⟨0+⟨0⋅0⟩⟩=1 → 1<1))
(1<1 → (⟨0+⟨0⋅1⟩⟩=0 → 1<1))
(1<1 → (⟨0+⟨0⋅1⟩⟩=1 → 1<1))
(1<1 → (⟨0+⟨1⋅0⟩⟩=0 → 1<1))
(1<1 → (⟨0+⟨1⋅0⟩⟩=1 → 1<1))
(1<1 → (⟨0+⟨1⋅1⟩⟩=0 → 1<1))
(1<1 → (⟨0+⟨1⋅1⟩⟩=1 → 1<1))
(1<1 → (⟨1+⟨0+0⟩⟩=0 → 1<1))
(1<1 → (⟨1+⟨0+0⟩⟩=1 → 1<1))
(1<1 → (⟨1+⟨0+1⟩⟩=0 → 1<1))
(1<1 → (⟨1+⟨0+1⟩⟩=1 → 1<1))
(1<1 → (⟨1+⟨1+0⟩⟩=0 → 1<1))
(1<1 → (⟨1+⟨1+0⟩⟩=1 → 1<1))
(1<1 → (⟨1+⟨1+1⟩⟩=0 → 1<1))
(1<1 → (⟨1+⟨1+1⟩⟩=1 → 1<1))
(1<1 → (⟨1+⟨0⋅0⟩⟩=0 → 1<1))
(1<1 → (⟨1+⟨0⋅0⟩⟩=1 → 1<1))
(1<1 → (⟨1+⟨0⋅1⟩⟩=0 → 1<1))
(1<1 → (⟨1+⟨0⋅1⟩⟩=1 → 1<1))
(1<1 → (⟨1+⟨1⋅0⟩⟩=0 → 1<1))
(1<1 → (⟨1+⟨1⋅0⟩⟩=1 → 1<1))
(1<1 → (⟨1+⟨1⋅1⟩⟩=0 → 1<1))
(1<1 → (⟨1+⟨1⋅1⟩⟩=1 → 1<1))
(1<1 → (⟨⟨0+0⟩+0⟩=0 → 1<1))
(1<1 → (⟨⟨0+0⟩+0⟩=1 → 1<1))
(1<1 → (⟨⟨0+0⟩+1⟩=0 → 1<1))
(1<1 → (⟨⟨0+0⟩+1⟩=1 → 1<1))
(1<1 → (⟨⟨0+1⟩+0⟩=0 → 1<1))
(1<1 → (⟨⟨0+1⟩+0⟩=1 → 1<1))
(1<1 → (⟨⟨0+1⟩+1⟩=0 → 1<1))
(1<1 → (⟨⟨0+1⟩+1⟩=1 → 1<1))
(1<1 → (⟨⟨1+0⟩+0⟩=0 → 1<1))
(1<1 → (⟨⟨1+0⟩+0⟩=1 → 1<1))
(1<1 → (⟨⟨1+0⟩+1⟩=0 → 1<1))
(1<1 → (⟨⟨1+0⟩+1⟩=1 → 1<1))
(1<1 → (⟨⟨1+1⟩+0⟩=0 → 1<1))
(1<1 → (⟨⟨1+1⟩+0⟩=1 → 1<1))
(1<1 → (⟨⟨1+1⟩+1⟩=0 → 1<1))
(1<1 → (⟨⟨1+1⟩+1⟩=1 → 1<1))
(1<1 → (⟨⟨0⋅0⟩+0⟩=0 → 1<1))
(1<1 → (⟨⟨0⋅0⟩+0⟩=1 → 1<1))
(1<1 → (⟨⟨0⋅0⟩+1⟩=0 → 1<1))
(1<1 → (⟨⟨0⋅0⟩+1⟩=1 → 1<1))
(1<1 → (⟨⟨0⋅1⟩+0⟩=0 → 1<1))
(1<1 → (⟨⟨0⋅1⟩+0⟩=1 → 1<1))
(1<1 → (⟨⟨0⋅1⟩+1⟩=0 → 1<1))
(1<1 → (⟨⟨0⋅1⟩+1⟩=1 → 1<1))
(1<1 → (⟨⟨1⋅0⟩+0⟩=0 → 1<1))
(1<1 → (⟨⟨1⋅0⟩+0⟩=1 → 1<1))
(1<1 → (⟨⟨1⋅0⟩+1⟩=0 → 1<1))
(1<1 → (⟨⟨1⋅0⟩+1⟩=1 → 1<1))
(1<1 → (⟨⟨1⋅1⟩+0⟩=0 → 1<1))
(1<1 → (⟨⟨1⋅1⟩+0⟩=1 → 1<1))
(1<1 → (⟨⟨1⋅1⟩+1⟩=0 → 1<1))
(1<1 → (⟨⟨1⋅1⟩+1⟩=1 → 1<1))
(1<1 → (⟨0⋅⟨0+0⟩⟩=0 → 1<1))
(1<1 → (⟨0⋅⟨0+0⟩⟩=1 → 1<1))
(1<1 → (⟨0⋅⟨0+1⟩⟩=0 → 1<1))
(1<1 → (⟨0⋅⟨0+1⟩⟩=1 → 1<1))
(1<1 → (⟨0⋅⟨1+0⟩⟩=0 → 1<1))
(1<1 → (⟨0⋅⟨1+0⟩⟩=1 → 1<1))
(1<1 → (⟨0⋅⟨1+1⟩⟩=0 → 1<1))
(1<1 → (⟨0⋅⟨1+1⟩⟩=1 → 1<1))
(1<1 → (⟨0⋅⟨0⋅0⟩⟩=0 → 1<1))
(1<1 → (⟨0⋅⟨0⋅0⟩⟩=1 → 1<1))
(1<1 → (⟨0⋅⟨0⋅1⟩⟩=0 → 1<1))
(1<1 → (⟨0⋅⟨0⋅1⟩⟩=1 → 1<1))
(1<1 → (⟨0⋅⟨1⋅0⟩⟩=0 → 1<1))
(1<1 → (⟨0⋅⟨1⋅0⟩⟩=1 → 1<1))
(1<1 → (⟨0⋅⟨1⋅1⟩⟩=0 → 1<1))
(1<1 → (⟨0⋅⟨1⋅1⟩⟩=1 → 1<1))
(1<1 → (⟨1⋅⟨0+0⟩⟩=0 → 1<1))
(1<1 → (⟨1⋅⟨0+0⟩⟩=1 → 1<1))
(1<1 → (⟨1⋅⟨0+1⟩⟩=0 → 1<1))
(1<1 → (⟨1⋅⟨0+1⟩⟩=1 → 1<1))
(1<1 → (⟨1⋅⟨1+0⟩⟩=0 → 1<1))
(1<1 → (⟨1⋅⟨1+0⟩⟩=1 → 1<1))
(1<1 → (⟨1⋅⟨1+1⟩⟩=0 → 1<1))
(1<1 → (⟨1⋅⟨1+1⟩⟩=1 → 1<1))
(1<1 → (⟨1⋅⟨0⋅0⟩⟩=0 → 1<1))
(1<1 → (⟨1⋅⟨0⋅0⟩⟩=1 → 1<1))
(1<1 → (⟨1⋅⟨0⋅1⟩⟩=0 → 1<1))
(1<1 → (⟨1⋅⟨0⋅1⟩⟩=1 → 1<1))
(1<1 → (⟨1⋅⟨1⋅0⟩⟩=0 → 1<1))
(1<1 → (⟨1⋅⟨1⋅0⟩⟩=1 → 1<1))
(1<1 → (⟨1⋅⟨1⋅1⟩⟩=0 → 1<1))
(1<1 → (⟨1⋅⟨1⋅1⟩⟩=1 → 1<1))
(1<1 → (⟨⟨0+0⟩⋅0⟩=0 → 1<1))
(1<1 → (⟨⟨0+0⟩⋅0⟩=1 → 1<1))
(1<1 → (⟨⟨0+0⟩⋅1⟩=0 → 1<1))
(1<1 → (⟨⟨0+0⟩⋅1⟩=1 → 1<1))
(1<1 → (⟨⟨0+1⟩⋅0⟩=0 → 1<1))
(1<1 → (⟨⟨0+1⟩⋅0⟩=1 → 1<1))
(1<1 → (⟨⟨0+1⟩⋅1⟩=0 → 1<1))
(1<1 → (⟨⟨0+1⟩⋅1⟩=1 → 1<1))
(1<1 → (⟨⟨1+0⟩⋅0⟩=0 → 1<1))
(1<1 → (⟨⟨1+0⟩⋅0⟩=1 → 1<1))
(1<1 → (⟨⟨1+0⟩⋅1⟩=0 → 1<1))
(1<1 → (⟨⟨1+0⟩⋅1⟩=1 → 1<1))
(1<1 → (⟨⟨1+1⟩⋅0⟩=0 → 1<1))
(1<1 → (⟨⟨1+1⟩⋅0⟩=1 → 1<1))
(1<1 → (⟨⟨1+1⟩⋅1⟩=0 → 1<1))
(1<1 → (⟨⟨1+1⟩⋅1⟩=1 → 1<1))
(1<1 → (⟨⟨0⋅0⟩⋅0⟩=0 → 1<1))
(1<1 → (⟨⟨0⋅0⟩⋅0⟩=1 → 1<1))
(1<1 → (⟨⟨0⋅0⟩⋅1⟩=0 → 1<1))
(1<1 → (⟨⟨0⋅0⟩⋅1⟩=1 → 1<1))
(1<1 → (⟨⟨0⋅1⟩⋅0⟩=0 → 1<1))
(1<1 → (⟨⟨0⋅1⟩⋅0⟩=1 → 1<1))
(1<1 → (⟨⟨0⋅1⟩⋅1⟩=0 → 1<1))
(1<1 → (⟨⟨0⋅1⟩⋅1⟩=1 → 1<1))
(1<1 → (⟨⟨1⋅0⟩⋅0⟩=0 → 1<1))
(1<1 → (⟨⟨1⋅0⟩⋅0⟩=1 → 1<1))
(1<1 → (⟨⟨1⋅0⟩⋅1⟩=0 → 1<1))
(1<1 → (⟨⟨1⋅0⟩⋅1⟩=1 → 1<1))
(1<1 → (⟨⟨1⋅1⟩⋅0⟩=0 → 1<1))
(1<1 → (⟨⟨1⋅1⟩⋅0⟩=1 → 1<1))
(1<1 → (⟨⟨1⋅1⟩⋅1⟩=0 → 1<1))
(1<1 → (⟨⟨1⋅1⟩⋅1⟩=1 → 1<1))
(1<1 → (0<⟨0+⟨0+0⟩⟩ → 1<1))
(1<1 → (0<⟨0+⟨0+1⟩⟩ → 1<1))
(1<1 → (0<⟨0+⟨1+0⟩⟩ → 1<1))
(1<1 → (0<⟨0+⟨1+1⟩⟩ → 1<1))
(1<1 → (0<⟨0+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (0<⟨0+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (0<⟨0+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (0<⟨0+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (0<⟨1+⟨0+0⟩⟩ → 1<1))
(1<1 → (0<⟨1+⟨0+1⟩⟩ → 1<1))
(1<1 → (0<⟨1+⟨1+0⟩⟩ → 1<1))
(1<1 → (0<⟨1+⟨1+1⟩⟩ → 1<1))
(1<1 → (0<⟨1+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (0<⟨1+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (0<⟨1+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (0<⟨1+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (0<⟨⟨0+0⟩+0⟩ → 1<1))
(1<1 → (0<⟨⟨0+0⟩+1⟩ → 1<1))
(1<1 → (0<⟨⟨0+1⟩+0⟩ → 1<1))
(1<1 → (0<⟨⟨0+1⟩+1⟩ → 1<1))
(1<1 → (0<⟨⟨1+0⟩+0⟩ → 1<1))
(1<1 → (0<⟨⟨1+0⟩+1⟩ → 1<1))
(1<1 → (0<⟨⟨1+1⟩+0⟩ → 1<1))
(1<1 → (0<⟨⟨1+1⟩+1⟩ → 1<1))
(1<1 → (0<⟨⟨0⋅0⟩+0⟩ → 1<1))
(1<1 → (0<⟨⟨0⋅0⟩+1⟩ → 1<1))
(1<1 → (0<⟨⟨0⋅1⟩+0⟩ → 1<1))
(1<1 → (0<⟨⟨0⋅1⟩+1⟩ → 1<1))
(1<1 → (0<⟨⟨1⋅0⟩+0⟩ → 1<1))
(1<1 → (0<⟨⟨1⋅0⟩+1⟩ → 1<1))
(1<1 → (0<⟨⟨1⋅1⟩+0⟩ → 1<1))
(1<1 → (0<⟨⟨1⋅1⟩+1⟩ → 1<1))
(1<1 → (0<⟨0⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (0<⟨0⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (0<⟨0⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (0<⟨0⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (0<⟨0⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (0<⟨0⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (0<⟨0⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (0<⟨0⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (0<⟨1⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (0<⟨1⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (0<⟨1⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (0<⟨1⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (0<⟨1⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (0<⟨1⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (0<⟨1⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (0<⟨1⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (0<⟨⟨0+0⟩⋅0⟩ → 1<1))
(1<1 → (0<⟨⟨0+0⟩⋅1⟩ → 1<1))
(1<1 → (0<⟨⟨0+1⟩⋅0⟩ → 1<1))
(1<1 → (0<⟨⟨0+1⟩⋅1⟩ → 1<1))
(1<1 → (0<⟨⟨1+0⟩⋅0⟩ → 1<1))
(1<1 → (0<⟨⟨1+0⟩⋅1⟩ → 1<1))
(1<1 → (0<⟨⟨1+1⟩⋅0⟩ → 1<1))
(1<1 → (0<⟨⟨1+1⟩⋅1⟩ → 1<1))
(1<1 → (0<⟨⟨0⋅0⟩⋅0⟩ → 1<1))
(1<1 → (0<⟨⟨0⋅0⟩⋅1⟩ → 1<1))
(1<1 → (0<⟨⟨0⋅1⟩⋅0⟩ → 1<1))
(1<1 → (0<⟨⟨0⋅1⟩⋅1⟩ → 1<1))
(1<1 → (0<⟨⟨1⋅0⟩⋅0⟩ → 1<1))
(1<1 → (0<⟨⟨1⋅0⟩⋅1⟩ → 1<1))
(1<1 → (0<⟨⟨1⋅1⟩⋅0⟩ → 1<1))
(1<1 → (0<⟨⟨1⋅1⟩⋅1⟩ → 1<1))
(1<1 → (1<⟨0+⟨0+0⟩⟩ → 1<1))
(1<1 → (1<⟨0+⟨0+1⟩⟩ → 1<1))
(1<1 → (1<⟨0+⟨1+0⟩⟩ → 1<1))
(1<1 → (1<⟨0+⟨1+1⟩⟩ → 1<1))
(1<1 → (1<⟨0+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (1<⟨0+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (1<⟨0+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (1<⟨0+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (1<⟨1+⟨0+0⟩⟩ → 1<1))
(1<1 → (1<⟨1+⟨0+1⟩⟩ → 1<1))
(1<1 → (1<⟨1+⟨1+0⟩⟩ → 1<1))
(1<1 → (1<⟨1+⟨1+1⟩⟩ → 1<1))
(1<1 → (1<⟨1+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (1<⟨1+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (1<⟨1+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (1<⟨1+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (1<⟨⟨0+0⟩+0⟩ → 1<1))
(1<1 → (1<⟨⟨0+0⟩+1⟩ → 1<1))
(1<1 → (1<⟨⟨0+1⟩+0⟩ → 1<1))
(1<1 → (1<⟨⟨0+1⟩+1⟩ → 1<1))
(1<1 → (1<⟨⟨1+0⟩+0⟩ → 1<1))
(1<1 → (1<⟨⟨1+0⟩+1⟩ → 1<1))
(1<1 → (1<⟨⟨1+1⟩+0⟩ → 1<1))
(1<1 → (1<⟨⟨1+1⟩+1⟩ → 1<1))
(1<1 → (1<⟨⟨0⋅0⟩+0⟩ → 1<1))
(1<1 → (1<⟨⟨0⋅0⟩+1⟩ → 1<1))
(1<1 → (1<⟨⟨0⋅1⟩+0⟩ → 1<1))
(1<1 → (1<⟨⟨0⋅1⟩+1⟩ → 1<1))
(1<1 → (1<⟨⟨1⋅0⟩+0⟩ → 1<1))
(1<1 → (1<⟨⟨1⋅0⟩+1⟩ → 1<1))
(1<1 → (1<⟨⟨1⋅1⟩+0⟩ → 1<1))
(1<1 → (1<⟨⟨1⋅1⟩+1⟩ → 1<1))
(1<1 → (1<⟨0⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (1<⟨0⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (1<⟨0⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (1<⟨0⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (1<⟨0⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (1<⟨0⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (1<⟨0⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (1<⟨0⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (1<⟨1⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (1<⟨1⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (1<⟨1⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (1<⟨1⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (1<⟨1⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (1<⟨1⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (1<⟨1⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (1<⟨1⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (1<⟨⟨0+0⟩⋅0⟩ → 1<1))
(1<1 → (1<⟨⟨0+0⟩⋅1⟩ → 1<1))
(1<1 → (1<⟨⟨0+1⟩⋅0⟩ → 1<1))
(1<1 → (1<⟨⟨0+1⟩⋅1⟩ → 1<1))
(1<1 → (1<⟨⟨1+0⟩⋅0⟩ → 1<1))
(1<1 → (1<⟨⟨1+0⟩⋅1⟩ → 1<1))
(1<1 → (1<⟨⟨1+1⟩⋅0⟩ → 1<1))
(1<1 → (1<⟨⟨1+1⟩⋅1⟩ → 1<1))
(1<1 → (1<⟨⟨0⋅0⟩⋅0⟩ → 1<1))
(1<1 → (1<⟨⟨0⋅0⟩⋅1⟩ → 1<1))
(1<1 → (1<⟨⟨0⋅1⟩⋅0⟩ → 1<1))
(1<1 → (1<⟨⟨0⋅1⟩⋅1⟩ → 1<1))
(1<1 → (1<⟨⟨1⋅0⟩⋅0⟩ → 1<1))
(1<1 → (1<⟨⟨1⋅0⟩⋅1⟩ → 1<1))
(1<1 → (1<⟨⟨1⋅1⟩⋅0⟩ → 1<1))
(1<1 → (1<⟨⟨1⋅1⟩⋅1⟩ → 1<1))
(1<1 → (⟨0+0⟩<⟨0+0⟩ → 1<1))
(1<1 → (⟨0+0⟩<⟨0+1⟩ → 1<1))
(1<1 → (⟨0+0⟩<⟨1+0⟩ → 1<1))
(1<1 → (⟨0+0⟩<⟨1+1⟩ → 1<1))
(1<1 → (⟨0+0⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (⟨0+0⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (⟨0+0⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (⟨0+0⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (⟨0+1⟩<⟨0+0⟩ → 1<1))
(1<1 → (⟨0+1⟩<⟨0+1⟩ → 1<1))
(1<1 → (⟨0+1⟩<⟨1+0⟩ → 1<1))
(1<1 → (⟨0+1⟩<⟨1+1⟩ → 1<1))
(1<1 → (⟨0+1⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (⟨0+1⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (⟨0+1⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (⟨0+1⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (⟨1+0⟩<⟨0+0⟩ → 1<1))
(1<1 → (⟨1+0⟩<⟨0+1⟩ → 1<1))
(1<1 → (⟨1+0⟩<⟨1+0⟩ → 1<1))
(1<1 → (⟨1+0⟩<⟨1+1⟩ → 1<1))
(1<1 → (⟨1+0⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (⟨1+0⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (⟨1+0⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (⟨1+0⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (⟨1+1⟩<⟨0+0⟩ → 1<1))
(1<1 → (⟨1+1⟩<⟨0+1⟩ → 1<1))
(1<1 → (⟨1+1⟩<⟨1+0⟩ → 1<1))
(1<1 → (⟨1+1⟩<⟨1+1⟩ → 1<1))
(1<1 → (⟨1+1⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (⟨1+1⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (⟨1+1⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (⟨1+1⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (⟨0⋅0⟩<⟨0+0⟩ → 1<1))
(1<1 → (⟨0⋅0⟩<⟨0+1⟩ → 1<1))
(1<1 → (⟨0⋅0⟩<⟨1+0⟩ → 1<1))
(1<1 → (⟨0⋅0⟩<⟨1+1⟩ → 1<1))
(1<1 → (⟨0⋅0⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (⟨0⋅0⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (⟨0⋅0⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (⟨0⋅0⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (⟨0⋅1⟩<⟨0+0⟩ → 1<1))
(1<1 → (⟨0⋅1⟩<⟨0+1⟩ → 1<1))
(1<1 → (⟨0⋅1⟩<⟨1+0⟩ → 1<1))
(1<1 → (⟨0⋅1⟩<⟨1+1⟩ → 1<1))
(1<1 → (⟨0⋅1⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (⟨0⋅1⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (⟨0⋅1⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (⟨0⋅1⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (⟨1⋅0⟩<⟨0+0⟩ → 1<1))
(1<1 → (⟨1⋅0⟩<⟨0+1⟩ → 1<1))
(1<1 → (⟨1⋅0⟩<⟨1+0⟩ → 1<1))
(1<1 → (⟨1⋅0⟩<⟨1+1⟩ → 1<1))
(1<1 → (⟨1⋅0⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (⟨1⋅0⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (⟨1⋅0⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (⟨1⋅0⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (⟨1⋅1⟩<⟨0+0⟩ → 1<1))
(1<1 → (⟨1⋅1⟩<⟨0+1⟩ → 1<1))
(1<1 → (⟨1⋅1⟩<⟨1+0⟩ → 1<1))
(1<1 → (⟨1⋅1⟩<⟨1+1⟩ → 1<1))
(1<1 → (⟨1⋅1⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (⟨1⋅1⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (⟨1⋅1⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (⟨1⋅1⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (⟨0+⟨0+0⟩⟩<0 → 1<1))
(1<1 → (⟨0+⟨0+0⟩⟩<1 → 1<1))
(1<1 → (⟨0+⟨0+1⟩⟩<0 → 1<1))
(1<1 → (⟨0+⟨0+1⟩⟩<1 → 1<1))
(1<1 → (⟨0+⟨1+0⟩⟩<0 → 1<1))
(1<1 → (⟨0+⟨1+0⟩⟩<1 → 1<1))
(1<1 → (⟨0+⟨1+1⟩⟩<0 → 1<1))
(1<1 → (⟨0+⟨1+1⟩⟩<1 → 1<1))
(1<1 → (⟨0+⟨0⋅0⟩⟩<0 → 1<1))
(1<1 → (⟨0+⟨0⋅0⟩⟩<1 → 1<1))
(1<1 → (⟨0+⟨0⋅1⟩⟩<0 → 1<1))
(1<1 → (⟨0+⟨0⋅1⟩⟩<1 → 1<1))
(1<1 → (⟨0+⟨1⋅0⟩⟩<0 → 1<1))
(1<1 → (⟨0+⟨1⋅0⟩⟩<1 → 1<1))
(1<1 → (⟨0+⟨1⋅1⟩⟩<0 → 1<1))
(1<1 → (⟨0+⟨1⋅1⟩⟩<1 → 1<1))
(1<1 → (⟨1+⟨0+0⟩⟩<0 → 1<1))
(1<1 → (⟨1+⟨0+0⟩⟩<1 → 1<1))
(1<1 → (⟨1+⟨0+1⟩⟩<0 → 1<1))
(1<1 → (⟨1+⟨0+1⟩⟩<1 → 1<1))
(1<1 → (⟨1+⟨1+0⟩⟩<0 → 1<1))
(1<1 → (⟨1+⟨1+0⟩⟩<1 → 1<1))
(1<1 → (⟨1+⟨1+1⟩⟩<0 → 1<1))
(1<1 → (⟨1+⟨1+1⟩⟩<1 → 1<1))
(1<1 → (⟨1+⟨0⋅0⟩⟩<0 → 1<1))
(1<1 → (⟨1+⟨0⋅0⟩⟩<1 → 1<1))
(1<1 → (⟨1+⟨0⋅1⟩⟩<0 → 1<1))
(1<1 → (⟨1+⟨0⋅1⟩⟩<1 → 1<1))
(1<1 → (⟨1+⟨1⋅0⟩⟩<0 → 1<1))
(1<1 → (⟨1+⟨1⋅0⟩⟩<1 → 1<1))
(1<1 → (⟨1+⟨1⋅1⟩⟩<0 → 1<1))
(1<1 → (⟨1+⟨1⋅1⟩⟩<1 → 1<1))
(1<1 → (⟨⟨0+0⟩+0⟩<0 → 1<1))
(1<1 → (⟨⟨0+0⟩+0⟩<1 → 1<1))
(1<1 → (⟨⟨0+0⟩+1⟩<0 → 1<1))
(1<1 → (⟨⟨0+0⟩+1⟩<1 → 1<1))
(1<1 → (⟨⟨0+1⟩+0⟩<0 → 1<1))
(1<1 → (⟨⟨0+1⟩+0⟩<1 → 1<1))
(1<1 → (⟨⟨0+1⟩+1⟩<0 → 1<1))
(1<1 → (⟨⟨0+1⟩+1⟩<1 → 1<1))
(1<1 → (⟨⟨1+0⟩+0⟩<0 → 1<1))
(1<1 → (⟨⟨1+0⟩+0⟩<1 → 1<1))
(1<1 → (⟨⟨1+0⟩+1⟩<0 → 1<1))
(1<1 → (⟨⟨1+0⟩+1⟩<1 → 1<1))
(1<1 → (⟨⟨1+1⟩+0⟩<0 → 1<1))
(1<1 → (⟨⟨1+1⟩+0⟩<1 → 1<1))
(1<1 → (⟨⟨1+1⟩+1⟩<0 → 1<1))
(1<1 → (⟨⟨1+1⟩+1⟩<1 → 1<1))
(1<1 → (⟨⟨0⋅0⟩+0⟩<0 → 1<1))
(1<1 → (⟨⟨0⋅0⟩+0⟩<1 → 1<1))
(1<1 → (⟨⟨0⋅0⟩+1⟩<0 → 1<1))
(1<1 → (⟨⟨0⋅0⟩+1⟩<1 → 1<1))
(1<1 → (⟨⟨0⋅1⟩+0⟩<0 → 1<1))
(1<1 → (⟨⟨0⋅1⟩+0⟩<1 → 1<1))
(1<1 → (⟨⟨0⋅1⟩+1⟩<0 → 1<1))
(1<1 → (⟨⟨0⋅1⟩+1⟩<1 → 1<1))
(1<1 → (⟨⟨1⋅0⟩+0⟩<0 → 1<1))
(1<1 → (⟨⟨1⋅0⟩+0⟩<1 → 1<1))
(1<1 → (⟨⟨1⋅0⟩+1⟩<0 → 1<1))
(1<1 → (⟨⟨1⋅0⟩+1⟩<1 → 1<1))
(1<1 → (⟨⟨1⋅1⟩+0⟩<0 → 1<1))
(1<1 → (⟨⟨1⋅1⟩+0⟩<1 → 1<1))
(1<1 → (⟨⟨1⋅1⟩+1⟩<0 → 1<1))
(1<1 → (⟨⟨1⋅1⟩+1⟩<1 → 1<1))
(1<1 → (⟨0⋅⟨0+0⟩⟩<0 → 1<1))
(1<1 → (⟨0⋅⟨0+0⟩⟩<1 → 1<1))
(1<1 → (⟨0⋅⟨0+1⟩⟩<0 → 1<1))
(1<1 → (⟨0⋅⟨0+1⟩⟩<1 → 1<1))
(1<1 → (⟨0⋅⟨1+0⟩⟩<0 → 1<1))
(1<1 → (⟨0⋅⟨1+0⟩⟩<1 → 1<1))
(1<1 → (⟨0⋅⟨1+1⟩⟩<0 → 1<1))
(1<1 → (⟨0⋅⟨1+1⟩⟩<1 → 1<1))
(1<1 → (⟨0⋅⟨0⋅0⟩⟩<0 → 1<1))
(1<1 → (⟨0⋅⟨0⋅0⟩⟩<1 → 1<1))
(1<1 → (⟨0⋅⟨0⋅1⟩⟩<0 → 1<1))
(1<1 → (⟨0⋅⟨0⋅1⟩⟩<1 → 1<1))
(1<1 → (⟨0⋅⟨1⋅0⟩⟩<0 → 1<1))
(1<1 → (⟨0⋅⟨1⋅0⟩⟩<1 → 1<1))
(1<1 → (⟨0⋅⟨1⋅1⟩⟩<0 → 1<1))
(1<1 → (⟨0⋅⟨1⋅1⟩⟩<1 → 1<1))
(1<1 → (⟨1⋅⟨0+0⟩⟩<0 → 1<1))
(1<1 → (⟨1⋅⟨0+0⟩⟩<1 → 1<1))
(1<1 → (⟨1⋅⟨0+1⟩⟩<0 → 1<1))
(1<1 → (⟨1⋅⟨0+1⟩⟩<1 → 1<1))
(1<1 → (⟨1⋅⟨1+0⟩⟩<0 → 1<1))
(1<1 → (⟨1⋅⟨1+0⟩⟩<1 → 1<1))
(1<1 → (⟨1⋅⟨1+1⟩⟩<0 → 1<1))
(1<1 → (⟨1⋅⟨1+1⟩⟩<1 → 1<1))
(1<1 → (⟨1⋅⟨0⋅0⟩⟩<0 → 1<1))
(1<1 → (⟨1⋅⟨0⋅0⟩⟩<1 → 1<1))
(1<1 → (⟨1⋅⟨0⋅1⟩⟩<0 → 1<1))
(1<1 → (⟨1⋅⟨0⋅1⟩⟩<1 → 1<1))
(1<1 → (⟨1⋅⟨1⋅0⟩⟩<0 → 1<1))
(1<1 → (⟨1⋅⟨1⋅0⟩⟩<1 → 1<1))
(1<1 → (⟨1⋅⟨1⋅1⟩⟩<0 → 1<1))
(1<1 → (⟨1⋅⟨1⋅1⟩⟩<1 → 1<1))
(1<1 → (⟨⟨0+0⟩⋅0⟩<0 → 1<1))
(1<1 → (⟨⟨0+0⟩⋅0⟩<1 → 1<1))
(1<1 → (⟨⟨0+0⟩⋅1⟩<0 → 1<1))
(1<1 → (⟨⟨0+0⟩⋅1⟩<1 → 1<1))
(1<1 → (⟨⟨0+1⟩⋅0⟩<0 → 1<1))
(1<1 → (⟨⟨0+1⟩⋅0⟩<1 → 1<1))
(1<1 → (⟨⟨0+1⟩⋅1⟩<0 → 1<1))
(1<1 → (⟨⟨0+1⟩⋅1⟩<1 → 1<1))
(1<1 → (⟨⟨1+0⟩⋅0⟩<0 → 1<1))
(1<1 → (⟨⟨1+0⟩⋅0⟩<1 → 1<1))
(1<1 → (⟨⟨1+0⟩⋅1⟩<0 → 1<1))
(1<1 → (⟨⟨1+0⟩⋅1⟩<1 → 1<1))
(1<1 → (⟨⟨1+1⟩⋅0⟩<0 → 1<1))
(1<1 → (⟨⟨1+1⟩⋅0⟩<1 → 1<1))
(1<1 → (⟨⟨1+1⟩⋅1⟩<0 → 1<1))
(1<1 → (⟨⟨1+1⟩⋅1⟩<1 → 1<1))
(1<1 → (⟨⟨0⋅0⟩⋅0⟩<0 → 1<1))
(1<1 → (⟨⟨0⋅0⟩⋅0⟩<1 → 1<1))
(1<1 → (⟨⟨0⋅0⟩⋅1⟩<0 → 1<1))
(1<1 → (⟨⟨0⋅0⟩⋅1⟩<1 → 1<1))
(1<1 → (⟨⟨0⋅1⟩⋅0⟩<0 → 1<1))
(1<1 → (⟨⟨0⋅1⟩⋅0⟩<1 → 1<1))
(1<1 → (⟨⟨0⋅1⟩⋅1⟩<0 → 1<1))
(1<1 → (⟨⟨0⋅1⟩⋅1⟩<1 → 1<1))
(1<1 → (⟨⟨1⋅0⟩⋅0⟩<0 → 1<1))
(1<1 → (⟨⟨1⋅0⟩⋅0⟩<1 → 1<1))
(1<1 → (⟨⟨1⋅0⟩⋅1⟩<0 → 1<1))
(1<1 → (⟨⟨1⋅0⟩⋅1⟩<1 → 1<1))
(1<1 → (⟨⟨1⋅1⟩⋅0⟩<0 → 1<1))
(1<1 → (⟨⟨1⋅1⟩⋅0⟩<1 → 1<1))
(1<1 → (⟨⟨1⋅1⟩⋅1⟩<0 → 1<1))
(1<1 → (⟨⟨1⋅1⟩⋅1⟩<1 → 1<1))
(1<1 → (¬¬0=⟨0+0⟩ → 1<1))
(1<1 → (¬¬0=⟨0+1⟩ → 1<1))
(1<1 → (¬¬0=⟨1+0⟩ → 1<1))
(1<1 → (¬¬0=⟨1+1⟩ → 1<1))
(1<1 → (¬¬0=⟨0⋅0⟩ → 1<1))
(1<1 → (¬¬0=⟨0⋅1⟩ → 1<1))
(1<1 → (¬¬0=⟨1⋅0⟩ → 1<1))
(1<1 → (¬¬0=⟨1⋅1⟩ → 1<1))
(1<1 → (¬¬1=⟨0+0⟩ → 1<1))
(1<1 → (¬¬1=⟨0+1⟩ → 1<1))
(1<1 → (¬¬1=⟨1+0⟩ → 1<1))
(1<1 → (¬¬1=⟨1+1⟩ → 1<1))
(1<1 → (¬¬1=⟨0⋅0⟩ → 1<1))
(1<1 → (¬¬1=⟨0⋅1⟩ → 1<1))
(1<1 → (¬¬1=⟨1⋅0⟩ → 1<1))
(1<1 → (¬¬1=⟨1⋅1⟩ → 1<1))
(1<1 → (¬¬⟨0+0⟩=0 → 1<1))
(1<1 → (¬¬⟨0+0⟩=1 → 1<1))
(1<1 → (¬¬⟨0+1⟩=0 → 1<1))
(1<1 → (¬¬⟨0+1⟩=1 → 1<1))
(1<1 → (¬¬⟨1+0⟩=0 → 1<1))
(1<1 → (¬¬⟨1+0⟩=1 → 1<1))
(1<1 → (¬¬⟨1+1⟩=0 → 1<1))
(1<1 → (¬¬⟨1+1⟩=1 → 1<1))
(1<1 → (¬¬⟨0⋅0⟩=0 → 1<1))
(1<1 → (¬¬⟨0⋅0⟩=1 → 1<1))
(1<1 → (¬¬⟨0⋅1⟩=0 → 1<1))
(1<1 → (¬¬⟨0⋅1⟩=1 → 1<1))
(1<1 → (¬¬⟨1⋅0⟩=0 → 1<1))
(1<1 → (¬¬⟨1⋅0⟩=1 → 1<1))
(1<1 → (¬¬⟨1⋅1⟩=0 → 1<1))
(1<1 → (¬¬⟨1⋅1⟩=1 → 1<1))
(1<1 → (¬¬0<⟨0+0⟩ → 1<1))
(1<1 → (¬¬0<⟨0+1⟩ → 1<1))
(1<1 → (¬¬0<⟨1+0⟩ → 1<1))
(1<1 → (¬¬0<⟨1+1⟩ → 1<1))
(1<1 → (¬¬0<⟨0⋅0⟩ → 1<1))
(1<1 → (¬¬0<⟨0⋅1⟩ → 1<1))
(1<1 → (¬¬0<⟨1⋅0⟩ → 1<1))
(1<1 → (¬¬0<⟨1⋅1⟩ → 1<1))
(1<1 → (¬¬1<⟨0+0⟩ → 1<1))
(1<1 → (¬¬1<⟨0+1⟩ → 1<1))
(1<1 → (¬¬1<⟨1+0⟩ → 1<1))
(1<1 → (¬¬1<⟨1+1⟩ → 1<1))
(1<1 → (¬¬1<⟨0⋅0⟩ → 1<1))
(1<1 → (¬¬1<⟨0⋅1⟩ → 1<1))
(1<1 → (¬¬1<⟨1⋅0⟩ → 1<1))
(1<1 → (¬¬1<⟨1⋅1⟩ → 1<1))
(1<1 → (¬¬⟨0+0⟩<0 → 1<1))
(1<1 → (¬¬⟨0+0⟩<1 → 1<1))
(1<1 → (¬¬⟨0+1⟩<0 → 1<1))
(1<1 → (¬¬⟨0+1⟩<1 → 1<1))
(1<1 → (¬¬⟨1+0⟩<0 → 1<1))
(1<1 → (¬¬⟨1+0⟩<1 → 1<1))
(1<1 → (¬¬⟨1+1⟩<0 → 1<1))
(1<1 → (¬¬⟨1+1⟩<1 → 1<1))
(1<1 → (¬¬⟨0⋅0⟩<0 → 1<1))
(1<1 → (¬¬⟨0⋅0⟩<1 → 1<1))
(1<1 → (¬¬⟨0⋅1⟩<0 → 1<1))
(1<1 → (¬¬⟨0⋅1⟩<1 → 1<1))
(1<1 → (¬¬⟨1⋅0⟩<0 → 1<1))
(1<1 → (¬¬⟨1⋅0⟩<1 → 1<1))
(1<1 → (¬¬⟨1⋅1⟩<0 → 1<1))
(1<1 → (¬¬⟨1⋅1⟩<1 → 1<1))
(1<1 → (¬¬¬¬0=0 → 1<1))
(1<1 → (¬¬¬¬0=1 → 1<1))
(1<1 → (¬¬¬¬1=0 → 1<1))
(1<1 → (¬¬¬¬1=1 → 1<1))
(1<1 → (¬¬¬¬0<0 → 1<1))
(1<1 → (¬¬¬¬0<1 → 1<1))
(1<1 → (¬¬¬¬1<0 → 1<1))
(1<1 → (¬¬¬¬1<1 → 1<1))
(1<1 → (¬¬¬∀x. 0=x → 1<1))
(1<1 → (¬¬¬∀x. 1=x → 1<1))
(1<1 → (¬¬¬∀x. x=0 → 1<1))
(1<1 → (¬¬¬∀x. x=1 → 1<1))
(1<1 → (¬¬¬∀x. x=x → 1<1))
(1<1 → (¬¬¬∀x. x=x → 1<1))
(1<1 → (¬¬¬∀x. 0<x → 1<1))
(1<1 → (¬¬¬∀x. 1<x → 1<1))
(1<1 → (¬¬¬∀x. x<0 → 1<1))
(1<1 → (¬¬¬∀x. x<1 → 1<1))
(1<1 → (¬¬¬∀x. x<x → 1<1))
(1<1 → (¬¬¬∀x. x<x → 1<1))
(1<1 → (¬¬∀y. 0=y → 1<1))
(1<1 → (¬¬∀y. 1=y → 1<1))
(1<1 → (¬¬∀y. y=0 → 1<1))
(1<1 → (¬¬∀y. y=1 → 1<1))
(1<1 → (¬¬∀y. 0<y → 1<1))
(1<1 → (¬¬∀y. 1<y → 1<1))
(1<1 → (¬¬∀y. y<0 → 1<1))
(1<1 → (¬¬∀y. y<1 → 1<1))
(1<1 → (¬¬∀x. ¬0=x → 1<1))
(1<1 → (¬¬∀x. ¬1=x → 1<1))
(1<1 → (¬¬∀x. ¬x=0 → 1<1))
(1<1 → (¬¬∀x. ¬x=1 → 1<1))
(1<1 → (¬¬∀x. ¬x=x → 1<1))
(1<1 → (¬¬∀x. ¬x=x → 1<1))
(1<1 → (¬¬∀x. ¬0<x → 1<1))
(1<1 → (¬¬∀x. ¬1<x → 1<1))
(1<1 → (¬¬∀x. ¬x<0 → 1<1))
(1<1 → (¬¬∀x. ¬x<1 → 1<1))
(1<1 → (¬¬∀x. ¬x<x → 1<1))
(1<1 → (¬¬∀x. ¬x<x → 1<1))
(1<1 → (¬∀z. 0=z → 1<1))
(1<1 → (¬∀x. 0=⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. 0=⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. 0=⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. 0=⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. 0=⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. 0=⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. 0=⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. 0=⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. 0=⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. 0=⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. 0=⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. 0=⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀z. 1=z → 1<1))
(1<1 → (¬∀x. 1=⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. 1=⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. 1=⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. 1=⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. 1=⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. 1=⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. 1=⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. 1=⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. 1=⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. 1=⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. 1=⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. 1=⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. x=⟨0+0⟩ → 1<1))
(1<1 → (¬∀x. x=⟨0+1⟩ → 1<1))
(1<1 → (¬∀x. x=⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. x=⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. x=⟨1+0⟩ → 1<1))
(1<1 → (¬∀x. x=⟨1+1⟩ → 1<1))
(1<1 → (¬∀x. x=⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. x=⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. x=⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. x=⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. x=⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. x=⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. x=⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. x=⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. x=⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. x=⟨0⋅0⟩ → 1<1))
(1<1 → (¬∀x. x=⟨0⋅1⟩ → 1<1))
(1<1 → (¬∀x. x=⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. x=⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. x=⟨1⋅0⟩ → 1<1))
(1<1 → (¬∀x. x=⟨1⋅1⟩ → 1<1))
(1<1 → (¬∀x. x=⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. x=⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. x=⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. x=⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. x=⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. x=⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. x=⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. x=⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. x=⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀y. y=y → 1<1))
(1<1 → (¬∀y. y=y → 1<1))
(1<1 → (¬∀z. z=0 → 1<1))
(1<1 → (¬∀z. z=1 → 1<1))
(1<1 → (¬∀x. ⟨0+0⟩=x → 1<1))
(1<1 → (¬∀x. ⟨0+1⟩=x → 1<1))
(1<1 → (¬∀x. ⟨0+x⟩=0 → 1<1))
(1<1 → (¬∀x. ⟨0+x⟩=1 → 1<1))
(1<1 → (¬∀x. ⟨0+x⟩=x → 1<1))
(1<1 → (¬∀x. ⟨0+x⟩=x → 1<1))
(1<1 → (¬∀x. ⟨1+0⟩=x → 1<1))
(1<1 → (¬∀x. ⟨1+1⟩=x → 1<1))
(1<1 → (¬∀x. ⟨1+x⟩=0 → 1<1))
(1<1 → (¬∀x. ⟨1+x⟩=1 → 1<1))
(1<1 → (¬∀x. ⟨1+x⟩=x → 1<1))
(1<1 → (¬∀x. ⟨1+x⟩=x → 1<1))
(1<1 → (¬∀x. ⟨x+0⟩=0 → 1<1))
(1<1 → (¬∀x. ⟨x+0⟩=1 → 1<1))
(1<1 → (¬∀x. ⟨x+0⟩=x → 1<1))
(1<1 → (¬∀x. ⟨x+0⟩=x → 1<1))
(1<1 → (¬∀x. ⟨x+1⟩=0 → 1<1))
(1<1 → (¬∀x. ⟨x+1⟩=1 → 1<1))
(1<1 → (¬∀x. ⟨x+1⟩=x → 1<1))
(1<1 → (¬∀x. ⟨x+1⟩=x → 1<1))
(1<1 → (¬∀x. ⟨x+x⟩=0 → 1<1))
(1<1 → (¬∀x. ⟨x+x⟩=0 → 1<1))
(1<1 → (¬∀x. ⟨x+x⟩=1 → 1<1))
(1<1 → (¬∀x. ⟨x+x⟩=1 → 1<1))
(1<1 → (¬∀x. ⟨x+x⟩=x → 1<1))
(1<1 → (¬∀x. ⟨x+x⟩=x → 1<1))
(1<1 → (¬∀x. ⟨x+x⟩=x → 1<1))
(1<1 → (¬∀x. ⟨0⋅0⟩=x → 1<1))
(1<1 → (¬∀x. ⟨0⋅1⟩=x → 1<1))
(1<1 → (¬∀x. ⟨0⋅x⟩=0 → 1<1))
(1<1 → (¬∀x. ⟨0⋅x⟩=1 → 1<1))
(1<1 → (¬∀x. ⟨0⋅x⟩=x → 1<1))
(1<1 → (¬∀x. ⟨0⋅x⟩=x → 1<1))
(1<1 → (¬∀x. ⟨1⋅0⟩=x → 1<1))
(1<1 → (¬∀x. ⟨1⋅1⟩=x → 1<1))
(1<1 → (¬∀x. ⟨1⋅x⟩=0 → 1<1))
(1<1 → (¬∀x. ⟨1⋅x⟩=1 → 1<1))
(1<1 → (¬∀x. ⟨1⋅x⟩=x → 1<1))
(1<1 → (¬∀x. ⟨1⋅x⟩=x → 1<1))
(1<1 → (¬∀x. ⟨x⋅0⟩=0 → 1<1))
(1<1 → (¬∀x. ⟨x⋅0⟩=1 → 1<1))
(1<1 → (¬∀x. ⟨x⋅0⟩=x → 1<1))
(1<1 → (¬∀x. ⟨x⋅0⟩=x → 1<1))
(1<1 → (¬∀x. ⟨x⋅1⟩=0 → 1<1))
(1<1 → (¬∀x. ⟨x⋅1⟩=1 → 1<1))
(1<1 → (¬∀x. ⟨x⋅1⟩=x → 1<1))
(1<1 → (¬∀x. ⟨x⋅1⟩=x → 1<1))
(1<1 → (¬∀x. ⟨x⋅x⟩=0 → 1<1))
(1<1 → (¬∀x. ⟨x⋅x⟩=0 → 1<1))
(1<1 → (¬∀x. ⟨x⋅x⟩=1 → 1<1))
(1<1 → (¬∀x. ⟨x⋅x⟩=1 → 1<1))
(1<1 → (¬∀x. ⟨x⋅x⟩=x → 1<1))
(1<1 → (¬∀x. ⟨x⋅x⟩=x → 1<1))
(1<1 → (¬∀x. ⟨x⋅x⟩=x → 1<1))
(1<1 → (¬∀z. 0<z → 1<1))
(1<1 → (¬∀x. 0<⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. 0<⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. 0<⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. 0<⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. 0<⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. 0<⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. 0<⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. 0<⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. 0<⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. 0<⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. 0<⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. 0<⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀z. 1<z → 1<1))
(1<1 → (¬∀x. 1<⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. 1<⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. 1<⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. 1<⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. 1<⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. 1<⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. 1<⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. 1<⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. 1<⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. 1<⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. 1<⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. 1<⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. x<⟨0+0⟩ → 1<1))
(1<1 → (¬∀x. x<⟨0+1⟩ → 1<1))
(1<1 → (¬∀x. x<⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. x<⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. x<⟨1+0⟩ → 1<1))
(1<1 → (¬∀x. x<⟨1+1⟩ → 1<1))
(1<1 → (¬∀x. x<⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. x<⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. x<⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. x<⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. x<⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. x<⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. x<⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. x<⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. x<⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. x<⟨0⋅0⟩ → 1<1))
(1<1 → (¬∀x. x<⟨0⋅1⟩ → 1<1))
(1<1 → (¬∀x. x<⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. x<⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. x<⟨1⋅0⟩ → 1<1))
(1<1 → (¬∀x. x<⟨1⋅1⟩ → 1<1))
(1<1 → (¬∀x. x<⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. x<⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. x<⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. x<⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. x<⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. x<⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. x<⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. x<⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. x<⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀y. y<y → 1<1))
(1<1 → (¬∀y. y<y → 1<1))
(1<1 → (¬∀z. z<0 → 1<1))
(1<1 → (¬∀z. z<1 → 1<1))
(1<1 → (¬∀x. ⟨0+0⟩<x → 1<1))
(1<1 → (¬∀x. ⟨0+1⟩<x → 1<1))
(1<1 → (¬∀x. ⟨0+x⟩<0 → 1<1))
(1<1 → (¬∀x. ⟨0+x⟩<1 → 1<1))
(1<1 → (¬∀x. ⟨0+x⟩<x → 1<1))
(1<1 → (¬∀x. ⟨0+x⟩<x → 1<1))
(1<1 → (¬∀x. ⟨1+0⟩<x → 1<1))
(1<1 → (¬∀x. ⟨1+1⟩<x → 1<1))
(1<1 → (¬∀x. ⟨1+x⟩<0 → 1<1))
(1<1 → (¬∀x. ⟨1+x⟩<1 → 1<1))
(1<1 → (¬∀x. ⟨1+x⟩<x → 1<1))
(1<1 → (¬∀x. ⟨1+x⟩<x → 1<1))
(1<1 → (¬∀x. ⟨x+0⟩<0 → 1<1))
(1<1 → (¬∀x. ⟨x+0⟩<1 → 1<1))
(1<1 → (¬∀x. ⟨x+0⟩<x → 1<1))
(1<1 → (¬∀x. ⟨x+0⟩<x → 1<1))
(1<1 → (¬∀x. ⟨x+1⟩<0 → 1<1))
(1<1 → (¬∀x. ⟨x+1⟩<1 → 1<1))
(1<1 → (¬∀x. ⟨x+1⟩<x → 1<1))
(1<1 → (¬∀x. ⟨x+1⟩<x → 1<1))
(1<1 → (¬∀x. ⟨x+x⟩<0 → 1<1))
(1<1 → (¬∀x. ⟨x+x⟩<0 → 1<1))
(1<1 → (¬∀x. ⟨x+x⟩<1 → 1<1))
(1<1 → (¬∀x. ⟨x+x⟩<1 → 1<1))
(1<1 → (¬∀x. ⟨x+x⟩<x → 1<1))
(1<1 → (¬∀x. ⟨x+x⟩<x → 1<1))
(1<1 → (¬∀x. ⟨x+x⟩<x → 1<1))
(1<1 → (¬∀x. ⟨0⋅0⟩<x → 1<1))
(1<1 → (¬∀x. ⟨0⋅1⟩<x → 1<1))
(1<1 → (¬∀x. ⟨0⋅x⟩<0 → 1<1))
(1<1 → (¬∀x. ⟨0⋅x⟩<1 → 1<1))
(1<1 → (¬∀x. ⟨0⋅x⟩<x → 1<1))
(1<1 → (¬∀x. ⟨0⋅x⟩<x → 1<1))
(1<1 → (¬∀x. ⟨1⋅0⟩<x → 1<1))
(1<1 → (¬∀x. ⟨1⋅1⟩<x → 1<1))
(1<1 → (¬∀x. ⟨1⋅x⟩<0 → 1<1))
(1<1 → (¬∀x. ⟨1⋅x⟩<1 → 1<1))
(1<1 → (¬∀x. ⟨1⋅x⟩<x → 1<1))
(1<1 → (¬∀x. ⟨1⋅x⟩<x → 1<1))
(1<1 → (¬∀x. ⟨x⋅0⟩<0 → 1<1))
(1<1 → (¬∀x. ⟨x⋅0⟩<1 → 1<1))
(1<1 → (¬∀x. ⟨x⋅0⟩<x → 1<1))
(1<1 → (¬∀x. ⟨x⋅0⟩<x → 1<1))
(1<1 → (¬∀x. ⟨x⋅1⟩<0 → 1<1))
(1<1 → (¬∀x. ⟨x⋅1⟩<1 → 1<1))
(1<1 → (¬∀x. ⟨x⋅1⟩<x → 1<1))
(1<1 → (¬∀x. ⟨x⋅1⟩<x → 1<1))
(1<1 → (¬∀x. ⟨x⋅x⟩<0 → 1<1))
(1<1 → (¬∀x. ⟨x⋅x⟩<0 → 1<1))
(1<1 → (¬∀x. ⟨x⋅x⟩<1 → 1<1))
(1<1 → (¬∀x. ⟨x⋅x⟩<1 → 1<1))
(1<1 → (¬∀x. ⟨x⋅x⟩<x → 1<1))
(1<1 → (¬∀x. ⟨x⋅x⟩<x → 1<1))
(1<1 → (¬∀x. ⟨x⋅x⟩<x → 1<1))
(1<1 → (¬∀y. ¬0=y → 1<1))
(1<1 → (¬∀y. ¬1=y → 1<1))
(1<1 → (¬∀y. ¬y=0 → 1<1))
(1<1 → (¬∀y. ¬y=1 → 1<1))
(1<1 → (¬∀y. ¬0<y → 1<1))
(1<1 → (¬∀y. ¬1<y → 1<1))
(1<1 → (¬∀y. ¬y<0 → 1<1))
(1<1 → (¬∀y. ¬y<1 → 1<1))
(1<1 → (¬∀x. ¬¬0=x → 1<1))
(1<1 → (¬∀x. ¬¬1=x → 1<1))
(1<1 → (¬∀x. ¬¬x=0 → 1<1))
(1<1 → (¬∀x. ¬¬x=1 → 1<1))
(1<1 → (¬∀x. ¬¬x=x → 1<1))
(1<1 → (¬∀x. ¬¬x=x → 1<1))
(1<1 → (¬∀x. ¬¬0<x → 1<1))
(1<1 → (¬∀x. ¬¬1<x → 1<1))
(1<1 → (¬∀x. ¬¬x<0 → 1<1))
(1<1 → (¬∀x. ¬¬x<1 → 1<1))
(1<1 → (¬∀x. ¬¬x<x → 1<1))
(1<1 → (¬∀x. ¬¬x<x → 1<1))
(1<1 → (¬∀y. ∀x. x=y → 1<1))
(1<1 → (¬∀x. ∀y. x=y → 1<1))
(1<1 → (¬∀x. ∀y. y=x → 1<1))
(1<1 → (¬∀y. ∀x. y=x → 1<1))
(1<1 → (¬∀y. ∀x. x<y → 1<1))
(1<1 → (¬∀x. ∀y. x<y → 1<1))
(1<1 → (¬∀x. ∀y. y<x → 1<1))
(1<1 → (¬∀y. ∀x. y<x → 1<1))
(1<1 → (∀x3. 0=x3 → 1<1))
(1<1 → (∀y. 0=⟨0+y⟩ → 1<1))
(1<1 → (∀y. 0=⟨1+y⟩ → 1<1))
(1<1 → (∀y. 0=⟨y+0⟩ → 1<1))
(1<1 → (∀y. 0=⟨y+1⟩ → 1<1))
(1<1 → (∀y. 0=⟨0⋅y⟩ → 1<1))
(1<1 → (∀y. 0=⟨1⋅y⟩ → 1<1))
(1<1 → (∀y. 0=⟨y⋅0⟩ → 1<1))
(1<1 → (∀y. 0=⟨y⋅1⟩ → 1<1))
(1<1 → (∀x3. 1=x3 → 1<1))
(1<1 → (∀y. 1=⟨0+y⟩ → 1<1))
(1<1 → (∀y. 1=⟨1+y⟩ → 1<1))
(1<1 → (∀y. 1=⟨y+0⟩ → 1<1))
(1<1 → (∀y. 1=⟨y+1⟩ → 1<1))
(1<1 → (∀y. 1=⟨0⋅y⟩ → 1<1))
(1<1 → (∀y. 1=⟨1⋅y⟩ → 1<1))
(1<1 → (∀y. 1=⟨y⋅0⟩ → 1<1))
(1<1 → (∀y. 1=⟨y⋅1⟩ → 1<1))
(1<1 → (∀y. y=⟨0+0⟩ → 1<1))
(1<1 → (∀y. y=⟨0+1⟩ → 1<1))
(1<1 → (∀y. y=⟨1+0⟩ → 1<1))
(1<1 → (∀y. y=⟨1+1⟩ → 1<1))
(1<1 → (∀y. y=⟨0⋅0⟩ → 1<1))
(1<1 → (∀y. y=⟨0⋅1⟩ → 1<1))
(1<1 → (∀y. y=⟨1⋅0⟩ → 1<1))
(1<1 → (∀y. y=⟨1⋅1⟩ → 1<1))
(1<1 → (∀y. ⟨0+0⟩=y → 1<1))
(1<1 → (∀y. ⟨0+1⟩=y → 1<1))
(1<1 → (∀y. ⟨1+0⟩=y → 1<1))
(1<1 → (∀y. ⟨1+1⟩=y → 1<1))
(1<1 → (∀y. ⟨0⋅0⟩=y → 1<1))
(1<1 → (∀y. ⟨0⋅1⟩=y → 1<1))
(1<1 → (∀y. ⟨1⋅0⟩=y → 1<1))
(1<1 → (∀y. ⟨1⋅1⟩=y → 1<1))
(1<1 → (∀x3. x3=0 → 1<1))
(1<1 → (∀x3. x3=1 → 1<1))
(1<1 → (∀y. ⟨0+y⟩=0 → 1<1))
(1<1 → (∀y. ⟨0+y⟩=1 → 1<1))
(1<1 → (∀y. ⟨1+y⟩=0 → 1<1))
(1<1 → (∀y. ⟨1+y⟩=1 → 1<1))
(1<1 → (∀y. ⟨y+0⟩=0 → 1<1))
(1<1 → (∀y. ⟨y+0⟩=1 → 1<1))
(1<1 → (∀y. ⟨y+1⟩=0 → 1<1))
(1<1 → (∀y. ⟨y+1⟩=1 → 1<1))
(1<1 → (∀y. ⟨0⋅y⟩=0 → 1<1))
(1<1 → (∀y. ⟨0⋅y⟩=1 → 1<1))
(1<1 → (∀y. ⟨1⋅y⟩=0 → 1<1))
(1<1 → (∀y. ⟨1⋅y⟩=1 → 1<1))
(1<1 → (∀y. ⟨y⋅0⟩=0 → 1<1))
(1<1 → (∀y. ⟨y⋅0⟩=1 → 1<1))
(1<1 → (∀y. ⟨y⋅1⟩=0 → 1<1))
(1<1 → (∀y. ⟨y⋅1⟩=1 → 1<1))
(1<1 → (∀x3. 0<x3 → 1<1))
(1<1 → (∀y. 0<⟨0+y⟩ → 1<1))
(1<1 → (∀y. 0<⟨1+y⟩ → 1<1))
(1<1 → (∀y. 0<⟨y+0⟩ → 1<1))
(1<1 → (∀y. 0<⟨y+1⟩ → 1<1))
(1<1 → (∀y. 0<⟨0⋅y⟩ → 1<1))
(1<1 → (∀y. 0<⟨1⋅y⟩ → 1<1))
(1<1 → (∀y. 0<⟨y⋅0⟩ → 1<1))
(1<1 → (∀y. 0<⟨y⋅1⟩ → 1<1))
(1<1 → (∀x3. 1<x3 → 1<1))
(1<1 → (∀y. 1<⟨0+y⟩ → 1<1))
(1<1 → (∀y. 1<⟨1+y⟩ → 1<1))
(1<1 → (∀y. 1<⟨y+0⟩ → 1<1))
(1<1 → (∀y. 1<⟨y+1⟩ → 1<1))
(1<1 → (∀y. 1<⟨0⋅y⟩ → 1<1))
(1<1 → (∀y. 1<⟨1⋅y⟩ → 1<1))
(1<1 → (∀y. 1<⟨y⋅0⟩ → 1<1))
(1<1 → (∀y. 1<⟨y⋅1⟩ → 1<1))
(1<1 → (∀y. y<⟨0+0⟩ → 1<1))
(1<1 → (∀y. y<⟨0+1⟩ → 1<1))
(1<1 → (∀y. y<⟨1+0⟩ → 1<1))
(1<1 → (∀y. y<⟨1+1⟩ → 1<1))
(1<1 → (∀y. y<⟨0⋅0⟩ → 1<1))
(1<1 → (∀y. y<⟨0⋅1⟩ → 1<1))
(1<1 → (∀y. y<⟨1⋅0⟩ → 1<1))
(1<1 → (∀y. y<⟨1⋅1⟩ → 1<1))
(1<1 → (∀y. ⟨0+0⟩<y → 1<1))
(1<1 → (∀y. ⟨0+1⟩<y → 1<1))
(1<1 → (∀y. ⟨1+0⟩<y → 1<1))
(1<1 → (∀y. ⟨1+1⟩<y → 1<1))
(1<1 → (∀y. ⟨0⋅0⟩<y → 1<1))
(1<1 → (∀y. ⟨0⋅1⟩<y → 1<1))
(1<1 → (∀y. ⟨1⋅0⟩<y → 1<1))
(1<1 → (∀y. ⟨1⋅1⟩<y → 1<1))
(1<1 → (∀x3. x3<0 → 1<1))
(1<1 → (∀x3. x3<1 → 1<1))
(1<1 → (∀y. ⟨0+y⟩<0 → 1<1))
(1<1 → (∀y. ⟨0+y⟩<1 → 1<1))
(1<1 → (∀y. ⟨1+y⟩<0 → 1<1))
(1<1 → (∀y. ⟨1+y⟩<1 → 1<1))
(1<1 → (∀y. ⟨y+0⟩<0 → 1<1))
(1<1 → (∀y. ⟨y+0⟩<1 → 1<1))
(1<1 → (∀y. ⟨y+1⟩<0 → 1<1))
(1<1 → (∀y. ⟨y+1⟩<1 → 1<1))
(1<1 → (∀y. ⟨0⋅y⟩<0 → 1<1))
(1<1 → (∀y. ⟨0⋅y⟩<1 → 1<1))
(1<1 → (∀y. ⟨1⋅y⟩<0 → 1<1))
(1<1 → (∀y. ⟨1⋅y⟩<1 → 1<1))
(1<1 → (∀y. ⟨y⋅0⟩<0 → 1<1))
(1<1 → (∀y. ⟨y⋅0⟩<1 → 1<1))
(1<1 → (∀y. ⟨y⋅1⟩<0 → 1<1))
(1<1 → (∀y. ⟨y⋅1⟩<1 → 1<1))
(1<1 → (∀z. ¬0=z → 1<1))
(1<1 → (∀x. ¬0=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬0=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬0=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬0=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬0=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬0=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬0=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬0=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬0=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬0=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬0=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬0=⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ¬1=z → 1<1))
(1<1 → (∀x. ¬1=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬1=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬1=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬1=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬1=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬1=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬1=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬1=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬1=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬1=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬1=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬1=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨0+0⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨0+1⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨1+0⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨1+1⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬x=⟨x⋅x⟩ → 1<1))
(1<1 → (∀y. ¬y=y → 1<1))
(1<1 → (∀y. ¬y=y → 1<1))
(1<1 → (∀z. ¬z=0 → 1<1))
(1<1 → (∀z. ¬z=1 → 1<1))
(1<1 → (∀x. ¬⟨0+0⟩=x → 1<1))
(1<1 → (∀x. ¬⟨0+1⟩=x → 1<1))
(1<1 → (∀x. ¬⟨0+x⟩=0 → 1<1))
(1<1 → (∀x. ¬⟨0+x⟩=1 → 1<1))
(1<1 → (∀x. ¬⟨0+x⟩=x → 1<1))
(1<1 → (∀x. ¬⟨0+x⟩=x → 1<1))
(1<1 → (∀x. ¬⟨1+0⟩=x → 1<1))
(1<1 → (∀x. ¬⟨1+1⟩=x → 1<1))
(1<1 → (∀x. ¬⟨1+x⟩=0 → 1<1))
(1<1 → (∀x. ¬⟨1+x⟩=1 → 1<1))
(1<1 → (∀x. ¬⟨1+x⟩=x → 1<1))
(1<1 → (∀x. ¬⟨1+x⟩=x → 1<1))
(1<1 → (∀x. ¬⟨x+0⟩=0 → 1<1))
(1<1 → (∀x. ¬⟨x+0⟩=1 → 1<1))
(1<1 → (∀x. ¬⟨x+0⟩=x → 1<1))
(1<1 → (∀x. ¬⟨x+0⟩=x → 1<1))
(1<1 → (∀x. ¬⟨x+1⟩=0 → 1<1))
(1<1 → (∀x. ¬⟨x+1⟩=1 → 1<1))
(1<1 → (∀x. ¬⟨x+1⟩=x → 1<1))
(1<1 → (∀x. ¬⟨x+1⟩=x → 1<1))
(1<1 → (∀x. ¬⟨x+x⟩=0 → 1<1))
(1<1 → (∀x. ¬⟨x+x⟩=0 → 1<1))
(1<1 → (∀x. ¬⟨x+x⟩=1 → 1<1))
(1<1 → (∀x. ¬⟨x+x⟩=1 → 1<1))
(1<1 → (∀x. ¬⟨x+x⟩=x → 1<1))
(1<1 → (∀x. ¬⟨x+x⟩=x → 1<1))
(1<1 → (∀x. ¬⟨x+x⟩=x → 1<1))
(1<1 → (∀x. ¬⟨0⋅0⟩=x → 1<1))
(1<1 → (∀x. ¬⟨0⋅1⟩=x → 1<1))
(1<1 → (∀x. ¬⟨0⋅x⟩=0 → 1<1))
(1<1 → (∀x. ¬⟨0⋅x⟩=1 → 1<1))
(1<1 → (∀x. ¬⟨0⋅x⟩=x → 1<1))
(1<1 → (∀x. ¬⟨0⋅x⟩=x → 1<1))
(1<1 → (∀x. ¬⟨1⋅0⟩=x → 1<1))
(1<1 → (∀x. ¬⟨1⋅1⟩=x → 1<1))
(1<1 → (∀x. ¬⟨1⋅x⟩=0 → 1<1))
(1<1 → (∀x. ¬⟨1⋅x⟩=1 → 1<1))
(1<1 → (∀x. ¬⟨1⋅x⟩=x → 1<1))
(1<1 → (∀x. ¬⟨1⋅x⟩=x → 1<1))
(1<1 → (∀x. ¬⟨x⋅0⟩=0 → 1<1))
(1<1 → (∀x. ¬⟨x⋅0⟩=1 → 1<1))
(1<1 → (∀x. ¬⟨x⋅0⟩=x → 1<1))
(1<1 → (∀x. ¬⟨x⋅0⟩=x → 1<1))
(1<1 → (∀x. ¬⟨x⋅1⟩=0 → 1<1))
(1<1 → (∀x. ¬⟨x⋅1⟩=1 → 1<1))
(1<1 → (∀x. ¬⟨x⋅1⟩=x → 1<1))
(1<1 → (∀x. ¬⟨x⋅1⟩=x → 1<1))
(1<1 → (∀x. ¬⟨x⋅x⟩=0 → 1<1))
(1<1 → (∀x. ¬⟨x⋅x⟩=0 → 1<1))
(1<1 → (∀x. ¬⟨x⋅x⟩=1 → 1<1))
(1<1 → (∀x. ¬⟨x⋅x⟩=1 → 1<1))
(1<1 → (∀x. ¬⟨x⋅x⟩=x → 1<1))
(1<1 → (∀x. ¬⟨x⋅x⟩=x → 1<1))
(1<1 → (∀x. ¬⟨x⋅x⟩=x → 1<1))
(1<1 → (∀z. ¬0<z → 1<1))
(1<1 → (∀x. ¬0<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬0<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬0<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬0<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬0<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬0<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬0<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬0<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬0<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬0<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬0<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬0<⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ¬1<z → 1<1))
(1<1 → (∀x. ¬1<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬1<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬1<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬1<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬1<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬1<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬1<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬1<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬1<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬1<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬1<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬1<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨0+0⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨0+1⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨1+0⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨1+1⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬x<⟨x⋅x⟩ → 1<1))
(1<1 → (∀y. ¬y<y → 1<1))
(1<1 → (∀y. ¬y<y → 1<1))
(1<1 → (∀z. ¬z<0 → 1<1))
(1<1 → (∀z. ¬z<1 → 1<1))
(1<1 → (∀x. ¬⟨0+0⟩<x → 1<1))
(1<1 → (∀x. ¬⟨0+1⟩<x → 1<1))
(1<1 → (∀x. ¬⟨0+x⟩<0 → 1<1))
(1<1 → (∀x. ¬⟨0+x⟩<1 → 1<1))
(1<1 → (∀x. ¬⟨0+x⟩<x → 1<1))
(1<1 → (∀x. ¬⟨0+x⟩<x → 1<1))
(1<1 → (∀x. ¬⟨1+0⟩<x → 1<1))
(1<1 → (∀x. ¬⟨1+1⟩<x → 1<1))
(1<1 → (∀x. ¬⟨1+x⟩<0 → 1<1))
(1<1 → (∀x. ¬⟨1+x⟩<1 → 1<1))
(1<1 → (∀x. ¬⟨1+x⟩<x → 1<1))
(1<1 → (∀x. ¬⟨1+x⟩<x → 1<1))
(1<1 → (∀x. ¬⟨x+0⟩<0 → 1<1))
(1<1 → (∀x. ¬⟨x+0⟩<1 → 1<1))
(1<1 → (∀x. ¬⟨x+0⟩<x → 1<1))
(1<1 → (∀x. ¬⟨x+0⟩<x → 1<1))
(1<1 → (∀x. ¬⟨x+1⟩<0 → 1<1))
(1<1 → (∀x. ¬⟨x+1⟩<1 → 1<1))
(1<1 → (∀x. ¬⟨x+1⟩<x → 1<1))
(1<1 → (∀x. ¬⟨x+1⟩<x → 1<1))
(1<1 → (∀x. ¬⟨x+x⟩<0 → 1<1))
(1<1 → (∀x. ¬⟨x+x⟩<0 → 1<1))
(1<1 → (∀x. ¬⟨x+x⟩<1 → 1<1))
(1<1 → (∀x. ¬⟨x+x⟩<1 → 1<1))
(1<1 → (∀x. ¬⟨x+x⟩<x → 1<1))
(1<1 → (∀x. ¬⟨x+x⟩<x → 1<1))
(1<1 → (∀x. ¬⟨x+x⟩<x → 1<1))
(1<1 → (∀x. ¬⟨0⋅0⟩<x → 1<1))
(1<1 → (∀x. ¬⟨0⋅1⟩<x → 1<1))
(1<1 → (∀x. ¬⟨0⋅x⟩<0 → 1<1))
(1<1 → (∀x. ¬⟨0⋅x⟩<1 → 1<1))
(1<1 → (∀x. ¬⟨0⋅x⟩<x → 1<1))
(1<1 → (∀x. ¬⟨0⋅x⟩<x → 1<1))
(1<1 → (∀x. ¬⟨1⋅0⟩<x → 1<1))
(1<1 → (∀x. ¬⟨1⋅1⟩<x → 1<1))
(1<1 → (∀x. ¬⟨1⋅x⟩<0 → 1<1))
(1<1 → (∀x. ¬⟨1⋅x⟩<1 → 1<1))
(1<1 → (∀x. ¬⟨1⋅x⟩<x → 1<1))
(1<1 → (∀x. ¬⟨1⋅x⟩<x → 1<1))
(1<1 → (∀x. ¬⟨x⋅0⟩<0 → 1<1))
(1<1 → (∀x. ¬⟨x⋅0⟩<1 → 1<1))
(1<1 → (∀x. ¬⟨x⋅0⟩<x → 1<1))
(1<1 → (∀x. ¬⟨x⋅0⟩<x → 1<1))
(1<1 → (∀x. ¬⟨x⋅1⟩<0 → 1<1))
(1<1 → (∀x. ¬⟨x⋅1⟩<1 → 1<1))
(1<1 → (∀x. ¬⟨x⋅1⟩<x → 1<1))
(1<1 → (∀x. ¬⟨x⋅1⟩<x → 1<1))
(1<1 → (∀x. ¬⟨x⋅x⟩<0 → 1<1))
(1<1 → (∀x. ¬⟨x⋅x⟩<0 → 1<1))
(1<1 → (∀x. ¬⟨x⋅x⟩<1 → 1<1))
(1<1 → (∀x. ¬⟨x⋅x⟩<1 → 1<1))
(1<1 → (∀x. ¬⟨x⋅x⟩<x → 1<1))
(1<1 → (∀x. ¬⟨x⋅x⟩<x → 1<1))
(1<1 → (∀x. ¬⟨x⋅x⟩<x → 1<1))
(1<1 → (∀y. ¬¬0=y → 1<1))
(1<1 → (∀y. ¬¬1=y → 1<1))
(1<1 → (∀y. ¬¬y=0 → 1<1))
(1<1 → (∀y. ¬¬y=1 → 1<1))
(1<1 → (∀y. ¬¬0<y → 1<1))
(1<1 → (∀y. ¬¬1<y → 1<1))
(1<1 → (∀y. ¬¬y<0 → 1<1))
(1<1 → (∀y. ¬¬y<1 → 1<1))
(1<1 → (∀x. ¬¬¬0=x → 1<1))
(1<1 → (∀x. ¬¬¬1=x → 1<1))
(1<1 → (∀x. ¬¬¬x=0 → 1<1))
(1<1 → (∀x. ¬¬¬x=1 → 1<1))
(1<1 → (∀x. ¬¬¬x=x → 1<1))
(1<1 → (∀x. ¬¬¬x=x → 1<1))
(1<1 → (∀x. ¬¬¬0<x → 1<1))
(1<1 → (∀x. ¬¬¬1<x → 1<1))
(1<1 → (∀x. ¬¬¬x<0 → 1<1))
(1<1 → (∀x. ¬¬¬x<1 → 1<1))
(1<1 → (∀x. ¬¬¬x<x → 1<1))
(1<1 → (∀x. ¬¬¬x<x → 1<1))
(1<1 → (∀y. ¬∀x. x=y → 1<1))
(1<1 → (∀x. ¬∀y. x=y → 1<1))
(1<1 → (∀x. ¬∀y. y=x → 1<1))
(1<1 → (∀y. ¬∀x. y=x → 1<1))
(1<1 → (∀y. ¬∀x. x<y → 1<1))
(1<1 → (∀x. ¬∀y. x<y → 1<1))
(1<1 → (∀x. ¬∀y. y<x → 1<1))
(1<1 → (∀y. ¬∀x. y<x → 1<1))
(1<1 → (∀z. ∀x. x=z → 1<1))
(1<1 → (∀x. ∀z. x=z → 1<1))
(1<1 → (∀x. ∀z. z=x → 1<1))
(1<1 → (∀z. ∀x. z=x → 1<1))
(1<1 → (∀z. ∀x. x<z → 1<1))
(1<1 → (∀x. ∀z. x<z → 1<1))
(1<1 → (∀x. ∀z. z<x → 1<1))
(1<1 → (∀z. ∀x. z<x → 1<1))
(1<1 → (∀y. ∀x. ¬x=y → 1<1))
(1<1 → (∀x. ∀y. ¬x=y → 1<1))
(1<1 → (∀x. ∀y. ¬y=x → 1<1))
(1<1 → (∀y. ∀x. ¬y=x → 1<1))
(1<1 → (∀y. ∀x. ¬x<y → 1<1))
(1<1 → (∀x. ∀y. ¬x<y → 1<1))
(1<1 → (∀x. ∀y. ¬y<x → 1<1))
(1<1 → (∀y. ∀x. ¬y<x → 1<1))
(1<1 → ((0=0 → 0=0) → 1<1))
(1<1 → ((0=0 → 0=1) → 1<1))
(1<1 → ((0=0 → 1=0) → 1<1))
(1<1 → ((0=0 → 1=1) → 1<1))
(1<1 → ((0=0 → 0<0) → 1<1))
(1<1 → ((0=0 → 0<1) → 1<1))
(1<1 → ((0=0 → 1<0) → 1<1))
(1<1 → ((0=0 → 1<1) → 1<1))
(1<1 → ((0=1 → 0=0) → 1<1))
(1<1 → ((0=1 → 0=1) → 1<1))
(1<1 → ((0=1 → 1=0) → 1<1))
(1<1 → ((0=1 → 1=1) → 1<1))
(1<1 → ((0=1 → 0<0) → 1<1))
(1<1 → ((0=1 → 0<1) → 1<1))
(1<1 → ((0=1 → 1<0) → 1<1))
(1<1 → ((0=1 → 1<1) → 1<1))
(1<1 → ((1=0 → 0=0) → 1<1))
(1<1 → ((1=0 → 0=1) → 1<1))
(1<1 → ((1=0 → 1=0) → 1<1))
(1<1 → ((1=0 → 1=1) → 1<1))
(1<1 → ((1=0 → 0<0) → 1<1))
(1<1 → ((1=0 → 0<1) → 1<1))
(1<1 → ((1=0 → 1<0) → 1<1))
(1<1 → ((1=0 → 1<1) → 1<1))
(1<1 → ((1=1 → 0=0) → 1<1))
(1<1 → ((1=1 → 0=1) → 1<1))
(1<1 → ((1=1 → 1=0) → 1<1))
(1<1 → ((1=1 → 1=1) → 1<1))
(1<1 → ((1=1 → 0<0) → 1<1))
(1<1 → ((1=1 → 0<1) → 1<1))
(1<1 → ((1=1 → 1<0) → 1<1))
(1<1 → ((1=1 → 1<1) → 1<1))
(1<1 → ((0<0 → 0=0) → 1<1))
(1<1 → ((0<0 → 0=1) → 1<1))
(1<1 → ((0<0 → 1=0) → 1<1))
(1<1 → ((0<0 → 1=1) → 1<1))
(1<1 → ((0<0 → 0<0) → 1<1))
(1<1 → ((0<0 → 0<1) → 1<1))
(1<1 → ((0<0 → 1<0) → 1<1))
(1<1 → ((0<0 → 1<1) → 1<1))
(1<1 → ((0<1 → 0=0) → 1<1))
(1<1 → ((0<1 → 0=1) → 1<1))
(1<1 → ((0<1 → 1=0) → 1<1))
(1<1 → ((0<1 → 1=1) → 1<1))
(1<1 → ((0<1 → 0<0) → 1<1))
(1<1 → ((0<1 → 0<1) → 1<1))
(1<1 → ((0<1 → 1<0) → 1<1))
(1<1 → ((0<1 → 1<1) → 1<1))
(1<1 → ((1<0 → 0=0) → 1<1))
(1<1 → ((1<0 → 0=1) → 1<1))
(1<1 → ((1<0 → 1=0) → 1<1))
(1<1 → ((1<0 → 1=1) → 1<1))
(1<1 → ((1<0 → 0<0) → 1<1))
(1<1 → ((1<0 → 0<1) → 1<1))
(1<1 → ((1<0 → 1<0) → 1<1))
(1<1 → ((1<0 → 1<1) → 1<1))
(1<1 → ((1<1 → 0=0) → 1<1))
(1<1 → ((1<1 → 0=1) → 1<1))
(1<1 → ((1<1 → 1=0) → 1<1))
(1<1 → ((1<1 → 1=1) → 1<1))
(1<1 → ((1<1 → 0<0) → 1<1))
(1<1 → ((1<1 → 0<1) → 1<1))
(1<1 → ((1<1 → 1<0) → 1<1))
(1<1 → ((1<1 → 1<1) → 1<1))
(¬0=0 → (¬0=⟨0+0⟩ → ¬0=0))
(¬0=0 → (¬0=⟨0+1⟩ → ¬0=0))
(¬0=0 → (¬0=⟨1+0⟩ → ¬0=0))
(¬0=0 → (¬0=⟨1+1⟩ → ¬0=0))
(¬0=0 → (¬0=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (¬0=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (¬0=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (¬0=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (¬1=⟨0+0⟩ → ¬0=0))
(¬0=0 → (¬1=⟨0+1⟩ → ¬0=0))
(¬0=0 → (¬1=⟨1+0⟩ → ¬0=0))
(¬0=0 → (¬1=⟨1+1⟩ → ¬0=0))
(¬0=0 → (¬1=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (¬1=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (¬1=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (¬1=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (¬⟨0+0⟩=0 → ¬0=0))
(¬0=0 → (¬⟨0+0⟩=1 → ¬0=0))
(¬0=0 → (¬⟨0+1⟩=0 → ¬0=0))
(¬0=0 → (¬⟨0+1⟩=1 → ¬0=0))
(¬0=0 → (¬⟨1+0⟩=0 → ¬0=0))
(¬0=0 → (¬⟨1+0⟩=1 → ¬0=0))
(¬0=0 → (¬⟨1+1⟩=0 → ¬0=0))
(¬0=0 → (¬⟨1+1⟩=1 → ¬0=0))
(¬0=0 → (¬⟨0⋅0⟩=0 → ¬0=0))
(¬0=0 → (¬⟨0⋅0⟩=1 → ¬0=0))
(¬0=0 → (¬⟨0⋅1⟩=0 → ¬0=0))
(¬0=0 → (¬⟨0⋅1⟩=1 → ¬0=0))
(¬0=0 → (¬⟨1⋅0⟩=0 → ¬0=0))
(¬0=0 → (¬⟨1⋅0⟩=1 → ¬0=0))
(¬0=0 → (¬⟨1⋅1⟩=0 → ¬0=0))
(¬0=0 → (¬⟨1⋅1⟩=1 → ¬0=0))
(¬0=0 → (¬0<⟨0+0⟩ → ¬0=0))
(¬0=0 → (¬0<⟨0+1⟩ → ¬0=0))
(¬0=0 → (¬0<⟨1+0⟩ → ¬0=0))
(¬0=0 → (¬0<⟨1+1⟩ → ¬0=0))
(¬0=0 → (¬0<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (¬0<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (¬0<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (¬0<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (¬1<⟨0+0⟩ → ¬0=0))
(¬0=0 → (¬1<⟨0+1⟩ → ¬0=0))
(¬0=0 → (¬1<⟨1+0⟩ → ¬0=0))
(¬0=0 → (¬1<⟨1+1⟩ → ¬0=0))
(¬0=0 → (¬1<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (¬1<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (¬1<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (¬1<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (¬⟨0+0⟩<0 → ¬0=0))
(¬0=0 → (¬⟨0+0⟩<1 → ¬0=0))
(¬0=0 → (¬⟨0+1⟩<0 → ¬0=0))
(¬0=0 → (¬⟨0+1⟩<1 → ¬0=0))
(¬0=0 → (¬⟨1+0⟩<0 → ¬0=0))
(¬0=0 → (¬⟨1+0⟩<1 → ¬0=0))
(¬0=0 → (¬⟨1+1⟩<0 → ¬0=0))
(¬0=0 → (¬⟨1+1⟩<1 → ¬0=0))
(¬0=0 → (¬⟨0⋅0⟩<0 → ¬0=0))
(¬0=0 → (¬⟨0⋅0⟩<1 → ¬0=0))
(¬0=0 → (¬⟨0⋅1⟩<0 → ¬0=0))
(¬0=0 → (¬⟨0⋅1⟩<1 → ¬0=0))
(¬0=0 → (¬⟨1⋅0⟩<0 → ¬0=0))
(¬0=0 → (¬⟨1⋅0⟩<1 → ¬0=0))
(¬0=0 → (¬⟨1⋅1⟩<0 → ¬0=0))
(¬0=0 → (¬⟨1⋅1⟩<1 → ¬0=0))
(¬0=0 → (¬¬¬0=0 → ¬0=0))
(¬0=0 → (¬¬¬0=1 → ¬0=0))
(¬0=0 → (¬¬¬1=0 → ¬0=0))
(¬0=0 → (¬¬¬1=1 → ¬0=0))
(¬0=0 → (¬¬¬0<0 → ¬0=0))
(¬0=0 → (¬¬¬0<1 → ¬0=0))
(¬0=0 → (¬¬¬1<0 → ¬0=0))
(¬0=0 → (¬¬¬1<1 → ¬0=0))
(¬0=0 → (¬¬∀x. 0=x → ¬0=0))
(¬0=0 → (¬¬∀x. 1=x → ¬0=0))
(¬0=0 → (¬¬∀x. x=0 → ¬0=0))
(¬0=0 → (¬¬∀x. x=1 → ¬0=0))
(¬0=0 → (¬¬∀x. x=x → ¬0=0))
(¬0=0 → (¬¬∀x. x=x → ¬0=0))
(¬0=0 → (¬¬∀x. 0<x → ¬0=0))
(¬0=0 → (¬¬∀x. 1<x → ¬0=0))
(¬0=0 → (¬¬∀x. x<0 → ¬0=0))
(¬0=0 → (¬¬∀x. x<1 → ¬0=0))
(¬0=0 → (¬¬∀x. x<x → ¬0=0))
(¬0=0 → (¬¬∀x. x<x → ¬0=0))
(¬0=0 → (¬∀y. 0=y → ¬0=0))
(¬0=0 → (¬∀y. 1=y → ¬0=0))
(¬0=0 → (¬∀y. y=0 → ¬0=0))
(¬0=0 → (¬∀y. y=1 → ¬0=0))
(¬0=0 → (¬∀y. 0<y → ¬0=0))
(¬0=0 → (¬∀y. 1<y → ¬0=0))
(¬0=0 → (¬∀y. y<0 → ¬0=0))
(¬0=0 → (¬∀y. y<1 → ¬0=0))
(¬0=0 → (¬∀x. ¬0=x → ¬0=0))
(¬0=0 → (¬∀x. ¬1=x → ¬0=0))
(¬0=0 → (¬∀x. ¬x=0 → ¬0=0))
(¬0=0 → (¬∀x. ¬x=1 → ¬0=0))
(¬0=0 → (¬∀x. ¬x=x → ¬0=0))
(¬0=0 → (¬∀x. ¬x=x → ¬0=0))
(¬0=0 → (¬∀x. ¬0<x → ¬0=0))
(¬0=0 → (¬∀x. ¬1<x → ¬0=0))
(¬0=0 → (¬∀x. ¬x<0 → ¬0=0))
(¬0=0 → (¬∀x. ¬x<1 → ¬0=0))
(¬0=0 → (¬∀x. ¬x<x → ¬0=0))
(¬0=0 → (¬∀x. ¬x<x → ¬0=0))
(¬0=0 → (∀z. 0=z → ¬0=0))
(¬0=0 → (∀x. 0=⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. 0=⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. 0=⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. 0=⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. 0=⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. 0=⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. 0=⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. 0=⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. 0=⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. 0=⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. 0=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. 0=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀z. 1=z → ¬0=0))
(¬0=0 → (∀x. 1=⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. 1=⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. 1=⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. 1=⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. 1=⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. 1=⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. 1=⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. 1=⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. 1=⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. 1=⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. 1=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. 1=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨0+0⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨0+1⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨1+0⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨1+1⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. x=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀y. y=y → ¬0=0))
(¬0=0 → (∀y. y=y → ¬0=0))
(¬0=0 → (∀z. z=0 → ¬0=0))
(¬0=0 → (∀z. z=1 → ¬0=0))
(¬0=0 → (∀x. ⟨0+0⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨0+1⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨0+x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ⟨0+x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ⟨0+x⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨0+x⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨1+0⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨1+1⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨1+x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ⟨1+x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ⟨1+x⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨1+x⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨x+0⟩=0 → ¬0=0))
(¬0=0 → (∀x. ⟨x+0⟩=1 → ¬0=0))
(¬0=0 → (∀x. ⟨x+0⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨x+0⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨x+1⟩=0 → ¬0=0))
(¬0=0 → (∀x. ⟨x+1⟩=1 → ¬0=0))
(¬0=0 → (∀x. ⟨x+1⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨x+1⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨x+x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ⟨x+x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ⟨x+x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ⟨x+x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ⟨x+x⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨x+x⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨x+x⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨0⋅0⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨0⋅1⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨0⋅x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ⟨0⋅x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ⟨0⋅x⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨0⋅x⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨1⋅0⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨1⋅1⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨1⋅x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ⟨1⋅x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ⟨1⋅x⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨1⋅x⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅0⟩=0 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅0⟩=1 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅0⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅0⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅1⟩=0 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅1⟩=1 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅1⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅1⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅x⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅x⟩=x → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅x⟩=x → ¬0=0))
(¬0=0 → (∀z. 0<z → ¬0=0))
(¬0=0 → (∀x. 0<⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. 0<⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. 0<⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. 0<⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. 0<⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. 0<⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. 0<⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. 0<⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. 0<⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. 0<⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. 0<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. 0<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀z. 1<z → ¬0=0))
(¬0=0 → (∀x. 1<⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. 1<⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. 1<⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. 1<⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. 1<⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. 1<⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. 1<⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. 1<⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. 1<⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. 1<⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. 1<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. 1<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨0+0⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨0+1⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨1+0⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨1+1⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. x<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀y. y<y → ¬0=0))
(¬0=0 → (∀y. y<y → ¬0=0))
(¬0=0 → (∀z. z<0 → ¬0=0))
(¬0=0 → (∀z. z<1 → ¬0=0))
(¬0=0 → (∀x. ⟨0+0⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨0+1⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨0+x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ⟨0+x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ⟨0+x⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨0+x⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨1+0⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨1+1⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨1+x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ⟨1+x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ⟨1+x⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨1+x⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨x+0⟩<0 → ¬0=0))
(¬0=0 → (∀x. ⟨x+0⟩<1 → ¬0=0))
(¬0=0 → (∀x. ⟨x+0⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨x+0⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨x+1⟩<0 → ¬0=0))
(¬0=0 → (∀x. ⟨x+1⟩<1 → ¬0=0))
(¬0=0 → (∀x. ⟨x+1⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨x+1⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨x+x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ⟨x+x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ⟨x+x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ⟨x+x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ⟨x+x⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨x+x⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨x+x⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨0⋅0⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨0⋅1⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨0⋅x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ⟨0⋅x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ⟨0⋅x⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨0⋅x⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨1⋅0⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨1⋅1⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨1⋅x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ⟨1⋅x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ⟨1⋅x⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨1⋅x⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅0⟩<0 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅0⟩<1 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅0⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅0⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅1⟩<0 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅1⟩<1 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅1⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅1⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅x⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅x⟩<x → ¬0=0))
(¬0=0 → (∀x. ⟨x⋅x⟩<x → ¬0=0))
(¬0=0 → (∀y. ¬0=y → ¬0=0))
(¬0=0 → (∀y. ¬1=y → ¬0=0))
(¬0=0 → (∀y. ¬y=0 → ¬0=0))
(¬0=0 → (∀y. ¬y=1 → ¬0=0))
(¬0=0 → (∀y. ¬0<y → ¬0=0))
(¬0=0 → (∀y. ¬1<y → ¬0=0))
(¬0=0 → (∀y. ¬y<0 → ¬0=0))
(¬0=0 → (∀y. ¬y<1 → ¬0=0))
(¬0=0 → (∀x. ¬¬0=x → ¬0=0))
(¬0=0 → (∀x. ¬¬1=x → ¬0=0))
(¬0=0 → (∀x. ¬¬x=0 → ¬0=0))
(¬0=0 → (∀x. ¬¬x=1 → ¬0=0))
(¬0=0 → (∀x. ¬¬x=x → ¬0=0))
(¬0=0 → (∀x. ¬¬x=x → ¬0=0))
(¬0=0 → (∀x. ¬¬0<x → ¬0=0))
(¬0=0 → (∀x. ¬¬1<x → ¬0=0))
(¬0=0 → (∀x. ¬¬x<0 → ¬0=0))
(¬0=0 → (∀x. ¬¬x<1 → ¬0=0))
(¬0=0 → (∀x. ¬¬x<x → ¬0=0))
(¬0=0 → (∀x. ¬¬x<x → ¬0=0))
(¬0=0 → (∀y. ∀x. x=y → ¬0=0))
(¬0=0 → (∀x. ∀y. x=y → ¬0=0))
(¬0=0 → (∀x. ∀y. y=x → ¬0=0))
(¬0=0 → (∀y. ∀x. y=x → ¬0=0))
(¬0=0 → (∀y. ∀x. x<y → ¬0=0))
(¬0=0 → (∀x. ∀y. x<y → ¬0=0))
(¬0=0 → (∀x. ∀y. y<x → ¬0=0))
(¬0=0 → (∀y. ∀x. y<x → ¬0=0))
(¬0=1 → (¬0=⟨0+0⟩ → ¬0=1))
(¬0=1 → (¬0=⟨0+1⟩ → ¬0=1))
(¬0=1 → (¬0=⟨1+0⟩ → ¬0=1))
(¬0=1 → (¬0=⟨1+1⟩ → ¬0=1))
(¬0=1 → (¬0=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (¬0=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (¬0=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (¬0=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (¬1=⟨0+0⟩ → ¬0=1))
(¬0=1 → (¬1=⟨0+1⟩ → ¬0=1))
(¬0=1 → (¬1=⟨1+0⟩ → ¬0=1))
(¬0=1 → (¬1=⟨1+1⟩ → ¬0=1))
(¬0=1 → (¬1=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (¬1=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (¬1=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (¬1=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (¬⟨0+0⟩=0 → ¬0=1))
(¬0=1 → (¬⟨0+0⟩=1 → ¬0=1))
(¬0=1 → (¬⟨0+1⟩=0 → ¬0=1))
(¬0=1 → (¬⟨0+1⟩=1 → ¬0=1))
(¬0=1 → (¬⟨1+0⟩=0 → ¬0=1))
(¬0=1 → (¬⟨1+0⟩=1 → ¬0=1))
(¬0=1 → (¬⟨1+1⟩=0 → ¬0=1))
(¬0=1 → (¬⟨1+1⟩=1 → ¬0=1))
(¬0=1 → (¬⟨0⋅0⟩=0 → ¬0=1))
(¬0=1 → (¬⟨0⋅0⟩=1 → ¬0=1))
(¬0=1 → (¬⟨0⋅1⟩=0 → ¬0=1))
(¬0=1 → (¬⟨0⋅1⟩=1 → ¬0=1))
(¬0=1 → (¬⟨1⋅0⟩=0 → ¬0=1))
(¬0=1 → (¬⟨1⋅0⟩=1 → ¬0=1))
(¬0=1 → (¬⟨1⋅1⟩=0 → ¬0=1))
(¬0=1 → (¬⟨1⋅1⟩=1 → ¬0=1))
(¬0=1 → (¬0<⟨0+0⟩ → ¬0=1))
(¬0=1 → (¬0<⟨0+1⟩ → ¬0=1))
(¬0=1 → (¬0<⟨1+0⟩ → ¬0=1))
(¬0=1 → (¬0<⟨1+1⟩ → ¬0=1))
(¬0=1 → (¬0<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (¬0<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (¬0<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (¬0<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (¬1<⟨0+0⟩ → ¬0=1))
(¬0=1 → (¬1<⟨0+1⟩ → ¬0=1))
(¬0=1 → (¬1<⟨1+0⟩ → ¬0=1))
(¬0=1 → (¬1<⟨1+1⟩ → ¬0=1))
(¬0=1 → (¬1<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (¬1<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (¬1<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (¬1<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (¬⟨0+0⟩<0 → ¬0=1))
(¬0=1 → (¬⟨0+0⟩<1 → ¬0=1))
(¬0=1 → (¬⟨0+1⟩<0 → ¬0=1))
(¬0=1 → (¬⟨0+1⟩<1 → ¬0=1))
(¬0=1 → (¬⟨1+0⟩<0 → ¬0=1))
(¬0=1 → (¬⟨1+0⟩<1 → ¬0=1))
(¬0=1 → (¬⟨1+1⟩<0 → ¬0=1))
(¬0=1 → (¬⟨1+1⟩<1 → ¬0=1))
(¬0=1 → (¬⟨0⋅0⟩<0 → ¬0=1))
(¬0=1 → (¬⟨0⋅0⟩<1 → ¬0=1))
(¬0=1 → (¬⟨0⋅1⟩<0 → ¬0=1))
(¬0=1 → (¬⟨0⋅1⟩<1 → ¬0=1))
(¬0=1 → (¬⟨1⋅0⟩<0 → ¬0=1))
(¬0=1 → (¬⟨1⋅0⟩<1 → ¬0=1))
(¬0=1 → (¬⟨1⋅1⟩<0 → ¬0=1))
(¬0=1 → (¬⟨1⋅1⟩<1 → ¬0=1))
(¬0=1 → (¬¬¬0=0 → ¬0=1))
(¬0=1 → (¬¬¬0=1 → ¬0=1))
(¬0=1 → (¬¬¬1=0 → ¬0=1))
(¬0=1 → (¬¬¬1=1 → ¬0=1))
(¬0=1 → (¬¬¬0<0 → ¬0=1))
(¬0=1 → (¬¬¬0<1 → ¬0=1))
(¬0=1 → (¬¬¬1<0 → ¬0=1))
(¬0=1 → (¬¬¬1<1 → ¬0=1))
(¬0=1 → (¬¬∀x. 0=x → ¬0=1))
(¬0=1 → (¬¬∀x. 1=x → ¬0=1))
(¬0=1 → (¬¬∀x. x=0 → ¬0=1))
(¬0=1 → (¬¬∀x. x=1 → ¬0=1))
(¬0=1 → (¬¬∀x. x=x → ¬0=1))
(¬0=1 → (¬¬∀x. x=x → ¬0=1))
(¬0=1 → (¬¬∀x. 0<x → ¬0=1))
(¬0=1 → (¬¬∀x. 1<x → ¬0=1))
(¬0=1 → (¬¬∀x. x<0 → ¬0=1))
(¬0=1 → (¬¬∀x. x<1 → ¬0=1))
(¬0=1 → (¬¬∀x. x<x → ¬0=1))
(¬0=1 → (¬¬∀x. x<x → ¬0=1))
(¬0=1 → (¬∀y. 0=y → ¬0=1))
(¬0=1 → (¬∀y. 1=y → ¬0=1))
(¬0=1 → (¬∀y. y=0 → ¬0=1))
(¬0=1 → (¬∀y. y=1 → ¬0=1))
(¬0=1 → (¬∀y. 0<y → ¬0=1))
(¬0=1 → (¬∀y. 1<y → ¬0=1))
(¬0=1 → (¬∀y. y<0 → ¬0=1))
(¬0=1 → (¬∀y. y<1 → ¬0=1))
(¬0=1 → (¬∀x. ¬0=x → ¬0=1))
(¬0=1 → (¬∀x. ¬1=x → ¬0=1))
(¬0=1 → (¬∀x. ¬x=0 → ¬0=1))
(¬0=1 → (¬∀x. ¬x=1 → ¬0=1))
(¬0=1 → (¬∀x. ¬x=x → ¬0=1))
(¬0=1 → (¬∀x. ¬x=x → ¬0=1))
(¬0=1 → (¬∀x. ¬0<x → ¬0=1))
(¬0=1 → (¬∀x. ¬1<x → ¬0=1))
(¬0=1 → (¬∀x. ¬x<0 → ¬0=1))
(¬0=1 → (¬∀x. ¬x<1 → ¬0=1))
(¬0=1 → (¬∀x. ¬x<x → ¬0=1))
(¬0=1 → (¬∀x. ¬x<x → ¬0=1))
(¬0=1 → (∀z. 0=z → ¬0=1))
(¬0=1 → (∀x. 0=⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. 0=⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. 0=⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. 0=⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. 0=⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. 0=⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. 0=⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. 0=⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. 0=⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. 0=⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. 0=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. 0=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀z. 1=z → ¬0=1))
(¬0=1 → (∀x. 1=⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. 1=⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. 1=⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. 1=⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. 1=⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. 1=⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. 1=⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. 1=⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. 1=⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. 1=⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. 1=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. 1=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨0+0⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨0+1⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨1+0⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨1+1⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. x=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀y. y=y → ¬0=1))
(¬0=1 → (∀y. y=y → ¬0=1))
(¬0=1 → (∀z. z=0 → ¬0=1))
(¬0=1 → (∀z. z=1 → ¬0=1))
(¬0=1 → (∀x. ⟨0+0⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨0+1⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨0+x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ⟨0+x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ⟨0+x⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨0+x⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨1+0⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨1+1⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨1+x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ⟨1+x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ⟨1+x⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨1+x⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨x+0⟩=0 → ¬0=1))
(¬0=1 → (∀x. ⟨x+0⟩=1 → ¬0=1))
(¬0=1 → (∀x. ⟨x+0⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨x+0⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨x+1⟩=0 → ¬0=1))
(¬0=1 → (∀x. ⟨x+1⟩=1 → ¬0=1))
(¬0=1 → (∀x. ⟨x+1⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨x+1⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨x+x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ⟨x+x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ⟨x+x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ⟨x+x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ⟨x+x⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨x+x⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨x+x⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨0⋅0⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨0⋅1⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨0⋅x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ⟨0⋅x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ⟨0⋅x⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨0⋅x⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨1⋅0⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨1⋅1⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨1⋅x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ⟨1⋅x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ⟨1⋅x⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨1⋅x⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅0⟩=0 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅0⟩=1 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅0⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅0⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅1⟩=0 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅1⟩=1 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅1⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅1⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅x⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅x⟩=x → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅x⟩=x → ¬0=1))
(¬0=1 → (∀z. 0<z → ¬0=1))
(¬0=1 → (∀x. 0<⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. 0<⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. 0<⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. 0<⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. 0<⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. 0<⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. 0<⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. 0<⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. 0<⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. 0<⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. 0<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. 0<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀z. 1<z → ¬0=1))
(¬0=1 → (∀x. 1<⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. 1<⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. 1<⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. 1<⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. 1<⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. 1<⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. 1<⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. 1<⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. 1<⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. 1<⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. 1<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. 1<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨0+0⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨0+1⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨1+0⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨1+1⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. x<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀y. y<y → ¬0=1))
(¬0=1 → (∀y. y<y → ¬0=1))
(¬0=1 → (∀z. z<0 → ¬0=1))
(¬0=1 → (∀z. z<1 → ¬0=1))
(¬0=1 → (∀x. ⟨0+0⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨0+1⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨0+x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ⟨0+x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ⟨0+x⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨0+x⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨1+0⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨1+1⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨1+x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ⟨1+x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ⟨1+x⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨1+x⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨x+0⟩<0 → ¬0=1))
(¬0=1 → (∀x. ⟨x+0⟩<1 → ¬0=1))
(¬0=1 → (∀x. ⟨x+0⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨x+0⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨x+1⟩<0 → ¬0=1))
(¬0=1 → (∀x. ⟨x+1⟩<1 → ¬0=1))
(¬0=1 → (∀x. ⟨x+1⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨x+1⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨x+x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ⟨x+x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ⟨x+x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ⟨x+x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ⟨x+x⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨x+x⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨x+x⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨0⋅0⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨0⋅1⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨0⋅x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ⟨0⋅x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ⟨0⋅x⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨0⋅x⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨1⋅0⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨1⋅1⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨1⋅x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ⟨1⋅x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ⟨1⋅x⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨1⋅x⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅0⟩<0 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅0⟩<1 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅0⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅0⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅1⟩<0 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅1⟩<1 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅1⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅1⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅x⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅x⟩<x → ¬0=1))
(¬0=1 → (∀x. ⟨x⋅x⟩<x → ¬0=1))
(¬0=1 → (∀y. ¬0=y → ¬0=1))
(¬0=1 → (∀y. ¬1=y → ¬0=1))
(¬0=1 → (∀y. ¬y=0 → ¬0=1))
(¬0=1 → (∀y. ¬y=1 → ¬0=1))
(¬0=1 → (∀y. ¬0<y → ¬0=1))
(¬0=1 → (∀y. ¬1<y → ¬0=1))
(¬0=1 → (∀y. ¬y<0 → ¬0=1))
(¬0=1 → (∀y. ¬y<1 → ¬0=1))
(¬0=1 → (∀x. ¬¬0=x → ¬0=1))
(¬0=1 → (∀x. ¬¬1=x → ¬0=1))
(¬0=1 → (∀x. ¬¬x=0 → ¬0=1))
(¬0=1 → (∀x. ¬¬x=1 → ¬0=1))
(¬0=1 → (∀x. ¬¬x=x → ¬0=1))
(¬0=1 → (∀x. ¬¬x=x → ¬0=1))
(¬0=1 → (∀x. ¬¬0<x → ¬0=1))
(¬0=1 → (∀x. ¬¬1<x → ¬0=1))
(¬0=1 → (∀x. ¬¬x<0 → ¬0=1))
(¬0=1 → (∀x. ¬¬x<1 → ¬0=1))
(¬0=1 → (∀x. ¬¬x<x → ¬0=1))
(¬0=1 → (∀x. ¬¬x<x → ¬0=1))
(¬0=1 → (∀y. ∀x. x=y → ¬0=1))
(¬0=1 → (∀x. ∀y. x=y → ¬0=1))
(¬0=1 → (∀x. ∀y. y=x → ¬0=1))
(¬0=1 → (∀y. ∀x. y=x → ¬0=1))
(¬0=1 → (∀y. ∀x. x<y → ¬0=1))
(¬0=1 → (∀x. ∀y. x<y → ¬0=1))
(¬0=1 → (∀x. ∀y. y<x → ¬0=1))
(¬0=1 → (∀y. ∀x. y<x → ¬0=1))
(¬1=0 → (¬0=⟨0+0⟩ → ¬1=0))
(¬0=⟨0+0⟩ → ¬1=0)
(¬1=0 → (¬0=⟨0+1⟩ → ¬1=0))
(¬0=⟨0+1⟩ → ¬1=0)
(¬1=0 → (¬0=⟨1+0⟩ → ¬1=0))
(¬0=⟨1+0⟩ → ¬1=0)
(¬1=0 → (¬0=⟨1+1⟩ → ¬1=0))
(¬0=⟨1+1⟩ → ¬1=0)
(¬1=0 → (¬0=⟨0⋅0⟩ → ¬1=0))
(¬0=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (¬0=⟨0⋅1⟩ → ¬1=0))
(¬0=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (¬0=⟨1⋅0⟩ → ¬1=0))
(¬0=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (¬0=⟨1⋅1⟩ → ¬1=0))
(¬0=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (¬1=⟨0+0⟩ → ¬1=0))
(¬1=⟨0+0⟩ → ¬1=0)
(¬1=0 → (¬1=⟨0+1⟩ → ¬1=0))
(¬1=⟨0+1⟩ → ¬1=0)
(¬1=0 → (¬1=⟨1+0⟩ → ¬1=0))
(¬1=⟨1+0⟩ → ¬1=0)
(¬1=0 → (¬1=⟨1+1⟩ → ¬1=0))
(¬1=⟨1+1⟩ → ¬1=0)
(¬1=0 → (¬1=⟨0⋅0⟩ → ¬1=0))
(¬1=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (¬1=⟨0⋅1⟩ → ¬1=0))
(¬1=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (¬1=⟨1⋅0⟩ → ¬1=0))
(¬1=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (¬1=⟨1⋅1⟩ → ¬1=0))
(¬1=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (¬⟨0+0⟩=0 → ¬1=0))
(¬⟨0+0⟩=0 → ¬1=0)
(¬1=0 → (¬⟨0+0⟩=1 → ¬1=0))
(¬⟨0+0⟩=1 → ¬1=0)
(¬1=0 → (¬⟨0+1⟩=0 → ¬1=0))
(¬⟨0+1⟩=0 → ¬1=0)
(¬1=0 → (¬⟨0+1⟩=1 → ¬1=0))
(¬⟨0+1⟩=1 → ¬1=0)
(¬1=0 → (¬⟨1+0⟩=0 → ¬1=0))
(¬⟨1+0⟩=0 → ¬1=0)
(¬1=0 → (¬⟨1+0⟩=1 → ¬1=0))
(¬⟨1+0⟩=1 → ¬1=0)
(¬1=0 → (¬⟨1+1⟩=0 → ¬1=0))
(¬⟨1+1⟩=0 → ¬1=0)
(¬1=0 → (¬⟨1+1⟩=1 → ¬1=0))
(¬⟨1+1⟩=1 → ¬1=0)
(¬1=0 → (¬⟨0⋅0⟩=0 → ¬1=0))
(¬⟨0⋅0⟩=0 → ¬1=0)
(¬1=0 → (¬⟨0⋅0⟩=1 → ¬1=0))
(¬⟨0⋅0⟩=1 → ¬1=0)
(¬1=0 → (¬⟨0⋅1⟩=0 → ¬1=0))
(¬⟨0⋅1⟩=0 → ¬1=0)
(¬1=0 → (¬⟨0⋅1⟩=1 → ¬1=0))
(¬⟨0⋅1⟩=1 → ¬1=0)
(¬1=0 → (¬⟨1⋅0⟩=0 → ¬1=0))
(¬⟨1⋅0⟩=0 → ¬1=0)
(¬1=0 → (¬⟨1⋅0⟩=1 → ¬1=0))
(¬⟨1⋅0⟩=1 → ¬1=0)
(¬1=0 → (¬⟨1⋅1⟩=0 → ¬1=0))
(¬⟨1⋅1⟩=0 → ¬1=0)
(¬1=0 → (¬⟨1⋅1⟩=1 → ¬1=0))
(¬⟨1⋅1⟩=1 → ¬1=0)
(¬1=0 → (¬0<⟨0+0⟩ → ¬1=0))
(¬0<⟨0+0⟩ → ¬1=0)
(¬1=0 → (¬0<⟨0+1⟩ → ¬1=0))
(¬0<⟨0+1⟩ → ¬1=0)
(¬1=0 → (¬0<⟨1+0⟩ → ¬1=0))
(¬0<⟨1+0⟩ → ¬1=0)
(¬1=0 → (¬0<⟨1+1⟩ → ¬1=0))
(¬0<⟨1+1⟩ → ¬1=0)
(¬1=0 → (¬0<⟨0⋅0⟩ → ¬1=0))
(¬0<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (¬0<⟨0⋅1⟩ → ¬1=0))
(¬0<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (¬0<⟨1⋅0⟩ → ¬1=0))
(¬0<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (¬0<⟨1⋅1⟩ → ¬1=0))
(¬0<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (¬1<⟨0+0⟩ → ¬1=0))
(¬1<⟨0+0⟩ → ¬1=0)
(¬1=0 → (¬1<⟨0+1⟩ → ¬1=0))
(¬1<⟨0+1⟩ → ¬1=0)
(¬1=0 → (¬1<⟨1+0⟩ → ¬1=0))
(¬1<⟨1+0⟩ → ¬1=0)
(¬1=0 → (¬1<⟨1+1⟩ → ¬1=0))
(¬1<⟨1+1⟩ → ¬1=0)
(¬1=0 → (¬1<⟨0⋅0⟩ → ¬1=0))
(¬1<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (¬1<⟨0⋅1⟩ → ¬1=0))
(¬1<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (¬1<⟨1⋅0⟩ → ¬1=0))
(¬1<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (¬1<⟨1⋅1⟩ → ¬1=0))
(¬1<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (¬⟨0+0⟩<0 → ¬1=0))
(¬⟨0+0⟩<0 → ¬1=0)
(¬1=0 → (¬⟨0+0⟩<1 → ¬1=0))
(¬⟨0+0⟩<1 → ¬1=0)
(¬1=0 → (¬⟨0+1⟩<0 → ¬1=0))
(¬⟨0+1⟩<0 → ¬1=0)
(¬1=0 → (¬⟨0+1⟩<1 → ¬1=0))
(¬⟨0+1⟩<1 → ¬1=0)
(¬1=0 → (¬⟨1+0⟩<0 → ¬1=0))
(¬⟨1+0⟩<0 → ¬1=0)
(¬1=0 → (¬⟨1+0⟩<1 → ¬1=0))
(¬⟨1+0⟩<1 → ¬1=0)
(¬1=0 → (¬⟨1+1⟩<0 → ¬1=0))
(¬⟨1+1⟩<0 → ¬1=0)
(¬1=0 → (¬⟨1+1⟩<1 → ¬1=0))
(¬⟨1+1⟩<1 → ¬1=0)
(¬1=0 → (¬⟨0⋅0⟩<0 → ¬1=0))
(¬⟨0⋅0⟩<0 → ¬1=0)
(¬1=0 → (¬⟨0⋅0⟩<1 → ¬1=0))
(¬⟨0⋅0⟩<1 → ¬1=0)
(¬1=0 → (¬⟨0⋅1⟩<0 → ¬1=0))
(¬⟨0⋅1⟩<0 → ¬1=0)
(¬1=0 → (¬⟨0⋅1⟩<1 → ¬1=0))
(¬⟨0⋅1⟩<1 → ¬1=0)
(¬1=0 → (¬⟨1⋅0⟩<0 → ¬1=0))
(¬⟨1⋅0⟩<0 → ¬1=0)
(¬1=0 → (¬⟨1⋅0⟩<1 → ¬1=0))
(¬⟨1⋅0⟩<1 → ¬1=0)
(¬1=0 → (¬⟨1⋅1⟩<0 → ¬1=0))
(¬⟨1⋅1⟩<0 → ¬1=0)
(¬1=0 → (¬⟨1⋅1⟩<1 → ¬1=0))
(¬⟨1⋅1⟩<1 → ¬1=0)
(¬1=0 → (¬¬¬0=0 → ¬1=0))
(¬¬¬0=0 → ¬1=0)
(¬1=0 → (¬¬¬0=1 → ¬1=0))
(¬¬¬0=1 → ¬1=0)
(¬1=0 → (¬¬¬1=0 → ¬1=0))
(¬¬¬1=0 → ¬1=0)
(¬1=0 → (¬¬¬1=1 → ¬1=0))
(¬¬¬1=1 → ¬1=0)
(¬1=0 → (¬¬¬0<0 → ¬1=0))
(¬¬¬0<0 → ¬1=0)
(¬1=0 → (¬¬¬0<1 → ¬1=0))
(¬¬¬0<1 → ¬1=0)
(¬1=0 → (¬¬¬1<0 → ¬1=0))
(¬¬¬1<0 → ¬1=0)
(¬1=0 → (¬¬¬1<1 → ¬1=0))
(¬¬¬1<1 → ¬1=0)
(¬1=0 → (¬¬∀x. 0=x → ¬1=0))
(¬¬∀x. 0=x → ¬1=0)
(¬1=0 → (¬¬∀x. 1=x → ¬1=0))
(¬¬∀x. 1=x → ¬1=0)
(¬1=0 → (¬¬∀x. x=0 → ¬1=0))
(¬¬∀x. x=0 → ¬1=0)
(¬1=0 → (¬¬∀x. x=1 → ¬1=0))
(¬¬∀x. x=1 → ¬1=0)
(¬1=0 → (¬¬∀x. x=x → ¬1=0))
(¬¬∀x. x=x → ¬1=0)
(¬1=0 → (¬¬∀x. x=x → ¬1=0))
(¬¬∀x. x=x → ¬1=0)
(¬1=0 → (¬¬∀x. 0<x → ¬1=0))
(¬¬∀x. 0<x → ¬1=0)
(¬1=0 → (¬¬∀x. 1<x → ¬1=0))
(¬¬∀x. 1<x → ¬1=0)
(¬1=0 → (¬¬∀x. x<0 → ¬1=0))
(¬¬∀x. x<0 → ¬1=0)
(¬1=0 → (¬¬∀x. x<1 → ¬1=0))
(¬¬∀x. x<1 → ¬1=0)
(¬1=0 → (¬¬∀x. x<x → ¬1=0))
(¬¬∀x. x<x → ¬1=0)
(¬1=0 → (¬¬∀x. x<x → ¬1=0))
(¬¬∀x. x<x → ¬1=0)
(¬1=0 → (¬∀y. 0=y → ¬1=0))
(¬∀y. 0=y → ¬1=0)
(¬1=0 → (¬∀y. 1=y → ¬1=0))
(¬∀y. 1=y → ¬1=0)
(¬1=0 → (¬∀y. y=0 → ¬1=0))
(¬∀y. y=0 → ¬1=0)
(¬1=0 → (¬∀y. y=1 → ¬1=0))
(¬∀y. y=1 → ¬1=0)
(¬1=0 → (¬∀y. 0<y → ¬1=0))
(¬∀y. 0<y → ¬1=0)
(¬1=0 → (¬∀y. 1<y → ¬1=0))
(¬∀y. 1<y → ¬1=0)
(¬1=0 → (¬∀y. y<0 → ¬1=0))
(¬∀y. y<0 → ¬1=0)
(¬1=0 → (¬∀y. y<1 → ¬1=0))
(¬∀y. y<1 → ¬1=0)
(¬1=0 → (¬∀x. ¬0=x → ¬1=0))
(¬∀x. ¬0=x → ¬1=0)
(¬1=0 → (¬∀x. ¬1=x → ¬1=0))
(¬∀x. ¬1=x → ¬1=0)
(¬1=0 → (¬∀x. ¬x=0 → ¬1=0))
(¬∀x. ¬x=0 → ¬1=0)
(¬1=0 → (¬∀x. ¬x=1 → ¬1=0))
(¬∀x. ¬x=1 → ¬1=0)
(¬1=0 → (¬∀x. ¬x=x → ¬1=0))
(¬∀x. ¬x=x → ¬1=0)
(¬1=0 → (¬∀x. ¬x=x → ¬1=0))
(¬∀x. ¬x=x → ¬1=0)
(¬1=0 → (¬∀x. ¬0<x → ¬1=0))
(¬∀x. ¬0<x → ¬1=0)
(¬1=0 → (¬∀x. ¬1<x → ¬1=0))
(¬∀x. ¬1<x → ¬1=0)
(¬1=0 → (¬∀x. ¬x<0 → ¬1=0))
(¬∀x. ¬x<0 → ¬1=0)
(¬1=0 → (¬∀x. ¬x<1 → ¬1=0))
(¬∀x. ¬x<1 → ¬1=0)
(¬1=0 → (¬∀x. ¬x<x → ¬1=0))
(¬∀x. ¬x<x → ¬1=0)
(¬1=0 → (¬∀x. ¬x<x → ¬1=0))
(¬∀x. ¬x<x → ¬1=0)
(¬1=0 → (∀z. 0=z → ¬1=0))
(∀z. 0=z → ¬1=0)
(¬1=0 → (∀x. 0=⟨0+x⟩ → ¬1=0))
(∀x. 0=⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. 0=⟨1+x⟩ → ¬1=0))
(∀x. 0=⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. 0=⟨x+0⟩ → ¬1=0))
(∀x. 0=⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. 0=⟨x+1⟩ → ¬1=0))
(∀x. 0=⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. 0=⟨x+x⟩ → ¬1=0))
(∀x. 0=⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. 0=⟨x+x⟩ → ¬1=0))
(∀x. 0=⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. 0=⟨0⋅x⟩ → ¬1=0))
(∀x. 0=⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. 0=⟨1⋅x⟩ → ¬1=0))
(∀x. 0=⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. 0=⟨x⋅0⟩ → ¬1=0))
(∀x. 0=⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. 0=⟨x⋅1⟩ → ¬1=0))
(∀x. 0=⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. 0=⟨x⋅x⟩ → ¬1=0))
(∀x. 0=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. 0=⟨x⋅x⟩ → ¬1=0))
(∀x. 0=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀z. 1=z → ¬1=0))
(∀z. 1=z → ¬1=0)
(¬1=0 → (∀x. 1=⟨0+x⟩ → ¬1=0))
(∀x. 1=⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. 1=⟨1+x⟩ → ¬1=0))
(∀x. 1=⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. 1=⟨x+0⟩ → ¬1=0))
(∀x. 1=⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. 1=⟨x+1⟩ → ¬1=0))
(∀x. 1=⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. 1=⟨x+x⟩ → ¬1=0))
(∀x. 1=⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. 1=⟨x+x⟩ → ¬1=0))
(∀x. 1=⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. 1=⟨0⋅x⟩ → ¬1=0))
(∀x. 1=⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. 1=⟨1⋅x⟩ → ¬1=0))
(∀x. 1=⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. 1=⟨x⋅0⟩ → ¬1=0))
(∀x. 1=⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. 1=⟨x⋅1⟩ → ¬1=0))
(∀x. 1=⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. 1=⟨x⋅x⟩ → ¬1=0))
(∀x. 1=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. 1=⟨x⋅x⟩ → ¬1=0))
(∀x. 1=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨0+0⟩ → ¬1=0))
(∀x. x=⟨0+0⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨0+1⟩ → ¬1=0))
(∀x. x=⟨0+1⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨0+x⟩ → ¬1=0))
(∀x. x=⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨0+x⟩ → ¬1=0))
(∀x. x=⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨1+0⟩ → ¬1=0))
(∀x. x=⟨1+0⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨1+1⟩ → ¬1=0))
(∀x. x=⟨1+1⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨1+x⟩ → ¬1=0))
(∀x. x=⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨1+x⟩ → ¬1=0))
(∀x. x=⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨x+0⟩ → ¬1=0))
(∀x. x=⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨x+0⟩ → ¬1=0))
(∀x. x=⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨x+1⟩ → ¬1=0))
(∀x. x=⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨x+1⟩ → ¬1=0))
(∀x. x=⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨x+x⟩ → ¬1=0))
(∀x. x=⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨x+x⟩ → ¬1=0))
(∀x. x=⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨x+x⟩ → ¬1=0))
(∀x. x=⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨0⋅0⟩ → ¬1=0))
(∀x. x=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨0⋅1⟩ → ¬1=0))
(∀x. x=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨0⋅x⟩ → ¬1=0))
(∀x. x=⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨0⋅x⟩ → ¬1=0))
(∀x. x=⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨1⋅0⟩ → ¬1=0))
(∀x. x=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨1⋅1⟩ → ¬1=0))
(∀x. x=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨1⋅x⟩ → ¬1=0))
(∀x. x=⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨1⋅x⟩ → ¬1=0))
(∀x. x=⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨x⋅0⟩ → ¬1=0))
(∀x. x=⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨x⋅0⟩ → ¬1=0))
(∀x. x=⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨x⋅1⟩ → ¬1=0))
(∀x. x=⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨x⋅1⟩ → ¬1=0))
(∀x. x=⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨x⋅x⟩ → ¬1=0))
(∀x. x=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨x⋅x⟩ → ¬1=0))
(∀x. x=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. x=⟨x⋅x⟩ → ¬1=0))
(∀x. x=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀y. y=y → ¬1=0))
(∀y. y=y → ¬1=0)
(¬1=0 → (∀y. y=y → ¬1=0))
(∀y. y=y → ¬1=0)
(¬1=0 → (∀z. z=0 → ¬1=0))
(∀z. z=0 → ¬1=0)
(¬1=0 → (∀z. z=1 → ¬1=0))
(∀z. z=1 → ¬1=0)
(¬1=0 → (∀x. ⟨0+0⟩=x → ¬1=0))
(∀x. ⟨0+0⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨0+1⟩=x → ¬1=0))
(∀x. ⟨0+1⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨0+x⟩=0 → ¬1=0))
(∀x. ⟨0+x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ⟨0+x⟩=1 → ¬1=0))
(∀x. ⟨0+x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ⟨0+x⟩=x → ¬1=0))
(∀x. ⟨0+x⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨0+x⟩=x → ¬1=0))
(∀x. ⟨0+x⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨1+0⟩=x → ¬1=0))
(∀x. ⟨1+0⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨1+1⟩=x → ¬1=0))
(∀x. ⟨1+1⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨1+x⟩=0 → ¬1=0))
(∀x. ⟨1+x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ⟨1+x⟩=1 → ¬1=0))
(∀x. ⟨1+x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ⟨1+x⟩=x → ¬1=0))
(∀x. ⟨1+x⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨1+x⟩=x → ¬1=0))
(∀x. ⟨1+x⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨x+0⟩=0 → ¬1=0))
(∀x. ⟨x+0⟩=0 → ¬1=0)
(¬1=0 → (∀x. ⟨x+0⟩=1 → ¬1=0))
(∀x. ⟨x+0⟩=1 → ¬1=0)
(¬1=0 → (∀x. ⟨x+0⟩=x → ¬1=0))
(∀x. ⟨x+0⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨x+0⟩=x → ¬1=0))
(∀x. ⟨x+0⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨x+1⟩=0 → ¬1=0))
(∀x. ⟨x+1⟩=0 → ¬1=0)
(¬1=0 → (∀x. ⟨x+1⟩=1 → ¬1=0))
(∀x. ⟨x+1⟩=1 → ¬1=0)
(¬1=0 → (∀x. ⟨x+1⟩=x → ¬1=0))
(∀x. ⟨x+1⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨x+1⟩=x → ¬1=0))
(∀x. ⟨x+1⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨x+x⟩=0 → ¬1=0))
(∀x. ⟨x+x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ⟨x+x⟩=0 → ¬1=0))
(∀x. ⟨x+x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ⟨x+x⟩=1 → ¬1=0))
(∀x. ⟨x+x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ⟨x+x⟩=1 → ¬1=0))
(∀x. ⟨x+x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ⟨x+x⟩=x → ¬1=0))
(∀x. ⟨x+x⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨x+x⟩=x → ¬1=0))
(∀x. ⟨x+x⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨x+x⟩=x → ¬1=0))
(∀x. ⟨x+x⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨0⋅0⟩=x → ¬1=0))
(∀x. ⟨0⋅0⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨0⋅1⟩=x → ¬1=0))
(∀x. ⟨0⋅1⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨0⋅x⟩=0 → ¬1=0))
(∀x. ⟨0⋅x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ⟨0⋅x⟩=1 → ¬1=0))
(∀x. ⟨0⋅x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ⟨0⋅x⟩=x → ¬1=0))
(∀x. ⟨0⋅x⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨0⋅x⟩=x → ¬1=0))
(∀x. ⟨0⋅x⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨1⋅0⟩=x → ¬1=0))
(∀x. ⟨1⋅0⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨1⋅1⟩=x → ¬1=0))
(∀x. ⟨1⋅1⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨1⋅x⟩=0 → ¬1=0))
(∀x. ⟨1⋅x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ⟨1⋅x⟩=1 → ¬1=0))
(∀x. ⟨1⋅x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ⟨1⋅x⟩=x → ¬1=0))
(∀x. ⟨1⋅x⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨1⋅x⟩=x → ¬1=0))
(∀x. ⟨1⋅x⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅0⟩=0 → ¬1=0))
(∀x. ⟨x⋅0⟩=0 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅0⟩=1 → ¬1=0))
(∀x. ⟨x⋅0⟩=1 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅0⟩=x → ¬1=0))
(∀x. ⟨x⋅0⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅0⟩=x → ¬1=0))
(∀x. ⟨x⋅0⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅1⟩=0 → ¬1=0))
(∀x. ⟨x⋅1⟩=0 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅1⟩=1 → ¬1=0))
(∀x. ⟨x⋅1⟩=1 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅1⟩=x → ¬1=0))
(∀x. ⟨x⋅1⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅1⟩=x → ¬1=0))
(∀x. ⟨x⋅1⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅x⟩=0 → ¬1=0))
(∀x. ⟨x⋅x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅x⟩=0 → ¬1=0))
(∀x. ⟨x⋅x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅x⟩=1 → ¬1=0))
(∀x. ⟨x⋅x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅x⟩=1 → ¬1=0))
(∀x. ⟨x⋅x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅x⟩=x → ¬1=0))
(∀x. ⟨x⋅x⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅x⟩=x → ¬1=0))
(∀x. ⟨x⋅x⟩=x → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅x⟩=x → ¬1=0))
(∀x. ⟨x⋅x⟩=x → ¬1=0)
(¬1=0 → (∀z. 0<z → ¬1=0))
(∀z. 0<z → ¬1=0)
(¬1=0 → (∀x. 0<⟨0+x⟩ → ¬1=0))
(∀x. 0<⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. 0<⟨1+x⟩ → ¬1=0))
(∀x. 0<⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. 0<⟨x+0⟩ → ¬1=0))
(∀x. 0<⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. 0<⟨x+1⟩ → ¬1=0))
(∀x. 0<⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. 0<⟨x+x⟩ → ¬1=0))
(∀x. 0<⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. 0<⟨x+x⟩ → ¬1=0))
(∀x. 0<⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. 0<⟨0⋅x⟩ → ¬1=0))
(∀x. 0<⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. 0<⟨1⋅x⟩ → ¬1=0))
(∀x. 0<⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. 0<⟨x⋅0⟩ → ¬1=0))
(∀x. 0<⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. 0<⟨x⋅1⟩ → ¬1=0))
(∀x. 0<⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. 0<⟨x⋅x⟩ → ¬1=0))
(∀x. 0<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. 0<⟨x⋅x⟩ → ¬1=0))
(∀x. 0<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀z. 1<z → ¬1=0))
(∀z. 1<z → ¬1=0)
(¬1=0 → (∀x. 1<⟨0+x⟩ → ¬1=0))
(∀x. 1<⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. 1<⟨1+x⟩ → ¬1=0))
(∀x. 1<⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. 1<⟨x+0⟩ → ¬1=0))
(∀x. 1<⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. 1<⟨x+1⟩ → ¬1=0))
(∀x. 1<⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. 1<⟨x+x⟩ → ¬1=0))
(∀x. 1<⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. 1<⟨x+x⟩ → ¬1=0))
(∀x. 1<⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. 1<⟨0⋅x⟩ → ¬1=0))
(∀x. 1<⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. 1<⟨1⋅x⟩ → ¬1=0))
(∀x. 1<⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. 1<⟨x⋅0⟩ → ¬1=0))
(∀x. 1<⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. 1<⟨x⋅1⟩ → ¬1=0))
(∀x. 1<⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. 1<⟨x⋅x⟩ → ¬1=0))
(∀x. 1<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. 1<⟨x⋅x⟩ → ¬1=0))
(∀x. 1<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨0+0⟩ → ¬1=0))
(∀x. x<⟨0+0⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨0+1⟩ → ¬1=0))
(∀x. x<⟨0+1⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨0+x⟩ → ¬1=0))
(∀x. x<⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨0+x⟩ → ¬1=0))
(∀x. x<⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨1+0⟩ → ¬1=0))
(∀x. x<⟨1+0⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨1+1⟩ → ¬1=0))
(∀x. x<⟨1+1⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨1+x⟩ → ¬1=0))
(∀x. x<⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨1+x⟩ → ¬1=0))
(∀x. x<⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨x+0⟩ → ¬1=0))
(∀x. x<⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨x+0⟩ → ¬1=0))
(∀x. x<⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨x+1⟩ → ¬1=0))
(∀x. x<⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨x+1⟩ → ¬1=0))
(∀x. x<⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨x+x⟩ → ¬1=0))
(∀x. x<⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨x+x⟩ → ¬1=0))
(∀x. x<⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨x+x⟩ → ¬1=0))
(∀x. x<⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨0⋅0⟩ → ¬1=0))
(∀x. x<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨0⋅1⟩ → ¬1=0))
(∀x. x<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨0⋅x⟩ → ¬1=0))
(∀x. x<⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨0⋅x⟩ → ¬1=0))
(∀x. x<⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨1⋅0⟩ → ¬1=0))
(∀x. x<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨1⋅1⟩ → ¬1=0))
(∀x. x<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨1⋅x⟩ → ¬1=0))
(∀x. x<⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨1⋅x⟩ → ¬1=0))
(∀x. x<⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨x⋅0⟩ → ¬1=0))
(∀x. x<⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨x⋅0⟩ → ¬1=0))
(∀x. x<⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨x⋅1⟩ → ¬1=0))
(∀x. x<⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨x⋅1⟩ → ¬1=0))
(∀x. x<⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨x⋅x⟩ → ¬1=0))
(∀x. x<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨x⋅x⟩ → ¬1=0))
(∀x. x<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. x<⟨x⋅x⟩ → ¬1=0))
(∀x. x<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀y. y<y → ¬1=0))
(∀y. y<y → ¬1=0)
(¬1=0 → (∀y. y<y → ¬1=0))
(∀y. y<y → ¬1=0)
(¬1=0 → (∀z. z<0 → ¬1=0))
(∀z. z<0 → ¬1=0)
(¬1=0 → (∀z. z<1 → ¬1=0))
(∀z. z<1 → ¬1=0)
(¬1=0 → (∀x. ⟨0+0⟩<x → ¬1=0))
(∀x. ⟨0+0⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨0+1⟩<x → ¬1=0))
(∀x. ⟨0+1⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨0+x⟩<0 → ¬1=0))
(∀x. ⟨0+x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ⟨0+x⟩<1 → ¬1=0))
(∀x. ⟨0+x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ⟨0+x⟩<x → ¬1=0))
(∀x. ⟨0+x⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨0+x⟩<x → ¬1=0))
(∀x. ⟨0+x⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨1+0⟩<x → ¬1=0))
(∀x. ⟨1+0⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨1+1⟩<x → ¬1=0))
(∀x. ⟨1+1⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨1+x⟩<0 → ¬1=0))
(∀x. ⟨1+x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ⟨1+x⟩<1 → ¬1=0))
(∀x. ⟨1+x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ⟨1+x⟩<x → ¬1=0))
(∀x. ⟨1+x⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨1+x⟩<x → ¬1=0))
(∀x. ⟨1+x⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨x+0⟩<0 → ¬1=0))
(∀x. ⟨x+0⟩<0 → ¬1=0)
(¬1=0 → (∀x. ⟨x+0⟩<1 → ¬1=0))
(∀x. ⟨x+0⟩<1 → ¬1=0)
(¬1=0 → (∀x. ⟨x+0⟩<x → ¬1=0))
(∀x. ⟨x+0⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨x+0⟩<x → ¬1=0))
(∀x. ⟨x+0⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨x+1⟩<0 → ¬1=0))
(∀x. ⟨x+1⟩<0 → ¬1=0)
(¬1=0 → (∀x. ⟨x+1⟩<1 → ¬1=0))
(∀x. ⟨x+1⟩<1 → ¬1=0)
(¬1=0 → (∀x. ⟨x+1⟩<x → ¬1=0))
(∀x. ⟨x+1⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨x+1⟩<x → ¬1=0))
(∀x. ⟨x+1⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨x+x⟩<0 → ¬1=0))
(∀x. ⟨x+x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ⟨x+x⟩<0 → ¬1=0))
(∀x. ⟨x+x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ⟨x+x⟩<1 → ¬1=0))
(∀x. ⟨x+x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ⟨x+x⟩<1 → ¬1=0))
(∀x. ⟨x+x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ⟨x+x⟩<x → ¬1=0))
(∀x. ⟨x+x⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨x+x⟩<x → ¬1=0))
(∀x. ⟨x+x⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨x+x⟩<x → ¬1=0))
(∀x. ⟨x+x⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨0⋅0⟩<x → ¬1=0))
(∀x. ⟨0⋅0⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨0⋅1⟩<x → ¬1=0))
(∀x. ⟨0⋅1⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨0⋅x⟩<0 → ¬1=0))
(∀x. ⟨0⋅x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ⟨0⋅x⟩<1 → ¬1=0))
(∀x. ⟨0⋅x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ⟨0⋅x⟩<x → ¬1=0))
(∀x. ⟨0⋅x⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨0⋅x⟩<x → ¬1=0))
(∀x. ⟨0⋅x⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨1⋅0⟩<x → ¬1=0))
(∀x. ⟨1⋅0⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨1⋅1⟩<x → ¬1=0))
(∀x. ⟨1⋅1⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨1⋅x⟩<0 → ¬1=0))
(∀x. ⟨1⋅x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ⟨1⋅x⟩<1 → ¬1=0))
(∀x. ⟨1⋅x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ⟨1⋅x⟩<x → ¬1=0))
(∀x. ⟨1⋅x⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨1⋅x⟩<x → ¬1=0))
(∀x. ⟨1⋅x⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅0⟩<0 → ¬1=0))
(∀x. ⟨x⋅0⟩<0 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅0⟩<1 → ¬1=0))
(∀x. ⟨x⋅0⟩<1 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅0⟩<x → ¬1=0))
(∀x. ⟨x⋅0⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅0⟩<x → ¬1=0))
(∀x. ⟨x⋅0⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅1⟩<0 → ¬1=0))
(∀x. ⟨x⋅1⟩<0 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅1⟩<1 → ¬1=0))
(∀x. ⟨x⋅1⟩<1 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅1⟩<x → ¬1=0))
(∀x. ⟨x⋅1⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅1⟩<x → ¬1=0))
(∀x. ⟨x⋅1⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅x⟩<0 → ¬1=0))
(∀x. ⟨x⋅x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅x⟩<0 → ¬1=0))
(∀x. ⟨x⋅x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅x⟩<1 → ¬1=0))
(∀x. ⟨x⋅x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅x⟩<1 → ¬1=0))
(∀x. ⟨x⋅x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅x⟩<x → ¬1=0))
(∀x. ⟨x⋅x⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅x⟩<x → ¬1=0))
(∀x. ⟨x⋅x⟩<x → ¬1=0)
(¬1=0 → (∀x. ⟨x⋅x⟩<x → ¬1=0))
(∀x. ⟨x⋅x⟩<x → ¬1=0)
(¬1=0 → (∀y. ¬0=y → ¬1=0))
(∀y. ¬0=y → ¬1=0)
(¬1=0 → (∀y. ¬1=y → ¬1=0))
(∀y. ¬1=y → ¬1=0)
(¬1=0 → (∀y. ¬y=0 → ¬1=0))
(∀y. ¬y=0 → ¬1=0)
(¬1=0 → (∀y. ¬y=1 → ¬1=0))
(∀y. ¬y=1 → ¬1=0)
(¬1=0 → (∀y. ¬0<y → ¬1=0))
(∀y. ¬0<y → ¬1=0)
(¬1=0 → (∀y. ¬1<y → ¬1=0))
(∀y. ¬1<y → ¬1=0)
(¬1=0 → (∀y. ¬y<0 → ¬1=0))
(∀y. ¬y<0 → ¬1=0)
(¬1=0 → (∀y. ¬y<1 → ¬1=0))
(∀y. ¬y<1 → ¬1=0)
(¬1=0 → (∀x. ¬¬0=x → ¬1=0))
(∀x. ¬¬0=x → ¬1=0)
(¬1=0 → (∀x. ¬¬1=x → ¬1=0))
(∀x. ¬¬1=x → ¬1=0)
(¬1=0 → (∀x. ¬¬x=0 → ¬1=0))
(∀x. ¬¬x=0 → ¬1=0)
(¬1=0 → (∀x. ¬¬x=1 → ¬1=0))
(∀x. ¬¬x=1 → ¬1=0)
(¬1=0 → (∀x. ¬¬x=x → ¬1=0))
(∀x. ¬¬x=x → ¬1=0)
(¬1=0 → (∀x. ¬¬x=x → ¬1=0))
(∀x. ¬¬x=x → ¬1=0)
(¬1=0 → (∀x. ¬¬0<x → ¬1=0))
(∀x. ¬¬0<x → ¬1=0)
(¬1=0 → (∀x. ¬¬1<x → ¬1=0))
(∀x. ¬¬1<x → ¬1=0)
(¬1=0 → (∀x. ¬¬x<0 → ¬1=0))
(∀x. ¬¬x<0 → ¬1=0)
(¬1=0 → (∀x. ¬¬x<1 → ¬1=0))
(∀x. ¬¬x<1 → ¬1=0)
(¬1=0 → (∀x. ¬¬x<x → ¬1=0))
(∀x. ¬¬x<x → ¬1=0)
(¬1=0 → (∀x. ¬¬x<x → ¬1=0))
(∀x. ¬¬x<x → ¬1=0)
(¬1=0 → (∀y. ∀x. x=y → ¬1=0))
(∀y. ∀x. x=y → ¬1=0)
(¬1=0 → (∀x. ∀y. x=y → ¬1=0))
(∀x. ∀y. x=y → ¬1=0)
(¬1=0 → (∀x. ∀y. y=x → ¬1=0))
(∀x. ∀y. y=x → ¬1=0)
(¬1=0 → (∀y. ∀x. y=x → ¬1=0))
(∀y. ∀x. y=x → ¬1=0)
(¬1=0 → (∀y. ∀x. x<y → ¬1=0))
(∀y. ∀x. x<y → ¬1=0)
(¬1=0 → (∀x. ∀y. x<y → ¬1=0))
(∀x. ∀y. x<y → ¬1=0)
(¬1=0 → (∀x. ∀y. y<x → ¬1=0))
(∀x. ∀y. y<x → ¬1=0)
(¬1=0 → (∀y. ∀x. y<x → ¬1=0))
(∀y. ∀x. y<x → ¬1=0)
(¬1=1 → (¬0=⟨0+0⟩ → ¬1=1))
(¬1=1 → (¬0=⟨0+1⟩ → ¬1=1))
(¬1=1 → (¬0=⟨1+0⟩ → ¬1=1))
(¬1=1 → (¬0=⟨1+1⟩ → ¬1=1))
(¬1=1 → (¬0=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (¬0=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (¬0=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (¬0=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (¬1=⟨0+0⟩ → ¬1=1))
(¬1=1 → (¬1=⟨0+1⟩ → ¬1=1))
(¬1=1 → (¬1=⟨1+0⟩ → ¬1=1))
(¬1=1 → (¬1=⟨1+1⟩ → ¬1=1))
(¬1=1 → (¬1=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (¬1=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (¬1=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (¬1=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (¬⟨0+0⟩=0 → ¬1=1))
(¬1=1 → (¬⟨0+0⟩=1 → ¬1=1))
(¬1=1 → (¬⟨0+1⟩=0 → ¬1=1))
(¬1=1 → (¬⟨0+1⟩=1 → ¬1=1))
(¬1=1 → (¬⟨1+0⟩=0 → ¬1=1))
(¬1=1 → (¬⟨1+0⟩=1 → ¬1=1))
(¬1=1 → (¬⟨1+1⟩=0 → ¬1=1))
(¬1=1 → (¬⟨1+1⟩=1 → ¬1=1))
(¬1=1 → (¬⟨0⋅0⟩=0 → ¬1=1))
(¬1=1 → (¬⟨0⋅0⟩=1 → ¬1=1))
(¬1=1 → (¬⟨0⋅1⟩=0 → ¬1=1))
(¬1=1 → (¬⟨0⋅1⟩=1 → ¬1=1))
(¬1=1 → (¬⟨1⋅0⟩=0 → ¬1=1))
(¬1=1 → (¬⟨1⋅0⟩=1 → ¬1=1))
(¬1=1 → (¬⟨1⋅1⟩=0 → ¬1=1))
(¬1=1 → (¬⟨1⋅1⟩=1 → ¬1=1))
(¬1=1 → (¬0<⟨0+0⟩ → ¬1=1))
(¬1=1 → (¬0<⟨0+1⟩ → ¬1=1))
(¬1=1 → (¬0<⟨1+0⟩ → ¬1=1))
(¬1=1 → (¬0<⟨1+1⟩ → ¬1=1))
(¬1=1 → (¬0<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (¬0<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (¬0<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (¬0<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (¬1<⟨0+0⟩ → ¬1=1))
(¬1=1 → (¬1<⟨0+1⟩ → ¬1=1))
(¬1=1 → (¬1<⟨1+0⟩ → ¬1=1))
(¬1=1 → (¬1<⟨1+1⟩ → ¬1=1))
(¬1=1 → (¬1<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (¬1<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (¬1<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (¬1<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (¬⟨0+0⟩<0 → ¬1=1))
(¬1=1 → (¬⟨0+0⟩<1 → ¬1=1))
(¬1=1 → (¬⟨0+1⟩<0 → ¬1=1))
(¬1=1 → (¬⟨0+1⟩<1 → ¬1=1))
(¬1=1 → (¬⟨1+0⟩<0 → ¬1=1))
(¬1=1 → (¬⟨1+0⟩<1 → ¬1=1))
(¬1=1 → (¬⟨1+1⟩<0 → ¬1=1))
(¬1=1 → (¬⟨1+1⟩<1 → ¬1=1))
(¬1=1 → (¬⟨0⋅0⟩<0 → ¬1=1))
(¬1=1 → (¬⟨0⋅0⟩<1 → ¬1=1))
(¬1=1 → (¬⟨0⋅1⟩<0 → ¬1=1))
(¬1=1 → (¬⟨0⋅1⟩<1 → ¬1=1))
(¬1=1 → (¬⟨1⋅0⟩<0 → ¬1=1))
(¬1=1 → (¬⟨1⋅0⟩<1 → ¬1=1))
(¬1=1 → (¬⟨1⋅1⟩<0 → ¬1=1))
(¬1=1 → (¬⟨1⋅1⟩<1 → ¬1=1))
(¬1=1 → (¬¬¬0=0 → ¬1=1))
(¬1=1 → (¬¬¬0=1 → ¬1=1))
(¬1=1 → (¬¬¬1=0 → ¬1=1))
(¬1=1 → (¬¬¬1=1 → ¬1=1))
(¬1=1 → (¬¬¬0<0 → ¬1=1))
(¬1=1 → (¬¬¬0<1 → ¬1=1))
(¬1=1 → (¬¬¬1<0 → ¬1=1))
(¬1=1 → (¬¬¬1<1 → ¬1=1))
(¬1=1 → (¬¬∀x. 0=x → ¬1=1))
(¬1=1 → (¬¬∀x. 1=x → ¬1=1))
(¬1=1 → (¬¬∀x. x=0 → ¬1=1))
(¬1=1 → (¬¬∀x. x=1 → ¬1=1))
(¬1=1 → (¬¬∀x. x=x → ¬1=1))
(¬1=1 → (¬¬∀x. x=x → ¬1=1))
(¬1=1 → (¬¬∀x. 0<x → ¬1=1))
(¬1=1 → (¬¬∀x. 1<x → ¬1=1))
(¬1=1 → (¬¬∀x. x<0 → ¬1=1))
(¬1=1 → (¬¬∀x. x<1 → ¬1=1))
(¬1=1 → (¬¬∀x. x<x → ¬1=1))
(¬1=1 → (¬¬∀x. x<x → ¬1=1))
(¬1=1 → (¬∀y. 0=y → ¬1=1))
(¬1=1 → (¬∀y. 1=y → ¬1=1))
(¬1=1 → (¬∀y. y=0 → ¬1=1))
(¬1=1 → (¬∀y. y=1 → ¬1=1))
(¬1=1 → (¬∀y. 0<y → ¬1=1))
(¬1=1 → (¬∀y. 1<y → ¬1=1))
(¬1=1 → (¬∀y. y<0 → ¬1=1))
(¬1=1 → (¬∀y. y<1 → ¬1=1))
(¬1=1 → (¬∀x. ¬0=x → ¬1=1))
(¬1=1 → (¬∀x. ¬1=x → ¬1=1))
(¬1=1 → (¬∀x. ¬x=0 → ¬1=1))
(¬1=1 → (¬∀x. ¬x=1 → ¬1=1))
(¬1=1 → (¬∀x. ¬x=x → ¬1=1))
(¬1=1 → (¬∀x. ¬x=x → ¬1=1))
(¬1=1 → (¬∀x. ¬0<x → ¬1=1))
(¬1=1 → (¬∀x. ¬1<x → ¬1=1))
(¬1=1 → (¬∀x. ¬x<0 → ¬1=1))
(¬1=1 → (¬∀x. ¬x<1 → ¬1=1))
(¬1=1 → (¬∀x. ¬x<x → ¬1=1))
(¬1=1 → (¬∀x. ¬x<x → ¬1=1))
(¬1=1 → (∀z. 0=z → ¬1=1))
(¬1=1 → (∀x. 0=⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. 0=⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. 0=⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. 0=⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. 0=⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. 0=⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. 0=⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. 0=⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. 0=⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. 0=⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. 0=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. 0=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀z. 1=z → ¬1=1))
(¬1=1 → (∀x. 1=⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. 1=⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. 1=⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. 1=⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. 1=⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. 1=⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. 1=⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. 1=⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. 1=⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. 1=⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. 1=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. 1=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨0+0⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨0+1⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨1+0⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨1+1⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. x=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀y. y=y → ¬1=1))
(¬1=1 → (∀y. y=y → ¬1=1))
(¬1=1 → (∀z. z=0 → ¬1=1))
(¬1=1 → (∀z. z=1 → ¬1=1))
(¬1=1 → (∀x. ⟨0+0⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨0+1⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨0+x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ⟨0+x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ⟨0+x⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨0+x⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨1+0⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨1+1⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨1+x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ⟨1+x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ⟨1+x⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨1+x⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨x+0⟩=0 → ¬1=1))
(¬1=1 → (∀x. ⟨x+0⟩=1 → ¬1=1))
(¬1=1 → (∀x. ⟨x+0⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨x+0⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨x+1⟩=0 → ¬1=1))
(¬1=1 → (∀x. ⟨x+1⟩=1 → ¬1=1))
(¬1=1 → (∀x. ⟨x+1⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨x+1⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨x+x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ⟨x+x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ⟨x+x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ⟨x+x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ⟨x+x⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨x+x⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨x+x⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨0⋅0⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨0⋅1⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨0⋅x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ⟨0⋅x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ⟨0⋅x⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨0⋅x⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨1⋅0⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨1⋅1⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨1⋅x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ⟨1⋅x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ⟨1⋅x⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨1⋅x⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅0⟩=0 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅0⟩=1 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅0⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅0⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅1⟩=0 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅1⟩=1 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅1⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅1⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅x⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅x⟩=x → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅x⟩=x → ¬1=1))
(¬1=1 → (∀z. 0<z → ¬1=1))
(¬1=1 → (∀x. 0<⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. 0<⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. 0<⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. 0<⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. 0<⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. 0<⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. 0<⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. 0<⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. 0<⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. 0<⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. 0<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. 0<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀z. 1<z → ¬1=1))
(¬1=1 → (∀x. 1<⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. 1<⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. 1<⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. 1<⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. 1<⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. 1<⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. 1<⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. 1<⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. 1<⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. 1<⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. 1<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. 1<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨0+0⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨0+1⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨1+0⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨1+1⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. x<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀y. y<y → ¬1=1))
(¬1=1 → (∀y. y<y → ¬1=1))
(¬1=1 → (∀z. z<0 → ¬1=1))
(¬1=1 → (∀z. z<1 → ¬1=1))
(¬1=1 → (∀x. ⟨0+0⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨0+1⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨0+x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ⟨0+x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ⟨0+x⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨0+x⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨1+0⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨1+1⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨1+x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ⟨1+x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ⟨1+x⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨1+x⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨x+0⟩<0 → ¬1=1))
(¬1=1 → (∀x. ⟨x+0⟩<1 → ¬1=1))
(¬1=1 → (∀x. ⟨x+0⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨x+0⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨x+1⟩<0 → ¬1=1))
(¬1=1 → (∀x. ⟨x+1⟩<1 → ¬1=1))
(¬1=1 → (∀x. ⟨x+1⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨x+1⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨x+x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ⟨x+x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ⟨x+x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ⟨x+x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ⟨x+x⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨x+x⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨x+x⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨0⋅0⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨0⋅1⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨0⋅x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ⟨0⋅x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ⟨0⋅x⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨0⋅x⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨1⋅0⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨1⋅1⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨1⋅x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ⟨1⋅x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ⟨1⋅x⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨1⋅x⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅0⟩<0 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅0⟩<1 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅0⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅0⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅1⟩<0 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅1⟩<1 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅1⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅1⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅x⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅x⟩<x → ¬1=1))
(¬1=1 → (∀x. ⟨x⋅x⟩<x → ¬1=1))
(¬1=1 → (∀y. ¬0=y → ¬1=1))
(¬1=1 → (∀y. ¬1=y → ¬1=1))
(¬1=1 → (∀y. ¬y=0 → ¬1=1))
(¬1=1 → (∀y. ¬y=1 → ¬1=1))
(¬1=1 → (∀y. ¬0<y → ¬1=1))
(¬1=1 → (∀y. ¬1<y → ¬1=1))
(¬1=1 → (∀y. ¬y<0 → ¬1=1))
(¬1=1 → (∀y. ¬y<1 → ¬1=1))
(¬1=1 → (∀x. ¬¬0=x → ¬1=1))
(¬1=1 → (∀x. ¬¬1=x → ¬1=1))
(¬1=1 → (∀x. ¬¬x=0 → ¬1=1))
(¬1=1 → (∀x. ¬¬x=1 → ¬1=1))
(¬1=1 → (∀x. ¬¬x=x → ¬1=1))
(¬1=1 → (∀x. ¬¬x=x → ¬1=1))
(¬1=1 → (∀x. ¬¬0<x → ¬1=1))
(¬1=1 → (∀x. ¬¬1<x → ¬1=1))
(¬1=1 → (∀x. ¬¬x<0 → ¬1=1))
(¬1=1 → (∀x. ¬¬x<1 → ¬1=1))
(¬1=1 → (∀x. ¬¬x<x → ¬1=1))
(¬1=1 → (∀x. ¬¬x<x → ¬1=1))
(¬1=1 → (∀y. ∀x. x=y → ¬1=1))
(¬1=1 → (∀x. ∀y. x=y → ¬1=1))
(¬1=1 → (∀x. ∀y. y=x → ¬1=1))
(¬1=1 → (∀y. ∀x. y=x → ¬1=1))
(¬1=1 → (∀y. ∀x. x<y → ¬1=1))
(¬1=1 → (∀x. ∀y. x<y → ¬1=1))
(¬1=1 → (∀x. ∀y. y<x → ¬1=1))
(¬1=1 → (∀y. ∀x. y<x → ¬1=1))
(¬0<0 → (¬0=⟨0+0⟩ → ¬0<0))
(¬0<0 → (¬0=⟨0+1⟩ → ¬0<0))
(¬0<0 → (¬0=⟨1+0⟩ → ¬0<0))
(¬0<0 → (¬0=⟨1+1⟩ → ¬0<0))
(¬0<0 → (¬0=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (¬0=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (¬0=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (¬0=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (¬1=⟨0+0⟩ → ¬0<0))
(¬0<0 → (¬1=⟨0+1⟩ → ¬0<0))
(¬0<0 → (¬1=⟨1+0⟩ → ¬0<0))
(¬0<0 → (¬1=⟨1+1⟩ → ¬0<0))
(¬0<0 → (¬1=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (¬1=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (¬1=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (¬1=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (¬⟨0+0⟩=0 → ¬0<0))
(¬0<0 → (¬⟨0+0⟩=1 → ¬0<0))
(¬0<0 → (¬⟨0+1⟩=0 → ¬0<0))
(¬0<0 → (¬⟨0+1⟩=1 → ¬0<0))
(¬0<0 → (¬⟨1+0⟩=0 → ¬0<0))
(¬0<0 → (¬⟨1+0⟩=1 → ¬0<0))
(¬0<0 → (¬⟨1+1⟩=0 → ¬0<0))
(¬0<0 → (¬⟨1+1⟩=1 → ¬0<0))
(¬0<0 → (¬⟨0⋅0⟩=0 → ¬0<0))
(¬0<0 → (¬⟨0⋅0⟩=1 → ¬0<0))
(¬0<0 → (¬⟨0⋅1⟩=0 → ¬0<0))
(¬0<0 → (¬⟨0⋅1⟩=1 → ¬0<0))
(¬0<0 → (¬⟨1⋅0⟩=0 → ¬0<0))
(¬0<0 → (¬⟨1⋅0⟩=1 → ¬0<0))
(¬0<0 → (¬⟨1⋅1⟩=0 → ¬0<0))
(¬0<0 → (¬⟨1⋅1⟩=1 → ¬0<0))
(¬0<0 → (¬0<⟨0+0⟩ → ¬0<0))
(¬0<0 → (¬0<⟨0+1⟩ → ¬0<0))
(¬0<0 → (¬0<⟨1+0⟩ → ¬0<0))
(¬0<0 → (¬0<⟨1+1⟩ → ¬0<0))
(¬0<0 → (¬0<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (¬0<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (¬0<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (¬0<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (¬1<⟨0+0⟩ → ¬0<0))
(¬0<0 → (¬1<⟨0+1⟩ → ¬0<0))
(¬0<0 → (¬1<⟨1+0⟩ → ¬0<0))
(¬0<0 → (¬1<⟨1+1⟩ → ¬0<0))
(¬0<0 → (¬1<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (¬1<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (¬1<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (¬1<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (¬⟨0+0⟩<0 → ¬0<0))
(¬0<0 → (¬⟨0+0⟩<1 → ¬0<0))
(¬0<0 → (¬⟨0+1⟩<0 → ¬0<0))
(¬0<0 → (¬⟨0+1⟩<1 → ¬0<0))
(¬0<0 → (¬⟨1+0⟩<0 → ¬0<0))
(¬0<0 → (¬⟨1+0⟩<1 → ¬0<0))
(¬0<0 → (¬⟨1+1⟩<0 → ¬0<0))
(¬0<0 → (¬⟨1+1⟩<1 → ¬0<0))
(¬0<0 → (¬⟨0⋅0⟩<0 → ¬0<0))
(¬0<0 → (¬⟨0⋅0⟩<1 → ¬0<0))
(¬0<0 → (¬⟨0⋅1⟩<0 → ¬0<0))
(¬0<0 → (¬⟨0⋅1⟩<1 → ¬0<0))
(¬0<0 → (¬⟨1⋅0⟩<0 → ¬0<0))
(¬0<0 → (¬⟨1⋅0⟩<1 → ¬0<0))
(¬0<0 → (¬⟨1⋅1⟩<0 → ¬0<0))
(¬0<0 → (¬⟨1⋅1⟩<1 → ¬0<0))
(¬0<0 → (¬¬¬0=0 → ¬0<0))
(¬0<0 → (¬¬¬0=1 → ¬0<0))
(¬0<0 → (¬¬¬1=0 → ¬0<0))
(¬0<0 → (¬¬¬1=1 → ¬0<0))
(¬0<0 → (¬¬¬0<0 → ¬0<0))
(¬0<0 → (¬¬¬0<1 → ¬0<0))
(¬0<0 → (¬¬¬1<0 → ¬0<0))
(¬0<0 → (¬¬¬1<1 → ¬0<0))
(¬0<0 → (¬¬∀x. 0=x → ¬0<0))
(¬0<0 → (¬¬∀x. 1=x → ¬0<0))
(¬0<0 → (¬¬∀x. x=0 → ¬0<0))
(¬0<0 → (¬¬∀x. x=1 → ¬0<0))
(¬0<0 → (¬¬∀x. x=x → ¬0<0))
(¬0<0 → (¬¬∀x. x=x → ¬0<0))
(¬0<0 → (¬¬∀x. 0<x → ¬0<0))
(¬0<0 → (¬¬∀x. 1<x → ¬0<0))
(¬0<0 → (¬¬∀x. x<0 → ¬0<0))
(¬0<0 → (¬¬∀x. x<1 → ¬0<0))
(¬0<0 → (¬¬∀x. x<x → ¬0<0))
(¬0<0 → (¬¬∀x. x<x → ¬0<0))
(¬0<0 → (¬∀y. 0=y → ¬0<0))
(¬0<0 → (¬∀y. 1=y → ¬0<0))
(¬0<0 → (¬∀y. y=0 → ¬0<0))
(¬0<0 → (¬∀y. y=1 → ¬0<0))
(¬0<0 → (¬∀y. 0<y → ¬0<0))
(¬0<0 → (¬∀y. 1<y → ¬0<0))
(¬0<0 → (¬∀y. y<0 → ¬0<0))
(¬0<0 → (¬∀y. y<1 → ¬0<0))
(¬0<0 → (¬∀x. ¬0=x → ¬0<0))
(¬0<0 → (¬∀x. ¬1=x → ¬0<0))
(¬0<0 → (¬∀x. ¬x=0 → ¬0<0))
(¬0<0 → (¬∀x. ¬x=1 → ¬0<0))
(¬0<0 → (¬∀x. ¬x=x → ¬0<0))
(¬0<0 → (¬∀x. ¬x=x → ¬0<0))
(¬0<0 → (¬∀x. ¬0<x → ¬0<0))
(¬0<0 → (¬∀x. ¬1<x → ¬0<0))
(¬0<0 → (¬∀x. ¬x<0 → ¬0<0))
(¬0<0 → (¬∀x. ¬x<1 → ¬0<0))
(¬0<0 → (¬∀x. ¬x<x → ¬0<0))
(¬0<0 → (¬∀x. ¬x<x → ¬0<0))
(¬0<0 → (∀z. 0=z → ¬0<0))
(¬0<0 → (∀x. 0=⟨0+x⟩ → ¬0<0))
(¬0<0 → (∀x. 0=⟨1+x⟩ → ¬0<0))
(¬0<0 → (∀x. 0=⟨x+0⟩ → ¬0<0))
(¬0<0 → (∀x. 0=⟨x+1⟩ → ¬0<0))
(¬0<0 → (∀x. 0=⟨x+x⟩ → ¬0<0))
(¬0<0 → (∀x. 0=⟨x+x⟩ → ¬0<0))
(¬0<0 → (∀x. 0=⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. 0=⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. 0=⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (∀x. 0=⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (∀x. 0=⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. 0=⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (∀z. 1=z → ¬0<0))
(¬0<0 → (∀x. 1=⟨0+x⟩ → ¬0<0))
(¬0<0 → (∀x. 1=⟨1+x⟩ → ¬0<0))
(¬0<0 → (∀x. 1=⟨x+0⟩ → ¬0<0))
(¬0<0 → (∀x. 1=⟨x+1⟩ → ¬0<0))
(¬0<0 → (∀x. 1=⟨x+x⟩ → ¬0<0))
(¬0<0 → (∀x. 1=⟨x+x⟩ → ¬0<0))
(¬0<0 → (∀x. 1=⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. 1=⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. 1=⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (∀x. 1=⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (∀x. 1=⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. 1=⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨0+0⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨0+1⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨0+x⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨0+x⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨1+0⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨1+1⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨1+x⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨1+x⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨x+0⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨x+0⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨x+1⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨x+1⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨x+x⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨x+x⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨x+x⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. x=⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (∀y. y=y → ¬0<0))
(¬0<0 → (∀y. y=y → ¬0<0))
(¬0<0 → (∀z. z=0 → ¬0<0))
(¬0<0 → (∀z. z=1 → ¬0<0))
(¬0<0 → (∀x. ⟨0+0⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨0+1⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨0+x⟩=0 → ¬0<0))
(¬0<0 → (∀x. ⟨0+x⟩=1 → ¬0<0))
(¬0<0 → (∀x. ⟨0+x⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨0+x⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨1+0⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨1+1⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨1+x⟩=0 → ¬0<0))
(¬0<0 → (∀x. ⟨1+x⟩=1 → ¬0<0))
(¬0<0 → (∀x. ⟨1+x⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨1+x⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨x+0⟩=0 → ¬0<0))
(¬0<0 → (∀x. ⟨x+0⟩=1 → ¬0<0))
(¬0<0 → (∀x. ⟨x+0⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨x+0⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨x+1⟩=0 → ¬0<0))
(¬0<0 → (∀x. ⟨x+1⟩=1 → ¬0<0))
(¬0<0 → (∀x. ⟨x+1⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨x+1⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨x+x⟩=0 → ¬0<0))
(¬0<0 → (∀x. ⟨x+x⟩=0 → ¬0<0))
(¬0<0 → (∀x. ⟨x+x⟩=1 → ¬0<0))
(¬0<0 → (∀x. ⟨x+x⟩=1 → ¬0<0))
(¬0<0 → (∀x. ⟨x+x⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨x+x⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨x+x⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨0⋅0⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨0⋅1⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨0⋅x⟩=0 → ¬0<0))
(¬0<0 → (∀x. ⟨0⋅x⟩=1 → ¬0<0))
(¬0<0 → (∀x. ⟨0⋅x⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨0⋅x⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨1⋅0⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨1⋅1⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨1⋅x⟩=0 → ¬0<0))
(¬0<0 → (∀x. ⟨1⋅x⟩=1 → ¬0<0))
(¬0<0 → (∀x. ⟨1⋅x⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨1⋅x⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅0⟩=0 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅0⟩=1 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅0⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅0⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅1⟩=0 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅1⟩=1 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅1⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅1⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅x⟩=0 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅x⟩=0 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅x⟩=1 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅x⟩=1 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅x⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅x⟩=x → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅x⟩=x → ¬0<0))
(¬0<0 → (∀z. 0<z → ¬0<0))
(¬0<0 → (∀x. 0<⟨0+x⟩ → ¬0<0))
(¬0<0 → (∀x. 0<⟨1+x⟩ → ¬0<0))
(¬0<0 → (∀x. 0<⟨x+0⟩ → ¬0<0))
(¬0<0 → (∀x. 0<⟨x+1⟩ → ¬0<0))
(¬0<0 → (∀x. 0<⟨x+x⟩ → ¬0<0))
(¬0<0 → (∀x. 0<⟨x+x⟩ → ¬0<0))
(¬0<0 → (∀x. 0<⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. 0<⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. 0<⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (∀x. 0<⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (∀x. 0<⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. 0<⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (∀z. 1<z → ¬0<0))
(¬0<0 → (∀x. 1<⟨0+x⟩ → ¬0<0))
(¬0<0 → (∀x. 1<⟨1+x⟩ → ¬0<0))
(¬0<0 → (∀x. 1<⟨x+0⟩ → ¬0<0))
(¬0<0 → (∀x. 1<⟨x+1⟩ → ¬0<0))
(¬0<0 → (∀x. 1<⟨x+x⟩ → ¬0<0))
(¬0<0 → (∀x. 1<⟨x+x⟩ → ¬0<0))
(¬0<0 → (∀x. 1<⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. 1<⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. 1<⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (∀x. 1<⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (∀x. 1<⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. 1<⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨0+0⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨0+1⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨0+x⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨0+x⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨1+0⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨1+1⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨1+x⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨1+x⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨x+0⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨x+0⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨x+1⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨x+1⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨x+x⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨x+x⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨x+x⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (∀x. x<⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (∀y. y<y → ¬0<0))
(¬0<0 → (∀y. y<y → ¬0<0))
(¬0<0 → (∀z. z<0 → ¬0<0))
(¬0<0 → (∀z. z<1 → ¬0<0))
(¬0<0 → (∀x. ⟨0+0⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨0+1⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨0+x⟩<0 → ¬0<0))
(¬0<0 → (∀x. ⟨0+x⟩<1 → ¬0<0))
(¬0<0 → (∀x. ⟨0+x⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨0+x⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨1+0⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨1+1⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨1+x⟩<0 → ¬0<0))
(¬0<0 → (∀x. ⟨1+x⟩<1 → ¬0<0))
(¬0<0 → (∀x. ⟨1+x⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨1+x⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨x+0⟩<0 → ¬0<0))
(¬0<0 → (∀x. ⟨x+0⟩<1 → ¬0<0))
(¬0<0 → (∀x. ⟨x+0⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨x+0⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨x+1⟩<0 → ¬0<0))
(¬0<0 → (∀x. ⟨x+1⟩<1 → ¬0<0))
(¬0<0 → (∀x. ⟨x+1⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨x+1⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨x+x⟩<0 → ¬0<0))
(¬0<0 → (∀x. ⟨x+x⟩<0 → ¬0<0))
(¬0<0 → (∀x. ⟨x+x⟩<1 → ¬0<0))
(¬0<0 → (∀x. ⟨x+x⟩<1 → ¬0<0))
(¬0<0 → (∀x. ⟨x+x⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨x+x⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨x+x⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨0⋅0⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨0⋅1⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨0⋅x⟩<0 → ¬0<0))
(¬0<0 → (∀x. ⟨0⋅x⟩<1 → ¬0<0))
(¬0<0 → (∀x. ⟨0⋅x⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨0⋅x⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨1⋅0⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨1⋅1⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨1⋅x⟩<0 → ¬0<0))
(¬0<0 → (∀x. ⟨1⋅x⟩<1 → ¬0<0))
(¬0<0 → (∀x. ⟨1⋅x⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨1⋅x⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅0⟩<0 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅0⟩<1 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅0⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅0⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅1⟩<0 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅1⟩<1 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅1⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅1⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅x⟩<0 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅x⟩<0 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅x⟩<1 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅x⟩<1 → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅x⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅x⟩<x → ¬0<0))
(¬0<0 → (∀x. ⟨x⋅x⟩<x → ¬0<0))
(¬0<0 → (∀y. ¬0=y → ¬0<0))
(¬0<0 → (∀y. ¬1=y → ¬0<0))
(¬0<0 → (∀y. ¬y=0 → ¬0<0))
(¬0<0 → (∀y. ¬y=1 → ¬0<0))
(¬0<0 → (∀y. ¬0<y → ¬0<0))
(¬0<0 → (∀y. ¬1<y → ¬0<0))
(¬0<0 → (∀y. ¬y<0 → ¬0<0))
(¬0<0 → (∀y. ¬y<1 → ¬0<0))
(¬0<0 → (∀x. ¬¬0=x → ¬0<0))
(¬0<0 → (∀x. ¬¬1=x → ¬0<0))
(¬0<0 → (∀x. ¬¬x=0 → ¬0<0))
(¬0<0 → (∀x. ¬¬x=1 → ¬0<0))
(¬0<0 → (∀x. ¬¬x=x → ¬0<0))
(¬0<0 → (∀x. ¬¬x=x → ¬0<0))
(¬0<0 → (∀x. ¬¬0<x → ¬0<0))
(¬0<0 → (∀x. ¬¬1<x → ¬0<0))
(¬0<0 → (∀x. ¬¬x<0 → ¬0<0))
(¬0<0 → (∀x. ¬¬x<1 → ¬0<0))
(¬0<0 → (∀x. ¬¬x<x → ¬0<0))
(¬0<0 → (∀x. ¬¬x<x → ¬0<0))
(¬0<0 → (∀y. ∀x. x=y → ¬0<0))
(¬0<0 → (∀x. ∀y. x=y → ¬0<0))
(¬0<0 → (∀x. ∀y. y=x → ¬0<0))
(¬0<0 → (∀y. ∀x. y=x → ¬0<0))
(¬0<0 → (∀y. ∀x. x<y → ¬0<0))
(¬0<0 → (∀x. ∀y. x<y → ¬0<0))
(¬0<0 → (∀x. ∀y. y<x → ¬0<0))
(¬0<0 → (∀y. ∀x. y<x → ¬0<0))
(¬0<1 → (¬0=⟨0+0⟩ → ¬0<1))
(¬0<1 → (¬0=⟨0+1⟩ → ¬0<1))
(¬0<1 → (¬0=⟨1+0⟩ → ¬0<1))
(¬0<1 → (¬0=⟨1+1⟩ → ¬0<1))
(¬0<1 → (¬0=⟨0⋅0⟩ → ¬0<1))
(¬0<1 → (¬0=⟨0⋅1⟩ → ¬0<1))
(¬0<1 → (¬0=⟨1⋅0⟩ → ¬0<1))
(¬0<1 → (¬0=⟨1⋅1⟩ → ¬0<1))
(¬0<1 → (¬1=⟨0+0⟩ → ¬0<1))
(¬0<1 → (¬1=⟨0+1⟩ → ¬0<1))
(¬0<1 → (¬1=⟨1+0⟩ → ¬0<1))
(¬0<1 → (¬1=⟨1+1⟩ → ¬0<1))
(¬0<1 → (¬1=⟨0⋅0⟩ → ¬0<1))
(¬0<1 → (¬1=⟨0⋅1⟩ → ¬0<1))
(¬0<1 → (¬1=⟨1⋅0⟩ → ¬0<1))
(¬0<1 → (¬1=⟨1⋅1⟩ → ¬0<1))
(¬0<1 → (¬⟨0+0⟩=0 → ¬0<1))
(¬0<1 → (¬⟨0+0⟩=1 → ¬0<1))
(¬0<1 → (¬⟨0+1⟩=0 → ¬0<1))
(¬0<1 → (¬⟨0+1⟩=1 → ¬0<1))
(¬0<1 → (¬⟨1+0⟩=0 → ¬0<1))
(¬0<1 → (¬⟨1+0⟩=1 → ¬0<1))
(¬0<1 → (¬⟨1+1⟩=0 → ¬0<1))
(¬0<1 → (¬⟨1+1⟩=1 → ¬0<1))
(¬0<1 → (¬⟨0⋅0⟩=0 → ¬0<1))
(¬0<1 → (¬⟨0⋅0⟩=1 → ¬0<1))
(¬0<1 → (¬⟨0⋅1⟩=0 → ¬0<1))
(¬0<1 → (¬⟨0⋅1⟩=1 → ¬0<1))
(¬0<1 → (¬⟨1⋅0⟩=0 → ¬0<1))
(¬0<1 → (¬⟨1⋅0⟩=1 → ¬0<1))
(¬0<1 → (¬⟨1⋅1⟩=0 → ¬0<1))
(¬0<1 → (¬⟨1⋅1⟩=1 → ¬0<1))
(¬0<1 → (¬0<⟨0+0⟩ → ¬0<1))
(¬0<1 → (¬0<⟨0+1⟩ → ¬0<1))
(¬0<1 → (¬0<⟨1+0⟩ → ¬0<1))
(¬0<1 → (¬0<⟨1+1⟩ → ¬0<1))
(¬0<1 → (¬0<⟨0⋅0⟩ → ¬0<1))
(¬0<1 → (¬0<⟨0⋅1⟩ → ¬0<1))
(¬0<1 → (¬0<⟨1⋅0⟩ → ¬0<1))
(¬0<1 → (¬0<⟨1⋅1⟩ → ¬0<1))
(¬0<1 → (¬1<⟨0+0⟩ → ¬0<1))
(¬0<1 → (¬1<⟨0+1⟩ → ¬0<1))
(¬0<1 → (¬1<⟨1+0⟩ → ¬0<1))
(¬0<1 → (¬1<⟨1+1⟩ → ¬0<1))
(¬0<1 → (¬1<⟨0⋅0⟩ → ¬0<1))
(¬0<1 → (¬1<⟨0⋅1⟩ → ¬0<1))
(¬0<1 → (¬1<⟨1⋅0⟩ → ¬0<1))
(¬0<1 → (¬1<⟨1⋅1⟩ → ¬0<1))
(¬0<1 → (¬⟨0+0⟩<0 → ¬0<1))
(¬0<1 → (¬⟨0+0⟩<1 → ¬0<1))
(¬0<1 → (¬⟨0+1⟩<0 → ¬0<1))
(¬0<1 → (¬⟨0+1⟩<1 → ¬0<1))
(¬0<1 → (¬⟨1+0⟩<0 → ¬0<1))
(¬0<1 → (¬⟨1+0⟩<1 → ¬0<1))
(¬0<1 → (¬⟨1+1⟩<0 → ¬0<1))
(¬0<1 → (¬⟨1+1⟩<1 → ¬0<1))
(¬0<1 → (¬⟨0⋅0⟩<0 → ¬0<1))
(¬0<1 → (¬⟨0⋅0⟩<1 → ¬0<1))
(¬0<1 → (¬⟨0⋅1⟩<0 → ¬0<1))
(¬0<1 → (¬⟨0⋅1⟩<1 → ¬0<1))
(¬0<1 → (¬⟨1⋅0⟩<0 → ¬0<1))
(¬0<1 → (¬⟨1⋅0⟩<1 → ¬0<1))
(¬0<1 → (¬⟨1⋅1⟩<0 → ¬0<1))
(¬0<1 → (¬⟨1⋅1⟩<1 → ¬0<1))
(¬0<1 → (¬¬¬0=0 → ¬0<1))
(¬0<1 → (¬¬¬0=1 → ¬0<1))
(¬0<1 → (¬¬¬1=0 → ¬0<1))
(¬0<1 → (¬¬¬1=1 → ¬0<1))
(¬0<1 → (¬¬¬0<0 → ¬0<1))
(¬0<1 → (¬¬¬0<1 → ¬0<1))
(¬0<1 → (¬¬¬1<0 → ¬0<1))
(¬0<1 → (¬¬¬1<1 → ¬0<1))
(¬0<1 → (¬¬∀x. 0=x → ¬0<1))
(¬0<1 → (¬¬∀x. 1=x → ¬0<1))
(¬0<1 → (¬¬∀x. x=0 → ¬0<1))
(¬0<1 → (¬¬∀x. x=1 → ¬0<1))
(¬0<1 → (¬¬∀x. x=x → ¬0<1))
(¬0<1 → (¬¬∀x. x=x → ¬0<1))
(¬0<1 → (¬¬∀x. 0<x → ¬0<1))
(¬0<1 → (¬¬∀x. 1<x → ¬0<1))
(¬0<1 → (¬¬∀x. x<0 → ¬0<1))
(¬0<1 → (¬¬∀x. x<1 → ¬0<1))
(¬0<1 → (¬¬∀x. x<x → ¬0<1))
(¬0<1 → (¬¬∀x. x<x → ¬0<1))
(¬0<1 → (¬∀y. 0=y → ¬0<1))
(¬0<1 → (¬∀y. 1=y → ¬0<1))
(¬0<1 → (¬∀y. y=0 → ¬0<1))
(¬0<1 → (¬∀y. y=1 → ¬0<1))
(¬0<1 → (¬∀y. 0<y → ¬0<1))
(¬0<1 → (¬∀y. 1<y → ¬0<1))
(¬0<1 → (¬∀y. y<0 → ¬0<1))
(¬0<1 → (¬∀y. y<1 → ¬0<1))
(¬0<1 → (¬∀x. ¬0=x → ¬0<1))
(¬0<1 → (¬∀x. ¬1=x → ¬0<1))
(¬0<1 → (¬∀x. ¬x=0 → ¬0<1))
(¬0<1 → (¬∀x. ¬x=1 → ¬0<1))
(¬0<1 → (¬∀x. ¬x=x → ¬0<1))
(¬0<1 → (¬∀x. ¬x=x → ¬0<1))
(¬0<1 → (¬∀x. ¬0<x → ¬0<1))
(¬0<1 → (¬∀x. ¬1<x → ¬0<1))
(¬0<1 → (¬∀x. ¬x<0 → ¬0<1))
(¬0<1 → (¬∀x. ¬x<1 → ¬0<1))
(¬0<1 → (¬∀x. ¬x<x → ¬0<1))
(¬0<1 → (¬∀x. ¬x<x → ¬0<1))
(¬0<1 → (∀z. 0=z → ¬0<1))
(¬0<1 → (∀x. 0=⟨0+x⟩ → ¬0<1))
(¬0<1 → (∀x. 0=⟨1+x⟩ → ¬0<1))
(¬0<1 → (∀x. 0=⟨x+0⟩ → ¬0<1))
(¬0<1 → (∀x. 0=⟨x+1⟩ → ¬0<1))
(¬0<1 → (∀x. 0=⟨x+x⟩ → ¬0<1))
(¬0<1 → (∀x. 0=⟨x+x⟩ → ¬0<1))
(¬0<1 → (∀x. 0=⟨0⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. 0=⟨1⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. 0=⟨x⋅0⟩ → ¬0<1))
(¬0<1 → (∀x. 0=⟨x⋅1⟩ → ¬0<1))
(¬0<1 → (∀x. 0=⟨x⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. 0=⟨x⋅x⟩ → ¬0<1))
(¬0<1 → (∀z. 1=z → ¬0<1))
(¬0<1 → (∀x. 1=⟨0+x⟩ → ¬0<1))
(¬0<1 → (∀x. 1=⟨1+x⟩ → ¬0<1))
(¬0<1 → (∀x. 1=⟨x+0⟩ → ¬0<1))
(¬0<1 → (∀x. 1=⟨x+1⟩ → ¬0<1))
(¬0<1 → (∀x. 1=⟨x+x⟩ → ¬0<1))
(¬0<1 → (∀x. 1=⟨x+x⟩ → ¬0<1))
(¬0<1 → (∀x. 1=⟨0⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. 1=⟨1⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. 1=⟨x⋅0⟩ → ¬0<1))
(¬0<1 → (∀x. 1=⟨x⋅1⟩ → ¬0<1))
(¬0<1 → (∀x. 1=⟨x⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. 1=⟨x⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨0+0⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨0+1⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨0+x⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨0+x⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨1+0⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨1+1⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨1+x⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨1+x⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨x+0⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨x+0⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨x+1⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨x+1⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨x+x⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨x+x⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨x+x⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨0⋅0⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨0⋅1⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨0⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨0⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨1⋅0⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨1⋅1⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨1⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨1⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨x⋅0⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨x⋅0⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨x⋅1⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨x⋅1⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨x⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨x⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. x=⟨x⋅x⟩ → ¬0<1))
(¬0<1 → (∀y. y=y → ¬0<1))
(¬0<1 → (∀y. y=y → ¬0<1))
(¬0<1 → (∀z. z=0 → ¬0<1))
(¬0<1 → (∀z. z=1 → ¬0<1))
(¬0<1 → (∀x. ⟨0+0⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨0+1⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨0+x⟩=0 → ¬0<1))
(¬0<1 → (∀x. ⟨0+x⟩=1 → ¬0<1))
(¬0<1 → (∀x. ⟨0+x⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨0+x⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨1+0⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨1+1⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨1+x⟩=0 → ¬0<1))
(¬0<1 → (∀x. ⟨1+x⟩=1 → ¬0<1))
(¬0<1 → (∀x. ⟨1+x⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨1+x⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨x+0⟩=0 → ¬0<1))
(¬0<1 → (∀x. ⟨x+0⟩=1 → ¬0<1))
(¬0<1 → (∀x. ⟨x+0⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨x+0⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨x+1⟩=0 → ¬0<1))
(¬0<1 → (∀x. ⟨x+1⟩=1 → ¬0<1))
(¬0<1 → (∀x. ⟨x+1⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨x+1⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨x+x⟩=0 → ¬0<1))
(¬0<1 → (∀x. ⟨x+x⟩=0 → ¬0<1))
(¬0<1 → (∀x. ⟨x+x⟩=1 → ¬0<1))
(¬0<1 → (∀x. ⟨x+x⟩=1 → ¬0<1))
(¬0<1 → (∀x. ⟨x+x⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨x+x⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨x+x⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨0⋅0⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨0⋅1⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨0⋅x⟩=0 → ¬0<1))
(¬0<1 → (∀x. ⟨0⋅x⟩=1 → ¬0<1))
(¬0<1 → (∀x. ⟨0⋅x⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨0⋅x⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨1⋅0⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨1⋅1⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨1⋅x⟩=0 → ¬0<1))
(¬0<1 → (∀x. ⟨1⋅x⟩=1 → ¬0<1))
(¬0<1 → (∀x. ⟨1⋅x⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨1⋅x⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅0⟩=0 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅0⟩=1 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅0⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅0⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅1⟩=0 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅1⟩=1 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅1⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅1⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅x⟩=0 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅x⟩=0 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅x⟩=1 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅x⟩=1 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅x⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅x⟩=x → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅x⟩=x → ¬0<1))
(¬0<1 → (∀z. 0<z → ¬0<1))
(¬0<1 → (∀x. 0<⟨0+x⟩ → ¬0<1))
(¬0<1 → (∀x. 0<⟨1+x⟩ → ¬0<1))
(¬0<1 → (∀x. 0<⟨x+0⟩ → ¬0<1))
(¬0<1 → (∀x. 0<⟨x+1⟩ → ¬0<1))
(¬0<1 → (∀x. 0<⟨x+x⟩ → ¬0<1))
(¬0<1 → (∀x. 0<⟨x+x⟩ → ¬0<1))
(¬0<1 → (∀x. 0<⟨0⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. 0<⟨1⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. 0<⟨x⋅0⟩ → ¬0<1))
(¬0<1 → (∀x. 0<⟨x⋅1⟩ → ¬0<1))
(¬0<1 → (∀x. 0<⟨x⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. 0<⟨x⋅x⟩ → ¬0<1))
(¬0<1 → (∀z. 1<z → ¬0<1))
(¬0<1 → (∀x. 1<⟨0+x⟩ → ¬0<1))
(¬0<1 → (∀x. 1<⟨1+x⟩ → ¬0<1))
(¬0<1 → (∀x. 1<⟨x+0⟩ → ¬0<1))
(¬0<1 → (∀x. 1<⟨x+1⟩ → ¬0<1))
(¬0<1 → (∀x. 1<⟨x+x⟩ → ¬0<1))
(¬0<1 → (∀x. 1<⟨x+x⟩ → ¬0<1))
(¬0<1 → (∀x. 1<⟨0⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. 1<⟨1⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. 1<⟨x⋅0⟩ → ¬0<1))
(¬0<1 → (∀x. 1<⟨x⋅1⟩ → ¬0<1))
(¬0<1 → (∀x. 1<⟨x⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. 1<⟨x⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨0+0⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨0+1⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨0+x⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨0+x⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨1+0⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨1+1⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨1+x⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨1+x⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨x+0⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨x+0⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨x+1⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨x+1⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨x+x⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨x+x⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨x+x⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨0⋅0⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨0⋅1⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨0⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨0⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨1⋅0⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨1⋅1⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨1⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨1⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨x⋅0⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨x⋅0⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨x⋅1⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨x⋅1⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨x⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨x⋅x⟩ → ¬0<1))
(¬0<1 → (∀x. x<⟨x⋅x⟩ → ¬0<1))
(¬0<1 → (∀y. y<y → ¬0<1))
(¬0<1 → (∀y. y<y → ¬0<1))
(¬0<1 → (∀z. z<0 → ¬0<1))
(¬0<1 → (∀z. z<1 → ¬0<1))
(¬0<1 → (∀x. ⟨0+0⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨0+1⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨0+x⟩<0 → ¬0<1))
(¬0<1 → (∀x. ⟨0+x⟩<1 → ¬0<1))
(¬0<1 → (∀x. ⟨0+x⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨0+x⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨1+0⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨1+1⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨1+x⟩<0 → ¬0<1))
(¬0<1 → (∀x. ⟨1+x⟩<1 → ¬0<1))
(¬0<1 → (∀x. ⟨1+x⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨1+x⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨x+0⟩<0 → ¬0<1))
(¬0<1 → (∀x. ⟨x+0⟩<1 → ¬0<1))
(¬0<1 → (∀x. ⟨x+0⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨x+0⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨x+1⟩<0 → ¬0<1))
(¬0<1 → (∀x. ⟨x+1⟩<1 → ¬0<1))
(¬0<1 → (∀x. ⟨x+1⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨x+1⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨x+x⟩<0 → ¬0<1))
(¬0<1 → (∀x. ⟨x+x⟩<0 → ¬0<1))
(¬0<1 → (∀x. ⟨x+x⟩<1 → ¬0<1))
(¬0<1 → (∀x. ⟨x+x⟩<1 → ¬0<1))
(¬0<1 → (∀x. ⟨x+x⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨x+x⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨x+x⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨0⋅0⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨0⋅1⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨0⋅x⟩<0 → ¬0<1))
(¬0<1 → (∀x. ⟨0⋅x⟩<1 → ¬0<1))
(¬0<1 → (∀x. ⟨0⋅x⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨0⋅x⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨1⋅0⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨1⋅1⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨1⋅x⟩<0 → ¬0<1))
(¬0<1 → (∀x. ⟨1⋅x⟩<1 → ¬0<1))
(¬0<1 → (∀x. ⟨1⋅x⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨1⋅x⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅0⟩<0 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅0⟩<1 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅0⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅0⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅1⟩<0 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅1⟩<1 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅1⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅1⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅x⟩<0 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅x⟩<0 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅x⟩<1 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅x⟩<1 → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅x⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅x⟩<x → ¬0<1))
(¬0<1 → (∀x. ⟨x⋅x⟩<x → ¬0<1))
(¬0<1 → (∀y. ¬0=y → ¬0<1))
(¬0<1 → (∀y. ¬1=y → ¬0<1))
(¬0<1 → (∀y. ¬y=0 → ¬0<1))
(¬0<1 → (∀y. ¬y=1 → ¬0<1))
(¬0<1 → (∀y. ¬0<y → ¬0<1))
(¬0<1 → (∀y. ¬1<y → ¬0<1))
(¬0<1 → (∀y. ¬y<0 → ¬0<1))
(¬0<1 → (∀y. ¬y<1 → ¬0<1))
(¬0<1 → (∀x. ¬¬0=x → ¬0<1))
(¬0<1 → (∀x. ¬¬1=x → ¬0<1))
(¬0<1 → (∀x. ¬¬x=0 → ¬0<1))
(¬0<1 → (∀x. ¬¬x=1 → ¬0<1))
(¬0<1 → (∀x. ¬¬x=x → ¬0<1))
(¬0<1 → (∀x. ¬¬x=x → ¬0<1))
(¬0<1 → (∀x. ¬¬0<x → ¬0<1))
(¬0<1 → (∀x. ¬¬1<x → ¬0<1))
(¬0<1 → (∀x. ¬¬x<0 → ¬0<1))
(¬0<1 → (∀x. ¬¬x<1 → ¬0<1))
(¬0<1 → (∀x. ¬¬x<x → ¬0<1))
(¬0<1 → (∀x. ¬¬x<x → ¬0<1))
(¬0<1 → (∀y. ∀x. x=y → ¬0<1))
(¬0<1 → (∀x. ∀y. x=y → ¬0<1))
(¬0<1 → (∀x. ∀y. y=x → ¬0<1))
(¬0<1 → (∀y. ∀x. y=x → ¬0<1))
(¬0<1 → (∀y. ∀x. x<y → ¬0<1))
(¬0<1 → (∀x. ∀y. x<y → ¬0<1))
(¬0<1 → (∀x. ∀y. y<x → ¬0<1))
(¬0<1 → (∀y. ∀x. y<x → ¬0<1))
(¬1<0 → (¬0=⟨0+0⟩ → ¬1<0))
(¬1<0 → (¬0=⟨0+1⟩ → ¬1<0))
(¬1<0 → (¬0=⟨1+0⟩ → ¬1<0))
(¬1<0 → (¬0=⟨1+1⟩ → ¬1<0))
(¬1<0 → (¬0=⟨0⋅0⟩ → ¬1<0))
(¬1<0 → (¬0=⟨0⋅1⟩ → ¬1<0))
(¬1<0 → (¬0=⟨1⋅0⟩ → ¬1<0))
(¬1<0 → (¬0=⟨1⋅1⟩ → ¬1<0))
(¬1<0 → (¬1=⟨0+0⟩ → ¬1<0))
(¬1<0 → (¬1=⟨0+1⟩ → ¬1<0))
(¬1<0 → (¬1=⟨1+0⟩ → ¬1<0))
(¬1<0 → (¬1=⟨1+1⟩ → ¬1<0))
(¬1<0 → (¬1=⟨0⋅0⟩ → ¬1<0))
(¬1<0 → (¬1=⟨0⋅1⟩ → ¬1<0))
(¬1<0 → (¬1=⟨1⋅0⟩ → ¬1<0))
(¬1<0 → (¬1=⟨1⋅1⟩ → ¬1<0))
(¬1<0 → (¬⟨0+0⟩=0 → ¬1<0))
(¬1<0 → (¬⟨0+0⟩=1 → ¬1<0))
(¬1<0 → (¬⟨0+1⟩=0 → ¬1<0))
(¬1<0 → (¬⟨0+1⟩=1 → ¬1<0))
(¬1<0 → (¬⟨1+0⟩=0 → ¬1<0))
(¬1<0 → (¬⟨1+0⟩=1 → ¬1<0))
(¬1<0 → (¬⟨1+1⟩=0 → ¬1<0))
(¬1<0 → (¬⟨1+1⟩=1 → ¬1<0))
(¬1<0 → (¬⟨0⋅0⟩=0 → ¬1<0))
(¬1<0 → (¬⟨0⋅0⟩=1 → ¬1<0))
(¬1<0 → (¬⟨0⋅1⟩=0 → ¬1<0))
(¬1<0 → (¬⟨0⋅1⟩=1 → ¬1<0))
(¬1<0 → (¬⟨1⋅0⟩=0 → ¬1<0))
(¬1<0 → (¬⟨1⋅0⟩=1 → ¬1<0))
(¬1<0 → (¬⟨1⋅1⟩=0 → ¬1<0))
(¬1<0 → (¬⟨1⋅1⟩=1 → ¬1<0))
(¬1<0 → (¬0<⟨0+0⟩ → ¬1<0))
(¬1<0 → (¬0<⟨0+1⟩ → ¬1<0))
(¬1<0 → (¬0<⟨1+0⟩ → ¬1<0))
(¬1<0 → (¬0<⟨1+1⟩ → ¬1<0))
(¬1<0 → (¬0<⟨0⋅0⟩ → ¬1<0))
(¬1<0 → (¬0<⟨0⋅1⟩ → ¬1<0))
(¬1<0 → (¬0<⟨1⋅0⟩ → ¬1<0))
(¬1<0 → (¬0<⟨1⋅1⟩ → ¬1<0))
(¬1<0 → (¬1<⟨0+0⟩ → ¬1<0))
(¬1<0 → (¬1<⟨0+1⟩ → ¬1<0))
(¬1<0 → (¬1<⟨1+0⟩ → ¬1<0))
(¬1<0 → (¬1<⟨1+1⟩ → ¬1<0))
(¬1<0 → (¬1<⟨0⋅0⟩ → ¬1<0))
(¬1<0 → (¬1<⟨0⋅1⟩ → ¬1<0))
(¬1<0 → (¬1<⟨1⋅0⟩ → ¬1<0))
(¬1<0 → (¬1<⟨1⋅1⟩ → ¬1<0))
(¬1<0 → (¬⟨0+0⟩<0 → ¬1<0))
(¬1<0 → (¬⟨0+0⟩<1 → ¬1<0))
(¬1<0 → (¬⟨0+1⟩<0 → ¬1<0))
(¬1<0 → (¬⟨0+1⟩<1 → ¬1<0))
(¬1<0 → (¬⟨1+0⟩<0 → ¬1<0))
(¬1<0 → (¬⟨1+0⟩<1 → ¬1<0))
(¬1<0 → (¬⟨1+1⟩<0 → ¬1<0))
(¬1<0 → (¬⟨1+1⟩<1 → ¬1<0))
(¬1<0 → (¬⟨0⋅0⟩<0 → ¬1<0))
(¬1<0 → (¬⟨0⋅0⟩<1 → ¬1<0))
(¬1<0 → (¬⟨0⋅1⟩<0 → ¬1<0))
(¬1<0 → (¬⟨0⋅1⟩<1 → ¬1<0))
(¬1<0 → (¬⟨1⋅0⟩<0 → ¬1<0))
(¬1<0 → (¬⟨1⋅0⟩<1 → ¬1<0))
(¬1<0 → (¬⟨1⋅1⟩<0 → ¬1<0))
(¬1<0 → (¬⟨1⋅1⟩<1 → ¬1<0))
(¬1<0 → (¬¬¬0=0 → ¬1<0))
(¬1<0 → (¬¬¬0=1 → ¬1<0))
(¬1<0 → (¬¬¬1=0 → ¬1<0))
(¬1<0 → (¬¬¬1=1 → ¬1<0))
(¬1<0 → (¬¬¬0<0 → ¬1<0))
(¬1<0 → (¬¬¬0<1 → ¬1<0))
(¬1<0 → (¬¬¬1<0 → ¬1<0))
(¬1<0 → (¬¬¬1<1 → ¬1<0))
(¬1<0 → (¬¬∀x. 0=x → ¬1<0))
(¬1<0 → (¬¬∀x. 1=x → ¬1<0))
(¬1<0 → (¬¬∀x. x=0 → ¬1<0))
(¬1<0 → (¬¬∀x. x=1 → ¬1<0))
(¬1<0 → (¬¬∀x. x=x → ¬1<0))
(¬1<0 → (¬¬∀x. x=x → ¬1<0))
(¬1<0 → (¬¬∀x. 0<x → ¬1<0))
(¬1<0 → (¬¬∀x. 1<x → ¬1<0))
(¬1<0 → (¬¬∀x. x<0 → ¬1<0))
(¬1<0 → (¬¬∀x. x<1 → ¬1<0))
(¬1<0 → (¬¬∀x. x<x → ¬1<0))
(¬1<0 → (¬¬∀x. x<x → ¬1<0))
(¬1<0 → (¬∀y. 0=y → ¬1<0))
(¬1<0 → (¬∀y. 1=y → ¬1<0))
(¬1<0 → (¬∀y. y=0 → ¬1<0))
(¬1<0 → (¬∀y. y=1 → ¬1<0))
(¬1<0 → (¬∀y. 0<y → ¬1<0))
(¬1<0 → (¬∀y. 1<y → ¬1<0))
(¬1<0 → (¬∀y. y<0 → ¬1<0))
(¬1<0 → (¬∀y. y<1 → ¬1<0))
(¬1<0 → (¬∀x. ¬0=x → ¬1<0))
(¬1<0 → (¬∀x. ¬1=x → ¬1<0))
(¬1<0 → (¬∀x. ¬x=0 → ¬1<0))
(¬1<0 → (¬∀x. ¬x=1 → ¬1<0))
(¬1<0 → (¬∀x. ¬x=x → ¬1<0))
(¬1<0 → (¬∀x. ¬x=x → ¬1<0))
(¬1<0 → (¬∀x. ¬0<x → ¬1<0))
(¬1<0 → (¬∀x. ¬1<x → ¬1<0))
(¬1<0 → (¬∀x. ¬x<0 → ¬1<0))
(¬1<0 → (¬∀x. ¬x<1 → ¬1<0))
(¬1<0 → (¬∀x. ¬x<x → ¬1<0))
(¬1<0 → (¬∀x. ¬x<x → ¬1<0))
(¬1<0 → (∀z. 0=z → ¬1<0))
(¬1<0 → (∀x. 0=⟨0+x⟩ → ¬1<0))
(¬1<0 → (∀x. 0=⟨1+x⟩ → ¬1<0))
(¬1<0 → (∀x. 0=⟨x+0⟩ → ¬1<0))
(¬1<0 → (∀x. 0=⟨x+1⟩ → ¬1<0))
(¬1<0 → (∀x. 0=⟨x+x⟩ → ¬1<0))
(¬1<0 → (∀x. 0=⟨x+x⟩ → ¬1<0))
(¬1<0 → (∀x. 0=⟨0⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. 0=⟨1⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. 0=⟨x⋅0⟩ → ¬1<0))
(¬1<0 → (∀x. 0=⟨x⋅1⟩ → ¬1<0))
(¬1<0 → (∀x. 0=⟨x⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. 0=⟨x⋅x⟩ → ¬1<0))
(¬1<0 → (∀z. 1=z → ¬1<0))
(¬1<0 → (∀x. 1=⟨0+x⟩ → ¬1<0))
(¬1<0 → (∀x. 1=⟨1+x⟩ → ¬1<0))
(¬1<0 → (∀x. 1=⟨x+0⟩ → ¬1<0))
(¬1<0 → (∀x. 1=⟨x+1⟩ → ¬1<0))
(¬1<0 → (∀x. 1=⟨x+x⟩ → ¬1<0))
(¬1<0 → (∀x. 1=⟨x+x⟩ → ¬1<0))
(¬1<0 → (∀x. 1=⟨0⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. 1=⟨1⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. 1=⟨x⋅0⟩ → ¬1<0))
(¬1<0 → (∀x. 1=⟨x⋅1⟩ → ¬1<0))
(¬1<0 → (∀x. 1=⟨x⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. 1=⟨x⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨0+0⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨0+1⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨0+x⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨0+x⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨1+0⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨1+1⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨1+x⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨1+x⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨x+0⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨x+0⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨x+1⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨x+1⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨x+x⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨x+x⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨x+x⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨0⋅0⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨0⋅1⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨0⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨0⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨1⋅0⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨1⋅1⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨1⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨1⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨x⋅0⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨x⋅0⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨x⋅1⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨x⋅1⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨x⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨x⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. x=⟨x⋅x⟩ → ¬1<0))
(¬1<0 → (∀y. y=y → ¬1<0))
(¬1<0 → (∀y. y=y → ¬1<0))
(¬1<0 → (∀z. z=0 → ¬1<0))
(¬1<0 → (∀z. z=1 → ¬1<0))
(¬1<0 → (∀x. ⟨0+0⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨0+1⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨0+x⟩=0 → ¬1<0))
(¬1<0 → (∀x. ⟨0+x⟩=1 → ¬1<0))
(¬1<0 → (∀x. ⟨0+x⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨0+x⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨1+0⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨1+1⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨1+x⟩=0 → ¬1<0))
(¬1<0 → (∀x. ⟨1+x⟩=1 → ¬1<0))
(¬1<0 → (∀x. ⟨1+x⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨1+x⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨x+0⟩=0 → ¬1<0))
(¬1<0 → (∀x. ⟨x+0⟩=1 → ¬1<0))
(¬1<0 → (∀x. ⟨x+0⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨x+0⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨x+1⟩=0 → ¬1<0))
(¬1<0 → (∀x. ⟨x+1⟩=1 → ¬1<0))
(¬1<0 → (∀x. ⟨x+1⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨x+1⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨x+x⟩=0 → ¬1<0))
(¬1<0 → (∀x. ⟨x+x⟩=0 → ¬1<0))
(¬1<0 → (∀x. ⟨x+x⟩=1 → ¬1<0))
(¬1<0 → (∀x. ⟨x+x⟩=1 → ¬1<0))
(¬1<0 → (∀x. ⟨x+x⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨x+x⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨x+x⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨0⋅0⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨0⋅1⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨0⋅x⟩=0 → ¬1<0))
(¬1<0 → (∀x. ⟨0⋅x⟩=1 → ¬1<0))
(¬1<0 → (∀x. ⟨0⋅x⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨0⋅x⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨1⋅0⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨1⋅1⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨1⋅x⟩=0 → ¬1<0))
(¬1<0 → (∀x. ⟨1⋅x⟩=1 → ¬1<0))
(¬1<0 → (∀x. ⟨1⋅x⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨1⋅x⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅0⟩=0 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅0⟩=1 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅0⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅0⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅1⟩=0 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅1⟩=1 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅1⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅1⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅x⟩=0 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅x⟩=0 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅x⟩=1 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅x⟩=1 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅x⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅x⟩=x → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅x⟩=x → ¬1<0))
(¬1<0 → (∀z. 0<z → ¬1<0))
(¬1<0 → (∀x. 0<⟨0+x⟩ → ¬1<0))
(¬1<0 → (∀x. 0<⟨1+x⟩ → ¬1<0))
(¬1<0 → (∀x. 0<⟨x+0⟩ → ¬1<0))
(¬1<0 → (∀x. 0<⟨x+1⟩ → ¬1<0))
(¬1<0 → (∀x. 0<⟨x+x⟩ → ¬1<0))
(¬1<0 → (∀x. 0<⟨x+x⟩ → ¬1<0))
(¬1<0 → (∀x. 0<⟨0⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. 0<⟨1⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. 0<⟨x⋅0⟩ → ¬1<0))
(¬1<0 → (∀x. 0<⟨x⋅1⟩ → ¬1<0))
(¬1<0 → (∀x. 0<⟨x⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. 0<⟨x⋅x⟩ → ¬1<0))
(¬1<0 → (∀z. 1<z → ¬1<0))
(¬1<0 → (∀x. 1<⟨0+x⟩ → ¬1<0))
(¬1<0 → (∀x. 1<⟨1+x⟩ → ¬1<0))
(¬1<0 → (∀x. 1<⟨x+0⟩ → ¬1<0))
(¬1<0 → (∀x. 1<⟨x+1⟩ → ¬1<0))
(¬1<0 → (∀x. 1<⟨x+x⟩ → ¬1<0))
(¬1<0 → (∀x. 1<⟨x+x⟩ → ¬1<0))
(¬1<0 → (∀x. 1<⟨0⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. 1<⟨1⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. 1<⟨x⋅0⟩ → ¬1<0))
(¬1<0 → (∀x. 1<⟨x⋅1⟩ → ¬1<0))
(¬1<0 → (∀x. 1<⟨x⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. 1<⟨x⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨0+0⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨0+1⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨0+x⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨0+x⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨1+0⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨1+1⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨1+x⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨1+x⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨x+0⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨x+0⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨x+1⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨x+1⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨x+x⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨x+x⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨x+x⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨0⋅0⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨0⋅1⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨0⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨0⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨1⋅0⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨1⋅1⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨1⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨1⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨x⋅0⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨x⋅0⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨x⋅1⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨x⋅1⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨x⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨x⋅x⟩ → ¬1<0))
(¬1<0 → (∀x. x<⟨x⋅x⟩ → ¬1<0))
(¬1<0 → (∀y. y<y → ¬1<0))
(¬1<0 → (∀y. y<y → ¬1<0))
(¬1<0 → (∀z. z<0 → ¬1<0))
(¬1<0 → (∀z. z<1 → ¬1<0))
(¬1<0 → (∀x. ⟨0+0⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨0+1⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨0+x⟩<0 → ¬1<0))
(¬1<0 → (∀x. ⟨0+x⟩<1 → ¬1<0))
(¬1<0 → (∀x. ⟨0+x⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨0+x⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨1+0⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨1+1⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨1+x⟩<0 → ¬1<0))
(¬1<0 → (∀x. ⟨1+x⟩<1 → ¬1<0))
(¬1<0 → (∀x. ⟨1+x⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨1+x⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨x+0⟩<0 → ¬1<0))
(¬1<0 → (∀x. ⟨x+0⟩<1 → ¬1<0))
(¬1<0 → (∀x. ⟨x+0⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨x+0⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨x+1⟩<0 → ¬1<0))
(¬1<0 → (∀x. ⟨x+1⟩<1 → ¬1<0))
(¬1<0 → (∀x. ⟨x+1⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨x+1⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨x+x⟩<0 → ¬1<0))
(¬1<0 → (∀x. ⟨x+x⟩<0 → ¬1<0))
(¬1<0 → (∀x. ⟨x+x⟩<1 → ¬1<0))
(¬1<0 → (∀x. ⟨x+x⟩<1 → ¬1<0))
(¬1<0 → (∀x. ⟨x+x⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨x+x⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨x+x⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨0⋅0⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨0⋅1⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨0⋅x⟩<0 → ¬1<0))
(¬1<0 → (∀x. ⟨0⋅x⟩<1 → ¬1<0))
(¬1<0 → (∀x. ⟨0⋅x⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨0⋅x⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨1⋅0⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨1⋅1⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨1⋅x⟩<0 → ¬1<0))
(¬1<0 → (∀x. ⟨1⋅x⟩<1 → ¬1<0))
(¬1<0 → (∀x. ⟨1⋅x⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨1⋅x⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅0⟩<0 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅0⟩<1 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅0⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅0⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅1⟩<0 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅1⟩<1 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅1⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅1⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅x⟩<0 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅x⟩<0 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅x⟩<1 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅x⟩<1 → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅x⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅x⟩<x → ¬1<0))
(¬1<0 → (∀x. ⟨x⋅x⟩<x → ¬1<0))
(¬1<0 → (∀y. ¬0=y → ¬1<0))
(¬1<0 → (∀y. ¬1=y → ¬1<0))
(¬1<0 → (∀y. ¬y=0 → ¬1<0))
(¬1<0 → (∀y. ¬y=1 → ¬1<0))
(¬1<0 → (∀y. ¬0<y → ¬1<0))
(¬1<0 → (∀y. ¬1<y → ¬1<0))
(¬1<0 → (∀y. ¬y<0 → ¬1<0))
(¬1<0 → (∀y. ¬y<1 → ¬1<0))
(¬1<0 → (∀x. ¬¬0=x → ¬1<0))
(¬1<0 → (∀x. ¬¬1=x → ¬1<0))
(¬1<0 → (∀x. ¬¬x=0 → ¬1<0))
(¬1<0 → (∀x. ¬¬x=1 → ¬1<0))
(¬1<0 → (∀x. ¬¬x=x → ¬1<0))
(¬1<0 → (∀x. ¬¬x=x → ¬1<0))
(¬1<0 → (∀x. ¬¬0<x → ¬1<0))
(¬1<0 → (∀x. ¬¬1<x → ¬1<0))
(¬1<0 → (∀x. ¬¬x<0 → ¬1<0))
(¬1<0 → (∀x. ¬¬x<1 → ¬1<0))
(¬1<0 → (∀x. ¬¬x<x → ¬1<0))
(¬1<0 → (∀x. ¬¬x<x → ¬1<0))
(¬1<0 → (∀y. ∀x. x=y → ¬1<0))
(¬1<0 → (∀x. ∀y. x=y → ¬1<0))
(¬1<0 → (∀x. ∀y. y=x → ¬1<0))
(¬1<0 → (∀y. ∀x. y=x → ¬1<0))
(¬1<0 → (∀y. ∀x. x<y → ¬1<0))
(¬1<0 → (∀x. ∀y. x<y → ¬1<0))
(¬1<0 → (∀x. ∀y. y<x → ¬1<0))
(¬1<0 → (∀y. ∀x. y<x → ¬1<0))
(¬1<1 → (¬0=⟨0+0⟩ → ¬1<1))
(¬1<1 → (¬0=⟨0+1⟩ → ¬1<1))
(¬1<1 → (¬0=⟨1+0⟩ → ¬1<1))
(¬1<1 → (¬0=⟨1+1⟩ → ¬1<1))
(¬1<1 → (¬0=⟨0⋅0⟩ → ¬1<1))
(¬1<1 → (¬0=⟨0⋅1⟩ → ¬1<1))
(¬1<1 → (¬0=⟨1⋅0⟩ → ¬1<1))
(¬1<1 → (¬0=⟨1⋅1⟩ → ¬1<1))
(¬1<1 → (¬1=⟨0+0⟩ → ¬1<1))
(¬1<1 → (¬1=⟨0+1⟩ → ¬1<1))
(¬1<1 → (¬1=⟨1+0⟩ → ¬1<1))
(¬1<1 → (¬1=⟨1+1⟩ → ¬1<1))
(¬1<1 → (¬1=⟨0⋅0⟩ → ¬1<1))
(¬1<1 → (¬1=⟨0⋅1⟩ → ¬1<1))
(¬1<1 → (¬1=⟨1⋅0⟩ → ¬1<1))
(¬1<1 → (¬1=⟨1⋅1⟩ → ¬1<1))
(¬1<1 → (¬⟨0+0⟩=0 → ¬1<1))
(¬1<1 → (¬⟨0+0⟩=1 → ¬1<1))
(¬1<1 → (¬⟨0+1⟩=0 → ¬1<1))
(¬1<1 → (¬⟨0+1⟩=1 → ¬1<1))
(¬1<1 → (¬⟨1+0⟩=0 → ¬1<1))
(¬1<1 → (¬⟨1+0⟩=1 → ¬1<1))
(¬1<1 → (¬⟨1+1⟩=0 → ¬1<1))
(¬1<1 → (¬⟨1+1⟩=1 → ¬1<1))
(¬1<1 → (¬⟨0⋅0⟩=0 → ¬1<1))
(¬1<1 → (¬⟨0⋅0⟩=1 → ¬1<1))
(¬1<1 → (¬⟨0⋅1⟩=0 → ¬1<1))
(¬1<1 → (¬⟨0⋅1⟩=1 → ¬1<1))
(¬1<1 → (¬⟨1⋅0⟩=0 → ¬1<1))
(¬1<1 → (¬⟨1⋅0⟩=1 → ¬1<1))
(¬1<1 → (¬⟨1⋅1⟩=0 → ¬1<1))
(¬1<1 → (¬⟨1⋅1⟩=1 → ¬1<1))
(¬1<1 → (¬0<⟨0+0⟩ → ¬1<1))
(¬1<1 → (¬0<⟨0+1⟩ → ¬1<1))
(¬1<1 → (¬0<⟨1+0⟩ → ¬1<1))
(¬1<1 → (¬0<⟨1+1⟩ → ¬1<1))
(¬1<1 → (¬0<⟨0⋅0⟩ → ¬1<1))
(¬1<1 → (¬0<⟨0⋅1⟩ → ¬1<1))
(¬1<1 → (¬0<⟨1⋅0⟩ → ¬1<1))
(¬1<1 → (¬0<⟨1⋅1⟩ → ¬1<1))
(¬1<1 → (¬1<⟨0+0⟩ → ¬1<1))
(¬1<1 → (¬1<⟨0+1⟩ → ¬1<1))
(¬1<1 → (¬1<⟨1+0⟩ → ¬1<1))
(¬1<1 → (¬1<⟨1+1⟩ → ¬1<1))
(¬1<1 → (¬1<⟨0⋅0⟩ → ¬1<1))
(¬1<1 → (¬1<⟨0⋅1⟩ → ¬1<1))
(¬1<1 → (¬1<⟨1⋅0⟩ → ¬1<1))
(¬1<1 → (¬1<⟨1⋅1⟩ → ¬1<1))
(¬1<1 → (¬⟨0+0⟩<0 → ¬1<1))
(¬1<1 → (¬⟨0+0⟩<1 → ¬1<1))
(¬1<1 → (¬⟨0+1⟩<0 → ¬1<1))
(¬1<1 → (¬⟨0+1⟩<1 → ¬1<1))
(¬1<1 → (¬⟨1+0⟩<0 → ¬1<1))
(¬1<1 → (¬⟨1+0⟩<1 → ¬1<1))
(¬1<1 → (¬⟨1+1⟩<0 → ¬1<1))
(¬1<1 → (¬⟨1+1⟩<1 → ¬1<1))
(¬1<1 → (¬⟨0⋅0⟩<0 → ¬1<1))
(¬1<1 → (¬⟨0⋅0⟩<1 → ¬1<1))
(¬1<1 → (¬⟨0⋅1⟩<0 → ¬1<1))
(¬1<1 → (¬⟨0⋅1⟩<1 → ¬1<1))
(¬1<1 → (¬⟨1⋅0⟩<0 → ¬1<1))
(¬1<1 → (¬⟨1⋅0⟩<1 → ¬1<1))
(¬1<1 → (¬⟨1⋅1⟩<0 → ¬1<1))
(¬1<1 → (¬⟨1⋅1⟩<1 → ¬1<1))
(¬1<1 → (¬¬¬0=0 → ¬1<1))
(¬1<1 → (¬¬¬0=1 → ¬1<1))
(¬1<1 → (¬¬¬1=0 → ¬1<1))
(¬1<1 → (¬¬¬1=1 → ¬1<1))
(¬1<1 → (¬¬¬0<0 → ¬1<1))
(¬1<1 → (¬¬¬0<1 → ¬1<1))
(¬1<1 → (¬¬¬1<0 → ¬1<1))
(¬1<1 → (¬¬¬1<1 → ¬1<1))
(¬1<1 → (¬¬∀x. 0=x → ¬1<1))
(¬1<1 → (¬¬∀x. 1=x → ¬1<1))
(¬1<1 → (¬¬∀x. x=0 → ¬1<1))
(¬1<1 → (¬¬∀x. x=1 → ¬1<1))
(¬1<1 → (¬¬∀x. x=x → ¬1<1))
(¬1<1 → (¬¬∀x. x=x → ¬1<1))
(¬1<1 → (¬¬∀x. 0<x → ¬1<1))
(¬1<1 → (¬¬∀x. 1<x → ¬1<1))
(¬1<1 → (¬¬∀x. x<0 → ¬1<1))
(¬1<1 → (¬¬∀x. x<1 → ¬1<1))
(¬1<1 → (¬¬∀x. x<x → ¬1<1))
(¬1<1 → (¬¬∀x. x<x → ¬1<1))
(¬1<1 → (¬∀y. 0=y → ¬1<1))
(¬1<1 → (¬∀y. 1=y → ¬1<1))
(¬1<1 → (¬∀y. y=0 → ¬1<1))
(¬1<1 → (¬∀y. y=1 → ¬1<1))
(¬1<1 → (¬∀y. 0<y → ¬1<1))
(¬1<1 → (¬∀y. 1<y → ¬1<1))
(¬1<1 → (¬∀y. y<0 → ¬1<1))
(¬1<1 → (¬∀y. y<1 → ¬1<1))
(¬1<1 → (¬∀x. ¬0=x → ¬1<1))
(¬1<1 → (¬∀x. ¬1=x → ¬1<1))
(¬1<1 → (¬∀x. ¬x=0 → ¬1<1))
(¬1<1 → (¬∀x. ¬x=1 → ¬1<1))
(¬1<1 → (¬∀x. ¬x=x → ¬1<1))
(¬1<1 → (¬∀x. ¬x=x → ¬1<1))
(¬1<1 → (¬∀x. ¬0<x → ¬1<1))
(¬1<1 → (¬∀x. ¬1<x → ¬1<1))
(¬1<1 → (¬∀x. ¬x<0 → ¬1<1))
(¬1<1 → (¬∀x. ¬x<1 → ¬1<1))
(¬1<1 → (¬∀x. ¬x<x → ¬1<1))
(¬1<1 → (¬∀x. ¬x<x → ¬1<1))
(¬1<1 → (∀z. 0=z → ¬1<1))
(¬1<1 → (∀x. 0=⟨0+x⟩ → ¬1<1))
(¬1<1 → (∀x. 0=⟨1+x⟩ → ¬1<1))
(¬1<1 → (∀x. 0=⟨x+0⟩ → ¬1<1))
(¬1<1 → (∀x. 0=⟨x+1⟩ → ¬1<1))
(¬1<1 → (∀x. 0=⟨x+x⟩ → ¬1<1))
(¬1<1 → (∀x. 0=⟨x+x⟩ → ¬1<1))
(¬1<1 → (∀x. 0=⟨0⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. 0=⟨1⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. 0=⟨x⋅0⟩ → ¬1<1))
(¬1<1 → (∀x. 0=⟨x⋅1⟩ → ¬1<1))
(¬1<1 → (∀x. 0=⟨x⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. 0=⟨x⋅x⟩ → ¬1<1))
(¬1<1 → (∀z. 1=z → ¬1<1))
(¬1<1 → (∀x. 1=⟨0+x⟩ → ¬1<1))
(¬1<1 → (∀x. 1=⟨1+x⟩ → ¬1<1))
(¬1<1 → (∀x. 1=⟨x+0⟩ → ¬1<1))
(¬1<1 → (∀x. 1=⟨x+1⟩ → ¬1<1))
(¬1<1 → (∀x. 1=⟨x+x⟩ → ¬1<1))
(¬1<1 → (∀x. 1=⟨x+x⟩ → ¬1<1))
(¬1<1 → (∀x. 1=⟨0⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. 1=⟨1⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. 1=⟨x⋅0⟩ → ¬1<1))
(¬1<1 → (∀x. 1=⟨x⋅1⟩ → ¬1<1))
(¬1<1 → (∀x. 1=⟨x⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. 1=⟨x⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨0+0⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨0+1⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨0+x⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨0+x⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨1+0⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨1+1⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨1+x⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨1+x⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨x+0⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨x+0⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨x+1⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨x+1⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨x+x⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨x+x⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨x+x⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨0⋅0⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨0⋅1⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨0⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨0⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨1⋅0⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨1⋅1⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨1⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨1⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨x⋅0⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨x⋅0⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨x⋅1⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨x⋅1⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨x⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨x⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. x=⟨x⋅x⟩ → ¬1<1))
(¬1<1 → (∀y. y=y → ¬1<1))
(¬1<1 → (∀y. y=y → ¬1<1))
(¬1<1 → (∀z. z=0 → ¬1<1))
(¬1<1 → (∀z. z=1 → ¬1<1))
(¬1<1 → (∀x. ⟨0+0⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨0+1⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨0+x⟩=0 → ¬1<1))
(¬1<1 → (∀x. ⟨0+x⟩=1 → ¬1<1))
(¬1<1 → (∀x. ⟨0+x⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨0+x⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨1+0⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨1+1⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨1+x⟩=0 → ¬1<1))
(¬1<1 → (∀x. ⟨1+x⟩=1 → ¬1<1))
(¬1<1 → (∀x. ⟨1+x⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨1+x⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨x+0⟩=0 → ¬1<1))
(¬1<1 → (∀x. ⟨x+0⟩=1 → ¬1<1))
(¬1<1 → (∀x. ⟨x+0⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨x+0⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨x+1⟩=0 → ¬1<1))
(¬1<1 → (∀x. ⟨x+1⟩=1 → ¬1<1))
(¬1<1 → (∀x. ⟨x+1⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨x+1⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨x+x⟩=0 → ¬1<1))
(¬1<1 → (∀x. ⟨x+x⟩=0 → ¬1<1))
(¬1<1 → (∀x. ⟨x+x⟩=1 → ¬1<1))
(¬1<1 → (∀x. ⟨x+x⟩=1 → ¬1<1))
(¬1<1 → (∀x. ⟨x+x⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨x+x⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨x+x⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨0⋅0⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨0⋅1⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨0⋅x⟩=0 → ¬1<1))
(¬1<1 → (∀x. ⟨0⋅x⟩=1 → ¬1<1))
(¬1<1 → (∀x. ⟨0⋅x⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨0⋅x⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨1⋅0⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨1⋅1⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨1⋅x⟩=0 → ¬1<1))
(¬1<1 → (∀x. ⟨1⋅x⟩=1 → ¬1<1))
(¬1<1 → (∀x. ⟨1⋅x⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨1⋅x⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅0⟩=0 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅0⟩=1 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅0⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅0⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅1⟩=0 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅1⟩=1 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅1⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅1⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅x⟩=0 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅x⟩=0 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅x⟩=1 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅x⟩=1 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅x⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅x⟩=x → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅x⟩=x → ¬1<1))
(¬1<1 → (∀z. 0<z → ¬1<1))
(¬1<1 → (∀x. 0<⟨0+x⟩ → ¬1<1))
(¬1<1 → (∀x. 0<⟨1+x⟩ → ¬1<1))
(¬1<1 → (∀x. 0<⟨x+0⟩ → ¬1<1))
(¬1<1 → (∀x. 0<⟨x+1⟩ → ¬1<1))
(¬1<1 → (∀x. 0<⟨x+x⟩ → ¬1<1))
(¬1<1 → (∀x. 0<⟨x+x⟩ → ¬1<1))
(¬1<1 → (∀x. 0<⟨0⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. 0<⟨1⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. 0<⟨x⋅0⟩ → ¬1<1))
(¬1<1 → (∀x. 0<⟨x⋅1⟩ → ¬1<1))
(¬1<1 → (∀x. 0<⟨x⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. 0<⟨x⋅x⟩ → ¬1<1))
(¬1<1 → (∀z. 1<z → ¬1<1))
(¬1<1 → (∀x. 1<⟨0+x⟩ → ¬1<1))
(¬1<1 → (∀x. 1<⟨1+x⟩ → ¬1<1))
(¬1<1 → (∀x. 1<⟨x+0⟩ → ¬1<1))
(¬1<1 → (∀x. 1<⟨x+1⟩ → ¬1<1))
(¬1<1 → (∀x. 1<⟨x+x⟩ → ¬1<1))
(¬1<1 → (∀x. 1<⟨x+x⟩ → ¬1<1))
(¬1<1 → (∀x. 1<⟨0⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. 1<⟨1⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. 1<⟨x⋅0⟩ → ¬1<1))
(¬1<1 → (∀x. 1<⟨x⋅1⟩ → ¬1<1))
(¬1<1 → (∀x. 1<⟨x⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. 1<⟨x⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨0+0⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨0+1⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨0+x⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨0+x⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨1+0⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨1+1⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨1+x⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨1+x⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨x+0⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨x+0⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨x+1⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨x+1⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨x+x⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨x+x⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨x+x⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨0⋅0⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨0⋅1⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨0⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨0⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨1⋅0⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨1⋅1⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨1⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨1⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨x⋅0⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨x⋅0⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨x⋅1⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨x⋅1⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨x⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨x⋅x⟩ → ¬1<1))
(¬1<1 → (∀x. x<⟨x⋅x⟩ → ¬1<1))
(¬1<1 → (∀y. y<y → ¬1<1))
(¬1<1 → (∀y. y<y → ¬1<1))
(¬1<1 → (∀z. z<0 → ¬1<1))
(¬1<1 → (∀z. z<1 → ¬1<1))
(¬1<1 → (∀x. ⟨0+0⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨0+1⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨0+x⟩<0 → ¬1<1))
(¬1<1 → (∀x. ⟨0+x⟩<1 → ¬1<1))
(¬1<1 → (∀x. ⟨0+x⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨0+x⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨1+0⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨1+1⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨1+x⟩<0 → ¬1<1))
(¬1<1 → (∀x. ⟨1+x⟩<1 → ¬1<1))
(¬1<1 → (∀x. ⟨1+x⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨1+x⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨x+0⟩<0 → ¬1<1))
(¬1<1 → (∀x. ⟨x+0⟩<1 → ¬1<1))
(¬1<1 → (∀x. ⟨x+0⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨x+0⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨x+1⟩<0 → ¬1<1))
(¬1<1 → (∀x. ⟨x+1⟩<1 → ¬1<1))
(¬1<1 → (∀x. ⟨x+1⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨x+1⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨x+x⟩<0 → ¬1<1))
(¬1<1 → (∀x. ⟨x+x⟩<0 → ¬1<1))
(¬1<1 → (∀x. ⟨x+x⟩<1 → ¬1<1))
(¬1<1 → (∀x. ⟨x+x⟩<1 → ¬1<1))
(¬1<1 → (∀x. ⟨x+x⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨x+x⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨x+x⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨0⋅0⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨0⋅1⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨0⋅x⟩<0 → ¬1<1))
(¬1<1 → (∀x. ⟨0⋅x⟩<1 → ¬1<1))
(¬1<1 → (∀x. ⟨0⋅x⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨0⋅x⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨1⋅0⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨1⋅1⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨1⋅x⟩<0 → ¬1<1))
(¬1<1 → (∀x. ⟨1⋅x⟩<1 → ¬1<1))
(¬1<1 → (∀x. ⟨1⋅x⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨1⋅x⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅0⟩<0 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅0⟩<1 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅0⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅0⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅1⟩<0 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅1⟩<1 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅1⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅1⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅x⟩<0 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅x⟩<0 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅x⟩<1 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅x⟩<1 → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅x⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅x⟩<x → ¬1<1))
(¬1<1 → (∀x. ⟨x⋅x⟩<x → ¬1<1))
(¬1<1 → (∀y. ¬0=y → ¬1<1))
(¬1<1 → (∀y. ¬1=y → ¬1<1))
(¬1<1 → (∀y. ¬y=0 → ¬1<1))
(¬1<1 → (∀y. ¬y=1 → ¬1<1))
(¬1<1 → (∀y. ¬0<y → ¬1<1))
(¬1<1 → (∀y. ¬1<y → ¬1<1))
(¬1<1 → (∀y. ¬y<0 → ¬1<1))
(¬1<1 → (∀y. ¬y<1 → ¬1<1))
(¬1<1 → (∀x. ¬¬0=x → ¬1<1))
(¬1<1 → (∀x. ¬¬1=x → ¬1<1))
(¬1<1 → (∀x. ¬¬x=0 → ¬1<1))
(¬1<1 → (∀x. ¬¬x=1 → ¬1<1))
(¬1<1 → (∀x. ¬¬x=x → ¬1<1))
(¬1<1 → (∀x. ¬¬x=x → ¬1<1))
(¬1<1 → (∀x. ¬¬0<x → ¬1<1))
(¬1<1 → (∀x. ¬¬1<x → ¬1<1))
(¬1<1 → (∀x. ¬¬x<0 → ¬1<1))
(¬1<1 → (∀x. ¬¬x<1 → ¬1<1))
(¬1<1 → (∀x. ¬¬x<x → ¬1<1))
(¬1<1 → (∀x. ¬¬x<x → ¬1<1))
(¬1<1 → (∀y. ∀x. x=y → ¬1<1))
(¬1<1 → (∀x. ∀y. x=y → ¬1<1))
(¬1<1 → (∀x. ∀y. y=x → ¬1<1))
(¬1<1 → (∀y. ∀x. y=x → ¬1<1))
(¬1<1 → (∀y. ∀x. x<y → ¬1<1))
(¬1<1 → (∀x. ∀y. x<y → ¬1<1))
(¬1<1 → (∀x. ∀y. y<x → ¬1<1))
(¬1<1 → (∀y. ∀x. y<x → ¬1<1))
(∀x. 0=x → (¬0=⟨0+0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬0=⟨0+1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬0=⟨1+0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬0=⟨1+1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬0=⟨0⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬0=⟨0⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬0=⟨1⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬0=⟨1⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1=⟨0+0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1=⟨0+1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1=⟨1+0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1=⟨1+1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1=⟨0⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1=⟨0⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1=⟨1⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1=⟨1⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬⟨0+0⟩=0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨0+0⟩=1 → ∀x. 0=x))
(∀x. 0=x → (¬⟨0+1⟩=0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨0+1⟩=1 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1+0⟩=0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1+0⟩=1 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1+1⟩=0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1+1⟩=1 → ∀x. 0=x))
(∀x. 0=x → (¬⟨0⋅0⟩=0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨0⋅0⟩=1 → ∀x. 0=x))
(∀x. 0=x → (¬⟨0⋅1⟩=0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨0⋅1⟩=1 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1⋅0⟩=0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1⋅0⟩=1 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1⋅1⟩=0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1⋅1⟩=1 → ∀x. 0=x))
(∀x. 0=x → (¬0<⟨0+0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬0<⟨0+1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬0<⟨1+0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬0<⟨1+1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬0<⟨0⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬0<⟨0⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬0<⟨1⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬0<⟨1⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1<⟨0+0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1<⟨0+1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1<⟨1+0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1<⟨1+1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1<⟨0⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1<⟨0⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1<⟨1⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (¬1<⟨1⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (¬⟨0+0⟩<0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨0+0⟩<1 → ∀x. 0=x))
(∀x. 0=x → (¬⟨0+1⟩<0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨0+1⟩<1 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1+0⟩<0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1+0⟩<1 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1+1⟩<0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1+1⟩<1 → ∀x. 0=x))
(∀x. 0=x → (¬⟨0⋅0⟩<0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨0⋅0⟩<1 → ∀x. 0=x))
(∀x. 0=x → (¬⟨0⋅1⟩<0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨0⋅1⟩<1 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1⋅0⟩<0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1⋅0⟩<1 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1⋅1⟩<0 → ∀x. 0=x))
(∀x. 0=x → (¬⟨1⋅1⟩<1 → ∀x. 0=x))
(∀x. 0=x → (¬¬¬0=0 → ∀x. 0=x))
(∀x. 0=x → (¬¬¬0=1 → ∀x. 0=x))
(∀x. 0=x → (¬¬¬1=0 → ∀x. 0=x))
(∀x. 0=x → (¬¬¬1=1 → ∀x. 0=x))
(∀x. 0=x → (¬¬¬0<0 → ∀x. 0=x))
(∀x. 0=x → (¬¬¬0<1 → ∀x. 0=x))
(∀x. 0=x → (¬¬¬1<0 → ∀x. 0=x))
(∀x. 0=x → (¬¬¬1<1 → ∀x. 0=x))
(∀x. 0=x → (¬¬∀x. 0=x → ∀x. 0=x))
(∀x. 0=x → (¬¬∀x. 1=x → ∀x. 0=x))
(∀x. 0=x → (¬¬∀x. x=0 → ∀x. 0=x))
(∀x. 0=x → (¬¬∀x. x=1 → ∀x. 0=x))
(∀x. 0=x → (¬¬∀x. x=x → ∀x. 0=x))
(∀x. 0=x → (¬¬∀x. x=x → ∀x. 0=x))
(∀x. 0=x → (¬¬∀x. 0<x → ∀x. 0=x))
(∀x. 0=x → (¬¬∀x. 1<x → ∀x. 0=x))
(∀x. 0=x → (¬¬∀x. x<0 → ∀x. 0=x))
(∀x. 0=x → (¬¬∀x. x<1 → ∀x. 0=x))
(∀x. 0=x → (¬¬∀x. x<x → ∀x. 0=x))
(∀x. 0=x → (¬¬∀x. x<x → ∀x. 0=x))
(∀x. 0=x → (¬∀y. 0=y → ∀x. 0=x))
(∀x. 0=x → (¬∀y. 1=y → ∀x. 0=x))
(∀x. 0=x → (¬∀y. y=0 → ∀x. 0=x))
(∀x. 0=x → (¬∀y. y=1 → ∀x. 0=x))
(∀x. 0=x → (¬∀y. 0<y → ∀x. 0=x))
(∀x. 0=x → (¬∀y. 1<y → ∀x. 0=x))
(∀x. 0=x → (¬∀y. y<0 → ∀x. 0=x))
(∀x. 0=x → (¬∀y. y<1 → ∀x. 0=x))
(∀x. 0=x → (¬∀x. ¬0=x → ∀x. 0=x))
(∀x. 0=x → (¬∀x. ¬1=x → ∀x. 0=x))
(∀x. 0=x → (¬∀x. ¬x=0 → ∀x. 0=x))
(∀x. 0=x → (¬∀x. ¬x=1 → ∀x. 0=x))
(∀x. 0=x → (¬∀x. ¬x=x → ∀x. 0=x))
(∀x. 0=x → (¬∀x. ¬x=x → ∀x. 0=x))
(∀x. 0=x → (¬∀x. ¬0<x → ∀x. 0=x))
(∀x. 0=x → (¬∀x. ¬1<x → ∀x. 0=x))
(∀x. 0=x → (¬∀x. ¬x<0 → ∀x. 0=x))
(∀x. 0=x → (¬∀x. ¬x<1 → ∀x. 0=x))
(∀x. 0=x → (¬∀x. ¬x<x → ∀x. 0=x))
(∀x. 0=x → (¬∀x. ¬x<x → ∀x. 0=x))
(∀x. 0=x → (∀z. 0=z → ∀x. 0=x))
(∀x. 0=x → (∀x. 0=⟨0+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0=⟨1+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0=⟨x+0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0=⟨x+1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0=⟨x+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0=⟨x+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0=⟨0⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0=⟨1⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0=⟨x⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0=⟨x⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0=⟨x⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0=⟨x⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀z. 1=z → ∀x. 0=x))
(∀x. 0=x → (∀x. 1=⟨0+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1=⟨1+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1=⟨x+0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1=⟨x+1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1=⟨x+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1=⟨x+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1=⟨0⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1=⟨1⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1=⟨x⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1=⟨x⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1=⟨x⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1=⟨x⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨0+0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨0+1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨0+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨0+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨1+0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨1+1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨1+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨1+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨x+0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨x+0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨x+1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨x+1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨x+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨x+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨x+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨0⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨0⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨0⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨0⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨1⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨1⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨1⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨1⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨x⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨x⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨x⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨x⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨x⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨x⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x=⟨x⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀y. y=y → ∀x. 0=x))
(∀x. 0=x → (∀y. y=y → ∀x. 0=x))
(∀x. 0=x → (∀z. z=0 → ∀x. 0=x))
(∀x. 0=x → (∀z. z=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0+0⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0+1⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0+x⟩=0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0+x⟩=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0+x⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0+x⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1+0⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1+1⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1+x⟩=0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1+x⟩=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1+x⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1+x⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+0⟩=0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+0⟩=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+0⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+0⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+1⟩=0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+1⟩=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+1⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+1⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+x⟩=0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+x⟩=0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+x⟩=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+x⟩=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+x⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+x⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+x⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0⋅0⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0⋅1⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0⋅x⟩=0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0⋅x⟩=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0⋅x⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0⋅x⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1⋅0⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1⋅1⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1⋅x⟩=0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1⋅x⟩=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1⋅x⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1⋅x⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅0⟩=0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅0⟩=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅0⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅0⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅1⟩=0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅1⟩=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅1⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅1⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅x⟩=0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅x⟩=0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅x⟩=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅x⟩=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅x⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅x⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅x⟩=x → ∀x. 0=x))
(∀x. 0=x → (∀z. 0<z → ∀x. 0=x))
(∀x. 0=x → (∀x. 0<⟨0+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0<⟨1+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0<⟨x+0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0<⟨x+1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0<⟨x+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0<⟨x+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0<⟨0⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0<⟨1⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0<⟨x⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0<⟨x⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0<⟨x⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 0<⟨x⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀z. 1<z → ∀x. 0=x))
(∀x. 0=x → (∀x. 1<⟨0+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1<⟨1+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1<⟨x+0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1<⟨x+1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1<⟨x+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1<⟨x+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1<⟨0⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1<⟨1⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1<⟨x⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1<⟨x⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1<⟨x⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. 1<⟨x⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨0+0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨0+1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨0+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨0+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨1+0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨1+1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨1+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨1+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨x+0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨x+0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨x+1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨x+1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨x+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨x+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨x+x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨0⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨0⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨0⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨0⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨1⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨1⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨1⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨1⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨x⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨x⋅0⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨x⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨x⋅1⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨x⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨x⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀x. x<⟨x⋅x⟩ → ∀x. 0=x))
(∀x. 0=x → (∀y. y<y → ∀x. 0=x))
(∀x. 0=x → (∀y. y<y → ∀x. 0=x))
(∀x. 0=x → (∀z. z<0 → ∀x. 0=x))
(∀x. 0=x → (∀z. z<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0+0⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0+1⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0+x⟩<0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0+x⟩<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0+x⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0+x⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1+0⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1+1⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1+x⟩<0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1+x⟩<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1+x⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1+x⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+0⟩<0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+0⟩<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+0⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+0⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+1⟩<0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+1⟩<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+1⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+1⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+x⟩<0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+x⟩<0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+x⟩<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+x⟩<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+x⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+x⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x+x⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0⋅0⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0⋅1⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0⋅x⟩<0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0⋅x⟩<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0⋅x⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨0⋅x⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1⋅0⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1⋅1⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1⋅x⟩<0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1⋅x⟩<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1⋅x⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨1⋅x⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅0⟩<0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅0⟩<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅0⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅0⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅1⟩<0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅1⟩<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅1⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅1⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅x⟩<0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅x⟩<0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅x⟩<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅x⟩<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅x⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅x⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ⟨x⋅x⟩<x → ∀x. 0=x))
(∀x. 0=x → (∀y. ¬0=y → ∀x. 0=x))
(∀x. 0=x → (∀y. ¬1=y → ∀x. 0=x))
(∀x. 0=x → (∀y. ¬y=0 → ∀x. 0=x))
(∀x. 0=x → (∀y. ¬y=1 → ∀x. 0=x))
(∀x. 0=x → (∀y. ¬0<y → ∀x. 0=x))
(∀x. 0=x → (∀y. ¬1<y → ∀x. 0=x))
(∀x. 0=x → (∀y. ¬y<0 → ∀x. 0=x))
(∀x. 0=x → (∀y. ¬y<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬¬0=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬¬1=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬¬x=0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬¬x=1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬¬x=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬¬x=x → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬¬0<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬¬1<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬¬x<0 → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬¬x<1 → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬¬x<x → ∀x. 0=x))
(∀x. 0=x → (∀x. ¬¬x<x → ∀x. 0=x))
(∀x. 0=x → (∀y. ∀x. x=y → ∀x. 0=x))
(∀x. 0=x → (∀x. ∀y. x=y → ∀x. 0=x))
(∀x. 0=x → (∀x. ∀y. y=x → ∀x. 0=x))
(∀x. 0=x → (∀y. ∀x. y=x → ∀x. 0=x))
(∀x. 0=x → (∀y. ∀x. x<y → ∀x. 0=x))
(∀x. 0=x → (∀x. ∀y. x<y → ∀x. 0=x))
(∀x. 0=x → (∀x. ∀y. y<x → ∀x. 0=x))
(∀x. 0=x → (∀y. ∀x. y<x → ∀x. 0=x))
(∀x. 1=x → (¬0=⟨0+0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬0=⟨0+1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬0=⟨1+0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬0=⟨1+1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬0=⟨0⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬0=⟨0⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬0=⟨1⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬0=⟨1⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1=⟨0+0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1=⟨0+1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1=⟨1+0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1=⟨1+1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1=⟨0⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1=⟨0⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1=⟨1⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1=⟨1⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬⟨0+0⟩=0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨0+0⟩=1 → ∀x. 1=x))
(∀x. 1=x → (¬⟨0+1⟩=0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨0+1⟩=1 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1+0⟩=0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1+0⟩=1 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1+1⟩=0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1+1⟩=1 → ∀x. 1=x))
(∀x. 1=x → (¬⟨0⋅0⟩=0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨0⋅0⟩=1 → ∀x. 1=x))
(∀x. 1=x → (¬⟨0⋅1⟩=0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨0⋅1⟩=1 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1⋅0⟩=0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1⋅0⟩=1 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1⋅1⟩=0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1⋅1⟩=1 → ∀x. 1=x))
(∀x. 1=x → (¬0<⟨0+0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬0<⟨0+1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬0<⟨1+0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬0<⟨1+1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬0<⟨0⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬0<⟨0⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬0<⟨1⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬0<⟨1⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1<⟨0+0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1<⟨0+1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1<⟨1+0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1<⟨1+1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1<⟨0⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1<⟨0⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1<⟨1⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (¬1<⟨1⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (¬⟨0+0⟩<0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨0+0⟩<1 → ∀x. 1=x))
(∀x. 1=x → (¬⟨0+1⟩<0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨0+1⟩<1 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1+0⟩<0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1+0⟩<1 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1+1⟩<0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1+1⟩<1 → ∀x. 1=x))
(∀x. 1=x → (¬⟨0⋅0⟩<0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨0⋅0⟩<1 → ∀x. 1=x))
(∀x. 1=x → (¬⟨0⋅1⟩<0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨0⋅1⟩<1 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1⋅0⟩<0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1⋅0⟩<1 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1⋅1⟩<0 → ∀x. 1=x))
(∀x. 1=x → (¬⟨1⋅1⟩<1 → ∀x. 1=x))
(∀x. 1=x → (¬¬¬0=0 → ∀x. 1=x))
(∀x. 1=x → (¬¬¬0=1 → ∀x. 1=x))
(∀x. 1=x → (¬¬¬1=0 → ∀x. 1=x))
(∀x. 1=x → (¬¬¬1=1 → ∀x. 1=x))
(∀x. 1=x → (¬¬¬0<0 → ∀x. 1=x))
(∀x. 1=x → (¬¬¬0<1 → ∀x. 1=x))
(∀x. 1=x → (¬¬¬1<0 → ∀x. 1=x))
(∀x. 1=x → (¬¬¬1<1 → ∀x. 1=x))
(∀x. 1=x → (¬¬∀x. 0=x → ∀x. 1=x))
(∀x. 1=x → (¬¬∀x. 1=x → ∀x. 1=x))
(∀x. 1=x → (¬¬∀x. x=0 → ∀x. 1=x))
(∀x. 1=x → (¬¬∀x. x=1 → ∀x. 1=x))
(∀x. 1=x → (¬¬∀x. x=x → ∀x. 1=x))
(∀x. 1=x → (¬¬∀x. x=x → ∀x. 1=x))
(∀x. 1=x → (¬¬∀x. 0<x → ∀x. 1=x))
(∀x. 1=x → (¬¬∀x. 1<x → ∀x. 1=x))
(∀x. 1=x → (¬¬∀x. x<0 → ∀x. 1=x))
(∀x. 1=x → (¬¬∀x. x<1 → ∀x. 1=x))
(∀x. 1=x → (¬¬∀x. x<x → ∀x. 1=x))
(∀x. 1=x → (¬¬∀x. x<x → ∀x. 1=x))
(∀x. 1=x → (¬∀y. 0=y → ∀x. 1=x))
(∀x. 1=x → (¬∀y. 1=y → ∀x. 1=x))
(∀x. 1=x → (¬∀y. y=0 → ∀x. 1=x))
(∀x. 1=x → (¬∀y. y=1 → ∀x. 1=x))
(∀x. 1=x → (¬∀y. 0<y → ∀x. 1=x))
(∀x. 1=x → (¬∀y. 1<y → ∀x. 1=x))
(∀x. 1=x → (¬∀y. y<0 → ∀x. 1=x))
(∀x. 1=x → (¬∀y. y<1 → ∀x. 1=x))
(∀x. 1=x → (¬∀x. ¬0=x → ∀x. 1=x))
(∀x. 1=x → (¬∀x. ¬1=x → ∀x. 1=x))
(∀x. 1=x → (¬∀x. ¬x=0 → ∀x. 1=x))
(∀x. 1=x → (¬∀x. ¬x=1 → ∀x. 1=x))
(∀x. 1=x → (¬∀x. ¬x=x → ∀x. 1=x))
(∀x. 1=x → (¬∀x. ¬x=x → ∀x. 1=x))
(∀x. 1=x → (¬∀x. ¬0<x → ∀x. 1=x))
(∀x. 1=x → (¬∀x. ¬1<x → ∀x. 1=x))
(∀x. 1=x → (¬∀x. ¬x<0 → ∀x. 1=x))
(∀x. 1=x → (¬∀x. ¬x<1 → ∀x. 1=x))
(∀x. 1=x → (¬∀x. ¬x<x → ∀x. 1=x))
(∀x. 1=x → (¬∀x. ¬x<x → ∀x. 1=x))
(∀x. 1=x → (∀z. 0=z → ∀x. 1=x))
(∀x. 1=x → (∀x. 0=⟨0+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0=⟨1+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0=⟨x+0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0=⟨x+1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0=⟨x+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0=⟨x+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0=⟨0⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0=⟨1⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0=⟨x⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0=⟨x⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0=⟨x⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0=⟨x⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀z. 1=z → ∀x. 1=x))
(∀x. 1=x → (∀x. 1=⟨0+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1=⟨1+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1=⟨x+0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1=⟨x+1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1=⟨x+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1=⟨x+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1=⟨0⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1=⟨1⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1=⟨x⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1=⟨x⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1=⟨x⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1=⟨x⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨0+0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨0+1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨0+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨0+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨1+0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨1+1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨1+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨1+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨x+0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨x+0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨x+1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨x+1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨x+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨x+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨x+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨0⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨0⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨0⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨0⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨1⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨1⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨1⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨1⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨x⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨x⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨x⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨x⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨x⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨x⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x=⟨x⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀y. y=y → ∀x. 1=x))
(∀x. 1=x → (∀y. y=y → ∀x. 1=x))
(∀x. 1=x → (∀z. z=0 → ∀x. 1=x))
(∀x. 1=x → (∀z. z=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0+0⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0+1⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0+x⟩=0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0+x⟩=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0+x⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0+x⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1+0⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1+1⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1+x⟩=0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1+x⟩=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1+x⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1+x⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+0⟩=0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+0⟩=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+0⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+0⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+1⟩=0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+1⟩=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+1⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+1⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+x⟩=0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+x⟩=0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+x⟩=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+x⟩=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+x⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+x⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+x⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0⋅0⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0⋅1⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0⋅x⟩=0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0⋅x⟩=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0⋅x⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0⋅x⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1⋅0⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1⋅1⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1⋅x⟩=0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1⋅x⟩=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1⋅x⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1⋅x⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅0⟩=0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅0⟩=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅0⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅0⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅1⟩=0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅1⟩=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅1⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅1⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅x⟩=0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅x⟩=0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅x⟩=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅x⟩=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅x⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅x⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅x⟩=x → ∀x. 1=x))
(∀x. 1=x → (∀z. 0<z → ∀x. 1=x))
(∀x. 1=x → (∀x. 0<⟨0+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0<⟨1+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0<⟨x+0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0<⟨x+1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0<⟨x+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0<⟨x+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0<⟨0⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0<⟨1⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0<⟨x⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0<⟨x⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0<⟨x⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 0<⟨x⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀z. 1<z → ∀x. 1=x))
(∀x. 1=x → (∀x. 1<⟨0+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1<⟨1+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1<⟨x+0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1<⟨x+1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1<⟨x+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1<⟨x+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1<⟨0⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1<⟨1⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1<⟨x⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1<⟨x⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1<⟨x⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. 1<⟨x⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨0+0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨0+1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨0+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨0+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨1+0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨1+1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨1+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨1+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨x+0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨x+0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨x+1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨x+1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨x+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨x+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨x+x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨0⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨0⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨0⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨0⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨1⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨1⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨1⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨1⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨x⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨x⋅0⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨x⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨x⋅1⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨x⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨x⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀x. x<⟨x⋅x⟩ → ∀x. 1=x))
(∀x. 1=x → (∀y. y<y → ∀x. 1=x))
(∀x. 1=x → (∀y. y<y → ∀x. 1=x))
(∀x. 1=x → (∀z. z<0 → ∀x. 1=x))
(∀x. 1=x → (∀z. z<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0+0⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0+1⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0+x⟩<0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0+x⟩<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0+x⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0+x⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1+0⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1+1⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1+x⟩<0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1+x⟩<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1+x⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1+x⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+0⟩<0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+0⟩<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+0⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+0⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+1⟩<0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+1⟩<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+1⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+1⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+x⟩<0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+x⟩<0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+x⟩<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+x⟩<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+x⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+x⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x+x⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0⋅0⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0⋅1⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0⋅x⟩<0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0⋅x⟩<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0⋅x⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨0⋅x⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1⋅0⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1⋅1⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1⋅x⟩<0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1⋅x⟩<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1⋅x⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨1⋅x⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅0⟩<0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅0⟩<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅0⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅0⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅1⟩<0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅1⟩<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅1⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅1⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅x⟩<0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅x⟩<0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅x⟩<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅x⟩<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅x⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅x⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ⟨x⋅x⟩<x → ∀x. 1=x))
(∀x. 1=x → (∀y. ¬0=y → ∀x. 1=x))
(∀x. 1=x → (∀y. ¬1=y → ∀x. 1=x))
(∀x. 1=x → (∀y. ¬y=0 → ∀x. 1=x))
(∀x. 1=x → (∀y. ¬y=1 → ∀x. 1=x))
(∀x. 1=x → (∀y. ¬0<y → ∀x. 1=x))
(∀x. 1=x → (∀y. ¬1<y → ∀x. 1=x))
(∀x. 1=x → (∀y. ¬y<0 → ∀x. 1=x))
(∀x. 1=x → (∀y. ¬y<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬¬0=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬¬1=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬¬x=0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬¬x=1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬¬x=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬¬x=x → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬¬0<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬¬1<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬¬x<0 → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬¬x<1 → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬¬x<x → ∀x. 1=x))
(∀x. 1=x → (∀x. ¬¬x<x → ∀x. 1=x))
(∀x. 1=x → (∀y. ∀x. x=y → ∀x. 1=x))
(∀x. 1=x → (∀x. ∀y. x=y → ∀x. 1=x))
(∀x. 1=x → (∀x. ∀y. y=x → ∀x. 1=x))
(∀x. 1=x → (∀y. ∀x. y=x → ∀x. 1=x))
(∀x. 1=x → (∀y. ∀x. x<y → ∀x. 1=x))
(∀x. 1=x → (∀x. ∀y. x<y → ∀x. 1=x))
(∀x. 1=x → (∀x. ∀y. y<x → ∀x. 1=x))
(∀x. 1=x → (∀y. ∀x. y<x → ∀x. 1=x))
(∀x. x=0 → (¬0=⟨0+0⟩ → ∀x. x=0))
(∀x. x=0 → (¬0=⟨0+1⟩ → ∀x. x=0))
(∀x. x=0 → (¬0=⟨1+0⟩ → ∀x. x=0))
(∀x. x=0 → (¬0=⟨1+1⟩ → ∀x. x=0))
(∀x. x=0 → (¬0=⟨0⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (¬0=⟨0⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (¬0=⟨1⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (¬0=⟨1⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (¬1=⟨0+0⟩ → ∀x. x=0))
(∀x. x=0 → (¬1=⟨0+1⟩ → ∀x. x=0))
(∀x. x=0 → (¬1=⟨1+0⟩ → ∀x. x=0))
(∀x. x=0 → (¬1=⟨1+1⟩ → ∀x. x=0))
(∀x. x=0 → (¬1=⟨0⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (¬1=⟨0⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (¬1=⟨1⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (¬1=⟨1⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (¬⟨0+0⟩=0 → ∀x. x=0))
(∀x. x=0 → (¬⟨0+0⟩=1 → ∀x. x=0))
(∀x. x=0 → (¬⟨0+1⟩=0 → ∀x. x=0))
(∀x. x=0 → (¬⟨0+1⟩=1 → ∀x. x=0))
(∀x. x=0 → (¬⟨1+0⟩=0 → ∀x. x=0))
(∀x. x=0 → (¬⟨1+0⟩=1 → ∀x. x=0))
(∀x. x=0 → (¬⟨1+1⟩=0 → ∀x. x=0))
(∀x. x=0 → (¬⟨1+1⟩=1 → ∀x. x=0))
(∀x. x=0 → (¬⟨0⋅0⟩=0 → ∀x. x=0))
(∀x. x=0 → (¬⟨0⋅0⟩=1 → ∀x. x=0))
(∀x. x=0 → (¬⟨0⋅1⟩=0 → ∀x. x=0))
(∀x. x=0 → (¬⟨0⋅1⟩=1 → ∀x. x=0))
(∀x. x=0 → (¬⟨1⋅0⟩=0 → ∀x. x=0))
(∀x. x=0 → (¬⟨1⋅0⟩=1 → ∀x. x=0))
(∀x. x=0 → (¬⟨1⋅1⟩=0 → ∀x. x=0))
(∀x. x=0 → (¬⟨1⋅1⟩=1 → ∀x. x=0))
(∀x. x=0 → (¬0<⟨0+0⟩ → ∀x. x=0))
(∀x. x=0 → (¬0<⟨0+1⟩ → ∀x. x=0))
(∀x. x=0 → (¬0<⟨1+0⟩ → ∀x. x=0))
(∀x. x=0 → (¬0<⟨1+1⟩ → ∀x. x=0))
(∀x. x=0 → (¬0<⟨0⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (¬0<⟨0⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (¬0<⟨1⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (¬0<⟨1⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (¬1<⟨0+0⟩ → ∀x. x=0))
(∀x. x=0 → (¬1<⟨0+1⟩ → ∀x. x=0))
(∀x. x=0 → (¬1<⟨1+0⟩ → ∀x. x=0))
(∀x. x=0 → (¬1<⟨1+1⟩ → ∀x. x=0))
(∀x. x=0 → (¬1<⟨0⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (¬1<⟨0⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (¬1<⟨1⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (¬1<⟨1⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (¬⟨0+0⟩<0 → ∀x. x=0))
(∀x. x=0 → (¬⟨0+0⟩<1 → ∀x. x=0))
(∀x. x=0 → (¬⟨0+1⟩<0 → ∀x. x=0))
(∀x. x=0 → (¬⟨0+1⟩<1 → ∀x. x=0))
(∀x. x=0 → (¬⟨1+0⟩<0 → ∀x. x=0))
(∀x. x=0 → (¬⟨1+0⟩<1 → ∀x. x=0))
(∀x. x=0 → (¬⟨1+1⟩<0 → ∀x. x=0))
(∀x. x=0 → (¬⟨1+1⟩<1 → ∀x. x=0))
(∀x. x=0 → (¬⟨0⋅0⟩<0 → ∀x. x=0))
(∀x. x=0 → (¬⟨0⋅0⟩<1 → ∀x. x=0))
(∀x. x=0 → (¬⟨0⋅1⟩<0 → ∀x. x=0))
(∀x. x=0 → (¬⟨0⋅1⟩<1 → ∀x. x=0))
(∀x. x=0 → (¬⟨1⋅0⟩<0 → ∀x. x=0))
(∀x. x=0 → (¬⟨1⋅0⟩<1 → ∀x. x=0))
(∀x. x=0 → (¬⟨1⋅1⟩<0 → ∀x. x=0))
(∀x. x=0 → (¬⟨1⋅1⟩<1 → ∀x. x=0))
(∀x. x=0 → (¬¬¬0=0 → ∀x. x=0))
(∀x. x=0 → (¬¬¬0=1 → ∀x. x=0))
(∀x. x=0 → (¬¬¬1=0 → ∀x. x=0))
(∀x. x=0 → (¬¬¬1=1 → ∀x. x=0))
(∀x. x=0 → (¬¬¬0<0 → ∀x. x=0))
(∀x. x=0 → (¬¬¬0<1 → ∀x. x=0))
(∀x. x=0 → (¬¬¬1<0 → ∀x. x=0))
(∀x. x=0 → (¬¬¬1<1 → ∀x. x=0))
(∀x. x=0 → (¬¬∀x. 0=x → ∀x. x=0))
(∀x. x=0 → (¬¬∀x. 1=x → ∀x. x=0))
(∀x. x=0 → (¬¬∀x. x=0 → ∀x. x=0))
(∀x. x=0 → (¬¬∀x. x=1 → ∀x. x=0))
(∀x. x=0 → (¬¬∀x. x=x → ∀x. x=0))
(∀x. x=0 → (¬¬∀x. x=x → ∀x. x=0))
(∀x. x=0 → (¬¬∀x. 0<x → ∀x. x=0))
(∀x. x=0 → (¬¬∀x. 1<x → ∀x. x=0))
(∀x. x=0 → (¬¬∀x. x<0 → ∀x. x=0))
(∀x. x=0 → (¬¬∀x. x<1 → ∀x. x=0))
(∀x. x=0 → (¬¬∀x. x<x → ∀x. x=0))
(∀x. x=0 → (¬¬∀x. x<x → ∀x. x=0))
(∀x. x=0 → (¬∀y. 0=y → ∀x. x=0))
(∀x. x=0 → (¬∀y. 1=y → ∀x. x=0))
(∀x. x=0 → (¬∀y. y=0 → ∀x. x=0))
(∀x. x=0 → (¬∀y. y=1 → ∀x. x=0))
(∀x. x=0 → (¬∀y. 0<y → ∀x. x=0))
(∀x. x=0 → (¬∀y. 1<y → ∀x. x=0))
(∀x. x=0 → (¬∀y. y<0 → ∀x. x=0))
(∀x. x=0 → (¬∀y. y<1 → ∀x. x=0))
(∀x. x=0 → (¬∀x. ¬0=x → ∀x. x=0))
(∀x. x=0 → (¬∀x. ¬1=x → ∀x. x=0))
(∀x. x=0 → (¬∀x. ¬x=0 → ∀x. x=0))
(∀x. x=0 → (¬∀x. ¬x=1 → ∀x. x=0))
(∀x. x=0 → (¬∀x. ¬x=x → ∀x. x=0))
(∀x. x=0 → (¬∀x. ¬x=x → ∀x. x=0))
(∀x. x=0 → (¬∀x. ¬0<x → ∀x. x=0))
(∀x. x=0 → (¬∀x. ¬1<x → ∀x. x=0))
(∀x. x=0 → (¬∀x. ¬x<0 → ∀x. x=0))
(∀x. x=0 → (¬∀x. ¬x<1 → ∀x. x=0))
(∀x. x=0 → (¬∀x. ¬x<x → ∀x. x=0))
(∀x. x=0 → (¬∀x. ¬x<x → ∀x. x=0))
(∀x. x=0 → (∀z. 0=z → ∀x. x=0))
(∀x. x=0 → (∀x. 0=⟨0+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0=⟨1+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0=⟨x+0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0=⟨x+1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0=⟨x+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0=⟨x+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0=⟨0⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0=⟨1⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0=⟨x⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0=⟨x⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0=⟨x⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0=⟨x⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀z. 1=z → ∀x. x=0))
(∀x. x=0 → (∀x. 1=⟨0+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1=⟨1+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1=⟨x+0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1=⟨x+1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1=⟨x+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1=⟨x+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1=⟨0⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1=⟨1⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1=⟨x⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1=⟨x⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1=⟨x⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1=⟨x⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨0+0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨0+1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨0+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨0+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨1+0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨1+1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨1+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨1+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨x+0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨x+0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨x+1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨x+1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨x+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨x+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨x+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨0⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨0⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨0⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨0⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨1⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨1⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨1⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨1⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨x⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨x⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨x⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨x⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨x⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨x⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x=⟨x⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀y. y=y → ∀x. x=0))
(∀x. x=0 → (∀y. y=y → ∀x. x=0))
(∀x. x=0 → (∀z. z=0 → ∀x. x=0))
(∀x. x=0 → (∀z. z=1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0+0⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0+1⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0+x⟩=0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0+x⟩=1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0+x⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0+x⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1+0⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1+1⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1+x⟩=0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1+x⟩=1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1+x⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1+x⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+0⟩=0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+0⟩=1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+0⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+0⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+1⟩=0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+1⟩=1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+1⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+1⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+x⟩=0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+x⟩=0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+x⟩=1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+x⟩=1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+x⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+x⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+x⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0⋅0⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0⋅1⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0⋅x⟩=0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0⋅x⟩=1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0⋅x⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0⋅x⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1⋅0⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1⋅1⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1⋅x⟩=0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1⋅x⟩=1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1⋅x⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1⋅x⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅0⟩=0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅0⟩=1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅0⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅0⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅1⟩=0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅1⟩=1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅1⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅1⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅x⟩=0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅x⟩=0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅x⟩=1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅x⟩=1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅x⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅x⟩=x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅x⟩=x → ∀x. x=0))
(∀x. x=0 → (∀z. 0<z → ∀x. x=0))
(∀x. x=0 → (∀x. 0<⟨0+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0<⟨1+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0<⟨x+0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0<⟨x+1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0<⟨x+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0<⟨x+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0<⟨0⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0<⟨1⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0<⟨x⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0<⟨x⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0<⟨x⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 0<⟨x⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀z. 1<z → ∀x. x=0))
(∀x. x=0 → (∀x. 1<⟨0+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1<⟨1+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1<⟨x+0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1<⟨x+1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1<⟨x+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1<⟨x+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1<⟨0⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1<⟨1⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1<⟨x⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1<⟨x⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1<⟨x⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. 1<⟨x⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨0+0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨0+1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨0+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨0+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨1+0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨1+1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨1+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨1+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨x+0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨x+0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨x+1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨x+1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨x+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨x+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨x+x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨0⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨0⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨0⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨0⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨1⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨1⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨1⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨1⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨x⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨x⋅0⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨x⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨x⋅1⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨x⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨x⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀x. x<⟨x⋅x⟩ → ∀x. x=0))
(∀x. x=0 → (∀y. y<y → ∀x. x=0))
(∀x. x=0 → (∀y. y<y → ∀x. x=0))
(∀x. x=0 → (∀z. z<0 → ∀x. x=0))
(∀x. x=0 → (∀z. z<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0+0⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0+1⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0+x⟩<0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0+x⟩<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0+x⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0+x⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1+0⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1+1⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1+x⟩<0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1+x⟩<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1+x⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1+x⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+0⟩<0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+0⟩<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+0⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+0⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+1⟩<0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+1⟩<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+1⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+1⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+x⟩<0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+x⟩<0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+x⟩<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+x⟩<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+x⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+x⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x+x⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0⋅0⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0⋅1⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0⋅x⟩<0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0⋅x⟩<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0⋅x⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨0⋅x⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1⋅0⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1⋅1⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1⋅x⟩<0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1⋅x⟩<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1⋅x⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨1⋅x⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅0⟩<0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅0⟩<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅0⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅0⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅1⟩<0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅1⟩<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅1⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅1⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅x⟩<0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅x⟩<0 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅x⟩<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅x⟩<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅x⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅x⟩<x → ∀x. x=0))
(∀x. x=0 → (∀x. ⟨x⋅x⟩<x → ∀x. x=0))
(∀x. x=0 → (∀y. ¬0=y → ∀x. x=0))
(∀x. x=0 → (∀y. ¬1=y → ∀x. x=0))
(∀x. x=0 → (∀y. ¬y=0 → ∀x. x=0))
(∀x. x=0 → (∀y. ¬y=1 → ∀x. x=0))
(∀x. x=0 → (∀y. ¬0<y → ∀x. x=0))
(∀x. x=0 → (∀y. ¬1<y → ∀x. x=0))
(∀x. x=0 → (∀y. ¬y<0 → ∀x. x=0))
(∀x. x=0 → (∀y. ¬y<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ¬¬0=x → ∀x. x=0))
(∀x. x=0 → (∀x. ¬¬1=x → ∀x. x=0))
(∀x. x=0 → (∀x. ¬¬x=0 → ∀x. x=0))
(∀x. x=0 → (∀x. ¬¬x=1 → ∀x. x=0))
(∀x. x=0 → (∀x. ¬¬x=x → ∀x. x=0))
(∀x. x=0 → (∀x. ¬¬x=x → ∀x. x=0))
(∀x. x=0 → (∀x. ¬¬0<x → ∀x. x=0))
(∀x. x=0 → (∀x. ¬¬1<x → ∀x. x=0))
(∀x. x=0 → (∀x. ¬¬x<0 → ∀x. x=0))
(∀x. x=0 → (∀x. ¬¬x<1 → ∀x. x=0))
(∀x. x=0 → (∀x. ¬¬x<x → ∀x. x=0))
(∀x. x=0 → (∀x. ¬¬x<x → ∀x. x=0))
(∀x. x=0 → (∀y. ∀x. x=y → ∀x. x=0))
(∀x. x=0 → (∀x. ∀y. x=y → ∀x. x=0))
(∀x. x=0 → (∀x. ∀y. y=x → ∀x. x=0))
(∀x. x=0 → (∀y. ∀x. y=x → ∀x. x=0))
(∀x. x=0 → (∀y. ∀x. x<y → ∀x. x=0))
(∀x. x=0 → (∀x. ∀y. x<y → ∀x. x=0))
(∀x. x=0 → (∀x. ∀y. y<x → ∀x. x=0))
(∀x. x=0 → (∀y. ∀x. y<x → ∀x. x=0))
(∀x. x=1 → (¬0=⟨0+0⟩ → ∀x. x=1))
(∀x. x=1 → (¬0=⟨0+1⟩ → ∀x. x=1))
(∀x. x=1 → (¬0=⟨1+0⟩ → ∀x. x=1))
(∀x. x=1 → (¬0=⟨1+1⟩ → ∀x. x=1))
(∀x. x=1 → (¬0=⟨0⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (¬0=⟨0⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (¬0=⟨1⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (¬0=⟨1⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (¬1=⟨0+0⟩ → ∀x. x=1))
(∀x. x=1 → (¬1=⟨0+1⟩ → ∀x. x=1))
(∀x. x=1 → (¬1=⟨1+0⟩ → ∀x. x=1))
(∀x. x=1 → (¬1=⟨1+1⟩ → ∀x. x=1))
(∀x. x=1 → (¬1=⟨0⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (¬1=⟨0⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (¬1=⟨1⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (¬1=⟨1⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (¬⟨0+0⟩=0 → ∀x. x=1))
(∀x. x=1 → (¬⟨0+0⟩=1 → ∀x. x=1))
(∀x. x=1 → (¬⟨0+1⟩=0 → ∀x. x=1))
(∀x. x=1 → (¬⟨0+1⟩=1 → ∀x. x=1))
(∀x. x=1 → (¬⟨1+0⟩=0 → ∀x. x=1))
(∀x. x=1 → (¬⟨1+0⟩=1 → ∀x. x=1))
(∀x. x=1 → (¬⟨1+1⟩=0 → ∀x. x=1))
(∀x. x=1 → (¬⟨1+1⟩=1 → ∀x. x=1))
(∀x. x=1 → (¬⟨0⋅0⟩=0 → ∀x. x=1))
(∀x. x=1 → (¬⟨0⋅0⟩=1 → ∀x. x=1))
(∀x. x=1 → (¬⟨0⋅1⟩=0 → ∀x. x=1))
(∀x. x=1 → (¬⟨0⋅1⟩=1 → ∀x. x=1))
(∀x. x=1 → (¬⟨1⋅0⟩=0 → ∀x. x=1))
(∀x. x=1 → (¬⟨1⋅0⟩=1 → ∀x. x=1))
(∀x. x=1 → (¬⟨1⋅1⟩=0 → ∀x. x=1))
(∀x. x=1 → (¬⟨1⋅1⟩=1 → ∀x. x=1))
(∀x. x=1 → (¬0<⟨0+0⟩ → ∀x. x=1))
(∀x. x=1 → (¬0<⟨0+1⟩ → ∀x. x=1))
(∀x. x=1 → (¬0<⟨1+0⟩ → ∀x. x=1))
(∀x. x=1 → (¬0<⟨1+1⟩ → ∀x. x=1))
(∀x. x=1 → (¬0<⟨0⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (¬0<⟨0⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (¬0<⟨1⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (¬0<⟨1⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (¬1<⟨0+0⟩ → ∀x. x=1))
(∀x. x=1 → (¬1<⟨0+1⟩ → ∀x. x=1))
(∀x. x=1 → (¬1<⟨1+0⟩ → ∀x. x=1))
(∀x. x=1 → (¬1<⟨1+1⟩ → ∀x. x=1))
(∀x. x=1 → (¬1<⟨0⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (¬1<⟨0⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (¬1<⟨1⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (¬1<⟨1⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (¬⟨0+0⟩<0 → ∀x. x=1))
(∀x. x=1 → (¬⟨0+0⟩<1 → ∀x. x=1))
(∀x. x=1 → (¬⟨0+1⟩<0 → ∀x. x=1))
(∀x. x=1 → (¬⟨0+1⟩<1 → ∀x. x=1))
(∀x. x=1 → (¬⟨1+0⟩<0 → ∀x. x=1))
(∀x. x=1 → (¬⟨1+0⟩<1 → ∀x. x=1))
(∀x. x=1 → (¬⟨1+1⟩<0 → ∀x. x=1))
(∀x. x=1 → (¬⟨1+1⟩<1 → ∀x. x=1))
(∀x. x=1 → (¬⟨0⋅0⟩<0 → ∀x. x=1))
(∀x. x=1 → (¬⟨0⋅0⟩<1 → ∀x. x=1))
(∀x. x=1 → (¬⟨0⋅1⟩<0 → ∀x. x=1))
(∀x. x=1 → (¬⟨0⋅1⟩<1 → ∀x. x=1))
(∀x. x=1 → (¬⟨1⋅0⟩<0 → ∀x. x=1))
(∀x. x=1 → (¬⟨1⋅0⟩<1 → ∀x. x=1))
(∀x. x=1 → (¬⟨1⋅1⟩<0 → ∀x. x=1))
(∀x. x=1 → (¬⟨1⋅1⟩<1 → ∀x. x=1))
(∀x. x=1 → (¬¬¬0=0 → ∀x. x=1))
(∀x. x=1 → (¬¬¬0=1 → ∀x. x=1))
(∀x. x=1 → (¬¬¬1=0 → ∀x. x=1))
(∀x. x=1 → (¬¬¬1=1 → ∀x. x=1))
(∀x. x=1 → (¬¬¬0<0 → ∀x. x=1))
(∀x. x=1 → (¬¬¬0<1 → ∀x. x=1))
(∀x. x=1 → (¬¬¬1<0 → ∀x. x=1))
(∀x. x=1 → (¬¬¬1<1 → ∀x. x=1))
(∀x. x=1 → (¬¬∀x. 0=x → ∀x. x=1))
(∀x. x=1 → (¬¬∀x. 1=x → ∀x. x=1))
(∀x. x=1 → (¬¬∀x. x=0 → ∀x. x=1))
(∀x. x=1 → (¬¬∀x. x=1 → ∀x. x=1))
(∀x. x=1 → (¬¬∀x. x=x → ∀x. x=1))
(∀x. x=1 → (¬¬∀x. x=x → ∀x. x=1))
(∀x. x=1 → (¬¬∀x. 0<x → ∀x. x=1))
(∀x. x=1 → (¬¬∀x. 1<x → ∀x. x=1))
(∀x. x=1 → (¬¬∀x. x<0 → ∀x. x=1))
(∀x. x=1 → (¬¬∀x. x<1 → ∀x. x=1))
(∀x. x=1 → (¬¬∀x. x<x → ∀x. x=1))
(∀x. x=1 → (¬¬∀x. x<x → ∀x. x=1))
(∀x. x=1 → (¬∀y. 0=y → ∀x. x=1))
(∀x. x=1 → (¬∀y. 1=y → ∀x. x=1))
(∀x. x=1 → (¬∀y. y=0 → ∀x. x=1))
(∀x. x=1 → (¬∀y. y=1 → ∀x. x=1))
(∀x. x=1 → (¬∀y. 0<y → ∀x. x=1))
(∀x. x=1 → (¬∀y. 1<y → ∀x. x=1))
(∀x. x=1 → (¬∀y. y<0 → ∀x. x=1))
(∀x. x=1 → (¬∀y. y<1 → ∀x. x=1))
(∀x. x=1 → (¬∀x. ¬0=x → ∀x. x=1))
(∀x. x=1 → (¬∀x. ¬1=x → ∀x. x=1))
(∀x. x=1 → (¬∀x. ¬x=0 → ∀x. x=1))
(∀x. x=1 → (¬∀x. ¬x=1 → ∀x. x=1))
(∀x. x=1 → (¬∀x. ¬x=x → ∀x. x=1))
(∀x. x=1 → (¬∀x. ¬x=x → ∀x. x=1))
(∀x. x=1 → (¬∀x. ¬0<x → ∀x. x=1))
(∀x. x=1 → (¬∀x. ¬1<x → ∀x. x=1))
(∀x. x=1 → (¬∀x. ¬x<0 → ∀x. x=1))
(∀x. x=1 → (¬∀x. ¬x<1 → ∀x. x=1))
(∀x. x=1 → (¬∀x. ¬x<x → ∀x. x=1))
(∀x. x=1 → (¬∀x. ¬x<x → ∀x. x=1))
(∀x. x=1 → (∀z. 0=z → ∀x. x=1))
(∀x. x=1 → (∀x. 0=⟨0+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0=⟨1+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0=⟨x+0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0=⟨x+1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0=⟨x+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0=⟨x+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0=⟨0⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0=⟨1⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0=⟨x⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0=⟨x⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0=⟨x⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0=⟨x⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀z. 1=z → ∀x. x=1))
(∀x. x=1 → (∀x. 1=⟨0+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1=⟨1+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1=⟨x+0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1=⟨x+1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1=⟨x+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1=⟨x+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1=⟨0⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1=⟨1⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1=⟨x⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1=⟨x⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1=⟨x⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1=⟨x⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨0+0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨0+1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨0+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨0+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨1+0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨1+1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨1+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨1+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨x+0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨x+0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨x+1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨x+1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨x+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨x+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨x+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨0⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨0⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨0⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨0⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨1⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨1⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨1⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨1⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨x⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨x⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨x⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨x⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨x⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨x⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x=⟨x⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀y. y=y → ∀x. x=1))
(∀x. x=1 → (∀y. y=y → ∀x. x=1))
(∀x. x=1 → (∀z. z=0 → ∀x. x=1))
(∀x. x=1 → (∀z. z=1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0+0⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0+1⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0+x⟩=0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0+x⟩=1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0+x⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0+x⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1+0⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1+1⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1+x⟩=0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1+x⟩=1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1+x⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1+x⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+0⟩=0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+0⟩=1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+0⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+0⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+1⟩=0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+1⟩=1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+1⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+1⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+x⟩=0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+x⟩=0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+x⟩=1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+x⟩=1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+x⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+x⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+x⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0⋅0⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0⋅1⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0⋅x⟩=0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0⋅x⟩=1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0⋅x⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0⋅x⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1⋅0⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1⋅1⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1⋅x⟩=0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1⋅x⟩=1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1⋅x⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1⋅x⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅0⟩=0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅0⟩=1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅0⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅0⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅1⟩=0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅1⟩=1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅1⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅1⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅x⟩=0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅x⟩=0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅x⟩=1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅x⟩=1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅x⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅x⟩=x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅x⟩=x → ∀x. x=1))
(∀x. x=1 → (∀z. 0<z → ∀x. x=1))
(∀x. x=1 → (∀x. 0<⟨0+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0<⟨1+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0<⟨x+0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0<⟨x+1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0<⟨x+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0<⟨x+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0<⟨0⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0<⟨1⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0<⟨x⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0<⟨x⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0<⟨x⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 0<⟨x⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀z. 1<z → ∀x. x=1))
(∀x. x=1 → (∀x. 1<⟨0+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1<⟨1+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1<⟨x+0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1<⟨x+1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1<⟨x+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1<⟨x+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1<⟨0⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1<⟨1⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1<⟨x⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1<⟨x⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1<⟨x⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. 1<⟨x⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨0+0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨0+1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨0+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨0+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨1+0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨1+1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨1+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨1+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨x+0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨x+0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨x+1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨x+1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨x+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨x+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨x+x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨0⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨0⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨0⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨0⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨1⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨1⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨1⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨1⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨x⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨x⋅0⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨x⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨x⋅1⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨x⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨x⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀x. x<⟨x⋅x⟩ → ∀x. x=1))
(∀x. x=1 → (∀y. y<y → ∀x. x=1))
(∀x. x=1 → (∀y. y<y → ∀x. x=1))
(∀x. x=1 → (∀z. z<0 → ∀x. x=1))
(∀x. x=1 → (∀z. z<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0+0⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0+1⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0+x⟩<0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0+x⟩<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0+x⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0+x⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1+0⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1+1⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1+x⟩<0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1+x⟩<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1+x⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1+x⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+0⟩<0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+0⟩<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+0⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+0⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+1⟩<0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+1⟩<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+1⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+1⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+x⟩<0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+x⟩<0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+x⟩<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+x⟩<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+x⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+x⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x+x⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0⋅0⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0⋅1⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0⋅x⟩<0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0⋅x⟩<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0⋅x⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨0⋅x⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1⋅0⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1⋅1⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1⋅x⟩<0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1⋅x⟩<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1⋅x⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨1⋅x⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅0⟩<0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅0⟩<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅0⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅0⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅1⟩<0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅1⟩<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅1⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅1⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅x⟩<0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅x⟩<0 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅x⟩<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅x⟩<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅x⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅x⟩<x → ∀x. x=1))
(∀x. x=1 → (∀x. ⟨x⋅x⟩<x → ∀x. x=1))
(∀x. x=1 → (∀y. ¬0=y → ∀x. x=1))
(∀x. x=1 → (∀y. ¬1=y → ∀x. x=1))
(∀x. x=1 → (∀y. ¬y=0 → ∀x. x=1))
(∀x. x=1 → (∀y. ¬y=1 → ∀x. x=1))
(∀x. x=1 → (∀y. ¬0<y → ∀x. x=1))
(∀x. x=1 → (∀y. ¬1<y → ∀x. x=1))
(∀x. x=1 → (∀y. ¬y<0 → ∀x. x=1))
(∀x. x=1 → (∀y. ¬y<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ¬¬0=x → ∀x. x=1))
(∀x. x=1 → (∀x. ¬¬1=x → ∀x. x=1))
(∀x. x=1 → (∀x. ¬¬x=0 → ∀x. x=1))
(∀x. x=1 → (∀x. ¬¬x=1 → ∀x. x=1))
(∀x. x=1 → (∀x. ¬¬x=x → ∀x. x=1))
(∀x. x=1 → (∀x. ¬¬x=x → ∀x. x=1))
(∀x. x=1 → (∀x. ¬¬0<x → ∀x. x=1))
(∀x. x=1 → (∀x. ¬¬1<x → ∀x. x=1))
(∀x. x=1 → (∀x. ¬¬x<0 → ∀x. x=1))
(∀x. x=1 → (∀x. ¬¬x<1 → ∀x. x=1))
(∀x. x=1 → (∀x. ¬¬x<x → ∀x. x=1))
(∀x. x=1 → (∀x. ¬¬x<x → ∀x. x=1))
(∀x. x=1 → (∀y. ∀x. x=y → ∀x. x=1))
(∀x. x=1 → (∀x. ∀y. x=y → ∀x. x=1))
(∀x. x=1 → (∀x. ∀y. y=x → ∀x. x=1))
(∀x. x=1 → (∀y. ∀x. y=x → ∀x. x=1))
(∀x. x=1 → (∀y. ∀x. x<y → ∀x. x=1))
(∀x. x=1 → (∀x. ∀y. x<y → ∀x. x=1))
(∀x. x=1 → (∀x. ∀y. y<x → ∀x. x=1))
(∀x. x=1 → (∀y. ∀x. y<x → ∀x. x=1))
(∀x. x=x → (¬0=⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (¬0=⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (¬0=⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (¬0=⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (¬0=⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬0=⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬0=⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬0=⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬⟨0+0⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨0+0⟩=1 → ∀x. x=x))
(∀x. x=x → (¬⟨0+1⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨0+1⟩=1 → ∀x. x=x))
(∀x. x=x → (¬⟨1+0⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨1+0⟩=1 → ∀x. x=x))
(∀x. x=x → (¬⟨1+1⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨1+1⟩=1 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅0⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅0⟩=1 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅1⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅1⟩=1 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅0⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅0⟩=1 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅1⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅1⟩=1 → ∀x. x=x))
(∀x. x=x → (¬0<⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (¬0<⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (¬0<⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (¬0<⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (¬0<⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬0<⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬0<⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬0<⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬⟨0+0⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨0+0⟩<1 → ∀x. x=x))
(∀x. x=x → (¬⟨0+1⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨0+1⟩<1 → ∀x. x=x))
(∀x. x=x → (¬⟨1+0⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨1+0⟩<1 → ∀x. x=x))
(∀x. x=x → (¬⟨1+1⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨1+1⟩<1 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅0⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅0⟩<1 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅1⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅1⟩<1 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅0⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅0⟩<1 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅1⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅1⟩<1 → ∀x. x=x))
(∀x. x=x → (¬¬¬0=0 → ∀x. x=x))
(∀x. x=x → (¬¬¬0=1 → ∀x. x=x))
(∀x. x=x → (¬¬¬1=0 → ∀x. x=x))
(∀x. x=x → (¬¬¬1=1 → ∀x. x=x))
(∀x. x=x → (¬¬¬0<0 → ∀x. x=x))
(∀x. x=x → (¬¬¬0<1 → ∀x. x=x))
(∀x. x=x → (¬¬¬1<0 → ∀x. x=x))
(∀x. x=x → (¬¬¬1<1 → ∀x. x=x))
(∀x. x=x → (¬¬∀x. 0=x → ∀x. x=x))
(∀x. x=x → (¬¬∀x. 1=x → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x=0 → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x=1 → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x=x → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x=x → ∀x. x=x))
(∀x. x=x → (¬¬∀x. 0<x → ∀x. x=x))
(∀x. x=x → (¬¬∀x. 1<x → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x<0 → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x<1 → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x<x → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x<x → ∀x. x=x))
(∀x. x=x → (¬∀y. 0=y → ∀x. x=x))
(∀x. x=x → (¬∀y. 1=y → ∀x. x=x))
(∀x. x=x → (¬∀y. y=0 → ∀x. x=x))
(∀x. x=x → (¬∀y. y=1 → ∀x. x=x))
(∀x. x=x → (¬∀y. 0<y → ∀x. x=x))
(∀x. x=x → (¬∀y. 1<y → ∀x. x=x))
(∀x. x=x → (¬∀y. y<0 → ∀x. x=x))
(∀x. x=x → (¬∀y. y<1 → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬0=x → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬1=x → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x=0 → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x=1 → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x=x → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x=x → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬0<x → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬1<x → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x<0 → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x<1 → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x<x → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x<x → ∀x. x=x))
(∀x. x=x → (∀z. 0=z → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀z. 1=z → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀y. y=y → ∀x. x=x))
(∀x. x=x → (∀y. y=y → ∀x. x=x))
(∀x. x=x → (∀z. z=0 → ∀x. x=x))
(∀x. x=x → (∀z. z=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩=x → ∀x. x=x))
(∀x. x=x → (∀z. 0<z → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀z. 1<z → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀y. y<y → ∀x. x=x))
(∀x. x=x → (∀y. y<y → ∀x. x=x))
(∀x. x=x → (∀z. z<0 → ∀x. x=x))
(∀x. x=x → (∀z. z<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩<x → ∀x. x=x))
(∀x. x=x → (∀y. ¬0=y → ∀x. x=x))
(∀x. x=x → (∀y. ¬1=y → ∀x. x=x))
(∀x. x=x → (∀y. ¬y=0 → ∀x. x=x))
(∀x. x=x → (∀y. ¬y=1 → ∀x. x=x))
(∀x. x=x → (∀y. ¬0<y → ∀x. x=x))
(∀x. x=x → (∀y. ¬1<y → ∀x. x=x))
(∀x. x=x → (∀y. ¬y<0 → ∀x. x=x))
(∀x. x=x → (∀y. ¬y<1 → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬0=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬1=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x=0 → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x=1 → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬0<x → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬1<x → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x<0 → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x<1 → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x<x → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x<x → ∀x. x=x))
(∀x. x=x → (∀y. ∀x. x=y → ∀x. x=x))
(∀x. x=x → (∀x. ∀y. x=y → ∀x. x=x))
(∀x. x=x → (∀x. ∀y. y=x → ∀x. x=x))
(∀x. x=x → (∀y. ∀x. y=x → ∀x. x=x))
(∀x. x=x → (∀y. ∀x. x<y → ∀x. x=x))
(∀x. x=x → (∀x. ∀y. x<y → ∀x. x=x))
(∀x. x=x → (∀x. ∀y. y<x → ∀x. x=x))
(∀x. x=x → (∀y. ∀x. y<x → ∀x. x=x))
(∀x. x=x → (¬0=⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (¬0=⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (¬0=⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (¬0=⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (¬0=⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬0=⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬0=⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬0=⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬1=⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬⟨0+0⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨0+0⟩=1 → ∀x. x=x))
(∀x. x=x → (¬⟨0+1⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨0+1⟩=1 → ∀x. x=x))
(∀x. x=x → (¬⟨1+0⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨1+0⟩=1 → ∀x. x=x))
(∀x. x=x → (¬⟨1+1⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨1+1⟩=1 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅0⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅0⟩=1 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅1⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅1⟩=1 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅0⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅0⟩=1 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅1⟩=0 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅1⟩=1 → ∀x. x=x))
(∀x. x=x → (¬0<⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (¬0<⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (¬0<⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (¬0<⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (¬0<⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬0<⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬0<⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬0<⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (¬1<⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (¬⟨0+0⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨0+0⟩<1 → ∀x. x=x))
(∀x. x=x → (¬⟨0+1⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨0+1⟩<1 → ∀x. x=x))
(∀x. x=x → (¬⟨1+0⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨1+0⟩<1 → ∀x. x=x))
(∀x. x=x → (¬⟨1+1⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨1+1⟩<1 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅0⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅0⟩<1 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅1⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨0⋅1⟩<1 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅0⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅0⟩<1 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅1⟩<0 → ∀x. x=x))
(∀x. x=x → (¬⟨1⋅1⟩<1 → ∀x. x=x))
(∀x. x=x → (¬¬¬0=0 → ∀x. x=x))
(∀x. x=x → (¬¬¬0=1 → ∀x. x=x))
(∀x. x=x → (¬¬¬1=0 → ∀x. x=x))
(∀x. x=x → (¬¬¬1=1 → ∀x. x=x))
(∀x. x=x → (¬¬¬0<0 → ∀x. x=x))
(∀x. x=x → (¬¬¬0<1 → ∀x. x=x))
(∀x. x=x → (¬¬¬1<0 → ∀x. x=x))
(∀x. x=x → (¬¬¬1<1 → ∀x. x=x))
(∀x. x=x → (¬¬∀x. 0=x → ∀x. x=x))
(∀x. x=x → (¬¬∀x. 1=x → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x=0 → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x=1 → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x=x → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x=x → ∀x. x=x))
(∀x. x=x → (¬¬∀x. 0<x → ∀x. x=x))
(∀x. x=x → (¬¬∀x. 1<x → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x<0 → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x<1 → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x<x → ∀x. x=x))
(∀x. x=x → (¬¬∀x. x<x → ∀x. x=x))
(∀x. x=x → (¬∀y. 0=y → ∀x. x=x))
(∀x. x=x → (¬∀y. 1=y → ∀x. x=x))
(∀x. x=x → (¬∀y. y=0 → ∀x. x=x))
(∀x. x=x → (¬∀y. y=1 → ∀x. x=x))
(∀x. x=x → (¬∀y. 0<y → ∀x. x=x))
(∀x. x=x → (¬∀y. 1<y → ∀x. x=x))
(∀x. x=x → (¬∀y. y<0 → ∀x. x=x))
(∀x. x=x → (¬∀y. y<1 → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬0=x → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬1=x → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x=0 → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x=1 → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x=x → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x=x → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬0<x → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬1<x → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x<0 → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x<1 → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x<x → ∀x. x=x))
(∀x. x=x → (¬∀x. ¬x<x → ∀x. x=x))
(∀x. x=x → (∀z. 0=z → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0=⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀z. 1=z → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1=⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x=⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀y. y=y → ∀x. x=x))
(∀x. x=x → (∀y. y=y → ∀x. x=x))
(∀x. x=x → (∀z. z=0 → ∀x. x=x))
(∀x. x=x → (∀z. z=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩=0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩=1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩=x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩=x → ∀x. x=x))
(∀x. x=x → (∀z. 0<z → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 0<⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀z. 1<z → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. 1<⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x+0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x+1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x+x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨0⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨1⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x⋅0⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x⋅1⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀x. x<⟨x⋅x⟩ → ∀x. x=x))
(∀x. x=x → (∀y. y<y → ∀x. x=x))
(∀x. x=x → (∀y. y<y → ∀x. x=x))
(∀x. x=x → (∀z. z<0 → ∀x. x=x))
(∀x. x=x → (∀z. z<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0+x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1+x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x+x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨0⋅x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨1⋅x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅0⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅1⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩<0 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩<1 → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩<x → ∀x. x=x))
(∀x. x=x → (∀x. ⟨x⋅x⟩<x → ∀x. x=x))
(∀x. x=x → (∀y. ¬0=y → ∀x. x=x))
(∀x. x=x → (∀y. ¬1=y → ∀x. x=x))
(∀x. x=x → (∀y. ¬y=0 → ∀x. x=x))
(∀x. x=x → (∀y. ¬y=1 → ∀x. x=x))
(∀x. x=x → (∀y. ¬0<y → ∀x. x=x))
(∀x. x=x → (∀y. ¬1<y → ∀x. x=x))
(∀x. x=x → (∀y. ¬y<0 → ∀x. x=x))
(∀x. x=x → (∀y. ¬y<1 → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬0=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬1=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x=0 → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x=1 → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x=x → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬0<x → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬1<x → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x<0 → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x<1 → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x<x → ∀x. x=x))
(∀x. x=x → (∀x. ¬¬x<x → ∀x. x=x))
(∀x. x=x → (∀y. ∀x. x=y → ∀x. x=x))
(∀x. x=x → (∀x. ∀y. x=y → ∀x. x=x))
(∀x. x=x → (∀x. ∀y. y=x → ∀x. x=x))
(∀x. x=x → (∀y. ∀x. y=x → ∀x. x=x))
(∀x. x=x → (∀y. ∀x. x<y → ∀x. x=x))
(∀x. x=x → (∀x. ∀y. x<y → ∀x. x=x))
(∀x. x=x → (∀x. ∀y. y<x → ∀x. x=x))
(∀x. x=x → (∀y. ∀x. y<x → ∀x. x=x))
(∀x. 0<x → (¬0=⟨0+0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬0=⟨0+1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬0=⟨1+0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬0=⟨1+1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬0=⟨0⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬0=⟨0⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬0=⟨1⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬0=⟨1⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1=⟨0+0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1=⟨0+1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1=⟨1+0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1=⟨1+1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1=⟨0⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1=⟨0⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1=⟨1⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1=⟨1⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬⟨0+0⟩=0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨0+0⟩=1 → ∀x. 0<x))
(∀x. 0<x → (¬⟨0+1⟩=0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨0+1⟩=1 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1+0⟩=0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1+0⟩=1 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1+1⟩=0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1+1⟩=1 → ∀x. 0<x))
(∀x. 0<x → (¬⟨0⋅0⟩=0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨0⋅0⟩=1 → ∀x. 0<x))
(∀x. 0<x → (¬⟨0⋅1⟩=0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨0⋅1⟩=1 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1⋅0⟩=0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1⋅0⟩=1 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1⋅1⟩=0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1⋅1⟩=1 → ∀x. 0<x))
(∀x. 0<x → (¬0<⟨0+0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬0<⟨0+1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬0<⟨1+0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬0<⟨1+1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬0<⟨0⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬0<⟨0⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬0<⟨1⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬0<⟨1⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1<⟨0+0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1<⟨0+1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1<⟨1+0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1<⟨1+1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1<⟨0⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1<⟨0⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1<⟨1⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (¬1<⟨1⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (¬⟨0+0⟩<0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨0+0⟩<1 → ∀x. 0<x))
(∀x. 0<x → (¬⟨0+1⟩<0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨0+1⟩<1 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1+0⟩<0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1+0⟩<1 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1+1⟩<0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1+1⟩<1 → ∀x. 0<x))
(∀x. 0<x → (¬⟨0⋅0⟩<0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨0⋅0⟩<1 → ∀x. 0<x))
(∀x. 0<x → (¬⟨0⋅1⟩<0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨0⋅1⟩<1 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1⋅0⟩<0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1⋅0⟩<1 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1⋅1⟩<0 → ∀x. 0<x))
(∀x. 0<x → (¬⟨1⋅1⟩<1 → ∀x. 0<x))
(∀x. 0<x → (¬¬¬0=0 → ∀x. 0<x))
(∀x. 0<x → (¬¬¬0=1 → ∀x. 0<x))
(∀x. 0<x → (¬¬¬1=0 → ∀x. 0<x))
(∀x. 0<x → (¬¬¬1=1 → ∀x. 0<x))
(∀x. 0<x → (¬¬¬0<0 → ∀x. 0<x))
(∀x. 0<x → (¬¬¬0<1 → ∀x. 0<x))
(∀x. 0<x → (¬¬¬1<0 → ∀x. 0<x))
(∀x. 0<x → (¬¬¬1<1 → ∀x. 0<x))
(∀x. 0<x → (¬¬∀x. 0=x → ∀x. 0<x))
(∀x. 0<x → (¬¬∀x. 1=x → ∀x. 0<x))
(∀x. 0<x → (¬¬∀x. x=0 → ∀x. 0<x))
(∀x. 0<x → (¬¬∀x. x=1 → ∀x. 0<x))
(∀x. 0<x → (¬¬∀x. x=x → ∀x. 0<x))
(∀x. 0<x → (¬¬∀x. x=x → ∀x. 0<x))
(∀x. 0<x → (¬¬∀x. 0<x → ∀x. 0<x))
(∀x. 0<x → (¬¬∀x. 1<x → ∀x. 0<x))
(∀x. 0<x → (¬¬∀x. x<0 → ∀x. 0<x))
(∀x. 0<x → (¬¬∀x. x<1 → ∀x. 0<x))
(∀x. 0<x → (¬¬∀x. x<x → ∀x. 0<x))
(∀x. 0<x → (¬¬∀x. x<x → ∀x. 0<x))
(∀x. 0<x → (¬∀y. 0=y → ∀x. 0<x))
(∀x. 0<x → (¬∀y. 1=y → ∀x. 0<x))
(∀x. 0<x → (¬∀y. y=0 → ∀x. 0<x))
(∀x. 0<x → (¬∀y. y=1 → ∀x. 0<x))
(∀x. 0<x → (¬∀y. 0<y → ∀x. 0<x))
(∀x. 0<x → (¬∀y. 1<y → ∀x. 0<x))
(∀x. 0<x → (¬∀y. y<0 → ∀x. 0<x))
(∀x. 0<x → (¬∀y. y<1 → ∀x. 0<x))
(∀x. 0<x → (¬∀x. ¬0=x → ∀x. 0<x))
(∀x. 0<x → (¬∀x. ¬1=x → ∀x. 0<x))
(∀x. 0<x → (¬∀x. ¬x=0 → ∀x. 0<x))
(∀x. 0<x → (¬∀x. ¬x=1 → ∀x. 0<x))
(∀x. 0<x → (¬∀x. ¬x=x → ∀x. 0<x))
(∀x. 0<x → (¬∀x. ¬x=x → ∀x. 0<x))
(∀x. 0<x → (¬∀x. ¬0<x → ∀x. 0<x))
(∀x. 0<x → (¬∀x. ¬1<x → ∀x. 0<x))
(∀x. 0<x → (¬∀x. ¬x<0 → ∀x. 0<x))
(∀x. 0<x → (¬∀x. ¬x<1 → ∀x. 0<x))
(∀x. 0<x → (¬∀x. ¬x<x → ∀x. 0<x))
(∀x. 0<x → (¬∀x. ¬x<x → ∀x. 0<x))
(∀x. 0<x → (∀z. 0=z → ∀x. 0<x))
(∀x. 0<x → (∀x. 0=⟨0+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0=⟨1+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0=⟨x+0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0=⟨x+1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0=⟨x+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0=⟨x+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0=⟨0⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0=⟨1⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0=⟨x⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0=⟨x⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0=⟨x⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0=⟨x⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀z. 1=z → ∀x. 0<x))
(∀x. 0<x → (∀x. 1=⟨0+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1=⟨1+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1=⟨x+0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1=⟨x+1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1=⟨x+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1=⟨x+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1=⟨0⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1=⟨1⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1=⟨x⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1=⟨x⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1=⟨x⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1=⟨x⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨0+0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨0+1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨0+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨0+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨1+0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨1+1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨1+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨1+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨x+0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨x+0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨x+1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨x+1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨x+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨x+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨x+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨0⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨0⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨0⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨0⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨1⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨1⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨1⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨1⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨x⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨x⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨x⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨x⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨x⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨x⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x=⟨x⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀y. y=y → ∀x. 0<x))
(∀x. 0<x → (∀y. y=y → ∀x. 0<x))
(∀x. 0<x → (∀z. z=0 → ∀x. 0<x))
(∀x. 0<x → (∀z. z=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0+0⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0+1⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0+x⟩=0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0+x⟩=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0+x⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0+x⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1+0⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1+1⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1+x⟩=0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1+x⟩=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1+x⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1+x⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+0⟩=0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+0⟩=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+0⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+0⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+1⟩=0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+1⟩=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+1⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+1⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+x⟩=0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+x⟩=0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+x⟩=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+x⟩=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+x⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+x⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+x⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0⋅0⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0⋅1⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0⋅x⟩=0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0⋅x⟩=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0⋅x⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0⋅x⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1⋅0⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1⋅1⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1⋅x⟩=0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1⋅x⟩=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1⋅x⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1⋅x⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅0⟩=0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅0⟩=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅0⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅0⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅1⟩=0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅1⟩=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅1⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅1⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅x⟩=0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅x⟩=0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅x⟩=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅x⟩=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅x⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅x⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅x⟩=x → ∀x. 0<x))
(∀x. 0<x → (∀z. 0<z → ∀x. 0<x))
(∀x. 0<x → (∀x. 0<⟨0+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0<⟨1+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0<⟨x+0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0<⟨x+1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0<⟨x+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0<⟨x+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0<⟨0⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0<⟨1⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0<⟨x⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0<⟨x⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0<⟨x⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 0<⟨x⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀z. 1<z → ∀x. 0<x))
(∀x. 0<x → (∀x. 1<⟨0+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1<⟨1+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1<⟨x+0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1<⟨x+1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1<⟨x+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1<⟨x+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1<⟨0⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1<⟨1⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1<⟨x⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1<⟨x⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1<⟨x⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. 1<⟨x⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨0+0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨0+1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨0+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨0+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨1+0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨1+1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨1+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨1+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨x+0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨x+0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨x+1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨x+1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨x+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨x+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨x+x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨0⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨0⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨0⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨0⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨1⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨1⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨1⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨1⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨x⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨x⋅0⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨x⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨x⋅1⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨x⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨x⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀x. x<⟨x⋅x⟩ → ∀x. 0<x))
(∀x. 0<x → (∀y. y<y → ∀x. 0<x))
(∀x. 0<x → (∀y. y<y → ∀x. 0<x))
(∀x. 0<x → (∀z. z<0 → ∀x. 0<x))
(∀x. 0<x → (∀z. z<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0+0⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0+1⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0+x⟩<0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0+x⟩<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0+x⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0+x⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1+0⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1+1⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1+x⟩<0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1+x⟩<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1+x⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1+x⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+0⟩<0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+0⟩<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+0⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+0⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+1⟩<0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+1⟩<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+1⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+1⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+x⟩<0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+x⟩<0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+x⟩<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+x⟩<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+x⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+x⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x+x⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0⋅0⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0⋅1⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0⋅x⟩<0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0⋅x⟩<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0⋅x⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨0⋅x⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1⋅0⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1⋅1⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1⋅x⟩<0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1⋅x⟩<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1⋅x⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨1⋅x⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅0⟩<0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅0⟩<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅0⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅0⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅1⟩<0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅1⟩<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅1⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅1⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅x⟩<0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅x⟩<0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅x⟩<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅x⟩<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅x⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅x⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ⟨x⋅x⟩<x → ∀x. 0<x))
(∀x. 0<x → (∀y. ¬0=y → ∀x. 0<x))
(∀x. 0<x → (∀y. ¬1=y → ∀x. 0<x))
(∀x. 0<x → (∀y. ¬y=0 → ∀x. 0<x))
(∀x. 0<x → (∀y. ¬y=1 → ∀x. 0<x))
(∀x. 0<x → (∀y. ¬0<y → ∀x. 0<x))
(∀x. 0<x → (∀y. ¬1<y → ∀x. 0<x))
(∀x. 0<x → (∀y. ¬y<0 → ∀x. 0<x))
(∀x. 0<x → (∀y. ¬y<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬¬0=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬¬1=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬¬x=0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬¬x=1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬¬x=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬¬x=x → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬¬0<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬¬1<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬¬x<0 → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬¬x<1 → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬¬x<x → ∀x. 0<x))
(∀x. 0<x → (∀x. ¬¬x<x → ∀x. 0<x))
(∀x. 0<x → (∀y. ∀x. x=y → ∀x. 0<x))
(∀x. 0<x → (∀x. ∀y. x=y → ∀x. 0<x))
(∀x. 0<x → (∀x. ∀y. y=x → ∀x. 0<x))
(∀x. 0<x → (∀y. ∀x. y=x → ∀x. 0<x))
(∀x. 0<x → (∀y. ∀x. x<y → ∀x. 0<x))
(∀x. 0<x → (∀x. ∀y. x<y → ∀x. 0<x))
(∀x. 0<x → (∀x. ∀y. y<x → ∀x. 0<x))
(∀x. 0<x → (∀y. ∀x. y<x → ∀x. 0<x))
(∀x. 1<x → (¬0=⟨0+0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬0=⟨0+1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬0=⟨1+0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬0=⟨1+1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬0=⟨0⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬0=⟨0⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬0=⟨1⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬0=⟨1⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1=⟨0+0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1=⟨0+1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1=⟨1+0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1=⟨1+1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1=⟨0⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1=⟨0⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1=⟨1⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1=⟨1⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬⟨0+0⟩=0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨0+0⟩=1 → ∀x. 1<x))
(∀x. 1<x → (¬⟨0+1⟩=0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨0+1⟩=1 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1+0⟩=0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1+0⟩=1 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1+1⟩=0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1+1⟩=1 → ∀x. 1<x))
(∀x. 1<x → (¬⟨0⋅0⟩=0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨0⋅0⟩=1 → ∀x. 1<x))
(∀x. 1<x → (¬⟨0⋅1⟩=0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨0⋅1⟩=1 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1⋅0⟩=0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1⋅0⟩=1 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1⋅1⟩=0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1⋅1⟩=1 → ∀x. 1<x))
(∀x. 1<x → (¬0<⟨0+0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬0<⟨0+1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬0<⟨1+0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬0<⟨1+1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬0<⟨0⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬0<⟨0⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬0<⟨1⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬0<⟨1⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1<⟨0+0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1<⟨0+1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1<⟨1+0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1<⟨1+1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1<⟨0⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1<⟨0⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1<⟨1⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (¬1<⟨1⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (¬⟨0+0⟩<0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨0+0⟩<1 → ∀x. 1<x))
(∀x. 1<x → (¬⟨0+1⟩<0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨0+1⟩<1 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1+0⟩<0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1+0⟩<1 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1+1⟩<0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1+1⟩<1 → ∀x. 1<x))
(∀x. 1<x → (¬⟨0⋅0⟩<0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨0⋅0⟩<1 → ∀x. 1<x))
(∀x. 1<x → (¬⟨0⋅1⟩<0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨0⋅1⟩<1 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1⋅0⟩<0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1⋅0⟩<1 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1⋅1⟩<0 → ∀x. 1<x))
(∀x. 1<x → (¬⟨1⋅1⟩<1 → ∀x. 1<x))
(∀x. 1<x → (¬¬¬0=0 → ∀x. 1<x))
(∀x. 1<x → (¬¬¬0=1 → ∀x. 1<x))
(∀x. 1<x → (¬¬¬1=0 → ∀x. 1<x))
(∀x. 1<x → (¬¬¬1=1 → ∀x. 1<x))
(∀x. 1<x → (¬¬¬0<0 → ∀x. 1<x))
(∀x. 1<x → (¬¬¬0<1 → ∀x. 1<x))
(∀x. 1<x → (¬¬¬1<0 → ∀x. 1<x))
(∀x. 1<x → (¬¬¬1<1 → ∀x. 1<x))
(∀x. 1<x → (¬¬∀x. 0=x → ∀x. 1<x))
(∀x. 1<x → (¬¬∀x. 1=x → ∀x. 1<x))
(∀x. 1<x → (¬¬∀x. x=0 → ∀x. 1<x))
(∀x. 1<x → (¬¬∀x. x=1 → ∀x. 1<x))
(∀x. 1<x → (¬¬∀x. x=x → ∀x. 1<x))
(∀x. 1<x → (¬¬∀x. x=x → ∀x. 1<x))
(∀x. 1<x → (¬¬∀x. 0<x → ∀x. 1<x))
(∀x. 1<x → (¬¬∀x. 1<x → ∀x. 1<x))
(∀x. 1<x → (¬¬∀x. x<0 → ∀x. 1<x))
(∀x. 1<x → (¬¬∀x. x<1 → ∀x. 1<x))
(∀x. 1<x → (¬¬∀x. x<x → ∀x. 1<x))
(∀x. 1<x → (¬¬∀x. x<x → ∀x. 1<x))
(∀x. 1<x → (¬∀y. 0=y → ∀x. 1<x))
(∀x. 1<x → (¬∀y. 1=y → ∀x. 1<x))
(∀x. 1<x → (¬∀y. y=0 → ∀x. 1<x))
(∀x. 1<x → (¬∀y. y=1 → ∀x. 1<x))
(∀x. 1<x → (¬∀y. 0<y → ∀x. 1<x))
(∀x. 1<x → (¬∀y. 1<y → ∀x. 1<x))
(∀x. 1<x → (¬∀y. y<0 → ∀x. 1<x))
(∀x. 1<x → (¬∀y. y<1 → ∀x. 1<x))
(∀x. 1<x → (¬∀x. ¬0=x → ∀x. 1<x))
(∀x. 1<x → (¬∀x. ¬1=x → ∀x. 1<x))
(∀x. 1<x → (¬∀x. ¬x=0 → ∀x. 1<x))
(∀x. 1<x → (¬∀x. ¬x=1 → ∀x. 1<x))
(∀x. 1<x → (¬∀x. ¬x=x → ∀x. 1<x))
(∀x. 1<x → (¬∀x. ¬x=x → ∀x. 1<x))
(∀x. 1<x → (¬∀x. ¬0<x → ∀x. 1<x))
(∀x. 1<x → (¬∀x. ¬1<x → ∀x. 1<x))
(∀x. 1<x → (¬∀x. ¬x<0 → ∀x. 1<x))
(∀x. 1<x → (¬∀x. ¬x<1 → ∀x. 1<x))
(∀x. 1<x → (¬∀x. ¬x<x → ∀x. 1<x))
(∀x. 1<x → (¬∀x. ¬x<x → ∀x. 1<x))
(∀x. 1<x → (∀z. 0=z → ∀x. 1<x))
(∀x. 1<x → (∀x. 0=⟨0+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0=⟨1+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0=⟨x+0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0=⟨x+1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0=⟨x+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0=⟨x+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0=⟨0⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0=⟨1⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0=⟨x⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0=⟨x⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0=⟨x⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0=⟨x⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀z. 1=z → ∀x. 1<x))
(∀x. 1<x → (∀x. 1=⟨0+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1=⟨1+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1=⟨x+0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1=⟨x+1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1=⟨x+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1=⟨x+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1=⟨0⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1=⟨1⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1=⟨x⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1=⟨x⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1=⟨x⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1=⟨x⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨0+0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨0+1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨0+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨0+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨1+0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨1+1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨1+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨1+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨x+0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨x+0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨x+1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨x+1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨x+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨x+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨x+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨0⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨0⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨0⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨0⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨1⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨1⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨1⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨1⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨x⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨x⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨x⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨x⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨x⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨x⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x=⟨x⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀y. y=y → ∀x. 1<x))
(∀x. 1<x → (∀y. y=y → ∀x. 1<x))
(∀x. 1<x → (∀z. z=0 → ∀x. 1<x))
(∀x. 1<x → (∀z. z=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0+0⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0+1⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0+x⟩=0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0+x⟩=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0+x⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0+x⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1+0⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1+1⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1+x⟩=0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1+x⟩=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1+x⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1+x⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+0⟩=0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+0⟩=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+0⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+0⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+1⟩=0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+1⟩=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+1⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+1⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+x⟩=0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+x⟩=0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+x⟩=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+x⟩=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+x⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+x⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+x⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0⋅0⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0⋅1⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0⋅x⟩=0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0⋅x⟩=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0⋅x⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0⋅x⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1⋅0⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1⋅1⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1⋅x⟩=0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1⋅x⟩=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1⋅x⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1⋅x⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅0⟩=0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅0⟩=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅0⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅0⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅1⟩=0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅1⟩=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅1⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅1⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅x⟩=0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅x⟩=0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅x⟩=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅x⟩=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅x⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅x⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅x⟩=x → ∀x. 1<x))
(∀x. 1<x → (∀z. 0<z → ∀x. 1<x))
(∀x. 1<x → (∀x. 0<⟨0+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0<⟨1+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0<⟨x+0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0<⟨x+1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0<⟨x+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0<⟨x+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0<⟨0⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0<⟨1⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0<⟨x⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0<⟨x⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0<⟨x⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 0<⟨x⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀z. 1<z → ∀x. 1<x))
(∀x. 1<x → (∀x. 1<⟨0+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1<⟨1+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1<⟨x+0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1<⟨x+1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1<⟨x+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1<⟨x+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1<⟨0⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1<⟨1⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1<⟨x⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1<⟨x⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1<⟨x⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. 1<⟨x⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨0+0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨0+1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨0+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨0+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨1+0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨1+1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨1+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨1+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨x+0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨x+0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨x+1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨x+1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨x+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨x+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨x+x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨0⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨0⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨0⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨0⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨1⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨1⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨1⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨1⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨x⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨x⋅0⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨x⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨x⋅1⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨x⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨x⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀x. x<⟨x⋅x⟩ → ∀x. 1<x))
(∀x. 1<x → (∀y. y<y → ∀x. 1<x))
(∀x. 1<x → (∀y. y<y → ∀x. 1<x))
(∀x. 1<x → (∀z. z<0 → ∀x. 1<x))
(∀x. 1<x → (∀z. z<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0+0⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0+1⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0+x⟩<0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0+x⟩<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0+x⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0+x⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1+0⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1+1⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1+x⟩<0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1+x⟩<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1+x⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1+x⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+0⟩<0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+0⟩<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+0⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+0⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+1⟩<0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+1⟩<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+1⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+1⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+x⟩<0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+x⟩<0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+x⟩<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+x⟩<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+x⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+x⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x+x⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0⋅0⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0⋅1⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0⋅x⟩<0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0⋅x⟩<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0⋅x⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨0⋅x⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1⋅0⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1⋅1⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1⋅x⟩<0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1⋅x⟩<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1⋅x⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨1⋅x⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅0⟩<0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅0⟩<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅0⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅0⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅1⟩<0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅1⟩<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅1⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅1⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅x⟩<0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅x⟩<0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅x⟩<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅x⟩<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅x⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅x⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ⟨x⋅x⟩<x → ∀x. 1<x))
(∀x. 1<x → (∀y. ¬0=y → ∀x. 1<x))
(∀x. 1<x → (∀y. ¬1=y → ∀x. 1<x))
(∀x. 1<x → (∀y. ¬y=0 → ∀x. 1<x))
(∀x. 1<x → (∀y. ¬y=1 → ∀x. 1<x))
(∀x. 1<x → (∀y. ¬0<y → ∀x. 1<x))
(∀x. 1<x → (∀y. ¬1<y → ∀x. 1<x))
(∀x. 1<x → (∀y. ¬y<0 → ∀x. 1<x))
(∀x. 1<x → (∀y. ¬y<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬¬0=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬¬1=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬¬x=0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬¬x=1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬¬x=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬¬x=x → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬¬0<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬¬1<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬¬x<0 → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬¬x<1 → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬¬x<x → ∀x. 1<x))
(∀x. 1<x → (∀x. ¬¬x<x → ∀x. 1<x))
(∀x. 1<x → (∀y. ∀x. x=y → ∀x. 1<x))
(∀x. 1<x → (∀x. ∀y. x=y → ∀x. 1<x))
(∀x. 1<x → (∀x. ∀y. y=x → ∀x. 1<x))
(∀x. 1<x → (∀y. ∀x. y=x → ∀x. 1<x))
(∀x. 1<x → (∀y. ∀x. x<y → ∀x. 1<x))
(∀x. 1<x → (∀x. ∀y. x<y → ∀x. 1<x))
(∀x. 1<x → (∀x. ∀y. y<x → ∀x. 1<x))
(∀x. 1<x → (∀y. ∀x. y<x → ∀x. 1<x))
(∀x. x<0 → (¬0=⟨0+0⟩ → ∀x. x<0))
(∀x. x<0 → (¬0=⟨0+1⟩ → ∀x. x<0))
(∀x. x<0 → (¬0=⟨1+0⟩ → ∀x. x<0))
(∀x. x<0 → (¬0=⟨1+1⟩ → ∀x. x<0))
(∀x. x<0 → (¬0=⟨0⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (¬0=⟨0⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (¬0=⟨1⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (¬0=⟨1⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (¬1=⟨0+0⟩ → ∀x. x<0))
(∀x. x<0 → (¬1=⟨0+1⟩ → ∀x. x<0))
(∀x. x<0 → (¬1=⟨1+0⟩ → ∀x. x<0))
(∀x. x<0 → (¬1=⟨1+1⟩ → ∀x. x<0))
(∀x. x<0 → (¬1=⟨0⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (¬1=⟨0⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (¬1=⟨1⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (¬1=⟨1⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (¬⟨0+0⟩=0 → ∀x. x<0))
(∀x. x<0 → (¬⟨0+0⟩=1 → ∀x. x<0))
(∀x. x<0 → (¬⟨0+1⟩=0 → ∀x. x<0))
(∀x. x<0 → (¬⟨0+1⟩=1 → ∀x. x<0))
(∀x. x<0 → (¬⟨1+0⟩=0 → ∀x. x<0))
(∀x. x<0 → (¬⟨1+0⟩=1 → ∀x. x<0))
(∀x. x<0 → (¬⟨1+1⟩=0 → ∀x. x<0))
(∀x. x<0 → (¬⟨1+1⟩=1 → ∀x. x<0))
(∀x. x<0 → (¬⟨0⋅0⟩=0 → ∀x. x<0))
(∀x. x<0 → (¬⟨0⋅0⟩=1 → ∀x. x<0))
(∀x. x<0 → (¬⟨0⋅1⟩=0 → ∀x. x<0))
(∀x. x<0 → (¬⟨0⋅1⟩=1 → ∀x. x<0))
(∀x. x<0 → (¬⟨1⋅0⟩=0 → ∀x. x<0))
(∀x. x<0 → (¬⟨1⋅0⟩=1 → ∀x. x<0))
(∀x. x<0 → (¬⟨1⋅1⟩=0 → ∀x. x<0))
(∀x. x<0 → (¬⟨1⋅1⟩=1 → ∀x. x<0))
(∀x. x<0 → (¬0<⟨0+0⟩ → ∀x. x<0))
(∀x. x<0 → (¬0<⟨0+1⟩ → ∀x. x<0))
(∀x. x<0 → (¬0<⟨1+0⟩ → ∀x. x<0))
(∀x. x<0 → (¬0<⟨1+1⟩ → ∀x. x<0))
(∀x. x<0 → (¬0<⟨0⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (¬0<⟨0⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (¬0<⟨1⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (¬0<⟨1⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (¬1<⟨0+0⟩ → ∀x. x<0))
(∀x. x<0 → (¬1<⟨0+1⟩ → ∀x. x<0))
(∀x. x<0 → (¬1<⟨1+0⟩ → ∀x. x<0))
(∀x. x<0 → (¬1<⟨1+1⟩ → ∀x. x<0))
(∀x. x<0 → (¬1<⟨0⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (¬1<⟨0⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (¬1<⟨1⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (¬1<⟨1⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (¬⟨0+0⟩<0 → ∀x. x<0))
(∀x. x<0 → (¬⟨0+0⟩<1 → ∀x. x<0))
(∀x. x<0 → (¬⟨0+1⟩<0 → ∀x. x<0))
(∀x. x<0 → (¬⟨0+1⟩<1 → ∀x. x<0))
(∀x. x<0 → (¬⟨1+0⟩<0 → ∀x. x<0))
(∀x. x<0 → (¬⟨1+0⟩<1 → ∀x. x<0))
(∀x. x<0 → (¬⟨1+1⟩<0 → ∀x. x<0))
(∀x. x<0 → (¬⟨1+1⟩<1 → ∀x. x<0))
(∀x. x<0 → (¬⟨0⋅0⟩<0 → ∀x. x<0))
(∀x. x<0 → (¬⟨0⋅0⟩<1 → ∀x. x<0))
(∀x. x<0 → (¬⟨0⋅1⟩<0 → ∀x. x<0))
(∀x. x<0 → (¬⟨0⋅1⟩<1 → ∀x. x<0))
(∀x. x<0 → (¬⟨1⋅0⟩<0 → ∀x. x<0))
(∀x. x<0 → (¬⟨1⋅0⟩<1 → ∀x. x<0))
(∀x. x<0 → (¬⟨1⋅1⟩<0 → ∀x. x<0))
(∀x. x<0 → (¬⟨1⋅1⟩<1 → ∀x. x<0))
(∀x. x<0 → (¬¬¬0=0 → ∀x. x<0))
(∀x. x<0 → (¬¬¬0=1 → ∀x. x<0))
(∀x. x<0 → (¬¬¬1=0 → ∀x. x<0))
(∀x. x<0 → (¬¬¬1=1 → ∀x. x<0))
(∀x. x<0 → (¬¬¬0<0 → ∀x. x<0))
(∀x. x<0 → (¬¬¬0<1 → ∀x. x<0))
(∀x. x<0 → (¬¬¬1<0 → ∀x. x<0))
(∀x. x<0 → (¬¬¬1<1 → ∀x. x<0))
(∀x. x<0 → (¬¬∀x. 0=x → ∀x. x<0))
(∀x. x<0 → (¬¬∀x. 1=x → ∀x. x<0))
(∀x. x<0 → (¬¬∀x. x=0 → ∀x. x<0))
(∀x. x<0 → (¬¬∀x. x=1 → ∀x. x<0))
(∀x. x<0 → (¬¬∀x. x=x → ∀x. x<0))
(∀x. x<0 → (¬¬∀x. x=x → ∀x. x<0))
(∀x. x<0 → (¬¬∀x. 0<x → ∀x. x<0))
(∀x. x<0 → (¬¬∀x. 1<x → ∀x. x<0))
(∀x. x<0 → (¬¬∀x. x<0 → ∀x. x<0))
(∀x. x<0 → (¬¬∀x. x<1 → ∀x. x<0))
(∀x. x<0 → (¬¬∀x. x<x → ∀x. x<0))
(∀x. x<0 → (¬¬∀x. x<x → ∀x. x<0))
(∀x. x<0 → (¬∀y. 0=y → ∀x. x<0))
(∀x. x<0 → (¬∀y. 1=y → ∀x. x<0))
(∀x. x<0 → (¬∀y. y=0 → ∀x. x<0))
(∀x. x<0 → (¬∀y. y=1 → ∀x. x<0))
(∀x. x<0 → (¬∀y. 0<y → ∀x. x<0))
(∀x. x<0 → (¬∀y. 1<y → ∀x. x<0))
(∀x. x<0 → (¬∀y. y<0 → ∀x. x<0))
(∀x. x<0 → (¬∀y. y<1 → ∀x. x<0))
(∀x. x<0 → (¬∀x. ¬0=x → ∀x. x<0))
(∀x. x<0 → (¬∀x. ¬1=x → ∀x. x<0))
(∀x. x<0 → (¬∀x. ¬x=0 → ∀x. x<0))
(∀x. x<0 → (¬∀x. ¬x=1 → ∀x. x<0))
(∀x. x<0 → (¬∀x. ¬x=x → ∀x. x<0))
(∀x. x<0 → (¬∀x. ¬x=x → ∀x. x<0))
(∀x. x<0 → (¬∀x. ¬0<x → ∀x. x<0))
(∀x. x<0 → (¬∀x. ¬1<x → ∀x. x<0))
(∀x. x<0 → (¬∀x. ¬x<0 → ∀x. x<0))
(∀x. x<0 → (¬∀x. ¬x<1 → ∀x. x<0))
(∀x. x<0 → (¬∀x. ¬x<x → ∀x. x<0))
(∀x. x<0 → (¬∀x. ¬x<x → ∀x. x<0))
(∀x. x<0 → (∀z. 0=z → ∀x. x<0))
(∀x. x<0 → (∀x. 0=⟨0+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0=⟨1+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0=⟨x+0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0=⟨x+1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0=⟨x+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0=⟨x+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0=⟨0⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0=⟨1⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0=⟨x⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0=⟨x⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0=⟨x⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0=⟨x⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀z. 1=z → ∀x. x<0))
(∀x. x<0 → (∀x. 1=⟨0+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1=⟨1+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1=⟨x+0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1=⟨x+1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1=⟨x+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1=⟨x+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1=⟨0⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1=⟨1⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1=⟨x⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1=⟨x⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1=⟨x⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1=⟨x⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨0+0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨0+1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨0+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨0+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨1+0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨1+1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨1+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨1+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨x+0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨x+0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨x+1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨x+1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨x+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨x+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨x+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨0⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨0⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨0⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨0⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨1⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨1⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨1⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨1⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨x⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨x⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨x⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨x⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨x⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨x⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x=⟨x⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀y. y=y → ∀x. x<0))
(∀x. x<0 → (∀y. y=y → ∀x. x<0))
(∀x. x<0 → (∀z. z=0 → ∀x. x<0))
(∀x. x<0 → (∀z. z=1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0+0⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0+1⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0+x⟩=0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0+x⟩=1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0+x⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0+x⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1+0⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1+1⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1+x⟩=0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1+x⟩=1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1+x⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1+x⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+0⟩=0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+0⟩=1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+0⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+0⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+1⟩=0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+1⟩=1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+1⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+1⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+x⟩=0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+x⟩=0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+x⟩=1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+x⟩=1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+x⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+x⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+x⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0⋅0⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0⋅1⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0⋅x⟩=0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0⋅x⟩=1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0⋅x⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0⋅x⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1⋅0⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1⋅1⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1⋅x⟩=0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1⋅x⟩=1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1⋅x⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1⋅x⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅0⟩=0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅0⟩=1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅0⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅0⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅1⟩=0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅1⟩=1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅1⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅1⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅x⟩=0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅x⟩=0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅x⟩=1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅x⟩=1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅x⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅x⟩=x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅x⟩=x → ∀x. x<0))
(∀x. x<0 → (∀z. 0<z → ∀x. x<0))
(∀x. x<0 → (∀x. 0<⟨0+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0<⟨1+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0<⟨x+0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0<⟨x+1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0<⟨x+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0<⟨x+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0<⟨0⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0<⟨1⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0<⟨x⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0<⟨x⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0<⟨x⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 0<⟨x⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀z. 1<z → ∀x. x<0))
(∀x. x<0 → (∀x. 1<⟨0+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1<⟨1+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1<⟨x+0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1<⟨x+1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1<⟨x+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1<⟨x+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1<⟨0⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1<⟨1⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1<⟨x⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1<⟨x⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1<⟨x⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. 1<⟨x⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨0+0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨0+1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨0+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨0+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨1+0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨1+1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨1+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨1+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨x+0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨x+0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨x+1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨x+1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨x+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨x+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨x+x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨0⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨0⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨0⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨0⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨1⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨1⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨1⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨1⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨x⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨x⋅0⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨x⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨x⋅1⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨x⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨x⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀x. x<⟨x⋅x⟩ → ∀x. x<0))
(∀x. x<0 → (∀y. y<y → ∀x. x<0))
(∀x. x<0 → (∀y. y<y → ∀x. x<0))
(∀x. x<0 → (∀z. z<0 → ∀x. x<0))
(∀x. x<0 → (∀z. z<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0+0⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0+1⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0+x⟩<0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0+x⟩<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0+x⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0+x⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1+0⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1+1⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1+x⟩<0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1+x⟩<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1+x⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1+x⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+0⟩<0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+0⟩<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+0⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+0⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+1⟩<0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+1⟩<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+1⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+1⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+x⟩<0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+x⟩<0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+x⟩<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+x⟩<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+x⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+x⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x+x⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0⋅0⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0⋅1⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0⋅x⟩<0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0⋅x⟩<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0⋅x⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨0⋅x⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1⋅0⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1⋅1⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1⋅x⟩<0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1⋅x⟩<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1⋅x⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨1⋅x⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅0⟩<0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅0⟩<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅0⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅0⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅1⟩<0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅1⟩<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅1⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅1⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅x⟩<0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅x⟩<0 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅x⟩<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅x⟩<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅x⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅x⟩<x → ∀x. x<0))
(∀x. x<0 → (∀x. ⟨x⋅x⟩<x → ∀x. x<0))
(∀x. x<0 → (∀y. ¬0=y → ∀x. x<0))
(∀x. x<0 → (∀y. ¬1=y → ∀x. x<0))
(∀x. x<0 → (∀y. ¬y=0 → ∀x. x<0))
(∀x. x<0 → (∀y. ¬y=1 → ∀x. x<0))
(∀x. x<0 → (∀y. ¬0<y → ∀x. x<0))
(∀x. x<0 → (∀y. ¬1<y → ∀x. x<0))
(∀x. x<0 → (∀y. ¬y<0 → ∀x. x<0))
(∀x. x<0 → (∀y. ¬y<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ¬¬0=x → ∀x. x<0))
(∀x. x<0 → (∀x. ¬¬1=x → ∀x. x<0))
(∀x. x<0 → (∀x. ¬¬x=0 → ∀x. x<0))
(∀x. x<0 → (∀x. ¬¬x=1 → ∀x. x<0))
(∀x. x<0 → (∀x. ¬¬x=x → ∀x. x<0))
(∀x. x<0 → (∀x. ¬¬x=x → ∀x. x<0))
(∀x. x<0 → (∀x. ¬¬0<x → ∀x. x<0))
(∀x. x<0 → (∀x. ¬¬1<x → ∀x. x<0))
(∀x. x<0 → (∀x. ¬¬x<0 → ∀x. x<0))
(∀x. x<0 → (∀x. ¬¬x<1 → ∀x. x<0))
(∀x. x<0 → (∀x. ¬¬x<x → ∀x. x<0))
(∀x. x<0 → (∀x. ¬¬x<x → ∀x. x<0))
(∀x. x<0 → (∀y. ∀x. x=y → ∀x. x<0))
(∀x. x<0 → (∀x. ∀y. x=y → ∀x. x<0))
(∀x. x<0 → (∀x. ∀y. y=x → ∀x. x<0))
(∀x. x<0 → (∀y. ∀x. y=x → ∀x. x<0))
(∀x. x<0 → (∀y. ∀x. x<y → ∀x. x<0))
(∀x. x<0 → (∀x. ∀y. x<y → ∀x. x<0))
(∀x. x<0 → (∀x. ∀y. y<x → ∀x. x<0))
(∀x. x<0 → (∀y. ∀x. y<x → ∀x. x<0))
(∀x. x<1 → (¬0=⟨0+0⟩ → ∀x. x<1))
(∀x. x<1 → (¬0=⟨0+1⟩ → ∀x. x<1))
(∀x. x<1 → (¬0=⟨1+0⟩ → ∀x. x<1))
(∀x. x<1 → (¬0=⟨1+1⟩ → ∀x. x<1))
(∀x. x<1 → (¬0=⟨0⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (¬0=⟨0⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (¬0=⟨1⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (¬0=⟨1⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (¬1=⟨0+0⟩ → ∀x. x<1))
(∀x. x<1 → (¬1=⟨0+1⟩ → ∀x. x<1))
(∀x. x<1 → (¬1=⟨1+0⟩ → ∀x. x<1))
(∀x. x<1 → (¬1=⟨1+1⟩ → ∀x. x<1))
(∀x. x<1 → (¬1=⟨0⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (¬1=⟨0⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (¬1=⟨1⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (¬1=⟨1⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (¬⟨0+0⟩=0 → ∀x. x<1))
(∀x. x<1 → (¬⟨0+0⟩=1 → ∀x. x<1))
(∀x. x<1 → (¬⟨0+1⟩=0 → ∀x. x<1))
(∀x. x<1 → (¬⟨0+1⟩=1 → ∀x. x<1))
(∀x. x<1 → (¬⟨1+0⟩=0 → ∀x. x<1))
(∀x. x<1 → (¬⟨1+0⟩=1 → ∀x. x<1))
(∀x. x<1 → (¬⟨1+1⟩=0 → ∀x. x<1))
(∀x. x<1 → (¬⟨1+1⟩=1 → ∀x. x<1))
(∀x. x<1 → (¬⟨0⋅0⟩=0 → ∀x. x<1))
(∀x. x<1 → (¬⟨0⋅0⟩=1 → ∀x. x<1))
(∀x. x<1 → (¬⟨0⋅1⟩=0 → ∀x. x<1))
(∀x. x<1 → (¬⟨0⋅1⟩=1 → ∀x. x<1))
(∀x. x<1 → (¬⟨1⋅0⟩=0 → ∀x. x<1))
(∀x. x<1 → (¬⟨1⋅0⟩=1 → ∀x. x<1))
(∀x. x<1 → (¬⟨1⋅1⟩=0 → ∀x. x<1))
(∀x. x<1 → (¬⟨1⋅1⟩=1 → ∀x. x<1))
(∀x. x<1 → (¬0<⟨0+0⟩ → ∀x. x<1))
(∀x. x<1 → (¬0<⟨0+1⟩ → ∀x. x<1))
(∀x. x<1 → (¬0<⟨1+0⟩ → ∀x. x<1))
(∀x. x<1 → (¬0<⟨1+1⟩ → ∀x. x<1))
(∀x. x<1 → (¬0<⟨0⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (¬0<⟨0⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (¬0<⟨1⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (¬0<⟨1⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (¬1<⟨0+0⟩ → ∀x. x<1))
(∀x. x<1 → (¬1<⟨0+1⟩ → ∀x. x<1))
(∀x. x<1 → (¬1<⟨1+0⟩ → ∀x. x<1))
(∀x. x<1 → (¬1<⟨1+1⟩ → ∀x. x<1))
(∀x. x<1 → (¬1<⟨0⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (¬1<⟨0⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (¬1<⟨1⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (¬1<⟨1⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (¬⟨0+0⟩<0 → ∀x. x<1))
(∀x. x<1 → (¬⟨0+0⟩<1 → ∀x. x<1))
(∀x. x<1 → (¬⟨0+1⟩<0 → ∀x. x<1))
(∀x. x<1 → (¬⟨0+1⟩<1 → ∀x. x<1))
(∀x. x<1 → (¬⟨1+0⟩<0 → ∀x. x<1))
(∀x. x<1 → (¬⟨1+0⟩<1 → ∀x. x<1))
(∀x. x<1 → (¬⟨1+1⟩<0 → ∀x. x<1))
(∀x. x<1 → (¬⟨1+1⟩<1 → ∀x. x<1))
(∀x. x<1 → (¬⟨0⋅0⟩<0 → ∀x. x<1))
(∀x. x<1 → (¬⟨0⋅0⟩<1 → ∀x. x<1))
(∀x. x<1 → (¬⟨0⋅1⟩<0 → ∀x. x<1))
(∀x. x<1 → (¬⟨0⋅1⟩<1 → ∀x. x<1))
(∀x. x<1 → (¬⟨1⋅0⟩<0 → ∀x. x<1))
(∀x. x<1 → (¬⟨1⋅0⟩<1 → ∀x. x<1))
(∀x. x<1 → (¬⟨1⋅1⟩<0 → ∀x. x<1))
(∀x. x<1 → (¬⟨1⋅1⟩<1 → ∀x. x<1))
(∀x. x<1 → (¬¬¬0=0 → ∀x. x<1))
(∀x. x<1 → (¬¬¬0=1 → ∀x. x<1))
(∀x. x<1 → (¬¬¬1=0 → ∀x. x<1))
(∀x. x<1 → (¬¬¬1=1 → ∀x. x<1))
(∀x. x<1 → (¬¬¬0<0 → ∀x. x<1))
(∀x. x<1 → (¬¬¬0<1 → ∀x. x<1))
(∀x. x<1 → (¬¬¬1<0 → ∀x. x<1))
(∀x. x<1 → (¬¬¬1<1 → ∀x. x<1))
(∀x. x<1 → (¬¬∀x. 0=x → ∀x. x<1))
(∀x. x<1 → (¬¬∀x. 1=x → ∀x. x<1))
(∀x. x<1 → (¬¬∀x. x=0 → ∀x. x<1))
(∀x. x<1 → (¬¬∀x. x=1 → ∀x. x<1))
(∀x. x<1 → (¬¬∀x. x=x → ∀x. x<1))
(∀x. x<1 → (¬¬∀x. x=x → ∀x. x<1))
(∀x. x<1 → (¬¬∀x. 0<x → ∀x. x<1))
(∀x. x<1 → (¬¬∀x. 1<x → ∀x. x<1))
(∀x. x<1 → (¬¬∀x. x<0 → ∀x. x<1))
(∀x. x<1 → (¬¬∀x. x<1 → ∀x. x<1))
(∀x. x<1 → (¬¬∀x. x<x → ∀x. x<1))
(∀x. x<1 → (¬¬∀x. x<x → ∀x. x<1))
(∀x. x<1 → (¬∀y. 0=y → ∀x. x<1))
(∀x. x<1 → (¬∀y. 1=y → ∀x. x<1))
(∀x. x<1 → (¬∀y. y=0 → ∀x. x<1))
(∀x. x<1 → (¬∀y. y=1 → ∀x. x<1))
(∀x. x<1 → (¬∀y. 0<y → ∀x. x<1))
(∀x. x<1 → (¬∀y. 1<y → ∀x. x<1))
(∀x. x<1 → (¬∀y. y<0 → ∀x. x<1))
(∀x. x<1 → (¬∀y. y<1 → ∀x. x<1))
(∀x. x<1 → (¬∀x. ¬0=x → ∀x. x<1))
(∀x. x<1 → (¬∀x. ¬1=x → ∀x. x<1))
(∀x. x<1 → (¬∀x. ¬x=0 → ∀x. x<1))
(∀x. x<1 → (¬∀x. ¬x=1 → ∀x. x<1))
(∀x. x<1 → (¬∀x. ¬x=x → ∀x. x<1))
(∀x. x<1 → (¬∀x. ¬x=x → ∀x. x<1))
(∀x. x<1 → (¬∀x. ¬0<x → ∀x. x<1))
(∀x. x<1 → (¬∀x. ¬1<x → ∀x. x<1))
(∀x. x<1 → (¬∀x. ¬x<0 → ∀x. x<1))
(∀x. x<1 → (¬∀x. ¬x<1 → ∀x. x<1))
(∀x. x<1 → (¬∀x. ¬x<x → ∀x. x<1))
(∀x. x<1 → (¬∀x. ¬x<x → ∀x. x<1))
(∀x. x<1 → (∀z. 0=z → ∀x. x<1))
(∀x. x<1 → (∀x. 0=⟨0+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0=⟨1+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0=⟨x+0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0=⟨x+1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0=⟨x+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0=⟨x+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0=⟨0⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0=⟨1⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0=⟨x⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0=⟨x⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0=⟨x⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0=⟨x⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀z. 1=z → ∀x. x<1))
(∀x. x<1 → (∀x. 1=⟨0+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1=⟨1+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1=⟨x+0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1=⟨x+1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1=⟨x+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1=⟨x+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1=⟨0⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1=⟨1⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1=⟨x⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1=⟨x⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1=⟨x⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1=⟨x⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨0+0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨0+1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨0+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨0+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨1+0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨1+1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨1+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨1+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨x+0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨x+0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨x+1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨x+1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨x+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨x+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨x+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨0⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨0⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨0⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨0⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨1⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨1⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨1⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨1⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨x⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨x⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨x⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨x⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨x⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨x⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x=⟨x⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀y. y=y → ∀x. x<1))
(∀x. x<1 → (∀y. y=y → ∀x. x<1))
(∀x. x<1 → (∀z. z=0 → ∀x. x<1))
(∀x. x<1 → (∀z. z=1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0+0⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0+1⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0+x⟩=0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0+x⟩=1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0+x⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0+x⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1+0⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1+1⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1+x⟩=0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1+x⟩=1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1+x⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1+x⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+0⟩=0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+0⟩=1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+0⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+0⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+1⟩=0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+1⟩=1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+1⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+1⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+x⟩=0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+x⟩=0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+x⟩=1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+x⟩=1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+x⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+x⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+x⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0⋅0⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0⋅1⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0⋅x⟩=0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0⋅x⟩=1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0⋅x⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0⋅x⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1⋅0⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1⋅1⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1⋅x⟩=0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1⋅x⟩=1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1⋅x⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1⋅x⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅0⟩=0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅0⟩=1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅0⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅0⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅1⟩=0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅1⟩=1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅1⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅1⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅x⟩=0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅x⟩=0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅x⟩=1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅x⟩=1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅x⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅x⟩=x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅x⟩=x → ∀x. x<1))
(∀x. x<1 → (∀z. 0<z → ∀x. x<1))
(∀x. x<1 → (∀x. 0<⟨0+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0<⟨1+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0<⟨x+0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0<⟨x+1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0<⟨x+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0<⟨x+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0<⟨0⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0<⟨1⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0<⟨x⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0<⟨x⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0<⟨x⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 0<⟨x⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀z. 1<z → ∀x. x<1))
(∀x. x<1 → (∀x. 1<⟨0+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1<⟨1+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1<⟨x+0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1<⟨x+1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1<⟨x+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1<⟨x+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1<⟨0⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1<⟨1⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1<⟨x⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1<⟨x⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1<⟨x⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. 1<⟨x⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨0+0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨0+1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨0+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨0+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨1+0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨1+1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨1+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨1+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨x+0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨x+0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨x+1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨x+1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨x+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨x+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨x+x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨0⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨0⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨0⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨0⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨1⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨1⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨1⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨1⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨x⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨x⋅0⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨x⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨x⋅1⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨x⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨x⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀x. x<⟨x⋅x⟩ → ∀x. x<1))
(∀x. x<1 → (∀y. y<y → ∀x. x<1))
(∀x. x<1 → (∀y. y<y → ∀x. x<1))
(∀x. x<1 → (∀z. z<0 → ∀x. x<1))
(∀x. x<1 → (∀z. z<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0+0⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0+1⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0+x⟩<0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0+x⟩<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0+x⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0+x⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1+0⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1+1⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1+x⟩<0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1+x⟩<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1+x⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1+x⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+0⟩<0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+0⟩<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+0⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+0⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+1⟩<0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+1⟩<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+1⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+1⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+x⟩<0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+x⟩<0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+x⟩<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+x⟩<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+x⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+x⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x+x⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0⋅0⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0⋅1⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0⋅x⟩<0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0⋅x⟩<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0⋅x⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨0⋅x⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1⋅0⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1⋅1⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1⋅x⟩<0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1⋅x⟩<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1⋅x⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨1⋅x⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅0⟩<0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅0⟩<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅0⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅0⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅1⟩<0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅1⟩<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅1⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅1⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅x⟩<0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅x⟩<0 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅x⟩<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅x⟩<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅x⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅x⟩<x → ∀x. x<1))
(∀x. x<1 → (∀x. ⟨x⋅x⟩<x → ∀x. x<1))
(∀x. x<1 → (∀y. ¬0=y → ∀x. x<1))
(∀x. x<1 → (∀y. ¬1=y → ∀x. x<1))
(∀x. x<1 → (∀y. ¬y=0 → ∀x. x<1))
(∀x. x<1 → (∀y. ¬y=1 → ∀x. x<1))
(∀x. x<1 → (∀y. ¬0<y → ∀x. x<1))
(∀x. x<1 → (∀y. ¬1<y → ∀x. x<1))
(∀x. x<1 → (∀y. ¬y<0 → ∀x. x<1))
(∀x. x<1 → (∀y. ¬y<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ¬¬0=x → ∀x. x<1))
(∀x. x<1 → (∀x. ¬¬1=x → ∀x. x<1))
(∀x. x<1 → (∀x. ¬¬x=0 → ∀x. x<1))
(∀x. x<1 → (∀x. ¬¬x=1 → ∀x. x<1))
(∀x. x<1 → (∀x. ¬¬x=x → ∀x. x<1))
(∀x. x<1 → (∀x. ¬¬x=x → ∀x. x<1))
(∀x. x<1 → (∀x. ¬¬0<x → ∀x. x<1))
(∀x. x<1 → (∀x. ¬¬1<x → ∀x. x<1))
(∀x. x<1 → (∀x. ¬¬x<0 → ∀x. x<1))
(∀x. x<1 → (∀x. ¬¬x<1 → ∀x. x<1))
(∀x. x<1 → (∀x. ¬¬x<x → ∀x. x<1))
(∀x. x<1 → (∀x. ¬¬x<x → ∀x. x<1))
(∀x. x<1 → (∀y. ∀x. x=y → ∀x. x<1))
(∀x. x<1 → (∀x. ∀y. x=y → ∀x. x<1))
(∀x. x<1 → (∀x. ∀y. y=x → ∀x. x<1))
(∀x. x<1 → (∀y. ∀x. y=x → ∀x. x<1))
(∀x. x<1 → (∀y. ∀x. x<y → ∀x. x<1))
(∀x. x<1 → (∀x. ∀y. x<y → ∀x. x<1))
(∀x. x<1 → (∀x. ∀y. y<x → ∀x. x<1))
(∀x. x<1 → (∀y. ∀x. y<x → ∀x. x<1))
(∀x. x<x → (¬0=⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (¬0=⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (¬0=⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (¬0=⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (¬0=⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬0=⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬0=⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬0=⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬⟨0+0⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨0+0⟩=1 → ∀x. x<x))
(∀x. x<x → (¬⟨0+1⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨0+1⟩=1 → ∀x. x<x))
(∀x. x<x → (¬⟨1+0⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨1+0⟩=1 → ∀x. x<x))
(∀x. x<x → (¬⟨1+1⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨1+1⟩=1 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅0⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅0⟩=1 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅1⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅1⟩=1 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅0⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅0⟩=1 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅1⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅1⟩=1 → ∀x. x<x))
(∀x. x<x → (¬0<⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (¬0<⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (¬0<⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (¬0<⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (¬0<⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬0<⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬0<⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬0<⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬⟨0+0⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨0+0⟩<1 → ∀x. x<x))
(∀x. x<x → (¬⟨0+1⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨0+1⟩<1 → ∀x. x<x))
(∀x. x<x → (¬⟨1+0⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨1+0⟩<1 → ∀x. x<x))
(∀x. x<x → (¬⟨1+1⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨1+1⟩<1 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅0⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅0⟩<1 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅1⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅1⟩<1 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅0⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅0⟩<1 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅1⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅1⟩<1 → ∀x. x<x))
(∀x. x<x → (¬¬¬0=0 → ∀x. x<x))
(∀x. x<x → (¬¬¬0=1 → ∀x. x<x))
(∀x. x<x → (¬¬¬1=0 → ∀x. x<x))
(∀x. x<x → (¬¬¬1=1 → ∀x. x<x))
(∀x. x<x → (¬¬¬0<0 → ∀x. x<x))
(∀x. x<x → (¬¬¬0<1 → ∀x. x<x))
(∀x. x<x → (¬¬¬1<0 → ∀x. x<x))
(∀x. x<x → (¬¬¬1<1 → ∀x. x<x))
(∀x. x<x → (¬¬∀x. 0=x → ∀x. x<x))
(∀x. x<x → (¬¬∀x. 1=x → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x=0 → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x=1 → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x=x → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x=x → ∀x. x<x))
(∀x. x<x → (¬¬∀x. 0<x → ∀x. x<x))
(∀x. x<x → (¬¬∀x. 1<x → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x<0 → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x<1 → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x<x → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x<x → ∀x. x<x))
(∀x. x<x → (¬∀y. 0=y → ∀x. x<x))
(∀x. x<x → (¬∀y. 1=y → ∀x. x<x))
(∀x. x<x → (¬∀y. y=0 → ∀x. x<x))
(∀x. x<x → (¬∀y. y=1 → ∀x. x<x))
(∀x. x<x → (¬∀y. 0<y → ∀x. x<x))
(∀x. x<x → (¬∀y. 1<y → ∀x. x<x))
(∀x. x<x → (¬∀y. y<0 → ∀x. x<x))
(∀x. x<x → (¬∀y. y<1 → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬0=x → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬1=x → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x=0 → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x=1 → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x=x → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x=x → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬0<x → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬1<x → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x<0 → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x<1 → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x<x → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x<x → ∀x. x<x))
(∀x. x<x → (∀z. 0=z → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀z. 1=z → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀y. y=y → ∀x. x<x))
(∀x. x<x → (∀y. y=y → ∀x. x<x))
(∀x. x<x → (∀z. z=0 → ∀x. x<x))
(∀x. x<x → (∀z. z=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩=x → ∀x. x<x))
(∀x. x<x → (∀z. 0<z → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀z. 1<z → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀y. y<y → ∀x. x<x))
(∀x. x<x → (∀y. y<y → ∀x. x<x))
(∀x. x<x → (∀z. z<0 → ∀x. x<x))
(∀x. x<x → (∀z. z<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩<x → ∀x. x<x))
(∀x. x<x → (∀y. ¬0=y → ∀x. x<x))
(∀x. x<x → (∀y. ¬1=y → ∀x. x<x))
(∀x. x<x → (∀y. ¬y=0 → ∀x. x<x))
(∀x. x<x → (∀y. ¬y=1 → ∀x. x<x))
(∀x. x<x → (∀y. ¬0<y → ∀x. x<x))
(∀x. x<x → (∀y. ¬1<y → ∀x. x<x))
(∀x. x<x → (∀y. ¬y<0 → ∀x. x<x))
(∀x. x<x → (∀y. ¬y<1 → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬0=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬1=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x=0 → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x=1 → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬0<x → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬1<x → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x<0 → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x<1 → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x<x → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x<x → ∀x. x<x))
(∀x. x<x → (∀y. ∀x. x=y → ∀x. x<x))
(∀x. x<x → (∀x. ∀y. x=y → ∀x. x<x))
(∀x. x<x → (∀x. ∀y. y=x → ∀x. x<x))
(∀x. x<x → (∀y. ∀x. y=x → ∀x. x<x))
(∀x. x<x → (∀y. ∀x. x<y → ∀x. x<x))
(∀x. x<x → (∀x. ∀y. x<y → ∀x. x<x))
(∀x. x<x → (∀x. ∀y. y<x → ∀x. x<x))
(∀x. x<x → (∀y. ∀x. y<x → ∀x. x<x))
(∀x. x<x → (¬0=⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (¬0=⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (¬0=⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (¬0=⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (¬0=⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬0=⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬0=⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬0=⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬1=⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬⟨0+0⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨0+0⟩=1 → ∀x. x<x))
(∀x. x<x → (¬⟨0+1⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨0+1⟩=1 → ∀x. x<x))
(∀x. x<x → (¬⟨1+0⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨1+0⟩=1 → ∀x. x<x))
(∀x. x<x → (¬⟨1+1⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨1+1⟩=1 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅0⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅0⟩=1 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅1⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅1⟩=1 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅0⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅0⟩=1 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅1⟩=0 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅1⟩=1 → ∀x. x<x))
(∀x. x<x → (¬0<⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (¬0<⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (¬0<⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (¬0<⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (¬0<⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬0<⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬0<⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬0<⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (¬1<⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (¬⟨0+0⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨0+0⟩<1 → ∀x. x<x))
(∀x. x<x → (¬⟨0+1⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨0+1⟩<1 → ∀x. x<x))
(∀x. x<x → (¬⟨1+0⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨1+0⟩<1 → ∀x. x<x))
(∀x. x<x → (¬⟨1+1⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨1+1⟩<1 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅0⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅0⟩<1 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅1⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨0⋅1⟩<1 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅0⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅0⟩<1 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅1⟩<0 → ∀x. x<x))
(∀x. x<x → (¬⟨1⋅1⟩<1 → ∀x. x<x))
(∀x. x<x → (¬¬¬0=0 → ∀x. x<x))
(∀x. x<x → (¬¬¬0=1 → ∀x. x<x))
(∀x. x<x → (¬¬¬1=0 → ∀x. x<x))
(∀x. x<x → (¬¬¬1=1 → ∀x. x<x))
(∀x. x<x → (¬¬¬0<0 → ∀x. x<x))
(∀x. x<x → (¬¬¬0<1 → ∀x. x<x))
(∀x. x<x → (¬¬¬1<0 → ∀x. x<x))
(∀x. x<x → (¬¬¬1<1 → ∀x. x<x))
(∀x. x<x → (¬¬∀x. 0=x → ∀x. x<x))
(∀x. x<x → (¬¬∀x. 1=x → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x=0 → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x=1 → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x=x → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x=x → ∀x. x<x))
(∀x. x<x → (¬¬∀x. 0<x → ∀x. x<x))
(∀x. x<x → (¬¬∀x. 1<x → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x<0 → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x<1 → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x<x → ∀x. x<x))
(∀x. x<x → (¬¬∀x. x<x → ∀x. x<x))
(∀x. x<x → (¬∀y. 0=y → ∀x. x<x))
(∀x. x<x → (¬∀y. 1=y → ∀x. x<x))
(∀x. x<x → (¬∀y. y=0 → ∀x. x<x))
(∀x. x<x → (¬∀y. y=1 → ∀x. x<x))
(∀x. x<x → (¬∀y. 0<y → ∀x. x<x))
(∀x. x<x → (¬∀y. 1<y → ∀x. x<x))
(∀x. x<x → (¬∀y. y<0 → ∀x. x<x))
(∀x. x<x → (¬∀y. y<1 → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬0=x → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬1=x → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x=0 → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x=1 → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x=x → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x=x → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬0<x → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬1<x → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x<0 → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x<1 → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x<x → ∀x. x<x))
(∀x. x<x → (¬∀x. ¬x<x → ∀x. x<x))
(∀x. x<x → (∀z. 0=z → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0=⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀z. 1=z → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1=⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x=⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀y. y=y → ∀x. x<x))
(∀x. x<x → (∀y. y=y → ∀x. x<x))
(∀x. x<x → (∀z. z=0 → ∀x. x<x))
(∀x. x<x → (∀z. z=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩=0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩=1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩=x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩=x → ∀x. x<x))
(∀x. x<x → (∀z. 0<z → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 0<⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀z. 1<z → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. 1<⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x+0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x+1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x+x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨0⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨1⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x⋅0⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x⋅1⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀x. x<⟨x⋅x⟩ → ∀x. x<x))
(∀x. x<x → (∀y. y<y → ∀x. x<x))
(∀x. x<x → (∀y. y<y → ∀x. x<x))
(∀x. x<x → (∀z. z<0 → ∀x. x<x))
(∀x. x<x → (∀z. z<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0+x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1+x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x+x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨0⋅x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨1⋅x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅0⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅1⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩<0 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩<1 → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩<x → ∀x. x<x))
(∀x. x<x → (∀x. ⟨x⋅x⟩<x → ∀x. x<x))
(∀x. x<x → (∀y. ¬0=y → ∀x. x<x))
(∀x. x<x → (∀y. ¬1=y → ∀x. x<x))
(∀x. x<x → (∀y. ¬y=0 → ∀x. x<x))
(∀x. x<x → (∀y. ¬y=1 → ∀x. x<x))
(∀x. x<x → (∀y. ¬0<y → ∀x. x<x))
(∀x. x<x → (∀y. ¬1<y → ∀x. x<x))
(∀x. x<x → (∀y. ¬y<0 → ∀x. x<x))
(∀x. x<x → (∀y. ¬y<1 → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬0=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬1=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x=0 → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x=1 → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x=x → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬0<x → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬1<x → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x<0 → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x<1 → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x<x → ∀x. x<x))
(∀x. x<x → (∀x. ¬¬x<x → ∀x. x<x))
(∀x. x<x → (∀y. ∀x. x=y → ∀x. x<x))
(∀x. x<x → (∀x. ∀y. x=y → ∀x. x<x))
(∀x. x<x → (∀x. ∀y. y=x → ∀x. x<x))
(∀x. x<x → (∀y. ∀x. y=x → ∀x. x<x))
(∀x. x<x → (∀y. ∀x. x<y → ∀x. x<x))
(∀x. x<x → (∀x. ∀y. x<y → ∀x. x<x))
(∀x. x<x → (∀x. ∀y. y<x → ∀x. x<x))
(∀x. x<x → (∀y. ∀x. y<x → ∀x. x<x))
(0=⟨0+0⟩ → (0=⟨0+0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0=⟨0+1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0=⟨1+0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0=⟨1+1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0=⟨0⋅0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0=⟨0⋅1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0=⟨1⋅0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0=⟨1⋅1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1=⟨0+0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1=⟨0+1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1=⟨1+0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1=⟨1+1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1=⟨0⋅0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1=⟨0⋅1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1=⟨1⋅0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1=⟨1⋅1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0+0⟩=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0+0⟩=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0+1⟩=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0+1⟩=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1+0⟩=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1+0⟩=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1+1⟩=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1+1⟩=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0⋅0⟩=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0⋅0⟩=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0⋅1⟩=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0⋅1⟩=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1⋅0⟩=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1⋅0⟩=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1⋅1⟩=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1⋅1⟩=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0<⟨0+0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0<⟨0+1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0<⟨1+0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0<⟨1+1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0<⟨0⋅0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0<⟨0⋅1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0<⟨1⋅0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (0<⟨1⋅1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1<⟨0+0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1<⟨0+1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1<⟨1+0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1<⟨1+1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1<⟨0⋅0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1<⟨0⋅1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1<⟨1⋅0⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (1<⟨1⋅1⟩ → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0+0⟩<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0+0⟩<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0+1⟩<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0+1⟩<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1+0⟩<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1+0⟩<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1+1⟩<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1+1⟩<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0⋅0⟩<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0⋅0⟩<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0⋅1⟩<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨0⋅1⟩<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1⋅0⟩<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1⋅0⟩<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1⋅1⟩<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (⟨1⋅1⟩<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬¬0=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬¬0=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬¬1=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬¬1=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬¬0<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬¬0<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬¬1<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬¬1<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬∀x. 0=x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬∀x. 1=x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬∀x. x=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬∀x. x=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬∀x. x=x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬∀x. x=x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬∀x. 0<x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬∀x. 1<x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬∀x. x<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬∀x. x<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬∀x. x<x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (¬∀x. x<x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀y. 0=y → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀y. 1=y → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀y. y=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀y. y=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀y. 0<y → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀y. 1<y → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀y. y<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀y. y<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. ¬0=x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. ¬1=x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. ¬x=0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. ¬x=1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. ¬x=x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. ¬x=x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. ¬0<x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. ¬1<x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. ¬x<0 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. ¬x<1 → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. ¬x<x → 0=⟨0+0⟩))
(0=⟨0+0⟩ → (∀x. ¬x<x → 0=⟨0+0⟩))
(0=⟨0+1⟩ → (0=⟨0+0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (0=⟨0+1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (0=⟨1+0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (0=⟨1+1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (0=⟨0⋅0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (0=⟨0⋅1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (0=⟨1⋅0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (0=⟨1⋅1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1=⟨0+0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1=⟨0+1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1=⟨1+0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1=⟨1+1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1=⟨0⋅0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1=⟨0⋅1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1=⟨1⋅0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1=⟨1⋅1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0+0⟩=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0+0⟩=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0+1⟩=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0+1⟩=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1+0⟩=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1+0⟩=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1+1⟩=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1+1⟩=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0⋅0⟩=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0⋅0⟩=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0⋅1⟩=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0⋅1⟩=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1⋅0⟩=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1⋅0⟩=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1⋅1⟩=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1⋅1⟩=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (0<⟨0+0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (0<⟨0+1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (0<⟨1+0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (0<⟨1+1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (0<⟨0⋅0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (0<⟨0⋅1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (0<⟨1⋅0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (0<⟨1⋅1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1<⟨0+0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1<⟨0+1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1<⟨1+0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1<⟨1+1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1<⟨0⋅0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1<⟨0⋅1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1<⟨1⋅0⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (1<⟨1⋅1⟩ → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0+0⟩<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0+0⟩<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0+1⟩<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0+1⟩<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1+0⟩<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1+0⟩<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1+1⟩<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1+1⟩<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0⋅0⟩<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0⋅0⟩<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0⋅1⟩<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨0⋅1⟩<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1⋅0⟩<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1⋅0⟩<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1⋅1⟩<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (⟨1⋅1⟩<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬¬0=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬¬0=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬¬1=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬¬1=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬¬0<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬¬0<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬¬1<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬¬1<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬∀x. 0=x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬∀x. 1=x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬∀x. x=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬∀x. x=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬∀x. x=x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬∀x. x=x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬∀x. 0<x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬∀x. 1<x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬∀x. x<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬∀x. x<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬∀x. x<x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (¬∀x. x<x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀y. 0=y → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀y. 1=y → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀y. y=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀y. y=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀y. 0<y → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀y. 1<y → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀y. y<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀y. y<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. ¬0=x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. ¬1=x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. ¬x=0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. ¬x=1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. ¬x=x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. ¬x=x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. ¬0<x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. ¬1<x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. ¬x<0 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. ¬x<1 → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. ¬x<x → 0=⟨0+1⟩))
(0=⟨0+1⟩ → (∀x. ¬x<x → 0=⟨0+1⟩))
(0=⟨1+0⟩ → (0=⟨0+0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (0=⟨0+1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (0=⟨1+0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (0=⟨1+1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (0=⟨0⋅0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (0=⟨0⋅1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (0=⟨1⋅0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (0=⟨1⋅1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1=⟨0+0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1=⟨0+1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1=⟨1+0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1=⟨1+1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1=⟨0⋅0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1=⟨0⋅1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1=⟨1⋅0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1=⟨1⋅1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0+0⟩=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0+0⟩=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0+1⟩=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0+1⟩=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1+0⟩=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1+0⟩=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1+1⟩=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1+1⟩=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0⋅0⟩=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0⋅0⟩=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0⋅1⟩=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0⋅1⟩=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1⋅0⟩=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1⋅0⟩=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1⋅1⟩=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1⋅1⟩=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (0<⟨0+0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (0<⟨0+1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (0<⟨1+0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (0<⟨1+1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (0<⟨0⋅0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (0<⟨0⋅1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (0<⟨1⋅0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (0<⟨1⋅1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1<⟨0+0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1<⟨0+1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1<⟨1+0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1<⟨1+1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1<⟨0⋅0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1<⟨0⋅1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1<⟨1⋅0⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (1<⟨1⋅1⟩ → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0+0⟩<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0+0⟩<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0+1⟩<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0+1⟩<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1+0⟩<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1+0⟩<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1+1⟩<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1+1⟩<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0⋅0⟩<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0⋅0⟩<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0⋅1⟩<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨0⋅1⟩<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1⋅0⟩<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1⋅0⟩<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1⋅1⟩<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (⟨1⋅1⟩<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬¬0=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬¬0=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬¬1=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬¬1=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬¬0<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬¬0<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬¬1<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬¬1<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬∀x. 0=x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬∀x. 1=x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬∀x. x=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬∀x. x=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬∀x. x=x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬∀x. x=x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬∀x. 0<x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬∀x. 1<x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬∀x. x<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬∀x. x<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬∀x. x<x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (¬∀x. x<x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀y. 0=y → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀y. 1=y → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀y. y=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀y. y=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀y. 0<y → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀y. 1<y → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀y. y<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀y. y<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. ¬0=x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. ¬1=x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. ¬x=0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. ¬x=1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. ¬x=x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. ¬x=x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. ¬0<x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. ¬1<x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. ¬x<0 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. ¬x<1 → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. ¬x<x → 0=⟨1+0⟩))
(0=⟨1+0⟩ → (∀x. ¬x<x → 0=⟨1+0⟩))
(0=⟨1+1⟩ → (0=⟨0+0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (0=⟨0+1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (0=⟨1+0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (0=⟨1+1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (0=⟨0⋅0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (0=⟨0⋅1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (0=⟨1⋅0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (0=⟨1⋅1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1=⟨0+0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1=⟨0+1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1=⟨1+0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1=⟨1+1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1=⟨0⋅0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1=⟨0⋅1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1=⟨1⋅0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1=⟨1⋅1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0+0⟩=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0+0⟩=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0+1⟩=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0+1⟩=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1+0⟩=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1+0⟩=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1+1⟩=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1+1⟩=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0⋅0⟩=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0⋅0⟩=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0⋅1⟩=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0⋅1⟩=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1⋅0⟩=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1⋅0⟩=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1⋅1⟩=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1⋅1⟩=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (0<⟨0+0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (0<⟨0+1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (0<⟨1+0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (0<⟨1+1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (0<⟨0⋅0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (0<⟨0⋅1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (0<⟨1⋅0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (0<⟨1⋅1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1<⟨0+0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1<⟨0+1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1<⟨1+0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1<⟨1+1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1<⟨0⋅0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1<⟨0⋅1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1<⟨1⋅0⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (1<⟨1⋅1⟩ → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0+0⟩<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0+0⟩<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0+1⟩<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0+1⟩<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1+0⟩<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1+0⟩<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1+1⟩<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1+1⟩<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0⋅0⟩<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0⋅0⟩<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0⋅1⟩<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨0⋅1⟩<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1⋅0⟩<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1⋅0⟩<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1⋅1⟩<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (⟨1⋅1⟩<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬¬0=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬¬0=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬¬1=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬¬1=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬¬0<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬¬0<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬¬1<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬¬1<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬∀x. 0=x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬∀x. 1=x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬∀x. x=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬∀x. x=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬∀x. x=x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬∀x. x=x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬∀x. 0<x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬∀x. 1<x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬∀x. x<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬∀x. x<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬∀x. x<x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (¬∀x. x<x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀y. 0=y → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀y. 1=y → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀y. y=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀y. y=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀y. 0<y → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀y. 1<y → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀y. y<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀y. y<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. ¬0=x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. ¬1=x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. ¬x=0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. ¬x=1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. ¬x=x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. ¬x=x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. ¬0<x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. ¬1<x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. ¬x<0 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. ¬x<1 → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. ¬x<x → 0=⟨1+1⟩))
(0=⟨1+1⟩ → (∀x. ¬x<x → 0=⟨1+1⟩))
(0=⟨0⋅0⟩ → (0=⟨0+0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (0=⟨0+1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (0=⟨1+0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (0=⟨1+1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (0=⟨0⋅0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (0=⟨0⋅1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (0=⟨1⋅0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (0=⟨1⋅1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1=⟨0+0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1=⟨0+1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1=⟨1+0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1=⟨1+1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1=⟨0⋅0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1=⟨0⋅1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1=⟨1⋅0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1=⟨1⋅1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0+0⟩=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0+0⟩=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0+1⟩=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0+1⟩=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1+0⟩=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1+0⟩=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1+1⟩=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1+1⟩=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0⋅0⟩=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0⋅0⟩=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0⋅1⟩=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0⋅1⟩=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1⋅0⟩=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1⋅0⟩=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1⋅1⟩=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1⋅1⟩=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (0<⟨0+0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (0<⟨0+1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (0<⟨1+0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (0<⟨1+1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (0<⟨0⋅0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (0<⟨0⋅1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (0<⟨1⋅0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (0<⟨1⋅1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1<⟨0+0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1<⟨0+1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1<⟨1+0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1<⟨1+1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1<⟨0⋅0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1<⟨0⋅1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1<⟨1⋅0⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (1<⟨1⋅1⟩ → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0+0⟩<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0+0⟩<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0+1⟩<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0+1⟩<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1+0⟩<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1+0⟩<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1+1⟩<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1+1⟩<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0⋅0⟩<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0⋅0⟩<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0⋅1⟩<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨0⋅1⟩<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1⋅0⟩<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1⋅0⟩<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1⋅1⟩<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (⟨1⋅1⟩<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬¬0=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬¬0=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬¬1=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬¬1=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬¬0<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬¬0<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬¬1<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬¬1<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬∀x. 0=x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬∀x. 1=x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬∀x. x=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬∀x. x=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬∀x. x=x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬∀x. x=x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬∀x. 0<x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬∀x. 1<x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬∀x. x<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬∀x. x<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬∀x. x<x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (¬∀x. x<x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀y. 0=y → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀y. 1=y → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀y. y=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀y. y=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀y. 0<y → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀y. 1<y → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀y. y<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀y. y<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. ¬0=x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. ¬1=x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. ¬x=0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. ¬x=1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. ¬x=x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. ¬x=x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. ¬0<x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. ¬1<x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. ¬x<0 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. ¬x<1 → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. ¬x<x → 0=⟨0⋅0⟩))
(0=⟨0⋅0⟩ → (∀x. ¬x<x → 0=⟨0⋅0⟩))
(0=⟨0⋅1⟩ → (0=⟨0+0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (0=⟨0+1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (0=⟨1+0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (0=⟨1+1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (0=⟨0⋅0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (0=⟨0⋅1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (0=⟨1⋅0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (0=⟨1⋅1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1=⟨0+0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1=⟨0+1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1=⟨1+0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1=⟨1+1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1=⟨0⋅0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1=⟨0⋅1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1=⟨1⋅0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1=⟨1⋅1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0+0⟩=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0+0⟩=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0+1⟩=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0+1⟩=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1+0⟩=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1+0⟩=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1+1⟩=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1+1⟩=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0⋅0⟩=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0⋅0⟩=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0⋅1⟩=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0⋅1⟩=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1⋅0⟩=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1⋅0⟩=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1⋅1⟩=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1⋅1⟩=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (0<⟨0+0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (0<⟨0+1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (0<⟨1+0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (0<⟨1+1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (0<⟨0⋅0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (0<⟨0⋅1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (0<⟨1⋅0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (0<⟨1⋅1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1<⟨0+0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1<⟨0+1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1<⟨1+0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1<⟨1+1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1<⟨0⋅0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1<⟨0⋅1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1<⟨1⋅0⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (1<⟨1⋅1⟩ → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0+0⟩<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0+0⟩<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0+1⟩<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0+1⟩<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1+0⟩<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1+0⟩<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1+1⟩<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1+1⟩<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0⋅0⟩<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0⋅0⟩<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0⋅1⟩<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨0⋅1⟩<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1⋅0⟩<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1⋅0⟩<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1⋅1⟩<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (⟨1⋅1⟩<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬¬0=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬¬0=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬¬1=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬¬1=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬¬0<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬¬0<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬¬1<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬¬1<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬∀x. 0=x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬∀x. 1=x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬∀x. x=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬∀x. x=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬∀x. x=x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬∀x. x=x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬∀x. 0<x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬∀x. 1<x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬∀x. x<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬∀x. x<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬∀x. x<x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (¬∀x. x<x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀y. 0=y → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀y. 1=y → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀y. y=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀y. y=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀y. 0<y → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀y. 1<y → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀y. y<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀y. y<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. ¬0=x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. ¬1=x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. ¬x=0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. ¬x=1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. ¬x=x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. ¬x=x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. ¬0<x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. ¬1<x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. ¬x<0 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. ¬x<1 → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. ¬x<x → 0=⟨0⋅1⟩))
(0=⟨0⋅1⟩ → (∀x. ¬x<x → 0=⟨0⋅1⟩))
(0=⟨1⋅0⟩ → (0=⟨0+0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (0=⟨0+1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (0=⟨1+0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (0=⟨1+1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (0=⟨0⋅0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (0=⟨0⋅1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (0=⟨1⋅0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (0=⟨1⋅1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1=⟨0+0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1=⟨0+1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1=⟨1+0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1=⟨1+1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1=⟨0⋅0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1=⟨0⋅1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1=⟨1⋅0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1=⟨1⋅1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0+0⟩=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0+0⟩=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0+1⟩=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0+1⟩=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1+0⟩=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1+0⟩=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1+1⟩=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1+1⟩=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0⋅0⟩=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0⋅0⟩=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0⋅1⟩=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0⋅1⟩=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1⋅0⟩=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1⋅0⟩=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1⋅1⟩=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1⋅1⟩=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (0<⟨0+0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (0<⟨0+1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (0<⟨1+0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (0<⟨1+1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (0<⟨0⋅0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (0<⟨0⋅1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (0<⟨1⋅0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (0<⟨1⋅1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1<⟨0+0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1<⟨0+1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1<⟨1+0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1<⟨1+1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1<⟨0⋅0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1<⟨0⋅1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1<⟨1⋅0⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (1<⟨1⋅1⟩ → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0+0⟩<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0+0⟩<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0+1⟩<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0+1⟩<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1+0⟩<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1+0⟩<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1+1⟩<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1+1⟩<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0⋅0⟩<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0⋅0⟩<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0⋅1⟩<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨0⋅1⟩<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1⋅0⟩<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1⋅0⟩<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1⋅1⟩<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (⟨1⋅1⟩<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬¬0=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬¬0=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬¬1=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬¬1=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬¬0<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬¬0<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬¬1<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬¬1<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬∀x. 0=x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬∀x. 1=x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬∀x. x=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬∀x. x=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬∀x. x=x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬∀x. x=x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬∀x. 0<x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬∀x. 1<x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬∀x. x<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬∀x. x<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬∀x. x<x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (¬∀x. x<x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀y. 0=y → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀y. 1=y → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀y. y=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀y. y=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀y. 0<y → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀y. 1<y → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀y. y<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀y. y<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. ¬0=x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. ¬1=x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. ¬x=0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. ¬x=1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. ¬x=x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. ¬x=x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. ¬0<x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. ¬1<x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. ¬x<0 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. ¬x<1 → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. ¬x<x → 0=⟨1⋅0⟩))
(0=⟨1⋅0⟩ → (∀x. ¬x<x → 0=⟨1⋅0⟩))
(0=⟨1⋅1⟩ → (0=⟨0+0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (0=⟨0+1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (0=⟨1+0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (0=⟨1+1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (0=⟨0⋅0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (0=⟨0⋅1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (0=⟨1⋅0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (0=⟨1⋅1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1=⟨0+0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1=⟨0+1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1=⟨1+0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1=⟨1+1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1=⟨0⋅0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1=⟨0⋅1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1=⟨1⋅0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1=⟨1⋅1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0+0⟩=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0+0⟩=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0+1⟩=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0+1⟩=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1+0⟩=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1+0⟩=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1+1⟩=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1+1⟩=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0⋅0⟩=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0⋅0⟩=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0⋅1⟩=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0⋅1⟩=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1⋅0⟩=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1⋅0⟩=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1⋅1⟩=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1⋅1⟩=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (0<⟨0+0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (0<⟨0+1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (0<⟨1+0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (0<⟨1+1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (0<⟨0⋅0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (0<⟨0⋅1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (0<⟨1⋅0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (0<⟨1⋅1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1<⟨0+0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1<⟨0+1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1<⟨1+0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1<⟨1+1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1<⟨0⋅0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1<⟨0⋅1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1<⟨1⋅0⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (1<⟨1⋅1⟩ → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0+0⟩<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0+0⟩<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0+1⟩<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0+1⟩<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1+0⟩<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1+0⟩<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1+1⟩<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1+1⟩<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0⋅0⟩<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0⋅0⟩<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0⋅1⟩<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨0⋅1⟩<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1⋅0⟩<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1⋅0⟩<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1⋅1⟩<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (⟨1⋅1⟩<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬¬0=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬¬0=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬¬1=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬¬1=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬¬0<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬¬0<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬¬1<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬¬1<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬∀x. 0=x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬∀x. 1=x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬∀x. x=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬∀x. x=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬∀x. x=x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬∀x. x=x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬∀x. 0<x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬∀x. 1<x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬∀x. x<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬∀x. x<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬∀x. x<x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (¬∀x. x<x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀y. 0=y → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀y. 1=y → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀y. y=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀y. y=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀y. 0<y → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀y. 1<y → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀y. y<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀y. y<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. ¬0=x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. ¬1=x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. ¬x=0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. ¬x=1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. ¬x=x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. ¬x=x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. ¬0<x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. ¬1<x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. ¬x<0 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. ¬x<1 → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. ¬x<x → 0=⟨1⋅1⟩))
(0=⟨1⋅1⟩ → (∀x. ¬x<x → 0=⟨1⋅1⟩))
(1=⟨0+0⟩ → (0=⟨0+0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (0=⟨0+1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (0=⟨1+0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (0=⟨1+1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (0=⟨0⋅0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (0=⟨0⋅1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (0=⟨1⋅0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (0=⟨1⋅1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1=⟨0+0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1=⟨0+1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1=⟨1+0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1=⟨1+1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1=⟨0⋅0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1=⟨0⋅1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1=⟨1⋅0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1=⟨1⋅1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0+0⟩=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0+0⟩=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0+1⟩=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0+1⟩=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1+0⟩=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1+0⟩=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1+1⟩=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1+1⟩=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0⋅0⟩=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0⋅0⟩=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0⋅1⟩=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0⋅1⟩=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1⋅0⟩=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1⋅0⟩=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1⋅1⟩=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1⋅1⟩=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (0<⟨0+0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (0<⟨0+1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (0<⟨1+0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (0<⟨1+1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (0<⟨0⋅0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (0<⟨0⋅1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (0<⟨1⋅0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (0<⟨1⋅1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1<⟨0+0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1<⟨0+1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1<⟨1+0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1<⟨1+1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1<⟨0⋅0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1<⟨0⋅1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1<⟨1⋅0⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (1<⟨1⋅1⟩ → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0+0⟩<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0+0⟩<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0+1⟩<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0+1⟩<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1+0⟩<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1+0⟩<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1+1⟩<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1+1⟩<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0⋅0⟩<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0⋅0⟩<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0⋅1⟩<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨0⋅1⟩<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1⋅0⟩<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1⋅0⟩<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1⋅1⟩<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (⟨1⋅1⟩<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬¬0=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬¬0=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬¬1=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬¬1=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬¬0<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬¬0<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬¬1<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬¬1<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬∀x. 0=x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬∀x. 1=x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬∀x. x=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬∀x. x=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬∀x. x=x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬∀x. x=x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬∀x. 0<x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬∀x. 1<x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬∀x. x<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬∀x. x<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬∀x. x<x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (¬∀x. x<x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀y. 0=y → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀y. 1=y → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀y. y=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀y. y=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀y. 0<y → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀y. 1<y → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀y. y<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀y. y<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. ¬0=x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. ¬1=x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. ¬x=0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. ¬x=1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. ¬x=x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. ¬x=x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. ¬0<x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. ¬1<x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. ¬x<0 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. ¬x<1 → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. ¬x<x → 1=⟨0+0⟩))
(1=⟨0+0⟩ → (∀x. ¬x<x → 1=⟨0+0⟩))
(1=⟨0+1⟩ → (0=⟨0+0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (0=⟨0+1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (0=⟨1+0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (0=⟨1+1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (0=⟨0⋅0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (0=⟨0⋅1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (0=⟨1⋅0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (0=⟨1⋅1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1=⟨0+0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1=⟨0+1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1=⟨1+0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1=⟨1+1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1=⟨0⋅0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1=⟨0⋅1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1=⟨1⋅0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1=⟨1⋅1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0+0⟩=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0+0⟩=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0+1⟩=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0+1⟩=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1+0⟩=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1+0⟩=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1+1⟩=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1+1⟩=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0⋅0⟩=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0⋅0⟩=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0⋅1⟩=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0⋅1⟩=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1⋅0⟩=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1⋅0⟩=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1⋅1⟩=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1⋅1⟩=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (0<⟨0+0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (0<⟨0+1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (0<⟨1+0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (0<⟨1+1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (0<⟨0⋅0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (0<⟨0⋅1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (0<⟨1⋅0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (0<⟨1⋅1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1<⟨0+0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1<⟨0+1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1<⟨1+0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1<⟨1+1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1<⟨0⋅0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1<⟨0⋅1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1<⟨1⋅0⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (1<⟨1⋅1⟩ → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0+0⟩<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0+0⟩<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0+1⟩<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0+1⟩<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1+0⟩<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1+0⟩<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1+1⟩<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1+1⟩<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0⋅0⟩<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0⋅0⟩<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0⋅1⟩<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨0⋅1⟩<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1⋅0⟩<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1⋅0⟩<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1⋅1⟩<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (⟨1⋅1⟩<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬¬0=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬¬0=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬¬1=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬¬1=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬¬0<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬¬0<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬¬1<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬¬1<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬∀x. 0=x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬∀x. 1=x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬∀x. x=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬∀x. x=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬∀x. x=x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬∀x. x=x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬∀x. 0<x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬∀x. 1<x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬∀x. x<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬∀x. x<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬∀x. x<x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (¬∀x. x<x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀y. 0=y → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀y. 1=y → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀y. y=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀y. y=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀y. 0<y → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀y. 1<y → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀y. y<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀y. y<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. ¬0=x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. ¬1=x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. ¬x=0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. ¬x=1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. ¬x=x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. ¬x=x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. ¬0<x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. ¬1<x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. ¬x<0 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. ¬x<1 → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. ¬x<x → 1=⟨0+1⟩))
(1=⟨0+1⟩ → (∀x. ¬x<x → 1=⟨0+1⟩))
(1=⟨1+0⟩ → (0=⟨0+0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (0=⟨0+1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (0=⟨1+0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (0=⟨1+1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (0=⟨0⋅0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (0=⟨0⋅1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (0=⟨1⋅0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (0=⟨1⋅1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1=⟨0+0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1=⟨0+1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1=⟨1+0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1=⟨1+1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1=⟨0⋅0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1=⟨0⋅1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1=⟨1⋅0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1=⟨1⋅1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0+0⟩=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0+0⟩=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0+1⟩=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0+1⟩=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1+0⟩=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1+0⟩=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1+1⟩=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1+1⟩=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0⋅0⟩=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0⋅0⟩=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0⋅1⟩=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0⋅1⟩=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1⋅0⟩=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1⋅0⟩=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1⋅1⟩=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1⋅1⟩=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (0<⟨0+0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (0<⟨0+1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (0<⟨1+0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (0<⟨1+1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (0<⟨0⋅0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (0<⟨0⋅1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (0<⟨1⋅0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (0<⟨1⋅1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1<⟨0+0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1<⟨0+1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1<⟨1+0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1<⟨1+1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1<⟨0⋅0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1<⟨0⋅1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1<⟨1⋅0⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (1<⟨1⋅1⟩ → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0+0⟩<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0+0⟩<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0+1⟩<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0+1⟩<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1+0⟩<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1+0⟩<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1+1⟩<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1+1⟩<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0⋅0⟩<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0⋅0⟩<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0⋅1⟩<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨0⋅1⟩<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1⋅0⟩<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1⋅0⟩<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1⋅1⟩<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (⟨1⋅1⟩<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬¬0=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬¬0=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬¬1=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬¬1=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬¬0<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬¬0<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬¬1<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬¬1<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬∀x. 0=x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬∀x. 1=x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬∀x. x=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬∀x. x=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬∀x. x=x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬∀x. x=x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬∀x. 0<x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬∀x. 1<x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬∀x. x<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬∀x. x<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬∀x. x<x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (¬∀x. x<x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀y. 0=y → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀y. 1=y → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀y. y=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀y. y=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀y. 0<y → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀y. 1<y → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀y. y<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀y. y<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. ¬0=x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. ¬1=x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. ¬x=0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. ¬x=1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. ¬x=x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. ¬x=x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. ¬0<x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. ¬1<x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. ¬x<0 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. ¬x<1 → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. ¬x<x → 1=⟨1+0⟩))
(1=⟨1+0⟩ → (∀x. ¬x<x → 1=⟨1+0⟩))
(1=⟨1+1⟩ → (0=⟨0+0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (0=⟨0+1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (0=⟨1+0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (0=⟨1+1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (0=⟨0⋅0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (0=⟨0⋅1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (0=⟨1⋅0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (0=⟨1⋅1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1=⟨0+0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1=⟨0+1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1=⟨1+0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1=⟨1+1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1=⟨0⋅0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1=⟨0⋅1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1=⟨1⋅0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1=⟨1⋅1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0+0⟩=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0+0⟩=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0+1⟩=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0+1⟩=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1+0⟩=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1+0⟩=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1+1⟩=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1+1⟩=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0⋅0⟩=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0⋅0⟩=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0⋅1⟩=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0⋅1⟩=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1⋅0⟩=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1⋅0⟩=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1⋅1⟩=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1⋅1⟩=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (0<⟨0+0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (0<⟨0+1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (0<⟨1+0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (0<⟨1+1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (0<⟨0⋅0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (0<⟨0⋅1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (0<⟨1⋅0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (0<⟨1⋅1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1<⟨0+0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1<⟨0+1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1<⟨1+0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1<⟨1+1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1<⟨0⋅0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1<⟨0⋅1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1<⟨1⋅0⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (1<⟨1⋅1⟩ → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0+0⟩<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0+0⟩<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0+1⟩<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0+1⟩<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1+0⟩<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1+0⟩<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1+1⟩<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1+1⟩<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0⋅0⟩<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0⋅0⟩<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0⋅1⟩<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨0⋅1⟩<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1⋅0⟩<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1⋅0⟩<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1⋅1⟩<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (⟨1⋅1⟩<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬¬0=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬¬0=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬¬1=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬¬1=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬¬0<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬¬0<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬¬1<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬¬1<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬∀x. 0=x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬∀x. 1=x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬∀x. x=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬∀x. x=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬∀x. x=x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬∀x. x=x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬∀x. 0<x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬∀x. 1<x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬∀x. x<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬∀x. x<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬∀x. x<x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (¬∀x. x<x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀y. 0=y → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀y. 1=y → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀y. y=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀y. y=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀y. 0<y → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀y. 1<y → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀y. y<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀y. y<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. ¬0=x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. ¬1=x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. ¬x=0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. ¬x=1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. ¬x=x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. ¬x=x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. ¬0<x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. ¬1<x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. ¬x<0 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. ¬x<1 → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. ¬x<x → 1=⟨1+1⟩))
(1=⟨1+1⟩ → (∀x. ¬x<x → 1=⟨1+1⟩))
(1=⟨0⋅0⟩ → (0=⟨0+0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (0=⟨0+1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (0=⟨1+0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (0=⟨1+1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (0=⟨0⋅0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (0=⟨0⋅1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (0=⟨1⋅0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (0=⟨1⋅1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1=⟨0+0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1=⟨0+1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1=⟨1+0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1=⟨1+1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1=⟨0⋅0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1=⟨0⋅1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1=⟨1⋅0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1=⟨1⋅1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0+0⟩=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0+0⟩=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0+1⟩=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0+1⟩=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1+0⟩=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1+0⟩=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1+1⟩=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1+1⟩=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0⋅0⟩=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0⋅0⟩=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0⋅1⟩=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0⋅1⟩=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1⋅0⟩=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1⋅0⟩=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1⋅1⟩=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1⋅1⟩=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (0<⟨0+0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (0<⟨0+1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (0<⟨1+0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (0<⟨1+1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (0<⟨0⋅0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (0<⟨0⋅1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (0<⟨1⋅0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (0<⟨1⋅1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1<⟨0+0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1<⟨0+1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1<⟨1+0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1<⟨1+1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1<⟨0⋅0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1<⟨0⋅1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1<⟨1⋅0⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (1<⟨1⋅1⟩ → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0+0⟩<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0+0⟩<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0+1⟩<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0+1⟩<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1+0⟩<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1+0⟩<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1+1⟩<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1+1⟩<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0⋅0⟩<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0⋅0⟩<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0⋅1⟩<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨0⋅1⟩<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1⋅0⟩<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1⋅0⟩<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1⋅1⟩<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (⟨1⋅1⟩<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬¬0=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬¬0=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬¬1=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬¬1=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬¬0<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬¬0<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬¬1<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬¬1<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬∀x. 0=x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬∀x. 1=x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬∀x. x=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬∀x. x=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬∀x. x=x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬∀x. x=x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬∀x. 0<x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬∀x. 1<x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬∀x. x<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬∀x. x<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬∀x. x<x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (¬∀x. x<x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀y. 0=y → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀y. 1=y → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀y. y=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀y. y=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀y. 0<y → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀y. 1<y → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀y. y<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀y. y<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. ¬0=x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. ¬1=x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. ¬x=0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. ¬x=1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. ¬x=x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. ¬x=x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. ¬0<x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. ¬1<x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. ¬x<0 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. ¬x<1 → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. ¬x<x → 1=⟨0⋅0⟩))
(1=⟨0⋅0⟩ → (∀x. ¬x<x → 1=⟨0⋅0⟩))
(1=⟨0⋅1⟩ → (0=⟨0+0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (0=⟨0+1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (0=⟨1+0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (0=⟨1+1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (0=⟨0⋅0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (0=⟨0⋅1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (0=⟨1⋅0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (0=⟨1⋅1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1=⟨0+0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1=⟨0+1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1=⟨1+0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1=⟨1+1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1=⟨0⋅0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1=⟨0⋅1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1=⟨1⋅0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1=⟨1⋅1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0+0⟩=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0+0⟩=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0+1⟩=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0+1⟩=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1+0⟩=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1+0⟩=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1+1⟩=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1+1⟩=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0⋅0⟩=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0⋅0⟩=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0⋅1⟩=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0⋅1⟩=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1⋅0⟩=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1⋅0⟩=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1⋅1⟩=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1⋅1⟩=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (0<⟨0+0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (0<⟨0+1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (0<⟨1+0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (0<⟨1+1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (0<⟨0⋅0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (0<⟨0⋅1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (0<⟨1⋅0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (0<⟨1⋅1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1<⟨0+0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1<⟨0+1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1<⟨1+0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1<⟨1+1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1<⟨0⋅0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1<⟨0⋅1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1<⟨1⋅0⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (1<⟨1⋅1⟩ → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0+0⟩<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0+0⟩<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0+1⟩<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0+1⟩<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1+0⟩<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1+0⟩<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1+1⟩<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1+1⟩<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0⋅0⟩<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0⋅0⟩<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0⋅1⟩<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨0⋅1⟩<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1⋅0⟩<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1⋅0⟩<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1⋅1⟩<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (⟨1⋅1⟩<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬¬0=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬¬0=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬¬1=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬¬1=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬¬0<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬¬0<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬¬1<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬¬1<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬∀x. 0=x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬∀x. 1=x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬∀x. x=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬∀x. x=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬∀x. x=x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬∀x. x=x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬∀x. 0<x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬∀x. 1<x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬∀x. x<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬∀x. x<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬∀x. x<x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (¬∀x. x<x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀y. 0=y → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀y. 1=y → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀y. y=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀y. y=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀y. 0<y → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀y. 1<y → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀y. y<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀y. y<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. ¬0=x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. ¬1=x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. ¬x=0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. ¬x=1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. ¬x=x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. ¬x=x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. ¬0<x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. ¬1<x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. ¬x<0 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. ¬x<1 → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. ¬x<x → 1=⟨0⋅1⟩))
(1=⟨0⋅1⟩ → (∀x. ¬x<x → 1=⟨0⋅1⟩))
(1=⟨1⋅0⟩ → (0=⟨0+0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (0=⟨0+1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (0=⟨1+0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (0=⟨1+1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (0=⟨0⋅0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (0=⟨0⋅1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (0=⟨1⋅0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (0=⟨1⋅1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1=⟨0+0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1=⟨0+1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1=⟨1+0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1=⟨1+1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1=⟨0⋅0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1=⟨0⋅1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1=⟨1⋅0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1=⟨1⋅1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0+0⟩=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0+0⟩=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0+1⟩=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0+1⟩=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1+0⟩=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1+0⟩=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1+1⟩=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1+1⟩=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0⋅0⟩=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0⋅0⟩=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0⋅1⟩=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0⋅1⟩=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1⋅0⟩=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1⋅0⟩=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1⋅1⟩=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1⋅1⟩=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (0<⟨0+0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (0<⟨0+1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (0<⟨1+0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (0<⟨1+1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (0<⟨0⋅0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (0<⟨0⋅1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (0<⟨1⋅0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (0<⟨1⋅1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1<⟨0+0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1<⟨0+1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1<⟨1+0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1<⟨1+1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1<⟨0⋅0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1<⟨0⋅1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1<⟨1⋅0⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (1<⟨1⋅1⟩ → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0+0⟩<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0+0⟩<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0+1⟩<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0+1⟩<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1+0⟩<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1+0⟩<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1+1⟩<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1+1⟩<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0⋅0⟩<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0⋅0⟩<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0⋅1⟩<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨0⋅1⟩<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1⋅0⟩<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1⋅0⟩<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1⋅1⟩<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (⟨1⋅1⟩<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬¬0=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬¬0=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬¬1=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬¬1=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬¬0<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬¬0<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬¬1<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬¬1<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬∀x. 0=x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬∀x. 1=x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬∀x. x=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬∀x. x=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬∀x. x=x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬∀x. x=x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬∀x. 0<x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬∀x. 1<x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬∀x. x<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬∀x. x<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬∀x. x<x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (¬∀x. x<x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀y. 0=y → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀y. 1=y → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀y. y=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀y. y=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀y. 0<y → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀y. 1<y → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀y. y<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀y. y<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. ¬0=x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. ¬1=x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. ¬x=0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. ¬x=1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. ¬x=x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. ¬x=x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. ¬0<x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. ¬1<x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. ¬x<0 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. ¬x<1 → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. ¬x<x → 1=⟨1⋅0⟩))
(1=⟨1⋅0⟩ → (∀x. ¬x<x → 1=⟨1⋅0⟩))
(1=⟨1⋅1⟩ → (0=⟨0+0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (0=⟨0+1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (0=⟨1+0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (0=⟨1+1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (0=⟨0⋅0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (0=⟨0⋅1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (0=⟨1⋅0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (0=⟨1⋅1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1=⟨0+0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1=⟨0+1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1=⟨1+0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1=⟨1+1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1=⟨0⋅0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1=⟨0⋅1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1=⟨1⋅0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1=⟨1⋅1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0+0⟩=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0+0⟩=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0+1⟩=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0+1⟩=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1+0⟩=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1+0⟩=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1+1⟩=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1+1⟩=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0⋅0⟩=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0⋅0⟩=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0⋅1⟩=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0⋅1⟩=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1⋅0⟩=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1⋅0⟩=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1⋅1⟩=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1⋅1⟩=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (0<⟨0+0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (0<⟨0+1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (0<⟨1+0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (0<⟨1+1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (0<⟨0⋅0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (0<⟨0⋅1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (0<⟨1⋅0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (0<⟨1⋅1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1<⟨0+0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1<⟨0+1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1<⟨1+0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1<⟨1+1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1<⟨0⋅0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1<⟨0⋅1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1<⟨1⋅0⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (1<⟨1⋅1⟩ → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0+0⟩<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0+0⟩<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0+1⟩<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0+1⟩<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1+0⟩<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1+0⟩<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1+1⟩<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1+1⟩<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0⋅0⟩<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0⋅0⟩<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0⋅1⟩<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨0⋅1⟩<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1⋅0⟩<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1⋅0⟩<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1⋅1⟩<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (⟨1⋅1⟩<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬¬0=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬¬0=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬¬1=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬¬1=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬¬0<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬¬0<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬¬1<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬¬1<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬∀x. 0=x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬∀x. 1=x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬∀x. x=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬∀x. x=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬∀x. x=x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬∀x. x=x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬∀x. 0<x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬∀x. 1<x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬∀x. x<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬∀x. x<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬∀x. x<x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (¬∀x. x<x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀y. 0=y → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀y. 1=y → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀y. y=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀y. y=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀y. 0<y → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀y. 1<y → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀y. y<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀y. y<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. ¬0=x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. ¬1=x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. ¬x=0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. ¬x=1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. ¬x=x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. ¬x=x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. ¬0<x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. ¬1<x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. ¬x<0 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. ¬x<1 → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. ¬x<x → 1=⟨1⋅1⟩))
(1=⟨1⋅1⟩ → (∀x. ¬x<x → 1=⟨1⋅1⟩))
(⟨0+0⟩=0 → (0=⟨0+0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (0=⟨0+1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (0=⟨1+0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (0=⟨1+1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (0=⟨0⋅0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (0=⟨0⋅1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (0=⟨1⋅0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (0=⟨1⋅1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1=⟨0+0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1=⟨0+1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1=⟨1+0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1=⟨1+1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1=⟨0⋅0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1=⟨0⋅1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1=⟨1⋅0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1=⟨1⋅1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0+0⟩=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0+0⟩=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0+1⟩=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0+1⟩=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1+0⟩=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1+0⟩=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1+1⟩=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1+1⟩=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0⋅0⟩=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0⋅0⟩=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0⋅1⟩=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0⋅1⟩=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1⋅0⟩=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1⋅0⟩=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1⋅1⟩=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1⋅1⟩=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (0<⟨0+0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (0<⟨0+1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (0<⟨1+0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (0<⟨1+1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (0<⟨0⋅0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (0<⟨0⋅1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (0<⟨1⋅0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (0<⟨1⋅1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1<⟨0+0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1<⟨0+1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1<⟨1+0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1<⟨1+1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1<⟨0⋅0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1<⟨0⋅1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1<⟨1⋅0⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (1<⟨1⋅1⟩ → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0+0⟩<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0+0⟩<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0+1⟩<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0+1⟩<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1+0⟩<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1+0⟩<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1+1⟩<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1+1⟩<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0⋅0⟩<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0⋅0⟩<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0⋅1⟩<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨0⋅1⟩<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1⋅0⟩<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1⋅0⟩<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1⋅1⟩<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (⟨1⋅1⟩<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬¬0=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬¬0=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬¬1=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬¬1=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬¬0<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬¬0<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬¬1<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬¬1<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬∀x. 0=x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬∀x. 1=x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬∀x. x=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬∀x. x=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬∀x. x=x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬∀x. x=x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬∀x. 0<x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬∀x. 1<x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬∀x. x<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬∀x. x<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬∀x. x<x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (¬∀x. x<x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀y. 0=y → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀y. 1=y → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀y. y=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀y. y=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀y. 0<y → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀y. 1<y → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀y. y<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀y. y<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. ¬0=x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. ¬1=x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. ¬x=0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. ¬x=1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. ¬x=x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. ¬x=x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. ¬0<x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. ¬1<x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. ¬x<0 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. ¬x<1 → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. ¬x<x → ⟨0+0⟩=0))
(⟨0+0⟩=0 → (∀x. ¬x<x → ⟨0+0⟩=0))
(⟨0+0⟩=1 → (0=⟨0+0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (0=⟨0+1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (0=⟨1+0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (0=⟨1+1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (0=⟨0⋅0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (0=⟨0⋅1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (0=⟨1⋅0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (0=⟨1⋅1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1=⟨0+0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1=⟨0+1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1=⟨1+0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1=⟨1+1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1=⟨0⋅0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1=⟨0⋅1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1=⟨1⋅0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1=⟨1⋅1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0+0⟩=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0+0⟩=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0+1⟩=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0+1⟩=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1+0⟩=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1+0⟩=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1+1⟩=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1+1⟩=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0⋅0⟩=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0⋅0⟩=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0⋅1⟩=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0⋅1⟩=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1⋅0⟩=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1⋅0⟩=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1⋅1⟩=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1⋅1⟩=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (0<⟨0+0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (0<⟨0+1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (0<⟨1+0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (0<⟨1+1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (0<⟨0⋅0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (0<⟨0⋅1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (0<⟨1⋅0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (0<⟨1⋅1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1<⟨0+0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1<⟨0+1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1<⟨1+0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1<⟨1+1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1<⟨0⋅0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1<⟨0⋅1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1<⟨1⋅0⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (1<⟨1⋅1⟩ → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0+0⟩<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0+0⟩<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0+1⟩<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0+1⟩<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1+0⟩<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1+0⟩<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1+1⟩<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1+1⟩<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0⋅0⟩<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0⋅0⟩<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0⋅1⟩<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨0⋅1⟩<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1⋅0⟩<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1⋅0⟩<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1⋅1⟩<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (⟨1⋅1⟩<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬¬0=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬¬0=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬¬1=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬¬1=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬¬0<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬¬0<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬¬1<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬¬1<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬∀x. 0=x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬∀x. 1=x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬∀x. x=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬∀x. x=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬∀x. x=x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬∀x. x=x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬∀x. 0<x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬∀x. 1<x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬∀x. x<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬∀x. x<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬∀x. x<x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (¬∀x. x<x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀y. 0=y → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀y. 1=y → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀y. y=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀y. y=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀y. 0<y → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀y. 1<y → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀y. y<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀y. y<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. ¬0=x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. ¬1=x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. ¬x=0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. ¬x=1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. ¬x=x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. ¬x=x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. ¬0<x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. ¬1<x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. ¬x<0 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. ¬x<1 → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. ¬x<x → ⟨0+0⟩=1))
(⟨0+0⟩=1 → (∀x. ¬x<x → ⟨0+0⟩=1))
(⟨0+1⟩=0 → (0=⟨0+0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (0=⟨0+1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (0=⟨1+0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (0=⟨1+1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (0=⟨0⋅0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (0=⟨0⋅1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (0=⟨1⋅0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (0=⟨1⋅1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1=⟨0+0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1=⟨0+1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1=⟨1+0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1=⟨1+1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1=⟨0⋅0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1=⟨0⋅1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1=⟨1⋅0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1=⟨1⋅1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0+0⟩=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0+0⟩=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0+1⟩=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0+1⟩=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1+0⟩=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1+0⟩=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1+1⟩=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1+1⟩=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0⋅0⟩=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0⋅0⟩=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0⋅1⟩=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0⋅1⟩=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1⋅0⟩=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1⋅0⟩=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1⋅1⟩=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1⋅1⟩=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (0<⟨0+0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (0<⟨0+1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (0<⟨1+0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (0<⟨1+1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (0<⟨0⋅0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (0<⟨0⋅1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (0<⟨1⋅0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (0<⟨1⋅1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1<⟨0+0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1<⟨0+1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1<⟨1+0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1<⟨1+1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1<⟨0⋅0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1<⟨0⋅1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1<⟨1⋅0⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (1<⟨1⋅1⟩ → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0+0⟩<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0+0⟩<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0+1⟩<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0+1⟩<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1+0⟩<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1+0⟩<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1+1⟩<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1+1⟩<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0⋅0⟩<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0⋅0⟩<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0⋅1⟩<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨0⋅1⟩<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1⋅0⟩<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1⋅0⟩<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1⋅1⟩<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (⟨1⋅1⟩<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬¬0=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬¬0=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬¬1=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬¬1=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬¬0<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬¬0<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬¬1<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬¬1<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬∀x. 0=x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬∀x. 1=x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬∀x. x=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬∀x. x=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬∀x. x=x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬∀x. x=x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬∀x. 0<x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬∀x. 1<x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬∀x. x<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬∀x. x<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬∀x. x<x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (¬∀x. x<x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀y. 0=y → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀y. 1=y → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀y. y=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀y. y=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀y. 0<y → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀y. 1<y → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀y. y<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀y. y<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. ¬0=x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. ¬1=x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. ¬x=0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. ¬x=1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. ¬x=x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. ¬x=x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. ¬0<x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. ¬1<x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. ¬x<0 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. ¬x<1 → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. ¬x<x → ⟨0+1⟩=0))
(⟨0+1⟩=0 → (∀x. ¬x<x → ⟨0+1⟩=0))
(⟨0+1⟩=1 → (0=⟨0+0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (0=⟨0+1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (0=⟨1+0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (0=⟨1+1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (0=⟨0⋅0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (0=⟨0⋅1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (0=⟨1⋅0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (0=⟨1⋅1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1=⟨0+0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1=⟨0+1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1=⟨1+0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1=⟨1+1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1=⟨0⋅0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1=⟨0⋅1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1=⟨1⋅0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1=⟨1⋅1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0+0⟩=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0+0⟩=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0+1⟩=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0+1⟩=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1+0⟩=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1+0⟩=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1+1⟩=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1+1⟩=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0⋅0⟩=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0⋅0⟩=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0⋅1⟩=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0⋅1⟩=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1⋅0⟩=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1⋅0⟩=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1⋅1⟩=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1⋅1⟩=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (0<⟨0+0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (0<⟨0+1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (0<⟨1+0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (0<⟨1+1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (0<⟨0⋅0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (0<⟨0⋅1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (0<⟨1⋅0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (0<⟨1⋅1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1<⟨0+0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1<⟨0+1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1<⟨1+0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1<⟨1+1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1<⟨0⋅0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1<⟨0⋅1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1<⟨1⋅0⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (1<⟨1⋅1⟩ → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0+0⟩<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0+0⟩<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0+1⟩<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0+1⟩<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1+0⟩<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1+0⟩<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1+1⟩<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1+1⟩<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0⋅0⟩<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0⋅0⟩<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0⋅1⟩<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨0⋅1⟩<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1⋅0⟩<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1⋅0⟩<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1⋅1⟩<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (⟨1⋅1⟩<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬¬0=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬¬0=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬¬1=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬¬1=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬¬0<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬¬0<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬¬1<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬¬1<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬∀x. 0=x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬∀x. 1=x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬∀x. x=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬∀x. x=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬∀x. x=x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬∀x. x=x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬∀x. 0<x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬∀x. 1<x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬∀x. x<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬∀x. x<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬∀x. x<x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (¬∀x. x<x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀y. 0=y → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀y. 1=y → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀y. y=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀y. y=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀y. 0<y → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀y. 1<y → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀y. y<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀y. y<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. ¬0=x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. ¬1=x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. ¬x=0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. ¬x=1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. ¬x=x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. ¬x=x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. ¬0<x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. ¬1<x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. ¬x<0 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. ¬x<1 → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. ¬x<x → ⟨0+1⟩=1))
(⟨0+1⟩=1 → (∀x. ¬x<x → ⟨0+1⟩=1))
(⟨1+0⟩=0 → (0=⟨0+0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (0=⟨0+1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (0=⟨1+0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (0=⟨1+1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (0=⟨0⋅0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (0=⟨0⋅1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (0=⟨1⋅0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (0=⟨1⋅1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1=⟨0+0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1=⟨0+1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1=⟨1+0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1=⟨1+1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1=⟨0⋅0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1=⟨0⋅1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1=⟨1⋅0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1=⟨1⋅1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0+0⟩=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0+0⟩=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0+1⟩=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0+1⟩=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1+0⟩=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1+0⟩=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1+1⟩=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1+1⟩=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0⋅0⟩=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0⋅0⟩=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0⋅1⟩=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0⋅1⟩=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1⋅0⟩=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1⋅0⟩=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1⋅1⟩=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1⋅1⟩=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (0<⟨0+0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (0<⟨0+1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (0<⟨1+0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (0<⟨1+1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (0<⟨0⋅0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (0<⟨0⋅1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (0<⟨1⋅0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (0<⟨1⋅1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1<⟨0+0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1<⟨0+1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1<⟨1+0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1<⟨1+1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1<⟨0⋅0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1<⟨0⋅1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1<⟨1⋅0⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (1<⟨1⋅1⟩ → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0+0⟩<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0+0⟩<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0+1⟩<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0+1⟩<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1+0⟩<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1+0⟩<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1+1⟩<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1+1⟩<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0⋅0⟩<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0⋅0⟩<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0⋅1⟩<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨0⋅1⟩<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1⋅0⟩<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1⋅0⟩<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1⋅1⟩<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (⟨1⋅1⟩<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬¬0=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬¬0=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬¬1=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬¬1=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬¬0<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬¬0<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬¬1<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬¬1<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬∀x. 0=x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬∀x. 1=x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬∀x. x=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬∀x. x=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬∀x. x=x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬∀x. x=x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬∀x. 0<x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬∀x. 1<x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬∀x. x<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬∀x. x<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬∀x. x<x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (¬∀x. x<x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀y. 0=y → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀y. 1=y → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀y. y=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀y. y=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀y. 0<y → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀y. 1<y → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀y. y<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀y. y<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. ¬0=x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. ¬1=x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. ¬x=0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. ¬x=1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. ¬x=x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. ¬x=x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. ¬0<x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. ¬1<x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. ¬x<0 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. ¬x<1 → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. ¬x<x → ⟨1+0⟩=0))
(⟨1+0⟩=0 → (∀x. ¬x<x → ⟨1+0⟩=0))
(⟨1+0⟩=1 → (0=⟨0+0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (0=⟨0+1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (0=⟨1+0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (0=⟨1+1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (0=⟨0⋅0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (0=⟨0⋅1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (0=⟨1⋅0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (0=⟨1⋅1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1=⟨0+0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1=⟨0+1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1=⟨1+0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1=⟨1+1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1=⟨0⋅0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1=⟨0⋅1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1=⟨1⋅0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1=⟨1⋅1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0+0⟩=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0+0⟩=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0+1⟩=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0+1⟩=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1+0⟩=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1+0⟩=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1+1⟩=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1+1⟩=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0⋅0⟩=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0⋅0⟩=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0⋅1⟩=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0⋅1⟩=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1⋅0⟩=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1⋅0⟩=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1⋅1⟩=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1⋅1⟩=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (0<⟨0+0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (0<⟨0+1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (0<⟨1+0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (0<⟨1+1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (0<⟨0⋅0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (0<⟨0⋅1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (0<⟨1⋅0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (0<⟨1⋅1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1<⟨0+0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1<⟨0+1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1<⟨1+0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1<⟨1+1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1<⟨0⋅0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1<⟨0⋅1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1<⟨1⋅0⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (1<⟨1⋅1⟩ → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0+0⟩<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0+0⟩<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0+1⟩<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0+1⟩<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1+0⟩<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1+0⟩<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1+1⟩<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1+1⟩<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0⋅0⟩<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0⋅0⟩<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0⋅1⟩<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨0⋅1⟩<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1⋅0⟩<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1⋅0⟩<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1⋅1⟩<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (⟨1⋅1⟩<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬¬0=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬¬0=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬¬1=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬¬1=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬¬0<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬¬0<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬¬1<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬¬1<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬∀x. 0=x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬∀x. 1=x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬∀x. x=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬∀x. x=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬∀x. x=x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬∀x. x=x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬∀x. 0<x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬∀x. 1<x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬∀x. x<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬∀x. x<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬∀x. x<x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (¬∀x. x<x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀y. 0=y → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀y. 1=y → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀y. y=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀y. y=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀y. 0<y → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀y. 1<y → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀y. y<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀y. y<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. ¬0=x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. ¬1=x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. ¬x=0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. ¬x=1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. ¬x=x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. ¬x=x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. ¬0<x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. ¬1<x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. ¬x<0 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. ¬x<1 → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. ¬x<x → ⟨1+0⟩=1))
(⟨1+0⟩=1 → (∀x. ¬x<x → ⟨1+0⟩=1))
(⟨1+1⟩=0 → (0=⟨0+0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (0=⟨0+1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (0=⟨1+0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (0=⟨1+1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (0=⟨0⋅0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (0=⟨0⋅1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (0=⟨1⋅0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (0=⟨1⋅1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1=⟨0+0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1=⟨0+1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1=⟨1+0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1=⟨1+1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1=⟨0⋅0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1=⟨0⋅1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1=⟨1⋅0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1=⟨1⋅1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0+0⟩=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0+0⟩=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0+1⟩=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0+1⟩=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1+0⟩=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1+0⟩=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1+1⟩=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1+1⟩=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0⋅0⟩=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0⋅0⟩=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0⋅1⟩=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0⋅1⟩=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1⋅0⟩=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1⋅0⟩=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1⋅1⟩=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1⋅1⟩=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (0<⟨0+0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (0<⟨0+1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (0<⟨1+0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (0<⟨1+1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (0<⟨0⋅0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (0<⟨0⋅1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (0<⟨1⋅0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (0<⟨1⋅1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1<⟨0+0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1<⟨0+1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1<⟨1+0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1<⟨1+1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1<⟨0⋅0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1<⟨0⋅1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1<⟨1⋅0⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (1<⟨1⋅1⟩ → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0+0⟩<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0+0⟩<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0+1⟩<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0+1⟩<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1+0⟩<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1+0⟩<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1+1⟩<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1+1⟩<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0⋅0⟩<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0⋅0⟩<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0⋅1⟩<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨0⋅1⟩<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1⋅0⟩<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1⋅0⟩<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1⋅1⟩<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (⟨1⋅1⟩<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬¬0=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬¬0=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬¬1=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬¬1=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬¬0<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬¬0<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬¬1<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬¬1<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬∀x. 0=x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬∀x. 1=x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬∀x. x=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬∀x. x=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬∀x. x=x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬∀x. x=x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬∀x. 0<x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬∀x. 1<x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬∀x. x<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬∀x. x<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬∀x. x<x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (¬∀x. x<x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀y. 0=y → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀y. 1=y → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀y. y=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀y. y=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀y. 0<y → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀y. 1<y → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀y. y<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀y. y<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. ¬0=x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. ¬1=x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. ¬x=0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. ¬x=1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. ¬x=x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. ¬x=x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. ¬0<x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. ¬1<x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. ¬x<0 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. ¬x<1 → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. ¬x<x → ⟨1+1⟩=0))
(⟨1+1⟩=0 → (∀x. ¬x<x → ⟨1+1⟩=0))
(⟨1+1⟩=1 → (0=⟨0+0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (0=⟨0+1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (0=⟨1+0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (0=⟨1+1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (0=⟨0⋅0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (0=⟨0⋅1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (0=⟨1⋅0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (0=⟨1⋅1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1=⟨0+0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1=⟨0+1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1=⟨1+0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1=⟨1+1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1=⟨0⋅0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1=⟨0⋅1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1=⟨1⋅0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1=⟨1⋅1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0+0⟩=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0+0⟩=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0+1⟩=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0+1⟩=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1+0⟩=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1+0⟩=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1+1⟩=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1+1⟩=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0⋅0⟩=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0⋅0⟩=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0⋅1⟩=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0⋅1⟩=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1⋅0⟩=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1⋅0⟩=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1⋅1⟩=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1⋅1⟩=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (0<⟨0+0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (0<⟨0+1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (0<⟨1+0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (0<⟨1+1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (0<⟨0⋅0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (0<⟨0⋅1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (0<⟨1⋅0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (0<⟨1⋅1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1<⟨0+0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1<⟨0+1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1<⟨1+0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1<⟨1+1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1<⟨0⋅0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1<⟨0⋅1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1<⟨1⋅0⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (1<⟨1⋅1⟩ → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0+0⟩<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0+0⟩<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0+1⟩<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0+1⟩<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1+0⟩<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1+0⟩<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1+1⟩<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1+1⟩<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0⋅0⟩<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0⋅0⟩<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0⋅1⟩<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨0⋅1⟩<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1⋅0⟩<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1⋅0⟩<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1⋅1⟩<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (⟨1⋅1⟩<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬¬0=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬¬0=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬¬1=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬¬1=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬¬0<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬¬0<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬¬1<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬¬1<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬∀x. 0=x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬∀x. 1=x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬∀x. x=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬∀x. x=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬∀x. x=x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬∀x. x=x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬∀x. 0<x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬∀x. 1<x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬∀x. x<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬∀x. x<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬∀x. x<x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (¬∀x. x<x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀y. 0=y → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀y. 1=y → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀y. y=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀y. y=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀y. 0<y → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀y. 1<y → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀y. y<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀y. y<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. ¬0=x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. ¬1=x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. ¬x=0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. ¬x=1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. ¬x=x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. ¬x=x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. ¬0<x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. ¬1<x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. ¬x<0 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. ¬x<1 → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. ¬x<x → ⟨1+1⟩=1))
(⟨1+1⟩=1 → (∀x. ¬x<x → ⟨1+1⟩=1))
(⟨0⋅0⟩=0 → (0=⟨0+0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (0=⟨0+1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (0=⟨1+0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (0=⟨1+1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (0=⟨0⋅0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (0=⟨0⋅1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (0=⟨1⋅0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (0=⟨1⋅1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1=⟨0+0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1=⟨0+1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1=⟨1+0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1=⟨1+1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1=⟨0⋅0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1=⟨0⋅1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1=⟨1⋅0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1=⟨1⋅1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0+0⟩=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0+0⟩=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0+1⟩=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0+1⟩=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1+0⟩=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1+0⟩=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1+1⟩=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1+1⟩=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0⋅0⟩=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0⋅0⟩=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0⋅1⟩=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0⋅1⟩=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1⋅0⟩=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1⋅0⟩=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1⋅1⟩=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1⋅1⟩=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (0<⟨0+0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (0<⟨0+1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (0<⟨1+0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (0<⟨1+1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (0<⟨0⋅0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (0<⟨0⋅1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (0<⟨1⋅0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (0<⟨1⋅1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1<⟨0+0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1<⟨0+1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1<⟨1+0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1<⟨1+1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1<⟨0⋅0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1<⟨0⋅1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1<⟨1⋅0⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (1<⟨1⋅1⟩ → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0+0⟩<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0+0⟩<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0+1⟩<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0+1⟩<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1+0⟩<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1+0⟩<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1+1⟩<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1+1⟩<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0⋅0⟩<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0⋅0⟩<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0⋅1⟩<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨0⋅1⟩<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1⋅0⟩<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1⋅0⟩<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1⋅1⟩<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (⟨1⋅1⟩<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬¬0=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬¬0=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬¬1=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬¬1=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬¬0<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬¬0<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬¬1<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬¬1<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬∀x. 0=x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬∀x. 1=x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬∀x. x=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬∀x. x=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬∀x. x=x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬∀x. x=x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬∀x. 0<x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬∀x. 1<x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬∀x. x<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬∀x. x<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬∀x. x<x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (¬∀x. x<x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀y. 0=y → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀y. 1=y → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀y. y=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀y. y=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀y. 0<y → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀y. 1<y → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀y. y<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀y. y<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. ¬0=x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. ¬1=x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. ¬x=0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. ¬x=1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. ¬x=x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. ¬x=x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. ¬0<x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. ¬1<x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. ¬x<0 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. ¬x<1 → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. ¬x<x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=0 → (∀x. ¬x<x → ⟨0⋅0⟩=0))
(⟨0⋅0⟩=1 → (0=⟨0+0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (0=⟨0+1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (0=⟨1+0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (0=⟨1+1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (0=⟨0⋅0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (0=⟨0⋅1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (0=⟨1⋅0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (0=⟨1⋅1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1=⟨0+0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1=⟨0+1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1=⟨1+0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1=⟨1+1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1=⟨0⋅0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1=⟨0⋅1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1=⟨1⋅0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1=⟨1⋅1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0+0⟩=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0+0⟩=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0+1⟩=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0+1⟩=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1+0⟩=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1+0⟩=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1+1⟩=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1+1⟩=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0⋅0⟩=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0⋅0⟩=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0⋅1⟩=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0⋅1⟩=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1⋅0⟩=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1⋅0⟩=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1⋅1⟩=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1⋅1⟩=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (0<⟨0+0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (0<⟨0+1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (0<⟨1+0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (0<⟨1+1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (0<⟨0⋅0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (0<⟨0⋅1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (0<⟨1⋅0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (0<⟨1⋅1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1<⟨0+0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1<⟨0+1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1<⟨1+0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1<⟨1+1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1<⟨0⋅0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1<⟨0⋅1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1<⟨1⋅0⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (1<⟨1⋅1⟩ → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0+0⟩<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0+0⟩<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0+1⟩<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0+1⟩<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1+0⟩<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1+0⟩<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1+1⟩<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1+1⟩<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0⋅0⟩<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0⋅0⟩<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0⋅1⟩<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨0⋅1⟩<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1⋅0⟩<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1⋅0⟩<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1⋅1⟩<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (⟨1⋅1⟩<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬¬0=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬¬0=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬¬1=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬¬1=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬¬0<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬¬0<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬¬1<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬¬1<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬∀x. 0=x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬∀x. 1=x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬∀x. x=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬∀x. x=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬∀x. x=x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬∀x. x=x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬∀x. 0<x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬∀x. 1<x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬∀x. x<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬∀x. x<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬∀x. x<x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (¬∀x. x<x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀y. 0=y → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀y. 1=y → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀y. y=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀y. y=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀y. 0<y → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀y. 1<y → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀y. y<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀y. y<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. ¬0=x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. ¬1=x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. ¬x=0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. ¬x=1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. ¬x=x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. ¬x=x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. ¬0<x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. ¬1<x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. ¬x<0 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. ¬x<1 → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. ¬x<x → ⟨0⋅0⟩=1))
(⟨0⋅0⟩=1 → (∀x. ¬x<x → ⟨0⋅0⟩=1))
(⟨0⋅1⟩=0 → (0=⟨0+0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (0=⟨0+1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (0=⟨1+0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (0=⟨1+1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (0=⟨0⋅0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (0=⟨0⋅1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (0=⟨1⋅0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (0=⟨1⋅1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1=⟨0+0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1=⟨0+1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1=⟨1+0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1=⟨1+1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1=⟨0⋅0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1=⟨0⋅1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1=⟨1⋅0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1=⟨1⋅1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0+0⟩=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0+0⟩=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0+1⟩=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0+1⟩=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1+0⟩=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1+0⟩=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1+1⟩=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1+1⟩=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0⋅0⟩=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0⋅0⟩=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0⋅1⟩=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0⋅1⟩=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1⋅0⟩=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1⋅0⟩=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1⋅1⟩=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1⋅1⟩=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (0<⟨0+0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (0<⟨0+1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (0<⟨1+0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (0<⟨1+1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (0<⟨0⋅0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (0<⟨0⋅1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (0<⟨1⋅0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (0<⟨1⋅1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1<⟨0+0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1<⟨0+1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1<⟨1+0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1<⟨1+1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1<⟨0⋅0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1<⟨0⋅1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1<⟨1⋅0⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (1<⟨1⋅1⟩ → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0+0⟩<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0+0⟩<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0+1⟩<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0+1⟩<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1+0⟩<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1+0⟩<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1+1⟩<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1+1⟩<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0⋅0⟩<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0⋅0⟩<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0⋅1⟩<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨0⋅1⟩<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1⋅0⟩<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1⋅0⟩<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1⋅1⟩<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (⟨1⋅1⟩<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬¬0=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬¬0=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬¬1=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬¬1=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬¬0<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬¬0<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬¬1<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬¬1<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬∀x. 0=x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬∀x. 1=x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬∀x. x=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬∀x. x=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬∀x. x=x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬∀x. x=x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬∀x. 0<x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬∀x. 1<x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬∀x. x<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬∀x. x<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬∀x. x<x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (¬∀x. x<x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀y. 0=y → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀y. 1=y → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀y. y=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀y. y=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀y. 0<y → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀y. 1<y → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀y. y<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀y. y<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. ¬0=x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. ¬1=x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. ¬x=0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. ¬x=1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. ¬x=x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. ¬x=x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. ¬0<x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. ¬1<x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. ¬x<0 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. ¬x<1 → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. ¬x<x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=0 → (∀x. ¬x<x → ⟨0⋅1⟩=0))
(⟨0⋅1⟩=1 → (0=⟨0+0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (0=⟨0+1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (0=⟨1+0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (0=⟨1+1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (0=⟨0⋅0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (0=⟨0⋅1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (0=⟨1⋅0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (0=⟨1⋅1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1=⟨0+0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1=⟨0+1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1=⟨1+0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1=⟨1+1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1=⟨0⋅0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1=⟨0⋅1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1=⟨1⋅0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1=⟨1⋅1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0+0⟩=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0+0⟩=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0+1⟩=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0+1⟩=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1+0⟩=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1+0⟩=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1+1⟩=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1+1⟩=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0⋅0⟩=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0⋅0⟩=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0⋅1⟩=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0⋅1⟩=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1⋅0⟩=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1⋅0⟩=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1⋅1⟩=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1⋅1⟩=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (0<⟨0+0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (0<⟨0+1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (0<⟨1+0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (0<⟨1+1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (0<⟨0⋅0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (0<⟨0⋅1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (0<⟨1⋅0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (0<⟨1⋅1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1<⟨0+0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1<⟨0+1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1<⟨1+0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1<⟨1+1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1<⟨0⋅0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1<⟨0⋅1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1<⟨1⋅0⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (1<⟨1⋅1⟩ → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0+0⟩<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0+0⟩<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0+1⟩<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0+1⟩<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1+0⟩<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1+0⟩<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1+1⟩<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1+1⟩<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0⋅0⟩<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0⋅0⟩<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0⋅1⟩<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨0⋅1⟩<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1⋅0⟩<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1⋅0⟩<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1⋅1⟩<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (⟨1⋅1⟩<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬¬0=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬¬0=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬¬1=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬¬1=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬¬0<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬¬0<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬¬1<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬¬1<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬∀x. 0=x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬∀x. 1=x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬∀x. x=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬∀x. x=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬∀x. x=x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬∀x. x=x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬∀x. 0<x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬∀x. 1<x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬∀x. x<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬∀x. x<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬∀x. x<x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (¬∀x. x<x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀y. 0=y → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀y. 1=y → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀y. y=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀y. y=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀y. 0<y → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀y. 1<y → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀y. y<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀y. y<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. ¬0=x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. ¬1=x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. ¬x=0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. ¬x=1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. ¬x=x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. ¬x=x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. ¬0<x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. ¬1<x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. ¬x<0 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. ¬x<1 → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. ¬x<x → ⟨0⋅1⟩=1))
(⟨0⋅1⟩=1 → (∀x. ¬x<x → ⟨0⋅1⟩=1))
(⟨1⋅0⟩=0 → (0=⟨0+0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (0=⟨0+1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (0=⟨1+0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (0=⟨1+1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (0=⟨0⋅0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (0=⟨0⋅1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (0=⟨1⋅0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (0=⟨1⋅1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1=⟨0+0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1=⟨0+1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1=⟨1+0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1=⟨1+1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1=⟨0⋅0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1=⟨0⋅1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1=⟨1⋅0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1=⟨1⋅1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0+0⟩=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0+0⟩=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0+1⟩=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0+1⟩=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1+0⟩=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1+0⟩=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1+1⟩=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1+1⟩=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0⋅0⟩=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0⋅0⟩=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0⋅1⟩=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0⋅1⟩=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1⋅0⟩=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1⋅0⟩=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1⋅1⟩=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1⋅1⟩=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (0<⟨0+0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (0<⟨0+1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (0<⟨1+0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (0<⟨1+1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (0<⟨0⋅0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (0<⟨0⋅1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (0<⟨1⋅0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (0<⟨1⋅1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1<⟨0+0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1<⟨0+1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1<⟨1+0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1<⟨1+1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1<⟨0⋅0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1<⟨0⋅1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1<⟨1⋅0⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (1<⟨1⋅1⟩ → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0+0⟩<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0+0⟩<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0+1⟩<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0+1⟩<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1+0⟩<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1+0⟩<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1+1⟩<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1+1⟩<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0⋅0⟩<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0⋅0⟩<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0⋅1⟩<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨0⋅1⟩<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1⋅0⟩<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1⋅0⟩<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1⋅1⟩<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (⟨1⋅1⟩<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬¬0=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬¬0=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬¬1=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬¬1=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬¬0<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬¬0<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬¬1<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬¬1<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬∀x. 0=x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬∀x. 1=x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬∀x. x=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬∀x. x=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬∀x. x=x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬∀x. x=x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬∀x. 0<x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬∀x. 1<x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬∀x. x<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬∀x. x<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬∀x. x<x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (¬∀x. x<x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀y. 0=y → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀y. 1=y → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀y. y=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀y. y=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀y. 0<y → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀y. 1<y → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀y. y<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀y. y<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. ¬0=x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. ¬1=x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. ¬x=0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. ¬x=1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. ¬x=x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. ¬x=x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. ¬0<x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. ¬1<x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. ¬x<0 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. ¬x<1 → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. ¬x<x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=0 → (∀x. ¬x<x → ⟨1⋅0⟩=0))
(⟨1⋅0⟩=1 → (0=⟨0+0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (0=⟨0+1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (0=⟨1+0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (0=⟨1+1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (0=⟨0⋅0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (0=⟨0⋅1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (0=⟨1⋅0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (0=⟨1⋅1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1=⟨0+0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1=⟨0+1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1=⟨1+0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1=⟨1+1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1=⟨0⋅0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1=⟨0⋅1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1=⟨1⋅0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1=⟨1⋅1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0+0⟩=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0+0⟩=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0+1⟩=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0+1⟩=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1+0⟩=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1+0⟩=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1+1⟩=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1+1⟩=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0⋅0⟩=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0⋅0⟩=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0⋅1⟩=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0⋅1⟩=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1⋅0⟩=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1⋅0⟩=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1⋅1⟩=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1⋅1⟩=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (0<⟨0+0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (0<⟨0+1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (0<⟨1+0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (0<⟨1+1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (0<⟨0⋅0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (0<⟨0⋅1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (0<⟨1⋅0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (0<⟨1⋅1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1<⟨0+0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1<⟨0+1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1<⟨1+0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1<⟨1+1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1<⟨0⋅0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1<⟨0⋅1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1<⟨1⋅0⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (1<⟨1⋅1⟩ → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0+0⟩<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0+0⟩<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0+1⟩<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0+1⟩<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1+0⟩<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1+0⟩<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1+1⟩<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1+1⟩<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0⋅0⟩<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0⋅0⟩<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0⋅1⟩<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨0⋅1⟩<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1⋅0⟩<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1⋅0⟩<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1⋅1⟩<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (⟨1⋅1⟩<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬¬0=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬¬0=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬¬1=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬¬1=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬¬0<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬¬0<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬¬1<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬¬1<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬∀x. 0=x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬∀x. 1=x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬∀x. x=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬∀x. x=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬∀x. x=x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬∀x. x=x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬∀x. 0<x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬∀x. 1<x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬∀x. x<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬∀x. x<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬∀x. x<x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (¬∀x. x<x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀y. 0=y → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀y. 1=y → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀y. y=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀y. y=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀y. 0<y → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀y. 1<y → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀y. y<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀y. y<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. ¬0=x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. ¬1=x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. ¬x=0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. ¬x=1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. ¬x=x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. ¬x=x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. ¬0<x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. ¬1<x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. ¬x<0 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. ¬x<1 → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. ¬x<x → ⟨1⋅0⟩=1))
(⟨1⋅0⟩=1 → (∀x. ¬x<x → ⟨1⋅0⟩=1))
(⟨1⋅1⟩=0 → (0=⟨0+0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (0=⟨0+1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (0=⟨1+0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (0=⟨1+1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (0=⟨0⋅0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (0=⟨0⋅1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (0=⟨1⋅0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (0=⟨1⋅1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1=⟨0+0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1=⟨0+1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1=⟨1+0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1=⟨1+1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1=⟨0⋅0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1=⟨0⋅1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1=⟨1⋅0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1=⟨1⋅1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0+0⟩=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0+0⟩=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0+1⟩=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0+1⟩=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1+0⟩=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1+0⟩=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1+1⟩=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1+1⟩=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0⋅0⟩=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0⋅0⟩=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0⋅1⟩=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0⋅1⟩=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1⋅0⟩=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1⋅0⟩=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1⋅1⟩=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1⋅1⟩=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (0<⟨0+0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (0<⟨0+1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (0<⟨1+0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (0<⟨1+1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (0<⟨0⋅0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (0<⟨0⋅1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (0<⟨1⋅0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (0<⟨1⋅1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1<⟨0+0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1<⟨0+1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1<⟨1+0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1<⟨1+1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1<⟨0⋅0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1<⟨0⋅1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1<⟨1⋅0⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (1<⟨1⋅1⟩ → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0+0⟩<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0+0⟩<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0+1⟩<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0+1⟩<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1+0⟩<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1+0⟩<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1+1⟩<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1+1⟩<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0⋅0⟩<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0⋅0⟩<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0⋅1⟩<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨0⋅1⟩<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1⋅0⟩<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1⋅0⟩<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1⋅1⟩<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (⟨1⋅1⟩<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬¬0=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬¬0=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬¬1=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬¬1=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬¬0<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬¬0<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬¬1<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬¬1<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬∀x. 0=x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬∀x. 1=x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬∀x. x=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬∀x. x=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬∀x. x=x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬∀x. x=x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬∀x. 0<x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬∀x. 1<x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬∀x. x<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬∀x. x<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬∀x. x<x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (¬∀x. x<x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀y. 0=y → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀y. 1=y → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀y. y=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀y. y=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀y. 0<y → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀y. 1<y → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀y. y<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀y. y<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. ¬0=x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. ¬1=x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. ¬x=0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. ¬x=1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. ¬x=x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. ¬x=x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. ¬0<x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. ¬1<x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. ¬x<0 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. ¬x<1 → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. ¬x<x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=0 → (∀x. ¬x<x → ⟨1⋅1⟩=0))
(⟨1⋅1⟩=1 → (0=⟨0+0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (0=⟨0+1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (0=⟨1+0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (0=⟨1+1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (0=⟨0⋅0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (0=⟨0⋅1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (0=⟨1⋅0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (0=⟨1⋅1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1=⟨0+0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1=⟨0+1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1=⟨1+0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1=⟨1+1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1=⟨0⋅0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1=⟨0⋅1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1=⟨1⋅0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1=⟨1⋅1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0+0⟩=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0+0⟩=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0+1⟩=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0+1⟩=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1+0⟩=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1+0⟩=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1+1⟩=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1+1⟩=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0⋅0⟩=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0⋅0⟩=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0⋅1⟩=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0⋅1⟩=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1⋅0⟩=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1⋅0⟩=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1⋅1⟩=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1⋅1⟩=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (0<⟨0+0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (0<⟨0+1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (0<⟨1+0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (0<⟨1+1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (0<⟨0⋅0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (0<⟨0⋅1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (0<⟨1⋅0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (0<⟨1⋅1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1<⟨0+0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1<⟨0+1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1<⟨1+0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1<⟨1+1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1<⟨0⋅0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1<⟨0⋅1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1<⟨1⋅0⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (1<⟨1⋅1⟩ → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0+0⟩<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0+0⟩<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0+1⟩<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0+1⟩<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1+0⟩<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1+0⟩<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1+1⟩<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1+1⟩<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0⋅0⟩<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0⋅0⟩<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0⋅1⟩<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨0⋅1⟩<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1⋅0⟩<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1⋅0⟩<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1⋅1⟩<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (⟨1⋅1⟩<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬¬0=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬¬0=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬¬1=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬¬1=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬¬0<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬¬0<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬¬1<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬¬1<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬∀x. 0=x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬∀x. 1=x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬∀x. x=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬∀x. x=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬∀x. x=x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬∀x. x=x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬∀x. 0<x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬∀x. 1<x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬∀x. x<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬∀x. x<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬∀x. x<x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (¬∀x. x<x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀y. 0=y → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀y. 1=y → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀y. y=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀y. y=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀y. 0<y → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀y. 1<y → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀y. y<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀y. y<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. ¬0=x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. ¬1=x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. ¬x=0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. ¬x=1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. ¬x=x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. ¬x=x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. ¬0<x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. ¬1<x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. ¬x<0 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. ¬x<1 → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. ¬x<x → ⟨1⋅1⟩=1))
(⟨1⋅1⟩=1 → (∀x. ¬x<x → ⟨1⋅1⟩=1))
(0<⟨0+0⟩ → (0=⟨0+0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0=⟨0+1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0=⟨1+0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0=⟨1+1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0=⟨0⋅0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0=⟨0⋅1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0=⟨1⋅0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0=⟨1⋅1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1=⟨0+0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1=⟨0+1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1=⟨1+0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1=⟨1+1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1=⟨0⋅0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1=⟨0⋅1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1=⟨1⋅0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1=⟨1⋅1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0+0⟩=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0+0⟩=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0+1⟩=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0+1⟩=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1+0⟩=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1+0⟩=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1+1⟩=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1+1⟩=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0⋅0⟩=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0⋅0⟩=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0⋅1⟩=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0⋅1⟩=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1⋅0⟩=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1⋅0⟩=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1⋅1⟩=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1⋅1⟩=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0<⟨0+0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0<⟨0+1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0<⟨1+0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0<⟨1+1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0<⟨0⋅0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0<⟨0⋅1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0<⟨1⋅0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (0<⟨1⋅1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1<⟨0+0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1<⟨0+1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1<⟨1+0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1<⟨1+1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1<⟨0⋅0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1<⟨0⋅1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1<⟨1⋅0⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (1<⟨1⋅1⟩ → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0+0⟩<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0+0⟩<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0+1⟩<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0+1⟩<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1+0⟩<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1+0⟩<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1+1⟩<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1+1⟩<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0⋅0⟩<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0⋅0⟩<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0⋅1⟩<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨0⋅1⟩<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1⋅0⟩<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1⋅0⟩<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1⋅1⟩<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (⟨1⋅1⟩<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬¬0=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬¬0=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬¬1=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬¬1=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬¬0<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬¬0<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬¬1<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬¬1<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬∀x. 0=x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬∀x. 1=x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬∀x. x=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬∀x. x=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬∀x. x=x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬∀x. x=x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬∀x. 0<x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬∀x. 1<x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬∀x. x<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬∀x. x<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬∀x. x<x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (¬∀x. x<x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀y. 0=y → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀y. 1=y → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀y. y=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀y. y=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀y. 0<y → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀y. 1<y → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀y. y<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀y. y<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. ¬0=x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. ¬1=x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. ¬x=0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. ¬x=1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. ¬x=x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. ¬x=x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. ¬0<x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. ¬1<x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. ¬x<0 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. ¬x<1 → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. ¬x<x → 0<⟨0+0⟩))
(0<⟨0+0⟩ → (∀x. ¬x<x → 0<⟨0+0⟩))
(0<⟨0+1⟩ → (0=⟨0+0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0=⟨0+1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0=⟨1+0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0=⟨1+1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0=⟨0⋅0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0=⟨0⋅1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0=⟨1⋅0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0=⟨1⋅1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1=⟨0+0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1=⟨0+1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1=⟨1+0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1=⟨1+1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1=⟨0⋅0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1=⟨0⋅1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1=⟨1⋅0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1=⟨1⋅1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0+0⟩=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0+0⟩=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0+1⟩=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0+1⟩=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1+0⟩=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1+0⟩=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1+1⟩=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1+1⟩=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0⋅0⟩=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0⋅0⟩=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0⋅1⟩=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0⋅1⟩=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1⋅0⟩=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1⋅0⟩=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1⋅1⟩=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1⋅1⟩=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0<⟨0+0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0<⟨0+1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0<⟨1+0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0<⟨1+1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0<⟨0⋅0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0<⟨0⋅1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0<⟨1⋅0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (0<⟨1⋅1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1<⟨0+0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1<⟨0+1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1<⟨1+0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1<⟨1+1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1<⟨0⋅0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1<⟨0⋅1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1<⟨1⋅0⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (1<⟨1⋅1⟩ → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0+0⟩<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0+0⟩<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0+1⟩<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0+1⟩<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1+0⟩<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1+0⟩<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1+1⟩<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1+1⟩<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0⋅0⟩<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0⋅0⟩<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0⋅1⟩<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨0⋅1⟩<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1⋅0⟩<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1⋅0⟩<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1⋅1⟩<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (⟨1⋅1⟩<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬¬0=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬¬0=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬¬1=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬¬1=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬¬0<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬¬0<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬¬1<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬¬1<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬∀x. 0=x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬∀x. 1=x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬∀x. x=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬∀x. x=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬∀x. x=x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬∀x. x=x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬∀x. 0<x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬∀x. 1<x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬∀x. x<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬∀x. x<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬∀x. x<x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (¬∀x. x<x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀y. 0=y → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀y. 1=y → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀y. y=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀y. y=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀y. 0<y → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀y. 1<y → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀y. y<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀y. y<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. ¬0=x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. ¬1=x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. ¬x=0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. ¬x=1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. ¬x=x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. ¬x=x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. ¬0<x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. ¬1<x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. ¬x<0 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. ¬x<1 → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. ¬x<x → 0<⟨0+1⟩))
(0<⟨0+1⟩ → (∀x. ¬x<x → 0<⟨0+1⟩))
(0<⟨1+0⟩ → (0=⟨0+0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0=⟨0+1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0=⟨1+0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0=⟨1+1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0=⟨0⋅0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0=⟨0⋅1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0=⟨1⋅0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0=⟨1⋅1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1=⟨0+0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1=⟨0+1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1=⟨1+0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1=⟨1+1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1=⟨0⋅0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1=⟨0⋅1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1=⟨1⋅0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1=⟨1⋅1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0+0⟩=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0+0⟩=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0+1⟩=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0+1⟩=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1+0⟩=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1+0⟩=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1+1⟩=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1+1⟩=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0⋅0⟩=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0⋅0⟩=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0⋅1⟩=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0⋅1⟩=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1⋅0⟩=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1⋅0⟩=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1⋅1⟩=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1⋅1⟩=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0<⟨0+0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0<⟨0+1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0<⟨1+0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0<⟨1+1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0<⟨0⋅0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0<⟨0⋅1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0<⟨1⋅0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (0<⟨1⋅1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1<⟨0+0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1<⟨0+1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1<⟨1+0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1<⟨1+1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1<⟨0⋅0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1<⟨0⋅1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1<⟨1⋅0⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (1<⟨1⋅1⟩ → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0+0⟩<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0+0⟩<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0+1⟩<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0+1⟩<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1+0⟩<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1+0⟩<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1+1⟩<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1+1⟩<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0⋅0⟩<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0⋅0⟩<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0⋅1⟩<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨0⋅1⟩<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1⋅0⟩<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1⋅0⟩<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1⋅1⟩<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (⟨1⋅1⟩<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬¬0=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬¬0=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬¬1=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬¬1=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬¬0<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬¬0<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬¬1<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬¬1<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬∀x. 0=x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬∀x. 1=x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬∀x. x=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬∀x. x=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬∀x. x=x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬∀x. x=x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬∀x. 0<x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬∀x. 1<x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬∀x. x<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬∀x. x<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬∀x. x<x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (¬∀x. x<x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀y. 0=y → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀y. 1=y → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀y. y=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀y. y=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀y. 0<y → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀y. 1<y → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀y. y<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀y. y<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. ¬0=x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. ¬1=x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. ¬x=0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. ¬x=1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. ¬x=x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. ¬x=x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. ¬0<x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. ¬1<x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. ¬x<0 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. ¬x<1 → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. ¬x<x → 0<⟨1+0⟩))
(0<⟨1+0⟩ → (∀x. ¬x<x → 0<⟨1+0⟩))
(0<⟨1+1⟩ → (0=⟨0+0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0=⟨0+1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0=⟨1+0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0=⟨1+1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0=⟨0⋅0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0=⟨0⋅1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0=⟨1⋅0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0=⟨1⋅1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1=⟨0+0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1=⟨0+1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1=⟨1+0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1=⟨1+1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1=⟨0⋅0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1=⟨0⋅1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1=⟨1⋅0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1=⟨1⋅1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0+0⟩=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0+0⟩=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0+1⟩=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0+1⟩=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1+0⟩=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1+0⟩=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1+1⟩=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1+1⟩=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0⋅0⟩=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0⋅0⟩=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0⋅1⟩=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0⋅1⟩=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1⋅0⟩=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1⋅0⟩=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1⋅1⟩=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1⋅1⟩=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0<⟨0+0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0<⟨0+1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0<⟨1+0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0<⟨1+1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0<⟨0⋅0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0<⟨0⋅1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0<⟨1⋅0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (0<⟨1⋅1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1<⟨0+0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1<⟨0+1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1<⟨1+0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1<⟨1+1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1<⟨0⋅0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1<⟨0⋅1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1<⟨1⋅0⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (1<⟨1⋅1⟩ → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0+0⟩<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0+0⟩<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0+1⟩<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0+1⟩<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1+0⟩<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1+0⟩<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1+1⟩<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1+1⟩<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0⋅0⟩<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0⋅0⟩<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0⋅1⟩<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨0⋅1⟩<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1⋅0⟩<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1⋅0⟩<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1⋅1⟩<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (⟨1⋅1⟩<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬¬0=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬¬0=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬¬1=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬¬1=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬¬0<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬¬0<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬¬1<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬¬1<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬∀x. 0=x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬∀x. 1=x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬∀x. x=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬∀x. x=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬∀x. x=x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬∀x. x=x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬∀x. 0<x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬∀x. 1<x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬∀x. x<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬∀x. x<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬∀x. x<x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (¬∀x. x<x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀y. 0=y → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀y. 1=y → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀y. y=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀y. y=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀y. 0<y → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀y. 1<y → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀y. y<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀y. y<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. ¬0=x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. ¬1=x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. ¬x=0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. ¬x=1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. ¬x=x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. ¬x=x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. ¬0<x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. ¬1<x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. ¬x<0 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. ¬x<1 → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. ¬x<x → 0<⟨1+1⟩))
(0<⟨1+1⟩ → (∀x. ¬x<x → 0<⟨1+1⟩))
(0<⟨0⋅0⟩ → (0=⟨0+0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0=⟨0+1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0=⟨1+0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0=⟨1+1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0=⟨0⋅0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0=⟨0⋅1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0=⟨1⋅0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0=⟨1⋅1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1=⟨0+0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1=⟨0+1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1=⟨1+0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1=⟨1+1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1=⟨0⋅0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1=⟨0⋅1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1=⟨1⋅0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1=⟨1⋅1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0+0⟩=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0+0⟩=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0+1⟩=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0+1⟩=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1+0⟩=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1+0⟩=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1+1⟩=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1+1⟩=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0⋅0⟩=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0⋅0⟩=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0⋅1⟩=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0⋅1⟩=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1⋅0⟩=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1⋅0⟩=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1⋅1⟩=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1⋅1⟩=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0<⟨0+0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0<⟨0+1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0<⟨1+0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0<⟨1+1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0<⟨0⋅0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0<⟨0⋅1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0<⟨1⋅0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (0<⟨1⋅1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1<⟨0+0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1<⟨0+1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1<⟨1+0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1<⟨1+1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1<⟨0⋅0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1<⟨0⋅1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1<⟨1⋅0⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (1<⟨1⋅1⟩ → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0+0⟩<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0+0⟩<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0+1⟩<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0+1⟩<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1+0⟩<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1+0⟩<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1+1⟩<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1+1⟩<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0⋅0⟩<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0⋅0⟩<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0⋅1⟩<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨0⋅1⟩<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1⋅0⟩<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1⋅0⟩<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1⋅1⟩<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (⟨1⋅1⟩<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬¬0=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬¬0=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬¬1=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬¬1=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬¬0<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬¬0<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬¬1<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬¬1<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬∀x. 0=x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬∀x. 1=x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬∀x. x=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬∀x. x=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬∀x. x=x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬∀x. x=x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬∀x. 0<x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬∀x. 1<x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬∀x. x<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬∀x. x<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬∀x. x<x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (¬∀x. x<x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀y. 0=y → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀y. 1=y → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀y. y=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀y. y=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀y. 0<y → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀y. 1<y → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀y. y<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀y. y<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. ¬0=x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. ¬1=x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. ¬x=0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. ¬x=1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. ¬x=x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. ¬x=x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. ¬0<x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. ¬1<x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. ¬x<0 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. ¬x<1 → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. ¬x<x → 0<⟨0⋅0⟩))
(0<⟨0⋅0⟩ → (∀x. ¬x<x → 0<⟨0⋅0⟩))
(0<⟨0⋅1⟩ → (0=⟨0+0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0=⟨0+1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0=⟨1+0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0=⟨1+1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0=⟨0⋅0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0=⟨0⋅1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0=⟨1⋅0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0=⟨1⋅1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1=⟨0+0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1=⟨0+1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1=⟨1+0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1=⟨1+1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1=⟨0⋅0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1=⟨0⋅1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1=⟨1⋅0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1=⟨1⋅1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0+0⟩=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0+0⟩=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0+1⟩=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0+1⟩=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1+0⟩=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1+0⟩=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1+1⟩=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1+1⟩=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0⋅0⟩=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0⋅0⟩=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0⋅1⟩=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0⋅1⟩=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1⋅0⟩=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1⋅0⟩=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1⋅1⟩=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1⋅1⟩=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0<⟨0+0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0<⟨0+1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0<⟨1+0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0<⟨1+1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0<⟨0⋅0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0<⟨0⋅1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0<⟨1⋅0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (0<⟨1⋅1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1<⟨0+0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1<⟨0+1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1<⟨1+0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1<⟨1+1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1<⟨0⋅0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1<⟨0⋅1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1<⟨1⋅0⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (1<⟨1⋅1⟩ → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0+0⟩<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0+0⟩<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0+1⟩<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0+1⟩<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1+0⟩<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1+0⟩<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1+1⟩<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1+1⟩<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0⋅0⟩<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0⋅0⟩<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0⋅1⟩<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨0⋅1⟩<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1⋅0⟩<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1⋅0⟩<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1⋅1⟩<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (⟨1⋅1⟩<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬¬0=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬¬0=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬¬1=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬¬1=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬¬0<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬¬0<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬¬1<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬¬1<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬∀x. 0=x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬∀x. 1=x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬∀x. x=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬∀x. x=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬∀x. x=x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬∀x. x=x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬∀x. 0<x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬∀x. 1<x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬∀x. x<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬∀x. x<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬∀x. x<x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (¬∀x. x<x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀y. 0=y → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀y. 1=y → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀y. y=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀y. y=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀y. 0<y → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀y. 1<y → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀y. y<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀y. y<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. ¬0=x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. ¬1=x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. ¬x=0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. ¬x=1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. ¬x=x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. ¬x=x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. ¬0<x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. ¬1<x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. ¬x<0 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. ¬x<1 → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. ¬x<x → 0<⟨0⋅1⟩))
(0<⟨0⋅1⟩ → (∀x. ¬x<x → 0<⟨0⋅1⟩))
(0<⟨1⋅0⟩ → (0=⟨0+0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0=⟨0+1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0=⟨1+0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0=⟨1+1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0=⟨0⋅0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0=⟨0⋅1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0=⟨1⋅0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0=⟨1⋅1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1=⟨0+0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1=⟨0+1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1=⟨1+0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1=⟨1+1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1=⟨0⋅0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1=⟨0⋅1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1=⟨1⋅0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1=⟨1⋅1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0+0⟩=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0+0⟩=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0+1⟩=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0+1⟩=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1+0⟩=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1+0⟩=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1+1⟩=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1+1⟩=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0⋅0⟩=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0⋅0⟩=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0⋅1⟩=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0⋅1⟩=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1⋅0⟩=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1⋅0⟩=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1⋅1⟩=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1⋅1⟩=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0<⟨0+0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0<⟨0+1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0<⟨1+0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0<⟨1+1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0<⟨0⋅0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0<⟨0⋅1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0<⟨1⋅0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (0<⟨1⋅1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1<⟨0+0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1<⟨0+1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1<⟨1+0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1<⟨1+1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1<⟨0⋅0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1<⟨0⋅1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1<⟨1⋅0⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (1<⟨1⋅1⟩ → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0+0⟩<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0+0⟩<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0+1⟩<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0+1⟩<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1+0⟩<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1+0⟩<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1+1⟩<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1+1⟩<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0⋅0⟩<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0⋅0⟩<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0⋅1⟩<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨0⋅1⟩<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1⋅0⟩<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1⋅0⟩<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1⋅1⟩<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (⟨1⋅1⟩<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬¬0=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬¬0=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬¬1=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬¬1=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬¬0<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬¬0<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬¬1<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬¬1<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬∀x. 0=x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬∀x. 1=x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬∀x. x=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬∀x. x=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬∀x. x=x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬∀x. x=x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬∀x. 0<x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬∀x. 1<x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬∀x. x<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬∀x. x<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬∀x. x<x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (¬∀x. x<x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀y. 0=y → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀y. 1=y → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀y. y=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀y. y=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀y. 0<y → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀y. 1<y → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀y. y<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀y. y<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. ¬0=x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. ¬1=x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. ¬x=0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. ¬x=1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. ¬x=x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. ¬x=x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. ¬0<x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. ¬1<x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. ¬x<0 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. ¬x<1 → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. ¬x<x → 0<⟨1⋅0⟩))
(0<⟨1⋅0⟩ → (∀x. ¬x<x → 0<⟨1⋅0⟩))
(0<⟨1⋅1⟩ → (0=⟨0+0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0=⟨0+1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0=⟨1+0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0=⟨1+1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0=⟨0⋅0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0=⟨0⋅1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0=⟨1⋅0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0=⟨1⋅1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1=⟨0+0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1=⟨0+1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1=⟨1+0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1=⟨1+1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1=⟨0⋅0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1=⟨0⋅1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1=⟨1⋅0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1=⟨1⋅1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0+0⟩=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0+0⟩=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0+1⟩=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0+1⟩=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1+0⟩=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1+0⟩=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1+1⟩=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1+1⟩=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0⋅0⟩=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0⋅0⟩=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0⋅1⟩=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0⋅1⟩=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1⋅0⟩=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1⋅0⟩=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1⋅1⟩=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1⋅1⟩=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0<⟨0+0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0<⟨0+1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0<⟨1+0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0<⟨1+1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0<⟨0⋅0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0<⟨0⋅1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0<⟨1⋅0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (0<⟨1⋅1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1<⟨0+0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1<⟨0+1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1<⟨1+0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1<⟨1+1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1<⟨0⋅0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1<⟨0⋅1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1<⟨1⋅0⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (1<⟨1⋅1⟩ → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0+0⟩<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0+0⟩<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0+1⟩<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0+1⟩<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1+0⟩<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1+0⟩<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1+1⟩<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1+1⟩<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0⋅0⟩<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0⋅0⟩<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0⋅1⟩<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨0⋅1⟩<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1⋅0⟩<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1⋅0⟩<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1⋅1⟩<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (⟨1⋅1⟩<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬¬0=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬¬0=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬¬1=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬¬1=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬¬0<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬¬0<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬¬1<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬¬1<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬∀x. 0=x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬∀x. 1=x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬∀x. x=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬∀x. x=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬∀x. x=x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬∀x. x=x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬∀x. 0<x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬∀x. 1<x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬∀x. x<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬∀x. x<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬∀x. x<x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (¬∀x. x<x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀y. 0=y → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀y. 1=y → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀y. y=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀y. y=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀y. 0<y → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀y. 1<y → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀y. y<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀y. y<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. ¬0=x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. ¬1=x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. ¬x=0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. ¬x=1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. ¬x=x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. ¬x=x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. ¬0<x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. ¬1<x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. ¬x<0 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. ¬x<1 → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. ¬x<x → 0<⟨1⋅1⟩))
(0<⟨1⋅1⟩ → (∀x. ¬x<x → 0<⟨1⋅1⟩))
(1<⟨0+0⟩ → (0=⟨0+0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0=⟨0+1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0=⟨1+0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0=⟨1+1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0=⟨0⋅0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0=⟨0⋅1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0=⟨1⋅0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0=⟨1⋅1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1=⟨0+0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1=⟨0+1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1=⟨1+0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1=⟨1+1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1=⟨0⋅0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1=⟨0⋅1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1=⟨1⋅0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1=⟨1⋅1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0+0⟩=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0+0⟩=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0+1⟩=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0+1⟩=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1+0⟩=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1+0⟩=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1+1⟩=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1+1⟩=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0⋅0⟩=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0⋅0⟩=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0⋅1⟩=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0⋅1⟩=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1⋅0⟩=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1⋅0⟩=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1⋅1⟩=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1⋅1⟩=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0<⟨0+0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0<⟨0+1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0<⟨1+0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0<⟨1+1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0<⟨0⋅0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0<⟨0⋅1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0<⟨1⋅0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (0<⟨1⋅1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1<⟨0+0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1<⟨0+1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1<⟨1+0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1<⟨1+1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1<⟨0⋅0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1<⟨0⋅1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1<⟨1⋅0⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (1<⟨1⋅1⟩ → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0+0⟩<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0+0⟩<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0+1⟩<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0+1⟩<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1+0⟩<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1+0⟩<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1+1⟩<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1+1⟩<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0⋅0⟩<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0⋅0⟩<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0⋅1⟩<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨0⋅1⟩<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1⋅0⟩<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1⋅0⟩<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1⋅1⟩<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (⟨1⋅1⟩<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬¬0=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬¬0=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬¬1=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬¬1=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬¬0<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬¬0<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬¬1<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬¬1<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬∀x. 0=x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬∀x. 1=x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬∀x. x=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬∀x. x=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬∀x. x=x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬∀x. x=x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬∀x. 0<x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬∀x. 1<x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬∀x. x<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬∀x. x<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬∀x. x<x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (¬∀x. x<x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀y. 0=y → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀y. 1=y → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀y. y=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀y. y=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀y. 0<y → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀y. 1<y → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀y. y<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀y. y<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. ¬0=x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. ¬1=x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. ¬x=0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. ¬x=1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. ¬x=x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. ¬x=x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. ¬0<x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. ¬1<x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. ¬x<0 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. ¬x<1 → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. ¬x<x → 1<⟨0+0⟩))
(1<⟨0+0⟩ → (∀x. ¬x<x → 1<⟨0+0⟩))
(1<⟨0+1⟩ → (0=⟨0+0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0=⟨0+1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0=⟨1+0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0=⟨1+1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0=⟨0⋅0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0=⟨0⋅1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0=⟨1⋅0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0=⟨1⋅1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1=⟨0+0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1=⟨0+1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1=⟨1+0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1=⟨1+1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1=⟨0⋅0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1=⟨0⋅1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1=⟨1⋅0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1=⟨1⋅1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0+0⟩=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0+0⟩=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0+1⟩=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0+1⟩=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1+0⟩=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1+0⟩=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1+1⟩=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1+1⟩=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0⋅0⟩=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0⋅0⟩=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0⋅1⟩=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0⋅1⟩=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1⋅0⟩=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1⋅0⟩=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1⋅1⟩=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1⋅1⟩=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0<⟨0+0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0<⟨0+1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0<⟨1+0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0<⟨1+1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0<⟨0⋅0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0<⟨0⋅1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0<⟨1⋅0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (0<⟨1⋅1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1<⟨0+0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1<⟨0+1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1<⟨1+0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1<⟨1+1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1<⟨0⋅0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1<⟨0⋅1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1<⟨1⋅0⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (1<⟨1⋅1⟩ → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0+0⟩<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0+0⟩<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0+1⟩<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0+1⟩<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1+0⟩<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1+0⟩<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1+1⟩<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1+1⟩<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0⋅0⟩<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0⋅0⟩<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0⋅1⟩<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨0⋅1⟩<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1⋅0⟩<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1⋅0⟩<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1⋅1⟩<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (⟨1⋅1⟩<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬¬0=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬¬0=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬¬1=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬¬1=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬¬0<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬¬0<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬¬1<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬¬1<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬∀x. 0=x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬∀x. 1=x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬∀x. x=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬∀x. x=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬∀x. x=x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬∀x. x=x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬∀x. 0<x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬∀x. 1<x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬∀x. x<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬∀x. x<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬∀x. x<x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (¬∀x. x<x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀y. 0=y → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀y. 1=y → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀y. y=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀y. y=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀y. 0<y → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀y. 1<y → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀y. y<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀y. y<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. ¬0=x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. ¬1=x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. ¬x=0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. ¬x=1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. ¬x=x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. ¬x=x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. ¬0<x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. ¬1<x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. ¬x<0 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. ¬x<1 → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. ¬x<x → 1<⟨0+1⟩))
(1<⟨0+1⟩ → (∀x. ¬x<x → 1<⟨0+1⟩))
(1<⟨1+0⟩ → (0=⟨0+0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0=⟨0+1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0=⟨1+0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0=⟨1+1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0=⟨0⋅0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0=⟨0⋅1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0=⟨1⋅0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0=⟨1⋅1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1=⟨0+0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1=⟨0+1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1=⟨1+0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1=⟨1+1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1=⟨0⋅0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1=⟨0⋅1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1=⟨1⋅0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1=⟨1⋅1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0+0⟩=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0+0⟩=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0+1⟩=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0+1⟩=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1+0⟩=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1+0⟩=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1+1⟩=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1+1⟩=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0⋅0⟩=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0⋅0⟩=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0⋅1⟩=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0⋅1⟩=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1⋅0⟩=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1⋅0⟩=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1⋅1⟩=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1⋅1⟩=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0<⟨0+0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0<⟨0+1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0<⟨1+0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0<⟨1+1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0<⟨0⋅0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0<⟨0⋅1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0<⟨1⋅0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (0<⟨1⋅1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1<⟨0+0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1<⟨0+1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1<⟨1+0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1<⟨1+1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1<⟨0⋅0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1<⟨0⋅1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1<⟨1⋅0⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (1<⟨1⋅1⟩ → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0+0⟩<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0+0⟩<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0+1⟩<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0+1⟩<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1+0⟩<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1+0⟩<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1+1⟩<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1+1⟩<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0⋅0⟩<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0⋅0⟩<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0⋅1⟩<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨0⋅1⟩<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1⋅0⟩<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1⋅0⟩<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1⋅1⟩<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (⟨1⋅1⟩<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬¬0=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬¬0=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬¬1=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬¬1=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬¬0<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬¬0<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬¬1<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬¬1<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬∀x. 0=x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬∀x. 1=x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬∀x. x=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬∀x. x=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬∀x. x=x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬∀x. x=x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬∀x. 0<x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬∀x. 1<x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬∀x. x<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬∀x. x<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬∀x. x<x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (¬∀x. x<x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀y. 0=y → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀y. 1=y → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀y. y=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀y. y=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀y. 0<y → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀y. 1<y → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀y. y<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀y. y<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. ¬0=x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. ¬1=x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. ¬x=0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. ¬x=1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. ¬x=x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. ¬x=x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. ¬0<x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. ¬1<x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. ¬x<0 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. ¬x<1 → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. ¬x<x → 1<⟨1+0⟩))
(1<⟨1+0⟩ → (∀x. ¬x<x → 1<⟨1+0⟩))
(1<⟨1+1⟩ → (0=⟨0+0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0=⟨0+1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0=⟨1+0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0=⟨1+1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0=⟨0⋅0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0=⟨0⋅1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0=⟨1⋅0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0=⟨1⋅1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1=⟨0+0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1=⟨0+1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1=⟨1+0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1=⟨1+1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1=⟨0⋅0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1=⟨0⋅1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1=⟨1⋅0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1=⟨1⋅1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0+0⟩=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0+0⟩=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0+1⟩=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0+1⟩=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1+0⟩=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1+0⟩=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1+1⟩=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1+1⟩=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0⋅0⟩=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0⋅0⟩=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0⋅1⟩=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0⋅1⟩=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1⋅0⟩=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1⋅0⟩=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1⋅1⟩=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1⋅1⟩=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0<⟨0+0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0<⟨0+1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0<⟨1+0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0<⟨1+1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0<⟨0⋅0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0<⟨0⋅1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0<⟨1⋅0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (0<⟨1⋅1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1<⟨0+0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1<⟨0+1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1<⟨1+0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1<⟨1+1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1<⟨0⋅0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1<⟨0⋅1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1<⟨1⋅0⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (1<⟨1⋅1⟩ → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0+0⟩<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0+0⟩<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0+1⟩<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0+1⟩<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1+0⟩<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1+0⟩<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1+1⟩<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1+1⟩<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0⋅0⟩<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0⋅0⟩<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0⋅1⟩<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨0⋅1⟩<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1⋅0⟩<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1⋅0⟩<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1⋅1⟩<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (⟨1⋅1⟩<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬¬0=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬¬0=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬¬1=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬¬1=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬¬0<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬¬0<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬¬1<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬¬1<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬∀x. 0=x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬∀x. 1=x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬∀x. x=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬∀x. x=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬∀x. x=x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬∀x. x=x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬∀x. 0<x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬∀x. 1<x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬∀x. x<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬∀x. x<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬∀x. x<x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (¬∀x. x<x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀y. 0=y → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀y. 1=y → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀y. y=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀y. y=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀y. 0<y → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀y. 1<y → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀y. y<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀y. y<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. ¬0=x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. ¬1=x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. ¬x=0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. ¬x=1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. ¬x=x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. ¬x=x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. ¬0<x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. ¬1<x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. ¬x<0 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. ¬x<1 → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. ¬x<x → 1<⟨1+1⟩))
(1<⟨1+1⟩ → (∀x. ¬x<x → 1<⟨1+1⟩))
(1<⟨0⋅0⟩ → (0=⟨0+0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0=⟨0+1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0=⟨1+0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0=⟨1+1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0=⟨0⋅0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0=⟨0⋅1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0=⟨1⋅0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0=⟨1⋅1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1=⟨0+0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1=⟨0+1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1=⟨1+0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1=⟨1+1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1=⟨0⋅0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1=⟨0⋅1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1=⟨1⋅0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1=⟨1⋅1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0+0⟩=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0+0⟩=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0+1⟩=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0+1⟩=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1+0⟩=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1+0⟩=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1+1⟩=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1+1⟩=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0⋅0⟩=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0⋅0⟩=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0⋅1⟩=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0⋅1⟩=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1⋅0⟩=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1⋅0⟩=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1⋅1⟩=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1⋅1⟩=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0<⟨0+0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0<⟨0+1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0<⟨1+0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0<⟨1+1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0<⟨0⋅0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0<⟨0⋅1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0<⟨1⋅0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (0<⟨1⋅1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1<⟨0+0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1<⟨0+1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1<⟨1+0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1<⟨1+1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1<⟨0⋅0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1<⟨0⋅1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1<⟨1⋅0⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (1<⟨1⋅1⟩ → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0+0⟩<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0+0⟩<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0+1⟩<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0+1⟩<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1+0⟩<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1+0⟩<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1+1⟩<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1+1⟩<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0⋅0⟩<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0⋅0⟩<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0⋅1⟩<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨0⋅1⟩<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1⋅0⟩<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1⋅0⟩<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1⋅1⟩<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (⟨1⋅1⟩<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬¬0=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬¬0=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬¬1=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬¬1=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬¬0<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬¬0<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬¬1<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬¬1<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬∀x. 0=x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬∀x. 1=x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬∀x. x=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬∀x. x=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬∀x. x=x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬∀x. x=x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬∀x. 0<x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬∀x. 1<x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬∀x. x<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬∀x. x<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬∀x. x<x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (¬∀x. x<x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀y. 0=y → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀y. 1=y → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀y. y=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀y. y=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀y. 0<y → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀y. 1<y → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀y. y<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀y. y<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. ¬0=x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. ¬1=x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. ¬x=0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. ¬x=1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. ¬x=x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. ¬x=x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. ¬0<x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. ¬1<x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. ¬x<0 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. ¬x<1 → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. ¬x<x → 1<⟨0⋅0⟩))
(1<⟨0⋅0⟩ → (∀x. ¬x<x → 1<⟨0⋅0⟩))
(1<⟨0⋅1⟩ → (0=⟨0+0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0=⟨0+1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0=⟨1+0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0=⟨1+1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0=⟨0⋅0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0=⟨0⋅1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0=⟨1⋅0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0=⟨1⋅1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1=⟨0+0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1=⟨0+1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1=⟨1+0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1=⟨1+1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1=⟨0⋅0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1=⟨0⋅1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1=⟨1⋅0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1=⟨1⋅1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0+0⟩=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0+0⟩=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0+1⟩=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0+1⟩=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1+0⟩=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1+0⟩=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1+1⟩=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1+1⟩=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0⋅0⟩=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0⋅0⟩=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0⋅1⟩=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0⋅1⟩=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1⋅0⟩=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1⋅0⟩=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1⋅1⟩=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1⋅1⟩=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0<⟨0+0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0<⟨0+1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0<⟨1+0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0<⟨1+1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0<⟨0⋅0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0<⟨0⋅1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0<⟨1⋅0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (0<⟨1⋅1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1<⟨0+0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1<⟨0+1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1<⟨1+0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1<⟨1+1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1<⟨0⋅0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1<⟨0⋅1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1<⟨1⋅0⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (1<⟨1⋅1⟩ → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0+0⟩<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0+0⟩<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0+1⟩<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0+1⟩<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1+0⟩<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1+0⟩<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1+1⟩<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1+1⟩<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0⋅0⟩<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0⋅0⟩<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0⋅1⟩<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨0⋅1⟩<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1⋅0⟩<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1⋅0⟩<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1⋅1⟩<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (⟨1⋅1⟩<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬¬0=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬¬0=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬¬1=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬¬1=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬¬0<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬¬0<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬¬1<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬¬1<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬∀x. 0=x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬∀x. 1=x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬∀x. x=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬∀x. x=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬∀x. x=x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬∀x. x=x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬∀x. 0<x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬∀x. 1<x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬∀x. x<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬∀x. x<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬∀x. x<x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (¬∀x. x<x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀y. 0=y → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀y. 1=y → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀y. y=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀y. y=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀y. 0<y → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀y. 1<y → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀y. y<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀y. y<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. ¬0=x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. ¬1=x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. ¬x=0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. ¬x=1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. ¬x=x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. ¬x=x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. ¬0<x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. ¬1<x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. ¬x<0 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. ¬x<1 → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. ¬x<x → 1<⟨0⋅1⟩))
(1<⟨0⋅1⟩ → (∀x. ¬x<x → 1<⟨0⋅1⟩))
(1<⟨1⋅0⟩ → (0=⟨0+0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0=⟨0+1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0=⟨1+0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0=⟨1+1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0=⟨0⋅0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0=⟨0⋅1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0=⟨1⋅0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0=⟨1⋅1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1=⟨0+0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1=⟨0+1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1=⟨1+0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1=⟨1+1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1=⟨0⋅0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1=⟨0⋅1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1=⟨1⋅0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1=⟨1⋅1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0+0⟩=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0+0⟩=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0+1⟩=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0+1⟩=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1+0⟩=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1+0⟩=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1+1⟩=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1+1⟩=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0⋅0⟩=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0⋅0⟩=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0⋅1⟩=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0⋅1⟩=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1⋅0⟩=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1⋅0⟩=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1⋅1⟩=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1⋅1⟩=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0<⟨0+0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0<⟨0+1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0<⟨1+0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0<⟨1+1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0<⟨0⋅0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0<⟨0⋅1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0<⟨1⋅0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (0<⟨1⋅1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1<⟨0+0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1<⟨0+1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1<⟨1+0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1<⟨1+1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1<⟨0⋅0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1<⟨0⋅1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1<⟨1⋅0⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (1<⟨1⋅1⟩ → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0+0⟩<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0+0⟩<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0+1⟩<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0+1⟩<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1+0⟩<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1+0⟩<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1+1⟩<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1+1⟩<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0⋅0⟩<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0⋅0⟩<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0⋅1⟩<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨0⋅1⟩<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1⋅0⟩<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1⋅0⟩<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1⋅1⟩<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (⟨1⋅1⟩<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬¬0=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬¬0=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬¬1=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬¬1=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬¬0<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬¬0<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬¬1<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬¬1<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬∀x. 0=x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬∀x. 1=x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬∀x. x=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬∀x. x=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬∀x. x=x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬∀x. x=x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬∀x. 0<x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬∀x. 1<x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬∀x. x<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬∀x. x<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬∀x. x<x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (¬∀x. x<x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀y. 0=y → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀y. 1=y → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀y. y=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀y. y=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀y. 0<y → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀y. 1<y → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀y. y<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀y. y<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. ¬0=x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. ¬1=x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. ¬x=0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. ¬x=1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. ¬x=x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. ¬x=x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. ¬0<x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. ¬1<x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. ¬x<0 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. ¬x<1 → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. ¬x<x → 1<⟨1⋅0⟩))
(1<⟨1⋅0⟩ → (∀x. ¬x<x → 1<⟨1⋅0⟩))
(1<⟨1⋅1⟩ → (0=⟨0+0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0=⟨0+1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0=⟨1+0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0=⟨1+1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0=⟨0⋅0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0=⟨0⋅1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0=⟨1⋅0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0=⟨1⋅1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1=⟨0+0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1=⟨0+1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1=⟨1+0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1=⟨1+1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1=⟨0⋅0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1=⟨0⋅1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1=⟨1⋅0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1=⟨1⋅1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0+0⟩=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0+0⟩=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0+1⟩=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0+1⟩=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1+0⟩=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1+0⟩=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1+1⟩=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1+1⟩=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0⋅0⟩=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0⋅0⟩=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0⋅1⟩=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0⋅1⟩=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1⋅0⟩=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1⋅0⟩=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1⋅1⟩=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1⋅1⟩=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0<⟨0+0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0<⟨0+1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0<⟨1+0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0<⟨1+1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0<⟨0⋅0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0<⟨0⋅1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0<⟨1⋅0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (0<⟨1⋅1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1<⟨0+0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1<⟨0+1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1<⟨1+0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1<⟨1+1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1<⟨0⋅0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1<⟨0⋅1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1<⟨1⋅0⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (1<⟨1⋅1⟩ → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0+0⟩<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0+0⟩<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0+1⟩<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0+1⟩<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1+0⟩<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1+0⟩<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1+1⟩<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1+1⟩<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0⋅0⟩<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0⋅0⟩<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0⋅1⟩<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨0⋅1⟩<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1⋅0⟩<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1⋅0⟩<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1⋅1⟩<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (⟨1⋅1⟩<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬¬0=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬¬0=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬¬1=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬¬1=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬¬0<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬¬0<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬¬1<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬¬1<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬∀x. 0=x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬∀x. 1=x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬∀x. x=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬∀x. x=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬∀x. x=x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬∀x. x=x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬∀x. 0<x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬∀x. 1<x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬∀x. x<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬∀x. x<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬∀x. x<x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (¬∀x. x<x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀y. 0=y → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀y. 1=y → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀y. y=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀y. y=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀y. 0<y → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀y. 1<y → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀y. y<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀y. y<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. ¬0=x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. ¬1=x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. ¬x=0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. ¬x=1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. ¬x=x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. ¬x=x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. ¬0<x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. ¬1<x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. ¬x<0 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. ¬x<1 → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. ¬x<x → 1<⟨1⋅1⟩))
(1<⟨1⋅1⟩ → (∀x. ¬x<x → 1<⟨1⋅1⟩))
(⟨0+0⟩<0 → (0=⟨0+0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0=⟨0+1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0=⟨1+0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0=⟨1+1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0=⟨0⋅0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0=⟨0⋅1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0=⟨1⋅0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0=⟨1⋅1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1=⟨0+0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1=⟨0+1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1=⟨1+0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1=⟨1+1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1=⟨0⋅0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1=⟨0⋅1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1=⟨1⋅0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1=⟨1⋅1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0+0⟩=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0+0⟩=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0+1⟩=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0+1⟩=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1+0⟩=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1+0⟩=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1+1⟩=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1+1⟩=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0⋅0⟩=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0⋅0⟩=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0⋅1⟩=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0⋅1⟩=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1⋅0⟩=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1⋅0⟩=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1⋅1⟩=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1⋅1⟩=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0<⟨0+0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0<⟨0+1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0<⟨1+0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0<⟨1+1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0<⟨0⋅0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0<⟨0⋅1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0<⟨1⋅0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (0<⟨1⋅1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1<⟨0+0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1<⟨0+1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1<⟨1+0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1<⟨1+1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1<⟨0⋅0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1<⟨0⋅1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1<⟨1⋅0⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (1<⟨1⋅1⟩ → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0+0⟩<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0+0⟩<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0+1⟩<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0+1⟩<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1+0⟩<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1+0⟩<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1+1⟩<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1+1⟩<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0⋅0⟩<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0⋅0⟩<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0⋅1⟩<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨0⋅1⟩<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1⋅0⟩<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1⋅0⟩<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1⋅1⟩<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (⟨1⋅1⟩<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬¬0=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬¬0=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬¬1=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬¬1=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬¬0<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬¬0<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬¬1<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬¬1<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬∀x. 0=x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬∀x. 1=x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬∀x. x=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬∀x. x=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬∀x. x=x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬∀x. x=x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬∀x. 0<x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬∀x. 1<x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬∀x. x<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬∀x. x<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬∀x. x<x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (¬∀x. x<x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀y. 0=y → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀y. 1=y → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀y. y=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀y. y=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀y. 0<y → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀y. 1<y → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀y. y<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀y. y<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. ¬0=x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. ¬1=x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. ¬x=0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. ¬x=1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. ¬x=x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. ¬x=x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. ¬0<x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. ¬1<x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. ¬x<0 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. ¬x<1 → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. ¬x<x → ⟨0+0⟩<0))
(⟨0+0⟩<0 → (∀x. ¬x<x → ⟨0+0⟩<0))
(⟨0+0⟩<1 → (0=⟨0+0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0=⟨0+1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0=⟨1+0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0=⟨1+1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0=⟨0⋅0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0=⟨0⋅1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0=⟨1⋅0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0=⟨1⋅1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1=⟨0+0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1=⟨0+1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1=⟨1+0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1=⟨1+1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1=⟨0⋅0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1=⟨0⋅1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1=⟨1⋅0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1=⟨1⋅1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0+0⟩=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0+0⟩=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0+1⟩=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0+1⟩=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1+0⟩=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1+0⟩=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1+1⟩=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1+1⟩=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0⋅0⟩=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0⋅0⟩=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0⋅1⟩=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0⋅1⟩=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1⋅0⟩=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1⋅0⟩=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1⋅1⟩=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1⋅1⟩=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0<⟨0+0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0<⟨0+1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0<⟨1+0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0<⟨1+1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0<⟨0⋅0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0<⟨0⋅1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0<⟨1⋅0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (0<⟨1⋅1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1<⟨0+0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1<⟨0+1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1<⟨1+0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1<⟨1+1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1<⟨0⋅0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1<⟨0⋅1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1<⟨1⋅0⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (1<⟨1⋅1⟩ → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0+0⟩<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0+0⟩<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0+1⟩<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0+1⟩<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1+0⟩<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1+0⟩<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1+1⟩<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1+1⟩<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0⋅0⟩<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0⋅0⟩<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0⋅1⟩<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨0⋅1⟩<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1⋅0⟩<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1⋅0⟩<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1⋅1⟩<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (⟨1⋅1⟩<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬¬0=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬¬0=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬¬1=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬¬1=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬¬0<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬¬0<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬¬1<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬¬1<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬∀x. 0=x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬∀x. 1=x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬∀x. x=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬∀x. x=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬∀x. x=x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬∀x. x=x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬∀x. 0<x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬∀x. 1<x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬∀x. x<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬∀x. x<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬∀x. x<x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (¬∀x. x<x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀y. 0=y → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀y. 1=y → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀y. y=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀y. y=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀y. 0<y → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀y. 1<y → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀y. y<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀y. y<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. ¬0=x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. ¬1=x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. ¬x=0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. ¬x=1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. ¬x=x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. ¬x=x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. ¬0<x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. ¬1<x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. ¬x<0 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. ¬x<1 → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. ¬x<x → ⟨0+0⟩<1))
(⟨0+0⟩<1 → (∀x. ¬x<x → ⟨0+0⟩<1))
(⟨0+1⟩<0 → (0=⟨0+0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0=⟨0+1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0=⟨1+0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0=⟨1+1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0=⟨0⋅0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0=⟨0⋅1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0=⟨1⋅0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0=⟨1⋅1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1=⟨0+0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1=⟨0+1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1=⟨1+0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1=⟨1+1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1=⟨0⋅0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1=⟨0⋅1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1=⟨1⋅0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1=⟨1⋅1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0+0⟩=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0+0⟩=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0+1⟩=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0+1⟩=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1+0⟩=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1+0⟩=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1+1⟩=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1+1⟩=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0⋅0⟩=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0⋅0⟩=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0⋅1⟩=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0⋅1⟩=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1⋅0⟩=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1⋅0⟩=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1⋅1⟩=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1⋅1⟩=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0<⟨0+0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0<⟨0+1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0<⟨1+0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0<⟨1+1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0<⟨0⋅0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0<⟨0⋅1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0<⟨1⋅0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (0<⟨1⋅1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1<⟨0+0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1<⟨0+1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1<⟨1+0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1<⟨1+1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1<⟨0⋅0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1<⟨0⋅1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1<⟨1⋅0⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (1<⟨1⋅1⟩ → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0+0⟩<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0+0⟩<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0+1⟩<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0+1⟩<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1+0⟩<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1+0⟩<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1+1⟩<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1+1⟩<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0⋅0⟩<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0⋅0⟩<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0⋅1⟩<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨0⋅1⟩<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1⋅0⟩<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1⋅0⟩<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1⋅1⟩<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (⟨1⋅1⟩<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬¬0=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬¬0=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬¬1=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬¬1=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬¬0<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬¬0<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬¬1<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬¬1<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬∀x. 0=x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬∀x. 1=x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬∀x. x=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬∀x. x=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬∀x. x=x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬∀x. x=x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬∀x. 0<x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬∀x. 1<x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬∀x. x<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬∀x. x<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬∀x. x<x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (¬∀x. x<x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀y. 0=y → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀y. 1=y → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀y. y=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀y. y=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀y. 0<y → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀y. 1<y → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀y. y<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀y. y<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. ¬0=x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. ¬1=x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. ¬x=0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. ¬x=1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. ¬x=x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. ¬x=x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. ¬0<x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. ¬1<x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. ¬x<0 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. ¬x<1 → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. ¬x<x → ⟨0+1⟩<0))
(⟨0+1⟩<0 → (∀x. ¬x<x → ⟨0+1⟩<0))
(⟨0+1⟩<1 → (0=⟨0+0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0=⟨0+1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0=⟨1+0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0=⟨1+1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0=⟨0⋅0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0=⟨0⋅1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0=⟨1⋅0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0=⟨1⋅1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1=⟨0+0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1=⟨0+1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1=⟨1+0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1=⟨1+1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1=⟨0⋅0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1=⟨0⋅1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1=⟨1⋅0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1=⟨1⋅1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0+0⟩=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0+0⟩=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0+1⟩=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0+1⟩=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1+0⟩=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1+0⟩=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1+1⟩=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1+1⟩=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0⋅0⟩=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0⋅0⟩=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0⋅1⟩=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0⋅1⟩=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1⋅0⟩=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1⋅0⟩=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1⋅1⟩=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1⋅1⟩=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0<⟨0+0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0<⟨0+1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0<⟨1+0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0<⟨1+1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0<⟨0⋅0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0<⟨0⋅1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0<⟨1⋅0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (0<⟨1⋅1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1<⟨0+0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1<⟨0+1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1<⟨1+0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1<⟨1+1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1<⟨0⋅0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1<⟨0⋅1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1<⟨1⋅0⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (1<⟨1⋅1⟩ → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0+0⟩<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0+0⟩<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0+1⟩<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0+1⟩<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1+0⟩<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1+0⟩<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1+1⟩<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1+1⟩<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0⋅0⟩<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0⋅0⟩<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0⋅1⟩<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨0⋅1⟩<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1⋅0⟩<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1⋅0⟩<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1⋅1⟩<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (⟨1⋅1⟩<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬¬0=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬¬0=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬¬1=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬¬1=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬¬0<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬¬0<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬¬1<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬¬1<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬∀x. 0=x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬∀x. 1=x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬∀x. x=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬∀x. x=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬∀x. x=x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬∀x. x=x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬∀x. 0<x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬∀x. 1<x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬∀x. x<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬∀x. x<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬∀x. x<x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (¬∀x. x<x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀y. 0=y → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀y. 1=y → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀y. y=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀y. y=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀y. 0<y → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀y. 1<y → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀y. y<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀y. y<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. ¬0=x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. ¬1=x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. ¬x=0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. ¬x=1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. ¬x=x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. ¬x=x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. ¬0<x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. ¬1<x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. ¬x<0 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. ¬x<1 → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. ¬x<x → ⟨0+1⟩<1))
(⟨0+1⟩<1 → (∀x. ¬x<x → ⟨0+1⟩<1))
(⟨1+0⟩<0 → (0=⟨0+0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0=⟨0+1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0=⟨1+0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0=⟨1+1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0=⟨0⋅0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0=⟨0⋅1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0=⟨1⋅0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0=⟨1⋅1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1=⟨0+0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1=⟨0+1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1=⟨1+0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1=⟨1+1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1=⟨0⋅0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1=⟨0⋅1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1=⟨1⋅0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1=⟨1⋅1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0+0⟩=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0+0⟩=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0+1⟩=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0+1⟩=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1+0⟩=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1+0⟩=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1+1⟩=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1+1⟩=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0⋅0⟩=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0⋅0⟩=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0⋅1⟩=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0⋅1⟩=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1⋅0⟩=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1⋅0⟩=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1⋅1⟩=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1⋅1⟩=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0<⟨0+0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0<⟨0+1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0<⟨1+0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0<⟨1+1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0<⟨0⋅0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0<⟨0⋅1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0<⟨1⋅0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (0<⟨1⋅1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1<⟨0+0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1<⟨0+1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1<⟨1+0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1<⟨1+1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1<⟨0⋅0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1<⟨0⋅1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1<⟨1⋅0⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (1<⟨1⋅1⟩ → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0+0⟩<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0+0⟩<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0+1⟩<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0+1⟩<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1+0⟩<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1+0⟩<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1+1⟩<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1+1⟩<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0⋅0⟩<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0⋅0⟩<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0⋅1⟩<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨0⋅1⟩<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1⋅0⟩<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1⋅0⟩<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1⋅1⟩<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (⟨1⋅1⟩<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬¬0=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬¬0=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬¬1=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬¬1=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬¬0<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬¬0<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬¬1<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬¬1<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬∀x. 0=x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬∀x. 1=x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬∀x. x=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬∀x. x=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬∀x. x=x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬∀x. x=x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬∀x. 0<x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬∀x. 1<x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬∀x. x<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬∀x. x<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬∀x. x<x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (¬∀x. x<x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀y. 0=y → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀y. 1=y → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀y. y=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀y. y=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀y. 0<y → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀y. 1<y → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀y. y<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀y. y<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. ¬0=x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. ¬1=x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. ¬x=0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. ¬x=1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. ¬x=x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. ¬x=x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. ¬0<x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. ¬1<x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. ¬x<0 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. ¬x<1 → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. ¬x<x → ⟨1+0⟩<0))
(⟨1+0⟩<0 → (∀x. ¬x<x → ⟨1+0⟩<0))
(⟨1+0⟩<1 → (0=⟨0+0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0=⟨0+1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0=⟨1+0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0=⟨1+1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0=⟨0⋅0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0=⟨0⋅1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0=⟨1⋅0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0=⟨1⋅1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1=⟨0+0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1=⟨0+1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1=⟨1+0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1=⟨1+1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1=⟨0⋅0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1=⟨0⋅1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1=⟨1⋅0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1=⟨1⋅1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0+0⟩=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0+0⟩=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0+1⟩=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0+1⟩=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1+0⟩=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1+0⟩=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1+1⟩=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1+1⟩=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0⋅0⟩=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0⋅0⟩=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0⋅1⟩=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0⋅1⟩=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1⋅0⟩=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1⋅0⟩=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1⋅1⟩=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1⋅1⟩=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0<⟨0+0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0<⟨0+1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0<⟨1+0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0<⟨1+1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0<⟨0⋅0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0<⟨0⋅1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0<⟨1⋅0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (0<⟨1⋅1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1<⟨0+0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1<⟨0+1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1<⟨1+0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1<⟨1+1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1<⟨0⋅0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1<⟨0⋅1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1<⟨1⋅0⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (1<⟨1⋅1⟩ → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0+0⟩<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0+0⟩<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0+1⟩<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0+1⟩<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1+0⟩<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1+0⟩<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1+1⟩<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1+1⟩<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0⋅0⟩<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0⋅0⟩<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0⋅1⟩<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨0⋅1⟩<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1⋅0⟩<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1⋅0⟩<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1⋅1⟩<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (⟨1⋅1⟩<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬¬0=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬¬0=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬¬1=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬¬1=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬¬0<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬¬0<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬¬1<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬¬1<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬∀x. 0=x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬∀x. 1=x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬∀x. x=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬∀x. x=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬∀x. x=x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬∀x. x=x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬∀x. 0<x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬∀x. 1<x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬∀x. x<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬∀x. x<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬∀x. x<x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (¬∀x. x<x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀y. 0=y → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀y. 1=y → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀y. y=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀y. y=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀y. 0<y → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀y. 1<y → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀y. y<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀y. y<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. ¬0=x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. ¬1=x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. ¬x=0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. ¬x=1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. ¬x=x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. ¬x=x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. ¬0<x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. ¬1<x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. ¬x<0 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. ¬x<1 → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. ¬x<x → ⟨1+0⟩<1))
(⟨1+0⟩<1 → (∀x. ¬x<x → ⟨1+0⟩<1))
(⟨1+1⟩<0 → (0=⟨0+0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0=⟨0+1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0=⟨1+0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0=⟨1+1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0=⟨0⋅0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0=⟨0⋅1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0=⟨1⋅0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0=⟨1⋅1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1=⟨0+0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1=⟨0+1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1=⟨1+0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1=⟨1+1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1=⟨0⋅0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1=⟨0⋅1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1=⟨1⋅0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1=⟨1⋅1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0+0⟩=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0+0⟩=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0+1⟩=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0+1⟩=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1+0⟩=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1+0⟩=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1+1⟩=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1+1⟩=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0⋅0⟩=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0⋅0⟩=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0⋅1⟩=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0⋅1⟩=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1⋅0⟩=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1⋅0⟩=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1⋅1⟩=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1⋅1⟩=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0<⟨0+0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0<⟨0+1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0<⟨1+0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0<⟨1+1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0<⟨0⋅0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0<⟨0⋅1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0<⟨1⋅0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (0<⟨1⋅1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1<⟨0+0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1<⟨0+1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1<⟨1+0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1<⟨1+1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1<⟨0⋅0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1<⟨0⋅1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1<⟨1⋅0⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (1<⟨1⋅1⟩ → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0+0⟩<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0+0⟩<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0+1⟩<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0+1⟩<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1+0⟩<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1+0⟩<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1+1⟩<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1+1⟩<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0⋅0⟩<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0⋅0⟩<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0⋅1⟩<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨0⋅1⟩<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1⋅0⟩<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1⋅0⟩<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1⋅1⟩<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (⟨1⋅1⟩<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬¬0=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬¬0=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬¬1=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬¬1=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬¬0<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬¬0<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬¬1<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬¬1<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬∀x. 0=x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬∀x. 1=x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬∀x. x=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬∀x. x=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬∀x. x=x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬∀x. x=x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬∀x. 0<x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬∀x. 1<x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬∀x. x<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬∀x. x<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬∀x. x<x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (¬∀x. x<x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀y. 0=y → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀y. 1=y → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀y. y=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀y. y=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀y. 0<y → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀y. 1<y → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀y. y<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀y. y<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. ¬0=x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. ¬1=x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. ¬x=0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. ¬x=1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. ¬x=x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. ¬x=x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. ¬0<x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. ¬1<x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. ¬x<0 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. ¬x<1 → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. ¬x<x → ⟨1+1⟩<0))
(⟨1+1⟩<0 → (∀x. ¬x<x → ⟨1+1⟩<0))
(⟨1+1⟩<1 → (0=⟨0+0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0=⟨0+1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0=⟨1+0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0=⟨1+1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0=⟨0⋅0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0=⟨0⋅1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0=⟨1⋅0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0=⟨1⋅1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1=⟨0+0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1=⟨0+1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1=⟨1+0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1=⟨1+1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1=⟨0⋅0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1=⟨0⋅1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1=⟨1⋅0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1=⟨1⋅1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0+0⟩=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0+0⟩=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0+1⟩=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0+1⟩=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1+0⟩=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1+0⟩=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1+1⟩=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1+1⟩=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0⋅0⟩=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0⋅0⟩=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0⋅1⟩=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0⋅1⟩=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1⋅0⟩=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1⋅0⟩=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1⋅1⟩=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1⋅1⟩=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0<⟨0+0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0<⟨0+1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0<⟨1+0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0<⟨1+1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0<⟨0⋅0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0<⟨0⋅1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0<⟨1⋅0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (0<⟨1⋅1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1<⟨0+0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1<⟨0+1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1<⟨1+0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1<⟨1+1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1<⟨0⋅0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1<⟨0⋅1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1<⟨1⋅0⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (1<⟨1⋅1⟩ → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0+0⟩<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0+0⟩<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0+1⟩<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0+1⟩<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1+0⟩<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1+0⟩<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1+1⟩<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1+1⟩<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0⋅0⟩<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0⋅0⟩<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0⋅1⟩<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨0⋅1⟩<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1⋅0⟩<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1⋅0⟩<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1⋅1⟩<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (⟨1⋅1⟩<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬¬0=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬¬0=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬¬1=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬¬1=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬¬0<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬¬0<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬¬1<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬¬1<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬∀x. 0=x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬∀x. 1=x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬∀x. x=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬∀x. x=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬∀x. x=x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬∀x. x=x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬∀x. 0<x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬∀x. 1<x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬∀x. x<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬∀x. x<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬∀x. x<x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (¬∀x. x<x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀y. 0=y → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀y. 1=y → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀y. y=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀y. y=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀y. 0<y → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀y. 1<y → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀y. y<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀y. y<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. ¬0=x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. ¬1=x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. ¬x=0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. ¬x=1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. ¬x=x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. ¬x=x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. ¬0<x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. ¬1<x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. ¬x<0 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. ¬x<1 → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. ¬x<x → ⟨1+1⟩<1))
(⟨1+1⟩<1 → (∀x. ¬x<x → ⟨1+1⟩<1))
(⟨0⋅0⟩<0 → (0=⟨0+0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0=⟨0+1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0=⟨1+0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0=⟨1+1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0=⟨0⋅0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0=⟨0⋅1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0=⟨1⋅0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0=⟨1⋅1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1=⟨0+0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1=⟨0+1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1=⟨1+0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1=⟨1+1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1=⟨0⋅0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1=⟨0⋅1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1=⟨1⋅0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1=⟨1⋅1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0+0⟩=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0+0⟩=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0+1⟩=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0+1⟩=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1+0⟩=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1+0⟩=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1+1⟩=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1+1⟩=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0⋅0⟩=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0⋅0⟩=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0⋅1⟩=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0⋅1⟩=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1⋅0⟩=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1⋅0⟩=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1⋅1⟩=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1⋅1⟩=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0<⟨0+0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0<⟨0+1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0<⟨1+0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0<⟨1+1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0<⟨0⋅0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0<⟨0⋅1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0<⟨1⋅0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (0<⟨1⋅1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1<⟨0+0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1<⟨0+1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1<⟨1+0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1<⟨1+1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1<⟨0⋅0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1<⟨0⋅1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1<⟨1⋅0⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (1<⟨1⋅1⟩ → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0+0⟩<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0+0⟩<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0+1⟩<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0+1⟩<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1+0⟩<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1+0⟩<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1+1⟩<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1+1⟩<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0⋅0⟩<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0⋅0⟩<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0⋅1⟩<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨0⋅1⟩<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1⋅0⟩<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1⋅0⟩<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1⋅1⟩<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (⟨1⋅1⟩<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬¬0=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬¬0=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬¬1=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬¬1=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬¬0<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬¬0<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬¬1<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬¬1<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬∀x. 0=x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬∀x. 1=x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬∀x. x=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬∀x. x=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬∀x. x=x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬∀x. x=x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬∀x. 0<x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬∀x. 1<x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬∀x. x<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬∀x. x<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬∀x. x<x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (¬∀x. x<x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀y. 0=y → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀y. 1=y → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀y. y=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀y. y=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀y. 0<y → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀y. 1<y → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀y. y<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀y. y<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. ¬0=x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. ¬1=x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. ¬x=0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. ¬x=1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. ¬x=x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. ¬x=x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. ¬0<x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. ¬1<x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. ¬x<0 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. ¬x<1 → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. ¬x<x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<0 → (∀x. ¬x<x → ⟨0⋅0⟩<0))
(⟨0⋅0⟩<1 → (0=⟨0+0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0=⟨0+1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0=⟨1+0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0=⟨1+1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0=⟨0⋅0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0=⟨0⋅1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0=⟨1⋅0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0=⟨1⋅1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1=⟨0+0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1=⟨0+1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1=⟨1+0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1=⟨1+1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1=⟨0⋅0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1=⟨0⋅1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1=⟨1⋅0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1=⟨1⋅1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0+0⟩=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0+0⟩=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0+1⟩=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0+1⟩=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1+0⟩=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1+0⟩=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1+1⟩=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1+1⟩=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0⋅0⟩=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0⋅0⟩=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0⋅1⟩=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0⋅1⟩=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1⋅0⟩=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1⋅0⟩=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1⋅1⟩=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1⋅1⟩=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0<⟨0+0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0<⟨0+1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0<⟨1+0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0<⟨1+1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0<⟨0⋅0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0<⟨0⋅1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0<⟨1⋅0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (0<⟨1⋅1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1<⟨0+0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1<⟨0+1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1<⟨1+0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1<⟨1+1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1<⟨0⋅0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1<⟨0⋅1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1<⟨1⋅0⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (1<⟨1⋅1⟩ → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0+0⟩<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0+0⟩<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0+1⟩<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0+1⟩<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1+0⟩<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1+0⟩<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1+1⟩<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1+1⟩<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0⋅0⟩<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0⋅0⟩<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0⋅1⟩<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨0⋅1⟩<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1⋅0⟩<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1⋅0⟩<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1⋅1⟩<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (⟨1⋅1⟩<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬¬0=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬¬0=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬¬1=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬¬1=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬¬0<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬¬0<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬¬1<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬¬1<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬∀x. 0=x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬∀x. 1=x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬∀x. x=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬∀x. x=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬∀x. x=x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬∀x. x=x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬∀x. 0<x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬∀x. 1<x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬∀x. x<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬∀x. x<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬∀x. x<x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (¬∀x. x<x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀y. 0=y → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀y. 1=y → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀y. y=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀y. y=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀y. 0<y → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀y. 1<y → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀y. y<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀y. y<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. ¬0=x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. ¬1=x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. ¬x=0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. ¬x=1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. ¬x=x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. ¬x=x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. ¬0<x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. ¬1<x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. ¬x<0 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. ¬x<1 → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. ¬x<x → ⟨0⋅0⟩<1))
(⟨0⋅0⟩<1 → (∀x. ¬x<x → ⟨0⋅0⟩<1))
(⟨0⋅1⟩<0 → (0=⟨0+0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0=⟨0+1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0=⟨1+0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0=⟨1+1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0=⟨0⋅0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0=⟨0⋅1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0=⟨1⋅0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0=⟨1⋅1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1=⟨0+0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1=⟨0+1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1=⟨1+0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1=⟨1+1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1=⟨0⋅0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1=⟨0⋅1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1=⟨1⋅0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1=⟨1⋅1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0+0⟩=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0+0⟩=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0+1⟩=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0+1⟩=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1+0⟩=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1+0⟩=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1+1⟩=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1+1⟩=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0⋅0⟩=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0⋅0⟩=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0⋅1⟩=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0⋅1⟩=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1⋅0⟩=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1⋅0⟩=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1⋅1⟩=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1⋅1⟩=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0<⟨0+0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0<⟨0+1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0<⟨1+0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0<⟨1+1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0<⟨0⋅0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0<⟨0⋅1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0<⟨1⋅0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (0<⟨1⋅1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1<⟨0+0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1<⟨0+1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1<⟨1+0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1<⟨1+1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1<⟨0⋅0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1<⟨0⋅1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1<⟨1⋅0⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (1<⟨1⋅1⟩ → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0+0⟩<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0+0⟩<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0+1⟩<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0+1⟩<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1+0⟩<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1+0⟩<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1+1⟩<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1+1⟩<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0⋅0⟩<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0⋅0⟩<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0⋅1⟩<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨0⋅1⟩<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1⋅0⟩<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1⋅0⟩<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1⋅1⟩<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (⟨1⋅1⟩<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬¬0=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬¬0=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬¬1=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬¬1=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬¬0<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬¬0<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬¬1<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬¬1<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬∀x. 0=x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬∀x. 1=x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬∀x. x=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬∀x. x=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬∀x. x=x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬∀x. x=x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬∀x. 0<x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬∀x. 1<x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬∀x. x<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬∀x. x<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬∀x. x<x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (¬∀x. x<x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀y. 0=y → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀y. 1=y → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀y. y=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀y. y=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀y. 0<y → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀y. 1<y → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀y. y<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀y. y<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. ¬0=x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. ¬1=x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. ¬x=0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. ¬x=1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. ¬x=x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. ¬x=x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. ¬0<x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. ¬1<x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. ¬x<0 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. ¬x<1 → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. ¬x<x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<0 → (∀x. ¬x<x → ⟨0⋅1⟩<0))
(⟨0⋅1⟩<1 → (0=⟨0+0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0=⟨0+1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0=⟨1+0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0=⟨1+1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0=⟨0⋅0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0=⟨0⋅1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0=⟨1⋅0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0=⟨1⋅1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1=⟨0+0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1=⟨0+1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1=⟨1+0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1=⟨1+1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1=⟨0⋅0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1=⟨0⋅1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1=⟨1⋅0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1=⟨1⋅1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0+0⟩=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0+0⟩=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0+1⟩=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0+1⟩=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1+0⟩=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1+0⟩=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1+1⟩=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1+1⟩=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0⋅0⟩=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0⋅0⟩=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0⋅1⟩=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0⋅1⟩=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1⋅0⟩=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1⋅0⟩=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1⋅1⟩=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1⋅1⟩=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0<⟨0+0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0<⟨0+1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0<⟨1+0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0<⟨1+1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0<⟨0⋅0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0<⟨0⋅1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0<⟨1⋅0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (0<⟨1⋅1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1<⟨0+0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1<⟨0+1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1<⟨1+0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1<⟨1+1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1<⟨0⋅0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1<⟨0⋅1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1<⟨1⋅0⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (1<⟨1⋅1⟩ → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0+0⟩<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0+0⟩<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0+1⟩<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0+1⟩<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1+0⟩<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1+0⟩<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1+1⟩<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1+1⟩<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0⋅0⟩<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0⋅0⟩<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0⋅1⟩<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨0⋅1⟩<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1⋅0⟩<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1⋅0⟩<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1⋅1⟩<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (⟨1⋅1⟩<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬¬0=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬¬0=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬¬1=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬¬1=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬¬0<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬¬0<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬¬1<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬¬1<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬∀x. 0=x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬∀x. 1=x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬∀x. x=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬∀x. x=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬∀x. x=x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬∀x. x=x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬∀x. 0<x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬∀x. 1<x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬∀x. x<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬∀x. x<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬∀x. x<x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (¬∀x. x<x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀y. 0=y → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀y. 1=y → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀y. y=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀y. y=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀y. 0<y → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀y. 1<y → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀y. y<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀y. y<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. ¬0=x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. ¬1=x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. ¬x=0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. ¬x=1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. ¬x=x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. ¬x=x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. ¬0<x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. ¬1<x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. ¬x<0 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. ¬x<1 → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. ¬x<x → ⟨0⋅1⟩<1))
(⟨0⋅1⟩<1 → (∀x. ¬x<x → ⟨0⋅1⟩<1))
(⟨1⋅0⟩<0 → (0=⟨0+0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0=⟨0+1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0=⟨1+0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0=⟨1+1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0=⟨0⋅0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0=⟨0⋅1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0=⟨1⋅0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0=⟨1⋅1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1=⟨0+0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1=⟨0+1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1=⟨1+0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1=⟨1+1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1=⟨0⋅0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1=⟨0⋅1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1=⟨1⋅0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1=⟨1⋅1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0+0⟩=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0+0⟩=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0+1⟩=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0+1⟩=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1+0⟩=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1+0⟩=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1+1⟩=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1+1⟩=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0⋅0⟩=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0⋅0⟩=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0⋅1⟩=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0⋅1⟩=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1⋅0⟩=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1⋅0⟩=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1⋅1⟩=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1⋅1⟩=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0<⟨0+0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0<⟨0+1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0<⟨1+0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0<⟨1+1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0<⟨0⋅0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0<⟨0⋅1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0<⟨1⋅0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (0<⟨1⋅1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1<⟨0+0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1<⟨0+1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1<⟨1+0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1<⟨1+1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1<⟨0⋅0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1<⟨0⋅1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1<⟨1⋅0⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (1<⟨1⋅1⟩ → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0+0⟩<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0+0⟩<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0+1⟩<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0+1⟩<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1+0⟩<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1+0⟩<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1+1⟩<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1+1⟩<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0⋅0⟩<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0⋅0⟩<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0⋅1⟩<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨0⋅1⟩<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1⋅0⟩<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1⋅0⟩<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1⋅1⟩<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (⟨1⋅1⟩<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬¬0=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬¬0=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬¬1=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬¬1=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬¬0<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬¬0<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬¬1<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬¬1<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬∀x. 0=x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬∀x. 1=x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬∀x. x=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬∀x. x=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬∀x. x=x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬∀x. x=x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬∀x. 0<x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬∀x. 1<x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬∀x. x<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬∀x. x<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬∀x. x<x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (¬∀x. x<x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀y. 0=y → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀y. 1=y → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀y. y=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀y. y=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀y. 0<y → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀y. 1<y → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀y. y<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀y. y<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. ¬0=x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. ¬1=x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. ¬x=0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. ¬x=1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. ¬x=x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. ¬x=x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. ¬0<x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. ¬1<x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. ¬x<0 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. ¬x<1 → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. ¬x<x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<0 → (∀x. ¬x<x → ⟨1⋅0⟩<0))
(⟨1⋅0⟩<1 → (0=⟨0+0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0=⟨0+1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0=⟨1+0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0=⟨1+1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0=⟨0⋅0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0=⟨0⋅1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0=⟨1⋅0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0=⟨1⋅1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1=⟨0+0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1=⟨0+1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1=⟨1+0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1=⟨1+1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1=⟨0⋅0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1=⟨0⋅1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1=⟨1⋅0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1=⟨1⋅1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0+0⟩=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0+0⟩=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0+1⟩=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0+1⟩=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1+0⟩=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1+0⟩=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1+1⟩=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1+1⟩=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0⋅0⟩=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0⋅0⟩=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0⋅1⟩=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0⋅1⟩=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1⋅0⟩=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1⋅0⟩=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1⋅1⟩=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1⋅1⟩=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0<⟨0+0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0<⟨0+1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0<⟨1+0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0<⟨1+1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0<⟨0⋅0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0<⟨0⋅1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0<⟨1⋅0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (0<⟨1⋅1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1<⟨0+0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1<⟨0+1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1<⟨1+0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1<⟨1+1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1<⟨0⋅0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1<⟨0⋅1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1<⟨1⋅0⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (1<⟨1⋅1⟩ → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0+0⟩<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0+0⟩<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0+1⟩<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0+1⟩<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1+0⟩<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1+0⟩<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1+1⟩<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1+1⟩<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0⋅0⟩<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0⋅0⟩<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0⋅1⟩<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨0⋅1⟩<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1⋅0⟩<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1⋅0⟩<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1⋅1⟩<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (⟨1⋅1⟩<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬¬0=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬¬0=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬¬1=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬¬1=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬¬0<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬¬0<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬¬1<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬¬1<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬∀x. 0=x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬∀x. 1=x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬∀x. x=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬∀x. x=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬∀x. x=x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬∀x. x=x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬∀x. 0<x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬∀x. 1<x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬∀x. x<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬∀x. x<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬∀x. x<x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (¬∀x. x<x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀y. 0=y → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀y. 1=y → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀y. y=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀y. y=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀y. 0<y → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀y. 1<y → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀y. y<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀y. y<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. ¬0=x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. ¬1=x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. ¬x=0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. ¬x=1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. ¬x=x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. ¬x=x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. ¬0<x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. ¬1<x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. ¬x<0 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. ¬x<1 → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. ¬x<x → ⟨1⋅0⟩<1))
(⟨1⋅0⟩<1 → (∀x. ¬x<x → ⟨1⋅0⟩<1))
(⟨1⋅1⟩<0 → (0=⟨0+0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0=⟨0+1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0=⟨1+0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0=⟨1+1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0=⟨0⋅0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0=⟨0⋅1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0=⟨1⋅0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0=⟨1⋅1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1=⟨0+0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1=⟨0+1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1=⟨1+0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1=⟨1+1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1=⟨0⋅0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1=⟨0⋅1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1=⟨1⋅0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1=⟨1⋅1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0+0⟩=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0+0⟩=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0+1⟩=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0+1⟩=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1+0⟩=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1+0⟩=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1+1⟩=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1+1⟩=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0⋅0⟩=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0⋅0⟩=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0⋅1⟩=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0⋅1⟩=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1⋅0⟩=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1⋅0⟩=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1⋅1⟩=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1⋅1⟩=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0<⟨0+0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0<⟨0+1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0<⟨1+0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0<⟨1+1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0<⟨0⋅0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0<⟨0⋅1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0<⟨1⋅0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (0<⟨1⋅1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1<⟨0+0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1<⟨0+1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1<⟨1+0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1<⟨1+1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1<⟨0⋅0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1<⟨0⋅1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1<⟨1⋅0⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (1<⟨1⋅1⟩ → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0+0⟩<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0+0⟩<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0+1⟩<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0+1⟩<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1+0⟩<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1+0⟩<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1+1⟩<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1+1⟩<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0⋅0⟩<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0⋅0⟩<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0⋅1⟩<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨0⋅1⟩<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1⋅0⟩<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1⋅0⟩<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1⋅1⟩<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (⟨1⋅1⟩<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬¬0=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬¬0=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬¬1=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬¬1=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬¬0<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬¬0<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬¬1<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬¬1<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬∀x. 0=x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬∀x. 1=x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬∀x. x=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬∀x. x=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬∀x. x=x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬∀x. x=x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬∀x. 0<x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬∀x. 1<x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬∀x. x<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬∀x. x<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬∀x. x<x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (¬∀x. x<x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀y. 0=y → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀y. 1=y → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀y. y=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀y. y=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀y. 0<y → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀y. 1<y → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀y. y<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀y. y<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. ¬0=x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. ¬1=x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. ¬x=0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. ¬x=1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. ¬x=x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. ¬x=x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. ¬0<x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. ¬1<x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. ¬x<0 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. ¬x<1 → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. ¬x<x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<0 → (∀x. ¬x<x → ⟨1⋅1⟩<0))
(⟨1⋅1⟩<1 → (0=⟨0+0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0=⟨0+1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0=⟨1+0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0=⟨1+1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0=⟨0⋅0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0=⟨0⋅1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0=⟨1⋅0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0=⟨1⋅1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1=⟨0+0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1=⟨0+1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1=⟨1+0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1=⟨1+1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1=⟨0⋅0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1=⟨0⋅1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1=⟨1⋅0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1=⟨1⋅1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0+0⟩=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0+0⟩=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0+1⟩=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0+1⟩=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1+0⟩=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1+0⟩=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1+1⟩=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1+1⟩=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0⋅0⟩=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0⋅0⟩=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0⋅1⟩=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0⋅1⟩=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1⋅0⟩=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1⋅0⟩=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1⋅1⟩=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1⋅1⟩=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0<⟨0+0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0<⟨0+1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0<⟨1+0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0<⟨1+1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0<⟨0⋅0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0<⟨0⋅1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0<⟨1⋅0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (0<⟨1⋅1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1<⟨0+0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1<⟨0+1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1<⟨1+0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1<⟨1+1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1<⟨0⋅0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1<⟨0⋅1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1<⟨1⋅0⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (1<⟨1⋅1⟩ → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0+0⟩<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0+0⟩<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0+1⟩<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0+1⟩<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1+0⟩<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1+0⟩<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1+1⟩<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1+1⟩<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0⋅0⟩<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0⋅0⟩<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0⋅1⟩<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨0⋅1⟩<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1⋅0⟩<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1⋅0⟩<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1⋅1⟩<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (⟨1⋅1⟩<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬¬0=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬¬0=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬¬1=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬¬1=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬¬0<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬¬0<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬¬1<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬¬1<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬∀x. 0=x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬∀x. 1=x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬∀x. x=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬∀x. x=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬∀x. x=x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬∀x. x=x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬∀x. 0<x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬∀x. 1<x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬∀x. x<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬∀x. x<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬∀x. x<x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (¬∀x. x<x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀y. 0=y → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀y. 1=y → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀y. y=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀y. y=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀y. 0<y → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀y. 1<y → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀y. y<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀y. y<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. ¬0=x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. ¬1=x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. ¬x=0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. ¬x=1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. ¬x=x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. ¬x=x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. ¬0<x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. ¬1<x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. ¬x<0 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. ¬x<1 → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. ¬x<x → ⟨1⋅1⟩<1))
(⟨1⋅1⟩<1 → (∀x. ¬x<x → ⟨1⋅1⟩<1))
(¬¬0=0 → (0=⟨0+0⟩ → ¬¬0=0))
(¬¬0=0 → (0=⟨0+1⟩ → ¬¬0=0))
(¬¬0=0 → (0=⟨1+0⟩ → ¬¬0=0))
(¬¬0=0 → (0=⟨1+1⟩ → ¬¬0=0))
(¬¬0=0 → (0=⟨0⋅0⟩ → ¬¬0=0))
(¬¬0=0 → (0=⟨0⋅1⟩ → ¬¬0=0))
(¬¬0=0 → (0=⟨1⋅0⟩ → ¬¬0=0))
(¬¬0=0 → (0=⟨1⋅1⟩ → ¬¬0=0))
(¬¬0=0 → (1=⟨0+0⟩ → ¬¬0=0))
(¬¬0=0 → (1=⟨0+1⟩ → ¬¬0=0))
(¬¬0=0 → (1=⟨1+0⟩ → ¬¬0=0))
(¬¬0=0 → (1=⟨1+1⟩ → ¬¬0=0))
(¬¬0=0 → (1=⟨0⋅0⟩ → ¬¬0=0))
(¬¬0=0 → (1=⟨0⋅1⟩ → ¬¬0=0))
(¬¬0=0 → (1=⟨1⋅0⟩ → ¬¬0=0))
(¬¬0=0 → (1=⟨1⋅1⟩ → ¬¬0=0))
(¬¬0=0 → (⟨0+0⟩=0 → ¬¬0=0))
(¬¬0=0 → (⟨0+0⟩=1 → ¬¬0=0))
(¬¬0=0 → (⟨0+1⟩=0 → ¬¬0=0))
(¬¬0=0 → (⟨0+1⟩=1 → ¬¬0=0))
(¬¬0=0 → (⟨1+0⟩=0 → ¬¬0=0))
(¬¬0=0 → (⟨1+0⟩=1 → ¬¬0=0))
(¬¬0=0 → (⟨1+1⟩=0 → ¬¬0=0))
(¬¬0=0 → (⟨1+1⟩=1 → ¬¬0=0))
(¬¬0=0 → (⟨0⋅0⟩=0 → ¬¬0=0))
(¬¬0=0 → (⟨0⋅0⟩=1 → ¬¬0=0))
(¬¬0=0 → (⟨0⋅1⟩=0 → ¬¬0=0))
(¬¬0=0 → (⟨0⋅1⟩=1 → ¬¬0=0))
(¬¬0=0 → (⟨1⋅0⟩=0 → ¬¬0=0))
(¬¬0=0 → (⟨1⋅0⟩=1 → ¬¬0=0))
(¬¬0=0 → (⟨1⋅1⟩=0 → ¬¬0=0))
(¬¬0=0 → (⟨1⋅1⟩=1 → ¬¬0=0))
(¬¬0=0 → (0<⟨0+0⟩ → ¬¬0=0))
(¬¬0=0 → (0<⟨0+1⟩ → ¬¬0=0))
(¬¬0=0 → (0<⟨1+0⟩ → ¬¬0=0))
(¬¬0=0 → (0<⟨1+1⟩ → ¬¬0=0))
(¬¬0=0 → (0<⟨0⋅0⟩ → ¬¬0=0))
(¬¬0=0 → (0<⟨0⋅1⟩ → ¬¬0=0))
(¬¬0=0 → (0<⟨1⋅0⟩ → ¬¬0=0))
(¬¬0=0 → (0<⟨1⋅1⟩ → ¬¬0=0))
(¬¬0=0 → (1<⟨0+0⟩ → ¬¬0=0))
(¬¬0=0 → (1<⟨0+1⟩ → ¬¬0=0))
(¬¬0=0 → (1<⟨1+0⟩ → ¬¬0=0))
(¬¬0=0 → (1<⟨1+1⟩ → ¬¬0=0))
(¬¬0=0 → (1<⟨0⋅0⟩ → ¬¬0=0))
(¬¬0=0 → (1<⟨0⋅1⟩ → ¬¬0=0))
(¬¬0=0 → (1<⟨1⋅0⟩ → ¬¬0=0))
(¬¬0=0 → (1<⟨1⋅1⟩ → ¬¬0=0))
(¬¬0=0 → (⟨0+0⟩<0 → ¬¬0=0))
(¬¬0=0 → (⟨0+0⟩<1 → ¬¬0=0))
(¬¬0=0 → (⟨0+1⟩<0 → ¬¬0=0))
(¬¬0=0 → (⟨0+1⟩<1 → ¬¬0=0))
(¬¬0=0 → (⟨1+0⟩<0 → ¬¬0=0))
(¬¬0=0 → (⟨1+0⟩<1 → ¬¬0=0))
(¬¬0=0 → (⟨1+1⟩<0 → ¬¬0=0))
(¬¬0=0 → (⟨1+1⟩<1 → ¬¬0=0))
(¬¬0=0 → (⟨0⋅0⟩<0 → ¬¬0=0))
(¬¬0=0 → (⟨0⋅0⟩<1 → ¬¬0=0))
(¬¬0=0 → (⟨0⋅1⟩<0 → ¬¬0=0))
(¬¬0=0 → (⟨0⋅1⟩<1 → ¬¬0=0))
(¬¬0=0 → (⟨1⋅0⟩<0 → ¬¬0=0))
(¬¬0=0 → (⟨1⋅0⟩<1 → ¬¬0=0))
(¬¬0=0 → (⟨1⋅1⟩<0 → ¬¬0=0))
(¬¬0=0 → (⟨1⋅1⟩<1 → ¬¬0=0))
(¬¬0=0 → (¬¬0=0 → ¬¬0=0))
(¬¬0=0 → (¬¬0=1 → ¬¬0=0))
(¬¬0=0 → (¬¬1=0 → ¬¬0=0))
(¬¬0=0 → (¬¬1=1 → ¬¬0=0))
(¬¬0=0 → (¬¬0<0 → ¬¬0=0))
(¬¬0=0 → (¬¬0<1 → ¬¬0=0))
(¬¬0=0 → (¬¬1<0 → ¬¬0=0))
(¬¬0=0 → (¬¬1<1 → ¬¬0=0))
(¬¬0=0 → (¬∀x. 0=x → ¬¬0=0))
(¬¬0=0 → (¬∀x. 1=x → ¬¬0=0))
(¬¬0=0 → (¬∀x. x=0 → ¬¬0=0))
(¬¬0=0 → (¬∀x. x=1 → ¬¬0=0))
(¬¬0=0 → (¬∀x. x=x → ¬¬0=0))
(¬¬0=0 → (¬∀x. x=x → ¬¬0=0))
(¬¬0=0 → (¬∀x. 0<x → ¬¬0=0))
(¬¬0=0 → (¬∀x. 1<x → ¬¬0=0))
(¬¬0=0 → (¬∀x. x<0 → ¬¬0=0))
(¬¬0=0 → (¬∀x. x<1 → ¬¬0=0))
(¬¬0=0 → (¬∀x. x<x → ¬¬0=0))
(¬¬0=0 → (¬∀x. x<x → ¬¬0=0))
(¬¬0=0 → (∀y. 0=y → ¬¬0=0))
(¬¬0=0 → (∀y. 1=y → ¬¬0=0))
(¬¬0=0 → (∀y. y=0 → ¬¬0=0))
(¬¬0=0 → (∀y. y=1 → ¬¬0=0))
(¬¬0=0 → (∀y. 0<y → ¬¬0=0))
(¬¬0=0 → (∀y. 1<y → ¬¬0=0))
(¬¬0=0 → (∀y. y<0 → ¬¬0=0))
(¬¬0=0 → (∀y. y<1 → ¬¬0=0))
(¬¬0=0 → (∀x. ¬0=x → ¬¬0=0))
(¬¬0=0 → (∀x. ¬1=x → ¬¬0=0))
(¬¬0=0 → (∀x. ¬x=0 → ¬¬0=0))
(¬¬0=0 → (∀x. ¬x=1 → ¬¬0=0))
(¬¬0=0 → (∀x. ¬x=x → ¬¬0=0))
(¬¬0=0 → (∀x. ¬x=x → ¬¬0=0))
(¬¬0=0 → (∀x. ¬0<x → ¬¬0=0))
(¬¬0=0 → (∀x. ¬1<x → ¬¬0=0))
(¬¬0=0 → (∀x. ¬x<0 → ¬¬0=0))
(¬¬0=0 → (∀x. ¬x<1 → ¬¬0=0))
(¬¬0=0 → (∀x. ¬x<x → ¬¬0=0))
(¬¬0=0 → (∀x. ¬x<x → ¬¬0=0))
(¬¬0=1 → (0=⟨0+0⟩ → ¬¬0=1))
(¬¬0=1 → (0=⟨0+1⟩ → ¬¬0=1))
(¬¬0=1 → (0=⟨1+0⟩ → ¬¬0=1))
(¬¬0=1 → (0=⟨1+1⟩ → ¬¬0=1))
(¬¬0=1 → (0=⟨0⋅0⟩ → ¬¬0=1))
(¬¬0=1 → (0=⟨0⋅1⟩ → ¬¬0=1))
(¬¬0=1 → (0=⟨1⋅0⟩ → ¬¬0=1))
(¬¬0=1 → (0=⟨1⋅1⟩ → ¬¬0=1))
(¬¬0=1 → (1=⟨0+0⟩ → ¬¬0=1))
(¬¬0=1 → (1=⟨0+1⟩ → ¬¬0=1))
(¬¬0=1 → (1=⟨1+0⟩ → ¬¬0=1))
(¬¬0=1 → (1=⟨1+1⟩ → ¬¬0=1))
(¬¬0=1 → (1=⟨0⋅0⟩ → ¬¬0=1))
(¬¬0=1 → (1=⟨0⋅1⟩ → ¬¬0=1))
(¬¬0=1 → (1=⟨1⋅0⟩ → ¬¬0=1))
(¬¬0=1 → (1=⟨1⋅1⟩ → ¬¬0=1))
(¬¬0=1 → (⟨0+0⟩=0 → ¬¬0=1))
(¬¬0=1 → (⟨0+0⟩=1 → ¬¬0=1))
(¬¬0=1 → (⟨0+1⟩=0 → ¬¬0=1))
(¬¬0=1 → (⟨0+1⟩=1 → ¬¬0=1))
(¬¬0=1 → (⟨1+0⟩=0 → ¬¬0=1))
(¬¬0=1 → (⟨1+0⟩=1 → ¬¬0=1))
(¬¬0=1 → (⟨1+1⟩=0 → ¬¬0=1))
(¬¬0=1 → (⟨1+1⟩=1 → ¬¬0=1))
(¬¬0=1 → (⟨0⋅0⟩=0 → ¬¬0=1))
(¬¬0=1 → (⟨0⋅0⟩=1 → ¬¬0=1))
(¬¬0=1 → (⟨0⋅1⟩=0 → ¬¬0=1))
(¬¬0=1 → (⟨0⋅1⟩=1 → ¬¬0=1))
(¬¬0=1 → (⟨1⋅0⟩=0 → ¬¬0=1))
(¬¬0=1 → (⟨1⋅0⟩=1 → ¬¬0=1))
(¬¬0=1 → (⟨1⋅1⟩=0 → ¬¬0=1))
(¬¬0=1 → (⟨1⋅1⟩=1 → ¬¬0=1))
(¬¬0=1 → (0<⟨0+0⟩ → ¬¬0=1))
(¬¬0=1 → (0<⟨0+1⟩ → ¬¬0=1))
(¬¬0=1 → (0<⟨1+0⟩ → ¬¬0=1))
(¬¬0=1 → (0<⟨1+1⟩ → ¬¬0=1))
(¬¬0=1 → (0<⟨0⋅0⟩ → ¬¬0=1))
(¬¬0=1 → (0<⟨0⋅1⟩ → ¬¬0=1))
(¬¬0=1 → (0<⟨1⋅0⟩ → ¬¬0=1))
(¬¬0=1 → (0<⟨1⋅1⟩ → ¬¬0=1))
(¬¬0=1 → (1<⟨0+0⟩ → ¬¬0=1))
(¬¬0=1 → (1<⟨0+1⟩ → ¬¬0=1))
(¬¬0=1 → (1<⟨1+0⟩ → ¬¬0=1))
(¬¬0=1 → (1<⟨1+1⟩ → ¬¬0=1))
(¬¬0=1 → (1<⟨0⋅0⟩ → ¬¬0=1))
(¬¬0=1 → (1<⟨0⋅1⟩ → ¬¬0=1))
(¬¬0=1 → (1<⟨1⋅0⟩ → ¬¬0=1))
(¬¬0=1 → (1<⟨1⋅1⟩ → ¬¬0=1))
(¬¬0=1 → (⟨0+0⟩<0 → ¬¬0=1))
(¬¬0=1 → (⟨0+0⟩<1 → ¬¬0=1))
(¬¬0=1 → (⟨0+1⟩<0 → ¬¬0=1))
(¬¬0=1 → (⟨0+1⟩<1 → ¬¬0=1))
(¬¬0=1 → (⟨1+0⟩<0 → ¬¬0=1))
(¬¬0=1 → (⟨1+0⟩<1 → ¬¬0=1))
(¬¬0=1 → (⟨1+1⟩<0 → ¬¬0=1))
(¬¬0=1 → (⟨1+1⟩<1 → ¬¬0=1))
(¬¬0=1 → (⟨0⋅0⟩<0 → ¬¬0=1))
(¬¬0=1 → (⟨0⋅0⟩<1 → ¬¬0=1))
(¬¬0=1 → (⟨0⋅1⟩<0 → ¬¬0=1))
(¬¬0=1 → (⟨0⋅1⟩<1 → ¬¬0=1))
(¬¬0=1 → (⟨1⋅0⟩<0 → ¬¬0=1))
(¬¬0=1 → (⟨1⋅0⟩<1 → ¬¬0=1))
(¬¬0=1 → (⟨1⋅1⟩<0 → ¬¬0=1))
(¬¬0=1 → (⟨1⋅1⟩<1 → ¬¬0=1))
(¬¬0=1 → (¬¬0=0 → ¬¬0=1))
(¬¬0=1 → (¬¬0=1 → ¬¬0=1))
(¬¬0=1 → (¬¬1=0 → ¬¬0=1))
(¬¬0=1 → (¬¬1=1 → ¬¬0=1))
(¬¬0=1 → (¬¬0<0 → ¬¬0=1))
(¬¬0=1 → (¬¬0<1 → ¬¬0=1))
(¬¬0=1 → (¬¬1<0 → ¬¬0=1))
(¬¬0=1 → (¬¬1<1 → ¬¬0=1))
(¬¬0=1 → (¬∀x. 0=x → ¬¬0=1))
(¬¬0=1 → (¬∀x. 1=x → ¬¬0=1))
(¬¬0=1 → (¬∀x. x=0 → ¬¬0=1))
(¬¬0=1 → (¬∀x. x=1 → ¬¬0=1))
(¬¬0=1 → (¬∀x. x=x → ¬¬0=1))
(¬¬0=1 → (¬∀x. x=x → ¬¬0=1))
(¬¬0=1 → (¬∀x. 0<x → ¬¬0=1))
(¬¬0=1 → (¬∀x. 1<x → ¬¬0=1))
(¬¬0=1 → (¬∀x. x<0 → ¬¬0=1))
(¬¬0=1 → (¬∀x. x<1 → ¬¬0=1))
(¬¬0=1 → (¬∀x. x<x → ¬¬0=1))
(¬¬0=1 → (¬∀x. x<x → ¬¬0=1))
(¬¬0=1 → (∀y. 0=y → ¬¬0=1))
(¬¬0=1 → (∀y. 1=y → ¬¬0=1))
(¬¬0=1 → (∀y. y=0 → ¬¬0=1))
(¬¬0=1 → (∀y. y=1 → ¬¬0=1))
(¬¬0=1 → (∀y. 0<y → ¬¬0=1))
(¬¬0=1 → (∀y. 1<y → ¬¬0=1))
(¬¬0=1 → (∀y. y<0 → ¬¬0=1))
(¬¬0=1 → (∀y. y<1 → ¬¬0=1))
(¬¬0=1 → (∀x. ¬0=x → ¬¬0=1))
(¬¬0=1 → (∀x. ¬1=x → ¬¬0=1))
(¬¬0=1 → (∀x. ¬x=0 → ¬¬0=1))
(¬¬0=1 → (∀x. ¬x=1 → ¬¬0=1))
(¬¬0=1 → (∀x. ¬x=x → ¬¬0=1))
(¬¬0=1 → (∀x. ¬x=x → ¬¬0=1))
(¬¬0=1 → (∀x. ¬0<x → ¬¬0=1))
(¬¬0=1 → (∀x. ¬1<x → ¬¬0=1))
(¬¬0=1 → (∀x. ¬x<0 → ¬¬0=1))
(¬¬0=1 → (∀x. ¬x<1 → ¬¬0=1))
(¬¬0=1 → (∀x. ¬x<x → ¬¬0=1))
(¬¬0=1 → (∀x. ¬x<x → ¬¬0=1))
(¬¬1=0 → (0=⟨0+0⟩ → ¬¬1=0))
(¬¬1=0 → (0=⟨0+1⟩ → ¬¬1=0))
(¬¬1=0 → (0=⟨1+0⟩ → ¬¬1=0))
(¬¬1=0 → (0=⟨1+1⟩ → ¬¬1=0))
(¬¬1=0 → (0=⟨0⋅0⟩ → ¬¬1=0))
(¬¬1=0 → (0=⟨0⋅1⟩ → ¬¬1=0))
(¬¬1=0 → (0=⟨1⋅0⟩ → ¬¬1=0))
(¬¬1=0 → (0=⟨1⋅1⟩ → ¬¬1=0))
(¬¬1=0 → (1=⟨0+0⟩ → ¬¬1=0))
(¬¬1=0 → (1=⟨0+1⟩ → ¬¬1=0))
(¬¬1=0 → (1=⟨1+0⟩ → ¬¬1=0))
(¬¬1=0 → (1=⟨1+1⟩ → ¬¬1=0))
(¬¬1=0 → (1=⟨0⋅0⟩ → ¬¬1=0))
(¬¬1=0 → (1=⟨0⋅1⟩ → ¬¬1=0))
(¬¬1=0 → (1=⟨1⋅0⟩ → ¬¬1=0))
(¬¬1=0 → (1=⟨1⋅1⟩ → ¬¬1=0))
(¬¬1=0 → (⟨0+0⟩=0 → ¬¬1=0))
(¬¬1=0 → (⟨0+0⟩=1 → ¬¬1=0))
(¬¬1=0 → (⟨0+1⟩=0 → ¬¬1=0))
(¬¬1=0 → (⟨0+1⟩=1 → ¬¬1=0))
(¬¬1=0 → (⟨1+0⟩=0 → ¬¬1=0))
(¬¬1=0 → (⟨1+0⟩=1 → ¬¬1=0))
(¬¬1=0 → (⟨1+1⟩=0 → ¬¬1=0))
(¬¬1=0 → (⟨1+1⟩=1 → ¬¬1=0))
(¬¬1=0 → (⟨0⋅0⟩=0 → ¬¬1=0))
(¬¬1=0 → (⟨0⋅0⟩=1 → ¬¬1=0))
(¬¬1=0 → (⟨0⋅1⟩=0 → ¬¬1=0))
(¬¬1=0 → (⟨0⋅1⟩=1 → ¬¬1=0))
(¬¬1=0 → (⟨1⋅0⟩=0 → ¬¬1=0))
(¬¬1=0 → (⟨1⋅0⟩=1 → ¬¬1=0))
(¬¬1=0 → (⟨1⋅1⟩=0 → ¬¬1=0))
(¬¬1=0 → (⟨1⋅1⟩=1 → ¬¬1=0))
(¬¬1=0 → (0<⟨0+0⟩ → ¬¬1=0))
(¬¬1=0 → (0<⟨0+1⟩ → ¬¬1=0))
(¬¬1=0 → (0<⟨1+0⟩ → ¬¬1=0))
(¬¬1=0 → (0<⟨1+1⟩ → ¬¬1=0))
(¬¬1=0 → (0<⟨0⋅0⟩ → ¬¬1=0))
(¬¬1=0 → (0<⟨0⋅1⟩ → ¬¬1=0))
(¬¬1=0 → (0<⟨1⋅0⟩ → ¬¬1=0))
(¬¬1=0 → (0<⟨1⋅1⟩ → ¬¬1=0))
(¬¬1=0 → (1<⟨0+0⟩ → ¬¬1=0))
(¬¬1=0 → (1<⟨0+1⟩ → ¬¬1=0))
(¬¬1=0 → (1<⟨1+0⟩ → ¬¬1=0))
(¬¬1=0 → (1<⟨1+1⟩ → ¬¬1=0))
(¬¬1=0 → (1<⟨0⋅0⟩ → ¬¬1=0))
(¬¬1=0 → (1<⟨0⋅1⟩ → ¬¬1=0))
(¬¬1=0 → (1<⟨1⋅0⟩ → ¬¬1=0))
(¬¬1=0 → (1<⟨1⋅1⟩ → ¬¬1=0))
(¬¬1=0 → (⟨0+0⟩<0 → ¬¬1=0))
(¬¬1=0 → (⟨0+0⟩<1 → ¬¬1=0))
(¬¬1=0 → (⟨0+1⟩<0 → ¬¬1=0))
(¬¬1=0 → (⟨0+1⟩<1 → ¬¬1=0))
(¬¬1=0 → (⟨1+0⟩<0 → ¬¬1=0))
(¬¬1=0 → (⟨1+0⟩<1 → ¬¬1=0))
(¬¬1=0 → (⟨1+1⟩<0 → ¬¬1=0))
(¬¬1=0 → (⟨1+1⟩<1 → ¬¬1=0))
(¬¬1=0 → (⟨0⋅0⟩<0 → ¬¬1=0))
(¬¬1=0 → (⟨0⋅0⟩<1 → ¬¬1=0))
(¬¬1=0 → (⟨0⋅1⟩<0 → ¬¬1=0))
(¬¬1=0 → (⟨0⋅1⟩<1 → ¬¬1=0))
(¬¬1=0 → (⟨1⋅0⟩<0 → ¬¬1=0))
(¬¬1=0 → (⟨1⋅0⟩<1 → ¬¬1=0))
(¬¬1=0 → (⟨1⋅1⟩<0 → ¬¬1=0))
(¬¬1=0 → (⟨1⋅1⟩<1 → ¬¬1=0))
(¬¬1=0 → (¬¬0=0 → ¬¬1=0))
(¬¬1=0 → (¬¬0=1 → ¬¬1=0))
(¬¬1=0 → (¬¬1=0 → ¬¬1=0))
(¬¬1=0 → (¬¬1=1 → ¬¬1=0))
(¬¬1=0 → (¬¬0<0 → ¬¬1=0))
(¬¬1=0 → (¬¬0<1 → ¬¬1=0))
(¬¬1=0 → (¬¬1<0 → ¬¬1=0))
(¬¬1=0 → (¬¬1<1 → ¬¬1=0))
(¬¬1=0 → (¬∀x. 0=x → ¬¬1=0))
(¬¬1=0 → (¬∀x. 1=x → ¬¬1=0))
(¬¬1=0 → (¬∀x. x=0 → ¬¬1=0))
(¬¬1=0 → (¬∀x. x=1 → ¬¬1=0))
(¬¬1=0 → (¬∀x. x=x → ¬¬1=0))
(¬¬1=0 → (¬∀x. x=x → ¬¬1=0))
(¬¬1=0 → (¬∀x. 0<x → ¬¬1=0))
(¬¬1=0 → (¬∀x. 1<x → ¬¬1=0))
(¬¬1=0 → (¬∀x. x<0 → ¬¬1=0))
(¬¬1=0 → (¬∀x. x<1 → ¬¬1=0))
(¬¬1=0 → (¬∀x. x<x → ¬¬1=0))
(¬¬1=0 → (¬∀x. x<x → ¬¬1=0))
(¬¬1=0 → (∀y. 0=y → ¬¬1=0))
(¬¬1=0 → (∀y. 1=y → ¬¬1=0))
(¬¬1=0 → (∀y. y=0 → ¬¬1=0))
(¬¬1=0 → (∀y. y=1 → ¬¬1=0))
(¬¬1=0 → (∀y. 0<y → ¬¬1=0))
(¬¬1=0 → (∀y. 1<y → ¬¬1=0))
(¬¬1=0 → (∀y. y<0 → ¬¬1=0))
(¬¬1=0 → (∀y. y<1 → ¬¬1=0))
(¬¬1=0 → (∀x. ¬0=x → ¬¬1=0))
(¬¬1=0 → (∀x. ¬1=x → ¬¬1=0))
(¬¬1=0 → (∀x. ¬x=0 → ¬¬1=0))
(¬¬1=0 → (∀x. ¬x=1 → ¬¬1=0))
(¬¬1=0 → (∀x. ¬x=x → ¬¬1=0))
(¬¬1=0 → (∀x. ¬x=x → ¬¬1=0))
(¬¬1=0 → (∀x. ¬0<x → ¬¬1=0))
(¬¬1=0 → (∀x. ¬1<x → ¬¬1=0))
(¬¬1=0 → (∀x. ¬x<0 → ¬¬1=0))
(¬¬1=0 → (∀x. ¬x<1 → ¬¬1=0))
(¬¬1=0 → (∀x. ¬x<x → ¬¬1=0))
(¬¬1=0 → (∀x. ¬x<x → ¬¬1=0))
(¬¬1=1 → (0=⟨0+0⟩ → ¬¬1=1))
(¬¬1=1 → (0=⟨0+1⟩ → ¬¬1=1))
(¬¬1=1 → (0=⟨1+0⟩ → ¬¬1=1))
(¬¬1=1 → (0=⟨1+1⟩ → ¬¬1=1))
(¬¬1=1 → (0=⟨0⋅0⟩ → ¬¬1=1))
(¬¬1=1 → (0=⟨0⋅1⟩ → ¬¬1=1))
(¬¬1=1 → (0=⟨1⋅0⟩ → ¬¬1=1))
(¬¬1=1 → (0=⟨1⋅1⟩ → ¬¬1=1))
(¬¬1=1 → (1=⟨0+0⟩ → ¬¬1=1))
(¬¬1=1 → (1=⟨0+1⟩ → ¬¬1=1))
(¬¬1=1 → (1=⟨1+0⟩ → ¬¬1=1))
(¬¬1=1 → (1=⟨1+1⟩ → ¬¬1=1))
(¬¬1=1 → (1=⟨0⋅0⟩ → ¬¬1=1))
(¬¬1=1 → (1=⟨0⋅1⟩ → ¬¬1=1))
(¬¬1=1 → (1=⟨1⋅0⟩ → ¬¬1=1))
(¬¬1=1 → (1=⟨1⋅1⟩ → ¬¬1=1))
(¬¬1=1 → (⟨0+0⟩=0 → ¬¬1=1))
(¬¬1=1 → (⟨0+0⟩=1 → ¬¬1=1))
(¬¬1=1 → (⟨0+1⟩=0 → ¬¬1=1))
(¬¬1=1 → (⟨0+1⟩=1 → ¬¬1=1))
(¬¬1=1 → (⟨1+0⟩=0 → ¬¬1=1))
(¬¬1=1 → (⟨1+0⟩=1 → ¬¬1=1))
(¬¬1=1 → (⟨1+1⟩=0 → ¬¬1=1))
(¬¬1=1 → (⟨1+1⟩=1 → ¬¬1=1))
(¬¬1=1 → (⟨0⋅0⟩=0 → ¬¬1=1))
(¬¬1=1 → (⟨0⋅0⟩=1 → ¬¬1=1))
(¬¬1=1 → (⟨0⋅1⟩=0 → ¬¬1=1))
(¬¬1=1 → (⟨0⋅1⟩=1 → ¬¬1=1))
(¬¬1=1 → (⟨1⋅0⟩=0 → ¬¬1=1))
(¬¬1=1 → (⟨1⋅0⟩=1 → ¬¬1=1))
(¬¬1=1 → (⟨1⋅1⟩=0 → ¬¬1=1))
(¬¬1=1 → (⟨1⋅1⟩=1 → ¬¬1=1))
(¬¬1=1 → (0<⟨0+0⟩ → ¬¬1=1))
(¬¬1=1 → (0<⟨0+1⟩ → ¬¬1=1))
(¬¬1=1 → (0<⟨1+0⟩ → ¬¬1=1))
(¬¬1=1 → (0<⟨1+1⟩ → ¬¬1=1))
(¬¬1=1 → (0<⟨0⋅0⟩ → ¬¬1=1))
(¬¬1=1 → (0<⟨0⋅1⟩ → ¬¬1=1))
(¬¬1=1 → (0<⟨1⋅0⟩ → ¬¬1=1))
(¬¬1=1 → (0<⟨1⋅1⟩ → ¬¬1=1))
(¬¬1=1 → (1<⟨0+0⟩ → ¬¬1=1))
(¬¬1=1 → (1<⟨0+1⟩ → ¬¬1=1))
(¬¬1=1 → (1<⟨1+0⟩ → ¬¬1=1))
(¬¬1=1 → (1<⟨1+1⟩ → ¬¬1=1))
(¬¬1=1 → (1<⟨0⋅0⟩ → ¬¬1=1))
(¬¬1=1 → (1<⟨0⋅1⟩ → ¬¬1=1))
(¬¬1=1 → (1<⟨1⋅0⟩ → ¬¬1=1))
(¬¬1=1 → (1<⟨1⋅1⟩ → ¬¬1=1))
(¬¬1=1 → (⟨0+0⟩<0 → ¬¬1=1))
(¬¬1=1 → (⟨0+0⟩<1 → ¬¬1=1))
(¬¬1=1 → (⟨0+1⟩<0 → ¬¬1=1))
(¬¬1=1 → (⟨0+1⟩<1 → ¬¬1=1))
(¬¬1=1 → (⟨1+0⟩<0 → ¬¬1=1))
(¬¬1=1 → (⟨1+0⟩<1 → ¬¬1=1))
(¬¬1=1 → (⟨1+1⟩<0 → ¬¬1=1))
(¬¬1=1 → (⟨1+1⟩<1 → ¬¬1=1))
(¬¬1=1 → (⟨0⋅0⟩<0 → ¬¬1=1))
(¬¬1=1 → (⟨0⋅0⟩<1 → ¬¬1=1))
(¬¬1=1 → (⟨0⋅1⟩<0 → ¬¬1=1))
(¬¬1=1 → (⟨0⋅1⟩<1 → ¬¬1=1))
(¬¬1=1 → (⟨1⋅0⟩<0 → ¬¬1=1))
(¬¬1=1 → (⟨1⋅0⟩<1 → ¬¬1=1))
(¬¬1=1 → (⟨1⋅1⟩<0 → ¬¬1=1))
(¬¬1=1 → (⟨1⋅1⟩<1 → ¬¬1=1))
(¬¬1=1 → (¬¬0=0 → ¬¬1=1))
(¬¬1=1 → (¬¬0=1 → ¬¬1=1))
(¬¬1=1 → (¬¬1=0 → ¬¬1=1))
(¬¬1=1 → (¬¬1=1 → ¬¬1=1))
(¬¬1=1 → (¬¬0<0 → ¬¬1=1))
(¬¬1=1 → (¬¬0<1 → ¬¬1=1))
(¬¬1=1 → (¬¬1<0 → ¬¬1=1))
(¬¬1=1 → (¬¬1<1 → ¬¬1=1))
(¬¬1=1 → (¬∀x. 0=x → ¬¬1=1))
(¬¬1=1 → (¬∀x. 1=x → ¬¬1=1))
(¬¬1=1 → (¬∀x. x=0 → ¬¬1=1))
(¬¬1=1 → (¬∀x. x=1 → ¬¬1=1))
(¬¬1=1 → (¬∀x. x=x → ¬¬1=1))
(¬¬1=1 → (¬∀x. x=x → ¬¬1=1))
(¬¬1=1 → (¬∀x. 0<x → ¬¬1=1))
(¬¬1=1 → (¬∀x. 1<x → ¬¬1=1))
(¬¬1=1 → (¬∀x. x<0 → ¬¬1=1))
(¬¬1=1 → (¬∀x. x<1 → ¬¬1=1))
(¬¬1=1 → (¬∀x. x<x → ¬¬1=1))
(¬¬1=1 → (¬∀x. x<x → ¬¬1=1))
(¬¬1=1 → (∀y. 0=y → ¬¬1=1))
(¬¬1=1 → (∀y. 1=y → ¬¬1=1))
(¬¬1=1 → (∀y. y=0 → ¬¬1=1))
(¬¬1=1 → (∀y. y=1 → ¬¬1=1))
(¬¬1=1 → (∀y. 0<y → ¬¬1=1))
(¬¬1=1 → (∀y. 1<y → ¬¬1=1))
(¬¬1=1 → (∀y. y<0 → ¬¬1=1))
(¬¬1=1 → (∀y. y<1 → ¬¬1=1))
(¬¬1=1 → (∀x. ¬0=x → ¬¬1=1))
(¬¬1=1 → (∀x. ¬1=x → ¬¬1=1))
(¬¬1=1 → (∀x. ¬x=0 → ¬¬1=1))
(¬¬1=1 → (∀x. ¬x=1 → ¬¬1=1))
(¬¬1=1 → (∀x. ¬x=x → ¬¬1=1))
(¬¬1=1 → (∀x. ¬x=x → ¬¬1=1))
(¬¬1=1 → (∀x. ¬0<x → ¬¬1=1))
(¬¬1=1 → (∀x. ¬1<x → ¬¬1=1))
(¬¬1=1 → (∀x. ¬x<0 → ¬¬1=1))
(¬¬1=1 → (∀x. ¬x<1 → ¬¬1=1))
(¬¬1=1 → (∀x. ¬x<x → ¬¬1=1))
(¬¬1=1 → (∀x. ¬x<x → ¬¬1=1))
(¬¬0<0 → (0=⟨0+0⟩ → ¬¬0<0))
(¬¬0<0 → (0=⟨0+1⟩ → ¬¬0<0))
(¬¬0<0 → (0=⟨1+0⟩ → ¬¬0<0))
(¬¬0<0 → (0=⟨1+1⟩ → ¬¬0<0))
(¬¬0<0 → (0=⟨0⋅0⟩ → ¬¬0<0))
(¬¬0<0 → (0=⟨0⋅1⟩ → ¬¬0<0))
(¬¬0<0 → (0=⟨1⋅0⟩ → ¬¬0<0))
(¬¬0<0 → (0=⟨1⋅1⟩ → ¬¬0<0))
(¬¬0<0 → (1=⟨0+0⟩ → ¬¬0<0))
(¬¬0<0 → (1=⟨0+1⟩ → ¬¬0<0))
(¬¬0<0 → (1=⟨1+0⟩ → ¬¬0<0))
(¬¬0<0 → (1=⟨1+1⟩ → ¬¬0<0))
(¬¬0<0 → (1=⟨0⋅0⟩ → ¬¬0<0))
(¬¬0<0 → (1=⟨0⋅1⟩ → ¬¬0<0))
(¬¬0<0 → (1=⟨1⋅0⟩ → ¬¬0<0))
(¬¬0<0 → (1=⟨1⋅1⟩ → ¬¬0<0))
(¬¬0<0 → (⟨0+0⟩=0 → ¬¬0<0))
(¬¬0<0 → (⟨0+0⟩=1 → ¬¬0<0))
(¬¬0<0 → (⟨0+1⟩=0 → ¬¬0<0))
(¬¬0<0 → (⟨0+1⟩=1 → ¬¬0<0))
(¬¬0<0 → (⟨1+0⟩=0 → ¬¬0<0))
(¬¬0<0 → (⟨1+0⟩=1 → ¬¬0<0))
(¬¬0<0 → (⟨1+1⟩=0 → ¬¬0<0))
(¬¬0<0 → (⟨1+1⟩=1 → ¬¬0<0))
(¬¬0<0 → (⟨0⋅0⟩=0 → ¬¬0<0))
(¬¬0<0 → (⟨0⋅0⟩=1 → ¬¬0<0))
(¬¬0<0 → (⟨0⋅1⟩=0 → ¬¬0<0))
(¬¬0<0 → (⟨0⋅1⟩=1 → ¬¬0<0))
(¬¬0<0 → (⟨1⋅0⟩=0 → ¬¬0<0))
(¬¬0<0 → (⟨1⋅0⟩=1 → ¬¬0<0))
(¬¬0<0 → (⟨1⋅1⟩=0 → ¬¬0<0))
(¬¬0<0 → (⟨1⋅1⟩=1 → ¬¬0<0))
(¬¬0<0 → (0<⟨0+0⟩ → ¬¬0<0))
(¬¬0<0 → (0<⟨0+1⟩ → ¬¬0<0))
(¬¬0<0 → (0<⟨1+0⟩ → ¬¬0<0))
(¬¬0<0 → (0<⟨1+1⟩ → ¬¬0<0))
(¬¬0<0 → (0<⟨0⋅0⟩ → ¬¬0<0))
(¬¬0<0 → (0<⟨0⋅1⟩ → ¬¬0<0))
(¬¬0<0 → (0<⟨1⋅0⟩ → ¬¬0<0))
(¬¬0<0 → (0<⟨1⋅1⟩ → ¬¬0<0))
(¬¬0<0 → (1<⟨0+0⟩ → ¬¬0<0))
(¬¬0<0 → (1<⟨0+1⟩ → ¬¬0<0))
(¬¬0<0 → (1<⟨1+0⟩ → ¬¬0<0))
(¬¬0<0 → (1<⟨1+1⟩ → ¬¬0<0))
(¬¬0<0 → (1<⟨0⋅0⟩ → ¬¬0<0))
(¬¬0<0 → (1<⟨0⋅1⟩ → ¬¬0<0))
(¬¬0<0 → (1<⟨1⋅0⟩ → ¬¬0<0))
(¬¬0<0 → (1<⟨1⋅1⟩ → ¬¬0<0))
(¬¬0<0 → (⟨0+0⟩<0 → ¬¬0<0))
(¬¬0<0 → (⟨0+0⟩<1 → ¬¬0<0))
(¬¬0<0 → (⟨0+1⟩<0 → ¬¬0<0))
(¬¬0<0 → (⟨0+1⟩<1 → ¬¬0<0))
(¬¬0<0 → (⟨1+0⟩<0 → ¬¬0<0))
(¬¬0<0 → (⟨1+0⟩<1 → ¬¬0<0))
(¬¬0<0 → (⟨1+1⟩<0 → ¬¬0<0))
(¬¬0<0 → (⟨1+1⟩<1 → ¬¬0<0))
(¬¬0<0 → (⟨0⋅0⟩<0 → ¬¬0<0))
(¬¬0<0 → (⟨0⋅0⟩<1 → ¬¬0<0))
(¬¬0<0 → (⟨0⋅1⟩<0 → ¬¬0<0))
(¬¬0<0 → (⟨0⋅1⟩<1 → ¬¬0<0))
(¬¬0<0 → (⟨1⋅0⟩<0 → ¬¬0<0))
(¬¬0<0 → (⟨1⋅0⟩<1 → ¬¬0<0))
(¬¬0<0 → (⟨1⋅1⟩<0 → ¬¬0<0))
(¬¬0<0 → (⟨1⋅1⟩<1 → ¬¬0<0))
(¬¬0<0 → (¬¬0=0 → ¬¬0<0))
(¬¬0<0 → (¬¬0=1 → ¬¬0<0))
(¬¬0<0 → (¬¬1=0 → ¬¬0<0))
(¬¬0<0 → (¬¬1=1 → ¬¬0<0))
(¬¬0<0 → (¬¬0<0 → ¬¬0<0))
(¬¬0<0 → (¬¬0<1 → ¬¬0<0))
(¬¬0<0 → (¬¬1<0 → ¬¬0<0))
(¬¬0<0 → (¬¬1<1 → ¬¬0<0))
(¬¬0<0 → (¬∀x. 0=x → ¬¬0<0))
(¬¬0<0 → (¬∀x. 1=x → ¬¬0<0))
(¬¬0<0 → (¬∀x. x=0 → ¬¬0<0))
(¬¬0<0 → (¬∀x. x=1 → ¬¬0<0))
(¬¬0<0 → (¬∀x. x=x → ¬¬0<0))
(¬¬0<0 → (¬∀x. x=x → ¬¬0<0))
(¬¬0<0 → (¬∀x. 0<x → ¬¬0<0))
(¬¬0<0 → (¬∀x. 1<x → ¬¬0<0))
(¬¬0<0 → (¬∀x. x<0 → ¬¬0<0))
(¬¬0<0 → (¬∀x. x<1 → ¬¬0<0))
(¬¬0<0 → (¬∀x. x<x → ¬¬0<0))
(¬¬0<0 → (¬∀x. x<x → ¬¬0<0))
(¬¬0<0 → (∀y. 0=y → ¬¬0<0))
(¬¬0<0 → (∀y. 1=y → ¬¬0<0))
(¬¬0<0 → (∀y. y=0 → ¬¬0<0))
(¬¬0<0 → (∀y. y=1 → ¬¬0<0))
(¬¬0<0 → (∀y. 0<y → ¬¬0<0))
(¬¬0<0 → (∀y. 1<y → ¬¬0<0))
(¬¬0<0 → (∀y. y<0 → ¬¬0<0))
(¬¬0<0 → (∀y. y<1 → ¬¬0<0))
(¬¬0<0 → (∀x. ¬0=x → ¬¬0<0))
(¬¬0<0 → (∀x. ¬1=x → ¬¬0<0))
(¬¬0<0 → (∀x. ¬x=0 → ¬¬0<0))
(¬¬0<0 → (∀x. ¬x=1 → ¬¬0<0))
(¬¬0<0 → (∀x. ¬x=x → ¬¬0<0))
(¬¬0<0 → (∀x. ¬x=x → ¬¬0<0))
(¬¬0<0 → (∀x. ¬0<x → ¬¬0<0))
(¬¬0<0 → (∀x. ¬1<x → ¬¬0<0))
(¬¬0<0 → (∀x. ¬x<0 → ¬¬0<0))
(¬¬0<0 → (∀x. ¬x<1 → ¬¬0<0))
(¬¬0<0 → (∀x. ¬x<x → ¬¬0<0))
(¬¬0<0 → (∀x. ¬x<x → ¬¬0<0))
(¬¬0<1 → (0=⟨0+0⟩ → ¬¬0<1))
(¬¬0<1 → (0=⟨0+1⟩ → ¬¬0<1))
(¬¬0<1 → (0=⟨1+0⟩ → ¬¬0<1))
(¬¬0<1 → (0=⟨1+1⟩ → ¬¬0<1))
(¬¬0<1 → (0=⟨0⋅0⟩ → ¬¬0<1))
(¬¬0<1 → (0=⟨0⋅1⟩ → ¬¬0<1))
(¬¬0<1 → (0=⟨1⋅0⟩ → ¬¬0<1))
(¬¬0<1 → (0=⟨1⋅1⟩ → ¬¬0<1))
(¬¬0<1 → (1=⟨0+0⟩ → ¬¬0<1))
(¬¬0<1 → (1=⟨0+1⟩ → ¬¬0<1))
(¬¬0<1 → (1=⟨1+0⟩ → ¬¬0<1))
(¬¬0<1 → (1=⟨1+1⟩ → ¬¬0<1))
(¬¬0<1 → (1=⟨0⋅0⟩ → ¬¬0<1))
(¬¬0<1 → (1=⟨0⋅1⟩ → ¬¬0<1))
(¬¬0<1 → (1=⟨1⋅0⟩ → ¬¬0<1))
(¬¬0<1 → (1=⟨1⋅1⟩ → ¬¬0<1))
(¬¬0<1 → (⟨0+0⟩=0 → ¬¬0<1))
(¬¬0<1 → (⟨0+0⟩=1 → ¬¬0<1))
(¬¬0<1 → (⟨0+1⟩=0 → ¬¬0<1))
(¬¬0<1 → (⟨0+1⟩=1 → ¬¬0<1))
(¬¬0<1 → (⟨1+0⟩=0 → ¬¬0<1))
(¬¬0<1 → (⟨1+0⟩=1 → ¬¬0<1))
(¬¬0<1 → (⟨1+1⟩=0 → ¬¬0<1))
(¬¬0<1 → (⟨1+1⟩=1 → ¬¬0<1))
(¬¬0<1 → (⟨0⋅0⟩=0 → ¬¬0<1))
(¬¬0<1 → (⟨0⋅0⟩=1 → ¬¬0<1))
(¬¬0<1 → (⟨0⋅1⟩=0 → ¬¬0<1))
(¬¬0<1 → (⟨0⋅1⟩=1 → ¬¬0<1))
(¬¬0<1 → (⟨1⋅0⟩=0 → ¬¬0<1))
(¬¬0<1 → (⟨1⋅0⟩=1 → ¬¬0<1))
(¬¬0<1 → (⟨1⋅1⟩=0 → ¬¬0<1))
(¬¬0<1 → (⟨1⋅1⟩=1 → ¬¬0<1))
(¬¬0<1 → (0<⟨0+0⟩ → ¬¬0<1))
(¬¬0<1 → (0<⟨0+1⟩ → ¬¬0<1))
(¬¬0<1 → (0<⟨1+0⟩ → ¬¬0<1))
(¬¬0<1 → (0<⟨1+1⟩ → ¬¬0<1))
(¬¬0<1 → (0<⟨0⋅0⟩ → ¬¬0<1))
(¬¬0<1 → (0<⟨0⋅1⟩ → ¬¬0<1))
(¬¬0<1 → (0<⟨1⋅0⟩ → ¬¬0<1))
(¬¬0<1 → (0<⟨1⋅1⟩ → ¬¬0<1))
(¬¬0<1 → (1<⟨0+0⟩ → ¬¬0<1))
(¬¬0<1 → (1<⟨0+1⟩ → ¬¬0<1))
(¬¬0<1 → (1<⟨1+0⟩ → ¬¬0<1))
(¬¬0<1 → (1<⟨1+1⟩ → ¬¬0<1))
(¬¬0<1 → (1<⟨0⋅0⟩ → ¬¬0<1))
(¬¬0<1 → (1<⟨0⋅1⟩ → ¬¬0<1))
(¬¬0<1 → (1<⟨1⋅0⟩ → ¬¬0<1))
(¬¬0<1 → (1<⟨1⋅1⟩ → ¬¬0<1))
(¬¬0<1 → (⟨0+0⟩<0 → ¬¬0<1))
(¬¬0<1 → (⟨0+0⟩<1 → ¬¬0<1))
(¬¬0<1 → (⟨0+1⟩<0 → ¬¬0<1))
(¬¬0<1 → (⟨0+1⟩<1 → ¬¬0<1))
(¬¬0<1 → (⟨1+0⟩<0 → ¬¬0<1))
(¬¬0<1 → (⟨1+0⟩<1 → ¬¬0<1))
(¬¬0<1 → (⟨1+1⟩<0 → ¬¬0<1))
(¬¬0<1 → (⟨1+1⟩<1 → ¬¬0<1))
(¬¬0<1 → (⟨0⋅0⟩<0 → ¬¬0<1))
(¬¬0<1 → (⟨0⋅0⟩<1 → ¬¬0<1))
(¬¬0<1 → (⟨0⋅1⟩<0 → ¬¬0<1))
(¬¬0<1 → (⟨0⋅1⟩<1 → ¬¬0<1))
(¬¬0<1 → (⟨1⋅0⟩<0 → ¬¬0<1))
(¬¬0<1 → (⟨1⋅0⟩<1 → ¬¬0<1))
(¬¬0<1 → (⟨1⋅1⟩<0 → ¬¬0<1))
(¬¬0<1 → (⟨1⋅1⟩<1 → ¬¬0<1))
(¬¬0<1 → (¬¬0=0 → ¬¬0<1))
(¬¬0<1 → (¬¬0=1 → ¬¬0<1))
(¬¬0<1 → (¬¬1=0 → ¬¬0<1))
(¬¬0<1 → (¬¬1=1 → ¬¬0<1))
(¬¬0<1 → (¬¬0<0 → ¬¬0<1))
(¬¬0<1 → (¬¬0<1 → ¬¬0<1))
(¬¬0<1 → (¬¬1<0 → ¬¬0<1))
(¬¬0<1 → (¬¬1<1 → ¬¬0<1))
(¬¬0<1 → (¬∀x. 0=x → ¬¬0<1))
(¬¬0<1 → (¬∀x. 1=x → ¬¬0<1))
(¬¬0<1 → (¬∀x. x=0 → ¬¬0<1))
(¬¬0<1 → (¬∀x. x=1 → ¬¬0<1))
(¬¬0<1 → (¬∀x. x=x → ¬¬0<1))
(¬¬0<1 → (¬∀x. x=x → ¬¬0<1))
(¬¬0<1 → (¬∀x. 0<x → ¬¬0<1))
(¬¬0<1 → (¬∀x. 1<x → ¬¬0<1))
(¬¬0<1 → (¬∀x. x<0 → ¬¬0<1))
(¬¬0<1 → (¬∀x. x<1 → ¬¬0<1))
(¬¬0<1 → (¬∀x. x<x → ¬¬0<1))
(¬¬0<1 → (¬∀x. x<x → ¬¬0<1))
(¬¬0<1 → (∀y. 0=y → ¬¬0<1))
(¬¬0<1 → (∀y. 1=y → ¬¬0<1))
(¬¬0<1 → (∀y. y=0 → ¬¬0<1))
(¬¬0<1 → (∀y. y=1 → ¬¬0<1))
(¬¬0<1 → (∀y. 0<y → ¬¬0<1))
(¬¬0<1 → (∀y. 1<y → ¬¬0<1))
(¬¬0<1 → (∀y. y<0 → ¬¬0<1))
(¬¬0<1 → (∀y. y<1 → ¬¬0<1))
(¬¬0<1 → (∀x. ¬0=x → ¬¬0<1))
(¬¬0<1 → (∀x. ¬1=x → ¬¬0<1))
(¬¬0<1 → (∀x. ¬x=0 → ¬¬0<1))
(¬¬0<1 → (∀x. ¬x=1 → ¬¬0<1))
(¬¬0<1 → (∀x. ¬x=x → ¬¬0<1))
(¬¬0<1 → (∀x. ¬x=x → ¬¬0<1))
(¬¬0<1 → (∀x. ¬0<x → ¬¬0<1))
(¬¬0<1 → (∀x. ¬1<x → ¬¬0<1))
(¬¬0<1 → (∀x. ¬x<0 → ¬¬0<1))
(¬¬0<1 → (∀x. ¬x<1 → ¬¬0<1))
(¬¬0<1 → (∀x. ¬x<x → ¬¬0<1))
(¬¬0<1 → (∀x. ¬x<x → ¬¬0<1))
(¬¬1<0 → (0=⟨0+0⟩ → ¬¬1<0))
(¬¬1<0 → (0=⟨0+1⟩ → ¬¬1<0))
(¬¬1<0 → (0=⟨1+0⟩ → ¬¬1<0))
(¬¬1<0 → (0=⟨1+1⟩ → ¬¬1<0))
(¬¬1<0 → (0=⟨0⋅0⟩ → ¬¬1<0))
(¬¬1<0 → (0=⟨0⋅1⟩ → ¬¬1<0))
(¬¬1<0 → (0=⟨1⋅0⟩ → ¬¬1<0))
(¬¬1<0 → (0=⟨1⋅1⟩ → ¬¬1<0))
(¬¬1<0 → (1=⟨0+0⟩ → ¬¬1<0))
(¬¬1<0 → (1=⟨0+1⟩ → ¬¬1<0))
(¬¬1<0 → (1=⟨1+0⟩ → ¬¬1<0))
(¬¬1<0 → (1=⟨1+1⟩ → ¬¬1<0))
(¬¬1<0 → (1=⟨0⋅0⟩ → ¬¬1<0))
(¬¬1<0 → (1=⟨0⋅1⟩ → ¬¬1<0))
(¬¬1<0 → (1=⟨1⋅0⟩ → ¬¬1<0))
(¬¬1<0 → (1=⟨1⋅1⟩ → ¬¬1<0))
(¬¬1<0 → (⟨0+0⟩=0 → ¬¬1<0))
(¬¬1<0 → (⟨0+0⟩=1 → ¬¬1<0))
(¬¬1<0 → (⟨0+1⟩=0 → ¬¬1<0))
(¬¬1<0 → (⟨0+1⟩=1 → ¬¬1<0))
(¬¬1<0 → (⟨1+0⟩=0 → ¬¬1<0))
(¬¬1<0 → (⟨1+0⟩=1 → ¬¬1<0))
(¬¬1<0 → (⟨1+1⟩=0 → ¬¬1<0))
(¬¬1<0 → (⟨1+1⟩=1 → ¬¬1<0))
(¬¬1<0 → (⟨0⋅0⟩=0 → ¬¬1<0))
(¬¬1<0 → (⟨0⋅0⟩=1 → ¬¬1<0))
(¬¬1<0 → (⟨0⋅1⟩=0 → ¬¬1<0))
(¬¬1<0 → (⟨0⋅1⟩=1 → ¬¬1<0))
(¬¬1<0 → (⟨1⋅0⟩=0 → ¬¬1<0))
(¬¬1<0 → (⟨1⋅0⟩=1 → ¬¬1<0))
(¬¬1<0 → (⟨1⋅1⟩=0 → ¬¬1<0))
(¬¬1<0 → (⟨1⋅1⟩=1 → ¬¬1<0))
(¬¬1<0 → (0<⟨0+0⟩ → ¬¬1<0))
(¬¬1<0 → (0<⟨0+1⟩ → ¬¬1<0))
(¬¬1<0 → (0<⟨1+0⟩ → ¬¬1<0))
(¬¬1<0 → (0<⟨1+1⟩ → ¬¬1<0))
(¬¬1<0 → (0<⟨0⋅0⟩ → ¬¬1<0))
(¬¬1<0 → (0<⟨0⋅1⟩ → ¬¬1<0))
(¬¬1<0 → (0<⟨1⋅0⟩ → ¬¬1<0))
(¬¬1<0 → (0<⟨1⋅1⟩ → ¬¬1<0))
(¬¬1<0 → (1<⟨0+0⟩ → ¬¬1<0))
(¬¬1<0 → (1<⟨0+1⟩ → ¬¬1<0))
(¬¬1<0 → (1<⟨1+0⟩ → ¬¬1<0))
(¬¬1<0 → (1<⟨1+1⟩ → ¬¬1<0))
(¬¬1<0 → (1<⟨0⋅0⟩ → ¬¬1<0))
(¬¬1<0 → (1<⟨0⋅1⟩ → ¬¬1<0))
(¬¬1<0 → (1<⟨1⋅0⟩ → ¬¬1<0))
(¬¬1<0 → (1<⟨1⋅1⟩ → ¬¬1<0))
(¬¬1<0 → (⟨0+0⟩<0 → ¬¬1<0))
(¬¬1<0 → (⟨0+0⟩<1 → ¬¬1<0))
(¬¬1<0 → (⟨0+1⟩<0 → ¬¬1<0))
(¬¬1<0 → (⟨0+1⟩<1 → ¬¬1<0))
(¬¬1<0 → (⟨1+0⟩<0 → ¬¬1<0))
(¬¬1<0 → (⟨1+0⟩<1 → ¬¬1<0))
(¬¬1<0 → (⟨1+1⟩<0 → ¬¬1<0))
(¬¬1<0 → (⟨1+1⟩<1 → ¬¬1<0))
(¬¬1<0 → (⟨0⋅0⟩<0 → ¬¬1<0))
(¬¬1<0 → (⟨0⋅0⟩<1 → ¬¬1<0))
(¬¬1<0 → (⟨0⋅1⟩<0 → ¬¬1<0))
(¬¬1<0 → (⟨0⋅1⟩<1 → ¬¬1<0))
(¬¬1<0 → (⟨1⋅0⟩<0 → ¬¬1<0))
(¬¬1<0 → (⟨1⋅0⟩<1 → ¬¬1<0))
(¬¬1<0 → (⟨1⋅1⟩<0 → ¬¬1<0))
(¬¬1<0 → (⟨1⋅1⟩<1 → ¬¬1<0))
(¬¬1<0 → (¬¬0=0 → ¬¬1<0))
(¬¬1<0 → (¬¬0=1 → ¬¬1<0))
(¬¬1<0 → (¬¬1=0 → ¬¬1<0))
(¬¬1<0 → (¬¬1=1 → ¬¬1<0))
(¬¬1<0 → (¬¬0<0 → ¬¬1<0))
(¬¬1<0 → (¬¬0<1 → ¬¬1<0))
(¬¬1<0 → (¬¬1<0 → ¬¬1<0))
(¬¬1<0 → (¬¬1<1 → ¬¬1<0))
(¬¬1<0 → (¬∀x. 0=x → ¬¬1<0))
(¬¬1<0 → (¬∀x. 1=x → ¬¬1<0))
(¬¬1<0 → (¬∀x. x=0 → ¬¬1<0))
(¬¬1<0 → (¬∀x. x=1 → ¬¬1<0))
(¬¬1<0 → (¬∀x. x=x → ¬¬1<0))
(¬¬1<0 → (¬∀x. x=x → ¬¬1<0))
(¬¬1<0 → (¬∀x. 0<x → ¬¬1<0))
(¬¬1<0 → (¬∀x. 1<x → ¬¬1<0))
(¬¬1<0 → (¬∀x. x<0 → ¬¬1<0))
(¬¬1<0 → (¬∀x. x<1 → ¬¬1<0))
(¬¬1<0 → (¬∀x. x<x → ¬¬1<0))
(¬¬1<0 → (¬∀x. x<x → ¬¬1<0))
(¬¬1<0 → (∀y. 0=y → ¬¬1<0))
(¬¬1<0 → (∀y. 1=y → ¬¬1<0))
(¬¬1<0 → (∀y. y=0 → ¬¬1<0))
(¬¬1<0 → (∀y. y=1 → ¬¬1<0))
(¬¬1<0 → (∀y. 0<y → ¬¬1<0))
(¬¬1<0 → (∀y. 1<y → ¬¬1<0))
(¬¬1<0 → (∀y. y<0 → ¬¬1<0))
(¬¬1<0 → (∀y. y<1 → ¬¬1<0))
(¬¬1<0 → (∀x. ¬0=x → ¬¬1<0))
(¬¬1<0 → (∀x. ¬1=x → ¬¬1<0))
(¬¬1<0 → (∀x. ¬x=0 → ¬¬1<0))
(¬¬1<0 → (∀x. ¬x=1 → ¬¬1<0))
(¬¬1<0 → (∀x. ¬x=x → ¬¬1<0))
(¬¬1<0 → (∀x. ¬x=x → ¬¬1<0))
(¬¬1<0 → (∀x. ¬0<x → ¬¬1<0))
(¬¬1<0 → (∀x. ¬1<x → ¬¬1<0))
(¬¬1<0 → (∀x. ¬x<0 → ¬¬1<0))
(¬¬1<0 → (∀x. ¬x<1 → ¬¬1<0))
(¬¬1<0 → (∀x. ¬x<x → ¬¬1<0))
(¬¬1<0 → (∀x. ¬x<x → ¬¬1<0))
(¬¬1<1 → (0=⟨0+0⟩ → ¬¬1<1))
(¬¬1<1 → (0=⟨0+1⟩ → ¬¬1<1))
(¬¬1<1 → (0=⟨1+0⟩ → ¬¬1<1))
(¬¬1<1 → (0=⟨1+1⟩ → ¬¬1<1))
(¬¬1<1 → (0=⟨0⋅0⟩ → ¬¬1<1))
(¬¬1<1 → (0=⟨0⋅1⟩ → ¬¬1<1))
(¬¬1<1 → (0=⟨1⋅0⟩ → ¬¬1<1))
(¬¬1<1 → (0=⟨1⋅1⟩ → ¬¬1<1))
(¬¬1<1 → (1=⟨0+0⟩ → ¬¬1<1))
(¬¬1<1 → (1=⟨0+1⟩ → ¬¬1<1))
(¬¬1<1 → (1=⟨1+0⟩ → ¬¬1<1))
(¬¬1<1 → (1=⟨1+1⟩ → ¬¬1<1))
(¬¬1<1 → (1=⟨0⋅0⟩ → ¬¬1<1))
(¬¬1<1 → (1=⟨0⋅1⟩ → ¬¬1<1))
(¬¬1<1 → (1=⟨1⋅0⟩ → ¬¬1<1))
(¬¬1<1 → (1=⟨1⋅1⟩ → ¬¬1<1))
(¬¬1<1 → (⟨0+0⟩=0 → ¬¬1<1))
(¬¬1<1 → (⟨0+0⟩=1 → ¬¬1<1))
(¬¬1<1 → (⟨0+1⟩=0 → ¬¬1<1))
(¬¬1<1 → (⟨0+1⟩=1 → ¬¬1<1))
(¬¬1<1 → (⟨1+0⟩=0 → ¬¬1<1))
(¬¬1<1 → (⟨1+0⟩=1 → ¬¬1<1))
(¬¬1<1 → (⟨1+1⟩=0 → ¬¬1<1))
(¬¬1<1 → (⟨1+1⟩=1 → ¬¬1<1))
(¬¬1<1 → (⟨0⋅0⟩=0 → ¬¬1<1))
(¬¬1<1 → (⟨0⋅0⟩=1 → ¬¬1<1))
(¬¬1<1 → (⟨0⋅1⟩=0 → ¬¬1<1))
(¬¬1<1 → (⟨0⋅1⟩=1 → ¬¬1<1))
(¬¬1<1 → (⟨1⋅0⟩=0 → ¬¬1<1))
(¬¬1<1 → (⟨1⋅0⟩=1 → ¬¬1<1))
(¬¬1<1 → (⟨1⋅1⟩=0 → ¬¬1<1))
(¬¬1<1 → (⟨1⋅1⟩=1 → ¬¬1<1))
(¬¬1<1 → (0<⟨0+0⟩ → ¬¬1<1))
(¬¬1<1 → (0<⟨0+1⟩ → ¬¬1<1))
(¬¬1<1 → (0<⟨1+0⟩ → ¬¬1<1))
(¬¬1<1 → (0<⟨1+1⟩ → ¬¬1<1))
(¬¬1<1 → (0<⟨0⋅0⟩ → ¬¬1<1))
(¬¬1<1 → (0<⟨0⋅1⟩ → ¬¬1<1))
(¬¬1<1 → (0<⟨1⋅0⟩ → ¬¬1<1))
(¬¬1<1 → (0<⟨1⋅1⟩ → ¬¬1<1))
(¬¬1<1 → (1<⟨0+0⟩ → ¬¬1<1))
(¬¬1<1 → (1<⟨0+1⟩ → ¬¬1<1))
(¬¬1<1 → (1<⟨1+0⟩ → ¬¬1<1))
(¬¬1<1 → (1<⟨1+1⟩ → ¬¬1<1))
(¬¬1<1 → (1<⟨0⋅0⟩ → ¬¬1<1))
(¬¬1<1 → (1<⟨0⋅1⟩ → ¬¬1<1))
(¬¬1<1 → (1<⟨1⋅0⟩ → ¬¬1<1))
(¬¬1<1 → (1<⟨1⋅1⟩ → ¬¬1<1))
(¬¬1<1 → (⟨0+0⟩<0 → ¬¬1<1))
(¬¬1<1 → (⟨0+0⟩<1 → ¬¬1<1))
(¬¬1<1 → (⟨0+1⟩<0 → ¬¬1<1))
(¬¬1<1 → (⟨0+1⟩<1 → ¬¬1<1))
(¬¬1<1 → (⟨1+0⟩<0 → ¬¬1<1))
(¬¬1<1 → (⟨1+0⟩<1 → ¬¬1<1))
(¬¬1<1 → (⟨1+1⟩<0 → ¬¬1<1))
(¬¬1<1 → (⟨1+1⟩<1 → ¬¬1<1))
(¬¬1<1 → (⟨0⋅0⟩<0 → ¬¬1<1))
(¬¬1<1 → (⟨0⋅0⟩<1 → ¬¬1<1))
(¬¬1<1 → (⟨0⋅1⟩<0 → ¬¬1<1))
(¬¬1<1 → (⟨0⋅1⟩<1 → ¬¬1<1))
(¬¬1<1 → (⟨1⋅0⟩<0 → ¬¬1<1))
(¬¬1<1 → (⟨1⋅0⟩<1 → ¬¬1<1))
(¬¬1<1 → (⟨1⋅1⟩<0 → ¬¬1<1))
(¬¬1<1 → (⟨1⋅1⟩<1 → ¬¬1<1))
(¬¬1<1 → (¬¬0=0 → ¬¬1<1))
(¬¬1<1 → (¬¬0=1 → ¬¬1<1))
(¬¬1<1 → (¬¬1=0 → ¬¬1<1))
(¬¬1<1 → (¬¬1=1 → ¬¬1<1))
(¬¬1<1 → (¬¬0<0 → ¬¬1<1))
(¬¬1<1 → (¬¬0<1 → ¬¬1<1))
(¬¬1<1 → (¬¬1<0 → ¬¬1<1))
(¬¬1<1 → (¬¬1<1 → ¬¬1<1))
(¬¬1<1 → (¬∀x. 0=x → ¬¬1<1))
(¬¬1<1 → (¬∀x. 1=x → ¬¬1<1))
(¬¬1<1 → (¬∀x. x=0 → ¬¬1<1))
(¬¬1<1 → (¬∀x. x=1 → ¬¬1<1))
(¬¬1<1 → (¬∀x. x=x → ¬¬1<1))
(¬¬1<1 → (¬∀x. x=x → ¬¬1<1))
(¬¬1<1 → (¬∀x. 0<x → ¬¬1<1))
(¬¬1<1 → (¬∀x. 1<x → ¬¬1<1))
(¬¬1<1 → (¬∀x. x<0 → ¬¬1<1))
(¬¬1<1 → (¬∀x. x<1 → ¬¬1<1))
(¬¬1<1 → (¬∀x. x<x → ¬¬1<1))
(¬¬1<1 → (¬∀x. x<x → ¬¬1<1))
(¬¬1<1 → (∀y. 0=y → ¬¬1<1))
(¬¬1<1 → (∀y. 1=y → ¬¬1<1))
(¬¬1<1 → (∀y. y=0 → ¬¬1<1))
(¬¬1<1 → (∀y. y=1 → ¬¬1<1))
(¬¬1<1 → (∀y. 0<y → ¬¬1<1))
(¬¬1<1 → (∀y. 1<y → ¬¬1<1))
(¬¬1<1 → (∀y. y<0 → ¬¬1<1))
(¬¬1<1 → (∀y. y<1 → ¬¬1<1))
(¬¬1<1 → (∀x. ¬0=x → ¬¬1<1))
(¬¬1<1 → (∀x. ¬1=x → ¬¬1<1))
(¬¬1<1 → (∀x. ¬x=0 → ¬¬1<1))
(¬¬1<1 → (∀x. ¬x=1 → ¬¬1<1))
(¬¬1<1 → (∀x. ¬x=x → ¬¬1<1))
(¬¬1<1 → (∀x. ¬x=x → ¬¬1<1))
(¬¬1<1 → (∀x. ¬0<x → ¬¬1<1))
(¬¬1<1 → (∀x. ¬1<x → ¬¬1<1))
(¬¬1<1 → (∀x. ¬x<0 → ¬¬1<1))
(¬¬1<1 → (∀x. ¬x<1 → ¬¬1<1))
(¬¬1<1 → (∀x. ¬x<x → ¬¬1<1))
(¬¬1<1 → (∀x. ¬x<x → ¬¬1<1))
(¬∀x. 0=x → (0=⟨0+0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (0=⟨0+1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (0=⟨1+0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (0=⟨1+1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (0=⟨0⋅0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (0=⟨0⋅1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (0=⟨1⋅0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (0=⟨1⋅1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1=⟨0+0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1=⟨0+1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1=⟨1+0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1=⟨1+1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1=⟨0⋅0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1=⟨0⋅1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1=⟨1⋅0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1=⟨1⋅1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0+0⟩=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0+0⟩=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0+1⟩=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0+1⟩=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1+0⟩=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1+0⟩=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1+1⟩=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1+1⟩=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0⋅0⟩=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0⋅0⟩=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0⋅1⟩=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0⋅1⟩=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1⋅0⟩=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1⋅0⟩=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1⋅1⟩=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1⋅1⟩=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (0<⟨0+0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (0<⟨0+1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (0<⟨1+0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (0<⟨1+1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (0<⟨0⋅0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (0<⟨0⋅1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (0<⟨1⋅0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (0<⟨1⋅1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1<⟨0+0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1<⟨0+1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1<⟨1+0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1<⟨1+1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1<⟨0⋅0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1<⟨0⋅1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1<⟨1⋅0⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (1<⟨1⋅1⟩ → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0+0⟩<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0+0⟩<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0+1⟩<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0+1⟩<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1+0⟩<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1+0⟩<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1+1⟩<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1+1⟩<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0⋅0⟩<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0⋅0⟩<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0⋅1⟩<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨0⋅1⟩<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1⋅0⟩<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1⋅0⟩<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1⋅1⟩<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (⟨1⋅1⟩<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬¬0=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬¬0=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬¬1=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬¬1=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬¬0<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬¬0<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬¬1<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬¬1<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬∀x. 0=x → ¬∀x. 0=x))
(¬∀x. 0=x → (¬∀x. 1=x → ¬∀x. 0=x))
(¬∀x. 0=x → (¬∀x. x=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬∀x. x=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬∀x. x=x → ¬∀x. 0=x))
(¬∀x. 0=x → (¬∀x. x=x → ¬∀x. 0=x))
(¬∀x. 0=x → (¬∀x. 0<x → ¬∀x. 0=x))
(¬∀x. 0=x → (¬∀x. 1<x → ¬∀x. 0=x))
(¬∀x. 0=x → (¬∀x. x<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬∀x. x<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (¬∀x. x<x → ¬∀x. 0=x))
(¬∀x. 0=x → (¬∀x. x<x → ¬∀x. 0=x))
(¬∀x. 0=x → (∀y. 0=y → ¬∀x. 0=x))
(¬∀x. 0=x → (∀y. 1=y → ¬∀x. 0=x))
(¬∀x. 0=x → (∀y. y=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (∀y. y=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (∀y. 0<y → ¬∀x. 0=x))
(¬∀x. 0=x → (∀y. 1<y → ¬∀x. 0=x))
(¬∀x. 0=x → (∀y. y<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (∀y. y<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. ¬0=x → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. ¬1=x → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. ¬x=0 → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. ¬x=1 → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. ¬x=x → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. ¬x=x → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. ¬0<x → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. ¬1<x → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. ¬x<0 → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. ¬x<1 → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. ¬x<x → ¬∀x. 0=x))
(¬∀x. 0=x → (∀x. ¬x<x → ¬∀x. 0=x))
(¬∀x. 1=x → (0=⟨0+0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (0=⟨0+1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (0=⟨1+0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (0=⟨1+1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (0=⟨0⋅0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (0=⟨0⋅1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (0=⟨1⋅0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (0=⟨1⋅1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1=⟨0+0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1=⟨0+1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1=⟨1+0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1=⟨1+1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1=⟨0⋅0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1=⟨0⋅1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1=⟨1⋅0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1=⟨1⋅1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0+0⟩=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0+0⟩=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0+1⟩=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0+1⟩=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1+0⟩=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1+0⟩=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1+1⟩=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1+1⟩=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0⋅0⟩=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0⋅0⟩=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0⋅1⟩=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0⋅1⟩=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1⋅0⟩=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1⋅0⟩=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1⋅1⟩=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1⋅1⟩=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (0<⟨0+0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (0<⟨0+1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (0<⟨1+0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (0<⟨1+1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (0<⟨0⋅0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (0<⟨0⋅1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (0<⟨1⋅0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (0<⟨1⋅1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1<⟨0+0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1<⟨0+1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1<⟨1+0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1<⟨1+1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1<⟨0⋅0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1<⟨0⋅1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1<⟨1⋅0⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (1<⟨1⋅1⟩ → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0+0⟩<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0+0⟩<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0+1⟩<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0+1⟩<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1+0⟩<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1+0⟩<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1+1⟩<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1+1⟩<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0⋅0⟩<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0⋅0⟩<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0⋅1⟩<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨0⋅1⟩<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1⋅0⟩<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1⋅0⟩<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1⋅1⟩<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (⟨1⋅1⟩<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬¬0=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬¬0=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬¬1=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬¬1=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬¬0<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬¬0<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬¬1<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬¬1<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬∀x. 0=x → ¬∀x. 1=x))
(¬∀x. 1=x → (¬∀x. 1=x → ¬∀x. 1=x))
(¬∀x. 1=x → (¬∀x. x=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬∀x. x=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬∀x. x=x → ¬∀x. 1=x))
(¬∀x. 1=x → (¬∀x. x=x → ¬∀x. 1=x))
(¬∀x. 1=x → (¬∀x. 0<x → ¬∀x. 1=x))
(¬∀x. 1=x → (¬∀x. 1<x → ¬∀x. 1=x))
(¬∀x. 1=x → (¬∀x. x<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬∀x. x<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (¬∀x. x<x → ¬∀x. 1=x))
(¬∀x. 1=x → (¬∀x. x<x → ¬∀x. 1=x))
(¬∀x. 1=x → (∀y. 0=y → ¬∀x. 1=x))
(¬∀x. 1=x → (∀y. 1=y → ¬∀x. 1=x))
(¬∀x. 1=x → (∀y. y=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (∀y. y=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (∀y. 0<y → ¬∀x. 1=x))
(¬∀x. 1=x → (∀y. 1<y → ¬∀x. 1=x))
(¬∀x. 1=x → (∀y. y<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (∀y. y<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. ¬0=x → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. ¬1=x → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. ¬x=0 → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. ¬x=1 → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. ¬x=x → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. ¬x=x → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. ¬0<x → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. ¬1<x → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. ¬x<0 → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. ¬x<1 → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. ¬x<x → ¬∀x. 1=x))
(¬∀x. 1=x → (∀x. ¬x<x → ¬∀x. 1=x))
(¬∀x. x=0 → (0=⟨0+0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (0=⟨0+1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (0=⟨1+0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (0=⟨1+1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (0=⟨0⋅0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (0=⟨0⋅1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (0=⟨1⋅0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (0=⟨1⋅1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1=⟨0+0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1=⟨0+1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1=⟨1+0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1=⟨1+1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1=⟨0⋅0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1=⟨0⋅1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1=⟨1⋅0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1=⟨1⋅1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0+0⟩=0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0+0⟩=1 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0+1⟩=0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0+1⟩=1 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1+0⟩=0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1+0⟩=1 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1+1⟩=0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1+1⟩=1 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0⋅0⟩=0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0⋅0⟩=1 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0⋅1⟩=0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0⋅1⟩=1 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1⋅0⟩=0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1⋅0⟩=1 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1⋅1⟩=0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1⋅1⟩=1 → ¬∀x. x=0))
(¬∀x. x=0 → (0<⟨0+0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (0<⟨0+1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (0<⟨1+0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (0<⟨1+1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (0<⟨0⋅0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (0<⟨0⋅1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (0<⟨1⋅0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (0<⟨1⋅1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1<⟨0+0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1<⟨0+1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1<⟨1+0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1<⟨1+1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1<⟨0⋅0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1<⟨0⋅1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1<⟨1⋅0⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (1<⟨1⋅1⟩ → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0+0⟩<0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0+0⟩<1 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0+1⟩<0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0+1⟩<1 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1+0⟩<0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1+0⟩<1 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1+1⟩<0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1+1⟩<1 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0⋅0⟩<0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0⋅0⟩<1 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0⋅1⟩<0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨0⋅1⟩<1 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1⋅0⟩<0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1⋅0⟩<1 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1⋅1⟩<0 → ¬∀x. x=0))
(¬∀x. x=0 → (⟨1⋅1⟩<1 → ¬∀x. x=0))
(¬∀x. x=0 → (¬¬0=0 → ¬∀x. x=0))
(¬∀x. x=0 → (¬¬0=1 → ¬∀x. x=0))
(¬∀x. x=0 → (¬¬1=0 → ¬∀x. x=0))
(¬∀x. x=0 → (¬¬1=1 → ¬∀x. x=0))
(¬∀x. x=0 → (¬¬0<0 → ¬∀x. x=0))
(¬∀x. x=0 → (¬¬0<1 → ¬∀x. x=0))
(¬∀x. x=0 → (¬¬1<0 → ¬∀x. x=0))
(¬∀x. x=0 → (¬¬1<1 → ¬∀x. x=0))
(¬∀x. x=0 → (¬∀x. 0=x → ¬∀x. x=0))
(¬∀x. x=0 → (¬∀x. 1=x → ¬∀x. x=0))
(¬∀x. x=0 → (¬∀x. x=0 → ¬∀x. x=0))
(¬∀x. x=0 → (¬∀x. x=1 → ¬∀x. x=0))
(¬∀x. x=0 → (¬∀x. x=x → ¬∀x. x=0))
(¬∀x. x=0 → (¬∀x. x=x → ¬∀x. x=0))
(¬∀x. x=0 → (¬∀x. 0<x → ¬∀x. x=0))
(¬∀x. x=0 → (¬∀x. 1<x → ¬∀x. x=0))
(¬∀x. x=0 → (¬∀x. x<0 → ¬∀x. x=0))
(¬∀x. x=0 → (¬∀x. x<1 → ¬∀x. x=0))
(¬∀x. x=0 → (¬∀x. x<x → ¬∀x. x=0))
(¬∀x. x=0 → (¬∀x. x<x → ¬∀x. x=0))
(¬∀x. x=0 → (∀y. 0=y → ¬∀x. x=0))
(¬∀x. x=0 → (∀y. 1=y → ¬∀x. x=0))
(¬∀x. x=0 → (∀y. y=0 → ¬∀x. x=0))
(¬∀x. x=0 → (∀y. y=1 → ¬∀x. x=0))
(¬∀x. x=0 → (∀y. 0<y → ¬∀x. x=0))
(¬∀x. x=0 → (∀y. 1<y → ¬∀x. x=0))
(¬∀x. x=0 → (∀y. y<0 → ¬∀x. x=0))
(¬∀x. x=0 → (∀y. y<1 → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. ¬0=x → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. ¬1=x → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. ¬x=0 → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. ¬x=1 → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. ¬x=x → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. ¬x=x → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. ¬0<x → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. ¬1<x → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. ¬x<0 → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. ¬x<1 → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. ¬x<x → ¬∀x. x=0))
(¬∀x. x=0 → (∀x. ¬x<x → ¬∀x. x=0))
(¬∀x. x=1 → (0=⟨0+0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (0=⟨0+1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (0=⟨1+0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (0=⟨1+1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (0=⟨0⋅0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (0=⟨0⋅1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (0=⟨1⋅0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (0=⟨1⋅1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1=⟨0+0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1=⟨0+1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1=⟨1+0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1=⟨1+1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1=⟨0⋅0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1=⟨0⋅1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1=⟨1⋅0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1=⟨1⋅1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0+0⟩=0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0+0⟩=1 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0+1⟩=0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0+1⟩=1 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1+0⟩=0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1+0⟩=1 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1+1⟩=0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1+1⟩=1 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0⋅0⟩=0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0⋅0⟩=1 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0⋅1⟩=0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0⋅1⟩=1 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1⋅0⟩=0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1⋅0⟩=1 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1⋅1⟩=0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1⋅1⟩=1 → ¬∀x. x=1))
(¬∀x. x=1 → (0<⟨0+0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (0<⟨0+1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (0<⟨1+0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (0<⟨1+1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (0<⟨0⋅0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (0<⟨0⋅1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (0<⟨1⋅0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (0<⟨1⋅1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1<⟨0+0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1<⟨0+1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1<⟨1+0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1<⟨1+1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1<⟨0⋅0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1<⟨0⋅1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1<⟨1⋅0⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (1<⟨1⋅1⟩ → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0+0⟩<0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0+0⟩<1 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0+1⟩<0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0+1⟩<1 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1+0⟩<0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1+0⟩<1 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1+1⟩<0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1+1⟩<1 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0⋅0⟩<0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0⋅0⟩<1 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0⋅1⟩<0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨0⋅1⟩<1 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1⋅0⟩<0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1⋅0⟩<1 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1⋅1⟩<0 → ¬∀x. x=1))
(¬∀x. x=1 → (⟨1⋅1⟩<1 → ¬∀x. x=1))
(¬∀x. x=1 → (¬¬0=0 → ¬∀x. x=1))
(¬∀x. x=1 → (¬¬0=1 → ¬∀x. x=1))
(¬∀x. x=1 → (¬¬1=0 → ¬∀x. x=1))
(¬∀x. x=1 → (¬¬1=1 → ¬∀x. x=1))
(¬∀x. x=1 → (¬¬0<0 → ¬∀x. x=1))
(¬∀x. x=1 → (¬¬0<1 → ¬∀x. x=1))
(¬∀x. x=1 → (¬¬1<0 → ¬∀x. x=1))
(¬∀x. x=1 → (¬¬1<1 → ¬∀x. x=1))
(¬∀x. x=1 → (¬∀x. 0=x → ¬∀x. x=1))
(¬∀x. x=1 → (¬∀x. 1=x → ¬∀x. x=1))
(¬∀x. x=1 → (¬∀x. x=0 → ¬∀x. x=1))
(¬∀x. x=1 → (¬∀x. x=1 → ¬∀x. x=1))
(¬∀x. x=1 → (¬∀x. x=x → ¬∀x. x=1))
(¬∀x. x=1 → (¬∀x. x=x → ¬∀x. x=1))
(¬∀x. x=1 → (¬∀x. 0<x → ¬∀x. x=1))
(¬∀x. x=1 → (¬∀x. 1<x → ¬∀x. x=1))
(¬∀x. x=1 → (¬∀x. x<0 → ¬∀x. x=1))
(¬∀x. x=1 → (¬∀x. x<1 → ¬∀x. x=1))
(¬∀x. x=1 → (¬∀x. x<x → ¬∀x. x=1))
(¬∀x. x=1 → (¬∀x. x<x → ¬∀x. x=1))
(¬∀x. x=1 → (∀y. 0=y → ¬∀x. x=1))
(¬∀x. x=1 → (∀y. 1=y → ¬∀x. x=1))
(¬∀x. x=1 → (∀y. y=0 → ¬∀x. x=1))
(¬∀x. x=1 → (∀y. y=1 → ¬∀x. x=1))
(¬∀x. x=1 → (∀y. 0<y → ¬∀x. x=1))
(¬∀x. x=1 → (∀y. 1<y → ¬∀x. x=1))
(¬∀x. x=1 → (∀y. y<0 → ¬∀x. x=1))
(¬∀x. x=1 → (∀y. y<1 → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. ¬0=x → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. ¬1=x → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. ¬x=0 → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. ¬x=1 → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. ¬x=x → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. ¬x=x → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. ¬0<x → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. ¬1<x → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. ¬x<0 → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. ¬x<1 → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. ¬x<x → ¬∀x. x=1))
(¬∀x. x=1 → (∀x. ¬x<x → ¬∀x. x=1))
(¬∀x. x=x → (0=⟨0+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0=⟨0+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0=⟨1+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0=⟨1+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0=⟨0⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0=⟨0⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0=⟨1⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0=⟨1⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨0+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨0+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨1+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨1+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨0⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨0⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨1⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨1⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+0⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+0⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+1⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+1⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+0⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+0⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+1⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+1⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅0⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅0⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅1⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅1⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅0⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅0⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅1⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅1⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨0+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨0+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨1+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨1+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨0⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨0⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨1⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨1⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨0+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨0+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨1+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨1+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨0⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨0⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨1⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨1⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+0⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+0⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+1⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+1⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+0⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+0⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+1⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+1⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅0⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅0⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅1⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅1⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅0⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅0⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅1⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅1⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬0=0 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬0=1 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬1=0 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬1=1 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬0<0 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬0<1 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬1<0 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬1<1 → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. 0=x → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. 1=x → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x=0 → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x=1 → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x=x → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x=x → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. 0<x → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. 1<x → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x<0 → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x<1 → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x<x → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x<x → ¬∀x. x=x))
(¬∀x. x=x → (∀y. 0=y → ¬∀x. x=x))
(¬∀x. x=x → (∀y. 1=y → ¬∀x. x=x))
(¬∀x. x=x → (∀y. y=0 → ¬∀x. x=x))
(¬∀x. x=x → (∀y. y=1 → ¬∀x. x=x))
(¬∀x. x=x → (∀y. 0<y → ¬∀x. x=x))
(¬∀x. x=x → (∀y. 1<y → ¬∀x. x=x))
(¬∀x. x=x → (∀y. y<0 → ¬∀x. x=x))
(¬∀x. x=x → (∀y. y<1 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬0=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬1=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x=0 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x=1 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬0<x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬1<x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x<0 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x<1 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x<x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x<x → ¬∀x. x=x))
(¬∀x. x=x → (0=⟨0+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0=⟨0+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0=⟨1+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0=⟨1+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0=⟨0⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0=⟨0⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0=⟨1⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0=⟨1⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨0+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨0+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨1+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨1+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨0⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨0⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨1⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1=⟨1⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+0⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+0⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+1⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+1⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+0⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+0⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+1⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+1⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅0⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅0⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅1⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅1⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅0⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅0⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅1⟩=0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅1⟩=1 → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨0+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨0+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨1+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨1+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨0⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨0⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨1⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (0<⟨1⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨0+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨0+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨1+0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨1+1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨0⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨0⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨1⋅0⟩ → ¬∀x. x=x))
(¬∀x. x=x → (1<⟨1⋅1⟩ → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+0⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+0⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+1⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0+1⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+0⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+0⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+1⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1+1⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅0⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅0⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅1⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨0⋅1⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅0⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅0⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅1⟩<0 → ¬∀x. x=x))
(¬∀x. x=x → (⟨1⋅1⟩<1 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬0=0 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬0=1 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬1=0 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬1=1 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬0<0 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬0<1 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬1<0 → ¬∀x. x=x))
(¬∀x. x=x → (¬¬1<1 → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. 0=x → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. 1=x → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x=0 → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x=1 → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x=x → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x=x → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. 0<x → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. 1<x → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x<0 → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x<1 → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x<x → ¬∀x. x=x))
(¬∀x. x=x → (¬∀x. x<x → ¬∀x. x=x))
(¬∀x. x=x → (∀y. 0=y → ¬∀x. x=x))
(¬∀x. x=x → (∀y. 1=y → ¬∀x. x=x))
(¬∀x. x=x → (∀y. y=0 → ¬∀x. x=x))
(¬∀x. x=x → (∀y. y=1 → ¬∀x. x=x))
(¬∀x. x=x → (∀y. 0<y → ¬∀x. x=x))
(¬∀x. x=x → (∀y. 1<y → ¬∀x. x=x))
(¬∀x. x=x → (∀y. y<0 → ¬∀x. x=x))
(¬∀x. x=x → (∀y. y<1 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬0=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬1=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x=0 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x=1 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x=x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬0<x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬1<x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x<0 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x<1 → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x<x → ¬∀x. x=x))
(¬∀x. x=x → (∀x. ¬x<x → ¬∀x. x=x))
(¬∀x. 0<x → (0=⟨0+0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (0=⟨0+1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (0=⟨1+0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (0=⟨1+1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (0=⟨0⋅0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (0=⟨0⋅1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (0=⟨1⋅0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (0=⟨1⋅1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1=⟨0+0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1=⟨0+1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1=⟨1+0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1=⟨1+1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1=⟨0⋅0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1=⟨0⋅1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1=⟨1⋅0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1=⟨1⋅1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0+0⟩=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0+0⟩=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0+1⟩=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0+1⟩=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1+0⟩=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1+0⟩=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1+1⟩=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1+1⟩=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0⋅0⟩=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0⋅0⟩=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0⋅1⟩=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0⋅1⟩=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1⋅0⟩=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1⋅0⟩=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1⋅1⟩=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1⋅1⟩=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (0<⟨0+0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (0<⟨0+1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (0<⟨1+0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (0<⟨1+1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (0<⟨0⋅0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (0<⟨0⋅1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (0<⟨1⋅0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (0<⟨1⋅1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1<⟨0+0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1<⟨0+1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1<⟨1+0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1<⟨1+1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1<⟨0⋅0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1<⟨0⋅1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1<⟨1⋅0⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (1<⟨1⋅1⟩ → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0+0⟩<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0+0⟩<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0+1⟩<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0+1⟩<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1+0⟩<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1+0⟩<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1+1⟩<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1+1⟩<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0⋅0⟩<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0⋅0⟩<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0⋅1⟩<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨0⋅1⟩<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1⋅0⟩<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1⋅0⟩<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1⋅1⟩<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (⟨1⋅1⟩<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬¬0=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬¬0=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬¬1=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬¬1=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬¬0<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬¬0<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬¬1<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬¬1<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬∀x. 0=x → ¬∀x. 0<x))
(¬∀x. 0<x → (¬∀x. 1=x → ¬∀x. 0<x))
(¬∀x. 0<x → (¬∀x. x=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬∀x. x=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬∀x. x=x → ¬∀x. 0<x))
(¬∀x. 0<x → (¬∀x. x=x → ¬∀x. 0<x))
(¬∀x. 0<x → (¬∀x. 0<x → ¬∀x. 0<x))
(¬∀x. 0<x → (¬∀x. 1<x → ¬∀x. 0<x))
(¬∀x. 0<x → (¬∀x. x<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬∀x. x<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (¬∀x. x<x → ¬∀x. 0<x))
(¬∀x. 0<x → (¬∀x. x<x → ¬∀x. 0<x))
(¬∀x. 0<x → (∀y. 0=y → ¬∀x. 0<x))
(¬∀x. 0<x → (∀y. 1=y → ¬∀x. 0<x))
(¬∀x. 0<x → (∀y. y=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (∀y. y=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (∀y. 0<y → ¬∀x. 0<x))
(¬∀x. 0<x → (∀y. 1<y → ¬∀x. 0<x))
(¬∀x. 0<x → (∀y. y<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (∀y. y<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. ¬0=x → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. ¬1=x → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. ¬x=0 → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. ¬x=1 → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. ¬x=x → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. ¬x=x → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. ¬0<x → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. ¬1<x → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. ¬x<0 → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. ¬x<1 → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. ¬x<x → ¬∀x. 0<x))
(¬∀x. 0<x → (∀x. ¬x<x → ¬∀x. 0<x))
(¬∀x. 1<x → (0=⟨0+0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (0=⟨0+1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (0=⟨1+0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (0=⟨1+1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (0=⟨0⋅0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (0=⟨0⋅1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (0=⟨1⋅0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (0=⟨1⋅1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1=⟨0+0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1=⟨0+1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1=⟨1+0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1=⟨1+1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1=⟨0⋅0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1=⟨0⋅1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1=⟨1⋅0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1=⟨1⋅1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0+0⟩=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0+0⟩=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0+1⟩=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0+1⟩=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1+0⟩=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1+0⟩=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1+1⟩=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1+1⟩=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0⋅0⟩=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0⋅0⟩=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0⋅1⟩=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0⋅1⟩=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1⋅0⟩=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1⋅0⟩=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1⋅1⟩=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1⋅1⟩=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (0<⟨0+0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (0<⟨0+1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (0<⟨1+0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (0<⟨1+1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (0<⟨0⋅0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (0<⟨0⋅1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (0<⟨1⋅0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (0<⟨1⋅1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1<⟨0+0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1<⟨0+1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1<⟨1+0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1<⟨1+1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1<⟨0⋅0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1<⟨0⋅1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1<⟨1⋅0⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (1<⟨1⋅1⟩ → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0+0⟩<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0+0⟩<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0+1⟩<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0+1⟩<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1+0⟩<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1+0⟩<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1+1⟩<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1+1⟩<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0⋅0⟩<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0⋅0⟩<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0⋅1⟩<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨0⋅1⟩<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1⋅0⟩<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1⋅0⟩<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1⋅1⟩<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (⟨1⋅1⟩<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬¬0=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬¬0=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬¬1=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬¬1=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬¬0<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬¬0<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬¬1<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬¬1<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬∀x. 0=x → ¬∀x. 1<x))
(¬∀x. 1<x → (¬∀x. 1=x → ¬∀x. 1<x))
(¬∀x. 1<x → (¬∀x. x=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬∀x. x=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬∀x. x=x → ¬∀x. 1<x))
(¬∀x. 1<x → (¬∀x. x=x → ¬∀x. 1<x))
(¬∀x. 1<x → (¬∀x. 0<x → ¬∀x. 1<x))
(¬∀x. 1<x → (¬∀x. 1<x → ¬∀x. 1<x))
(¬∀x. 1<x → (¬∀x. x<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬∀x. x<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (¬∀x. x<x → ¬∀x. 1<x))
(¬∀x. 1<x → (¬∀x. x<x → ¬∀x. 1<x))
(¬∀x. 1<x → (∀y. 0=y → ¬∀x. 1<x))
(¬∀x. 1<x → (∀y. 1=y → ¬∀x. 1<x))
(¬∀x. 1<x → (∀y. y=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (∀y. y=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (∀y. 0<y → ¬∀x. 1<x))
(¬∀x. 1<x → (∀y. 1<y → ¬∀x. 1<x))
(¬∀x. 1<x → (∀y. y<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (∀y. y<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. ¬0=x → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. ¬1=x → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. ¬x=0 → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. ¬x=1 → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. ¬x=x → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. ¬x=x → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. ¬0<x → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. ¬1<x → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. ¬x<0 → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. ¬x<1 → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. ¬x<x → ¬∀x. 1<x))
(¬∀x. 1<x → (∀x. ¬x<x → ¬∀x. 1<x))
(¬∀x. x<0 → (0=⟨0+0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (0=⟨0+1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (0=⟨1+0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (0=⟨1+1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (0=⟨0⋅0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (0=⟨0⋅1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (0=⟨1⋅0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (0=⟨1⋅1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1=⟨0+0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1=⟨0+1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1=⟨1+0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1=⟨1+1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1=⟨0⋅0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1=⟨0⋅1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1=⟨1⋅0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1=⟨1⋅1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0+0⟩=0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0+0⟩=1 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0+1⟩=0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0+1⟩=1 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1+0⟩=0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1+0⟩=1 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1+1⟩=0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1+1⟩=1 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0⋅0⟩=0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0⋅0⟩=1 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0⋅1⟩=0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0⋅1⟩=1 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1⋅0⟩=0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1⋅0⟩=1 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1⋅1⟩=0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1⋅1⟩=1 → ¬∀x. x<0))
(¬∀x. x<0 → (0<⟨0+0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (0<⟨0+1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (0<⟨1+0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (0<⟨1+1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (0<⟨0⋅0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (0<⟨0⋅1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (0<⟨1⋅0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (0<⟨1⋅1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1<⟨0+0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1<⟨0+1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1<⟨1+0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1<⟨1+1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1<⟨0⋅0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1<⟨0⋅1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1<⟨1⋅0⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (1<⟨1⋅1⟩ → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0+0⟩<0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0+0⟩<1 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0+1⟩<0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0+1⟩<1 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1+0⟩<0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1+0⟩<1 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1+1⟩<0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1+1⟩<1 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0⋅0⟩<0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0⋅0⟩<1 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0⋅1⟩<0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨0⋅1⟩<1 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1⋅0⟩<0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1⋅0⟩<1 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1⋅1⟩<0 → ¬∀x. x<0))
(¬∀x. x<0 → (⟨1⋅1⟩<1 → ¬∀x. x<0))
(¬∀x. x<0 → (¬¬0=0 → ¬∀x. x<0))
(¬∀x. x<0 → (¬¬0=1 → ¬∀x. x<0))
(¬∀x. x<0 → (¬¬1=0 → ¬∀x. x<0))
(¬∀x. x<0 → (¬¬1=1 → ¬∀x. x<0))
(¬∀x. x<0 → (¬¬0<0 → ¬∀x. x<0))
(¬∀x. x<0 → (¬¬0<1 → ¬∀x. x<0))
(¬∀x. x<0 → (¬¬1<0 → ¬∀x. x<0))
(¬∀x. x<0 → (¬¬1<1 → ¬∀x. x<0))
(¬∀x. x<0 → (¬∀x. 0=x → ¬∀x. x<0))
(¬∀x. x<0 → (¬∀x. 1=x → ¬∀x. x<0))
(¬∀x. x<0 → (¬∀x. x=0 → ¬∀x. x<0))
(¬∀x. x<0 → (¬∀x. x=1 → ¬∀x. x<0))
(¬∀x. x<0 → (¬∀x. x=x → ¬∀x. x<0))
(¬∀x. x<0 → (¬∀x. x=x → ¬∀x. x<0))
(¬∀x. x<0 → (¬∀x. 0<x → ¬∀x. x<0))
(¬∀x. x<0 → (¬∀x. 1<x → ¬∀x. x<0))
(¬∀x. x<0 → (¬∀x. x<0 → ¬∀x. x<0))
(¬∀x. x<0 → (¬∀x. x<1 → ¬∀x. x<0))
(¬∀x. x<0 → (¬∀x. x<x → ¬∀x. x<0))
(¬∀x. x<0 → (¬∀x. x<x → ¬∀x. x<0))
(¬∀x. x<0 → (∀y. 0=y → ¬∀x. x<0))
(¬∀x. x<0 → (∀y. 1=y → ¬∀x. x<0))
(¬∀x. x<0 → (∀y. y=0 → ¬∀x. x<0))
(¬∀x. x<0 → (∀y. y=1 → ¬∀x. x<0))
(¬∀x. x<0 → (∀y. 0<y → ¬∀x. x<0))
(¬∀x. x<0 → (∀y. 1<y → ¬∀x. x<0))
(¬∀x. x<0 → (∀y. y<0 → ¬∀x. x<0))
(¬∀x. x<0 → (∀y. y<1 → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. ¬0=x → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. ¬1=x → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. ¬x=0 → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. ¬x=1 → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. ¬x=x → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. ¬x=x → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. ¬0<x → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. ¬1<x → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. ¬x<0 → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. ¬x<1 → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. ¬x<x → ¬∀x. x<0))
(¬∀x. x<0 → (∀x. ¬x<x → ¬∀x. x<0))
(¬∀x. x<1 → (0=⟨0+0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (0=⟨0+1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (0=⟨1+0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (0=⟨1+1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (0=⟨0⋅0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (0=⟨0⋅1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (0=⟨1⋅0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (0=⟨1⋅1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1=⟨0+0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1=⟨0+1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1=⟨1+0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1=⟨1+1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1=⟨0⋅0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1=⟨0⋅1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1=⟨1⋅0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1=⟨1⋅1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0+0⟩=0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0+0⟩=1 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0+1⟩=0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0+1⟩=1 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1+0⟩=0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1+0⟩=1 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1+1⟩=0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1+1⟩=1 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0⋅0⟩=0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0⋅0⟩=1 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0⋅1⟩=0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0⋅1⟩=1 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1⋅0⟩=0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1⋅0⟩=1 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1⋅1⟩=0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1⋅1⟩=1 → ¬∀x. x<1))
(¬∀x. x<1 → (0<⟨0+0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (0<⟨0+1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (0<⟨1+0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (0<⟨1+1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (0<⟨0⋅0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (0<⟨0⋅1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (0<⟨1⋅0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (0<⟨1⋅1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1<⟨0+0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1<⟨0+1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1<⟨1+0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1<⟨1+1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1<⟨0⋅0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1<⟨0⋅1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1<⟨1⋅0⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (1<⟨1⋅1⟩ → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0+0⟩<0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0+0⟩<1 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0+1⟩<0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0+1⟩<1 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1+0⟩<0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1+0⟩<1 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1+1⟩<0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1+1⟩<1 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0⋅0⟩<0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0⋅0⟩<1 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0⋅1⟩<0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨0⋅1⟩<1 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1⋅0⟩<0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1⋅0⟩<1 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1⋅1⟩<0 → ¬∀x. x<1))
(¬∀x. x<1 → (⟨1⋅1⟩<1 → ¬∀x. x<1))
(¬∀x. x<1 → (¬¬0=0 → ¬∀x. x<1))
(¬∀x. x<1 → (¬¬0=1 → ¬∀x. x<1))
(¬∀x. x<1 → (¬¬1=0 → ¬∀x. x<1))
(¬∀x. x<1 → (¬¬1=1 → ¬∀x. x<1))
(¬∀x. x<1 → (¬¬0<0 → ¬∀x. x<1))
(¬∀x. x<1 → (¬¬0<1 → ¬∀x. x<1))
(¬∀x. x<1 → (¬¬1<0 → ¬∀x. x<1))
(¬∀x. x<1 → (¬¬1<1 → ¬∀x. x<1))
(¬∀x. x<1 → (¬∀x. 0=x → ¬∀x. x<1))
(¬∀x. x<1 → (¬∀x. 1=x → ¬∀x. x<1))
(¬∀x. x<1 → (¬∀x. x=0 → ¬∀x. x<1))
(¬∀x. x<1 → (¬∀x. x=1 → ¬∀x. x<1))
(¬∀x. x<1 → (¬∀x. x=x → ¬∀x. x<1))
(¬∀x. x<1 → (¬∀x. x=x → ¬∀x. x<1))
(¬∀x. x<1 → (¬∀x. 0<x → ¬∀x. x<1))
(¬∀x. x<1 → (¬∀x. 1<x → ¬∀x. x<1))
(¬∀x. x<1 → (¬∀x. x<0 → ¬∀x. x<1))
(¬∀x. x<1 → (¬∀x. x<1 → ¬∀x. x<1))
(¬∀x. x<1 → (¬∀x. x<x → ¬∀x. x<1))
(¬∀x. x<1 → (¬∀x. x<x → ¬∀x. x<1))
(¬∀x. x<1 → (∀y. 0=y → ¬∀x. x<1))
(¬∀x. x<1 → (∀y. 1=y → ¬∀x. x<1))
(¬∀x. x<1 → (∀y. y=0 → ¬∀x. x<1))
(¬∀x. x<1 → (∀y. y=1 → ¬∀x. x<1))
(¬∀x. x<1 → (∀y. 0<y → ¬∀x. x<1))
(¬∀x. x<1 → (∀y. 1<y → ¬∀x. x<1))
(¬∀x. x<1 → (∀y. y<0 → ¬∀x. x<1))
(¬∀x. x<1 → (∀y. y<1 → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. ¬0=x → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. ¬1=x → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. ¬x=0 → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. ¬x=1 → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. ¬x=x → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. ¬x=x → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. ¬0<x → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. ¬1<x → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. ¬x<0 → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. ¬x<1 → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. ¬x<x → ¬∀x. x<1))
(¬∀x. x<1 → (∀x. ¬x<x → ¬∀x. x<1))
(¬∀x. x<x → (0=⟨0+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0=⟨0+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0=⟨1+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0=⟨1+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0=⟨0⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0=⟨0⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0=⟨1⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0=⟨1⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨0+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨0+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨1+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨1+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨0⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨0⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨1⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨1⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+0⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+0⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+1⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+1⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+0⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+0⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+1⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+1⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅0⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅0⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅1⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅1⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅0⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅0⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅1⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅1⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨0+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨0+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨1+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨1+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨0⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨0⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨1⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨1⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨0+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨0+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨1+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨1+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨0⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨0⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨1⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨1⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+0⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+0⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+1⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+1⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+0⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+0⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+1⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+1⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅0⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅0⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅1⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅1⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅0⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅0⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅1⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅1⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬0=0 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬0=1 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬1=0 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬1=1 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬0<0 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬0<1 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬1<0 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬1<1 → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. 0=x → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. 1=x → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x=0 → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x=1 → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x=x → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x=x → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. 0<x → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. 1<x → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x<0 → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x<1 → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x<x → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x<x → ¬∀x. x<x))
(¬∀x. x<x → (∀y. 0=y → ¬∀x. x<x))
(¬∀x. x<x → (∀y. 1=y → ¬∀x. x<x))
(¬∀x. x<x → (∀y. y=0 → ¬∀x. x<x))
(¬∀x. x<x → (∀y. y=1 → ¬∀x. x<x))
(¬∀x. x<x → (∀y. 0<y → ¬∀x. x<x))
(¬∀x. x<x → (∀y. 1<y → ¬∀x. x<x))
(¬∀x. x<x → (∀y. y<0 → ¬∀x. x<x))
(¬∀x. x<x → (∀y. y<1 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬0=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬1=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x=0 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x=1 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬0<x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬1<x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x<0 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x<1 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x<x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x<x → ¬∀x. x<x))
(¬∀x. x<x → (0=⟨0+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0=⟨0+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0=⟨1+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0=⟨1+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0=⟨0⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0=⟨0⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0=⟨1⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0=⟨1⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨0+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨0+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨1+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨1+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨0⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨0⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨1⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1=⟨1⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+0⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+0⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+1⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+1⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+0⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+0⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+1⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+1⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅0⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅0⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅1⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅1⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅0⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅0⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅1⟩=0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅1⟩=1 → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨0+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨0+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨1+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨1+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨0⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨0⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨1⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (0<⟨1⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨0+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨0+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨1+0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨1+1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨0⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨0⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨1⋅0⟩ → ¬∀x. x<x))
(¬∀x. x<x → (1<⟨1⋅1⟩ → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+0⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+0⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+1⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0+1⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+0⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+0⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+1⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1+1⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅0⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅0⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅1⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨0⋅1⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅0⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅0⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅1⟩<0 → ¬∀x. x<x))
(¬∀x. x<x → (⟨1⋅1⟩<1 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬0=0 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬0=1 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬1=0 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬1=1 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬0<0 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬0<1 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬1<0 → ¬∀x. x<x))
(¬∀x. x<x → (¬¬1<1 → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. 0=x → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. 1=x → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x=0 → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x=1 → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x=x → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x=x → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. 0<x → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. 1<x → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x<0 → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x<1 → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x<x → ¬∀x. x<x))
(¬∀x. x<x → (¬∀x. x<x → ¬∀x. x<x))
(¬∀x. x<x → (∀y. 0=y → ¬∀x. x<x))
(¬∀x. x<x → (∀y. 1=y → ¬∀x. x<x))
(¬∀x. x<x → (∀y. y=0 → ¬∀x. x<x))
(¬∀x. x<x → (∀y. y=1 → ¬∀x. x<x))
(¬∀x. x<x → (∀y. 0<y → ¬∀x. x<x))
(¬∀x. x<x → (∀y. 1<y → ¬∀x. x<x))
(¬∀x. x<x → (∀y. y<0 → ¬∀x. x<x))
(¬∀x. x<x → (∀y. y<1 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬0=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬1=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x=0 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x=1 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x=x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬0<x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬1<x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x<0 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x<1 → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x<x → ¬∀x. x<x))
(¬∀x. x<x → (∀x. ¬x<x → ¬∀x. x<x))
(∀y. 0=y → (0=⟨0+0⟩ → ∀y. 0=y))
(∀y. 0=y → (0=⟨0+1⟩ → ∀y. 0=y))
(∀y. 0=y → (0=⟨1+0⟩ → ∀y. 0=y))
(∀y. 0=y → (0=⟨1+1⟩ → ∀y. 0=y))
(∀y. 0=y → (0=⟨0⋅0⟩ → ∀y. 0=y))
(∀y. 0=y → (0=⟨0⋅1⟩ → ∀y. 0=y))
(∀y. 0=y → (0=⟨1⋅0⟩ → ∀y. 0=y))
(∀y. 0=y → (0=⟨1⋅1⟩ → ∀y. 0=y))
(∀y. 0=y → (1=⟨0+0⟩ → ∀y. 0=y))
(∀y. 0=y → (1=⟨0+1⟩ → ∀y. 0=y))
(∀y. 0=y → (1=⟨1+0⟩ → ∀y. 0=y))
(∀y. 0=y → (1=⟨1+1⟩ → ∀y. 0=y))
(∀y. 0=y → (1=⟨0⋅0⟩ → ∀y. 0=y))
(∀y. 0=y → (1=⟨0⋅1⟩ → ∀y. 0=y))
(∀y. 0=y → (1=⟨1⋅0⟩ → ∀y. 0=y))
(∀y. 0=y → (1=⟨1⋅1⟩ → ∀y. 0=y))
(∀y. 0=y → (⟨0+0⟩=0 → ∀y. 0=y))
(∀y. 0=y → (⟨0+0⟩=1 → ∀y. 0=y))
(∀y. 0=y → (⟨0+1⟩=0 → ∀y. 0=y))
(∀y. 0=y → (⟨0+1⟩=1 → ∀y. 0=y))
(∀y. 0=y → (⟨1+0⟩=0 → ∀y. 0=y))
(∀y. 0=y → (⟨1+0⟩=1 → ∀y. 0=y))
(∀y. 0=y → (⟨1+1⟩=0 → ∀y. 0=y))
(∀y. 0=y → (⟨1+1⟩=1 → ∀y. 0=y))
(∀y. 0=y → (⟨0⋅0⟩=0 → ∀y. 0=y))
(∀y. 0=y → (⟨0⋅0⟩=1 → ∀y. 0=y))
(∀y. 0=y → (⟨0⋅1⟩=0 → ∀y. 0=y))
(∀y. 0=y → (⟨0⋅1⟩=1 → ∀y. 0=y))
(∀y. 0=y → (⟨1⋅0⟩=0 → ∀y. 0=y))
(∀y. 0=y → (⟨1⋅0⟩=1 → ∀y. 0=y))
(∀y. 0=y → (⟨1⋅1⟩=0 → ∀y. 0=y))
(∀y. 0=y → (⟨1⋅1⟩=1 → ∀y. 0=y))
(∀y. 0=y → (0<⟨0+0⟩ → ∀y. 0=y))
(∀y. 0=y → (0<⟨0+1⟩ → ∀y. 0=y))
(∀y. 0=y → (0<⟨1+0⟩ → ∀y. 0=y))
(∀y. 0=y → (0<⟨1+1⟩ → ∀y. 0=y))
(∀y. 0=y → (0<⟨0⋅0⟩ → ∀y. 0=y))
(∀y. 0=y → (0<⟨0⋅1⟩ → ∀y. 0=y))
(∀y. 0=y → (0<⟨1⋅0⟩ → ∀y. 0=y))
(∀y. 0=y → (0<⟨1⋅1⟩ → ∀y. 0=y))
(∀y. 0=y → (1<⟨0+0⟩ → ∀y. 0=y))
(∀y. 0=y → (1<⟨0+1⟩ → ∀y. 0=y))
(∀y. 0=y → (1<⟨1+0⟩ → ∀y. 0=y))
(∀y. 0=y → (1<⟨1+1⟩ → ∀y. 0=y))
(∀y. 0=y → (1<⟨0⋅0⟩ → ∀y. 0=y))
(∀y. 0=y → (1<⟨0⋅1⟩ → ∀y. 0=y))
(∀y. 0=y → (1<⟨1⋅0⟩ → ∀y. 0=y))
(∀y. 0=y → (1<⟨1⋅1⟩ → ∀y. 0=y))
(∀y. 0=y → (⟨0+0⟩<0 → ∀y. 0=y))
(∀y. 0=y → (⟨0+0⟩<1 → ∀y. 0=y))
(∀y. 0=y → (⟨0+1⟩<0 → ∀y. 0=y))
(∀y. 0=y → (⟨0+1⟩<1 → ∀y. 0=y))
(∀y. 0=y → (⟨1+0⟩<0 → ∀y. 0=y))
(∀y. 0=y → (⟨1+0⟩<1 → ∀y. 0=y))
(∀y. 0=y → (⟨1+1⟩<0 → ∀y. 0=y))
(∀y. 0=y → (⟨1+1⟩<1 → ∀y. 0=y))
(∀y. 0=y → (⟨0⋅0⟩<0 → ∀y. 0=y))
(∀y. 0=y → (⟨0⋅0⟩<1 → ∀y. 0=y))
(∀y. 0=y → (⟨0⋅1⟩<0 → ∀y. 0=y))
(∀y. 0=y → (⟨0⋅1⟩<1 → ∀y. 0=y))
(∀y. 0=y → (⟨1⋅0⟩<0 → ∀y. 0=y))
(∀y. 0=y → (⟨1⋅0⟩<1 → ∀y. 0=y))
(∀y. 0=y → (⟨1⋅1⟩<0 → ∀y. 0=y))
(∀y. 0=y → (⟨1⋅1⟩<1 → ∀y. 0=y))
(∀y. 0=y → (¬¬0=0 → ∀y. 0=y))
(∀y. 0=y → (¬¬0=1 → ∀y. 0=y))
(∀y. 0=y → (¬¬1=0 → ∀y. 0=y))
(∀y. 0=y → (¬¬1=1 → ∀y. 0=y))
(∀y. 0=y → (¬¬0<0 → ∀y. 0=y))
(∀y. 0=y → (¬¬0<1 → ∀y. 0=y))
(∀y. 0=y → (¬¬1<0 → ∀y. 0=y))
(∀y. 0=y → (¬¬1<1 → ∀y. 0=y))
(∀y. 0=y → (¬∀x. 0=x → ∀y. 0=y))
(∀y. 0=y → (¬∀x. 1=x → ∀y. 0=y))
(∀y. 0=y → (¬∀x. x=0 → ∀y. 0=y))
(∀y. 0=y → (¬∀x. x=1 → ∀y. 0=y))
(∀y. 0=y → (¬∀x. x=x → ∀y. 0=y))
(∀y. 0=y → (¬∀x. x=x → ∀y. 0=y))
(∀y. 0=y → (¬∀x. 0<x → ∀y. 0=y))
(∀y. 0=y → (¬∀x. 1<x → ∀y. 0=y))
(∀y. 0=y → (¬∀x. x<0 → ∀y. 0=y))
(∀y. 0=y → (¬∀x. x<1 → ∀y. 0=y))
(∀y. 0=y → (¬∀x. x<x → ∀y. 0=y))
(∀y. 0=y → (¬∀x. x<x → ∀y. 0=y))
(∀y. 0=y → (∀y. 0=y → ∀y. 0=y))
(∀y. 0=y → (∀y. 1=y → ∀y. 0=y))
(∀y. 0=y → (∀y. y=0 → ∀y. 0=y))
(∀y. 0=y → (∀y. y=1 → ∀y. 0=y))
(∀y. 0=y → (∀y. 0<y → ∀y. 0=y))
(∀y. 0=y → (∀y. 1<y → ∀y. 0=y))
(∀y. 0=y → (∀y. y<0 → ∀y. 0=y))
(∀y. 0=y → (∀y. y<1 → ∀y. 0=y))
(∀y. 0=y → (∀x. ¬0=x → ∀y. 0=y))
(∀y. 0=y → (∀x. ¬1=x → ∀y. 0=y))
(∀y. 0=y → (∀x. ¬x=0 → ∀y. 0=y))
(∀y. 0=y → (∀x. ¬x=1 → ∀y. 0=y))
(∀y. 0=y → (∀x. ¬x=x → ∀y. 0=y))
(∀y. 0=y → (∀x. ¬x=x → ∀y. 0=y))
(∀y. 0=y → (∀x. ¬0<x → ∀y. 0=y))
(∀y. 0=y → (∀x. ¬1<x → ∀y. 0=y))
(∀y. 0=y → (∀x. ¬x<0 → ∀y. 0=y))
(∀y. 0=y → (∀x. ¬x<1 → ∀y. 0=y))
(∀y. 0=y → (∀x. ¬x<x → ∀y. 0=y))
(∀y. 0=y → (∀x. ¬x<x → ∀y. 0=y))
(∀y. 1=y → (0=⟨0+0⟩ → ∀y. 1=y))
(∀y. 1=y → (0=⟨0+1⟩ → ∀y. 1=y))
(∀y. 1=y → (0=⟨1+0⟩ → ∀y. 1=y))
(∀y. 1=y → (0=⟨1+1⟩ → ∀y. 1=y))
(∀y. 1=y → (0=⟨0⋅0⟩ → ∀y. 1=y))
(∀y. 1=y → (0=⟨0⋅1⟩ → ∀y. 1=y))
(∀y. 1=y → (0=⟨1⋅0⟩ → ∀y. 1=y))
(∀y. 1=y → (0=⟨1⋅1⟩ → ∀y. 1=y))
(∀y. 1=y → (1=⟨0+0⟩ → ∀y. 1=y))
(∀y. 1=y → (1=⟨0+1⟩ → ∀y. 1=y))
(∀y. 1=y → (1=⟨1+0⟩ → ∀y. 1=y))
(∀y. 1=y → (1=⟨1+1⟩ → ∀y. 1=y))
(∀y. 1=y → (1=⟨0⋅0⟩ → ∀y. 1=y))
(∀y. 1=y → (1=⟨0⋅1⟩ → ∀y. 1=y))
(∀y. 1=y → (1=⟨1⋅0⟩ → ∀y. 1=y))
(∀y. 1=y → (1=⟨1⋅1⟩ → ∀y. 1=y))
(∀y. 1=y → (⟨0+0⟩=0 → ∀y. 1=y))
(∀y. 1=y → (⟨0+0⟩=1 → ∀y. 1=y))
(∀y. 1=y → (⟨0+1⟩=0 → ∀y. 1=y))
(∀y. 1=y → (⟨0+1⟩=1 → ∀y. 1=y))
(∀y. 1=y → (⟨1+0⟩=0 → ∀y. 1=y))
(∀y. 1=y → (⟨1+0⟩=1 → ∀y. 1=y))
(∀y. 1=y → (⟨1+1⟩=0 → ∀y. 1=y))
(∀y. 1=y → (⟨1+1⟩=1 → ∀y. 1=y))
(∀y. 1=y → (⟨0⋅0⟩=0 → ∀y. 1=y))
(∀y. 1=y → (⟨0⋅0⟩=1 → ∀y. 1=y))
(∀y. 1=y → (⟨0⋅1⟩=0 → ∀y. 1=y))
(∀y. 1=y → (⟨0⋅1⟩=1 → ∀y. 1=y))
(∀y. 1=y → (⟨1⋅0⟩=0 → ∀y. 1=y))
(∀y. 1=y → (⟨1⋅0⟩=1 → ∀y. 1=y))
(∀y. 1=y → (⟨1⋅1⟩=0 → ∀y. 1=y))
(∀y. 1=y → (⟨1⋅1⟩=1 → ∀y. 1=y))
(∀y. 1=y → (0<⟨0+0⟩ → ∀y. 1=y))
(∀y. 1=y → (0<⟨0+1⟩ → ∀y. 1=y))
(∀y. 1=y → (0<⟨1+0⟩ → ∀y. 1=y))
(∀y. 1=y → (0<⟨1+1⟩ → ∀y. 1=y))
(∀y. 1=y → (0<⟨0⋅0⟩ → ∀y. 1=y))
(∀y. 1=y → (0<⟨0⋅1⟩ → ∀y. 1=y))
(∀y. 1=y → (0<⟨1⋅0⟩ → ∀y. 1=y))
(∀y. 1=y → (0<⟨1⋅1⟩ → ∀y. 1=y))
(∀y. 1=y → (1<⟨0+0⟩ → ∀y. 1=y))
(∀y. 1=y → (1<⟨0+1⟩ → ∀y. 1=y))
(∀y. 1=y → (1<⟨1+0⟩ → ∀y. 1=y))
(∀y. 1=y → (1<⟨1+1⟩ → ∀y. 1=y))
(∀y. 1=y → (1<⟨0⋅0⟩ → ∀y. 1=y))
(∀y. 1=y → (1<⟨0⋅1⟩ → ∀y. 1=y))
(∀y. 1=y → (1<⟨1⋅0⟩ → ∀y. 1=y))
(∀y. 1=y → (1<⟨1⋅1⟩ → ∀y. 1=y))
(∀y. 1=y → (⟨0+0⟩<0 → ∀y. 1=y))
(∀y. 1=y → (⟨0+0⟩<1 → ∀y. 1=y))
(∀y. 1=y → (⟨0+1⟩<0 → ∀y. 1=y))
(∀y. 1=y → (⟨0+1⟩<1 → ∀y. 1=y))
(∀y. 1=y → (⟨1+0⟩<0 → ∀y. 1=y))
(∀y. 1=y → (⟨1+0⟩<1 → ∀y. 1=y))
(∀y. 1=y → (⟨1+1⟩<0 → ∀y. 1=y))
(∀y. 1=y → (⟨1+1⟩<1 → ∀y. 1=y))
(∀y. 1=y → (⟨0⋅0⟩<0 → ∀y. 1=y))
(∀y. 1=y → (⟨0⋅0⟩<1 → ∀y. 1=y))
(∀y. 1=y → (⟨0⋅1⟩<0 → ∀y. 1=y))
(∀y. 1=y → (⟨0⋅1⟩<1 → ∀y. 1=y))
(∀y. 1=y → (⟨1⋅0⟩<0 → ∀y. 1=y))
(∀y. 1=y → (⟨1⋅0⟩<1 → ∀y. 1=y))
(∀y. 1=y → (⟨1⋅1⟩<0 → ∀y. 1=y))
(∀y. 1=y → (⟨1⋅1⟩<1 → ∀y. 1=y))
(∀y. 1=y → (¬¬0=0 → ∀y. 1=y))
(∀y. 1=y → (¬¬0=1 → ∀y. 1=y))
(∀y. 1=y → (¬¬1=0 → ∀y. 1=y))
(∀y. 1=y → (¬¬1=1 → ∀y. 1=y))
(∀y. 1=y → (¬¬0<0 → ∀y. 1=y))
(∀y. 1=y → (¬¬0<1 → ∀y. 1=y))
(∀y. 1=y → (¬¬1<0 → ∀y. 1=y))
(∀y. 1=y → (¬¬1<1 → ∀y. 1=y))
(∀y. 1=y → (¬∀x. 0=x → ∀y. 1=y))
(∀y. 1=y → (¬∀x. 1=x → ∀y. 1=y))
(∀y. 1=y → (¬∀x. x=0 → ∀y. 1=y))
(∀y. 1=y → (¬∀x. x=1 → ∀y. 1=y))
(∀y. 1=y → (¬∀x. x=x → ∀y. 1=y))
(∀y. 1=y → (¬∀x. x=x → ∀y. 1=y))
(∀y. 1=y → (¬∀x. 0<x → ∀y. 1=y))
(∀y. 1=y → (¬∀x. 1<x → ∀y. 1=y))
(∀y. 1=y → (¬∀x. x<0 → ∀y. 1=y))
(∀y. 1=y → (¬∀x. x<1 → ∀y. 1=y))
(∀y. 1=y → (¬∀x. x<x → ∀y. 1=y))
(∀y. 1=y → (¬∀x. x<x → ∀y. 1=y))
(∀y. 1=y → (∀y. 0=y → ∀y. 1=y))
(∀y. 1=y → (∀y. 1=y → ∀y. 1=y))
(∀y. 1=y → (∀y. y=0 → ∀y. 1=y))
(∀y. 1=y → (∀y. y=1 → ∀y. 1=y))
(∀y. 1=y → (∀y. 0<y → ∀y. 1=y))
(∀y. 1=y → (∀y. 1<y → ∀y. 1=y))
(∀y. 1=y → (∀y. y<0 → ∀y. 1=y))
(∀y. 1=y → (∀y. y<1 → ∀y. 1=y))
(∀y. 1=y → (∀x. ¬0=x → ∀y. 1=y))
(∀y. 1=y → (∀x. ¬1=x → ∀y. 1=y))
(∀y. 1=y → (∀x. ¬x=0 → ∀y. 1=y))
(∀y. 1=y → (∀x. ¬x=1 → ∀y. 1=y))
(∀y. 1=y → (∀x. ¬x=x → ∀y. 1=y))
(∀y. 1=y → (∀x. ¬x=x → ∀y. 1=y))
(∀y. 1=y → (∀x. ¬0<x → ∀y. 1=y))
(∀y. 1=y → (∀x. ¬1<x → ∀y. 1=y))
(∀y. 1=y → (∀x. ¬x<0 → ∀y. 1=y))
(∀y. 1=y → (∀x. ¬x<1 → ∀y. 1=y))
(∀y. 1=y → (∀x. ¬x<x → ∀y. 1=y))
(∀y. 1=y → (∀x. ¬x<x → ∀y. 1=y))
(∀y. y=0 → (0=⟨0+0⟩ → ∀y. y=0))
(∀y. y=0 → (0=⟨0+1⟩ → ∀y. y=0))
(∀y. y=0 → (0=⟨1+0⟩ → ∀y. y=0))
(∀y. y=0 → (0=⟨1+1⟩ → ∀y. y=0))
(∀y. y=0 → (0=⟨0⋅0⟩ → ∀y. y=0))
(∀y. y=0 → (0=⟨0⋅1⟩ → ∀y. y=0))
(∀y. y=0 → (0=⟨1⋅0⟩ → ∀y. y=0))
(∀y. y=0 → (0=⟨1⋅1⟩ → ∀y. y=0))
(∀y. y=0 → (1=⟨0+0⟩ → ∀y. y=0))
(∀y. y=0 → (1=⟨0+1⟩ → ∀y. y=0))
(∀y. y=0 → (1=⟨1+0⟩ → ∀y. y=0))
(∀y. y=0 → (1=⟨1+1⟩ → ∀y. y=0))
(∀y. y=0 → (1=⟨0⋅0⟩ → ∀y. y=0))
(∀y. y=0 → (1=⟨0⋅1⟩ → ∀y. y=0))
(∀y. y=0 → (1=⟨1⋅0⟩ → ∀y. y=0))
(∀y. y=0 → (1=⟨1⋅1⟩ → ∀y. y=0))
(∀y. y=0 → (⟨0+0⟩=0 → ∀y. y=0))
(∀y. y=0 → (⟨0+0⟩=1 → ∀y. y=0))
(∀y. y=0 → (⟨0+1⟩=0 → ∀y. y=0))
(∀y. y=0 → (⟨0+1⟩=1 → ∀y. y=0))
(∀y. y=0 → (⟨1+0⟩=0 → ∀y. y=0))
(∀y. y=0 → (⟨1+0⟩=1 → ∀y. y=0))
(∀y. y=0 → (⟨1+1⟩=0 → ∀y. y=0))
(∀y. y=0 → (⟨1+1⟩=1 → ∀y. y=0))
(∀y. y=0 → (⟨0⋅0⟩=0 → ∀y. y=0))
(∀y. y=0 → (⟨0⋅0⟩=1 → ∀y. y=0))
(∀y. y=0 → (⟨0⋅1⟩=0 → ∀y. y=0))
(∀y. y=0 → (⟨0⋅1⟩=1 → ∀y. y=0))
(∀y. y=0 → (⟨1⋅0⟩=0 → ∀y. y=0))
(∀y. y=0 → (⟨1⋅0⟩=1 → ∀y. y=0))
(∀y. y=0 → (⟨1⋅1⟩=0 → ∀y. y=0))
(∀y. y=0 → (⟨1⋅1⟩=1 → ∀y. y=0))
(∀y. y=0 → (0<⟨0+0⟩ → ∀y. y=0))
(∀y. y=0 → (0<⟨0+1⟩ → ∀y. y=0))
(∀y. y=0 → (0<⟨1+0⟩ → ∀y. y=0))
(∀y. y=0 → (0<⟨1+1⟩ → ∀y. y=0))
(∀y. y=0 → (0<⟨0⋅0⟩ → ∀y. y=0))
(∀y. y=0 → (0<⟨0⋅1⟩ → ∀y. y=0))
(∀y. y=0 → (0<⟨1⋅0⟩ → ∀y. y=0))
(∀y. y=0 → (0<⟨1⋅1⟩ → ∀y. y=0))
(∀y. y=0 → (1<⟨0+0⟩ → ∀y. y=0))
(∀y. y=0 → (1<⟨0+1⟩ → ∀y. y=0))
(∀y. y=0 → (1<⟨1+0⟩ → ∀y. y=0))
(∀y. y=0 → (1<⟨1+1⟩ → ∀y. y=0))
(∀y. y=0 → (1<⟨0⋅0⟩ → ∀y. y=0))
(∀y. y=0 → (1<⟨0⋅1⟩ → ∀y. y=0))
(∀y. y=0 → (1<⟨1⋅0⟩ → ∀y. y=0))
(∀y. y=0 → (1<⟨1⋅1⟩ → ∀y. y=0))
(∀y. y=0 → (⟨0+0⟩<0 → ∀y. y=0))
(∀y. y=0 → (⟨0+0⟩<1 → ∀y. y=0))
(∀y. y=0 → (⟨0+1⟩<0 → ∀y. y=0))
(∀y. y=0 → (⟨0+1⟩<1 → ∀y. y=0))
(∀y. y=0 → (⟨1+0⟩<0 → ∀y. y=0))
(∀y. y=0 → (⟨1+0⟩<1 → ∀y. y=0))
(∀y. y=0 → (⟨1+1⟩<0 → ∀y. y=0))
(∀y. y=0 → (⟨1+1⟩<1 → ∀y. y=0))
(∀y. y=0 → (⟨0⋅0⟩<0 → ∀y. y=0))
(∀y. y=0 → (⟨0⋅0⟩<1 → ∀y. y=0))
(∀y. y=0 → (⟨0⋅1⟩<0 → ∀y. y=0))
(∀y. y=0 → (⟨0⋅1⟩<1 → ∀y. y=0))
(∀y. y=0 → (⟨1⋅0⟩<0 → ∀y. y=0))
(∀y. y=0 → (⟨1⋅0⟩<1 → ∀y. y=0))
(∀y. y=0 → (⟨1⋅1⟩<0 → ∀y. y=0))
(∀y. y=0 → (⟨1⋅1⟩<1 → ∀y. y=0))
(∀y. y=0 → (¬¬0=0 → ∀y. y=0))
(∀y. y=0 → (¬¬0=1 → ∀y. y=0))
(∀y. y=0 → (¬¬1=0 → ∀y. y=0))
(∀y. y=0 → (¬¬1=1 → ∀y. y=0))
(∀y. y=0 → (¬¬0<0 → ∀y. y=0))
(∀y. y=0 → (¬¬0<1 → ∀y. y=0))
(∀y. y=0 → (¬¬1<0 → ∀y. y=0))
(∀y. y=0 → (¬¬1<1 → ∀y. y=0))
(∀y. y=0 → (¬∀x. 0=x → ∀y. y=0))
(∀y. y=0 → (¬∀x. 1=x → ∀y. y=0))
(∀y. y=0 → (¬∀x. x=0 → ∀y. y=0))
(∀y. y=0 → (¬∀x. x=1 → ∀y. y=0))
(∀y. y=0 → (¬∀x. x=x → ∀y. y=0))
(∀y. y=0 → (¬∀x. x=x → ∀y. y=0))
(∀y. y=0 → (¬∀x. 0<x → ∀y. y=0))
(∀y. y=0 → (¬∀x. 1<x → ∀y. y=0))
(∀y. y=0 → (¬∀x. x<0 → ∀y. y=0))
(∀y. y=0 → (¬∀x. x<1 → ∀y. y=0))
(∀y. y=0 → (¬∀x. x<x → ∀y. y=0))
(∀y. y=0 → (¬∀x. x<x → ∀y. y=0))
(∀y. y=0 → (∀y. 0=y → ∀y. y=0))
(∀y. y=0 → (∀y. 1=y → ∀y. y=0))
(∀y. y=0 → (∀y. y=0 → ∀y. y=0))
(∀y. y=0 → (∀y. y=1 → ∀y. y=0))
(∀y. y=0 → (∀y. 0<y → ∀y. y=0))
(∀y. y=0 → (∀y. 1<y → ∀y. y=0))
(∀y. y=0 → (∀y. y<0 → ∀y. y=0))
(∀y. y=0 → (∀y. y<1 → ∀y. y=0))
(∀y. y=0 → (∀x. ¬0=x → ∀y. y=0))
(∀y. y=0 → (∀x. ¬1=x → ∀y. y=0))
(∀y. y=0 → (∀x. ¬x=0 → ∀y. y=0))
(∀y. y=0 → (∀x. ¬x=1 → ∀y. y=0))
(∀y. y=0 → (∀x. ¬x=x → ∀y. y=0))
(∀y. y=0 → (∀x. ¬x=x → ∀y. y=0))
(∀y. y=0 → (∀x. ¬0<x → ∀y. y=0))
(∀y. y=0 → (∀x. ¬1<x → ∀y. y=0))
(∀y. y=0 → (∀x. ¬x<0 → ∀y. y=0))
(∀y. y=0 → (∀x. ¬x<1 → ∀y. y=0))
(∀y. y=0 → (∀x. ¬x<x → ∀y. y=0))
(∀y. y=0 → (∀x. ¬x<x → ∀y. y=0))
(∀y. y=1 → (0=⟨0+0⟩ → ∀y. y=1))
(∀y. y=1 → (0=⟨0+1⟩ → ∀y. y=1))
(∀y. y=1 → (0=⟨1+0⟩ → ∀y. y=1))
(∀y. y=1 → (0=⟨1+1⟩ → ∀y. y=1))
(∀y. y=1 → (0=⟨0⋅0⟩ → ∀y. y=1))
(∀y. y=1 → (0=⟨0⋅1⟩ → ∀y. y=1))
(∀y. y=1 → (0=⟨1⋅0⟩ → ∀y. y=1))
(∀y. y=1 → (0=⟨1⋅1⟩ → ∀y. y=1))
(∀y. y=1 → (1=⟨0+0⟩ → ∀y. y=1))
(∀y. y=1 → (1=⟨0+1⟩ → ∀y. y=1))
(∀y. y=1 → (1=⟨1+0⟩ → ∀y. y=1))
(∀y. y=1 → (1=⟨1+1⟩ → ∀y. y=1))
(∀y. y=1 → (1=⟨0⋅0⟩ → ∀y. y=1))
(∀y. y=1 → (1=⟨0⋅1⟩ → ∀y. y=1))
(∀y. y=1 → (1=⟨1⋅0⟩ → ∀y. y=1))
(∀y. y=1 → (1=⟨1⋅1⟩ → ∀y. y=1))
(∀y. y=1 → (⟨0+0⟩=0 → ∀y. y=1))
(∀y. y=1 → (⟨0+0⟩=1 → ∀y. y=1))
(∀y. y=1 → (⟨0+1⟩=0 → ∀y. y=1))
(∀y. y=1 → (⟨0+1⟩=1 → ∀y. y=1))
(∀y. y=1 → (⟨1+0⟩=0 → ∀y. y=1))
(∀y. y=1 → (⟨1+0⟩=1 → ∀y. y=1))
(∀y. y=1 → (⟨1+1⟩=0 → ∀y. y=1))
(∀y. y=1 → (⟨1+1⟩=1 → ∀y. y=1))
(∀y. y=1 → (⟨0⋅0⟩=0 → ∀y. y=1))
(∀y. y=1 → (⟨0⋅0⟩=1 → ∀y. y=1))
(∀y. y=1 → (⟨0⋅1⟩=0 → ∀y. y=1))
(∀y. y=1 → (⟨0⋅1⟩=1 → ∀y. y=1))
(∀y. y=1 → (⟨1⋅0⟩=0 → ∀y. y=1))
(∀y. y=1 → (⟨1⋅0⟩=1 → ∀y. y=1))
(∀y. y=1 → (⟨1⋅1⟩=0 → ∀y. y=1))
(∀y. y=1 → (⟨1⋅1⟩=1 → ∀y. y=1))
(∀y. y=1 → (0<⟨0+0⟩ → ∀y. y=1))
(∀y. y=1 → (0<⟨0+1⟩ → ∀y. y=1))
(∀y. y=1 → (0<⟨1+0⟩ → ∀y. y=1))
(∀y. y=1 → (0<⟨1+1⟩ → ∀y. y=1))
(∀y. y=1 → (0<⟨0⋅0⟩ → ∀y. y=1))
(∀y. y=1 → (0<⟨0⋅1⟩ → ∀y. y=1))
(∀y. y=1 → (0<⟨1⋅0⟩ → ∀y. y=1))
(∀y. y=1 → (0<⟨1⋅1⟩ → ∀y. y=1))
(∀y. y=1 → (1<⟨0+0⟩ → ∀y. y=1))
(∀y. y=1 → (1<⟨0+1⟩ → ∀y. y=1))
(∀y. y=1 → (1<⟨1+0⟩ → ∀y. y=1))
(∀y. y=1 → (1<⟨1+1⟩ → ∀y. y=1))
(∀y. y=1 → (1<⟨0⋅0⟩ → ∀y. y=1))
(∀y. y=1 → (1<⟨0⋅1⟩ → ∀y. y=1))
(∀y. y=1 → (1<⟨1⋅0⟩ → ∀y. y=1))
(∀y. y=1 → (1<⟨1⋅1⟩ → ∀y. y=1))
(∀y. y=1 → (⟨0+0⟩<0 → ∀y. y=1))
(∀y. y=1 → (⟨0+0⟩<1 → ∀y. y=1))
(∀y. y=1 → (⟨0+1⟩<0 → ∀y. y=1))
(∀y. y=1 → (⟨0+1⟩<1 → ∀y. y=1))
(∀y. y=1 → (⟨1+0⟩<0 → ∀y. y=1))
(∀y. y=1 → (⟨1+0⟩<1 → ∀y. y=1))
(∀y. y=1 → (⟨1+1⟩<0 → ∀y. y=1))
(∀y. y=1 → (⟨1+1⟩<1 → ∀y. y=1))
(∀y. y=1 → (⟨0⋅0⟩<0 → ∀y. y=1))
(∀y. y=1 → (⟨0⋅0⟩<1 → ∀y. y=1))
(∀y. y=1 → (⟨0⋅1⟩<0 → ∀y. y=1))
(∀y. y=1 → (⟨0⋅1⟩<1 → ∀y. y=1))
(∀y. y=1 → (⟨1⋅0⟩<0 → ∀y. y=1))
(∀y. y=1 → (⟨1⋅0⟩<1 → ∀y. y=1))
(∀y. y=1 → (⟨1⋅1⟩<0 → ∀y. y=1))
(∀y. y=1 → (⟨1⋅1⟩<1 → ∀y. y=1))
(∀y. y=1 → (¬¬0=0 → ∀y. y=1))
(∀y. y=1 → (¬¬0=1 → ∀y. y=1))
(∀y. y=1 → (¬¬1=0 → ∀y. y=1))
(∀y. y=1 → (¬¬1=1 → ∀y. y=1))
(∀y. y=1 → (¬¬0<0 → ∀y. y=1))
(∀y. y=1 → (¬¬0<1 → ∀y. y=1))
(∀y. y=1 → (¬¬1<0 → ∀y. y=1))
(∀y. y=1 → (¬¬1<1 → ∀y. y=1))
(∀y. y=1 → (¬∀x. 0=x → ∀y. y=1))
(∀y. y=1 → (¬∀x. 1=x → ∀y. y=1))
(∀y. y=1 → (¬∀x. x=0 → ∀y. y=1))
(∀y. y=1 → (¬∀x. x=1 → ∀y. y=1))
(∀y. y=1 → (¬∀x. x=x → ∀y. y=1))
(∀y. y=1 → (¬∀x. x=x → ∀y. y=1))
(∀y. y=1 → (¬∀x. 0<x → ∀y. y=1))
(∀y. y=1 → (¬∀x. 1<x → ∀y. y=1))
(∀y. y=1 → (¬∀x. x<0 → ∀y. y=1))
(∀y. y=1 → (¬∀x. x<1 → ∀y. y=1))
(∀y. y=1 → (¬∀x. x<x → ∀y. y=1))
(∀y. y=1 → (¬∀x. x<x → ∀y. y=1))
(∀y. y=1 → (∀y. 0=y → ∀y. y=1))
(∀y. y=1 → (∀y. 1=y → ∀y. y=1))
(∀y. y=1 → (∀y. y=0 → ∀y. y=1))
(∀y. y=1 → (∀y. y=1 → ∀y. y=1))
(∀y. y=1 → (∀y. 0<y → ∀y. y=1))
(∀y. y=1 → (∀y. 1<y → ∀y. y=1))
(∀y. y=1 → (∀y. y<0 → ∀y. y=1))
(∀y. y=1 → (∀y. y<1 → ∀y. y=1))
(∀y. y=1 → (∀x. ¬0=x → ∀y. y=1))
(∀y. y=1 → (∀x. ¬1=x → ∀y. y=1))
(∀y. y=1 → (∀x. ¬x=0 → ∀y. y=1))
(∀y. y=1 → (∀x. ¬x=1 → ∀y. y=1))
(∀y. y=1 → (∀x. ¬x=x → ∀y. y=1))
(∀y. y=1 → (∀x. ¬x=x → ∀y. y=1))
(∀y. y=1 → (∀x. ¬0<x → ∀y. y=1))
(∀y. y=1 → (∀x. ¬1<x → ∀y. y=1))
(∀y. y=1 → (∀x. ¬x<0 → ∀y. y=1))
(∀y. y=1 → (∀x. ¬x<1 → ∀y. y=1))
(∀y. y=1 → (∀x. ¬x<x → ∀y. y=1))
(∀y. y=1 → (∀x. ¬x<x → ∀y. y=1))
(∀y. 0<y → (0=⟨0+0⟩ → ∀y. 0<y))
(∀y. 0<y → (0=⟨0+1⟩ → ∀y. 0<y))
(∀y. 0<y → (0=⟨1+0⟩ → ∀y. 0<y))
(∀y. 0<y → (0=⟨1+1⟩ → ∀y. 0<y))
(∀y. 0<y → (0=⟨0⋅0⟩ → ∀y. 0<y))
(∀y. 0<y → (0=⟨0⋅1⟩ → ∀y. 0<y))
(∀y. 0<y → (0=⟨1⋅0⟩ → ∀y. 0<y))
(∀y. 0<y → (0=⟨1⋅1⟩ → ∀y. 0<y))
(∀y. 0<y → (1=⟨0+0⟩ → ∀y. 0<y))
(∀y. 0<y → (1=⟨0+1⟩ → ∀y. 0<y))
(∀y. 0<y → (1=⟨1+0⟩ → ∀y. 0<y))
(∀y. 0<y → (1=⟨1+1⟩ → ∀y. 0<y))
(∀y. 0<y → (1=⟨0⋅0⟩ → ∀y. 0<y))
(∀y. 0<y → (1=⟨0⋅1⟩ → ∀y. 0<y))
(∀y. 0<y → (1=⟨1⋅0⟩ → ∀y. 0<y))
(∀y. 0<y → (1=⟨1⋅1⟩ → ∀y. 0<y))
(∀y. 0<y → (⟨0+0⟩=0 → ∀y. 0<y))
(∀y. 0<y → (⟨0+0⟩=1 → ∀y. 0<y))
(∀y. 0<y → (⟨0+1⟩=0 → ∀y. 0<y))
(∀y. 0<y → (⟨0+1⟩=1 → ∀y. 0<y))
(∀y. 0<y → (⟨1+0⟩=0 → ∀y. 0<y))
(∀y. 0<y → (⟨1+0⟩=1 → ∀y. 0<y))
(∀y. 0<y → (⟨1+1⟩=0 → ∀y. 0<y))
(∀y. 0<y → (⟨1+1⟩=1 → ∀y. 0<y))
(∀y. 0<y → (⟨0⋅0⟩=0 → ∀y. 0<y))
(∀y. 0<y → (⟨0⋅0⟩=1 → ∀y. 0<y))
(∀y. 0<y → (⟨0⋅1⟩=0 → ∀y. 0<y))
(∀y. 0<y → (⟨0⋅1⟩=1 → ∀y. 0<y))
(∀y. 0<y → (⟨1⋅0⟩=0 → ∀y. 0<y))
(∀y. 0<y → (⟨1⋅0⟩=1 → ∀y. 0<y))
(∀y. 0<y → (⟨1⋅1⟩=0 → ∀y. 0<y))
(∀y. 0<y → (⟨1⋅1⟩=1 → ∀y. 0<y))
(∀y. 0<y → (0<⟨0+0⟩ → ∀y. 0<y))
(∀y. 0<y → (0<⟨0+1⟩ → ∀y. 0<y))
(∀y. 0<y → (0<⟨1+0⟩ → ∀y. 0<y))
(∀y. 0<y → (0<⟨1+1⟩ → ∀y. 0<y))
(∀y. 0<y → (0<⟨0⋅0⟩ → ∀y. 0<y))
(∀y. 0<y → (0<⟨0⋅1⟩ → ∀y. 0<y))
(∀y. 0<y → (0<⟨1⋅0⟩ → ∀y. 0<y))
(∀y. 0<y → (0<⟨1⋅1⟩ → ∀y. 0<y))
(∀y. 0<y → (1<⟨0+0⟩ → ∀y. 0<y))
(∀y. 0<y → (1<⟨0+1⟩ → ∀y. 0<y))
(∀y. 0<y → (1<⟨1+0⟩ → ∀y. 0<y))
(∀y. 0<y → (1<⟨1+1⟩ → ∀y. 0<y))
(∀y. 0<y → (1<⟨0⋅0⟩ → ∀y. 0<y))
(∀y. 0<y → (1<⟨0⋅1⟩ → ∀y. 0<y))
(∀y. 0<y → (1<⟨1⋅0⟩ → ∀y. 0<y))
(∀y. 0<y → (1<⟨1⋅1⟩ → ∀y. 0<y))
(∀y. 0<y → (⟨0+0⟩<0 → ∀y. 0<y))
(∀y. 0<y → (⟨0+0⟩<1 → ∀y. 0<y))
(∀y. 0<y → (⟨0+1⟩<0 → ∀y. 0<y))
(∀y. 0<y → (⟨0+1⟩<1 → ∀y. 0<y))
(∀y. 0<y → (⟨1+0⟩<0 → ∀y. 0<y))
(∀y. 0<y → (⟨1+0⟩<1 → ∀y. 0<y))
(∀y. 0<y → (⟨1+1⟩<0 → ∀y. 0<y))
(∀y. 0<y → (⟨1+1⟩<1 → ∀y. 0<y))
(∀y. 0<y → (⟨0⋅0⟩<0 → ∀y. 0<y))
(∀y. 0<y → (⟨0⋅0⟩<1 → ∀y. 0<y))
(∀y. 0<y → (⟨0⋅1⟩<0 → ∀y. 0<y))
(∀y. 0<y → (⟨0⋅1⟩<1 → ∀y. 0<y))
(∀y. 0<y → (⟨1⋅0⟩<0 → ∀y. 0<y))
(∀y. 0<y → (⟨1⋅0⟩<1 → ∀y. 0<y))
(∀y. 0<y → (⟨1⋅1⟩<0 → ∀y. 0<y))
(∀y. 0<y → (⟨1⋅1⟩<1 → ∀y. 0<y))
(∀y. 0<y → (¬¬0=0 → ∀y. 0<y))
(∀y. 0<y → (¬¬0=1 → ∀y. 0<y))
(∀y. 0<y → (¬¬1=0 → ∀y. 0<y))
(∀y. 0<y → (¬¬1=1 → ∀y. 0<y))
(∀y. 0<y → (¬¬0<0 → ∀y. 0<y))
(∀y. 0<y → (¬¬0<1 → ∀y. 0<y))
(∀y. 0<y → (¬¬1<0 → ∀y. 0<y))
(∀y. 0<y → (¬¬1<1 → ∀y. 0<y))
(∀y. 0<y → (¬∀x. 0=x → ∀y. 0<y))
(∀y. 0<y → (¬∀x. 1=x → ∀y. 0<y))
(∀y. 0<y → (¬∀x. x=0 → ∀y. 0<y))
(∀y. 0<y → (¬∀x. x=1 → ∀y. 0<y))
(∀y. 0<y → (¬∀x. x=x → ∀y. 0<y))
(∀y. 0<y → (¬∀x. x=x → ∀y. 0<y))
(∀y. 0<y → (¬∀x. 0<x → ∀y. 0<y))
(∀y. 0<y → (¬∀x. 1<x → ∀y. 0<y))
(∀y. 0<y → (¬∀x. x<0 → ∀y. 0<y))
(∀y. 0<y → (¬∀x. x<1 → ∀y. 0<y))
(∀y. 0<y → (¬∀x. x<x → ∀y. 0<y))
(∀y. 0<y → (¬∀x. x<x → ∀y. 0<y))
(∀y. 0<y → (∀y. 0=y → ∀y. 0<y))
(∀y. 0<y → (∀y. 1=y → ∀y. 0<y))
(∀y. 0<y → (∀y. y=0 → ∀y. 0<y))
(∀y. 0<y → (∀y. y=1 → ∀y. 0<y))
(∀y. 0<y → (∀y. 0<y → ∀y. 0<y))
(∀y. 0<y → (∀y. 1<y → ∀y. 0<y))
(∀y. 0<y → (∀y. y<0 → ∀y. 0<y))
(∀y. 0<y → (∀y. y<1 → ∀y. 0<y))
(∀y. 0<y → (∀x. ¬0=x → ∀y. 0<y))
(∀y. 0<y → (∀x. ¬1=x → ∀y. 0<y))
(∀y. 0<y → (∀x. ¬x=0 → ∀y. 0<y))
(∀y. 0<y → (∀x. ¬x=1 → ∀y. 0<y))
(∀y. 0<y → (∀x. ¬x=x → ∀y. 0<y))
(∀y. 0<y → (∀x. ¬x=x → ∀y. 0<y))
(∀y. 0<y → (∀x. ¬0<x → ∀y. 0<y))
(∀y. 0<y → (∀x. ¬1<x → ∀y. 0<y))
(∀y. 0<y → (∀x. ¬x<0 → ∀y. 0<y))
(∀y. 0<y → (∀x. ¬x<1 → ∀y. 0<y))
(∀y. 0<y → (∀x. ¬x<x → ∀y. 0<y))
(∀y. 0<y → (∀x. ¬x<x → ∀y. 0<y))
(∀y. 1<y → (0=⟨0+0⟩ → ∀y. 1<y))
(∀y. 1<y → (0=⟨0+1⟩ → ∀y. 1<y))
(∀y. 1<y → (0=⟨1+0⟩ → ∀y. 1<y))
(∀y. 1<y → (0=⟨1+1⟩ → ∀y. 1<y))
(∀y. 1<y → (0=⟨0⋅0⟩ → ∀y. 1<y))
(∀y. 1<y → (0=⟨0⋅1⟩ → ∀y. 1<y))
(∀y. 1<y → (0=⟨1⋅0⟩ → ∀y. 1<y))
(∀y. 1<y → (0=⟨1⋅1⟩ → ∀y. 1<y))
(∀y. 1<y → (1=⟨0+0⟩ → ∀y. 1<y))
(∀y. 1<y → (1=⟨0+1⟩ → ∀y. 1<y))
(∀y. 1<y → (1=⟨1+0⟩ → ∀y. 1<y))
(∀y. 1<y → (1=⟨1+1⟩ → ∀y. 1<y))
(∀y. 1<y → (1=⟨0⋅0⟩ → ∀y. 1<y))
(∀y. 1<y → (1=⟨0⋅1⟩ → ∀y. 1<y))
(∀y. 1<y → (1=⟨1⋅0⟩ → ∀y. 1<y))
(∀y. 1<y → (1=⟨1⋅1⟩ → ∀y. 1<y))
(∀y. 1<y → (⟨0+0⟩=0 → ∀y. 1<y))
(∀y. 1<y → (⟨0+0⟩=1 → ∀y. 1<y))
(∀y. 1<y → (⟨0+1⟩=0 → ∀y. 1<y))
(∀y. 1<y → (⟨0+1⟩=1 → ∀y. 1<y))
(∀y. 1<y → (⟨1+0⟩=0 → ∀y. 1<y))
(∀y. 1<y → (⟨1+0⟩=1 → ∀y. 1<y))
(∀y. 1<y → (⟨1+1⟩=0 → ∀y. 1<y))
(∀y. 1<y → (⟨1+1⟩=1 → ∀y. 1<y))
(∀y. 1<y → (⟨0⋅0⟩=0 → ∀y. 1<y))
(∀y. 1<y → (⟨0⋅0⟩=1 → ∀y. 1<y))
(∀y. 1<y → (⟨0⋅1⟩=0 → ∀y. 1<y))
(∀y. 1<y → (⟨0⋅1⟩=1 → ∀y. 1<y))
(∀y. 1<y → (⟨1⋅0⟩=0 → ∀y. 1<y))
(∀y. 1<y → (⟨1⋅0⟩=1 → ∀y. 1<y))
(∀y. 1<y → (⟨1⋅1⟩=0 → ∀y. 1<y))
(∀y. 1<y → (⟨1⋅1⟩=1 → ∀y. 1<y))
(∀y. 1<y → (0<⟨0+0⟩ → ∀y. 1<y))
(∀y. 1<y → (0<⟨0+1⟩ → ∀y. 1<y))
(∀y. 1<y → (0<⟨1+0⟩ → ∀y. 1<y))
(∀y. 1<y → (0<⟨1+1⟩ → ∀y. 1<y))
(∀y. 1<y → (0<⟨0⋅0⟩ → ∀y. 1<y))
(∀y. 1<y → (0<⟨0⋅1⟩ → ∀y. 1<y))
(∀y. 1<y → (0<⟨1⋅0⟩ → ∀y. 1<y))
(∀y. 1<y → (0<⟨1⋅1⟩ → ∀y. 1<y))
(∀y. 1<y → (1<⟨0+0⟩ → ∀y. 1<y))
(∀y. 1<y → (1<⟨0+1⟩ → ∀y. 1<y))
(∀y. 1<y → (1<⟨1+0⟩ → ∀y. 1<y))
(∀y. 1<y → (1<⟨1+1⟩ → ∀y. 1<y))
(∀y. 1<y → (1<⟨0⋅0⟩ → ∀y. 1<y))
(∀y. 1<y → (1<⟨0⋅1⟩ → ∀y. 1<y))
(∀y. 1<y → (1<⟨1⋅0⟩ → ∀y. 1<y))
(∀y. 1<y → (1<⟨1⋅1⟩ → ∀y. 1<y))
(∀y. 1<y → (⟨0+0⟩<0 → ∀y. 1<y))
(∀y. 1<y → (⟨0+0⟩<1 → ∀y. 1<y))
(∀y. 1<y → (⟨0+1⟩<0 → ∀y. 1<y))
(∀y. 1<y → (⟨0+1⟩<1 → ∀y. 1<y))
(∀y. 1<y → (⟨1+0⟩<0 → ∀y. 1<y))
(∀y. 1<y → (⟨1+0⟩<1 → ∀y. 1<y))
(∀y. 1<y → (⟨1+1⟩<0 → ∀y. 1<y))
(∀y. 1<y → (⟨1+1⟩<1 → ∀y. 1<y))
(∀y. 1<y → (⟨0⋅0⟩<0 → ∀y. 1<y))
(∀y. 1<y → (⟨0⋅0⟩<1 → ∀y. 1<y))
(∀y. 1<y → (⟨0⋅1⟩<0 → ∀y. 1<y))
(∀y. 1<y → (⟨0⋅1⟩<1 → ∀y. 1<y))
(∀y. 1<y → (⟨1⋅0⟩<0 → ∀y. 1<y))
(∀y. 1<y → (⟨1⋅0⟩<1 → ∀y. 1<y))
(∀y. 1<y → (⟨1⋅1⟩<0 → ∀y. 1<y))
(∀y. 1<y → (⟨1⋅1⟩<1 → ∀y. 1<y))
(∀y. 1<y → (¬¬0=0 → ∀y. 1<y))
(∀y. 1<y → (¬¬0=1 → ∀y. 1<y))
(∀y. 1<y → (¬¬1=0 → ∀y. 1<y))
(∀y. 1<y → (¬¬1=1 → ∀y. 1<y))
(∀y. 1<y → (¬¬0<0 → ∀y. 1<y))
(∀y. 1<y → (¬¬0<1 → ∀y. 1<y))
(∀y. 1<y → (¬¬1<0 → ∀y. 1<y))
(∀y. 1<y → (¬¬1<1 → ∀y. 1<y))
(∀y. 1<y → (¬∀x. 0=x → ∀y. 1<y))
(∀y. 1<y → (¬∀x. 1=x → ∀y. 1<y))
(∀y. 1<y → (¬∀x. x=0 → ∀y. 1<y))
(∀y. 1<y → (¬∀x. x=1 → ∀y. 1<y))
(∀y. 1<y → (¬∀x. x=x → ∀y. 1<y))
(∀y. 1<y → (¬∀x. x=x → ∀y. 1<y))
(∀y. 1<y → (¬∀x. 0<x → ∀y. 1<y))
(∀y. 1<y → (¬∀x. 1<x → ∀y. 1<y))
(∀y. 1<y → (¬∀x. x<0 → ∀y. 1<y))
(∀y. 1<y → (¬∀x. x<1 → ∀y. 1<y))
(∀y. 1<y → (¬∀x. x<x → ∀y. 1<y))
(∀y. 1<y → (¬∀x. x<x → ∀y. 1<y))
(∀y. 1<y → (∀y. 0=y → ∀y. 1<y))
(∀y. 1<y → (∀y. 1=y → ∀y. 1<y))
(∀y. 1<y → (∀y. y=0 → ∀y. 1<y))
(∀y. 1<y → (∀y. y=1 → ∀y. 1<y))
(∀y. 1<y → (∀y. 0<y → ∀y. 1<y))
(∀y. 1<y → (∀y. 1<y → ∀y. 1<y))
(∀y. 1<y → (∀y. y<0 → ∀y. 1<y))
(∀y. 1<y → (∀y. y<1 → ∀y. 1<y))
(∀y. 1<y → (∀x. ¬0=x → ∀y. 1<y))
(∀y. 1<y → (∀x. ¬1=x → ∀y. 1<y))
(∀y. 1<y → (∀x. ¬x=0 → ∀y. 1<y))
(∀y. 1<y → (∀x. ¬x=1 → ∀y. 1<y))
(∀y. 1<y → (∀x. ¬x=x → ∀y. 1<y))
(∀y. 1<y → (∀x. ¬x=x → ∀y. 1<y))
(∀y. 1<y → (∀x. ¬0<x → ∀y. 1<y))
(∀y. 1<y → (∀x. ¬1<x → ∀y. 1<y))
(∀y. 1<y → (∀x. ¬x<0 → ∀y. 1<y))
(∀y. 1<y → (∀x. ¬x<1 → ∀y. 1<y))
(∀y. 1<y → (∀x. ¬x<x → ∀y. 1<y))
(∀y. 1<y → (∀x. ¬x<x → ∀y. 1<y))
(∀y. y<0 → (0=⟨0+0⟩ → ∀y. y<0))
(∀y. y<0 → (0=⟨0+1⟩ → ∀y. y<0))
(∀y. y<0 → (0=⟨1+0⟩ → ∀y. y<0))
(∀y. y<0 → (0=⟨1+1⟩ → ∀y. y<0))
(∀y. y<0 → (0=⟨0⋅0⟩ → ∀y. y<0))
(∀y. y<0 → (0=⟨0⋅1⟩ → ∀y. y<0))
(∀y. y<0 → (0=⟨1⋅0⟩ → ∀y. y<0))
(∀y. y<0 → (0=⟨1⋅1⟩ → ∀y. y<0))
(∀y. y<0 → (1=⟨0+0⟩ → ∀y. y<0))
(∀y. y<0 → (1=⟨0+1⟩ → ∀y. y<0))
(∀y. y<0 → (1=⟨1+0⟩ → ∀y. y<0))
(∀y. y<0 → (1=⟨1+1⟩ → ∀y. y<0))
(∀y. y<0 → (1=⟨0⋅0⟩ → ∀y. y<0))
(∀y. y<0 → (1=⟨0⋅1⟩ → ∀y. y<0))
(∀y. y<0 → (1=⟨1⋅0⟩ → ∀y. y<0))
(∀y. y<0 → (1=⟨1⋅1⟩ → ∀y. y<0))
(∀y. y<0 → (⟨0+0⟩=0 → ∀y. y<0))
(∀y. y<0 → (⟨0+0⟩=1 → ∀y. y<0))
(∀y. y<0 → (⟨0+1⟩=0 → ∀y. y<0))
(∀y. y<0 → (⟨0+1⟩=1 → ∀y. y<0))
(∀y. y<0 → (⟨1+0⟩=0 → ∀y. y<0))
(∀y. y<0 → (⟨1+0⟩=1 → ∀y. y<0))
(∀y. y<0 → (⟨1+1⟩=0 → ∀y. y<0))
(∀y. y<0 → (⟨1+1⟩=1 → ∀y. y<0))
(∀y. y<0 → (⟨0⋅0⟩=0 → ∀y. y<0))
(∀y. y<0 → (⟨0⋅0⟩=1 → ∀y. y<0))
(∀y. y<0 → (⟨0⋅1⟩=0 → ∀y. y<0))
(∀y. y<0 → (⟨0⋅1⟩=1 → ∀y. y<0))
(∀y. y<0 → (⟨1⋅0⟩=0 → ∀y. y<0))
(∀y. y<0 → (⟨1⋅0⟩=1 → ∀y. y<0))
(∀y. y<0 → (⟨1⋅1⟩=0 → ∀y. y<0))
(∀y. y<0 → (⟨1⋅1⟩=1 → ∀y. y<0))
(∀y. y<0 → (0<⟨0+0⟩ → ∀y. y<0))
(∀y. y<0 → (0<⟨0+1⟩ → ∀y. y<0))
(∀y. y<0 → (0<⟨1+0⟩ → ∀y. y<0))
(∀y. y<0 → (0<⟨1+1⟩ → ∀y. y<0))
(∀y. y<0 → (0<⟨0⋅0⟩ → ∀y. y<0))
(∀y. y<0 → (0<⟨0⋅1⟩ → ∀y. y<0))
(∀y. y<0 → (0<⟨1⋅0⟩ → ∀y. y<0))
(∀y. y<0 → (0<⟨1⋅1⟩ → ∀y. y<0))
(∀y. y<0 → (1<⟨0+0⟩ → ∀y. y<0))
(∀y. y<0 → (1<⟨0+1⟩ → ∀y. y<0))
(∀y. y<0 → (1<⟨1+0⟩ → ∀y. y<0))
(∀y. y<0 → (1<⟨1+1⟩ → ∀y. y<0))
(∀y. y<0 → (1<⟨0⋅0⟩ → ∀y. y<0))
(∀y. y<0 → (1<⟨0⋅1⟩ → ∀y. y<0))
(∀y. y<0 → (1<⟨1⋅0⟩ → ∀y. y<0))
(∀y. y<0 → (1<⟨1⋅1⟩ → ∀y. y<0))
(∀y. y<0 → (⟨0+0⟩<0 → ∀y. y<0))
(∀y. y<0 → (⟨0+0⟩<1 → ∀y. y<0))
(∀y. y<0 → (⟨0+1⟩<0 → ∀y. y<0))
(∀y. y<0 → (⟨0+1⟩<1 → ∀y. y<0))
(∀y. y<0 → (⟨1+0⟩<0 → ∀y. y<0))
(∀y. y<0 → (⟨1+0⟩<1 → ∀y. y<0))
(∀y. y<0 → (⟨1+1⟩<0 → ∀y. y<0))
(∀y. y<0 → (⟨1+1⟩<1 → ∀y. y<0))
(∀y. y<0 → (⟨0⋅0⟩<0 → ∀y. y<0))
(∀y. y<0 → (⟨0⋅0⟩<1 → ∀y. y<0))
(∀y. y<0 → (⟨0⋅1⟩<0 → ∀y. y<0))
(∀y. y<0 → (⟨0⋅1⟩<1 → ∀y. y<0))
(∀y. y<0 → (⟨1⋅0⟩<0 → ∀y. y<0))
(∀y. y<0 → (⟨1⋅0⟩<1 → ∀y. y<0))
(∀y. y<0 → (⟨1⋅1⟩<0 → ∀y. y<0))
(∀y. y<0 → (⟨1⋅1⟩<1 → ∀y. y<0))
(∀y. y<0 → (¬¬0=0 → ∀y. y<0))
(∀y. y<0 → (¬¬0=1 → ∀y. y<0))
(∀y. y<0 → (¬¬1=0 → ∀y. y<0))
(∀y. y<0 → (¬¬1=1 → ∀y. y<0))
(∀y. y<0 → (¬¬0<0 → ∀y. y<0))
(∀y. y<0 → (¬¬0<1 → ∀y. y<0))
(∀y. y<0 → (¬¬1<0 → ∀y. y<0))
(∀y. y<0 → (¬¬1<1 → ∀y. y<0))
(∀y. y<0 → (¬∀x. 0=x → ∀y. y<0))
(∀y. y<0 → (¬∀x. 1=x → ∀y. y<0))
(∀y. y<0 → (¬∀x. x=0 → ∀y. y<0))
(∀y. y<0 → (¬∀x. x=1 → ∀y. y<0))
(∀y. y<0 → (¬∀x. x=x → ∀y. y<0))
(∀y. y<0 → (¬∀x. x=x → ∀y. y<0))
(∀y. y<0 → (¬∀x. 0<x → ∀y. y<0))
(∀y. y<0 → (¬∀x. 1<x → ∀y. y<0))
(∀y. y<0 → (¬∀x. x<0 → ∀y. y<0))
(∀y. y<0 → (¬∀x. x<1 → ∀y. y<0))
(∀y. y<0 → (¬∀x. x<x → ∀y. y<0))
(∀y. y<0 → (¬∀x. x<x → ∀y. y<0))
(∀y. y<0 → (∀y. 0=y → ∀y. y<0))
(∀y. y<0 → (∀y. 1=y → ∀y. y<0))
(∀y. y<0 → (∀y. y=0 → ∀y. y<0))
(∀y. y<0 → (∀y. y=1 → ∀y. y<0))
(∀y. y<0 → (∀y. 0<y → ∀y. y<0))
(∀y. y<0 → (∀y. 1<y → ∀y. y<0))
(∀y. y<0 → (∀y. y<0 → ∀y. y<0))
(∀y. y<0 → (∀y. y<1 → ∀y. y<0))
(∀y. y<0 → (∀x. ¬0=x → ∀y. y<0))
(∀y. y<0 → (∀x. ¬1=x → ∀y. y<0))
(∀y. y<0 → (∀x. ¬x=0 → ∀y. y<0))
(∀y. y<0 → (∀x. ¬x=1 → ∀y. y<0))
(∀y. y<0 → (∀x. ¬x=x → ∀y. y<0))
(∀y. y<0 → (∀x. ¬x=x → ∀y. y<0))
(∀y. y<0 → (∀x. ¬0<x → ∀y. y<0))
(∀y. y<0 → (∀x. ¬1<x → ∀y. y<0))
(∀y. y<0 → (∀x. ¬x<0 → ∀y. y<0))
(∀y. y<0 → (∀x. ¬x<1 → ∀y. y<0))
(∀y. y<0 → (∀x. ¬x<x → ∀y. y<0))
(∀y. y<0 → (∀x. ¬x<x → ∀y. y<0))
(∀y. y<1 → (0=⟨0+0⟩ → ∀y. y<1))
(∀y. y<1 → (0=⟨0+1⟩ → ∀y. y<1))
(∀y. y<1 → (0=⟨1+0⟩ → ∀y. y<1))
(∀y. y<1 → (0=⟨1+1⟩ → ∀y. y<1))
(∀y. y<1 → (0=⟨0⋅0⟩ → ∀y. y<1))
(∀y. y<1 → (0=⟨0⋅1⟩ → ∀y. y<1))
(∀y. y<1 → (0=⟨1⋅0⟩ → ∀y. y<1))
(∀y. y<1 → (0=⟨1⋅1⟩ → ∀y. y<1))
(∀y. y<1 → (1=⟨0+0⟩ → ∀y. y<1))
(∀y. y<1 → (1=⟨0+1⟩ → ∀y. y<1))
(∀y. y<1 → (1=⟨1+0⟩ → ∀y. y<1))
(∀y. y<1 → (1=⟨1+1⟩ → ∀y. y<1))
(∀y. y<1 → (1=⟨0⋅0⟩ → ∀y. y<1))
(∀y. y<1 → (1=⟨0⋅1⟩ → ∀y. y<1))
(∀y. y<1 → (1=⟨1⋅0⟩ → ∀y. y<1))
(∀y. y<1 → (1=⟨1⋅1⟩ → ∀y. y<1))
(∀y. y<1 → (⟨0+0⟩=0 → ∀y. y<1))
(∀y. y<1 → (⟨0+0⟩=1 → ∀y. y<1))
(∀y. y<1 → (⟨0+1⟩=0 → ∀y. y<1))
(∀y. y<1 → (⟨0+1⟩=1 → ∀y. y<1))
(∀y. y<1 → (⟨1+0⟩=0 → ∀y. y<1))
(∀y. y<1 → (⟨1+0⟩=1 → ∀y. y<1))
(∀y. y<1 → (⟨1+1⟩=0 → ∀y. y<1))
(∀y. y<1 → (⟨1+1⟩=1 → ∀y. y<1))
(∀y. y<1 → (⟨0⋅0⟩=0 → ∀y. y<1))
(∀y. y<1 → (⟨0⋅0⟩=1 → ∀y. y<1))
(∀y. y<1 → (⟨0⋅1⟩=0 → ∀y. y<1))
(∀y. y<1 → (⟨0⋅1⟩=1 → ∀y. y<1))
(∀y. y<1 → (⟨1⋅0⟩=0 → ∀y. y<1))
(∀y. y<1 → (⟨1⋅0⟩=1 → ∀y. y<1))
(∀y. y<1 → (⟨1⋅1⟩=0 → ∀y. y<1))
(∀y. y<1 → (⟨1⋅1⟩=1 → ∀y. y<1))
(∀y. y<1 → (0<⟨0+0⟩ → ∀y. y<1))
(∀y. y<1 → (0<⟨0+1⟩ → ∀y. y<1))
(∀y. y<1 → (0<⟨1+0⟩ → ∀y. y<1))
(∀y. y<1 → (0<⟨1+1⟩ → ∀y. y<1))
(∀y. y<1 → (0<⟨0⋅0⟩ → ∀y. y<1))
(∀y. y<1 → (0<⟨0⋅1⟩ → ∀y. y<1))
(∀y. y<1 → (0<⟨1⋅0⟩ → ∀y. y<1))
(∀y. y<1 → (0<⟨1⋅1⟩ → ∀y. y<1))
(∀y. y<1 → (1<⟨0+0⟩ → ∀y. y<1))
(∀y. y<1 → (1<⟨0+1⟩ → ∀y. y<1))
(∀y. y<1 → (1<⟨1+0⟩ → ∀y. y<1))
(∀y. y<1 → (1<⟨1+1⟩ → ∀y. y<1))
(∀y. y<1 → (1<⟨0⋅0⟩ → ∀y. y<1))
(∀y. y<1 → (1<⟨0⋅1⟩ → ∀y. y<1))
(∀y. y<1 → (1<⟨1⋅0⟩ → ∀y. y<1))
(∀y. y<1 → (1<⟨1⋅1⟩ → ∀y. y<1))
(∀y. y<1 → (⟨0+0⟩<0 → ∀y. y<1))
(∀y. y<1 → (⟨0+0⟩<1 → ∀y. y<1))
(∀y. y<1 → (⟨0+1⟩<0 → ∀y. y<1))
(∀y. y<1 → (⟨0+1⟩<1 → ∀y. y<1))
(∀y. y<1 → (⟨1+0⟩<0 → ∀y. y<1))
(∀y. y<1 → (⟨1+0⟩<1 → ∀y. y<1))
(∀y. y<1 → (⟨1+1⟩<0 → ∀y. y<1))
(∀y. y<1 → (⟨1+1⟩<1 → ∀y. y<1))
(∀y. y<1 → (⟨0⋅0⟩<0 → ∀y. y<1))
(∀y. y<1 → (⟨0⋅0⟩<1 → ∀y. y<1))
(∀y. y<1 → (⟨0⋅1⟩<0 → ∀y. y<1))
(∀y. y<1 → (⟨0⋅1⟩<1 → ∀y. y<1))
(∀y. y<1 → (⟨1⋅0⟩<0 → ∀y. y<1))
(∀y. y<1 → (⟨1⋅0⟩<1 → ∀y. y<1))
(∀y. y<1 → (⟨1⋅1⟩<0 → ∀y. y<1))
(∀y. y<1 → (⟨1⋅1⟩<1 → ∀y. y<1))
(∀y. y<1 → (¬¬0=0 → ∀y. y<1))
(∀y. y<1 → (¬¬0=1 → ∀y. y<1))
(∀y. y<1 → (¬¬1=0 → ∀y. y<1))
(∀y. y<1 → (¬¬1=1 → ∀y. y<1))
(∀y. y<1 → (¬¬0<0 → ∀y. y<1))
(∀y. y<1 → (¬¬0<1 → ∀y. y<1))
(∀y. y<1 → (¬¬1<0 → ∀y. y<1))
(∀y. y<1 → (¬¬1<1 → ∀y. y<1))
(∀y. y<1 → (¬∀x. 0=x → ∀y. y<1))
(∀y. y<1 → (¬∀x. 1=x → ∀y. y<1))
(∀y. y<1 → (¬∀x. x=0 → ∀y. y<1))
(∀y. y<1 → (¬∀x. x=1 → ∀y. y<1))
(∀y. y<1 → (¬∀x. x=x → ∀y. y<1))
(∀y. y<1 → (¬∀x. x=x → ∀y. y<1))
(∀y. y<1 → (¬∀x. 0<x → ∀y. y<1))
(∀y. y<1 → (¬∀x. 1<x → ∀y. y<1))
(∀y. y<1 → (¬∀x. x<0 → ∀y. y<1))
(∀y. y<1 → (¬∀x. x<1 → ∀y. y<1))
(∀y. y<1 → (¬∀x. x<x → ∀y. y<1))
(∀y. y<1 → (¬∀x. x<x → ∀y. y<1))
(∀y. y<1 → (∀y. 0=y → ∀y. y<1))
(∀y. y<1 → (∀y. 1=y → ∀y. y<1))
(∀y. y<1 → (∀y. y=0 → ∀y. y<1))
(∀y. y<1 → (∀y. y=1 → ∀y. y<1))
(∀y. y<1 → (∀y. 0<y → ∀y. y<1))
(∀y. y<1 → (∀y. 1<y → ∀y. y<1))
(∀y. y<1 → (∀y. y<0 → ∀y. y<1))
(∀y. y<1 → (∀y. y<1 → ∀y. y<1))
(∀y. y<1 → (∀x. ¬0=x → ∀y. y<1))
(∀y. y<1 → (∀x. ¬1=x → ∀y. y<1))
(∀y. y<1 → (∀x. ¬x=0 → ∀y. y<1))
(∀y. y<1 → (∀x. ¬x=1 → ∀y. y<1))
(∀y. y<1 → (∀x. ¬x=x → ∀y. y<1))
(∀y. y<1 → (∀x. ¬x=x → ∀y. y<1))
(∀y. y<1 → (∀x. ¬0<x → ∀y. y<1))
(∀y. y<1 → (∀x. ¬1<x → ∀y. y<1))
(∀y. y<1 → (∀x. ¬x<0 → ∀y. y<1))
(∀y. y<1 → (∀x. ¬x<1 → ∀y. y<1))
(∀y. y<1 → (∀x. ¬x<x → ∀y. y<1))
(∀y. y<1 → (∀x. ¬x<x → ∀y. y<1))
(∀x. ¬0=x → (0=⟨0+0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (0=⟨0+1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (0=⟨1+0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (0=⟨1+1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (0=⟨0⋅0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (0=⟨0⋅1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (0=⟨1⋅0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (0=⟨1⋅1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1=⟨0+0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1=⟨0+1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1=⟨1+0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1=⟨1+1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1=⟨0⋅0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1=⟨0⋅1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1=⟨1⋅0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1=⟨1⋅1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0+0⟩=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0+0⟩=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0+1⟩=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0+1⟩=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1+0⟩=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1+0⟩=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1+1⟩=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1+1⟩=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0⋅0⟩=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0⋅0⟩=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0⋅1⟩=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0⋅1⟩=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1⋅0⟩=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1⋅0⟩=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1⋅1⟩=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1⋅1⟩=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (0<⟨0+0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (0<⟨0+1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (0<⟨1+0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (0<⟨1+1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (0<⟨0⋅0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (0<⟨0⋅1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (0<⟨1⋅0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (0<⟨1⋅1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1<⟨0+0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1<⟨0+1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1<⟨1+0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1<⟨1+1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1<⟨0⋅0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1<⟨0⋅1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1<⟨1⋅0⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (1<⟨1⋅1⟩ → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0+0⟩<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0+0⟩<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0+1⟩<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0+1⟩<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1+0⟩<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1+0⟩<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1+1⟩<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1+1⟩<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0⋅0⟩<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0⋅0⟩<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0⋅1⟩<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨0⋅1⟩<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1⋅0⟩<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1⋅0⟩<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1⋅1⟩<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (⟨1⋅1⟩<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬¬0=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬¬0=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬¬1=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬¬1=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬¬0<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬¬0<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬¬1<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬¬1<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬∀x. 0=x → ∀x. ¬0=x))
(∀x. ¬0=x → (¬∀x. 1=x → ∀x. ¬0=x))
(∀x. ¬0=x → (¬∀x. x=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬∀x. x=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬∀x. x=x → ∀x. ¬0=x))
(∀x. ¬0=x → (¬∀x. x=x → ∀x. ¬0=x))
(∀x. ¬0=x → (¬∀x. 0<x → ∀x. ¬0=x))
(∀x. ¬0=x → (¬∀x. 1<x → ∀x. ¬0=x))
(∀x. ¬0=x → (¬∀x. x<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬∀x. x<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (¬∀x. x<x → ∀x. ¬0=x))
(∀x. ¬0=x → (¬∀x. x<x → ∀x. ¬0=x))
(∀x. ¬0=x → (∀y. 0=y → ∀x. ¬0=x))
(∀x. ¬0=x → (∀y. 1=y → ∀x. ¬0=x))
(∀x. ¬0=x → (∀y. y=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (∀y. y=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (∀y. 0<y → ∀x. ¬0=x))
(∀x. ¬0=x → (∀y. 1<y → ∀x. ¬0=x))
(∀x. ¬0=x → (∀y. y<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (∀y. y<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. ¬0=x → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. ¬1=x → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. ¬x=0 → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. ¬x=1 → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. ¬x=x → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. ¬x=x → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. ¬0<x → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. ¬1<x → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. ¬x<0 → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. ¬x<1 → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. ¬x<x → ∀x. ¬0=x))
(∀x. ¬0=x → (∀x. ¬x<x → ∀x. ¬0=x))
(∀x. ¬1=x → (0=⟨0+0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (0=⟨0+1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (0=⟨1+0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (0=⟨1+1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (0=⟨0⋅0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (0=⟨0⋅1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (0=⟨1⋅0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (0=⟨1⋅1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1=⟨0+0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1=⟨0+1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1=⟨1+0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1=⟨1+1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1=⟨0⋅0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1=⟨0⋅1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1=⟨1⋅0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1=⟨1⋅1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0+0⟩=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0+0⟩=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0+1⟩=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0+1⟩=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1+0⟩=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1+0⟩=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1+1⟩=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1+1⟩=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0⋅0⟩=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0⋅0⟩=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0⋅1⟩=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0⋅1⟩=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1⋅0⟩=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1⋅0⟩=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1⋅1⟩=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1⋅1⟩=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (0<⟨0+0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (0<⟨0+1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (0<⟨1+0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (0<⟨1+1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (0<⟨0⋅0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (0<⟨0⋅1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (0<⟨1⋅0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (0<⟨1⋅1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1<⟨0+0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1<⟨0+1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1<⟨1+0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1<⟨1+1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1<⟨0⋅0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1<⟨0⋅1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1<⟨1⋅0⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (1<⟨1⋅1⟩ → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0+0⟩<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0+0⟩<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0+1⟩<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0+1⟩<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1+0⟩<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1+0⟩<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1+1⟩<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1+1⟩<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0⋅0⟩<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0⋅0⟩<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0⋅1⟩<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨0⋅1⟩<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1⋅0⟩<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1⋅0⟩<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1⋅1⟩<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (⟨1⋅1⟩<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬¬0=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬¬0=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬¬1=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬¬1=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬¬0<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬¬0<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬¬1<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬¬1<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬∀x. 0=x → ∀x. ¬1=x))
(∀x. ¬1=x → (¬∀x. 1=x → ∀x. ¬1=x))
(∀x. ¬1=x → (¬∀x. x=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬∀x. x=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬∀x. x=x → ∀x. ¬1=x))
(∀x. ¬1=x → (¬∀x. x=x → ∀x. ¬1=x))
(∀x. ¬1=x → (¬∀x. 0<x → ∀x. ¬1=x))
(∀x. ¬1=x → (¬∀x. 1<x → ∀x. ¬1=x))
(∀x. ¬1=x → (¬∀x. x<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬∀x. x<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (¬∀x. x<x → ∀x. ¬1=x))
(∀x. ¬1=x → (¬∀x. x<x → ∀x. ¬1=x))
(∀x. ¬1=x → (∀y. 0=y → ∀x. ¬1=x))
(∀x. ¬1=x → (∀y. 1=y → ∀x. ¬1=x))
(∀x. ¬1=x → (∀y. y=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (∀y. y=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (∀y. 0<y → ∀x. ¬1=x))
(∀x. ¬1=x → (∀y. 1<y → ∀x. ¬1=x))
(∀x. ¬1=x → (∀y. y<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (∀y. y<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. ¬0=x → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. ¬1=x → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. ¬x=0 → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. ¬x=1 → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. ¬x=x → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. ¬x=x → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. ¬0<x → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. ¬1<x → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. ¬x<0 → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. ¬x<1 → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. ¬x<x → ∀x. ¬1=x))
(∀x. ¬1=x → (∀x. ¬x<x → ∀x. ¬1=x))
(∀x. ¬x=0 → (0=⟨0+0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (0=⟨0+1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (0=⟨1+0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (0=⟨1+1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (0=⟨0⋅0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (0=⟨0⋅1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (0=⟨1⋅0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (0=⟨1⋅1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1=⟨0+0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1=⟨0+1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1=⟨1+0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1=⟨1+1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1=⟨0⋅0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1=⟨0⋅1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1=⟨1⋅0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1=⟨1⋅1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0+0⟩=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0+0⟩=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0+1⟩=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0+1⟩=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1+0⟩=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1+0⟩=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1+1⟩=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1+1⟩=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0⋅0⟩=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0⋅0⟩=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0⋅1⟩=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0⋅1⟩=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1⋅0⟩=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1⋅0⟩=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1⋅1⟩=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1⋅1⟩=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (0<⟨0+0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (0<⟨0+1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (0<⟨1+0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (0<⟨1+1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (0<⟨0⋅0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (0<⟨0⋅1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (0<⟨1⋅0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (0<⟨1⋅1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1<⟨0+0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1<⟨0+1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1<⟨1+0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1<⟨1+1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1<⟨0⋅0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1<⟨0⋅1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1<⟨1⋅0⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (1<⟨1⋅1⟩ → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0+0⟩<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0+0⟩<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0+1⟩<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0+1⟩<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1+0⟩<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1+0⟩<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1+1⟩<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1+1⟩<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0⋅0⟩<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0⋅0⟩<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0⋅1⟩<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨0⋅1⟩<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1⋅0⟩<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1⋅0⟩<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1⋅1⟩<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (⟨1⋅1⟩<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬¬0=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬¬0=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬¬1=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬¬1=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬¬0<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬¬0<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬¬1<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬¬1<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬∀x. 0=x → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬∀x. 1=x → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬∀x. x=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬∀x. x=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬∀x. x=x → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬∀x. x=x → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬∀x. 0<x → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬∀x. 1<x → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬∀x. x<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬∀x. x<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬∀x. x<x → ∀x. ¬x=0))
(∀x. ¬x=0 → (¬∀x. x<x → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀y. 0=y → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀y. 1=y → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀y. y=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀y. y=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀y. 0<y → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀y. 1<y → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀y. y<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀y. y<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. ¬0=x → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. ¬1=x → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. ¬x=0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. ¬x=1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. ¬x=x → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. ¬x=x → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. ¬0<x → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. ¬1<x → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. ¬x<0 → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. ¬x<1 → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. ¬x<x → ∀x. ¬x=0))
(∀x. ¬x=0 → (∀x. ¬x<x → ∀x. ¬x=0))
(∀x. ¬x=1 → (0=⟨0+0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (0=⟨0+1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (0=⟨1+0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (0=⟨1+1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (0=⟨0⋅0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (0=⟨0⋅1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (0=⟨1⋅0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (0=⟨1⋅1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1=⟨0+0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1=⟨0+1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1=⟨1+0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1=⟨1+1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1=⟨0⋅0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1=⟨0⋅1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1=⟨1⋅0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1=⟨1⋅1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0+0⟩=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0+0⟩=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0+1⟩=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0+1⟩=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1+0⟩=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1+0⟩=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1+1⟩=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1+1⟩=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0⋅0⟩=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0⋅0⟩=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0⋅1⟩=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0⋅1⟩=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1⋅0⟩=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1⋅0⟩=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1⋅1⟩=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1⋅1⟩=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (0<⟨0+0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (0<⟨0+1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (0<⟨1+0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (0<⟨1+1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (0<⟨0⋅0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (0<⟨0⋅1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (0<⟨1⋅0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (0<⟨1⋅1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1<⟨0+0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1<⟨0+1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1<⟨1+0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1<⟨1+1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1<⟨0⋅0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1<⟨0⋅1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1<⟨1⋅0⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (1<⟨1⋅1⟩ → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0+0⟩<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0+0⟩<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0+1⟩<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0+1⟩<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1+0⟩<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1+0⟩<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1+1⟩<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1+1⟩<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0⋅0⟩<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0⋅0⟩<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0⋅1⟩<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨0⋅1⟩<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1⋅0⟩<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1⋅0⟩<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1⋅1⟩<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (⟨1⋅1⟩<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬¬0=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬¬0=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬¬1=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬¬1=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬¬0<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬¬0<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬¬1<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬¬1<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬∀x. 0=x → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬∀x. 1=x → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬∀x. x=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬∀x. x=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬∀x. x=x → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬∀x. x=x → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬∀x. 0<x → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬∀x. 1<x → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬∀x. x<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬∀x. x<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬∀x. x<x → ∀x. ¬x=1))
(∀x. ¬x=1 → (¬∀x. x<x → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀y. 0=y → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀y. 1=y → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀y. y=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀y. y=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀y. 0<y → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀y. 1<y → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀y. y<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀y. y<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. ¬0=x → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. ¬1=x → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. ¬x=0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. ¬x=1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. ¬x=x → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. ¬x=x → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. ¬0<x → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. ¬1<x → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. ¬x<0 → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. ¬x<1 → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. ¬x<x → ∀x. ¬x=1))
(∀x. ¬x=1 → (∀x. ¬x<x → ∀x. ¬x=1))
(∀x. ¬x=x → (0=⟨0+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0=⟨0+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0=⟨1+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0=⟨1+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0=⟨0⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0=⟨0⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0=⟨1⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0=⟨1⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨0+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨0+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨1+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨1+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨0⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨0⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨1⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨1⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+0⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+0⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+1⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+1⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+0⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+0⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+1⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+1⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅0⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅0⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅1⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅1⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅0⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅0⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅1⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅1⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨0+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨0+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨1+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨1+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨0⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨0⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨1⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨1⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨0+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨0+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨1+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨1+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨0⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨0⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨1⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨1⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+0⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+0⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+1⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+1⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+0⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+0⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+1⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+1⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅0⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅0⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅1⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅1⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅0⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅0⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅1⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅1⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬0=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬0=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬1=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬1=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬0<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬0<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬1<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬1<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. 0=x → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. 1=x → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x=x → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x=x → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. 0<x → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. 1<x → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x<x → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x<x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. 0=y → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. 1=y → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. y=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. y=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. 0<y → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. 1<y → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. y<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. y<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬0=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬1=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬0<x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬1<x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x<x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x<x → ∀x. ¬x=x))
(∀x. ¬x=x → (0=⟨0+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0=⟨0+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0=⟨1+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0=⟨1+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0=⟨0⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0=⟨0⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0=⟨1⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0=⟨1⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨0+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨0+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨1+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨1+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨0⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨0⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨1⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1=⟨1⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+0⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+0⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+1⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+1⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+0⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+0⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+1⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+1⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅0⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅0⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅1⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅1⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅0⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅0⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅1⟩=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅1⟩=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨0+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨0+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨1+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨1+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨0⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨0⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨1⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (0<⟨1⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨0+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨0+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨1+0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨1+1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨0⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨0⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨1⋅0⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (1<⟨1⋅1⟩ → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+0⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+0⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+1⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0+1⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+0⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+0⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+1⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1+1⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅0⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅0⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅1⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨0⋅1⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅0⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅0⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅1⟩<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (⟨1⋅1⟩<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬0=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬0=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬1=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬1=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬0<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬0<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬1<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬¬1<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. 0=x → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. 1=x → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x=x → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x=x → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. 0<x → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. 1<x → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x<x → ∀x. ¬x=x))
(∀x. ¬x=x → (¬∀x. x<x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. 0=y → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. 1=y → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. y=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. y=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. 0<y → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. 1<y → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. y<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀y. y<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬0=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬1=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x=0 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x=1 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x=x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬0<x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬1<x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x<0 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x<1 → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x<x → ∀x. ¬x=x))
(∀x. ¬x=x → (∀x. ¬x<x → ∀x. ¬x=x))
(∀x. ¬0<x → (0=⟨0+0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (0=⟨0+1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (0=⟨1+0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (0=⟨1+1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (0=⟨0⋅0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (0=⟨0⋅1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (0=⟨1⋅0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (0=⟨1⋅1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1=⟨0+0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1=⟨0+1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1=⟨1+0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1=⟨1+1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1=⟨0⋅0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1=⟨0⋅1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1=⟨1⋅0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1=⟨1⋅1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0+0⟩=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0+0⟩=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0+1⟩=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0+1⟩=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1+0⟩=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1+0⟩=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1+1⟩=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1+1⟩=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0⋅0⟩=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0⋅0⟩=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0⋅1⟩=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0⋅1⟩=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1⋅0⟩=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1⋅0⟩=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1⋅1⟩=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1⋅1⟩=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (0<⟨0+0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (0<⟨0+1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (0<⟨1+0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (0<⟨1+1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (0<⟨0⋅0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (0<⟨0⋅1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (0<⟨1⋅0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (0<⟨1⋅1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1<⟨0+0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1<⟨0+1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1<⟨1+0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1<⟨1+1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1<⟨0⋅0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1<⟨0⋅1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1<⟨1⋅0⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (1<⟨1⋅1⟩ → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0+0⟩<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0+0⟩<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0+1⟩<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0+1⟩<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1+0⟩<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1+0⟩<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1+1⟩<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1+1⟩<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0⋅0⟩<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0⋅0⟩<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0⋅1⟩<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨0⋅1⟩<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1⋅0⟩<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1⋅0⟩<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1⋅1⟩<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (⟨1⋅1⟩<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬¬0=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬¬0=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬¬1=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬¬1=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬¬0<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬¬0<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬¬1<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬¬1<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬∀x. 0=x → ∀x. ¬0<x))
(∀x. ¬0<x → (¬∀x. 1=x → ∀x. ¬0<x))
(∀x. ¬0<x → (¬∀x. x=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬∀x. x=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬∀x. x=x → ∀x. ¬0<x))
(∀x. ¬0<x → (¬∀x. x=x → ∀x. ¬0<x))
(∀x. ¬0<x → (¬∀x. 0<x → ∀x. ¬0<x))
(∀x. ¬0<x → (¬∀x. 1<x → ∀x. ¬0<x))
(∀x. ¬0<x → (¬∀x. x<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬∀x. x<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (¬∀x. x<x → ∀x. ¬0<x))
(∀x. ¬0<x → (¬∀x. x<x → ∀x. ¬0<x))
(∀x. ¬0<x → (∀y. 0=y → ∀x. ¬0<x))
(∀x. ¬0<x → (∀y. 1=y → ∀x. ¬0<x))
(∀x. ¬0<x → (∀y. y=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (∀y. y=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (∀y. 0<y → ∀x. ¬0<x))
(∀x. ¬0<x → (∀y. 1<y → ∀x. ¬0<x))
(∀x. ¬0<x → (∀y. y<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (∀y. y<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. ¬0=x → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. ¬1=x → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. ¬x=0 → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. ¬x=1 → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. ¬x=x → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. ¬x=x → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. ¬0<x → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. ¬1<x → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. ¬x<0 → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. ¬x<1 → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. ¬x<x → ∀x. ¬0<x))
(∀x. ¬0<x → (∀x. ¬x<x → ∀x. ¬0<x))
(∀x. ¬1<x → (0=⟨0+0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (0=⟨0+1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (0=⟨1+0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (0=⟨1+1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (0=⟨0⋅0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (0=⟨0⋅1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (0=⟨1⋅0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (0=⟨1⋅1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1=⟨0+0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1=⟨0+1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1=⟨1+0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1=⟨1+1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1=⟨0⋅0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1=⟨0⋅1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1=⟨1⋅0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1=⟨1⋅1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0+0⟩=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0+0⟩=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0+1⟩=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0+1⟩=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1+0⟩=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1+0⟩=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1+1⟩=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1+1⟩=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0⋅0⟩=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0⋅0⟩=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0⋅1⟩=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0⋅1⟩=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1⋅0⟩=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1⋅0⟩=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1⋅1⟩=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1⋅1⟩=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (0<⟨0+0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (0<⟨0+1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (0<⟨1+0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (0<⟨1+1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (0<⟨0⋅0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (0<⟨0⋅1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (0<⟨1⋅0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (0<⟨1⋅1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1<⟨0+0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1<⟨0+1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1<⟨1+0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1<⟨1+1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1<⟨0⋅0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1<⟨0⋅1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1<⟨1⋅0⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (1<⟨1⋅1⟩ → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0+0⟩<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0+0⟩<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0+1⟩<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0+1⟩<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1+0⟩<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1+0⟩<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1+1⟩<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1+1⟩<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0⋅0⟩<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0⋅0⟩<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0⋅1⟩<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨0⋅1⟩<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1⋅0⟩<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1⋅0⟩<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1⋅1⟩<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (⟨1⋅1⟩<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬¬0=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬¬0=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬¬1=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬¬1=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬¬0<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬¬0<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬¬1<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬¬1<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬∀x. 0=x → ∀x. ¬1<x))
(∀x. ¬1<x → (¬∀x. 1=x → ∀x. ¬1<x))
(∀x. ¬1<x → (¬∀x. x=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬∀x. x=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬∀x. x=x → ∀x. ¬1<x))
(∀x. ¬1<x → (¬∀x. x=x → ∀x. ¬1<x))
(∀x. ¬1<x → (¬∀x. 0<x → ∀x. ¬1<x))
(∀x. ¬1<x → (¬∀x. 1<x → ∀x. ¬1<x))
(∀x. ¬1<x → (¬∀x. x<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬∀x. x<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (¬∀x. x<x → ∀x. ¬1<x))
(∀x. ¬1<x → (¬∀x. x<x → ∀x. ¬1<x))
(∀x. ¬1<x → (∀y. 0=y → ∀x. ¬1<x))
(∀x. ¬1<x → (∀y. 1=y → ∀x. ¬1<x))
(∀x. ¬1<x → (∀y. y=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (∀y. y=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (∀y. 0<y → ∀x. ¬1<x))
(∀x. ¬1<x → (∀y. 1<y → ∀x. ¬1<x))
(∀x. ¬1<x → (∀y. y<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (∀y. y<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. ¬0=x → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. ¬1=x → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. ¬x=0 → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. ¬x=1 → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. ¬x=x → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. ¬x=x → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. ¬0<x → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. ¬1<x → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. ¬x<0 → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. ¬x<1 → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. ¬x<x → ∀x. ¬1<x))
(∀x. ¬1<x → (∀x. ¬x<x → ∀x. ¬1<x))
(∀x. ¬x<0 → (0=⟨0+0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (0=⟨0+1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (0=⟨1+0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (0=⟨1+1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (0=⟨0⋅0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (0=⟨0⋅1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (0=⟨1⋅0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (0=⟨1⋅1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1=⟨0+0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1=⟨0+1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1=⟨1+0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1=⟨1+1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1=⟨0⋅0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1=⟨0⋅1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1=⟨1⋅0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1=⟨1⋅1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0+0⟩=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0+0⟩=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0+1⟩=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0+1⟩=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1+0⟩=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1+0⟩=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1+1⟩=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1+1⟩=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0⋅0⟩=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0⋅0⟩=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0⋅1⟩=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0⋅1⟩=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1⋅0⟩=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1⋅0⟩=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1⋅1⟩=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1⋅1⟩=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (0<⟨0+0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (0<⟨0+1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (0<⟨1+0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (0<⟨1+1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (0<⟨0⋅0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (0<⟨0⋅1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (0<⟨1⋅0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (0<⟨1⋅1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1<⟨0+0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1<⟨0+1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1<⟨1+0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1<⟨1+1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1<⟨0⋅0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1<⟨0⋅1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1<⟨1⋅0⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (1<⟨1⋅1⟩ → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0+0⟩<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0+0⟩<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0+1⟩<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0+1⟩<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1+0⟩<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1+0⟩<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1+1⟩<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1+1⟩<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0⋅0⟩<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0⋅0⟩<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0⋅1⟩<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨0⋅1⟩<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1⋅0⟩<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1⋅0⟩<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1⋅1⟩<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (⟨1⋅1⟩<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬¬0=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬¬0=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬¬1=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬¬1=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬¬0<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬¬0<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬¬1<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬¬1<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬∀x. 0=x → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬∀x. 1=x → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬∀x. x=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬∀x. x=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬∀x. x=x → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬∀x. x=x → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬∀x. 0<x → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬∀x. 1<x → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬∀x. x<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬∀x. x<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬∀x. x<x → ∀x. ¬x<0))
(∀x. ¬x<0 → (¬∀x. x<x → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀y. 0=y → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀y. 1=y → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀y. y=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀y. y=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀y. 0<y → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀y. 1<y → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀y. y<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀y. y<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. ¬0=x → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. ¬1=x → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. ¬x=0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. ¬x=1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. ¬x=x → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. ¬x=x → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. ¬0<x → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. ¬1<x → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. ¬x<0 → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. ¬x<1 → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. ¬x<x → ∀x. ¬x<0))
(∀x. ¬x<0 → (∀x. ¬x<x → ∀x. ¬x<0))
(∀x. ¬x<1 → (0=⟨0+0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (0=⟨0+1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (0=⟨1+0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (0=⟨1+1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (0=⟨0⋅0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (0=⟨0⋅1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (0=⟨1⋅0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (0=⟨1⋅1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1=⟨0+0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1=⟨0+1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1=⟨1+0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1=⟨1+1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1=⟨0⋅0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1=⟨0⋅1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1=⟨1⋅0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1=⟨1⋅1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0+0⟩=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0+0⟩=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0+1⟩=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0+1⟩=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1+0⟩=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1+0⟩=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1+1⟩=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1+1⟩=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0⋅0⟩=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0⋅0⟩=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0⋅1⟩=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0⋅1⟩=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1⋅0⟩=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1⋅0⟩=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1⋅1⟩=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1⋅1⟩=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (0<⟨0+0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (0<⟨0+1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (0<⟨1+0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (0<⟨1+1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (0<⟨0⋅0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (0<⟨0⋅1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (0<⟨1⋅0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (0<⟨1⋅1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1<⟨0+0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1<⟨0+1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1<⟨1+0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1<⟨1+1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1<⟨0⋅0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1<⟨0⋅1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1<⟨1⋅0⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (1<⟨1⋅1⟩ → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0+0⟩<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0+0⟩<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0+1⟩<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0+1⟩<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1+0⟩<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1+0⟩<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1+1⟩<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1+1⟩<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0⋅0⟩<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0⋅0⟩<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0⋅1⟩<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨0⋅1⟩<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1⋅0⟩<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1⋅0⟩<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1⋅1⟩<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (⟨1⋅1⟩<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬¬0=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬¬0=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬¬1=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬¬1=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬¬0<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬¬0<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬¬1<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬¬1<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬∀x. 0=x → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬∀x. 1=x → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬∀x. x=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬∀x. x=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬∀x. x=x → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬∀x. x=x → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬∀x. 0<x → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬∀x. 1<x → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬∀x. x<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬∀x. x<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬∀x. x<x → ∀x. ¬x<1))
(∀x. ¬x<1 → (¬∀x. x<x → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀y. 0=y → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀y. 1=y → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀y. y=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀y. y=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀y. 0<y → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀y. 1<y → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀y. y<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀y. y<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. ¬0=x → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. ¬1=x → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. ¬x=0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. ¬x=1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. ¬x=x → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. ¬x=x → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. ¬0<x → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. ¬1<x → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. ¬x<0 → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. ¬x<1 → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. ¬x<x → ∀x. ¬x<1))
(∀x. ¬x<1 → (∀x. ¬x<x → ∀x. ¬x<1))
(∀x. ¬x<x → (0=⟨0+0⟩ → ∀x. ¬x<x))
(0=⟨0+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0=⟨0+1⟩ → ∀x. ¬x<x))
(0=⟨0+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0=⟨1+0⟩ → ∀x. ¬x<x))
(0=⟨1+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0=⟨1+1⟩ → ∀x. ¬x<x))
(0=⟨1+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0=⟨0⋅0⟩ → ∀x. ¬x<x))
(0=⟨0⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0=⟨0⋅1⟩ → ∀x. ¬x<x))
(0=⟨0⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0=⟨1⋅0⟩ → ∀x. ¬x<x))
(0=⟨1⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0=⟨1⋅1⟩ → ∀x. ¬x<x))
(0=⟨1⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨0+0⟩ → ∀x. ¬x<x))
(1=⟨0+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨0+1⟩ → ∀x. ¬x<x))
(1=⟨0+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨1+0⟩ → ∀x. ¬x<x))
(1=⟨1+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨1+1⟩ → ∀x. ¬x<x))
(1=⟨1+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨0⋅0⟩ → ∀x. ¬x<x))
(1=⟨0⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨0⋅1⟩ → ∀x. ¬x<x))
(1=⟨0⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨1⋅0⟩ → ∀x. ¬x<x))
(1=⟨1⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨1⋅1⟩ → ∀x. ¬x<x))
(1=⟨1⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+0⟩=0 → ∀x. ¬x<x))
(⟨0+0⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+0⟩=1 → ∀x. ¬x<x))
(⟨0+0⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+1⟩=0 → ∀x. ¬x<x))
(⟨0+1⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+1⟩=1 → ∀x. ¬x<x))
(⟨0+1⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+0⟩=0 → ∀x. ¬x<x))
(⟨1+0⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+0⟩=1 → ∀x. ¬x<x))
(⟨1+0⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+1⟩=0 → ∀x. ¬x<x))
(⟨1+1⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+1⟩=1 → ∀x. ¬x<x))
(⟨1+1⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅0⟩=0 → ∀x. ¬x<x))
(⟨0⋅0⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅0⟩=1 → ∀x. ¬x<x))
(⟨0⋅0⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅1⟩=0 → ∀x. ¬x<x))
(⟨0⋅1⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅1⟩=1 → ∀x. ¬x<x))
(⟨0⋅1⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅0⟩=0 → ∀x. ¬x<x))
(⟨1⋅0⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅0⟩=1 → ∀x. ¬x<x))
(⟨1⋅0⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅1⟩=0 → ∀x. ¬x<x))
(⟨1⋅1⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅1⟩=1 → ∀x. ¬x<x))
(⟨1⋅1⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨0+0⟩ → ∀x. ¬x<x))
(0<⟨0+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨0+1⟩ → ∀x. ¬x<x))
(0<⟨0+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨1+0⟩ → ∀x. ¬x<x))
(0<⟨1+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨1+1⟩ → ∀x. ¬x<x))
(0<⟨1+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨0⋅0⟩ → ∀x. ¬x<x))
(0<⟨0⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨0⋅1⟩ → ∀x. ¬x<x))
(0<⟨0⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨1⋅0⟩ → ∀x. ¬x<x))
(0<⟨1⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨1⋅1⟩ → ∀x. ¬x<x))
(0<⟨1⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨0+0⟩ → ∀x. ¬x<x))
(1<⟨0+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨0+1⟩ → ∀x. ¬x<x))
(1<⟨0+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨1+0⟩ → ∀x. ¬x<x))
(1<⟨1+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨1+1⟩ → ∀x. ¬x<x))
(1<⟨1+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨0⋅0⟩ → ∀x. ¬x<x))
(1<⟨0⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨0⋅1⟩ → ∀x. ¬x<x))
(1<⟨0⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨1⋅0⟩ → ∀x. ¬x<x))
(1<⟨1⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨1⋅1⟩ → ∀x. ¬x<x))
(1<⟨1⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+0⟩<0 → ∀x. ¬x<x))
(⟨0+0⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+0⟩<1 → ∀x. ¬x<x))
(⟨0+0⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+1⟩<0 → ∀x. ¬x<x))
(⟨0+1⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+1⟩<1 → ∀x. ¬x<x))
(⟨0+1⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+0⟩<0 → ∀x. ¬x<x))
(⟨1+0⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+0⟩<1 → ∀x. ¬x<x))
(⟨1+0⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+1⟩<0 → ∀x. ¬x<x))
(⟨1+1⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+1⟩<1 → ∀x. ¬x<x))
(⟨1+1⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅0⟩<0 → ∀x. ¬x<x))
(⟨0⋅0⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅0⟩<1 → ∀x. ¬x<x))
(⟨0⋅0⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅1⟩<0 → ∀x. ¬x<x))
(⟨0⋅1⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅1⟩<1 → ∀x. ¬x<x))
(⟨0⋅1⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅0⟩<0 → ∀x. ¬x<x))
(⟨1⋅0⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅0⟩<1 → ∀x. ¬x<x))
(⟨1⋅0⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅1⟩<0 → ∀x. ¬x<x))
(⟨1⋅1⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅1⟩<1 → ∀x. ¬x<x))
(⟨1⋅1⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬0=0 → ∀x. ¬x<x))
(¬¬0=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬0=1 → ∀x. ¬x<x))
(¬¬0=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬1=0 → ∀x. ¬x<x))
(¬¬1=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬1=1 → ∀x. ¬x<x))
(¬¬1=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬0<0 → ∀x. ¬x<x))
(¬¬0<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬0<1 → ∀x. ¬x<x))
(¬¬0<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬1<0 → ∀x. ¬x<x))
(¬¬1<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬1<1 → ∀x. ¬x<x))
(¬¬1<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. 0=x → ∀x. ¬x<x))
(¬∀x. 0=x → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. 1=x → ∀x. ¬x<x))
(¬∀x. 1=x → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x=0 → ∀x. ¬x<x))
(¬∀x. x=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x=1 → ∀x. ¬x<x))
(¬∀x. x=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x=x → ∀x. ¬x<x))
(¬∀x. x=x → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x=x → ∀x. ¬x<x))
(¬∀x. x=x → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. 0<x → ∀x. ¬x<x))
(¬∀x. 0<x → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. 1<x → ∀x. ¬x<x))
(¬∀x. 1<x → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x<0 → ∀x. ¬x<x))
(¬∀x. x<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x<1 → ∀x. ¬x<x))
(¬∀x. x<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x<x → ∀x. ¬x<x))
(¬∀x. x<x → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x<x → ∀x. ¬x<x))
(¬∀x. x<x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. 0=y → ∀x. ¬x<x))
(∀y. 0=y → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. 1=y → ∀x. ¬x<x))
(∀y. 1=y → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. y=0 → ∀x. ¬x<x))
(∀y. y=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. y=1 → ∀x. ¬x<x))
(∀y. y=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. 0<y → ∀x. ¬x<x))
(∀y. 0<y → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. 1<y → ∀x. ¬x<x))
(∀y. 1<y → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. y<0 → ∀x. ¬x<x))
(∀y. y<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. y<1 → ∀x. ¬x<x))
(∀y. y<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬0=x → ∀x. ¬x<x))
(∀x. ¬0=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬1=x → ∀x. ¬x<x))
(∀x. ¬1=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x=0 → ∀x. ¬x<x))
(∀x. ¬x=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x=1 → ∀x. ¬x<x))
(∀x. ¬x=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x=x → ∀x. ¬x<x))
(∀x. ¬x=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x=x → ∀x. ¬x<x))
(∀x. ¬x=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬0<x → ∀x. ¬x<x))
(∀x. ¬0<x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬1<x → ∀x. ¬x<x))
(∀x. ¬1<x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x<0 → ∀x. ¬x<x))
(∀x. ¬x<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x<1 → ∀x. ¬x<x))
(∀x. ¬x<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x<x → ∀x. ¬x<x))
(∀x. ¬x<x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x<x → ∀x. ¬x<x))
(∀x. ¬x<x → ∀x. ¬x<x)
(∀x. ¬x<x → (0=⟨0+0⟩ → ∀x. ¬x<x))
(0=⟨0+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0=⟨0+1⟩ → ∀x. ¬x<x))
(0=⟨0+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0=⟨1+0⟩ → ∀x. ¬x<x))
(0=⟨1+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0=⟨1+1⟩ → ∀x. ¬x<x))
(0=⟨1+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0=⟨0⋅0⟩ → ∀x. ¬x<x))
(0=⟨0⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0=⟨0⋅1⟩ → ∀x. ¬x<x))
(0=⟨0⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0=⟨1⋅0⟩ → ∀x. ¬x<x))
(0=⟨1⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0=⟨1⋅1⟩ → ∀x. ¬x<x))
(0=⟨1⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨0+0⟩ → ∀x. ¬x<x))
(1=⟨0+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨0+1⟩ → ∀x. ¬x<x))
(1=⟨0+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨1+0⟩ → ∀x. ¬x<x))
(1=⟨1+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨1+1⟩ → ∀x. ¬x<x))
(1=⟨1+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨0⋅0⟩ → ∀x. ¬x<x))
(1=⟨0⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨0⋅1⟩ → ∀x. ¬x<x))
(1=⟨0⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨1⋅0⟩ → ∀x. ¬x<x))
(1=⟨1⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1=⟨1⋅1⟩ → ∀x. ¬x<x))
(1=⟨1⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+0⟩=0 → ∀x. ¬x<x))
(⟨0+0⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+0⟩=1 → ∀x. ¬x<x))
(⟨0+0⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+1⟩=0 → ∀x. ¬x<x))
(⟨0+1⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+1⟩=1 → ∀x. ¬x<x))
(⟨0+1⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+0⟩=0 → ∀x. ¬x<x))
(⟨1+0⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+0⟩=1 → ∀x. ¬x<x))
(⟨1+0⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+1⟩=0 → ∀x. ¬x<x))
(⟨1+1⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+1⟩=1 → ∀x. ¬x<x))
(⟨1+1⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅0⟩=0 → ∀x. ¬x<x))
(⟨0⋅0⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅0⟩=1 → ∀x. ¬x<x))
(⟨0⋅0⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅1⟩=0 → ∀x. ¬x<x))
(⟨0⋅1⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅1⟩=1 → ∀x. ¬x<x))
(⟨0⋅1⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅0⟩=0 → ∀x. ¬x<x))
(⟨1⋅0⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅0⟩=1 → ∀x. ¬x<x))
(⟨1⋅0⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅1⟩=0 → ∀x. ¬x<x))
(⟨1⋅1⟩=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅1⟩=1 → ∀x. ¬x<x))
(⟨1⋅1⟩=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨0+0⟩ → ∀x. ¬x<x))
(0<⟨0+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨0+1⟩ → ∀x. ¬x<x))
(0<⟨0+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨1+0⟩ → ∀x. ¬x<x))
(0<⟨1+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨1+1⟩ → ∀x. ¬x<x))
(0<⟨1+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨0⋅0⟩ → ∀x. ¬x<x))
(0<⟨0⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨0⋅1⟩ → ∀x. ¬x<x))
(0<⟨0⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨1⋅0⟩ → ∀x. ¬x<x))
(0<⟨1⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (0<⟨1⋅1⟩ → ∀x. ¬x<x))
(0<⟨1⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨0+0⟩ → ∀x. ¬x<x))
(1<⟨0+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨0+1⟩ → ∀x. ¬x<x))
(1<⟨0+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨1+0⟩ → ∀x. ¬x<x))
(1<⟨1+0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨1+1⟩ → ∀x. ¬x<x))
(1<⟨1+1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨0⋅0⟩ → ∀x. ¬x<x))
(1<⟨0⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨0⋅1⟩ → ∀x. ¬x<x))
(1<⟨0⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨1⋅0⟩ → ∀x. ¬x<x))
(1<⟨1⋅0⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (1<⟨1⋅1⟩ → ∀x. ¬x<x))
(1<⟨1⋅1⟩ → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+0⟩<0 → ∀x. ¬x<x))
(⟨0+0⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+0⟩<1 → ∀x. ¬x<x))
(⟨0+0⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+1⟩<0 → ∀x. ¬x<x))
(⟨0+1⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0+1⟩<1 → ∀x. ¬x<x))
(⟨0+1⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+0⟩<0 → ∀x. ¬x<x))
(⟨1+0⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+0⟩<1 → ∀x. ¬x<x))
(⟨1+0⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+1⟩<0 → ∀x. ¬x<x))
(⟨1+1⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1+1⟩<1 → ∀x. ¬x<x))
(⟨1+1⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅0⟩<0 → ∀x. ¬x<x))
(⟨0⋅0⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅0⟩<1 → ∀x. ¬x<x))
(⟨0⋅0⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅1⟩<0 → ∀x. ¬x<x))
(⟨0⋅1⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨0⋅1⟩<1 → ∀x. ¬x<x))
(⟨0⋅1⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅0⟩<0 → ∀x. ¬x<x))
(⟨1⋅0⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅0⟩<1 → ∀x. ¬x<x))
(⟨1⋅0⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅1⟩<0 → ∀x. ¬x<x))
(⟨1⋅1⟩<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (⟨1⋅1⟩<1 → ∀x. ¬x<x))
(⟨1⋅1⟩<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬0=0 → ∀x. ¬x<x))
(¬¬0=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬0=1 → ∀x. ¬x<x))
(¬¬0=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬1=0 → ∀x. ¬x<x))
(¬¬1=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬1=1 → ∀x. ¬x<x))
(¬¬1=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬0<0 → ∀x. ¬x<x))
(¬¬0<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬0<1 → ∀x. ¬x<x))
(¬¬0<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬1<0 → ∀x. ¬x<x))
(¬¬1<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬¬1<1 → ∀x. ¬x<x))
(¬¬1<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. 0=x → ∀x. ¬x<x))
(¬∀x. 0=x → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. 1=x → ∀x. ¬x<x))
(¬∀x. 1=x → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x=0 → ∀x. ¬x<x))
(¬∀x. x=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x=1 → ∀x. ¬x<x))
(¬∀x. x=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x=x → ∀x. ¬x<x))
(¬∀x. x=x → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x=x → ∀x. ¬x<x))
(¬∀x. x=x → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. 0<x → ∀x. ¬x<x))
(¬∀x. 0<x → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. 1<x → ∀x. ¬x<x))
(¬∀x. 1<x → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x<0 → ∀x. ¬x<x))
(¬∀x. x<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x<1 → ∀x. ¬x<x))
(¬∀x. x<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x<x → ∀x. ¬x<x))
(¬∀x. x<x → ∀x. ¬x<x)
(∀x. ¬x<x → (¬∀x. x<x → ∀x. ¬x<x))
(¬∀x. x<x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. 0=y → ∀x. ¬x<x))
(∀y. 0=y → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. 1=y → ∀x. ¬x<x))
(∀y. 1=y → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. y=0 → ∀x. ¬x<x))
(∀y. y=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. y=1 → ∀x. ¬x<x))
(∀y. y=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. 0<y → ∀x. ¬x<x))
(∀y. 0<y → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. 1<y → ∀x. ¬x<x))
(∀y. 1<y → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. y<0 → ∀x. ¬x<x))
(∀y. y<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀y. y<1 → ∀x. ¬x<x))
(∀y. y<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬0=x → ∀x. ¬x<x))
(∀x. ¬0=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬1=x → ∀x. ¬x<x))
(∀x. ¬1=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x=0 → ∀x. ¬x<x))
(∀x. ¬x=0 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x=1 → ∀x. ¬x<x))
(∀x. ¬x=1 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x=x → ∀x. ¬x<x))
(∀x. ¬x=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x=x → ∀x. ¬x<x))
(∀x. ¬x=x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬0<x → ∀x. ¬x<x))
(∀x. ¬0<x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬1<x → ∀x. ¬x<x))
(∀x. ¬1<x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x<0 → ∀x. ¬x<x))
(∀x. ¬x<0 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x<1 → ∀x. ¬x<x))
(∀x. ¬x<1 → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x<x → ∀x. ¬x<x))
(∀x. ¬x<x → ∀x. ¬x<x)
(∀x. ¬x<x → (∀x. ¬x<x → ∀x. ¬x<x))
(∀x. ¬x<x → ∀x. ¬x<x)
(¬0=⟨0+0⟩ → (¬0=0 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (¬0=1 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (¬1=0 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (¬1=1 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (¬0<0 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (¬0<1 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (¬1<0 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (¬1<1 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (∀x. 0=x → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (∀x. 1=x → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (∀x. x=0 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (∀x. x=1 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (∀x. x=x → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (∀x. x=x → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (∀x. 0<x → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (∀x. 1<x → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (∀x. x<0 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (∀x. x<1 → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (∀x. x<x → ¬0=⟨0+0⟩))
(¬0=⟨0+0⟩ → (∀x. x<x → ¬0=⟨0+0⟩))
(¬0=⟨0+1⟩ → (¬0=0 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (¬0=1 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (¬1=0 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (¬1=1 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (¬0<0 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (¬0<1 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (¬1<0 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (¬1<1 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (∀x. 0=x → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (∀x. 1=x → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (∀x. x=0 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (∀x. x=1 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (∀x. x=x → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (∀x. x=x → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (∀x. 0<x → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (∀x. 1<x → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (∀x. x<0 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (∀x. x<1 → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (∀x. x<x → ¬0=⟨0+1⟩))
(¬0=⟨0+1⟩ → (∀x. x<x → ¬0=⟨0+1⟩))
(¬0=⟨1+0⟩ → (¬0=0 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (¬0=1 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (¬1=0 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (¬1=1 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (¬0<0 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (¬0<1 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (¬1<0 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (¬1<1 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (∀x. 0=x → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (∀x. 1=x → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (∀x. x=0 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (∀x. x=1 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (∀x. x=x → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (∀x. x=x → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (∀x. 0<x → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (∀x. 1<x → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (∀x. x<0 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (∀x. x<1 → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (∀x. x<x → ¬0=⟨1+0⟩))
(¬0=⟨1+0⟩ → (∀x. x<x → ¬0=⟨1+0⟩))
(¬0=⟨1+1⟩ → (¬0=0 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (¬0=1 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (¬1=0 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (¬1=1 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (¬0<0 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (¬0<1 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (¬1<0 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (¬1<1 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (∀x. 0=x → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (∀x. 1=x → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (∀x. x=0 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (∀x. x=1 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (∀x. x=x → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (∀x. x=x → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (∀x. 0<x → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (∀x. 1<x → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (∀x. x<0 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (∀x. x<1 → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (∀x. x<x → ¬0=⟨1+1⟩))
(¬0=⟨1+1⟩ → (∀x. x<x → ¬0=⟨1+1⟩))
(¬0=⟨0⋅0⟩ → (¬0=0 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (¬0=1 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (¬1=0 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (¬1=1 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (¬0<0 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (¬0<1 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (¬1<0 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (¬1<1 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (∀x. 0=x → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (∀x. 1=x → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (∀x. x=0 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (∀x. x=1 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (∀x. x=x → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (∀x. x=x → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (∀x. 0<x → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (∀x. 1<x → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (∀x. x<0 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (∀x. x<1 → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (∀x. x<x → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅0⟩ → (∀x. x<x → ¬0=⟨0⋅0⟩))
(¬0=⟨0⋅1⟩ → (¬0=0 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (¬0=1 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (¬1=0 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (¬1=1 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (¬0<0 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (¬0<1 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (¬1<0 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (¬1<1 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (∀x. 0=x → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (∀x. 1=x → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (∀x. x=0 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (∀x. x=1 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (∀x. x=x → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (∀x. x=x → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (∀x. 0<x → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (∀x. 1<x → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (∀x. x<0 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (∀x. x<1 → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (∀x. x<x → ¬0=⟨0⋅1⟩))
(¬0=⟨0⋅1⟩ → (∀x. x<x → ¬0=⟨0⋅1⟩))
(¬0=⟨1⋅0⟩ → (¬0=0 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (¬0=1 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (¬1=0 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (¬1=1 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (¬0<0 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (¬0<1 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (¬1<0 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (¬1<1 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (∀x. 0=x → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (∀x. 1=x → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (∀x. x=0 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (∀x. x=1 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (∀x. x=x → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (∀x. x=x → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (∀x. 0<x → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (∀x. 1<x → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (∀x. x<0 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (∀x. x<1 → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (∀x. x<x → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅0⟩ → (∀x. x<x → ¬0=⟨1⋅0⟩))
(¬0=⟨1⋅1⟩ → (¬0=0 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (¬0=1 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (¬1=0 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (¬1=1 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (¬0<0 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (¬0<1 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (¬1<0 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (¬1<1 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (∀x. 0=x → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (∀x. 1=x → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (∀x. x=0 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (∀x. x=1 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (∀x. x=x → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (∀x. x=x → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (∀x. 0<x → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (∀x. 1<x → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (∀x. x<0 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (∀x. x<1 → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (∀x. x<x → ¬0=⟨1⋅1⟩))
(¬0=⟨1⋅1⟩ → (∀x. x<x → ¬0=⟨1⋅1⟩))
(¬1=⟨0+0⟩ → (¬0=0 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (¬0=1 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (¬1=0 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (¬1=1 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (¬0<0 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (¬0<1 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (¬1<0 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (¬1<1 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (∀x. 0=x → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (∀x. 1=x → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (∀x. x=0 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (∀x. x=1 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (∀x. x=x → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (∀x. x=x → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (∀x. 0<x → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (∀x. 1<x → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (∀x. x<0 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (∀x. x<1 → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (∀x. x<x → ¬1=⟨0+0⟩))
(¬1=⟨0+0⟩ → (∀x. x<x → ¬1=⟨0+0⟩))
(¬1=⟨0+1⟩ → (¬0=0 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (¬0=1 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (¬1=0 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (¬1=1 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (¬0<0 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (¬0<1 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (¬1<0 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (¬1<1 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (∀x. 0=x → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (∀x. 1=x → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (∀x. x=0 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (∀x. x=1 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (∀x. x=x → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (∀x. x=x → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (∀x. 0<x → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (∀x. 1<x → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (∀x. x<0 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (∀x. x<1 → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (∀x. x<x → ¬1=⟨0+1⟩))
(¬1=⟨0+1⟩ → (∀x. x<x → ¬1=⟨0+1⟩))
(¬1=⟨1+0⟩ → (¬0=0 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (¬0=1 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (¬1=0 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (¬1=1 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (¬0<0 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (¬0<1 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (¬1<0 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (¬1<1 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (∀x. 0=x → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (∀x. 1=x → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (∀x. x=0 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (∀x. x=1 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (∀x. x=x → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (∀x. x=x → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (∀x. 0<x → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (∀x. 1<x → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (∀x. x<0 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (∀x. x<1 → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (∀x. x<x → ¬1=⟨1+0⟩))
(¬1=⟨1+0⟩ → (∀x. x<x → ¬1=⟨1+0⟩))
(¬1=⟨1+1⟩ → (¬0=0 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (¬0=1 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (¬1=0 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (¬1=1 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (¬0<0 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (¬0<1 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (¬1<0 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (¬1<1 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (∀x. 0=x → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (∀x. 1=x → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (∀x. x=0 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (∀x. x=1 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (∀x. x=x → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (∀x. x=x → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (∀x. 0<x → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (∀x. 1<x → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (∀x. x<0 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (∀x. x<1 → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (∀x. x<x → ¬1=⟨1+1⟩))
(¬1=⟨1+1⟩ → (∀x. x<x → ¬1=⟨1+1⟩))
(¬1=⟨0⋅0⟩ → (¬0=0 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (¬0=1 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (¬1=0 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (¬1=1 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (¬0<0 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (¬0<1 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (¬1<0 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (¬1<1 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (∀x. 0=x → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (∀x. 1=x → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (∀x. x=0 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (∀x. x=1 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (∀x. x=x → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (∀x. x=x → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (∀x. 0<x → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (∀x. 1<x → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (∀x. x<0 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (∀x. x<1 → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (∀x. x<x → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅0⟩ → (∀x. x<x → ¬1=⟨0⋅0⟩))
(¬1=⟨0⋅1⟩ → (¬0=0 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (¬0=1 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (¬1=0 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (¬1=1 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (¬0<0 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (¬0<1 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (¬1<0 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (¬1<1 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (∀x. 0=x → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (∀x. 1=x → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (∀x. x=0 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (∀x. x=1 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (∀x. x=x → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (∀x. x=x → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (∀x. 0<x → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (∀x. 1<x → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (∀x. x<0 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (∀x. x<1 → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (∀x. x<x → ¬1=⟨0⋅1⟩))
(¬1=⟨0⋅1⟩ → (∀x. x<x → ¬1=⟨0⋅1⟩))
(¬1=⟨1⋅0⟩ → (¬0=0 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (¬0=1 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (¬1=0 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (¬1=1 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (¬0<0 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (¬0<1 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (¬1<0 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (¬1<1 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (∀x. 0=x → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (∀x. 1=x → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (∀x. x=0 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (∀x. x=1 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (∀x. x=x → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (∀x. x=x → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (∀x. 0<x → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (∀x. 1<x → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (∀x. x<0 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (∀x. x<1 → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (∀x. x<x → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅0⟩ → (∀x. x<x → ¬1=⟨1⋅0⟩))
(¬1=⟨1⋅1⟩ → (¬0=0 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (¬0=1 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (¬1=0 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (¬1=1 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (¬0<0 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (¬0<1 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (¬1<0 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (¬1<1 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (∀x. 0=x → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (∀x. 1=x → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (∀x. x=0 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (∀x. x=1 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (∀x. x=x → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (∀x. x=x → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (∀x. 0<x → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (∀x. 1<x → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (∀x. x<0 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (∀x. x<1 → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (∀x. x<x → ¬1=⟨1⋅1⟩))
(¬1=⟨1⋅1⟩ → (∀x. x<x → ¬1=⟨1⋅1⟩))
(¬⟨0+0⟩=0 → (¬0=0 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (¬0=1 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (¬1=0 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (¬1=1 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (¬0<0 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (¬0<1 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (¬1<0 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (¬1<1 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (∀x. 0=x → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (∀x. 1=x → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (∀x. x=0 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (∀x. x=1 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (∀x. x=x → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (∀x. x=x → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (∀x. 0<x → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (∀x. 1<x → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (∀x. x<0 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (∀x. x<1 → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (∀x. x<x → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=0 → (∀x. x<x → ¬⟨0+0⟩=0))
(¬⟨0+0⟩=1 → (¬0=0 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (¬0=1 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (¬1=0 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (¬1=1 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (¬0<0 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (¬0<1 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (¬1<0 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (¬1<1 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (∀x. 0=x → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (∀x. 1=x → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (∀x. x=0 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (∀x. x=1 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (∀x. x=x → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (∀x. x=x → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (∀x. 0<x → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (∀x. 1<x → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (∀x. x<0 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (∀x. x<1 → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (∀x. x<x → ¬⟨0+0⟩=1))
(¬⟨0+0⟩=1 → (∀x. x<x → ¬⟨0+0⟩=1))
(¬⟨0+1⟩=0 → (¬0=0 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (¬0=1 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (¬1=0 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (¬1=1 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (¬0<0 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (¬0<1 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (¬1<0 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (¬1<1 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (∀x. 0=x → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (∀x. 1=x → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (∀x. x=0 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (∀x. x=1 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (∀x. x=x → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (∀x. x=x → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (∀x. 0<x → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (∀x. 1<x → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (∀x. x<0 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (∀x. x<1 → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (∀x. x<x → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=0 → (∀x. x<x → ¬⟨0+1⟩=0))
(¬⟨0+1⟩=1 → (¬0=0 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (¬0=1 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (¬1=0 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (¬1=1 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (¬0<0 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (¬0<1 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (¬1<0 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (¬1<1 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (∀x. 0=x → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (∀x. 1=x → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (∀x. x=0 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (∀x. x=1 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (∀x. x=x → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (∀x. x=x → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (∀x. 0<x → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (∀x. 1<x → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (∀x. x<0 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (∀x. x<1 → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (∀x. x<x → ¬⟨0+1⟩=1))
(¬⟨0+1⟩=1 → (∀x. x<x → ¬⟨0+1⟩=1))
(¬⟨1+0⟩=0 → (¬0=0 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (¬0=1 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (¬1=0 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (¬1=1 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (¬0<0 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (¬0<1 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (¬1<0 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (¬1<1 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (∀x. 0=x → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (∀x. 1=x → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (∀x. x=0 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (∀x. x=1 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (∀x. x=x → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (∀x. x=x → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (∀x. 0<x → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (∀x. 1<x → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (∀x. x<0 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (∀x. x<1 → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (∀x. x<x → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=0 → (∀x. x<x → ¬⟨1+0⟩=0))
(¬⟨1+0⟩=1 → (¬0=0 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (¬0=1 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (¬1=0 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (¬1=1 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (¬0<0 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (¬0<1 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (¬1<0 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (¬1<1 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (∀x. 0=x → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (∀x. 1=x → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (∀x. x=0 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (∀x. x=1 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (∀x. x=x → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (∀x. x=x → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (∀x. 0<x → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (∀x. 1<x → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (∀x. x<0 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (∀x. x<1 → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (∀x. x<x → ¬⟨1+0⟩=1))
(¬⟨1+0⟩=1 → (∀x. x<x → ¬⟨1+0⟩=1))
(¬⟨1+1⟩=0 → (¬0=0 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (¬0=1 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (¬1=0 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (¬1=1 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (¬0<0 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (¬0<1 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (¬1<0 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (¬1<1 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (∀x. 0=x → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (∀x. 1=x → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (∀x. x=0 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (∀x. x=1 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (∀x. x=x → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (∀x. x=x → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (∀x. 0<x → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (∀x. 1<x → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (∀x. x<0 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (∀x. x<1 → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (∀x. x<x → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=0 → (∀x. x<x → ¬⟨1+1⟩=0))
(¬⟨1+1⟩=1 → (¬0=0 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (¬0=1 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (¬1=0 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (¬1=1 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (¬0<0 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (¬0<1 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (¬1<0 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (¬1<1 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (∀x. 0=x → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (∀x. 1=x → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (∀x. x=0 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (∀x. x=1 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (∀x. x=x → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (∀x. x=x → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (∀x. 0<x → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (∀x. 1<x → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (∀x. x<0 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (∀x. x<1 → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (∀x. x<x → ¬⟨1+1⟩=1))
(¬⟨1+1⟩=1 → (∀x. x<x → ¬⟨1+1⟩=1))
(¬⟨0⋅0⟩=0 → (¬0=0 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (¬0=1 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (¬1=0 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (¬1=1 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (¬0<0 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (¬0<1 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (¬1<0 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (¬1<1 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (∀x. 0=x → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (∀x. 1=x → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (∀x. x=0 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (∀x. x=1 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (∀x. x=x → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (∀x. x=x → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (∀x. 0<x → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (∀x. 1<x → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (∀x. x<0 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (∀x. x<1 → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (∀x. x<x → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=0 → (∀x. x<x → ¬⟨0⋅0⟩=0))
(¬⟨0⋅0⟩=1 → (¬0=0 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (¬0=1 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (¬1=0 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (¬1=1 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (¬0<0 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (¬0<1 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (¬1<0 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (¬1<1 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (∀x. 0=x → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (∀x. 1=x → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (∀x. x=0 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (∀x. x=1 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (∀x. x=x → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (∀x. x=x → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (∀x. 0<x → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (∀x. 1<x → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (∀x. x<0 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (∀x. x<1 → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (∀x. x<x → ¬⟨0⋅0⟩=1))
(¬⟨0⋅0⟩=1 → (∀x. x<x → ¬⟨0⋅0⟩=1))
(¬⟨0⋅1⟩=0 → (¬0=0 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (¬0=1 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (¬1=0 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (¬1=1 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (¬0<0 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (¬0<1 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (¬1<0 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (¬1<1 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (∀x. 0=x → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (∀x. 1=x → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (∀x. x=0 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (∀x. x=1 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (∀x. x=x → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (∀x. x=x → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (∀x. 0<x → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (∀x. 1<x → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (∀x. x<0 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (∀x. x<1 → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (∀x. x<x → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=0 → (∀x. x<x → ¬⟨0⋅1⟩=0))
(¬⟨0⋅1⟩=1 → (¬0=0 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (¬0=1 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (¬1=0 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (¬1=1 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (¬0<0 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (¬0<1 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (¬1<0 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (¬1<1 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (∀x. 0=x → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (∀x. 1=x → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (∀x. x=0 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (∀x. x=1 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (∀x. x=x → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (∀x. x=x → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (∀x. 0<x → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (∀x. 1<x → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (∀x. x<0 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (∀x. x<1 → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (∀x. x<x → ¬⟨0⋅1⟩=1))
(¬⟨0⋅1⟩=1 → (∀x. x<x → ¬⟨0⋅1⟩=1))
(¬⟨1⋅0⟩=0 → (¬0=0 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (¬0=1 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (¬1=0 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (¬1=1 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (¬0<0 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (¬0<1 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (¬1<0 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (¬1<1 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (∀x. 0=x → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (∀x. 1=x → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (∀x. x=0 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (∀x. x=1 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (∀x. x=x → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (∀x. x=x → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (∀x. 0<x → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (∀x. 1<x → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (∀x. x<0 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (∀x. x<1 → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (∀x. x<x → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=0 → (∀x. x<x → ¬⟨1⋅0⟩=0))
(¬⟨1⋅0⟩=1 → (¬0=0 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (¬0=1 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (¬1=0 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (¬1=1 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (¬0<0 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (¬0<1 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (¬1<0 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (¬1<1 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (∀x. 0=x → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (∀x. 1=x → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (∀x. x=0 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (∀x. x=1 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (∀x. x=x → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (∀x. x=x → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (∀x. 0<x → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (∀x. 1<x → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (∀x. x<0 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (∀x. x<1 → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (∀x. x<x → ¬⟨1⋅0⟩=1))
(¬⟨1⋅0⟩=1 → (∀x. x<x → ¬⟨1⋅0⟩=1))
(¬⟨1⋅1⟩=0 → (¬0=0 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (¬0=1 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (¬1=0 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (¬1=1 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (¬0<0 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (¬0<1 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (¬1<0 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (¬1<1 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (∀x. 0=x → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (∀x. 1=x → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (∀x. x=0 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (∀x. x=1 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (∀x. x=x → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (∀x. x=x → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (∀x. 0<x → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (∀x. 1<x → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (∀x. x<0 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (∀x. x<1 → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (∀x. x<x → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=0 → (∀x. x<x → ¬⟨1⋅1⟩=0))
(¬⟨1⋅1⟩=1 → (¬0=0 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (¬0=1 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (¬1=0 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (¬1=1 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (¬0<0 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (¬0<1 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (¬1<0 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (¬1<1 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (∀x. 0=x → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (∀x. 1=x → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (∀x. x=0 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (∀x. x=1 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (∀x. x=x → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (∀x. x=x → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (∀x. 0<x → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (∀x. 1<x → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (∀x. x<0 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (∀x. x<1 → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (∀x. x<x → ¬⟨1⋅1⟩=1))
(¬⟨1⋅1⟩=1 → (∀x. x<x → ¬⟨1⋅1⟩=1))
(¬0<⟨0+0⟩ → (¬0=0 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (¬0=1 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (¬1=0 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (¬1=1 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (¬0<0 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (¬0<1 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (¬1<0 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (¬1<1 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (∀x. 0=x → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (∀x. 1=x → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (∀x. x=0 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (∀x. x=1 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (∀x. x=x → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (∀x. x=x → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (∀x. 0<x → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (∀x. 1<x → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (∀x. x<0 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (∀x. x<1 → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (∀x. x<x → ¬0<⟨0+0⟩))
(¬0<⟨0+0⟩ → (∀x. x<x → ¬0<⟨0+0⟩))
(¬0<⟨0+1⟩ → (¬0=0 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (¬0=1 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (¬1=0 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (¬1=1 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (¬0<0 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (¬0<1 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (¬1<0 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (¬1<1 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (∀x. 0=x → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (∀x. 1=x → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (∀x. x=0 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (∀x. x=1 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (∀x. x=x → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (∀x. x=x → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (∀x. 0<x → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (∀x. 1<x → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (∀x. x<0 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (∀x. x<1 → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (∀x. x<x → ¬0<⟨0+1⟩))
(¬0<⟨0+1⟩ → (∀x. x<x → ¬0<⟨0+1⟩))
(¬0<⟨1+0⟩ → (¬0=0 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (¬0=1 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (¬1=0 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (¬1=1 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (¬0<0 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (¬0<1 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (¬1<0 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (¬1<1 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (∀x. 0=x → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (∀x. 1=x → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (∀x. x=0 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (∀x. x=1 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (∀x. x=x → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (∀x. x=x → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (∀x. 0<x → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (∀x. 1<x → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (∀x. x<0 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (∀x. x<1 → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (∀x. x<x → ¬0<⟨1+0⟩))
(¬0<⟨1+0⟩ → (∀x. x<x → ¬0<⟨1+0⟩))
(¬0<⟨1+1⟩ → (¬0=0 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (¬0=1 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (¬1=0 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (¬1=1 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (¬0<0 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (¬0<1 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (¬1<0 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (¬1<1 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (∀x. 0=x → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (∀x. 1=x → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (∀x. x=0 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (∀x. x=1 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (∀x. x=x → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (∀x. x=x → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (∀x. 0<x → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (∀x. 1<x → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (∀x. x<0 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (∀x. x<1 → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (∀x. x<x → ¬0<⟨1+1⟩))
(¬0<⟨1+1⟩ → (∀x. x<x → ¬0<⟨1+1⟩))
(¬0<⟨0⋅0⟩ → (¬0=0 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (¬0=1 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (¬1=0 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (¬1=1 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (¬0<0 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (¬0<1 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (¬1<0 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (¬1<1 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (∀x. 0=x → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (∀x. 1=x → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (∀x. x=0 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (∀x. x=1 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (∀x. x=x → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (∀x. x=x → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (∀x. 0<x → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (∀x. 1<x → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (∀x. x<0 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (∀x. x<1 → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (∀x. x<x → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅0⟩ → (∀x. x<x → ¬0<⟨0⋅0⟩))
(¬0<⟨0⋅1⟩ → (¬0=0 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (¬0=1 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (¬1=0 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (¬1=1 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (¬0<0 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (¬0<1 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (¬1<0 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (¬1<1 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (∀x. 0=x → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (∀x. 1=x → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (∀x. x=0 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (∀x. x=1 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (∀x. x=x → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (∀x. x=x → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (∀x. 0<x → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (∀x. 1<x → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (∀x. x<0 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (∀x. x<1 → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (∀x. x<x → ¬0<⟨0⋅1⟩))
(¬0<⟨0⋅1⟩ → (∀x. x<x → ¬0<⟨0⋅1⟩))
(¬0<⟨1⋅0⟩ → (¬0=0 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (¬0=1 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (¬1=0 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (¬1=1 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (¬0<0 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (¬0<1 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (¬1<0 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (¬1<1 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (∀x. 0=x → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (∀x. 1=x → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (∀x. x=0 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (∀x. x=1 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (∀x. x=x → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (∀x. x=x → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (∀x. 0<x → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (∀x. 1<x → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (∀x. x<0 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (∀x. x<1 → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (∀x. x<x → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅0⟩ → (∀x. x<x → ¬0<⟨1⋅0⟩))
(¬0<⟨1⋅1⟩ → (¬0=0 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (¬0=1 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (¬1=0 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (¬1=1 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (¬0<0 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (¬0<1 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (¬1<0 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (¬1<1 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (∀x. 0=x → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (∀x. 1=x → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (∀x. x=0 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (∀x. x=1 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (∀x. x=x → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (∀x. x=x → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (∀x. 0<x → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (∀x. 1<x → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (∀x. x<0 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (∀x. x<1 → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (∀x. x<x → ¬0<⟨1⋅1⟩))
(¬0<⟨1⋅1⟩ → (∀x. x<x → ¬0<⟨1⋅1⟩))
(¬1<⟨0+0⟩ → (¬0=0 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (¬0=1 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (¬1=0 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (¬1=1 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (¬0<0 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (¬0<1 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (¬1<0 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (¬1<1 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (∀x. 0=x → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (∀x. 1=x → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (∀x. x=0 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (∀x. x=1 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (∀x. x=x → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (∀x. x=x → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (∀x. 0<x → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (∀x. 1<x → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (∀x. x<0 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (∀x. x<1 → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (∀x. x<x → ¬1<⟨0+0⟩))
(¬1<⟨0+0⟩ → (∀x. x<x → ¬1<⟨0+0⟩))
(¬1<⟨0+1⟩ → (¬0=0 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (¬0=1 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (¬1=0 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (¬1=1 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (¬0<0 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (¬0<1 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (¬1<0 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (¬1<1 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (∀x. 0=x → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (∀x. 1=x → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (∀x. x=0 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (∀x. x=1 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (∀x. x=x → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (∀x. x=x → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (∀x. 0<x → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (∀x. 1<x → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (∀x. x<0 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (∀x. x<1 → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (∀x. x<x → ¬1<⟨0+1⟩))
(¬1<⟨0+1⟩ → (∀x. x<x → ¬1<⟨0+1⟩))
(¬1<⟨1+0⟩ → (¬0=0 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (¬0=1 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (¬1=0 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (¬1=1 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (¬0<0 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (¬0<1 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (¬1<0 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (¬1<1 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (∀x. 0=x → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (∀x. 1=x → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (∀x. x=0 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (∀x. x=1 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (∀x. x=x → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (∀x. x=x → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (∀x. 0<x → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (∀x. 1<x → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (∀x. x<0 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (∀x. x<1 → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (∀x. x<x → ¬1<⟨1+0⟩))
(¬1<⟨1+0⟩ → (∀x. x<x → ¬1<⟨1+0⟩))
(¬1<⟨1+1⟩ → (¬0=0 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (¬0=1 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (¬1=0 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (¬1=1 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (¬0<0 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (¬0<1 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (¬1<0 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (¬1<1 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (∀x. 0=x → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (∀x. 1=x → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (∀x. x=0 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (∀x. x=1 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (∀x. x=x → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (∀x. x=x → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (∀x. 0<x → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (∀x. 1<x → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (∀x. x<0 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (∀x. x<1 → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (∀x. x<x → ¬1<⟨1+1⟩))
(¬1<⟨1+1⟩ → (∀x. x<x → ¬1<⟨1+1⟩))
(¬1<⟨0⋅0⟩ → (¬0=0 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (¬0=1 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (¬1=0 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (¬1=1 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (¬0<0 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (¬0<1 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (¬1<0 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (¬1<1 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (∀x. 0=x → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (∀x. 1=x → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (∀x. x=0 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (∀x. x=1 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (∀x. x=x → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (∀x. x=x → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (∀x. 0<x → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (∀x. 1<x → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (∀x. x<0 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (∀x. x<1 → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (∀x. x<x → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅0⟩ → (∀x. x<x → ¬1<⟨0⋅0⟩))
(¬1<⟨0⋅1⟩ → (¬0=0 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (¬0=1 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (¬1=0 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (¬1=1 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (¬0<0 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (¬0<1 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (¬1<0 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (¬1<1 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (∀x. 0=x → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (∀x. 1=x → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (∀x. x=0 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (∀x. x=1 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (∀x. x=x → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (∀x. x=x → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (∀x. 0<x → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (∀x. 1<x → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (∀x. x<0 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (∀x. x<1 → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (∀x. x<x → ¬1<⟨0⋅1⟩))
(¬1<⟨0⋅1⟩ → (∀x. x<x → ¬1<⟨0⋅1⟩))
(¬1<⟨1⋅0⟩ → (¬0=0 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (¬0=1 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (¬1=0 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (¬1=1 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (¬0<0 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (¬0<1 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (¬1<0 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (¬1<1 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (∀x. 0=x → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (∀x. 1=x → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (∀x. x=0 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (∀x. x=1 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (∀x. x=x → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (∀x. x=x → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (∀x. 0<x → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (∀x. 1<x → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (∀x. x<0 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (∀x. x<1 → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (∀x. x<x → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅0⟩ → (∀x. x<x → ¬1<⟨1⋅0⟩))
(¬1<⟨1⋅1⟩ → (¬0=0 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (¬0=1 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (¬1=0 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (¬1=1 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (¬0<0 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (¬0<1 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (¬1<0 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (¬1<1 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (∀x. 0=x → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (∀x. 1=x → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (∀x. x=0 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (∀x. x=1 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (∀x. x=x → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (∀x. x=x → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (∀x. 0<x → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (∀x. 1<x → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (∀x. x<0 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (∀x. x<1 → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (∀x. x<x → ¬1<⟨1⋅1⟩))
(¬1<⟨1⋅1⟩ → (∀x. x<x → ¬1<⟨1⋅1⟩))
(¬⟨0+0⟩<0 → (¬0=0 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (¬0=1 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (¬1=0 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (¬1=1 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (¬0<0 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (¬0<1 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (¬1<0 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (¬1<1 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (∀x. 0=x → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (∀x. 1=x → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (∀x. x=0 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (∀x. x=1 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (∀x. x=x → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (∀x. x=x → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (∀x. 0<x → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (∀x. 1<x → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (∀x. x<0 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (∀x. x<1 → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (∀x. x<x → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<0 → (∀x. x<x → ¬⟨0+0⟩<0))
(¬⟨0+0⟩<1 → (¬0=0 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (¬0=1 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (¬1=0 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (¬1=1 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (¬0<0 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (¬0<1 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (¬1<0 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (¬1<1 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (∀x. 0=x → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (∀x. 1=x → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (∀x. x=0 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (∀x. x=1 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (∀x. x=x → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (∀x. x=x → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (∀x. 0<x → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (∀x. 1<x → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (∀x. x<0 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (∀x. x<1 → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (∀x. x<x → ¬⟨0+0⟩<1))
(¬⟨0+0⟩<1 → (∀x. x<x → ¬⟨0+0⟩<1))
(¬⟨0+1⟩<0 → (¬0=0 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (¬0=1 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (¬1=0 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (¬1=1 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (¬0<0 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (¬0<1 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (¬1<0 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (¬1<1 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (∀x. 0=x → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (∀x. 1=x → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (∀x. x=0 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (∀x. x=1 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (∀x. x=x → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (∀x. x=x → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (∀x. 0<x → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (∀x. 1<x → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (∀x. x<0 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (∀x. x<1 → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (∀x. x<x → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<0 → (∀x. x<x → ¬⟨0+1⟩<0))
(¬⟨0+1⟩<1 → (¬0=0 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (¬0=1 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (¬1=0 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (¬1=1 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (¬0<0 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (¬0<1 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (¬1<0 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (¬1<1 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (∀x. 0=x → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (∀x. 1=x → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (∀x. x=0 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (∀x. x=1 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (∀x. x=x → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (∀x. x=x → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (∀x. 0<x → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (∀x. 1<x → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (∀x. x<0 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (∀x. x<1 → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (∀x. x<x → ¬⟨0+1⟩<1))
(¬⟨0+1⟩<1 → (∀x. x<x → ¬⟨0+1⟩<1))
(¬⟨1+0⟩<0 → (¬0=0 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (¬0=1 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (¬1=0 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (¬1=1 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (¬0<0 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (¬0<1 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (¬1<0 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (¬1<1 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (∀x. 0=x → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (∀x. 1=x → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (∀x. x=0 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (∀x. x=1 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (∀x. x=x → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (∀x. x=x → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (∀x. 0<x → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (∀x. 1<x → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (∀x. x<0 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (∀x. x<1 → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (∀x. x<x → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<0 → (∀x. x<x → ¬⟨1+0⟩<0))
(¬⟨1+0⟩<1 → (¬0=0 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (¬0=1 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (¬1=0 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (¬1=1 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (¬0<0 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (¬0<1 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (¬1<0 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (¬1<1 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (∀x. 0=x → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (∀x. 1=x → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (∀x. x=0 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (∀x. x=1 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (∀x. x=x → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (∀x. x=x → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (∀x. 0<x → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (∀x. 1<x → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (∀x. x<0 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (∀x. x<1 → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (∀x. x<x → ¬⟨1+0⟩<1))
(¬⟨1+0⟩<1 → (∀x. x<x → ¬⟨1+0⟩<1))
(¬⟨1+1⟩<0 → (¬0=0 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (¬0=1 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (¬1=0 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (¬1=1 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (¬0<0 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (¬0<1 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (¬1<0 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (¬1<1 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (∀x. 0=x → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (∀x. 1=x → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (∀x. x=0 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (∀x. x=1 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (∀x. x=x → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (∀x. x=x → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (∀x. 0<x → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (∀x. 1<x → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (∀x. x<0 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (∀x. x<1 → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (∀x. x<x → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<0 → (∀x. x<x → ¬⟨1+1⟩<0))
(¬⟨1+1⟩<1 → (¬0=0 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (¬0=1 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (¬1=0 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (¬1=1 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (¬0<0 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (¬0<1 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (¬1<0 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (¬1<1 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (∀x. 0=x → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (∀x. 1=x → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (∀x. x=0 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (∀x. x=1 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (∀x. x=x → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (∀x. x=x → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (∀x. 0<x → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (∀x. 1<x → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (∀x. x<0 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (∀x. x<1 → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (∀x. x<x → ¬⟨1+1⟩<1))
(¬⟨1+1⟩<1 → (∀x. x<x → ¬⟨1+1⟩<1))
(¬⟨0⋅0⟩<0 → (¬0=0 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (¬0=1 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (¬1=0 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (¬1=1 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (¬0<0 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (¬0<1 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (¬1<0 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (¬1<1 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (∀x. 0=x → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (∀x. 1=x → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (∀x. x=0 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (∀x. x=1 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (∀x. x=x → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (∀x. x=x → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (∀x. 0<x → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (∀x. 1<x → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (∀x. x<0 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (∀x. x<1 → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (∀x. x<x → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<0 → (∀x. x<x → ¬⟨0⋅0⟩<0))
(¬⟨0⋅0⟩<1 → (¬0=0 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (¬0=1 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (¬1=0 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (¬1=1 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (¬0<0 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (¬0<1 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (¬1<0 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (¬1<1 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (∀x. 0=x → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (∀x. 1=x → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (∀x. x=0 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (∀x. x=1 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (∀x. x=x → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (∀x. x=x → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (∀x. 0<x → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (∀x. 1<x → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (∀x. x<0 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (∀x. x<1 → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (∀x. x<x → ¬⟨0⋅0⟩<1))
(¬⟨0⋅0⟩<1 → (∀x. x<x → ¬⟨0⋅0⟩<1))
(¬⟨0⋅1⟩<0 → (¬0=0 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (¬0=1 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (¬1=0 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (¬1=1 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (¬0<0 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (¬0<1 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (¬1<0 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (¬1<1 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (∀x. 0=x → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (∀x. 1=x → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (∀x. x=0 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (∀x. x=1 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (∀x. x=x → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (∀x. x=x → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (∀x. 0<x → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (∀x. 1<x → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (∀x. x<0 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (∀x. x<1 → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (∀x. x<x → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<0 → (∀x. x<x → ¬⟨0⋅1⟩<0))
(¬⟨0⋅1⟩<1 → (¬0=0 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (¬0=1 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (¬1=0 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (¬1=1 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (¬0<0 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (¬0<1 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (¬1<0 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (¬1<1 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (∀x. 0=x → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (∀x. 1=x → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (∀x. x=0 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (∀x. x=1 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (∀x. x=x → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (∀x. x=x → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (∀x. 0<x → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (∀x. 1<x → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (∀x. x<0 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (∀x. x<1 → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (∀x. x<x → ¬⟨0⋅1⟩<1))
(¬⟨0⋅1⟩<1 → (∀x. x<x → ¬⟨0⋅1⟩<1))
(¬⟨1⋅0⟩<0 → (¬0=0 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (¬0=1 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (¬1=0 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (¬1=1 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (¬0<0 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (¬0<1 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (¬1<0 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (¬1<1 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (∀x. 0=x → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (∀x. 1=x → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (∀x. x=0 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (∀x. x=1 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (∀x. x=x → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (∀x. x=x → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (∀x. 0<x → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (∀x. 1<x → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (∀x. x<0 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (∀x. x<1 → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (∀x. x<x → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<0 → (∀x. x<x → ¬⟨1⋅0⟩<0))
(¬⟨1⋅0⟩<1 → (¬0=0 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (¬0=1 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (¬1=0 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (¬1=1 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (¬0<0 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (¬0<1 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (¬1<0 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (¬1<1 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (∀x. 0=x → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (∀x. 1=x → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (∀x. x=0 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (∀x. x=1 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (∀x. x=x → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (∀x. x=x → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (∀x. 0<x → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (∀x. 1<x → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (∀x. x<0 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (∀x. x<1 → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (∀x. x<x → ¬⟨1⋅0⟩<1))
(¬⟨1⋅0⟩<1 → (∀x. x<x → ¬⟨1⋅0⟩<1))
(¬⟨1⋅1⟩<0 → (¬0=0 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (¬0=1 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (¬1=0 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (¬1=1 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (¬0<0 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (¬0<1 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (¬1<0 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (¬1<1 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (∀x. 0=x → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (∀x. 1=x → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (∀x. x=0 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (∀x. x=1 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (∀x. x=x → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (∀x. x=x → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (∀x. 0<x → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (∀x. 1<x → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (∀x. x<0 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (∀x. x<1 → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (∀x. x<x → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<0 → (∀x. x<x → ¬⟨1⋅1⟩<0))
(¬⟨1⋅1⟩<1 → (¬0=0 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (¬0=1 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (¬1=0 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (¬1=1 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (¬0<0 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (¬0<1 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (¬1<0 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (¬1<1 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (∀x. 0=x → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (∀x. 1=x → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (∀x. x=0 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (∀x. x=1 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (∀x. x=x → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (∀x. x=x → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (∀x. 0<x → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (∀x. 1<x → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (∀x. x<0 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (∀x. x<1 → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (∀x. x<x → ¬⟨1⋅1⟩<1))
(¬⟨1⋅1⟩<1 → (∀x. x<x → ¬⟨1⋅1⟩<1))
(¬¬¬0=0 → (¬0=0 → ¬¬¬0=0))
(¬¬¬0=0 → (¬0=1 → ¬¬¬0=0))
(¬¬¬0=0 → (¬1=0 → ¬¬¬0=0))
(¬¬¬0=0 → (¬1=1 → ¬¬¬0=0))
(¬¬¬0=0 → (¬0<0 → ¬¬¬0=0))
(¬¬¬0=0 → (¬0<1 → ¬¬¬0=0))
(¬¬¬0=0 → (¬1<0 → ¬¬¬0=0))
(¬¬¬0=0 → (¬1<1 → ¬¬¬0=0))
(¬¬¬0=0 → (∀x. 0=x → ¬¬¬0=0))
(¬¬¬0=0 → (∀x. 1=x → ¬¬¬0=0))
(¬¬¬0=0 → (∀x. x=0 → ¬¬¬0=0))
(¬¬¬0=0 → (∀x. x=1 → ¬¬¬0=0))
(¬¬¬0=0 → (∀x. x=x → ¬¬¬0=0))
(¬¬¬0=0 → (∀x. x=x → ¬¬¬0=0))
(¬¬¬0=0 → (∀x. 0<x → ¬¬¬0=0))
(¬¬¬0=0 → (∀x. 1<x → ¬¬¬0=0))
(¬¬¬0=0 → (∀x. x<0 → ¬¬¬0=0))
(¬¬¬0=0 → (∀x. x<1 → ¬¬¬0=0))
(¬¬¬0=0 → (∀x. x<x → ¬¬¬0=0))
(¬¬¬0=0 → (∀x. x<x → ¬¬¬0=0))
(¬¬¬0=1 → (¬0=0 → ¬¬¬0=1))
(¬¬¬0=1 → (¬0=1 → ¬¬¬0=1))
(¬¬¬0=1 → (¬1=0 → ¬¬¬0=1))
(¬¬¬0=1 → (¬1=1 → ¬¬¬0=1))
(¬¬¬0=1 → (¬0<0 → ¬¬¬0=1))
(¬¬¬0=1 → (¬0<1 → ¬¬¬0=1))
(¬¬¬0=1 → (¬1<0 → ¬¬¬0=1))
(¬¬¬0=1 → (¬1<1 → ¬¬¬0=1))
(¬¬¬0=1 → (∀x. 0=x → ¬¬¬0=1))
(¬¬¬0=1 → (∀x. 1=x → ¬¬¬0=1))
(¬¬¬0=1 → (∀x. x=0 → ¬¬¬0=1))
(¬¬¬0=1 → (∀x. x=1 → ¬¬¬0=1))
(¬¬¬0=1 → (∀x. x=x → ¬¬¬0=1))
(¬¬¬0=1 → (∀x. x=x → ¬¬¬0=1))
(¬¬¬0=1 → (∀x. 0<x → ¬¬¬0=1))
(¬¬¬0=1 → (∀x. 1<x → ¬¬¬0=1))
(¬¬¬0=1 → (∀x. x<0 → ¬¬¬0=1))
(¬¬¬0=1 → (∀x. x<1 → ¬¬¬0=1))
(¬¬¬0=1 → (∀x. x<x → ¬¬¬0=1))
(¬¬¬0=1 → (∀x. x<x → ¬¬¬0=1))
(¬¬¬1=0 → (¬0=0 → ¬¬¬1=0))
(¬¬¬1=0 → (¬0=1 → ¬¬¬1=0))
(¬¬¬1=0 → (¬1=0 → ¬¬¬1=0))
(¬¬¬1=0 → (¬1=1 → ¬¬¬1=0))
(¬¬¬1=0 → (¬0<0 → ¬¬¬1=0))
(¬¬¬1=0 → (¬0<1 → ¬¬¬1=0))
(¬¬¬1=0 → (¬1<0 → ¬¬¬1=0))
(¬¬¬1=0 → (¬1<1 → ¬¬¬1=0))
(¬¬¬1=0 → (∀x. 0=x → ¬¬¬1=0))
(¬¬¬1=0 → (∀x. 1=x → ¬¬¬1=0))
(¬¬¬1=0 → (∀x. x=0 → ¬¬¬1=0))
(¬¬¬1=0 → (∀x. x=1 → ¬¬¬1=0))
(¬¬¬1=0 → (∀x. x=x → ¬¬¬1=0))
(¬¬¬1=0 → (∀x. x=x → ¬¬¬1=0))
(¬¬¬1=0 → (∀x. 0<x → ¬¬¬1=0))
(¬¬¬1=0 → (∀x. 1<x → ¬¬¬1=0))
(¬¬¬1=0 → (∀x. x<0 → ¬¬¬1=0))
(¬¬¬1=0 → (∀x. x<1 → ¬¬¬1=0))
(¬¬¬1=0 → (∀x. x<x → ¬¬¬1=0))
(¬¬¬1=0 → (∀x. x<x → ¬¬¬1=0))
(¬¬¬1=1 → (¬0=0 → ¬¬¬1=1))
(¬¬¬1=1 → (¬0=1 → ¬¬¬1=1))
(¬¬¬1=1 → (¬1=0 → ¬¬¬1=1))
(¬¬¬1=1 → (¬1=1 → ¬¬¬1=1))
(¬¬¬1=1 → (¬0<0 → ¬¬¬1=1))
(¬¬¬1=1 → (¬0<1 → ¬¬¬1=1))
(¬¬¬1=1 → (¬1<0 → ¬¬¬1=1))
(¬¬¬1=1 → (¬1<1 → ¬¬¬1=1))
(¬¬¬1=1 → (∀x. 0=x → ¬¬¬1=1))
(¬¬¬1=1 → (∀x. 1=x → ¬¬¬1=1))
(¬¬¬1=1 → (∀x. x=0 → ¬¬¬1=1))
(¬¬¬1=1 → (∀x. x=1 → ¬¬¬1=1))
(¬¬¬1=1 → (∀x. x=x → ¬¬¬1=1))
(¬¬¬1=1 → (∀x. x=x → ¬¬¬1=1))
(¬¬¬1=1 → (∀x. 0<x → ¬¬¬1=1))
(¬¬¬1=1 → (∀x. 1<x → ¬¬¬1=1))
(¬¬¬1=1 → (∀x. x<0 → ¬¬¬1=1))
(¬¬¬1=1 → (∀x. x<1 → ¬¬¬1=1))
(¬¬¬1=1 → (∀x. x<x → ¬¬¬1=1))
(¬¬¬1=1 → (∀x. x<x → ¬¬¬1=1))
(¬¬¬0<0 → (¬0=0 → ¬¬¬0<0))
(¬¬¬0<0 → (¬0=1 → ¬¬¬0<0))
(¬¬¬0<0 → (¬1=0 → ¬¬¬0<0))
(¬¬¬0<0 → (¬1=1 → ¬¬¬0<0))
(¬¬¬0<0 → (¬0<0 → ¬¬¬0<0))
(¬¬¬0<0 → (¬0<1 → ¬¬¬0<0))
(¬¬¬0<0 → (¬1<0 → ¬¬¬0<0))
(¬¬¬0<0 → (¬1<1 → ¬¬¬0<0))
(¬¬¬0<0 → (∀x. 0=x → ¬¬¬0<0))
(¬¬¬0<0 → (∀x. 1=x → ¬¬¬0<0))
(¬¬¬0<0 → (∀x. x=0 → ¬¬¬0<0))
(¬¬¬0<0 → (∀x. x=1 → ¬¬¬0<0))
(¬¬¬0<0 → (∀x. x=x → ¬¬¬0<0))
(¬¬¬0<0 → (∀x. x=x → ¬¬¬0<0))
(¬¬¬0<0 → (∀x. 0<x → ¬¬¬0<0))
(¬¬¬0<0 → (∀x. 1<x → ¬¬¬0<0))
(¬¬¬0<0 → (∀x. x<0 → ¬¬¬0<0))
(¬¬¬0<0 → (∀x. x<1 → ¬¬¬0<0))
(¬¬¬0<0 → (∀x. x<x → ¬¬¬0<0))
(¬¬¬0<0 → (∀x. x<x → ¬¬¬0<0))
(¬¬¬0<1 → (¬0=0 → ¬¬¬0<1))
(¬¬¬0<1 → (¬0=1 → ¬¬¬0<1))
(¬¬¬0<1 → (¬1=0 → ¬¬¬0<1))
(¬¬¬0<1 → (¬1=1 → ¬¬¬0<1))
(¬¬¬0<1 → (¬0<0 → ¬¬¬0<1))
(¬¬¬0<1 → (¬0<1 → ¬¬¬0<1))
(¬¬¬0<1 → (¬1<0 → ¬¬¬0<1))
(¬¬¬0<1 → (¬1<1 → ¬¬¬0<1))
(¬¬¬0<1 → (∀x. 0=x → ¬¬¬0<1))
(¬¬¬0<1 → (∀x. 1=x → ¬¬¬0<1))
(¬¬¬0<1 → (∀x. x=0 → ¬¬¬0<1))
(¬¬¬0<1 → (∀x. x=1 → ¬¬¬0<1))
(¬¬¬0<1 → (∀x. x=x → ¬¬¬0<1))
(¬¬¬0<1 → (∀x. x=x → ¬¬¬0<1))
(¬¬¬0<1 → (∀x. 0<x → ¬¬¬0<1))
(¬¬¬0<1 → (∀x. 1<x → ¬¬¬0<1))
(¬¬¬0<1 → (∀x. x<0 → ¬¬¬0<1))
(¬¬¬0<1 → (∀x. x<1 → ¬¬¬0<1))
(¬¬¬0<1 → (∀x. x<x → ¬¬¬0<1))
(¬¬¬0<1 → (∀x. x<x → ¬¬¬0<1))
(¬¬¬1<0 → (¬0=0 → ¬¬¬1<0))
(¬¬¬1<0 → (¬0=1 → ¬¬¬1<0))
(¬¬¬1<0 → (¬1=0 → ¬¬¬1<0))
(¬¬¬1<0 → (¬1=1 → ¬¬¬1<0))
(¬¬¬1<0 → (¬0<0 → ¬¬¬1<0))
(¬¬¬1<0 → (¬0<1 → ¬¬¬1<0))
(¬¬¬1<0 → (¬1<0 → ¬¬¬1<0))
(¬¬¬1<0 → (¬1<1 → ¬¬¬1<0))
(¬¬¬1<0 → (∀x. 0=x → ¬¬¬1<0))
(¬¬¬1<0 → (∀x. 1=x → ¬¬¬1<0))
(¬¬¬1<0 → (∀x. x=0 → ¬¬¬1<0))
(¬¬¬1<0 → (∀x. x=1 → ¬¬¬1<0))
(¬¬¬1<0 → (∀x. x=x → ¬¬¬1<0))
(¬¬¬1<0 → (∀x. x=x → ¬¬¬1<0))
(¬¬¬1<0 → (∀x. 0<x → ¬¬¬1<0))
(¬¬¬1<0 → (∀x. 1<x → ¬¬¬1<0))
(¬¬¬1<0 → (∀x. x<0 → ¬¬¬1<0))
(¬¬¬1<0 → (∀x. x<1 → ¬¬¬1<0))
(¬¬¬1<0 → (∀x. x<x → ¬¬¬1<0))
(¬¬¬1<0 → (∀x. x<x → ¬¬¬1<0))
(¬¬¬1<1 → (¬0=0 → ¬¬¬1<1))
(¬¬¬1<1 → (¬0=1 → ¬¬¬1<1))
(¬¬¬1<1 → (¬1=0 → ¬¬¬1<1))
(¬¬¬1<1 → (¬1=1 → ¬¬¬1<1))
(¬¬¬1<1 → (¬0<0 → ¬¬¬1<1))
(¬¬¬1<1 → (¬0<1 → ¬¬¬1<1))
(¬¬¬1<1 → (¬1<0 → ¬¬¬1<1))
(¬¬¬1<1 → (¬1<1 → ¬¬¬1<1))
(¬¬¬1<1 → (∀x. 0=x → ¬¬¬1<1))
(¬¬¬1<1 → (∀x. 1=x → ¬¬¬1<1))
(¬¬¬1<1 → (∀x. x=0 → ¬¬¬1<1))
(¬¬¬1<1 → (∀x. x=1 → ¬¬¬1<1))
(¬¬¬1<1 → (∀x. x=x → ¬¬¬1<1))
(¬¬¬1<1 → (∀x. x=x → ¬¬¬1<1))
(¬¬¬1<1 → (∀x. 0<x → ¬¬¬1<1))
(¬¬¬1<1 → (∀x. 1<x → ¬¬¬1<1))
(¬¬¬1<1 → (∀x. x<0 → ¬¬¬1<1))
(¬¬¬1<1 → (∀x. x<1 → ¬¬¬1<1))
(¬¬¬1<1 → (∀x. x<x → ¬¬¬1<1))
(¬¬¬1<1 → (∀x. x<x → ¬¬¬1<1))
(¬¬∀x. 0=x → (¬0=0 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (¬0=1 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (¬1=0 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (¬1=1 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (¬0<0 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (¬0<1 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (¬1<0 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (¬1<1 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (∀x. 0=x → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (∀x. 1=x → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (∀x. x=0 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (∀x. x=1 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (∀x. x=x → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (∀x. x=x → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (∀x. 0<x → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (∀x. 1<x → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (∀x. x<0 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (∀x. x<1 → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (∀x. x<x → ¬¬∀x. 0=x))
(¬¬∀x. 0=x → (∀x. x<x → ¬¬∀x. 0=x))
(¬¬∀x. 1=x → (¬0=0 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (¬0=1 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (¬1=0 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (¬1=1 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (¬0<0 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (¬0<1 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (¬1<0 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (¬1<1 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (∀x. 0=x → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (∀x. 1=x → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (∀x. x=0 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (∀x. x=1 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (∀x. x=x → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (∀x. x=x → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (∀x. 0<x → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (∀x. 1<x → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (∀x. x<0 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (∀x. x<1 → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (∀x. x<x → ¬¬∀x. 1=x))
(¬¬∀x. 1=x → (∀x. x<x → ¬¬∀x. 1=x))
(¬¬∀x. x=0 → (¬0=0 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (¬0=1 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (¬1=0 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (¬1=1 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (¬0<0 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (¬0<1 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (¬1<0 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (¬1<1 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (∀x. 0=x → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (∀x. 1=x → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (∀x. x=0 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (∀x. x=1 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (∀x. x=x → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (∀x. x=x → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (∀x. 0<x → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (∀x. 1<x → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (∀x. x<0 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (∀x. x<1 → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (∀x. x<x → ¬¬∀x. x=0))
(¬¬∀x. x=0 → (∀x. x<x → ¬¬∀x. x=0))
(¬¬∀x. x=1 → (¬0=0 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (¬0=1 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (¬1=0 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (¬1=1 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (¬0<0 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (¬0<1 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (¬1<0 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (¬1<1 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (∀x. 0=x → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (∀x. 1=x → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (∀x. x=0 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (∀x. x=1 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (∀x. x=x → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (∀x. x=x → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (∀x. 0<x → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (∀x. 1<x → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (∀x. x<0 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (∀x. x<1 → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (∀x. x<x → ¬¬∀x. x=1))
(¬¬∀x. x=1 → (∀x. x<x → ¬¬∀x. x=1))
(¬¬∀x. x=x → (¬0=0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (¬0=1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (¬1=0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (¬1=1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (¬0<0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (¬0<1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (¬1<0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (¬1<1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. 0=x → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. 1=x → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x=0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x=1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x=x → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x=x → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. 0<x → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. 1<x → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x<0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x<1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x<x → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x<x → ¬¬∀x. x=x))
(¬¬∀x. x=x → (¬0=0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (¬0=1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (¬1=0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (¬1=1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (¬0<0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (¬0<1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (¬1<0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (¬1<1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. 0=x → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. 1=x → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x=0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x=1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x=x → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x=x → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. 0<x → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. 1<x → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x<0 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x<1 → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x<x → ¬¬∀x. x=x))
(¬¬∀x. x=x → (∀x. x<x → ¬¬∀x. x=x))
(¬¬∀x. 0<x → (¬0=0 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (¬0=1 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (¬1=0 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (¬1=1 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (¬0<0 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (¬0<1 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (¬1<0 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (¬1<1 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (∀x. 0=x → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (∀x. 1=x → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (∀x. x=0 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (∀x. x=1 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (∀x. x=x → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (∀x. x=x → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (∀x. 0<x → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (∀x. 1<x → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (∀x. x<0 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (∀x. x<1 → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (∀x. x<x → ¬¬∀x. 0<x))
(¬¬∀x. 0<x → (∀x. x<x → ¬¬∀x. 0<x))
(¬¬∀x. 1<x → (¬0=0 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (¬0=1 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (¬1=0 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (¬1=1 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (¬0<0 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (¬0<1 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (¬1<0 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (¬1<1 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (∀x. 0=x → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (∀x. 1=x → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (∀x. x=0 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (∀x. x=1 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (∀x. x=x → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (∀x. x=x → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (∀x. 0<x → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (∀x. 1<x → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (∀x. x<0 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (∀x. x<1 → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (∀x. x<x → ¬¬∀x. 1<x))
(¬¬∀x. 1<x → (∀x. x<x → ¬¬∀x. 1<x))
(¬¬∀x. x<0 → (¬0=0 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (¬0=1 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (¬1=0 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (¬1=1 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (¬0<0 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (¬0<1 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (¬1<0 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (¬1<1 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (∀x. 0=x → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (∀x. 1=x → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (∀x. x=0 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (∀x. x=1 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (∀x. x=x → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (∀x. x=x → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (∀x. 0<x → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (∀x. 1<x → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (∀x. x<0 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (∀x. x<1 → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (∀x. x<x → ¬¬∀x. x<0))
(¬¬∀x. x<0 → (∀x. x<x → ¬¬∀x. x<0))
(¬¬∀x. x<1 → (¬0=0 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (¬0=1 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (¬1=0 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (¬1=1 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (¬0<0 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (¬0<1 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (¬1<0 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (¬1<1 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (∀x. 0=x → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (∀x. 1=x → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (∀x. x=0 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (∀x. x=1 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (∀x. x=x → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (∀x. x=x → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (∀x. 0<x → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (∀x. 1<x → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (∀x. x<0 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (∀x. x<1 → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (∀x. x<x → ¬¬∀x. x<1))
(¬¬∀x. x<1 → (∀x. x<x → ¬¬∀x. x<1))
(¬¬∀x. x<x → (¬0=0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (¬0=1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (¬1=0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (¬1=1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (¬0<0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (¬0<1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (¬1<0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (¬1<1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. 0=x → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. 1=x → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x=0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x=1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x=x → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x=x → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. 0<x → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. 1<x → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x<0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x<1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x<x → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x<x → ¬¬∀x. x<x))
(¬¬∀x. x<x → (¬0=0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (¬0=1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (¬1=0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (¬1=1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (¬0<0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (¬0<1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (¬1<0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (¬1<1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. 0=x → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. 1=x → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x=0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x=1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x=x → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x=x → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. 0<x → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. 1<x → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x<0 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x<1 → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x<x → ¬¬∀x. x<x))
(¬¬∀x. x<x → (∀x. x<x → ¬¬∀x. x<x))
(¬∀y. 0=y → (¬0=0 → ¬∀y. 0=y))
(¬∀y. 0=y → (¬0=1 → ¬∀y. 0=y))
(¬∀y. 0=y → (¬1=0 → ¬∀y. 0=y))
(¬∀y. 0=y → (¬1=1 → ¬∀y. 0=y))
(¬∀y. 0=y → (¬0<0 → ¬∀y. 0=y))
(¬∀y. 0=y → (¬0<1 → ¬∀y. 0=y))
(¬∀y. 0=y → (¬1<0 → ¬∀y. 0=y))
(¬∀y. 0=y → (¬1<1 → ¬∀y. 0=y))
(¬∀y. 0=y → (∀x. 0=x → ¬∀y. 0=y))
(¬∀y. 0=y → (∀x. 1=x → ¬∀y. 0=y))
(¬∀y. 0=y → (∀x. x=0 → ¬∀y. 0=y))
(¬∀y. 0=y → (∀x. x=1 → ¬∀y. 0=y))
(¬∀y. 0=y → (∀x. x=x → ¬∀y. 0=y))
(¬∀y. 0=y → (∀x. x=x → ¬∀y. 0=y))
(¬∀y. 0=y → (∀x. 0<x → ¬∀y. 0=y))
(¬∀y. 0=y → (∀x. 1<x → ¬∀y. 0=y))
(¬∀y. 0=y → (∀x. x<0 → ¬∀y. 0=y))
(¬∀y. 0=y → (∀x. x<1 → ¬∀y. 0=y))
(¬∀y. 0=y → (∀x. x<x → ¬∀y. 0=y))
(¬∀y. 0=y → (∀x. x<x → ¬∀y. 0=y))
(¬∀y. 1=y → (¬0=0 → ¬∀y. 1=y))
(¬∀y. 1=y → (¬0=1 → ¬∀y. 1=y))
(¬∀y. 1=y → (¬1=0 → ¬∀y. 1=y))
(¬∀y. 1=y → (¬1=1 → ¬∀y. 1=y))
(¬∀y. 1=y → (¬0<0 → ¬∀y. 1=y))
(¬∀y. 1=y → (¬0<1 → ¬∀y. 1=y))
(¬∀y. 1=y → (¬1<0 → ¬∀y. 1=y))
(¬∀y. 1=y → (¬1<1 → ¬∀y. 1=y))
(¬∀y. 1=y → (∀x. 0=x → ¬∀y. 1=y))
(¬∀y. 1=y → (∀x. 1=x → ¬∀y. 1=y))
(¬∀y. 1=y → (∀x. x=0 → ¬∀y. 1=y))
(¬∀y. 1=y → (∀x. x=1 → ¬∀y. 1=y))
(¬∀y. 1=y → (∀x. x=x → ¬∀y. 1=y))
(¬∀y. 1=y → (∀x. x=x → ¬∀y. 1=y))
(¬∀y. 1=y → (∀x. 0<x → ¬∀y. 1=y))
(¬∀y. 1=y → (∀x. 1<x → ¬∀y. 1=y))
(¬∀y. 1=y → (∀x. x<0 → ¬∀y. 1=y))
(¬∀y. 1=y → (∀x. x<1 → ¬∀y. 1=y))
(¬∀y. 1=y → (∀x. x<x → ¬∀y. 1=y))
(¬∀y. 1=y → (∀x. x<x → ¬∀y. 1=y))
(¬∀y. y=0 → (¬0=0 → ¬∀y. y=0))
(¬∀y. y=0 → (¬0=1 → ¬∀y. y=0))
(¬∀y. y=0 → (¬1=0 → ¬∀y. y=0))
(¬∀y. y=0 → (¬1=1 → ¬∀y. y=0))
(¬∀y. y=0 → (¬0<0 → ¬∀y. y=0))
(¬∀y. y=0 → (¬0<1 → ¬∀y. y=0))
(¬∀y. y=0 → (¬1<0 → ¬∀y. y=0))
(¬∀y. y=0 → (¬1<1 → ¬∀y. y=0))
(¬∀y. y=0 → (∀x. 0=x → ¬∀y. y=0))
(¬∀y. y=0 → (∀x. 1=x → ¬∀y. y=0))
(¬∀y. y=0 → (∀x. x=0 → ¬∀y. y=0))
(¬∀y. y=0 → (∀x. x=1 → ¬∀y. y=0))
(¬∀y. y=0 → (∀x. x=x → ¬∀y. y=0))
(¬∀y. y=0 → (∀x. x=x → ¬∀y. y=0))
(¬∀y. y=0 → (∀x. 0<x → ¬∀y. y=0))
(¬∀y. y=0 → (∀x. 1<x → ¬∀y. y=0))
(¬∀y. y=0 → (∀x. x<0 → ¬∀y. y=0))
(¬∀y. y=0 → (∀x. x<1 → ¬∀y. y=0))
(¬∀y. y=0 → (∀x. x<x → ¬∀y. y=0))
(¬∀y. y=0 → (∀x. x<x → ¬∀y. y=0))
(¬∀y. y=1 → (¬0=0 → ¬∀y. y=1))
(¬∀y. y=1 → (¬0=1 → ¬∀y. y=1))
(¬∀y. y=1 → (¬1=0 → ¬∀y. y=1))
(¬∀y. y=1 → (¬1=1 → ¬∀y. y=1))
(¬∀y. y=1 → (¬0<0 → ¬∀y. y=1))
(¬∀y. y=1 → (¬0<1 → ¬∀y. y=1))
(¬∀y. y=1 → (¬1<0 → ¬∀y. y=1))
(¬∀y. y=1 → (¬1<1 → ¬∀y. y=1))
(¬∀y. y=1 → (∀x. 0=x → ¬∀y. y=1))
(¬∀y. y=1 → (∀x. 1=x → ¬∀y. y=1))
(¬∀y. y=1 → (∀x. x=0 → ¬∀y. y=1))
(¬∀y. y=1 → (∀x. x=1 → ¬∀y. y=1))
(¬∀y. y=1 → (∀x. x=x → ¬∀y. y=1))
(¬∀y. y=1 → (∀x. x=x → ¬∀y. y=1))
(¬∀y. y=1 → (∀x. 0<x → ¬∀y. y=1))
(¬∀y. y=1 → (∀x. 1<x → ¬∀y. y=1))
(¬∀y. y=1 → (∀x. x<0 → ¬∀y. y=1))
(¬∀y. y=1 → (∀x. x<1 → ¬∀y. y=1))
(¬∀y. y=1 → (∀x. x<x → ¬∀y. y=1))
(¬∀y. y=1 → (∀x. x<x → ¬∀y. y=1))
(¬∀y. 0<y → (¬0=0 → ¬∀y. 0<y))
(¬∀y. 0<y → (¬0=1 → ¬∀y. 0<y))
(¬∀y. 0<y → (¬1=0 → ¬∀y. 0<y))
(¬∀y. 0<y → (¬1=1 → ¬∀y. 0<y))
(¬∀y. 0<y → (¬0<0 → ¬∀y. 0<y))
(¬∀y. 0<y → (¬0<1 → ¬∀y. 0<y))
(¬∀y. 0<y → (¬1<0 → ¬∀y. 0<y))
(¬∀y. 0<y → (¬1<1 → ¬∀y. 0<y))
(¬∀y. 0<y → (∀x. 0=x → ¬∀y. 0<y))
(¬∀y. 0<y → (∀x. 1=x → ¬∀y. 0<y))
(¬∀y. 0<y → (∀x. x=0 → ¬∀y. 0<y))
(¬∀y. 0<y → (∀x. x=1 → ¬∀y. 0<y))
(¬∀y. 0<y → (∀x. x=x → ¬∀y. 0<y))
(¬∀y. 0<y → (∀x. x=x → ¬∀y. 0<y))
(¬∀y. 0<y → (∀x. 0<x → ¬∀y. 0<y))
(¬∀y. 0<y → (∀x. 1<x → ¬∀y. 0<y))
(¬∀y. 0<y → (∀x. x<0 → ¬∀y. 0<y))
(¬∀y. 0<y → (∀x. x<1 → ¬∀y. 0<y))
(¬∀y. 0<y → (∀x. x<x → ¬∀y. 0<y))
(¬∀y. 0<y → (∀x. x<x → ¬∀y. 0<y))
(¬∀y. 1<y → (¬0=0 → ¬∀y. 1<y))
(¬∀y. 1<y → (¬0=1 → ¬∀y. 1<y))
(¬∀y. 1<y → (¬1=0 → ¬∀y. 1<y))
(¬∀y. 1<y → (¬1=1 → ¬∀y. 1<y))
(¬∀y. 1<y → (¬0<0 → ¬∀y. 1<y))
(¬∀y. 1<y → (¬0<1 → ¬∀y. 1<y))
(¬∀y. 1<y → (¬1<0 → ¬∀y. 1<y))
(¬∀y. 1<y → (¬1<1 → ¬∀y. 1<y))
(¬∀y. 1<y → (∀x. 0=x → ¬∀y. 1<y))
(¬∀y. 1<y → (∀x. 1=x → ¬∀y. 1<y))
(¬∀y. 1<y → (∀x. x=0 → ¬∀y. 1<y))
(¬∀y. 1<y → (∀x. x=1 → ¬∀y. 1<y))
(¬∀y. 1<y → (∀x. x=x → ¬∀y. 1<y))
(¬∀y. 1<y → (∀x. x=x → ¬∀y. 1<y))
(¬∀y. 1<y → (∀x. 0<x → ¬∀y. 1<y))
(¬∀y. 1<y → (∀x. 1<x → ¬∀y. 1<y))
(¬∀y. 1<y → (∀x. x<0 → ¬∀y. 1<y))
(¬∀y. 1<y → (∀x. x<1 → ¬∀y. 1<y))
(¬∀y. 1<y → (∀x. x<x → ¬∀y. 1<y))
(¬∀y. 1<y → (∀x. x<x → ¬∀y. 1<y))
(¬∀y. y<0 → (¬0=0 → ¬∀y. y<0))
(¬∀y. y<0 → (¬0=1 → ¬∀y. y<0))
(¬∀y. y<0 → (¬1=0 → ¬∀y. y<0))
(¬∀y. y<0 → (¬1=1 → ¬∀y. y<0))
(¬∀y. y<0 → (¬0<0 → ¬∀y. y<0))
(¬∀y. y<0 → (¬0<1 → ¬∀y. y<0))
(¬∀y. y<0 → (¬1<0 → ¬∀y. y<0))
(¬∀y. y<0 → (¬1<1 → ¬∀y. y<0))
(¬∀y. y<0 → (∀x. 0=x → ¬∀y. y<0))
(¬∀y. y<0 → (∀x. 1=x → ¬∀y. y<0))
(¬∀y. y<0 → (∀x. x=0 → ¬∀y. y<0))
(¬∀y. y<0 → (∀x. x=1 → ¬∀y. y<0))
(¬∀y. y<0 → (∀x. x=x → ¬∀y. y<0))
(¬∀y. y<0 → (∀x. x=x → ¬∀y. y<0))
(¬∀y. y<0 → (∀x. 0<x → ¬∀y. y<0))
(¬∀y. y<0 → (∀x. 1<x → ¬∀y. y<0))
(¬∀y. y<0 → (∀x. x<0 → ¬∀y. y<0))
(¬∀y. y<0 → (∀x. x<1 → ¬∀y. y<0))
(¬∀y. y<0 → (∀x. x<x → ¬∀y. y<0))
(¬∀y. y<0 → (∀x. x<x → ¬∀y. y<0))
(¬∀y. y<1 → (¬0=0 → ¬∀y. y<1))
(¬∀y. y<1 → (¬0=1 → ¬∀y. y<1))
(¬∀y. y<1 → (¬1=0 → ¬∀y. y<1))
(¬∀y. y<1 → (¬1=1 → ¬∀y. y<1))
(¬∀y. y<1 → (¬0<0 → ¬∀y. y<1))
(¬∀y. y<1 → (¬0<1 → ¬∀y. y<1))
(¬∀y. y<1 → (¬1<0 → ¬∀y. y<1))
(¬∀y. y<1 → (¬1<1 → ¬∀y. y<1))
(¬∀y. y<1 → (∀x. 0=x → ¬∀y. y<1))
(¬∀y. y<1 → (∀x. 1=x → ¬∀y. y<1))
(¬∀y. y<1 → (∀x. x=0 → ¬∀y. y<1))
(¬∀y. y<1 → (∀x. x=1 → ¬∀y. y<1))
(¬∀y. y<1 → (∀x. x=x → ¬∀y. y<1))
(¬∀y. y<1 → (∀x. x=x → ¬∀y. y<1))
(¬∀y. y<1 → (∀x. 0<x → ¬∀y. y<1))
(¬∀y. y<1 → (∀x. 1<x → ¬∀y. y<1))
(¬∀y. y<1 → (∀x. x<0 → ¬∀y. y<1))
(¬∀y. y<1 → (∀x. x<1 → ¬∀y. y<1))
(¬∀y. y<1 → (∀x. x<x → ¬∀y. y<1))
(¬∀y. y<1 → (∀x. x<x → ¬∀y. y<1))
(¬∀x. ¬0=x → (¬0=0 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (¬0=1 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (¬1=0 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (¬1=1 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (¬0<0 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (¬0<1 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (¬1<0 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (¬1<1 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (∀x. 0=x → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (∀x. 1=x → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (∀x. x=0 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (∀x. x=1 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (∀x. x=x → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (∀x. x=x → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (∀x. 0<x → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (∀x. 1<x → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (∀x. x<0 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (∀x. x<1 → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (∀x. x<x → ¬∀x. ¬0=x))
(¬∀x. ¬0=x → (∀x. x<x → ¬∀x. ¬0=x))
(¬∀x. ¬1=x → (¬0=0 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (¬0=1 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (¬1=0 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (¬1=1 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (¬0<0 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (¬0<1 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (¬1<0 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (¬1<1 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (∀x. 0=x → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (∀x. 1=x → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (∀x. x=0 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (∀x. x=1 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (∀x. x=x → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (∀x. x=x → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (∀x. 0<x → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (∀x. 1<x → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (∀x. x<0 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (∀x. x<1 → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (∀x. x<x → ¬∀x. ¬1=x))
(¬∀x. ¬1=x → (∀x. x<x → ¬∀x. ¬1=x))
(¬∀x. ¬x=0 → (¬0=0 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (¬0=1 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (¬1=0 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (¬1=1 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (¬0<0 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (¬0<1 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (¬1<0 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (¬1<1 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (∀x. 0=x → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (∀x. 1=x → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (∀x. x=0 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (∀x. x=1 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (∀x. x=x → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (∀x. x=x → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (∀x. 0<x → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (∀x. 1<x → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (∀x. x<0 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (∀x. x<1 → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (∀x. x<x → ¬∀x. ¬x=0))
(¬∀x. ¬x=0 → (∀x. x<x → ¬∀x. ¬x=0))
(¬∀x. ¬x=1 → (¬0=0 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (¬0=1 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (¬1=0 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (¬1=1 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (¬0<0 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (¬0<1 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (¬1<0 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (¬1<1 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (∀x. 0=x → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (∀x. 1=x → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (∀x. x=0 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (∀x. x=1 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (∀x. x=x → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (∀x. x=x → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (∀x. 0<x → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (∀x. 1<x → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (∀x. x<0 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (∀x. x<1 → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (∀x. x<x → ¬∀x. ¬x=1))
(¬∀x. ¬x=1 → (∀x. x<x → ¬∀x. ¬x=1))
(¬∀x. ¬x=x → (¬0=0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (¬0=1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (¬1=0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (¬1=1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (¬0<0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (¬0<1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (¬1<0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (¬1<1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. 0=x → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. 1=x → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x=0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x=1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x=x → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x=x → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. 0<x → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. 1<x → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x<0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x<1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x<x → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x<x → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (¬0=0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (¬0=1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (¬1=0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (¬1=1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (¬0<0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (¬0<1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (¬1<0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (¬1<1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. 0=x → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. 1=x → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x=0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x=1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x=x → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x=x → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. 0<x → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. 1<x → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x<0 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x<1 → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x<x → ¬∀x. ¬x=x))
(¬∀x. ¬x=x → (∀x. x<x → ¬∀x. ¬x=x))
(¬∀x. ¬0<x → (¬0=0 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (¬0=1 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (¬1=0 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (¬1=1 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (¬0<0 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (¬0<1 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (¬1<0 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (¬1<1 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (∀x. 0=x → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (∀x. 1=x → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (∀x. x=0 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (∀x. x=1 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (∀x. x=x → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (∀x. x=x → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (∀x. 0<x → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (∀x. 1<x → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (∀x. x<0 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (∀x. x<1 → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (∀x. x<x → ¬∀x. ¬0<x))
(¬∀x. ¬0<x → (∀x. x<x → ¬∀x. ¬0<x))
(¬∀x. ¬1<x → (¬0=0 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (¬0=1 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (¬1=0 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (¬1=1 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (¬0<0 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (¬0<1 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (¬1<0 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (¬1<1 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (∀x. 0=x → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (∀x. 1=x → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (∀x. x=0 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (∀x. x=1 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (∀x. x=x → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (∀x. x=x → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (∀x. 0<x → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (∀x. 1<x → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (∀x. x<0 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (∀x. x<1 → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (∀x. x<x → ¬∀x. ¬1<x))
(¬∀x. ¬1<x → (∀x. x<x → ¬∀x. ¬1<x))
(¬∀x. ¬x<0 → (¬0=0 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (¬0=1 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (¬1=0 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (¬1=1 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (¬0<0 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (¬0<1 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (¬1<0 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (¬1<1 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (∀x. 0=x → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (∀x. 1=x → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (∀x. x=0 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (∀x. x=1 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (∀x. x=x → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (∀x. x=x → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (∀x. 0<x → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (∀x. 1<x → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (∀x. x<0 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (∀x. x<1 → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (∀x. x<x → ¬∀x. ¬x<0))
(¬∀x. ¬x<0 → (∀x. x<x → ¬∀x. ¬x<0))
(¬∀x. ¬x<1 → (¬0=0 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (¬0=1 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (¬1=0 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (¬1=1 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (¬0<0 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (¬0<1 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (¬1<0 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (¬1<1 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (∀x. 0=x → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (∀x. 1=x → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (∀x. x=0 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (∀x. x=1 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (∀x. x=x → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (∀x. x=x → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (∀x. 0<x → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (∀x. 1<x → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (∀x. x<0 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (∀x. x<1 → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (∀x. x<x → ¬∀x. ¬x<1))
(¬∀x. ¬x<1 → (∀x. x<x → ¬∀x. ¬x<1))
(¬∀x. ¬x<x → (¬0=0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (¬0=1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (¬1=0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (¬1=1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (¬0<0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (¬0<1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (¬1<0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (¬1<1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. 0=x → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. 1=x → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x=0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x=1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x=x → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x=x → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. 0<x → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. 1<x → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x<0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x<1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x<x → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x<x → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (¬0=0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (¬0=1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (¬1=0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (¬1=1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (¬0<0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (¬0<1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (¬1<0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (¬1<1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. 0=x → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. 1=x → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x=0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x=1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x=x → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x=x → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. 0<x → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. 1<x → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x<0 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x<1 → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x<x → ¬∀x. ¬x<x))
(¬∀x. ¬x<x → (∀x. x<x → ¬∀x. ¬x<x))
(∀z. 0=z → (¬0=0 → ∀z. 0=z))
(∀z. 0=z → (¬0=1 → ∀z. 0=z))
(∀z. 0=z → (¬1=0 → ∀z. 0=z))
(∀z. 0=z → (¬1=1 → ∀z. 0=z))
(∀z. 0=z → (¬0<0 → ∀z. 0=z))
(∀z. 0=z → (¬0<1 → ∀z. 0=z))
(∀z. 0=z → (¬1<0 → ∀z. 0=z))
(∀z. 0=z → (¬1<1 → ∀z. 0=z))
(∀z. 0=z → (∀x. 0=x → ∀z. 0=z))
(∀z. 0=z → (∀x. 1=x → ∀z. 0=z))
(∀z. 0=z → (∀x. x=0 → ∀z. 0=z))
(∀z. 0=z → (∀x. x=1 → ∀z. 0=z))
(∀z. 0=z → (∀x. x=x → ∀z. 0=z))
(∀z. 0=z → (∀x. x=x → ∀z. 0=z))
(∀z. 0=z → (∀x. 0<x → ∀z. 0=z))
(∀z. 0=z → (∀x. 1<x → ∀z. 0=z))
(∀z. 0=z → (∀x. x<0 → ∀z. 0=z))
(∀z. 0=z → (∀x. x<1 → ∀z. 0=z))
(∀z. 0=z → (∀x. x<x → ∀z. 0=z))
(∀z. 0=z → (∀x. x<x → ∀z. 0=z))
(∀x. 0=⟨0+x⟩ → (¬0=0 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (¬0=1 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (¬1=0 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (¬1=1 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (¬0<0 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (¬0<1 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (¬1<0 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (¬1<1 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (∀x. 0=x → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (∀x. 1=x → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (∀x. x=0 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (∀x. x=1 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (∀x. x=x → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (∀x. x=x → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (∀x. 0<x → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (∀x. 1<x → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (∀x. x<0 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (∀x. x<1 → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (∀x. x<x → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨0+x⟩ → (∀x. x<x → ∀x. 0=⟨0+x⟩))
(∀x. 0=⟨1+x⟩ → (¬0=0 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (¬0=1 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (¬1=0 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (¬1=1 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (¬0<0 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (¬0<1 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (¬1<0 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (¬1<1 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (∀x. 0=x → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (∀x. 1=x → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (∀x. x=0 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (∀x. x=1 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (∀x. x=x → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (∀x. x=x → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (∀x. 0<x → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (∀x. 1<x → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (∀x. x<0 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (∀x. x<1 → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (∀x. x<x → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨1+x⟩ → (∀x. x<x → ∀x. 0=⟨1+x⟩))
(∀x. 0=⟨x+0⟩ → (¬0=0 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (¬0=1 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (¬1=0 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (¬1=1 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (¬0<0 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (¬0<1 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (¬1<0 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (¬1<1 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (∀x. 0=x → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (∀x. 1=x → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (∀x. x=0 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (∀x. x=1 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (∀x. x=x → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (∀x. x=x → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (∀x. 0<x → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (∀x. 1<x → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (∀x. x<0 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (∀x. x<1 → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (∀x. x<x → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+0⟩ → (∀x. x<x → ∀x. 0=⟨x+0⟩))
(∀x. 0=⟨x+1⟩ → (¬0=0 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (¬0=1 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (¬1=0 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (¬1=1 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (¬0<0 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (¬0<1 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (¬1<0 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (¬1<1 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (∀x. 0=x → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (∀x. 1=x → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (∀x. x=0 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (∀x. x=1 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (∀x. x=x → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (∀x. x=x → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (∀x. 0<x → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (∀x. 1<x → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (∀x. x<0 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (∀x. x<1 → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (∀x. x<x → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+1⟩ → (∀x. x<x → ∀x. 0=⟨x+1⟩))
(∀x. 0=⟨x+x⟩ → (¬0=0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (¬0=1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (¬1=0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (¬1=1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (¬0<0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (¬0<1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (¬1<0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (¬1<1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. 0=x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. 1=x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x=0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x=1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x=x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x=x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. 0<x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. 1<x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x<0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x<1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x<x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x<x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (¬0=0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (¬0=1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (¬1=0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (¬1=1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (¬0<0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (¬0<1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (¬1<0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (¬1<1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. 0=x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. 1=x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x=0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x=1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x=x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x=x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. 0<x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. 1<x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x<0 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x<1 → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x<x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨x+x⟩ → (∀x. x<x → ∀x. 0=⟨x+x⟩))
(∀x. 0=⟨0⋅x⟩ → (¬0=0 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (¬0=1 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (¬1=0 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (¬1=1 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (¬0<0 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (¬0<1 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (¬1<0 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (¬1<1 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (∀x. 0=x → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (∀x. 1=x → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (∀x. x=0 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (∀x. x=1 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (∀x. x=x → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (∀x. x=x → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (∀x. 0<x → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (∀x. 1<x → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (∀x. x<0 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (∀x. x<1 → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (∀x. x<x → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨0⋅x⟩ → (∀x. x<x → ∀x. 0=⟨0⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (¬0=0 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (¬0=1 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (¬1=0 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (¬1=1 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (¬0<0 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (¬0<1 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (¬1<0 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (¬1<1 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (∀x. 0=x → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (∀x. 1=x → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (∀x. x=0 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (∀x. x=1 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (∀x. x=x → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (∀x. x=x → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (∀x. 0<x → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (∀x. 1<x → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (∀x. x<0 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (∀x. x<1 → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (∀x. x<x → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨1⋅x⟩ → (∀x. x<x → ∀x. 0=⟨1⋅x⟩))
(∀x. 0=⟨x⋅0⟩ → (¬0=0 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (¬0=1 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (¬1=0 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (¬1=1 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (¬0<0 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (¬0<1 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (¬1<0 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (¬1<1 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (∀x. 0=x → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (∀x. 1=x → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (∀x. x=0 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (∀x. x=1 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (∀x. x=x → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (∀x. x=x → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (∀x. 0<x → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (∀x. 1<x → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (∀x. x<0 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (∀x. x<1 → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (∀x. x<x → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅0⟩ → (∀x. x<x → ∀x. 0=⟨x⋅0⟩))
(∀x. 0=⟨x⋅1⟩ → (¬0=0 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (¬0=1 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (¬1=0 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (¬1=1 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (¬0<0 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (¬0<1 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (¬1<0 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (¬1<1 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (∀x. 0=x → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (∀x. 1=x → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (∀x. x=0 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (∀x. x=1 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (∀x. x=x → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (∀x. x=x → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (∀x. 0<x → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (∀x. 1<x → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (∀x. x<0 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (∀x. x<1 → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (∀x. x<x → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅1⟩ → (∀x. x<x → ∀x. 0=⟨x⋅1⟩))
(∀x. 0=⟨x⋅x⟩ → (¬0=0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (¬0=1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (¬1=0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (¬1=1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (¬0<0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (¬0<1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (¬1<0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (¬1<1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. 0=x → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. 1=x → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x=0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x=1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x=x → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x=x → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. 0<x → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. 1<x → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x<0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x<1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x<x → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x<x → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (¬0=0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (¬0=1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (¬1=0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (¬1=1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (¬0<0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (¬0<1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (¬1<0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (¬1<1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. 0=x → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. 1=x → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x=0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x=1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x=x → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x=x → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. 0<x → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. 1<x → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x<0 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x<1 → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x<x → ∀x. 0=⟨x⋅x⟩))
(∀x. 0=⟨x⋅x⟩ → (∀x. x<x → ∀x. 0=⟨x⋅x⟩))
(∀z. 1=z → (¬0=0 → ∀z. 1=z))
(∀z. 1=z → (¬0=1 → ∀z. 1=z))
(∀z. 1=z → (¬1=0 → ∀z. 1=z))
(∀z. 1=z → (¬1=1 → ∀z. 1=z))
(∀z. 1=z → (¬0<0 → ∀z. 1=z))
(∀z. 1=z → (¬0<1 → ∀z. 1=z))
(∀z. 1=z → (¬1<0 → ∀z. 1=z))
(∀z. 1=z → (¬1<1 → ∀z. 1=z))
(∀z. 1=z → (∀x. 0=x → ∀z. 1=z))
(∀z. 1=z → (∀x. 1=x → ∀z. 1=z))
(∀z. 1=z → (∀x. x=0 → ∀z. 1=z))
(∀z. 1=z → (∀x. x=1 → ∀z. 1=z))
(∀z. 1=z → (∀x. x=x → ∀z. 1=z))
(∀z. 1=z → (∀x. x=x → ∀z. 1=z))
(∀z. 1=z → (∀x. 0<x → ∀z. 1=z))
(∀z. 1=z → (∀x. 1<x → ∀z. 1=z))
(∀z. 1=z → (∀x. x<0 → ∀z. 1=z))
(∀z. 1=z → (∀x. x<1 → ∀z. 1=z))
(∀z. 1=z → (∀x. x<x → ∀z. 1=z))
(∀z. 1=z → (∀x. x<x → ∀z. 1=z))
(∀x. 1=⟨0+x⟩ → (¬0=0 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (¬0=1 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (¬1=0 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (¬1=1 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (¬0<0 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (¬0<1 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (¬1<0 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (¬1<1 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (∀x. 0=x → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (∀x. 1=x → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (∀x. x=0 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (∀x. x=1 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (∀x. x=x → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (∀x. x=x → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (∀x. 0<x → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (∀x. 1<x → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (∀x. x<0 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (∀x. x<1 → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (∀x. x<x → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨0+x⟩ → (∀x. x<x → ∀x. 1=⟨0+x⟩))
(∀x. 1=⟨1+x⟩ → (¬0=0 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (¬0=1 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (¬1=0 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (¬1=1 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (¬0<0 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (¬0<1 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (¬1<0 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (¬1<1 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (∀x. 0=x → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (∀x. 1=x → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (∀x. x=0 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (∀x. x=1 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (∀x. x=x → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (∀x. x=x → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (∀x. 0<x → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (∀x. 1<x → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (∀x. x<0 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (∀x. x<1 → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (∀x. x<x → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨1+x⟩ → (∀x. x<x → ∀x. 1=⟨1+x⟩))
(∀x. 1=⟨x+0⟩ → (¬0=0 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (¬0=1 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (¬1=0 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (¬1=1 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (¬0<0 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (¬0<1 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (¬1<0 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (¬1<1 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (∀x. 0=x → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (∀x. 1=x → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (∀x. x=0 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (∀x. x=1 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (∀x. x=x → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (∀x. x=x → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (∀x. 0<x → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (∀x. 1<x → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (∀x. x<0 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (∀x. x<1 → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (∀x. x<x → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+0⟩ → (∀x. x<x → ∀x. 1=⟨x+0⟩))
(∀x. 1=⟨x+1⟩ → (¬0=0 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (¬0=1 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (¬1=0 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (¬1=1 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (¬0<0 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (¬0<1 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (¬1<0 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (¬1<1 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (∀x. 0=x → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (∀x. 1=x → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (∀x. x=0 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (∀x. x=1 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (∀x. x=x → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (∀x. x=x → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (∀x. 0<x → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (∀x. 1<x → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (∀x. x<0 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (∀x. x<1 → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (∀x. x<x → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+1⟩ → (∀x. x<x → ∀x. 1=⟨x+1⟩))
(∀x. 1=⟨x+x⟩ → (¬0=0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (¬0=1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (¬1=0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (¬1=1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (¬0<0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (¬0<1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (¬1<0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (¬1<1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. 0=x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. 1=x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x=0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x=1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x=x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x=x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. 0<x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. 1<x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x<0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x<1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x<x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x<x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (¬0=0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (¬0=1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (¬1=0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (¬1=1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (¬0<0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (¬0<1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (¬1<0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (¬1<1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. 0=x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. 1=x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x=0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x=1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x=x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x=x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. 0<x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. 1<x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x<0 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x<1 → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x<x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨x+x⟩ → (∀x. x<x → ∀x. 1=⟨x+x⟩))
(∀x. 1=⟨0⋅x⟩ → (¬0=0 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (¬0=1 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (¬1=0 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (¬1=1 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (¬0<0 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (¬0<1 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (¬1<0 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (¬1<1 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (∀x. 0=x → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (∀x. 1=x → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (∀x. x=0 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (∀x. x=1 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (∀x. x=x → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (∀x. x=x → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (∀x. 0<x → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (∀x. 1<x → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (∀x. x<0 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (∀x. x<1 → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (∀x. x<x → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨0⋅x⟩ → (∀x. x<x → ∀x. 1=⟨0⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (¬0=0 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (¬0=1 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (¬1=0 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (¬1=1 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (¬0<0 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (¬0<1 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (¬1<0 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (¬1<1 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (∀x. 0=x → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (∀x. 1=x → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (∀x. x=0 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (∀x. x=1 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (∀x. x=x → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (∀x. x=x → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (∀x. 0<x → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (∀x. 1<x → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (∀x. x<0 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (∀x. x<1 → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (∀x. x<x → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨1⋅x⟩ → (∀x. x<x → ∀x. 1=⟨1⋅x⟩))
(∀x. 1=⟨x⋅0⟩ → (¬0=0 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (¬0=1 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (¬1=0 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (¬1=1 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (¬0<0 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (¬0<1 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (¬1<0 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (¬1<1 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (∀x. 0=x → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (∀x. 1=x → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (∀x. x=0 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (∀x. x=1 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (∀x. x=x → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (∀x. x=x → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (∀x. 0<x → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (∀x. 1<x → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (∀x. x<0 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (∀x. x<1 → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (∀x. x<x → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅0⟩ → (∀x. x<x → ∀x. 1=⟨x⋅0⟩))
(∀x. 1=⟨x⋅1⟩ → (¬0=0 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (¬0=1 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (¬1=0 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (¬1=1 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (¬0<0 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (¬0<1 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (¬1<0 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (¬1<1 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (∀x. 0=x → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (∀x. 1=x → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (∀x. x=0 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (∀x. x=1 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (∀x. x=x → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (∀x. x=x → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (∀x. 0<x → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (∀x. 1<x → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (∀x. x<0 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (∀x. x<1 → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (∀x. x<x → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅1⟩ → (∀x. x<x → ∀x. 1=⟨x⋅1⟩))
(∀x. 1=⟨x⋅x⟩ → (¬0=0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (¬0=1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (¬1=0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (¬1=1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (¬0<0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (¬0<1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (¬1<0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (¬1<1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. 0=x → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. 1=x → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x=0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x=1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x=x → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x=x → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. 0<x → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. 1<x → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x<0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x<1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x<x → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x<x → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (¬0=0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (¬0=1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (¬1=0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (¬1=1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (¬0<0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (¬0<1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (¬1<0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (¬1<1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. 0=x → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. 1=x → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x=0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x=1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x=x → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x=x → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. 0<x → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. 1<x → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x<0 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x<1 → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x<x → ∀x. 1=⟨x⋅x⟩))
(∀x. 1=⟨x⋅x⟩ → (∀x. x<x → ∀x. 1=⟨x⋅x⟩))
(∀x. x=⟨0+0⟩ → (¬0=0 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (¬0=1 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (¬1=0 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (¬1=1 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (¬0<0 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (¬0<1 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (¬1<0 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (¬1<1 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (∀x. 0=x → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (∀x. 1=x → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (∀x. x=0 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (∀x. x=1 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (∀x. x=x → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (∀x. x=x → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (∀x. 0<x → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (∀x. 1<x → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (∀x. x<0 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (∀x. x<1 → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (∀x. x<x → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+0⟩ → (∀x. x<x → ∀x. x=⟨0+0⟩))
(∀x. x=⟨0+1⟩ → (¬0=0 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (¬0=1 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (¬1=0 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (¬1=1 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (¬0<0 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (¬0<1 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (¬1<0 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (¬1<1 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (∀x. 0=x → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (∀x. 1=x → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (∀x. x=0 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (∀x. x=1 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (∀x. x=x → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (∀x. x=x → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (∀x. 0<x → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (∀x. 1<x → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (∀x. x<0 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (∀x. x<1 → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (∀x. x<x → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+1⟩ → (∀x. x<x → ∀x. x=⟨0+1⟩))
(∀x. x=⟨0+x⟩ → (¬0=0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (¬0=1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (¬1=0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (¬1=1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (¬0<0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (¬0<1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (¬1<0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (¬1<1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. 0=x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. 1=x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x=0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x=1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x=x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x=x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. 0<x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. 1<x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x<0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x<1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x<x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x<x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (¬0=0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (¬0=1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (¬1=0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (¬1=1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (¬0<0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (¬0<1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (¬1<0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (¬1<1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. 0=x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. 1=x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x=0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x=1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x=x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x=x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. 0<x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. 1<x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x<0 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x<1 → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x<x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨0+x⟩ → (∀x. x<x → ∀x. x=⟨0+x⟩))
(∀x. x=⟨1+0⟩ → (¬0=0 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (¬0=1 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (¬1=0 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (¬1=1 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (¬0<0 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (¬0<1 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (¬1<0 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (¬1<1 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (∀x. 0=x → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (∀x. 1=x → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (∀x. x=0 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (∀x. x=1 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (∀x. x=x → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (∀x. x=x → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (∀x. 0<x → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (∀x. 1<x → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (∀x. x<0 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (∀x. x<1 → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (∀x. x<x → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+0⟩ → (∀x. x<x → ∀x. x=⟨1+0⟩))
(∀x. x=⟨1+1⟩ → (¬0=0 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (¬0=1 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (¬1=0 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (¬1=1 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (¬0<0 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (¬0<1 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (¬1<0 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (¬1<1 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (∀x. 0=x → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (∀x. 1=x → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (∀x. x=0 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (∀x. x=1 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (∀x. x=x → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (∀x. x=x → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (∀x. 0<x → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (∀x. 1<x → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (∀x. x<0 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (∀x. x<1 → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (∀x. x<x → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+1⟩ → (∀x. x<x → ∀x. x=⟨1+1⟩))
(∀x. x=⟨1+x⟩ → (¬0=0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (¬0=1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (¬1=0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (¬1=1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (¬0<0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (¬0<1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (¬1<0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (¬1<1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. 0=x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. 1=x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x=0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x=1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x=x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x=x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. 0<x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. 1<x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x<0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x<1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x<x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x<x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (¬0=0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (¬0=1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (¬1=0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (¬1=1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (¬0<0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (¬0<1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (¬1<0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (¬1<1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. 0=x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. 1=x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x=0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x=1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x=x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x=x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. 0<x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. 1<x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x<0 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x<1 → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x<x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨1+x⟩ → (∀x. x<x → ∀x. x=⟨1+x⟩))
(∀x. x=⟨x+0⟩ → (¬0=0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (¬0=1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (¬1=0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (¬1=1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (¬0<0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (¬0<1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (¬1<0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (¬1<1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. 0=x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. 1=x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x=0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x=1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x=x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x=x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. 0<x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. 1<x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x<0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x<1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x<x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x<x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (¬0=0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (¬0=1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (¬1=0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (¬1=1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (¬0<0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (¬0<1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (¬1<0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (¬1<1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. 0=x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. 1=x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x=0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x=1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x=x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x=x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. 0<x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. 1<x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x<0 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x<1 → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x<x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+0⟩ → (∀x. x<x → ∀x. x=⟨x+0⟩))
(∀x. x=⟨x+1⟩ → (¬0=0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (¬0=1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (¬1=0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (¬1=1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (¬0<0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (¬0<1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (¬1<0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (¬1<1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. 0=x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. 1=x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x=0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x=1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x=x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x=x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. 0<x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. 1<x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x<0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x<1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x<x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x<x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (¬0=0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (¬0=1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (¬1=0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (¬1=1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (¬0<0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (¬0<1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (¬1<0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (¬1<1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. 0=x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. 1=x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x=0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x=1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x=x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x=x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. 0<x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. 1<x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x<0 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x<1 → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x<x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+1⟩ → (∀x. x<x → ∀x. x=⟨x+1⟩))
(∀x. x=⟨x+x⟩ → (¬0=0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬0=1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬1=0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬1=1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬0<0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬0<1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬1<0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬1<1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. 0=x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. 1=x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x=0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x=1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x=x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x=x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. 0<x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. 1<x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x<0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x<1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x<x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x<x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬0=0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬0=1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬1=0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬1=1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬0<0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬0<1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬1<0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬1<1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. 0=x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. 1=x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x=0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x=1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x=x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x=x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. 0<x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. 1<x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x<0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x<1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x<x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x<x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬0=0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬0=1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬1=0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬1=1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬0<0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬0<1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬1<0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (¬1<1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. 0=x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. 1=x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x=0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x=1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x=x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x=x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. 0<x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. 1<x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x<0 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x<1 → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x<x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨x+x⟩ → (∀x. x<x → ∀x. x=⟨x+x⟩))
(∀x. x=⟨0⋅0⟩ → (¬0=0 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (¬0=1 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (¬1=0 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (¬1=1 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (¬0<0 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (¬0<1 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (¬1<0 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (¬1<1 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (∀x. 0=x → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (∀x. 1=x → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (∀x. x=0 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (∀x. x=1 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (∀x. x=x → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (∀x. x=x → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (∀x. 0<x → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (∀x. 1<x → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (∀x. x<0 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (∀x. x<1 → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (∀x. x<x → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅0⟩ → (∀x. x<x → ∀x. x=⟨0⋅0⟩))
(∀x. x=⟨0⋅1⟩ → (¬0=0 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (¬0=1 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (¬1=0 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (¬1=1 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (¬0<0 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (¬0<1 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (¬1<0 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (¬1<1 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (∀x. 0=x → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (∀x. 1=x → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (∀x. x=0 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (∀x. x=1 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (∀x. x=x → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (∀x. x=x → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (∀x. 0<x → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (∀x. 1<x → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (∀x. x<0 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (∀x. x<1 → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (∀x. x<x → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅1⟩ → (∀x. x<x → ∀x. x=⟨0⋅1⟩))
(∀x. x=⟨0⋅x⟩ → (¬0=0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (¬0=1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (¬1=0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (¬1=1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (¬0<0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (¬0<1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (¬1<0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (¬1<1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. 0=x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. 1=x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x=0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x=1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x=x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x=x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. 0<x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. 1<x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x<0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x<1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x<x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x<x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (¬0=0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (¬0=1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (¬1=0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (¬1=1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (¬0<0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (¬0<1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (¬1<0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (¬1<1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. 0=x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. 1=x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x=0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x=1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x=x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x=x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. 0<x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. 1<x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x<0 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x<1 → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x<x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨0⋅x⟩ → (∀x. x<x → ∀x. x=⟨0⋅x⟩))
(∀x. x=⟨1⋅0⟩ → (¬0=0 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (¬0=1 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (¬1=0 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (¬1=1 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (¬0<0 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (¬0<1 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (¬1<0 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (¬1<1 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (∀x. 0=x → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (∀x. 1=x → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (∀x. x=0 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (∀x. x=1 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (∀x. x=x → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (∀x. x=x → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (∀x. 0<x → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (∀x. 1<x → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (∀x. x<0 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (∀x. x<1 → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (∀x. x<x → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅0⟩ → (∀x. x<x → ∀x. x=⟨1⋅0⟩))
(∀x. x=⟨1⋅1⟩ → (¬0=0 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (¬0=1 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (¬1=0 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (¬1=1 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (¬0<0 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (¬0<1 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (¬1<0 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (¬1<1 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (∀x. 0=x → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (∀x. 1=x → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (∀x. x=0 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (∀x. x=1 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (∀x. x=x → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (∀x. x=x → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (∀x. 0<x → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (∀x. 1<x → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (∀x. x<0 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (∀x. x<1 → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (∀x. x<x → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅1⟩ → (∀x. x<x → ∀x. x=⟨1⋅1⟩))
(∀x. x=⟨1⋅x⟩ → (¬0=0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (¬0=1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (¬1=0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (¬1=1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (¬0<0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (¬0<1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (¬1<0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (¬1<1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. 0=x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. 1=x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x=0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x=1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x=x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x=x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. 0<x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. 1<x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x<0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x<1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x<x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x<x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (¬0=0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (¬0=1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (¬1=0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (¬1=1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (¬0<0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (¬0<1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (¬1<0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (¬1<1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. 0=x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. 1=x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x=0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x=1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x=x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x=x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. 0<x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. 1<x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x<0 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x<1 → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x<x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨1⋅x⟩ → (∀x. x<x → ∀x. x=⟨1⋅x⟩))
(∀x. x=⟨x⋅0⟩ → (¬0=0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (¬0=1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (¬1=0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (¬1=1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (¬0<0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (¬0<1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (¬1<0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (¬1<1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. 0=x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. 1=x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x=0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x=1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x=x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x=x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. 0<x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. 1<x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x<0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x<1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x<x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x<x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (¬0=0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (¬0=1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (¬1=0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (¬1=1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (¬0<0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (¬0<1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (¬1<0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (¬1<1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. 0=x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. 1=x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x=0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x=1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x=x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x=x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. 0<x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. 1<x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x<0 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x<1 → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x<x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅0⟩ → (∀x. x<x → ∀x. x=⟨x⋅0⟩))
(∀x. x=⟨x⋅1⟩ → (¬0=0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (¬0=1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (¬1=0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (¬1=1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (¬0<0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (¬0<1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (¬1<0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (¬1<1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. 0=x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. 1=x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x=0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x=1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x=x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x=x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. 0<x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. 1<x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x<0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x<1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x<x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x<x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (¬0=0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (¬0=1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (¬1=0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (¬1=1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (¬0<0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (¬0<1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (¬1<0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (¬1<1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. 0=x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. 1=x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x=0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x=1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x=x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x=x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. 0<x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. 1<x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x<0 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x<1 → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x<x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅1⟩ → (∀x. x<x → ∀x. x=⟨x⋅1⟩))
(∀x. x=⟨x⋅x⟩ → (¬0=0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬0=1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬1=0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬1=1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬0<0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬0<1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬1<0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬1<1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. 0=x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. 1=x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x=0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x=1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x=x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x=x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. 0<x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. 1<x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x<0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x<1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x<x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x<x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬0=0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬0=1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬1=0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬1=1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬0<0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬0<1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬1<0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬1<1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. 0=x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. 1=x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x=0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x=1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x=x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x=x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. 0<x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. 1<x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x<0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x<1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x<x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x<x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬0=0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬0=1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬1=0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬1=1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬0<0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬0<1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬1<0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (¬1<1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. 0=x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. 1=x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x=0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x=1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x=x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x=x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. 0<x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. 1<x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x<0 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x<1 → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x<x → ∀x. x=⟨x⋅x⟩))
(∀x. x=⟨x⋅x⟩ → (∀x. x<x → ∀x. x=⟨x⋅x⟩))
(∀y. y=y → (¬0=0 → ∀y. y=y))
(∀y. y=y → (¬0=1 → ∀y. y=y))
(∀y. y=y → (¬1=0 → ∀y. y=y))
(∀y. y=y → (¬1=1 → ∀y. y=y))
(∀y. y=y → (¬0<0 → ∀y. y=y))
(∀y. y=y → (¬0<1 → ∀y. y=y))
(∀y. y=y → (¬1<0 → ∀y. y=y))
(∀y. y=y → (¬1<1 → ∀y. y=y))
(∀y. y=y → (∀x. 0=x → ∀y. y=y))
(∀y. y=y → (∀x. 1=x → ∀y. y=y))
(∀y. y=y → (∀x. x=0 → ∀y. y=y))
(∀y. y=y → (∀x. x=1 → ∀y. y=y))
(∀y. y=y → (∀x. x=x → ∀y. y=y))
(∀y. y=y → (∀x. x=x → ∀y. y=y))
(∀y. y=y → (∀x. 0<x → ∀y. y=y))
(∀y. y=y → (∀x. 1<x → ∀y. y=y))
(∀y. y=y → (∀x. x<0 → ∀y. y=y))
(∀y. y=y → (∀x. x<1 → ∀y. y=y))
(∀y. y=y → (∀x. x<x → ∀y. y=y))
(∀y. y=y → (∀x. x<x → ∀y. y=y))
(∀y. y=y → (¬0=0 → ∀y. y=y))
(∀y. y=y → (¬0=1 → ∀y. y=y))
(∀y. y=y → (¬1=0 → ∀y. y=y))
(∀y. y=y → (¬1=1 → ∀y. y=y))
(∀y. y=y → (¬0<0 → ∀y. y=y))
(∀y. y=y → (¬0<1 → ∀y. y=y))
(∀y. y=y → (¬1<0 → ∀y. y=y))
(∀y. y=y → (¬1<1 → ∀y. y=y))
(∀y. y=y → (∀x. 0=x → ∀y. y=y))
(∀y. y=y → (∀x. 1=x → ∀y. y=y))
(∀y. y=y → (∀x. x=0 → ∀y. y=y))
(∀y. y=y → (∀x. x=1 → ∀y. y=y))
(∀y. y=y → (∀x. x=x → ∀y. y=y))
(∀y. y=y → (∀x. x=x → ∀y. y=y))
(∀y. y=y → (∀x. 0<x → ∀y. y=y))
(∀y. y=y → (∀x. 1<x → ∀y. y=y))
(∀y. y=y → (∀x. x<0 → ∀y. y=y))
(∀y. y=y → (∀x. x<1 → ∀y. y=y))
(∀y. y=y → (∀x. x<x → ∀y. y=y))
(∀y. y=y → (∀x. x<x → ∀y. y=y))
(∀z. z=0 → (¬0=0 → ∀z. z=0))
(∀z. z=0 → (¬0=1 → ∀z. z=0))
(∀z. z=0 → (¬1=0 → ∀z. z=0))
(∀z. z=0 → (¬1=1 → ∀z. z=0))
(∀z. z=0 → (¬0<0 → ∀z. z=0))
(∀z. z=0 → (¬0<1 → ∀z. z=0))
(∀z. z=0 → (¬1<0 → ∀z. z=0))
(∀z. z=0 → (¬1<1 → ∀z. z=0))
(∀z. z=0 → (∀x. 0=x → ∀z. z=0))
(∀z. z=0 → (∀x. 1=x → ∀z. z=0))
(∀z. z=0 → (∀x. x=0 → ∀z. z=0))
(∀z. z=0 → (∀x. x=1 → ∀z. z=0))
(∀z. z=0 → (∀x. x=x → ∀z. z=0))
(∀z. z=0 → (∀x. x=x → ∀z. z=0))
(∀z. z=0 → (∀x. 0<x → ∀z. z=0))
(∀z. z=0 → (∀x. 1<x → ∀z. z=0))
(∀z. z=0 → (∀x. x<0 → ∀z. z=0))
(∀z. z=0 → (∀x. x<1 → ∀z. z=0))
(∀z. z=0 → (∀x. x<x → ∀z. z=0))
(∀z. z=0 → (∀x. x<x → ∀z. z=0))
(∀z. z=1 → (¬0=0 → ∀z. z=1))
(∀z. z=1 → (¬0=1 → ∀z. z=1))
(∀z. z=1 → (¬1=0 → ∀z. z=1))
(∀z. z=1 → (¬1=1 → ∀z. z=1))
(∀z. z=1 → (¬0<0 → ∀z. z=1))
(∀z. z=1 → (¬0<1 → ∀z. z=1))
(∀z. z=1 → (¬1<0 → ∀z. z=1))
(∀z. z=1 → (¬1<1 → ∀z. z=1))
(∀z. z=1 → (∀x. 0=x → ∀z. z=1))
(∀z. z=1 → (∀x. 1=x → ∀z. z=1))
(∀z. z=1 → (∀x. x=0 → ∀z. z=1))
(∀z. z=1 → (∀x. x=1 → ∀z. z=1))
(∀z. z=1 → (∀x. x=x → ∀z. z=1))
(∀z. z=1 → (∀x. x=x → ∀z. z=1))
(∀z. z=1 → (∀x. 0<x → ∀z. z=1))
(∀z. z=1 → (∀x. 1<x → ∀z. z=1))
(∀z. z=1 → (∀x. x<0 → ∀z. z=1))
(∀z. z=1 → (∀x. x<1 → ∀z. z=1))
(∀z. z=1 → (∀x. x<x → ∀z. z=1))
(∀z. z=1 → (∀x. x<x → ∀z. z=1))
(∀x. ⟨0+0⟩=x → (¬0=0 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (¬0=1 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (¬1=0 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (¬1=1 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (¬0<0 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (¬0<1 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (¬1<0 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (¬1<1 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (∀x. 0=x → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (∀x. 1=x → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (∀x. x=0 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (∀x. x=1 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (∀x. x=x → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (∀x. x=x → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (∀x. 0<x → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (∀x. 1<x → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (∀x. x<0 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (∀x. x<1 → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (∀x. x<x → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+0⟩=x → (∀x. x<x → ∀x. ⟨0+0⟩=x))
(∀x. ⟨0+1⟩=x → (¬0=0 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (¬0=1 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (¬1=0 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (¬1=1 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (¬0<0 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (¬0<1 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (¬1<0 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (¬1<1 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (∀x. 0=x → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (∀x. 1=x → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (∀x. x=0 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (∀x. x=1 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (∀x. x=x → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (∀x. x=x → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (∀x. 0<x → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (∀x. 1<x → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (∀x. x<0 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (∀x. x<1 → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (∀x. x<x → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+1⟩=x → (∀x. x<x → ∀x. ⟨0+1⟩=x))
(∀x. ⟨0+x⟩=0 → (¬0=0 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (¬0=1 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (¬1=0 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (¬1=1 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (¬0<0 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (¬0<1 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (¬1<0 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (¬1<1 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (∀x. 0=x → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (∀x. 1=x → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (∀x. x=0 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (∀x. x=1 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (∀x. x=x → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (∀x. x=x → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (∀x. 0<x → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (∀x. 1<x → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (∀x. x<0 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (∀x. x<1 → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (∀x. x<x → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=0 → (∀x. x<x → ∀x. ⟨0+x⟩=0))
(∀x. ⟨0+x⟩=1 → (¬0=0 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (¬0=1 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (¬1=0 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (¬1=1 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (¬0<0 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (¬0<1 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (¬1<0 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (¬1<1 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (∀x. 0=x → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (∀x. 1=x → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (∀x. x=0 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (∀x. x=1 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (∀x. x=x → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (∀x. x=x → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (∀x. 0<x → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (∀x. 1<x → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (∀x. x<0 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (∀x. x<1 → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (∀x. x<x → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=1 → (∀x. x<x → ∀x. ⟨0+x⟩=1))
(∀x. ⟨0+x⟩=x → (¬0=0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (¬0=1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (¬1=0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (¬1=1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (¬0<0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (¬0<1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (¬1<0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (¬1<1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. 0=x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. 1=x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x=0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x=1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x=x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x=x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. 0<x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. 1<x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x<0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x<1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x<x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x<x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (¬0=0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (¬0=1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (¬1=0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (¬1=1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (¬0<0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (¬0<1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (¬1<0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (¬1<1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. 0=x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. 1=x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x=0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x=1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x=x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x=x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. 0<x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. 1<x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x<0 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x<1 → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x<x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨0+x⟩=x → (∀x. x<x → ∀x. ⟨0+x⟩=x))
(∀x. ⟨1+0⟩=x → (¬0=0 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (¬0=1 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (¬1=0 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (¬1=1 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (¬0<0 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (¬0<1 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (¬1<0 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (¬1<1 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (∀x. 0=x → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (∀x. 1=x → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (∀x. x=0 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (∀x. x=1 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (∀x. x=x → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (∀x. x=x → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (∀x. 0<x → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (∀x. 1<x → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (∀x. x<0 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (∀x. x<1 → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (∀x. x<x → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+0⟩=x → (∀x. x<x → ∀x. ⟨1+0⟩=x))
(∀x. ⟨1+1⟩=x → (¬0=0 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (¬0=1 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (¬1=0 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (¬1=1 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (¬0<0 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (¬0<1 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (¬1<0 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (¬1<1 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (∀x. 0=x → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (∀x. 1=x → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (∀x. x=0 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (∀x. x=1 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (∀x. x=x → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (∀x. x=x → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (∀x. 0<x → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (∀x. 1<x → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (∀x. x<0 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (∀x. x<1 → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (∀x. x<x → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+1⟩=x → (∀x. x<x → ∀x. ⟨1+1⟩=x))
(∀x. ⟨1+x⟩=0 → (¬0=0 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (¬0=1 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (¬1=0 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (¬1=1 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (¬0<0 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (¬0<1 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (¬1<0 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (¬1<1 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (∀x. 0=x → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (∀x. 1=x → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (∀x. x=0 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (∀x. x=1 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (∀x. x=x → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (∀x. x=x → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (∀x. 0<x → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (∀x. 1<x → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (∀x. x<0 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (∀x. x<1 → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (∀x. x<x → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=0 → (∀x. x<x → ∀x. ⟨1+x⟩=0))
(∀x. ⟨1+x⟩=1 → (¬0=0 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (¬0=1 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (¬1=0 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (¬1=1 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (¬0<0 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (¬0<1 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (¬1<0 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (¬1<1 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (∀x. 0=x → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (∀x. 1=x → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (∀x. x=0 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (∀x. x=1 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (∀x. x=x → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (∀x. x=x → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (∀x. 0<x → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (∀x. 1<x → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (∀x. x<0 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (∀x. x<1 → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (∀x. x<x → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=1 → (∀x. x<x → ∀x. ⟨1+x⟩=1))
(∀x. ⟨1+x⟩=x → (¬0=0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (¬0=1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (¬1=0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (¬1=1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (¬0<0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (¬0<1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (¬1<0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (¬1<1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. 0=x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. 1=x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x=0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x=1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x=x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x=x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. 0<x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. 1<x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x<0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x<1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x<x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x<x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (¬0=0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (¬0=1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (¬1=0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (¬1=1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (¬0<0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (¬0<1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (¬1<0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (¬1<1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. 0=x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. 1=x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x=0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x=1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x=x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x=x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. 0<x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. 1<x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x<0 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x<1 → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x<x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨1+x⟩=x → (∀x. x<x → ∀x. ⟨1+x⟩=x))
(∀x. ⟨x+0⟩=0 → (¬0=0 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (¬0=1 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (¬1=0 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (¬1=1 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (¬0<0 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (¬0<1 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (¬1<0 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (¬1<1 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (∀x. 0=x → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (∀x. 1=x → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (∀x. x=0 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (∀x. x=1 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (∀x. x=x → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (∀x. x=x → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (∀x. 0<x → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (∀x. 1<x → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (∀x. x<0 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (∀x. x<1 → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (∀x. x<x → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=0 → (∀x. x<x → ∀x. ⟨x+0⟩=0))
(∀x. ⟨x+0⟩=1 → (¬0=0 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (¬0=1 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (¬1=0 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (¬1=1 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (¬0<0 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (¬0<1 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (¬1<0 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (¬1<1 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (∀x. 0=x → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (∀x. 1=x → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (∀x. x=0 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (∀x. x=1 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (∀x. x=x → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (∀x. x=x → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (∀x. 0<x → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (∀x. 1<x → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (∀x. x<0 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (∀x. x<1 → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (∀x. x<x → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=1 → (∀x. x<x → ∀x. ⟨x+0⟩=1))
(∀x. ⟨x+0⟩=x → (¬0=0 → ∀x. ⟨x+0⟩=x))
(¬0=0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (¬0=1 → ∀x. ⟨x+0⟩=x))
(¬0=1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (¬1=0 → ∀x. ⟨x+0⟩=x))
(¬1=0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (¬1=1 → ∀x. ⟨x+0⟩=x))
(¬1=1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (¬0<0 → ∀x. ⟨x+0⟩=x))
(¬0<0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (¬0<1 → ∀x. ⟨x+0⟩=x))
(¬0<1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (¬1<0 → ∀x. ⟨x+0⟩=x))
(¬1<0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (¬1<1 → ∀x. ⟨x+0⟩=x))
(¬1<1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. 0=x → ∀x. ⟨x+0⟩=x))
(∀x. 0=x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. 1=x → ∀x. ⟨x+0⟩=x))
(∀x. 1=x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x=0 → ∀x. ⟨x+0⟩=x))
(∀x. x=0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x=1 → ∀x. ⟨x+0⟩=x))
(∀x. x=1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x=x → ∀x. ⟨x+0⟩=x))
(∀x. x=x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x=x → ∀x. ⟨x+0⟩=x))
(∀x. x=x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. 0<x → ∀x. ⟨x+0⟩=x))
(∀x. 0<x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. 1<x → ∀x. ⟨x+0⟩=x))
(∀x. 1<x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x<0 → ∀x. ⟨x+0⟩=x))
(∀x. x<0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x<1 → ∀x. ⟨x+0⟩=x))
(∀x. x<1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x<x → ∀x. ⟨x+0⟩=x))
(∀x. x<x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x<x → ∀x. ⟨x+0⟩=x))
(∀x. x<x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (¬0=0 → ∀x. ⟨x+0⟩=x))
(¬0=0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (¬0=1 → ∀x. ⟨x+0⟩=x))
(¬0=1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (¬1=0 → ∀x. ⟨x+0⟩=x))
(¬1=0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (¬1=1 → ∀x. ⟨x+0⟩=x))
(¬1=1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (¬0<0 → ∀x. ⟨x+0⟩=x))
(¬0<0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (¬0<1 → ∀x. ⟨x+0⟩=x))
(¬0<1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (¬1<0 → ∀x. ⟨x+0⟩=x))
(¬1<0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (¬1<1 → ∀x. ⟨x+0⟩=x))
(¬1<1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. 0=x → ∀x. ⟨x+0⟩=x))
(∀x. 0=x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. 1=x → ∀x. ⟨x+0⟩=x))
(∀x. 1=x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x=0 → ∀x. ⟨x+0⟩=x))
(∀x. x=0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x=1 → ∀x. ⟨x+0⟩=x))
(∀x. x=1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x=x → ∀x. ⟨x+0⟩=x))
(∀x. x=x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x=x → ∀x. ⟨x+0⟩=x))
(∀x. x=x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. 0<x → ∀x. ⟨x+0⟩=x))
(∀x. 0<x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. 1<x → ∀x. ⟨x+0⟩=x))
(∀x. 1<x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x<0 → ∀x. ⟨x+0⟩=x))
(∀x. x<0 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x<1 → ∀x. ⟨x+0⟩=x))
(∀x. x<1 → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x<x → ∀x. ⟨x+0⟩=x))
(∀x. x<x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+0⟩=x → (∀x. x<x → ∀x. ⟨x+0⟩=x))
(∀x. x<x → ∀x. ⟨x+0⟩=x)
(∀x. ⟨x+1⟩=0 → (¬0=0 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (¬0=1 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (¬1=0 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (¬1=1 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (¬0<0 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (¬0<1 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (¬1<0 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (¬1<1 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (∀x. 0=x → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (∀x. 1=x → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (∀x. x=0 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (∀x. x=1 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (∀x. x=x → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (∀x. x=x → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (∀x. 0<x → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (∀x. 1<x → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (∀x. x<0 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (∀x. x<1 → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (∀x. x<x → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=0 → (∀x. x<x → ∀x. ⟨x+1⟩=0))
(∀x. ⟨x+1⟩=1 → (¬0=0 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (¬0=1 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (¬1=0 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (¬1=1 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (¬0<0 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (¬0<1 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (¬1<0 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (¬1<1 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (∀x. 0=x → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (∀x. 1=x → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (∀x. x=0 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (∀x. x=1 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (∀x. x=x → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (∀x. x=x → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (∀x. 0<x → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (∀x. 1<x → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (∀x. x<0 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (∀x. x<1 → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (∀x. x<x → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=1 → (∀x. x<x → ∀x. ⟨x+1⟩=1))
(∀x. ⟨x+1⟩=x → (¬0=0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (¬0=1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (¬1=0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (¬1=1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (¬0<0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (¬0<1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (¬1<0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (¬1<1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. 0=x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. 1=x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x=0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x=1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x=x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x=x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. 0<x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. 1<x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x<0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x<1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x<x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x<x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (¬0=0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (¬0=1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (¬1=0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (¬1=1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (¬0<0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (¬0<1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (¬1<0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (¬1<1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. 0=x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. 1=x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x=0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x=1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x=x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x=x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. 0<x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. 1<x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x<0 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x<1 → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x<x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+1⟩=x → (∀x. x<x → ∀x. ⟨x+1⟩=x))
(∀x. ⟨x+x⟩=0 → (¬0=0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (¬0=1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (¬1=0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (¬1=1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (¬0<0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (¬0<1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (¬1<0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (¬1<1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. 0=x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. 1=x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x=0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x=1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x=x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x=x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. 0<x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. 1<x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x<0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x<1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x<x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x<x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (¬0=0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (¬0=1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (¬1=0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (¬1=1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (¬0<0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (¬0<1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (¬1<0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (¬1<1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. 0=x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. 1=x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x=0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x=1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x=x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x=x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. 0<x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. 1<x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x<0 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x<1 → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x<x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=0 → (∀x. x<x → ∀x. ⟨x+x⟩=0))
(∀x. ⟨x+x⟩=1 → (¬0=0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (¬0=1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (¬1=0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (¬1=1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (¬0<0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (¬0<1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (¬1<0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (¬1<1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. 0=x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. 1=x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x=0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x=1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x=x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x=x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. 0<x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. 1<x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x<0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x<1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x<x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x<x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (¬0=0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (¬0=1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (¬1=0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (¬1=1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (¬0<0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (¬0<1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (¬1<0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (¬1<1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. 0=x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. 1=x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x=0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x=1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x=x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x=x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. 0<x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. 1<x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x<0 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x<1 → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x<x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=1 → (∀x. x<x → ∀x. ⟨x+x⟩=1))
(∀x. ⟨x+x⟩=x → (¬0=0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬0=1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬1=0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬1=1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬0<0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬0<1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬1<0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬1<1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. 0=x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. 1=x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x=0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x=1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x=x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x=x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. 0<x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. 1<x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x<0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x<1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x<x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x<x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬0=0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬0=1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬1=0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬1=1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬0<0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬0<1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬1<0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬1<1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. 0=x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. 1=x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x=0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x=1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x=x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x=x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. 0<x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. 1<x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x<0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x<1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x<x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x<x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬0=0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬0=1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬1=0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬1=1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬0<0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬0<1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬1<0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (¬1<1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. 0=x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. 1=x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x=0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x=1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x=x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x=x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. 0<x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. 1<x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x<0 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x<1 → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x<x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨x+x⟩=x → (∀x. x<x → ∀x. ⟨x+x⟩=x))
(∀x. ⟨0⋅0⟩=x → (¬0=0 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (¬0=1 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (¬1=0 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (¬1=1 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (¬0<0 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (¬0<1 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (¬1<0 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (¬1<1 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (∀x. 0=x → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (∀x. 1=x → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (∀x. x=0 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (∀x. x=1 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (∀x. x=x → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (∀x. x=x → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (∀x. 0<x → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (∀x. 1<x → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (∀x. x<0 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (∀x. x<1 → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (∀x. x<x → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅0⟩=x → (∀x. x<x → ∀x. ⟨0⋅0⟩=x))
(∀x. ⟨0⋅1⟩=x → (¬0=0 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (¬0=1 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (¬1=0 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (¬1=1 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (¬0<0 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (¬0<1 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (¬1<0 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (¬1<1 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (∀x. 0=x → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (∀x. 1=x → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (∀x. x=0 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (∀x. x=1 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (∀x. x=x → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (∀x. x=x → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (∀x. 0<x → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (∀x. 1<x → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (∀x. x<0 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (∀x. x<1 → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (∀x. x<x → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅1⟩=x → (∀x. x<x → ∀x. ⟨0⋅1⟩=x))
(∀x. ⟨0⋅x⟩=0 → (¬0=0 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (¬0=1 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (¬1=0 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (¬1=1 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (¬0<0 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (¬0<1 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (¬1<0 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (¬1<1 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (∀x. 0=x → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (∀x. 1=x → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (∀x. x=0 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (∀x. x=1 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (∀x. x=x → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (∀x. x=x → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (∀x. 0<x → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (∀x. 1<x → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (∀x. x<0 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (∀x. x<1 → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (∀x. x<x → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=0 → (∀x. x<x → ∀x. ⟨0⋅x⟩=0))
(∀x. ⟨0⋅x⟩=1 → (¬0=0 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (¬0=1 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (¬1=0 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (¬1=1 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (¬0<0 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (¬0<1 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (¬1<0 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (¬1<1 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (∀x. 0=x → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (∀x. 1=x → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (∀x. x=0 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (∀x. x=1 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (∀x. x=x → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (∀x. x=x → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (∀x. 0<x → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (∀x. 1<x → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (∀x. x<0 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (∀x. x<1 → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (∀x. x<x → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=1 → (∀x. x<x → ∀x. ⟨0⋅x⟩=1))
(∀x. ⟨0⋅x⟩=x → (¬0=0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (¬0=1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (¬1=0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (¬1=1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (¬0<0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (¬0<1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (¬1<0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (¬1<1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. 0=x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. 1=x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x=0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x=1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x=x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x=x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. 0<x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. 1<x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x<0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x<1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x<x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x<x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (¬0=0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (¬0=1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (¬1=0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (¬1=1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (¬0<0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (¬0<1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (¬1<0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (¬1<1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. 0=x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. 1=x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x=0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x=1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x=x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x=x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. 0<x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. 1<x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x<0 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x<1 → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x<x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨0⋅x⟩=x → (∀x. x<x → ∀x. ⟨0⋅x⟩=x))
(∀x. ⟨1⋅0⟩=x → (¬0=0 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (¬0=1 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (¬1=0 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (¬1=1 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (¬0<0 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (¬0<1 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (¬1<0 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (¬1<1 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (∀x. 0=x → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (∀x. 1=x → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (∀x. x=0 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (∀x. x=1 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (∀x. x=x → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (∀x. x=x → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (∀x. 0<x → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (∀x. 1<x → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (∀x. x<0 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (∀x. x<1 → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (∀x. x<x → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅0⟩=x → (∀x. x<x → ∀x. ⟨1⋅0⟩=x))
(∀x. ⟨1⋅1⟩=x → (¬0=0 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (¬0=1 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (¬1=0 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (¬1=1 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (¬0<0 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (¬0<1 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (¬1<0 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (¬1<1 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (∀x. 0=x → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (∀x. 1=x → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (∀x. x=0 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (∀x. x=1 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (∀x. x=x → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (∀x. x=x → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (∀x. 0<x → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (∀x. 1<x → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (∀x. x<0 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (∀x. x<1 → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (∀x. x<x → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅1⟩=x → (∀x. x<x → ∀x. ⟨1⋅1⟩=x))
(∀x. ⟨1⋅x⟩=0 → (¬0=0 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (¬0=1 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (¬1=0 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (¬1=1 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (¬0<0 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (¬0<1 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (¬1<0 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (¬1<1 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (∀x. 0=x → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (∀x. 1=x → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (∀x. x=0 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (∀x. x=1 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (∀x. x=x → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (∀x. x=x → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (∀x. 0<x → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (∀x. 1<x → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (∀x. x<0 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (∀x. x<1 → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (∀x. x<x → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=0 → (∀x. x<x → ∀x. ⟨1⋅x⟩=0))
(∀x. ⟨1⋅x⟩=1 → (¬0=0 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (¬0=1 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (¬1=0 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (¬1=1 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (¬0<0 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (¬0<1 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (¬1<0 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (¬1<1 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (∀x. 0=x → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (∀x. 1=x → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (∀x. x=0 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (∀x. x=1 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (∀x. x=x → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (∀x. x=x → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (∀x. 0<x → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (∀x. 1<x → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (∀x. x<0 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (∀x. x<1 → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (∀x. x<x → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=1 → (∀x. x<x → ∀x. ⟨1⋅x⟩=1))
(∀x. ⟨1⋅x⟩=x → (¬0=0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (¬0=1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (¬1=0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (¬1=1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (¬0<0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (¬0<1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (¬1<0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (¬1<1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. 0=x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. 1=x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x=0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x=1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x=x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x=x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. 0<x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. 1<x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x<0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x<1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x<x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x<x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (¬0=0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (¬0=1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (¬1=0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (¬1=1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (¬0<0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (¬0<1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (¬1<0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (¬1<1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. 0=x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. 1=x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x=0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x=1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x=x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x=x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. 0<x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. 1<x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x<0 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x<1 → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x<x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨1⋅x⟩=x → (∀x. x<x → ∀x. ⟨1⋅x⟩=x))
(∀x. ⟨x⋅0⟩=0 → (¬0=0 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (¬0=1 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (¬1=0 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (¬1=1 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (¬0<0 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (¬0<1 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (¬1<0 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (¬1<1 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (∀x. 0=x → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (∀x. 1=x → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (∀x. x=0 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (∀x. x=1 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (∀x. x=x → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (∀x. x=x → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (∀x. 0<x → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (∀x. 1<x → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (∀x. x<0 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (∀x. x<1 → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (∀x. x<x → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=0 → (∀x. x<x → ∀x. ⟨x⋅0⟩=0))
(∀x. ⟨x⋅0⟩=1 → (¬0=0 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (¬0=1 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (¬1=0 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (¬1=1 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (¬0<0 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (¬0<1 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (¬1<0 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (¬1<1 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (∀x. 0=x → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (∀x. 1=x → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (∀x. x=0 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (∀x. x=1 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (∀x. x=x → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (∀x. x=x → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (∀x. 0<x → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (∀x. 1<x → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (∀x. x<0 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (∀x. x<1 → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (∀x. x<x → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=1 → (∀x. x<x → ∀x. ⟨x⋅0⟩=1))
(∀x. ⟨x⋅0⟩=x → (¬0=0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (¬0=1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (¬1=0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (¬1=1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (¬0<0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (¬0<1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (¬1<0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (¬1<1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. 0=x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. 1=x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x=0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x=1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x=x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x=x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. 0<x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. 1<x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x<0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x<1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x<x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x<x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (¬0=0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (¬0=1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (¬1=0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (¬1=1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (¬0<0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (¬0<1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (¬1<0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (¬1<1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. 0=x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. 1=x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x=0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x=1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x=x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x=x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. 0<x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. 1<x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x<0 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x<1 → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x<x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅0⟩=x → (∀x. x<x → ∀x. ⟨x⋅0⟩=x))
(∀x. ⟨x⋅1⟩=0 → (¬0=0 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (¬0=1 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (¬1=0 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (¬1=1 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (¬0<0 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (¬0<1 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (¬1<0 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (¬1<1 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (∀x. 0=x → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (∀x. 1=x → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (∀x. x=0 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (∀x. x=1 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (∀x. x=x → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (∀x. x=x → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (∀x. 0<x → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (∀x. 1<x → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (∀x. x<0 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (∀x. x<1 → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (∀x. x<x → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=0 → (∀x. x<x → ∀x. ⟨x⋅1⟩=0))
(∀x. ⟨x⋅1⟩=1 → (¬0=0 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (¬0=1 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (¬1=0 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (¬1=1 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (¬0<0 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (¬0<1 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (¬1<0 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (¬1<1 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (∀x. 0=x → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (∀x. 1=x → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (∀x. x=0 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (∀x. x=1 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (∀x. x=x → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (∀x. x=x → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (∀x. 0<x → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (∀x. 1<x → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (∀x. x<0 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (∀x. x<1 → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (∀x. x<x → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=1 → (∀x. x<x → ∀x. ⟨x⋅1⟩=1))
(∀x. ⟨x⋅1⟩=x → (¬0=0 → ∀x. ⟨x⋅1⟩=x))
(¬0=0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (¬0=1 → ∀x. ⟨x⋅1⟩=x))
(¬0=1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (¬1=0 → ∀x. ⟨x⋅1⟩=x))
(¬1=0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (¬1=1 → ∀x. ⟨x⋅1⟩=x))
(¬1=1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (¬0<0 → ∀x. ⟨x⋅1⟩=x))
(¬0<0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (¬0<1 → ∀x. ⟨x⋅1⟩=x))
(¬0<1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (¬1<0 → ∀x. ⟨x⋅1⟩=x))
(¬1<0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (¬1<1 → ∀x. ⟨x⋅1⟩=x))
(¬1<1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. 0=x → ∀x. ⟨x⋅1⟩=x))
(∀x. 0=x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. 1=x → ∀x. ⟨x⋅1⟩=x))
(∀x. 1=x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x=0 → ∀x. ⟨x⋅1⟩=x))
(∀x. x=0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x=1 → ∀x. ⟨x⋅1⟩=x))
(∀x. x=1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x=x → ∀x. ⟨x⋅1⟩=x))
(∀x. x=x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x=x → ∀x. ⟨x⋅1⟩=x))
(∀x. x=x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. 0<x → ∀x. ⟨x⋅1⟩=x))
(∀x. 0<x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. 1<x → ∀x. ⟨x⋅1⟩=x))
(∀x. 1<x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x<0 → ∀x. ⟨x⋅1⟩=x))
(∀x. x<0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x<1 → ∀x. ⟨x⋅1⟩=x))
(∀x. x<1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x<x → ∀x. ⟨x⋅1⟩=x))
(∀x. x<x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x<x → ∀x. ⟨x⋅1⟩=x))
(∀x. x<x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (¬0=0 → ∀x. ⟨x⋅1⟩=x))
(¬0=0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (¬0=1 → ∀x. ⟨x⋅1⟩=x))
(¬0=1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (¬1=0 → ∀x. ⟨x⋅1⟩=x))
(¬1=0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (¬1=1 → ∀x. ⟨x⋅1⟩=x))
(¬1=1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (¬0<0 → ∀x. ⟨x⋅1⟩=x))
(¬0<0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (¬0<1 → ∀x. ⟨x⋅1⟩=x))
(¬0<1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (¬1<0 → ∀x. ⟨x⋅1⟩=x))
(¬1<0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (¬1<1 → ∀x. ⟨x⋅1⟩=x))
(¬1<1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. 0=x → ∀x. ⟨x⋅1⟩=x))
(∀x. 0=x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. 1=x → ∀x. ⟨x⋅1⟩=x))
(∀x. 1=x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x=0 → ∀x. ⟨x⋅1⟩=x))
(∀x. x=0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x=1 → ∀x. ⟨x⋅1⟩=x))
(∀x. x=1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x=x → ∀x. ⟨x⋅1⟩=x))
(∀x. x=x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x=x → ∀x. ⟨x⋅1⟩=x))
(∀x. x=x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. 0<x → ∀x. ⟨x⋅1⟩=x))
(∀x. 0<x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. 1<x → ∀x. ⟨x⋅1⟩=x))
(∀x. 1<x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x<0 → ∀x. ⟨x⋅1⟩=x))
(∀x. x<0 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x<1 → ∀x. ⟨x⋅1⟩=x))
(∀x. x<1 → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x<x → ∀x. ⟨x⋅1⟩=x))
(∀x. x<x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅1⟩=x → (∀x. x<x → ∀x. ⟨x⋅1⟩=x))
(∀x. x<x → ∀x. ⟨x⋅1⟩=x)
(∀x. ⟨x⋅x⟩=0 → (¬0=0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (¬0=1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (¬1=0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (¬1=1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (¬0<0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (¬0<1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (¬1<0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (¬1<1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. 0=x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. 1=x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x=0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x=1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x=x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x=x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. 0<x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. 1<x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x<0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x<1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x<x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x<x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (¬0=0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (¬0=1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (¬1=0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (¬1=1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (¬0<0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (¬0<1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (¬1<0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (¬1<1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. 0=x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. 1=x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x=0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x=1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x=x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x=x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. 0<x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. 1<x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x<0 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x<1 → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x<x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=0 → (∀x. x<x → ∀x. ⟨x⋅x⟩=0))
(∀x. ⟨x⋅x⟩=1 → (¬0=0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (¬0=1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (¬1=0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (¬1=1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (¬0<0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (¬0<1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (¬1<0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (¬1<1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. 0=x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. 1=x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x=0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x=1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x=x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x=x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. 0<x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. 1<x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x<0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x<1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x<x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x<x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (¬0=0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (¬0=1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (¬1=0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (¬1=1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (¬0<0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (¬0<1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (¬1<0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (¬1<1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. 0=x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. 1=x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x=0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x=1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x=x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x=x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. 0<x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. 1<x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x<0 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x<1 → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x<x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=1 → (∀x. x<x → ∀x. ⟨x⋅x⟩=1))
(∀x. ⟨x⋅x⟩=x → (¬0=0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬0=1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬1=0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬1=1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬0<0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬0<1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬1<0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬1<1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. 0=x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. 1=x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x=0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x=1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x=x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x=x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. 0<x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. 1<x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x<0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x<1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x<x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x<x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬0=0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬0=1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬1=0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬1=1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬0<0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬0<1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬1<0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬1<1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. 0=x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. 1=x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x=0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x=1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x=x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x=x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. 0<x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. 1<x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x<0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x<1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x<x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x<x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬0=0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬0=1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬1=0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬1=1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬0<0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬0<1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬1<0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (¬1<1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. 0=x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. 1=x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x=0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x=1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x=x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x=x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. 0<x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. 1<x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x<0 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x<1 → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x<x → ∀x. ⟨x⋅x⟩=x))
(∀x. ⟨x⋅x⟩=x → (∀x. x<x → ∀x. ⟨x⋅x⟩=x))
(∀z. 0<z → (¬0=0 → ∀z. 0<z))
(∀z. 0<z → (¬0=1 → ∀z. 0<z))
(∀z. 0<z → (¬1=0 → ∀z. 0<z))
(∀z. 0<z → (¬1=1 → ∀z. 0<z))
(∀z. 0<z → (¬0<0 → ∀z. 0<z))
(∀z. 0<z → (¬0<1 → ∀z. 0<z))
(∀z. 0<z → (¬1<0 → ∀z. 0<z))
(∀z. 0<z → (¬1<1 → ∀z. 0<z))
(∀z. 0<z → (∀x. 0=x → ∀z. 0<z))
(∀z. 0<z → (∀x. 1=x → ∀z. 0<z))
(∀z. 0<z → (∀x. x=0 → ∀z. 0<z))
(∀z. 0<z → (∀x. x=1 → ∀z. 0<z))
(∀z. 0<z → (∀x. x=x → ∀z. 0<z))
(∀z. 0<z → (∀x. x=x → ∀z. 0<z))
(∀z. 0<z → (∀x. 0<x → ∀z. 0<z))
(∀z. 0<z → (∀x. 1<x → ∀z. 0<z))
(∀z. 0<z → (∀x. x<0 → ∀z. 0<z))
(∀z. 0<z → (∀x. x<1 → ∀z. 0<z))
(∀z. 0<z → (∀x. x<x → ∀z. 0<z))
(∀z. 0<z → (∀x. x<x → ∀z. 0<z))
(∀x. 0<⟨0+x⟩ → (¬0=0 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (¬0=1 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (¬1=0 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (¬1=1 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (¬0<0 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (¬0<1 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (¬1<0 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (¬1<1 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (∀x. 0=x → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (∀x. 1=x → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (∀x. x=0 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (∀x. x=1 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (∀x. x=x → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (∀x. x=x → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (∀x. 0<x → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (∀x. 1<x → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (∀x. x<0 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (∀x. x<1 → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (∀x. x<x → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨0+x⟩ → (∀x. x<x → ∀x. 0<⟨0+x⟩))
(∀x. 0<⟨1+x⟩ → (¬0=0 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (¬0=1 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (¬1=0 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (¬1=1 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (¬0<0 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (¬0<1 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (¬1<0 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (¬1<1 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (∀x. 0=x → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (∀x. 1=x → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (∀x. x=0 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (∀x. x=1 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (∀x. x=x → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (∀x. x=x → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (∀x. 0<x → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (∀x. 1<x → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (∀x. x<0 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (∀x. x<1 → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (∀x. x<x → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨1+x⟩ → (∀x. x<x → ∀x. 0<⟨1+x⟩))
(∀x. 0<⟨x+0⟩ → (¬0=0 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (¬0=1 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (¬1=0 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (¬1=1 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (¬0<0 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (¬0<1 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (¬1<0 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (¬1<1 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (∀x. 0=x → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (∀x. 1=x → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (∀x. x=0 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (∀x. x=1 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (∀x. x=x → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (∀x. x=x → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (∀x. 0<x → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (∀x. 1<x → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (∀x. x<0 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (∀x. x<1 → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (∀x. x<x → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+0⟩ → (∀x. x<x → ∀x. 0<⟨x+0⟩))
(∀x. 0<⟨x+1⟩ → (¬0=0 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (¬0=1 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (¬1=0 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (¬1=1 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (¬0<0 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (¬0<1 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (¬1<0 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (¬1<1 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (∀x. 0=x → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (∀x. 1=x → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (∀x. x=0 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (∀x. x=1 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (∀x. x=x → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (∀x. x=x → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (∀x. 0<x → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (∀x. 1<x → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (∀x. x<0 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (∀x. x<1 → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (∀x. x<x → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+1⟩ → (∀x. x<x → ∀x. 0<⟨x+1⟩))
(∀x. 0<⟨x+x⟩ → (¬0=0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (¬0=1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (¬1=0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (¬1=1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (¬0<0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (¬0<1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (¬1<0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (¬1<1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. 0=x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. 1=x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x=0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x=1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x=x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x=x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. 0<x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. 1<x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x<0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x<1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x<x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x<x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (¬0=0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (¬0=1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (¬1=0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (¬1=1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (¬0<0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (¬0<1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (¬1<0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (¬1<1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. 0=x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. 1=x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x=0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x=1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x=x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x=x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. 0<x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. 1<x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x<0 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x<1 → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x<x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨x+x⟩ → (∀x. x<x → ∀x. 0<⟨x+x⟩))
(∀x. 0<⟨0⋅x⟩ → (¬0=0 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (¬0=1 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (¬1=0 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (¬1=1 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (¬0<0 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (¬0<1 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (¬1<0 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (¬1<1 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (∀x. 0=x → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (∀x. 1=x → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (∀x. x=0 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (∀x. x=1 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (∀x. x=x → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (∀x. x=x → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (∀x. 0<x → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (∀x. 1<x → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (∀x. x<0 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (∀x. x<1 → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (∀x. x<x → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨0⋅x⟩ → (∀x. x<x → ∀x. 0<⟨0⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (¬0=0 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (¬0=1 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (¬1=0 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (¬1=1 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (¬0<0 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (¬0<1 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (¬1<0 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (¬1<1 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (∀x. 0=x → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (∀x. 1=x → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (∀x. x=0 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (∀x. x=1 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (∀x. x=x → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (∀x. x=x → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (∀x. 0<x → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (∀x. 1<x → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (∀x. x<0 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (∀x. x<1 → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (∀x. x<x → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨1⋅x⟩ → (∀x. x<x → ∀x. 0<⟨1⋅x⟩))
(∀x. 0<⟨x⋅0⟩ → (¬0=0 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (¬0=1 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (¬1=0 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (¬1=1 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (¬0<0 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (¬0<1 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (¬1<0 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (¬1<1 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (∀x. 0=x → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (∀x. 1=x → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (∀x. x=0 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (∀x. x=1 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (∀x. x=x → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (∀x. x=x → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (∀x. 0<x → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (∀x. 1<x → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (∀x. x<0 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (∀x. x<1 → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (∀x. x<x → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅0⟩ → (∀x. x<x → ∀x. 0<⟨x⋅0⟩))
(∀x. 0<⟨x⋅1⟩ → (¬0=0 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (¬0=1 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (¬1=0 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (¬1=1 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (¬0<0 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (¬0<1 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (¬1<0 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (¬1<1 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (∀x. 0=x → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (∀x. 1=x → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (∀x. x=0 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (∀x. x=1 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (∀x. x=x → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (∀x. x=x → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (∀x. 0<x → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (∀x. 1<x → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (∀x. x<0 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (∀x. x<1 → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (∀x. x<x → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅1⟩ → (∀x. x<x → ∀x. 0<⟨x⋅1⟩))
(∀x. 0<⟨x⋅x⟩ → (¬0=0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (¬0=1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (¬1=0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (¬1=1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (¬0<0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (¬0<1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (¬1<0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (¬1<1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. 0=x → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. 1=x → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x=0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x=1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x=x → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x=x → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. 0<x → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. 1<x → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x<0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x<1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x<x → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x<x → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (¬0=0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (¬0=1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (¬1=0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (¬1=1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (¬0<0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (¬0<1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (¬1<0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (¬1<1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. 0=x → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. 1=x → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x=0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x=1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x=x → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x=x → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. 0<x → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. 1<x → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x<0 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x<1 → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x<x → ∀x. 0<⟨x⋅x⟩))
(∀x. 0<⟨x⋅x⟩ → (∀x. x<x → ∀x. 0<⟨x⋅x⟩))
(∀z. 1<z → (¬0=0 → ∀z. 1<z))
(∀z. 1<z → (¬0=1 → ∀z. 1<z))
(∀z. 1<z → (¬1=0 → ∀z. 1<z))
(∀z. 1<z → (¬1=1 → ∀z. 1<z))
(∀z. 1<z → (¬0<0 → ∀z. 1<z))
(∀z. 1<z → (¬0<1 → ∀z. 1<z))
(∀z. 1<z → (¬1<0 → ∀z. 1<z))
(∀z. 1<z → (¬1<1 → ∀z. 1<z))
(∀z. 1<z → (∀x. 0=x → ∀z. 1<z))
(∀z. 1<z → (∀x. 1=x → ∀z. 1<z))
(∀z. 1<z → (∀x. x=0 → ∀z. 1<z))
(∀z. 1<z → (∀x. x=1 → ∀z. 1<z))
(∀z. 1<z → (∀x. x=x → ∀z. 1<z))
(∀z. 1<z → (∀x. x=x → ∀z. 1<z))
(∀z. 1<z → (∀x. 0<x → ∀z. 1<z))
(∀z. 1<z → (∀x. 1<x → ∀z. 1<z))
(∀z. 1<z → (∀x. x<0 → ∀z. 1<z))
(∀z. 1<z → (∀x. x<1 → ∀z. 1<z))
(∀z. 1<z → (∀x. x<x → ∀z. 1<z))
(∀z. 1<z → (∀x. x<x → ∀z. 1<z))
(∀x. 1<⟨0+x⟩ → (¬0=0 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (¬0=1 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (¬1=0 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (¬1=1 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (¬0<0 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (¬0<1 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (¬1<0 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (¬1<1 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (∀x. 0=x → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (∀x. 1=x → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (∀x. x=0 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (∀x. x=1 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (∀x. x=x → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (∀x. x=x → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (∀x. 0<x → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (∀x. 1<x → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (∀x. x<0 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (∀x. x<1 → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (∀x. x<x → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨0+x⟩ → (∀x. x<x → ∀x. 1<⟨0+x⟩))
(∀x. 1<⟨1+x⟩ → (¬0=0 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (¬0=1 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (¬1=0 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (¬1=1 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (¬0<0 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (¬0<1 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (¬1<0 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (¬1<1 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (∀x. 0=x → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (∀x. 1=x → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (∀x. x=0 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (∀x. x=1 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (∀x. x=x → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (∀x. x=x → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (∀x. 0<x → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (∀x. 1<x → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (∀x. x<0 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (∀x. x<1 → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (∀x. x<x → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨1+x⟩ → (∀x. x<x → ∀x. 1<⟨1+x⟩))
(∀x. 1<⟨x+0⟩ → (¬0=0 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (¬0=1 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (¬1=0 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (¬1=1 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (¬0<0 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (¬0<1 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (¬1<0 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (¬1<1 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (∀x. 0=x → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (∀x. 1=x → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (∀x. x=0 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (∀x. x=1 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (∀x. x=x → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (∀x. x=x → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (∀x. 0<x → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (∀x. 1<x → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (∀x. x<0 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (∀x. x<1 → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (∀x. x<x → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+0⟩ → (∀x. x<x → ∀x. 1<⟨x+0⟩))
(∀x. 1<⟨x+1⟩ → (¬0=0 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (¬0=1 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (¬1=0 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (¬1=1 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (¬0<0 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (¬0<1 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (¬1<0 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (¬1<1 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (∀x. 0=x → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (∀x. 1=x → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (∀x. x=0 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (∀x. x=1 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (∀x. x=x → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (∀x. x=x → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (∀x. 0<x → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (∀x. 1<x → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (∀x. x<0 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (∀x. x<1 → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (∀x. x<x → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+1⟩ → (∀x. x<x → ∀x. 1<⟨x+1⟩))
(∀x. 1<⟨x+x⟩ → (¬0=0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (¬0=1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (¬1=0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (¬1=1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (¬0<0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (¬0<1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (¬1<0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (¬1<1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. 0=x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. 1=x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x=0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x=1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x=x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x=x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. 0<x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. 1<x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x<0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x<1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x<x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x<x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (¬0=0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (¬0=1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (¬1=0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (¬1=1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (¬0<0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (¬0<1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (¬1<0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (¬1<1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. 0=x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. 1=x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x=0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x=1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x=x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x=x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. 0<x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. 1<x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x<0 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x<1 → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x<x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨x+x⟩ → (∀x. x<x → ∀x. 1<⟨x+x⟩))
(∀x. 1<⟨0⋅x⟩ → (¬0=0 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (¬0=1 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (¬1=0 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (¬1=1 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (¬0<0 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (¬0<1 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (¬1<0 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (¬1<1 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (∀x. 0=x → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (∀x. 1=x → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (∀x. x=0 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (∀x. x=1 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (∀x. x=x → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (∀x. x=x → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (∀x. 0<x → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (∀x. 1<x → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (∀x. x<0 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (∀x. x<1 → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (∀x. x<x → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨0⋅x⟩ → (∀x. x<x → ∀x. 1<⟨0⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (¬0=0 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (¬0=1 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (¬1=0 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (¬1=1 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (¬0<0 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (¬0<1 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (¬1<0 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (¬1<1 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (∀x. 0=x → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (∀x. 1=x → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (∀x. x=0 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (∀x. x=1 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (∀x. x=x → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (∀x. x=x → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (∀x. 0<x → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (∀x. 1<x → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (∀x. x<0 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (∀x. x<1 → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (∀x. x<x → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨1⋅x⟩ → (∀x. x<x → ∀x. 1<⟨1⋅x⟩))
(∀x. 1<⟨x⋅0⟩ → (¬0=0 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (¬0=1 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (¬1=0 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (¬1=1 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (¬0<0 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (¬0<1 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (¬1<0 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (¬1<1 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (∀x. 0=x → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (∀x. 1=x → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (∀x. x=0 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (∀x. x=1 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (∀x. x=x → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (∀x. x=x → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (∀x. 0<x → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (∀x. 1<x → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (∀x. x<0 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (∀x. x<1 → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (∀x. x<x → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅0⟩ → (∀x. x<x → ∀x. 1<⟨x⋅0⟩))
(∀x. 1<⟨x⋅1⟩ → (¬0=0 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (¬0=1 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (¬1=0 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (¬1=1 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (¬0<0 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (¬0<1 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (¬1<0 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (¬1<1 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (∀x. 0=x → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (∀x. 1=x → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (∀x. x=0 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (∀x. x=1 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (∀x. x=x → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (∀x. x=x → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (∀x. 0<x → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (∀x. 1<x → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (∀x. x<0 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (∀x. x<1 → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (∀x. x<x → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅1⟩ → (∀x. x<x → ∀x. 1<⟨x⋅1⟩))
(∀x. 1<⟨x⋅x⟩ → (¬0=0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (¬0=1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (¬1=0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (¬1=1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (¬0<0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (¬0<1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (¬1<0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (¬1<1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. 0=x → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. 1=x → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x=0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x=1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x=x → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x=x → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. 0<x → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. 1<x → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x<0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x<1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x<x → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x<x → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (¬0=0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (¬0=1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (¬1=0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (¬1=1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (¬0<0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (¬0<1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (¬1<0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (¬1<1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. 0=x → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. 1=x → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x=0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x=1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x=x → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x=x → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. 0<x → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. 1<x → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x<0 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x<1 → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x<x → ∀x. 1<⟨x⋅x⟩))
(∀x. 1<⟨x⋅x⟩ → (∀x. x<x → ∀x. 1<⟨x⋅x⟩))
(∀x. x<⟨0+0⟩ → (¬0=0 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (¬0=1 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (¬1=0 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (¬1=1 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (¬0<0 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (¬0<1 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (¬1<0 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (¬1<1 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (∀x. 0=x → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (∀x. 1=x → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (∀x. x=0 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (∀x. x=1 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (∀x. x=x → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (∀x. x=x → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (∀x. 0<x → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (∀x. 1<x → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (∀x. x<0 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (∀x. x<1 → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (∀x. x<x → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+0⟩ → (∀x. x<x → ∀x. x<⟨0+0⟩))
(∀x. x<⟨0+1⟩ → (¬0=0 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (¬0=1 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (¬1=0 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (¬1=1 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (¬0<0 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (¬0<1 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (¬1<0 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (¬1<1 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (∀x. 0=x → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (∀x. 1=x → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (∀x. x=0 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (∀x. x=1 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (∀x. x=x → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (∀x. x=x → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (∀x. 0<x → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (∀x. 1<x → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (∀x. x<0 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (∀x. x<1 → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (∀x. x<x → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+1⟩ → (∀x. x<x → ∀x. x<⟨0+1⟩))
(∀x. x<⟨0+x⟩ → (¬0=0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (¬0=1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (¬1=0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (¬1=1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (¬0<0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (¬0<1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (¬1<0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (¬1<1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. 0=x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. 1=x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x=0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x=1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x=x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x=x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. 0<x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. 1<x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x<0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x<1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x<x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x<x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (¬0=0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (¬0=1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (¬1=0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (¬1=1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (¬0<0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (¬0<1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (¬1<0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (¬1<1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. 0=x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. 1=x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x=0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x=1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x=x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x=x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. 0<x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. 1<x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x<0 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x<1 → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x<x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨0+x⟩ → (∀x. x<x → ∀x. x<⟨0+x⟩))
(∀x. x<⟨1+0⟩ → (¬0=0 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (¬0=1 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (¬1=0 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (¬1=1 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (¬0<0 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (¬0<1 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (¬1<0 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (¬1<1 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (∀x. 0=x → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (∀x. 1=x → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (∀x. x=0 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (∀x. x=1 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (∀x. x=x → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (∀x. x=x → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (∀x. 0<x → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (∀x. 1<x → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (∀x. x<0 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (∀x. x<1 → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (∀x. x<x → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+0⟩ → (∀x. x<x → ∀x. x<⟨1+0⟩))
(∀x. x<⟨1+1⟩ → (¬0=0 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (¬0=1 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (¬1=0 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (¬1=1 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (¬0<0 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (¬0<1 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (¬1<0 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (¬1<1 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (∀x. 0=x → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (∀x. 1=x → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (∀x. x=0 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (∀x. x=1 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (∀x. x=x → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (∀x. x=x → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (∀x. 0<x → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (∀x. 1<x → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (∀x. x<0 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (∀x. x<1 → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (∀x. x<x → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+1⟩ → (∀x. x<x → ∀x. x<⟨1+1⟩))
(∀x. x<⟨1+x⟩ → (¬0=0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (¬0=1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (¬1=0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (¬1=1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (¬0<0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (¬0<1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (¬1<0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (¬1<1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. 0=x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. 1=x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x=0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x=1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x=x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x=x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. 0<x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. 1<x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x<0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x<1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x<x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x<x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (¬0=0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (¬0=1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (¬1=0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (¬1=1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (¬0<0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (¬0<1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (¬1<0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (¬1<1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. 0=x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. 1=x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x=0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x=1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x=x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x=x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. 0<x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. 1<x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x<0 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x<1 → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x<x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨1+x⟩ → (∀x. x<x → ∀x. x<⟨1+x⟩))
(∀x. x<⟨x+0⟩ → (¬0=0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (¬0=1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (¬1=0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (¬1=1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (¬0<0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (¬0<1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (¬1<0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (¬1<1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. 0=x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. 1=x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x=0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x=1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x=x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x=x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. 0<x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. 1<x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x<0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x<1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x<x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x<x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (¬0=0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (¬0=1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (¬1=0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (¬1=1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (¬0<0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (¬0<1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (¬1<0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (¬1<1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. 0=x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. 1=x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x=0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x=1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x=x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x=x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. 0<x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. 1<x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x<0 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x<1 → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x<x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+0⟩ → (∀x. x<x → ∀x. x<⟨x+0⟩))
(∀x. x<⟨x+1⟩ → (¬0=0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (¬0=1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (¬1=0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (¬1=1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (¬0<0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (¬0<1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (¬1<0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (¬1<1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. 0=x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. 1=x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x=0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x=1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x=x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x=x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. 0<x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. 1<x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x<0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x<1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x<x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x<x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (¬0=0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (¬0=1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (¬1=0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (¬1=1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (¬0<0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (¬0<1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (¬1<0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (¬1<1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. 0=x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. 1=x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x=0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x=1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x=x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x=x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. 0<x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. 1<x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x<0 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x<1 → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x<x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+1⟩ → (∀x. x<x → ∀x. x<⟨x+1⟩))
(∀x. x<⟨x+x⟩ → (¬0=0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬0=1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬1=0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬1=1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬0<0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬0<1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬1<0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬1<1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. 0=x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. 1=x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x=0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x=1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x=x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x=x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. 0<x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. 1<x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x<0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x<1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x<x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x<x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬0=0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬0=1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬1=0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬1=1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬0<0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬0<1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬1<0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬1<1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. 0=x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. 1=x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x=0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x=1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x=x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x=x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. 0<x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. 1<x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x<0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x<1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x<x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x<x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬0=0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬0=1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬1=0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬1=1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬0<0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬0<1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬1<0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (¬1<1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. 0=x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. 1=x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x=0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x=1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x=x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x=x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. 0<x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. 1<x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x<0 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x<1 → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x<x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨x+x⟩ → (∀x. x<x → ∀x. x<⟨x+x⟩))
(∀x. x<⟨0⋅0⟩ → (¬0=0 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (¬0=1 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (¬1=0 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (¬1=1 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (¬0<0 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (¬0<1 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (¬1<0 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (¬1<1 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (∀x. 0=x → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (∀x. 1=x → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (∀x. x=0 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (∀x. x=1 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (∀x. x=x → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (∀x. x=x → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (∀x. 0<x → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (∀x. 1<x → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (∀x. x<0 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (∀x. x<1 → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (∀x. x<x → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅0⟩ → (∀x. x<x → ∀x. x<⟨0⋅0⟩))
(∀x. x<⟨0⋅1⟩ → (¬0=0 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (¬0=1 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (¬1=0 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (¬1=1 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (¬0<0 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (¬0<1 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (¬1<0 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (¬1<1 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (∀x. 0=x → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (∀x. 1=x → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (∀x. x=0 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (∀x. x=1 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (∀x. x=x → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (∀x. x=x → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (∀x. 0<x → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (∀x. 1<x → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (∀x. x<0 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (∀x. x<1 → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (∀x. x<x → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅1⟩ → (∀x. x<x → ∀x. x<⟨0⋅1⟩))
(∀x. x<⟨0⋅x⟩ → (¬0=0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (¬0=1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (¬1=0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (¬1=1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (¬0<0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (¬0<1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (¬1<0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (¬1<1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. 0=x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. 1=x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x=0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x=1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x=x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x=x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. 0<x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. 1<x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x<0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x<1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x<x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x<x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (¬0=0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (¬0=1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (¬1=0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (¬1=1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (¬0<0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (¬0<1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (¬1<0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (¬1<1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. 0=x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. 1=x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x=0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x=1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x=x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x=x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. 0<x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. 1<x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x<0 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x<1 → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x<x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨0⋅x⟩ → (∀x. x<x → ∀x. x<⟨0⋅x⟩))
(∀x. x<⟨1⋅0⟩ → (¬0=0 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (¬0=1 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (¬1=0 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (¬1=1 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (¬0<0 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (¬0<1 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (¬1<0 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (¬1<1 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (∀x. 0=x → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (∀x. 1=x → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (∀x. x=0 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (∀x. x=1 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (∀x. x=x → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (∀x. x=x → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (∀x. 0<x → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (∀x. 1<x → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (∀x. x<0 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (∀x. x<1 → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (∀x. x<x → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅0⟩ → (∀x. x<x → ∀x. x<⟨1⋅0⟩))
(∀x. x<⟨1⋅1⟩ → (¬0=0 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (¬0=1 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (¬1=0 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (¬1=1 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (¬0<0 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (¬0<1 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (¬1<0 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (¬1<1 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (∀x. 0=x → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (∀x. 1=x → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (∀x. x=0 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (∀x. x=1 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (∀x. x=x → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (∀x. x=x → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (∀x. 0<x → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (∀x. 1<x → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (∀x. x<0 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (∀x. x<1 → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (∀x. x<x → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅1⟩ → (∀x. x<x → ∀x. x<⟨1⋅1⟩))
(∀x. x<⟨1⋅x⟩ → (¬0=0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (¬0=1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (¬1=0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (¬1=1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (¬0<0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (¬0<1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (¬1<0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (¬1<1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. 0=x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. 1=x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x=0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x=1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x=x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x=x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. 0<x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. 1<x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x<0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x<1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x<x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x<x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (¬0=0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (¬0=1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (¬1=0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (¬1=1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (¬0<0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (¬0<1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (¬1<0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (¬1<1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. 0=x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. 1=x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x=0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x=1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x=x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x=x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. 0<x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. 1<x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x<0 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x<1 → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x<x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨1⋅x⟩ → (∀x. x<x → ∀x. x<⟨1⋅x⟩))
(∀x. x<⟨x⋅0⟩ → (¬0=0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (¬0=1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (¬1=0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (¬1=1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (¬0<0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (¬0<1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (¬1<0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (¬1<1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. 0=x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. 1=x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x=0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x=1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x=x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x=x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. 0<x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. 1<x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x<0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x<1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x<x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x<x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (¬0=0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (¬0=1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (¬1=0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (¬1=1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (¬0<0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (¬0<1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (¬1<0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (¬1<1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. 0=x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. 1=x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x=0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x=1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x=x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x=x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. 0<x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. 1<x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x<0 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x<1 → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x<x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅0⟩ → (∀x. x<x → ∀x. x<⟨x⋅0⟩))
(∀x. x<⟨x⋅1⟩ → (¬0=0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (¬0=1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (¬1=0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (¬1=1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (¬0<0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (¬0<1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (¬1<0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (¬1<1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. 0=x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. 1=x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x=0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x=1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x=x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x=x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. 0<x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. 1<x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x<0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x<1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x<x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x<x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (¬0=0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (¬0=1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (¬1=0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (¬1=1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (¬0<0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (¬0<1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (¬1<0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (¬1<1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. 0=x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. 1=x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x=0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x=1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x=x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x=x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. 0<x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. 1<x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x<0 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x<1 → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x<x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅1⟩ → (∀x. x<x → ∀x. x<⟨x⋅1⟩))
(∀x. x<⟨x⋅x⟩ → (¬0=0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬0=1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬1=0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬1=1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬0<0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬0<1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬1<0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬1<1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. 0=x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. 1=x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x=0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x=1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x=x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x=x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. 0<x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. 1<x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x<0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x<1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x<x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x<x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬0=0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬0=1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬1=0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬1=1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬0<0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬0<1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬1<0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬1<1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. 0=x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. 1=x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x=0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x=1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x=x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x=x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. 0<x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. 1<x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x<0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x<1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x<x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x<x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬0=0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬0=1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬1=0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬1=1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬0<0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬0<1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬1<0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (¬1<1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. 0=x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. 1=x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x=0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x=1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x=x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x=x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. 0<x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. 1<x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x<0 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x<1 → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x<x → ∀x. x<⟨x⋅x⟩))
(∀x. x<⟨x⋅x⟩ → (∀x. x<x → ∀x. x<⟨x⋅x⟩))
(∀y. y<y → (¬0=0 → ∀y. y<y))
(∀y. y<y → (¬0=1 → ∀y. y<y))
(∀y. y<y → (¬1=0 → ∀y. y<y))
(∀y. y<y → (¬1=1 → ∀y. y<y))
(∀y. y<y → (¬0<0 → ∀y. y<y))
(∀y. y<y → (¬0<1 → ∀y. y<y))
(∀y. y<y → (¬1<0 → ∀y. y<y))
(∀y. y<y → (¬1<1 → ∀y. y<y))
(∀y. y<y → (∀x. 0=x → ∀y. y<y))
(∀y. y<y → (∀x. 1=x → ∀y. y<y))
(∀y. y<y → (∀x. x=0 → ∀y. y<y))
(∀y. y<y → (∀x. x=1 → ∀y. y<y))
(∀y. y<y → (∀x. x=x → ∀y. y<y))
(∀y. y<y → (∀x. x=x → ∀y. y<y))
(∀y. y<y → (∀x. 0<x → ∀y. y<y))
(∀y. y<y → (∀x. 1<x → ∀y. y<y))
(∀y. y<y → (∀x. x<0 → ∀y. y<y))
(∀y. y<y → (∀x. x<1 → ∀y. y<y))
(∀y. y<y → (∀x. x<x → ∀y. y<y))
(∀y. y<y → (∀x. x<x → ∀y. y<y))
(∀y. y<y → (¬0=0 → ∀y. y<y))
(∀y. y<y → (¬0=1 → ∀y. y<y))
(∀y. y<y → (¬1=0 → ∀y. y<y))
(∀y. y<y → (¬1=1 → ∀y. y<y))
(∀y. y<y → (¬0<0 → ∀y. y<y))
(∀y. y<y → (¬0<1 → ∀y. y<y))
(∀y. y<y → (¬1<0 → ∀y. y<y))
(∀y. y<y → (¬1<1 → ∀y. y<y))
(∀y. y<y → (∀x. 0=x → ∀y. y<y))
(∀y. y<y → (∀x. 1=x → ∀y. y<y))
(∀y. y<y → (∀x. x=0 → ∀y. y<y))
(∀y. y<y → (∀x. x=1 → ∀y. y<y))
(∀y. y<y → (∀x. x=x → ∀y. y<y))
(∀y. y<y → (∀x. x=x → ∀y. y<y))
(∀y. y<y → (∀x. 0<x → ∀y. y<y))
(∀y. y<y → (∀x. 1<x → ∀y. y<y))
(∀y. y<y → (∀x. x<0 → ∀y. y<y))
(∀y. y<y → (∀x. x<1 → ∀y. y<y))
(∀y. y<y → (∀x. x<x → ∀y. y<y))
(∀y. y<y → (∀x. x<x → ∀y. y<y))
(∀z. z<0 → (¬0=0 → ∀z. z<0))
(∀z. z<0 → (¬0=1 → ∀z. z<0))
(∀z. z<0 → (¬1=0 → ∀z. z<0))
(∀z. z<0 → (¬1=1 → ∀z. z<0))
(∀z. z<0 → (¬0<0 → ∀z. z<0))
(∀z. z<0 → (¬0<1 → ∀z. z<0))
(∀z. z<0 → (¬1<0 → ∀z. z<0))
(∀z. z<0 → (¬1<1 → ∀z. z<0))
(∀z. z<0 → (∀x. 0=x → ∀z. z<0))
(∀z. z<0 → (∀x. 1=x → ∀z. z<0))
(∀z. z<0 → (∀x. x=0 → ∀z. z<0))
(∀z. z<0 → (∀x. x=1 → ∀z. z<0))
(∀z. z<0 → (∀x. x=x → ∀z. z<0))
(∀z. z<0 → (∀x. x=x → ∀z. z<0))
(∀z. z<0 → (∀x. 0<x → ∀z. z<0))
(∀z. z<0 → (∀x. 1<x → ∀z. z<0))
(∀z. z<0 → (∀x. x<0 → ∀z. z<0))
(∀z. z<0 → (∀x. x<1 → ∀z. z<0))
(∀z. z<0 → (∀x. x<x → ∀z. z<0))
(∀z. z<0 → (∀x. x<x → ∀z. z<0))
(∀z. z<1 → (¬0=0 → ∀z. z<1))
(∀z. z<1 → (¬0=1 → ∀z. z<1))
(∀z. z<1 → (¬1=0 → ∀z. z<1))
(∀z. z<1 → (¬1=1 → ∀z. z<1))
(∀z. z<1 → (¬0<0 → ∀z. z<1))
(∀z. z<1 → (¬0<1 → ∀z. z<1))
(∀z. z<1 → (¬1<0 → ∀z. z<1))
(∀z. z<1 → (¬1<1 → ∀z. z<1))
(∀z. z<1 → (∀x. 0=x → ∀z. z<1))
(∀z. z<1 → (∀x. 1=x → ∀z. z<1))
(∀z. z<1 → (∀x. x=0 → ∀z. z<1))
(∀z. z<1 → (∀x. x=1 → ∀z. z<1))
(∀z. z<1 → (∀x. x=x → ∀z. z<1))
(∀z. z<1 → (∀x. x=x → ∀z. z<1))
(∀z. z<1 → (∀x. 0<x → ∀z. z<1))
(∀z. z<1 → (∀x. 1<x → ∀z. z<1))
(∀z. z<1 → (∀x. x<0 → ∀z. z<1))
(∀z. z<1 → (∀x. x<1 → ∀z. z<1))
(∀z. z<1 → (∀x. x<x → ∀z. z<1))
(∀z. z<1 → (∀x. x<x → ∀z. z<1))
(∀x. ⟨0+0⟩<x → (¬0=0 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (¬0=1 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (¬1=0 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (¬1=1 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (¬0<0 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (¬0<1 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (¬1<0 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (¬1<1 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (∀x. 0=x → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (∀x. 1=x → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (∀x. x=0 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (∀x. x=1 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (∀x. x=x → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (∀x. x=x → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (∀x. 0<x → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (∀x. 1<x → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (∀x. x<0 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (∀x. x<1 → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (∀x. x<x → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+0⟩<x → (∀x. x<x → ∀x. ⟨0+0⟩<x))
(∀x. ⟨0+1⟩<x → (¬0=0 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (¬0=1 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (¬1=0 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (¬1=1 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (¬0<0 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (¬0<1 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (¬1<0 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (¬1<1 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (∀x. 0=x → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (∀x. 1=x → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (∀x. x=0 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (∀x. x=1 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (∀x. x=x → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (∀x. x=x → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (∀x. 0<x → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (∀x. 1<x → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (∀x. x<0 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (∀x. x<1 → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (∀x. x<x → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+1⟩<x → (∀x. x<x → ∀x. ⟨0+1⟩<x))
(∀x. ⟨0+x⟩<0 → (¬0=0 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (¬0=1 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (¬1=0 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (¬1=1 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (¬0<0 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (¬0<1 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (¬1<0 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (¬1<1 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (∀x. 0=x → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (∀x. 1=x → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (∀x. x=0 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (∀x. x=1 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (∀x. x=x → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (∀x. x=x → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (∀x. 0<x → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (∀x. 1<x → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (∀x. x<0 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (∀x. x<1 → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (∀x. x<x → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<0 → (∀x. x<x → ∀x. ⟨0+x⟩<0))
(∀x. ⟨0+x⟩<1 → (¬0=0 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (¬0=1 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (¬1=0 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (¬1=1 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (¬0<0 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (¬0<1 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (¬1<0 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (¬1<1 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (∀x. 0=x → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (∀x. 1=x → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (∀x. x=0 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (∀x. x=1 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (∀x. x=x → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (∀x. x=x → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (∀x. 0<x → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (∀x. 1<x → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (∀x. x<0 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (∀x. x<1 → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (∀x. x<x → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<1 → (∀x. x<x → ∀x. ⟨0+x⟩<1))
(∀x. ⟨0+x⟩<x → (¬0=0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (¬0=1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (¬1=0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (¬1=1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (¬0<0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (¬0<1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (¬1<0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (¬1<1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. 0=x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. 1=x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x=0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x=1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x=x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x=x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. 0<x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. 1<x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x<0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x<1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x<x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x<x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (¬0=0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (¬0=1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (¬1=0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (¬1=1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (¬0<0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (¬0<1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (¬1<0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (¬1<1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. 0=x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. 1=x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x=0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x=1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x=x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x=x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. 0<x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. 1<x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x<0 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x<1 → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x<x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨0+x⟩<x → (∀x. x<x → ∀x. ⟨0+x⟩<x))
(∀x. ⟨1+0⟩<x → (¬0=0 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (¬0=1 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (¬1=0 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (¬1=1 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (¬0<0 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (¬0<1 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (¬1<0 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (¬1<1 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (∀x. 0=x → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (∀x. 1=x → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (∀x. x=0 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (∀x. x=1 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (∀x. x=x → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (∀x. x=x → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (∀x. 0<x → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (∀x. 1<x → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (∀x. x<0 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (∀x. x<1 → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (∀x. x<x → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+0⟩<x → (∀x. x<x → ∀x. ⟨1+0⟩<x))
(∀x. ⟨1+1⟩<x → (¬0=0 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (¬0=1 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (¬1=0 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (¬1=1 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (¬0<0 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (¬0<1 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (¬1<0 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (¬1<1 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (∀x. 0=x → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (∀x. 1=x → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (∀x. x=0 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (∀x. x=1 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (∀x. x=x → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (∀x. x=x → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (∀x. 0<x → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (∀x. 1<x → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (∀x. x<0 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (∀x. x<1 → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (∀x. x<x → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+1⟩<x → (∀x. x<x → ∀x. ⟨1+1⟩<x))
(∀x. ⟨1+x⟩<0 → (¬0=0 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (¬0=1 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (¬1=0 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (¬1=1 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (¬0<0 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (¬0<1 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (¬1<0 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (¬1<1 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (∀x. 0=x → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (∀x. 1=x → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (∀x. x=0 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (∀x. x=1 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (∀x. x=x → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (∀x. x=x → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (∀x. 0<x → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (∀x. 1<x → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (∀x. x<0 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (∀x. x<1 → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (∀x. x<x → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<0 → (∀x. x<x → ∀x. ⟨1+x⟩<0))
(∀x. ⟨1+x⟩<1 → (¬0=0 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (¬0=1 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (¬1=0 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (¬1=1 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (¬0<0 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (¬0<1 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (¬1<0 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (¬1<1 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (∀x. 0=x → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (∀x. 1=x → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (∀x. x=0 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (∀x. x=1 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (∀x. x=x → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (∀x. x=x → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (∀x. 0<x → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (∀x. 1<x → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (∀x. x<0 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (∀x. x<1 → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (∀x. x<x → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<1 → (∀x. x<x → ∀x. ⟨1+x⟩<1))
(∀x. ⟨1+x⟩<x → (¬0=0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (¬0=1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (¬1=0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (¬1=1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (¬0<0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (¬0<1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (¬1<0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (¬1<1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. 0=x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. 1=x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x=0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x=1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x=x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x=x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. 0<x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. 1<x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x<0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x<1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x<x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x<x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (¬0=0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (¬0=1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (¬1=0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (¬1=1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (¬0<0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (¬0<1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (¬1<0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (¬1<1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. 0=x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. 1=x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x=0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x=1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x=x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x=x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. 0<x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. 1<x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x<0 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x<1 → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x<x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨1+x⟩<x → (∀x. x<x → ∀x. ⟨1+x⟩<x))
(∀x. ⟨x+0⟩<0 → (¬0=0 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (¬0=1 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (¬1=0 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (¬1=1 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (¬0<0 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (¬0<1 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (¬1<0 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (¬1<1 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (∀x. 0=x → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (∀x. 1=x → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (∀x. x=0 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (∀x. x=1 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (∀x. x=x → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (∀x. x=x → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (∀x. 0<x → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (∀x. 1<x → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (∀x. x<0 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (∀x. x<1 → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (∀x. x<x → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<0 → (∀x. x<x → ∀x. ⟨x+0⟩<0))
(∀x. ⟨x+0⟩<1 → (¬0=0 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (¬0=1 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (¬1=0 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (¬1=1 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (¬0<0 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (¬0<1 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (¬1<0 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (¬1<1 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (∀x. 0=x → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (∀x. 1=x → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (∀x. x=0 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (∀x. x=1 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (∀x. x=x → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (∀x. x=x → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (∀x. 0<x → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (∀x. 1<x → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (∀x. x<0 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (∀x. x<1 → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (∀x. x<x → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<1 → (∀x. x<x → ∀x. ⟨x+0⟩<1))
(∀x. ⟨x+0⟩<x → (¬0=0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (¬0=1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (¬1=0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (¬1=1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (¬0<0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (¬0<1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (¬1<0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (¬1<1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. 0=x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. 1=x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x=0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x=1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x=x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x=x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. 0<x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. 1<x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x<0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x<1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x<x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x<x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (¬0=0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (¬0=1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (¬1=0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (¬1=1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (¬0<0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (¬0<1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (¬1<0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (¬1<1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. 0=x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. 1=x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x=0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x=1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x=x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x=x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. 0<x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. 1<x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x<0 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x<1 → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x<x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+0⟩<x → (∀x. x<x → ∀x. ⟨x+0⟩<x))
(∀x. ⟨x+1⟩<0 → (¬0=0 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (¬0=1 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (¬1=0 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (¬1=1 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (¬0<0 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (¬0<1 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (¬1<0 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (¬1<1 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (∀x. 0=x → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (∀x. 1=x → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (∀x. x=0 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (∀x. x=1 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (∀x. x=x → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (∀x. x=x → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (∀x. 0<x → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (∀x. 1<x → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (∀x. x<0 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (∀x. x<1 → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (∀x. x<x → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<0 → (∀x. x<x → ∀x. ⟨x+1⟩<0))
(∀x. ⟨x+1⟩<1 → (¬0=0 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (¬0=1 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (¬1=0 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (¬1=1 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (¬0<0 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (¬0<1 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (¬1<0 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (¬1<1 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (∀x. 0=x → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (∀x. 1=x → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (∀x. x=0 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (∀x. x=1 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (∀x. x=x → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (∀x. x=x → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (∀x. 0<x → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (∀x. 1<x → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (∀x. x<0 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (∀x. x<1 → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (∀x. x<x → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<1 → (∀x. x<x → ∀x. ⟨x+1⟩<1))
(∀x. ⟨x+1⟩<x → (¬0=0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (¬0=1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (¬1=0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (¬1=1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (¬0<0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (¬0<1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (¬1<0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (¬1<1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. 0=x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. 1=x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x=0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x=1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x=x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x=x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. 0<x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. 1<x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x<0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x<1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x<x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x<x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (¬0=0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (¬0=1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (¬1=0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (¬1=1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (¬0<0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (¬0<1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (¬1<0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (¬1<1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. 0=x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. 1=x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x=0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x=1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x=x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x=x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. 0<x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. 1<x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x<0 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x<1 → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x<x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+1⟩<x → (∀x. x<x → ∀x. ⟨x+1⟩<x))
(∀x. ⟨x+x⟩<0 → (¬0=0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (¬0=1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (¬1=0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (¬1=1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (¬0<0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (¬0<1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (¬1<0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (¬1<1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. 0=x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. 1=x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x=0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x=1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x=x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x=x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. 0<x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. 1<x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x<0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x<1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x<x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x<x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (¬0=0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (¬0=1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (¬1=0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (¬1=1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (¬0<0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (¬0<1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (¬1<0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (¬1<1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. 0=x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. 1=x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x=0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x=1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x=x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x=x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. 0<x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. 1<x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x<0 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x<1 → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x<x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<0 → (∀x. x<x → ∀x. ⟨x+x⟩<0))
(∀x. ⟨x+x⟩<1 → (¬0=0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (¬0=1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (¬1=0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (¬1=1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (¬0<0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (¬0<1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (¬1<0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (¬1<1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. 0=x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. 1=x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x=0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x=1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x=x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x=x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. 0<x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. 1<x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x<0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x<1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x<x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x<x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (¬0=0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (¬0=1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (¬1=0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (¬1=1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (¬0<0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (¬0<1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (¬1<0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (¬1<1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. 0=x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. 1=x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x=0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x=1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x=x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x=x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. 0<x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. 1<x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x<0 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x<1 → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x<x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<1 → (∀x. x<x → ∀x. ⟨x+x⟩<1))
(∀x. ⟨x+x⟩<x → (¬0=0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬0=1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬1=0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬1=1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬0<0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬0<1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬1<0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬1<1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. 0=x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. 1=x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x=0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x=1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x=x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x=x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. 0<x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. 1<x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x<0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x<1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x<x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x<x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬0=0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬0=1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬1=0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬1=1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬0<0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬0<1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬1<0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬1<1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. 0=x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. 1=x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x=0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x=1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x=x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x=x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. 0<x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. 1<x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x<0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x<1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x<x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x<x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬0=0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬0=1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬1=0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬1=1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬0<0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬0<1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬1<0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (¬1<1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. 0=x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. 1=x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x=0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x=1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x=x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x=x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. 0<x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. 1<x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x<0 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x<1 → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x<x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨x+x⟩<x → (∀x. x<x → ∀x. ⟨x+x⟩<x))
(∀x. ⟨0⋅0⟩<x → (¬0=0 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (¬0=1 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (¬1=0 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (¬1=1 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (¬0<0 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (¬0<1 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (¬1<0 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (¬1<1 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (∀x. 0=x → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (∀x. 1=x → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (∀x. x=0 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (∀x. x=1 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (∀x. x=x → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (∀x. x=x → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (∀x. 0<x → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (∀x. 1<x → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (∀x. x<0 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (∀x. x<1 → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (∀x. x<x → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅0⟩<x → (∀x. x<x → ∀x. ⟨0⋅0⟩<x))
(∀x. ⟨0⋅1⟩<x → (¬0=0 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (¬0=1 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (¬1=0 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (¬1=1 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (¬0<0 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (¬0<1 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (¬1<0 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (¬1<1 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (∀x. 0=x → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (∀x. 1=x → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (∀x. x=0 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (∀x. x=1 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (∀x. x=x → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (∀x. x=x → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (∀x. 0<x → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (∀x. 1<x → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (∀x. x<0 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (∀x. x<1 → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (∀x. x<x → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅1⟩<x → (∀x. x<x → ∀x. ⟨0⋅1⟩<x))
(∀x. ⟨0⋅x⟩<0 → (¬0=0 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (¬0=1 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (¬1=0 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (¬1=1 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (¬0<0 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (¬0<1 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (¬1<0 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (¬1<1 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (∀x. 0=x → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (∀x. 1=x → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (∀x. x=0 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (∀x. x=1 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (∀x. x=x → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (∀x. x=x → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (∀x. 0<x → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (∀x. 1<x → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (∀x. x<0 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (∀x. x<1 → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (∀x. x<x → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<0 → (∀x. x<x → ∀x. ⟨0⋅x⟩<0))
(∀x. ⟨0⋅x⟩<1 → (¬0=0 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (¬0=1 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (¬1=0 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (¬1=1 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (¬0<0 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (¬0<1 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (¬1<0 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (¬1<1 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (∀x. 0=x → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (∀x. 1=x → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (∀x. x=0 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (∀x. x=1 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (∀x. x=x → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (∀x. x=x → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (∀x. 0<x → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (∀x. 1<x → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (∀x. x<0 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (∀x. x<1 → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (∀x. x<x → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<1 → (∀x. x<x → ∀x. ⟨0⋅x⟩<1))
(∀x. ⟨0⋅x⟩<x → (¬0=0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (¬0=1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (¬1=0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (¬1=1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (¬0<0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (¬0<1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (¬1<0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (¬1<1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. 0=x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. 1=x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x=0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x=1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x=x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x=x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. 0<x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. 1<x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x<0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x<1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x<x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x<x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (¬0=0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (¬0=1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (¬1=0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (¬1=1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (¬0<0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (¬0<1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (¬1<0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (¬1<1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. 0=x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. 1=x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x=0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x=1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x=x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x=x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. 0<x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. 1<x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x<0 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x<1 → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x<x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨0⋅x⟩<x → (∀x. x<x → ∀x. ⟨0⋅x⟩<x))
(∀x. ⟨1⋅0⟩<x → (¬0=0 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (¬0=1 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (¬1=0 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (¬1=1 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (¬0<0 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (¬0<1 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (¬1<0 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (¬1<1 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (∀x. 0=x → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (∀x. 1=x → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (∀x. x=0 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (∀x. x=1 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (∀x. x=x → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (∀x. x=x → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (∀x. 0<x → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (∀x. 1<x → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (∀x. x<0 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (∀x. x<1 → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (∀x. x<x → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅0⟩<x → (∀x. x<x → ∀x. ⟨1⋅0⟩<x))
(∀x. ⟨1⋅1⟩<x → (¬0=0 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (¬0=1 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (¬1=0 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (¬1=1 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (¬0<0 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (¬0<1 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (¬1<0 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (¬1<1 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (∀x. 0=x → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (∀x. 1=x → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (∀x. x=0 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (∀x. x=1 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (∀x. x=x → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (∀x. x=x → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (∀x. 0<x → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (∀x. 1<x → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (∀x. x<0 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (∀x. x<1 → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (∀x. x<x → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅1⟩<x → (∀x. x<x → ∀x. ⟨1⋅1⟩<x))
(∀x. ⟨1⋅x⟩<0 → (¬0=0 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (¬0=1 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (¬1=0 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (¬1=1 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (¬0<0 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (¬0<1 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (¬1<0 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (¬1<1 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (∀x. 0=x → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (∀x. 1=x → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (∀x. x=0 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (∀x. x=1 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (∀x. x=x → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (∀x. x=x → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (∀x. 0<x → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (∀x. 1<x → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (∀x. x<0 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (∀x. x<1 → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (∀x. x<x → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<0 → (∀x. x<x → ∀x. ⟨1⋅x⟩<0))
(∀x. ⟨1⋅x⟩<1 → (¬0=0 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (¬0=1 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (¬1=0 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (¬1=1 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (¬0<0 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (¬0<1 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (¬1<0 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (¬1<1 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (∀x. 0=x → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (∀x. 1=x → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (∀x. x=0 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (∀x. x=1 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (∀x. x=x → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (∀x. x=x → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (∀x. 0<x → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (∀x. 1<x → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (∀x. x<0 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (∀x. x<1 → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (∀x. x<x → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<1 → (∀x. x<x → ∀x. ⟨1⋅x⟩<1))
(∀x. ⟨1⋅x⟩<x → (¬0=0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (¬0=1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (¬1=0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (¬1=1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (¬0<0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (¬0<1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (¬1<0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (¬1<1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. 0=x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. 1=x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x=0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x=1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x=x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x=x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. 0<x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. 1<x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x<0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x<1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x<x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x<x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (¬0=0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (¬0=1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (¬1=0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (¬1=1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (¬0<0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (¬0<1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (¬1<0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (¬1<1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. 0=x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. 1=x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x=0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x=1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x=x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x=x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. 0<x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. 1<x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x<0 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x<1 → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x<x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨1⋅x⟩<x → (∀x. x<x → ∀x. ⟨1⋅x⟩<x))
(∀x. ⟨x⋅0⟩<0 → (¬0=0 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (¬0=1 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (¬1=0 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (¬1=1 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (¬0<0 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (¬0<1 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (¬1<0 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (¬1<1 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (∀x. 0=x → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (∀x. 1=x → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (∀x. x=0 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (∀x. x=1 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (∀x. x=x → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (∀x. x=x → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (∀x. 0<x → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (∀x. 1<x → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (∀x. x<0 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (∀x. x<1 → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (∀x. x<x → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<0 → (∀x. x<x → ∀x. ⟨x⋅0⟩<0))
(∀x. ⟨x⋅0⟩<1 → (¬0=0 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (¬0=1 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (¬1=0 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (¬1=1 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (¬0<0 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (¬0<1 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (¬1<0 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (¬1<1 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (∀x. 0=x → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (∀x. 1=x → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (∀x. x=0 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (∀x. x=1 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (∀x. x=x → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (∀x. x=x → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (∀x. 0<x → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (∀x. 1<x → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (∀x. x<0 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (∀x. x<1 → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (∀x. x<x → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<1 → (∀x. x<x → ∀x. ⟨x⋅0⟩<1))
(∀x. ⟨x⋅0⟩<x → (¬0=0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (¬0=1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (¬1=0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (¬1=1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (¬0<0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (¬0<1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (¬1<0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (¬1<1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. 0=x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. 1=x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x=0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x=1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x=x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x=x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. 0<x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. 1<x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x<0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x<1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x<x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x<x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (¬0=0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (¬0=1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (¬1=0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (¬1=1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (¬0<0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (¬0<1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (¬1<0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (¬1<1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. 0=x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. 1=x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x=0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x=1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x=x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x=x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. 0<x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. 1<x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x<0 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x<1 → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x<x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅0⟩<x → (∀x. x<x → ∀x. ⟨x⋅0⟩<x))
(∀x. ⟨x⋅1⟩<0 → (¬0=0 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (¬0=1 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (¬1=0 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (¬1=1 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (¬0<0 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (¬0<1 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (¬1<0 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (¬1<1 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (∀x. 0=x → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (∀x. 1=x → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (∀x. x=0 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (∀x. x=1 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (∀x. x=x → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (∀x. x=x → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (∀x. 0<x → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (∀x. 1<x → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (∀x. x<0 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (∀x. x<1 → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (∀x. x<x → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<0 → (∀x. x<x → ∀x. ⟨x⋅1⟩<0))
(∀x. ⟨x⋅1⟩<1 → (¬0=0 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (¬0=1 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (¬1=0 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (¬1=1 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (¬0<0 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (¬0<1 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (¬1<0 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (¬1<1 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (∀x. 0=x → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (∀x. 1=x → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (∀x. x=0 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (∀x. x=1 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (∀x. x=x → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (∀x. x=x → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (∀x. 0<x → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (∀x. 1<x → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (∀x. x<0 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (∀x. x<1 → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (∀x. x<x → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<1 → (∀x. x<x → ∀x. ⟨x⋅1⟩<1))
(∀x. ⟨x⋅1⟩<x → (¬0=0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (¬0=1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (¬1=0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (¬1=1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (¬0<0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (¬0<1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (¬1<0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (¬1<1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. 0=x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. 1=x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x=0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x=1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x=x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x=x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. 0<x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. 1<x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x<0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x<1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x<x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x<x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (¬0=0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (¬0=1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (¬1=0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (¬1=1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (¬0<0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (¬0<1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (¬1<0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (¬1<1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. 0=x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. 1=x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x=0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x=1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x=x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x=x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. 0<x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. 1<x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x<0 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x<1 → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x<x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅1⟩<x → (∀x. x<x → ∀x. ⟨x⋅1⟩<x))
(∀x. ⟨x⋅x⟩<0 → (¬0=0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (¬0=1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (¬1=0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (¬1=1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (¬0<0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (¬0<1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (¬1<0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (¬1<1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. 0=x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. 1=x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x=0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x=1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x=x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x=x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. 0<x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. 1<x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x<0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x<1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x<x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x<x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (¬0=0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (¬0=1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (¬1=0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (¬1=1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (¬0<0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (¬0<1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (¬1<0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (¬1<1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. 0=x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. 1=x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x=0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x=1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x=x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x=x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. 0<x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. 1<x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x<0 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x<1 → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x<x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<0 → (∀x. x<x → ∀x. ⟨x⋅x⟩<0))
(∀x. ⟨x⋅x⟩<1 → (¬0=0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (¬0=1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (¬1=0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (¬1=1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (¬0<0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (¬0<1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (¬1<0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (¬1<1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. 0=x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. 1=x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x=0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x=1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x=x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x=x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. 0<x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. 1<x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x<0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x<1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x<x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x<x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (¬0=0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (¬0=1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (¬1=0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (¬1=1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (¬0<0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (¬0<1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (¬1<0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (¬1<1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. 0=x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. 1=x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x=0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x=1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x=x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x=x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. 0<x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. 1<x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x<0 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x<1 → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x<x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<1 → (∀x. x<x → ∀x. ⟨x⋅x⟩<1))
(∀x. ⟨x⋅x⟩<x → (¬0=0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬0=1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬1=0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬1=1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬0<0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬0<1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬1<0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬1<1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. 0=x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. 1=x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x=0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x=1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x=x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x=x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. 0<x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. 1<x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x<0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x<1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x<x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x<x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬0=0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬0=1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬1=0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬1=1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬0<0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬0<1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬1<0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬1<1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. 0=x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. 1=x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x=0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x=1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x=x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x=x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. 0<x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. 1<x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x<0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x<1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x<x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x<x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬0=0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬0=1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬1=0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬1=1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬0<0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬0<1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬1<0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (¬1<1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. 0=x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. 1=x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x=0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x=1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x=x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x=x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. 0<x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. 1<x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x<0 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x<1 → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x<x → ∀x. ⟨x⋅x⟩<x))
(∀x. ⟨x⋅x⟩<x → (∀x. x<x → ∀x. ⟨x⋅x⟩<x))
(∀y. ¬0=y → (¬0=0 → ∀y. ¬0=y))
(∀y. ¬0=y → (¬0=1 → ∀y. ¬0=y))
(∀y. ¬0=y → (¬1=0 → ∀y. ¬0=y))
(∀y. ¬0=y → (¬1=1 → ∀y. ¬0=y))
(∀y. ¬0=y → (¬0<0 → ∀y. ¬0=y))
(∀y. ¬0=y → (¬0<1 → ∀y. ¬0=y))
(∀y. ¬0=y → (¬1<0 → ∀y. ¬0=y))
(∀y. ¬0=y → (¬1<1 → ∀y. ¬0=y))
(∀y. ¬0=y → (∀x. 0=x → ∀y. ¬0=y))
(∀y. ¬0=y → (∀x. 1=x → ∀y. ¬0=y))
(∀y. ¬0=y → (∀x. x=0 → ∀y. ¬0=y))
(∀y. ¬0=y → (∀x. x=1 → ∀y. ¬0=y))
(∀y. ¬0=y → (∀x. x=x → ∀y. ¬0=y))
(∀y. ¬0=y → (∀x. x=x → ∀y. ¬0=y))
(∀y. ¬0=y → (∀x. 0<x → ∀y. ¬0=y))
(∀y. ¬0=y → (∀x. 1<x → ∀y. ¬0=y))
(∀y. ¬0=y → (∀x. x<0 → ∀y. ¬0=y))
(∀y. ¬0=y → (∀x. x<1 → ∀y. ¬0=y))
(∀y. ¬0=y → (∀x. x<x → ∀y. ¬0=y))
(∀y. ¬0=y → (∀x. x<x → ∀y. ¬0=y))
(∀y. ¬1=y → (¬0=0 → ∀y. ¬1=y))
(∀y. ¬1=y → (¬0=1 → ∀y. ¬1=y))
(∀y. ¬1=y → (¬1=0 → ∀y. ¬1=y))
(∀y. ¬1=y → (¬1=1 → ∀y. ¬1=y))
(∀y. ¬1=y → (¬0<0 → ∀y. ¬1=y))
(∀y. ¬1=y → (¬0<1 → ∀y. ¬1=y))
(∀y. ¬1=y → (¬1<0 → ∀y. ¬1=y))
(∀y. ¬1=y → (¬1<1 → ∀y. ¬1=y))
(∀y. ¬1=y → (∀x. 0=x → ∀y. ¬1=y))
(∀y. ¬1=y → (∀x. 1=x → ∀y. ¬1=y))
(∀y. ¬1=y → (∀x. x=0 → ∀y. ¬1=y))
(∀y. ¬1=y → (∀x. x=1 → ∀y. ¬1=y))
(∀y. ¬1=y → (∀x. x=x → ∀y. ¬1=y))
(∀y. ¬1=y → (∀x. x=x → ∀y. ¬1=y))
(∀y. ¬1=y → (∀x. 0<x → ∀y. ¬1=y))
(∀y. ¬1=y → (∀x. 1<x → ∀y. ¬1=y))
(∀y. ¬1=y → (∀x. x<0 → ∀y. ¬1=y))
(∀y. ¬1=y → (∀x. x<1 → ∀y. ¬1=y))
(∀y. ¬1=y → (∀x. x<x → ∀y. ¬1=y))
(∀y. ¬1=y → (∀x. x<x → ∀y. ¬1=y))
(∀y. ¬y=0 → (¬0=0 → ∀y. ¬y=0))
(∀y. ¬y=0 → (¬0=1 → ∀y. ¬y=0))
(∀y. ¬y=0 → (¬1=0 → ∀y. ¬y=0))
(∀y. ¬y=0 → (¬1=1 → ∀y. ¬y=0))
(∀y. ¬y=0 → (¬0<0 → ∀y. ¬y=0))
(∀y. ¬y=0 → (¬0<1 → ∀y. ¬y=0))
(∀y. ¬y=0 → (¬1<0 → ∀y. ¬y=0))
(∀y. ¬y=0 → (¬1<1 → ∀y. ¬y=0))
(∀y. ¬y=0 → (∀x. 0=x → ∀y. ¬y=0))
(∀y. ¬y=0 → (∀x. 1=x → ∀y. ¬y=0))
(∀y. ¬y=0 → (∀x. x=0 → ∀y. ¬y=0))
(∀y. ¬y=0 → (∀x. x=1 → ∀y. ¬y=0))
(∀y. ¬y=0 → (∀x. x=x → ∀y. ¬y=0))
(∀y. ¬y=0 → (∀x. x=x → ∀y. ¬y=0))
(∀y. ¬y=0 → (∀x. 0<x → ∀y. ¬y=0))
(∀y. ¬y=0 → (∀x. 1<x → ∀y. ¬y=0))
(∀y. ¬y=0 → (∀x. x<0 → ∀y. ¬y=0))
(∀y. ¬y=0 → (∀x. x<1 → ∀y. ¬y=0))
(∀y. ¬y=0 → (∀x. x<x → ∀y. ¬y=0))
(∀y. ¬y=0 → (∀x. x<x → ∀y. ¬y=0))
(∀y. ¬y=1 → (¬0=0 → ∀y. ¬y=1))
(∀y. ¬y=1 → (¬0=1 → ∀y. ¬y=1))
(∀y. ¬y=1 → (¬1=0 → ∀y. ¬y=1))
(∀y. ¬y=1 → (¬1=1 → ∀y. ¬y=1))
(∀y. ¬y=1 → (¬0<0 → ∀y. ¬y=1))
(∀y. ¬y=1 → (¬0<1 → ∀y. ¬y=1))
(∀y. ¬y=1 → (¬1<0 → ∀y. ¬y=1))
(∀y. ¬y=1 → (¬1<1 → ∀y. ¬y=1))
(∀y. ¬y=1 → (∀x. 0=x → ∀y. ¬y=1))
(∀y. ¬y=1 → (∀x. 1=x → ∀y. ¬y=1))
(∀y. ¬y=1 → (∀x. x=0 → ∀y. ¬y=1))
(∀y. ¬y=1 → (∀x. x=1 → ∀y. ¬y=1))
(∀y. ¬y=1 → (∀x. x=x → ∀y. ¬y=1))
(∀y. ¬y=1 → (∀x. x=x → ∀y. ¬y=1))
(∀y. ¬y=1 → (∀x. 0<x → ∀y. ¬y=1))
(∀y. ¬y=1 → (∀x. 1<x → ∀y. ¬y=1))
(∀y. ¬y=1 → (∀x. x<0 → ∀y. ¬y=1))
(∀y. ¬y=1 → (∀x. x<1 → ∀y. ¬y=1))
(∀y. ¬y=1 → (∀x. x<x → ∀y. ¬y=1))
(∀y. ¬y=1 → (∀x. x<x → ∀y. ¬y=1))
(∀y. ¬0<y → (¬0=0 → ∀y. ¬0<y))
(∀y. ¬0<y → (¬0=1 → ∀y. ¬0<y))
(∀y. ¬0<y → (¬1=0 → ∀y. ¬0<y))
(∀y. ¬0<y → (¬1=1 → ∀y. ¬0<y))
(∀y. ¬0<y → (¬0<0 → ∀y. ¬0<y))
(∀y. ¬0<y → (¬0<1 → ∀y. ¬0<y))
(∀y. ¬0<y → (¬1<0 → ∀y. ¬0<y))
(∀y. ¬0<y → (¬1<1 → ∀y. ¬0<y))
(∀y. ¬0<y → (∀x. 0=x → ∀y. ¬0<y))
(∀y. ¬0<y → (∀x. 1=x → ∀y. ¬0<y))
(∀y. ¬0<y → (∀x. x=0 → ∀y. ¬0<y))
(∀y. ¬0<y → (∀x. x=1 → ∀y. ¬0<y))
(∀y. ¬0<y → (∀x. x=x → ∀y. ¬0<y))
(∀y. ¬0<y → (∀x. x=x → ∀y. ¬0<y))
(∀y. ¬0<y → (∀x. 0<x → ∀y. ¬0<y))
(∀y. ¬0<y → (∀x. 1<x → ∀y. ¬0<y))
(∀y. ¬0<y → (∀x. x<0 → ∀y. ¬0<y))
(∀y. ¬0<y → (∀x. x<1 → ∀y. ¬0<y))
(∀y. ¬0<y → (∀x. x<x → ∀y. ¬0<y))
(∀y. ¬0<y → (∀x. x<x → ∀y. ¬0<y))
(∀y. ¬1<y → (¬0=0 → ∀y. ¬1<y))
(∀y. ¬1<y → (¬0=1 → ∀y. ¬1<y))
(∀y. ¬1<y → (¬1=0 → ∀y. ¬1<y))
(∀y. ¬1<y → (¬1=1 → ∀y. ¬1<y))
(∀y. ¬1<y → (¬0<0 → ∀y. ¬1<y))
(∀y. ¬1<y → (¬0<1 → ∀y. ¬1<y))
(∀y. ¬1<y → (¬1<0 → ∀y. ¬1<y))
(∀y. ¬1<y → (¬1<1 → ∀y. ¬1<y))
(∀y. ¬1<y → (∀x. 0=x → ∀y. ¬1<y))
(∀y. ¬1<y → (∀x. 1=x → ∀y. ¬1<y))
(∀y. ¬1<y → (∀x. x=0 → ∀y. ¬1<y))
(∀y. ¬1<y → (∀x. x=1 → ∀y. ¬1<y))
(∀y. ¬1<y → (∀x. x=x → ∀y. ¬1<y))
(∀y. ¬1<y → (∀x. x=x → ∀y. ¬1<y))
(∀y. ¬1<y → (∀x. 0<x → ∀y. ¬1<y))
(∀y. ¬1<y → (∀x. 1<x → ∀y. ¬1<y))
(∀y. ¬1<y → (∀x. x<0 → ∀y. ¬1<y))
(∀y. ¬1<y → (∀x. x<1 → ∀y. ¬1<y))
(∀y. ¬1<y → (∀x. x<x → ∀y. ¬1<y))
(∀y. ¬1<y → (∀x. x<x → ∀y. ¬1<y))
(∀y. ¬y<0 → (¬0=0 → ∀y. ¬y<0))
(∀y. ¬y<0 → (¬0=1 → ∀y. ¬y<0))
(∀y. ¬y<0 → (¬1=0 → ∀y. ¬y<0))
(∀y. ¬y<0 → (¬1=1 → ∀y. ¬y<0))
(∀y. ¬y<0 → (¬0<0 → ∀y. ¬y<0))
(∀y. ¬y<0 → (¬0<1 → ∀y. ¬y<0))
(∀y. ¬y<0 → (¬1<0 → ∀y. ¬y<0))
(∀y. ¬y<0 → (¬1<1 → ∀y. ¬y<0))
(∀y. ¬y<0 → (∀x. 0=x → ∀y. ¬y<0))
(∀y. ¬y<0 → (∀x. 1=x → ∀y. ¬y<0))
(∀y. ¬y<0 → (∀x. x=0 → ∀y. ¬y<0))
(∀y. ¬y<0 → (∀x. x=1 → ∀y. ¬y<0))
(∀y. ¬y<0 → (∀x. x=x → ∀y. ¬y<0))
(∀y. ¬y<0 → (∀x. x=x → ∀y. ¬y<0))
(∀y. ¬y<0 → (∀x. 0<x → ∀y. ¬y<0))
(∀y. ¬y<0 → (∀x. 1<x → ∀y. ¬y<0))
(∀y. ¬y<0 → (∀x. x<0 → ∀y. ¬y<0))
(∀y. ¬y<0 → (∀x. x<1 → ∀y. ¬y<0))
(∀y. ¬y<0 → (∀x. x<x → ∀y. ¬y<0))
(∀y. ¬y<0 → (∀x. x<x → ∀y. ¬y<0))
(∀y. ¬y<1 → (¬0=0 → ∀y. ¬y<1))
(∀y. ¬y<1 → (¬0=1 → ∀y. ¬y<1))
(∀y. ¬y<1 → (¬1=0 → ∀y. ¬y<1))
(∀y. ¬y<1 → (¬1=1 → ∀y. ¬y<1))
(∀y. ¬y<1 → (¬0<0 → ∀y. ¬y<1))
(∀y. ¬y<1 → (¬0<1 → ∀y. ¬y<1))
(∀y. ¬y<1 → (¬1<0 → ∀y. ¬y<1))
(∀y. ¬y<1 → (¬1<1 → ∀y. ¬y<1))
(∀y. ¬y<1 → (∀x. 0=x → ∀y. ¬y<1))
(∀y. ¬y<1 → (∀x. 1=x → ∀y. ¬y<1))
(∀y. ¬y<1 → (∀x. x=0 → ∀y. ¬y<1))
(∀y. ¬y<1 → (∀x. x=1 → ∀y. ¬y<1))
(∀y. ¬y<1 → (∀x. x=x → ∀y. ¬y<1))
(∀y. ¬y<1 → (∀x. x=x → ∀y. ¬y<1))
(∀y. ¬y<1 → (∀x. 0<x → ∀y. ¬y<1))
(∀y. ¬y<1 → (∀x. 1<x → ∀y. ¬y<1))
(∀y. ¬y<1 → (∀x. x<0 → ∀y. ¬y<1))
(∀y. ¬y<1 → (∀x. x<1 → ∀y. ¬y<1))
(∀y. ¬y<1 → (∀x. x<x → ∀y. ¬y<1))
(∀y. ¬y<1 → (∀x. x<x → ∀y. ¬y<1))
(∀x. ¬¬0=x → (¬0=0 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (¬0=1 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (¬1=0 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (¬1=1 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (¬0<0 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (¬0<1 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (¬1<0 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (¬1<1 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (∀x. 0=x → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (∀x. 1=x → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (∀x. x=0 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (∀x. x=1 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (∀x. x=x → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (∀x. x=x → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (∀x. 0<x → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (∀x. 1<x → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (∀x. x<0 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (∀x. x<1 → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (∀x. x<x → ∀x. ¬¬0=x))
(∀x. ¬¬0=x → (∀x. x<x → ∀x. ¬¬0=x))
(∀x. ¬¬1=x → (¬0=0 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (¬0=1 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (¬1=0 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (¬1=1 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (¬0<0 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (¬0<1 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (¬1<0 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (¬1<1 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (∀x. 0=x → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (∀x. 1=x → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (∀x. x=0 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (∀x. x=1 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (∀x. x=x → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (∀x. x=x → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (∀x. 0<x → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (∀x. 1<x → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (∀x. x<0 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (∀x. x<1 → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (∀x. x<x → ∀x. ¬¬1=x))
(∀x. ¬¬1=x → (∀x. x<x → ∀x. ¬¬1=x))
(∀x. ¬¬x=0 → (¬0=0 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (¬0=1 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (¬1=0 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (¬1=1 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (¬0<0 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (¬0<1 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (¬1<0 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (¬1<1 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (∀x. 0=x → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (∀x. 1=x → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (∀x. x=0 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (∀x. x=1 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (∀x. x=x → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (∀x. x=x → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (∀x. 0<x → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (∀x. 1<x → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (∀x. x<0 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (∀x. x<1 → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (∀x. x<x → ∀x. ¬¬x=0))
(∀x. ¬¬x=0 → (∀x. x<x → ∀x. ¬¬x=0))
(∀x. ¬¬x=1 → (¬0=0 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (¬0=1 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (¬1=0 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (¬1=1 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (¬0<0 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (¬0<1 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (¬1<0 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (¬1<1 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (∀x. 0=x → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (∀x. 1=x → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (∀x. x=0 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (∀x. x=1 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (∀x. x=x → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (∀x. x=x → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (∀x. 0<x → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (∀x. 1<x → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (∀x. x<0 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (∀x. x<1 → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (∀x. x<x → ∀x. ¬¬x=1))
(∀x. ¬¬x=1 → (∀x. x<x → ∀x. ¬¬x=1))
(∀x. ¬¬x=x → (¬0=0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (¬0=1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (¬1=0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (¬1=1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (¬0<0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (¬0<1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (¬1<0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (¬1<1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. 0=x → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. 1=x → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x=0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x=1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x=x → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x=x → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. 0<x → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. 1<x → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x<0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x<1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x<x → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x<x → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (¬0=0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (¬0=1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (¬1=0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (¬1=1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (¬0<0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (¬0<1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (¬1<0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (¬1<1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. 0=x → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. 1=x → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x=0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x=1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x=x → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x=x → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. 0<x → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. 1<x → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x<0 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x<1 → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x<x → ∀x. ¬¬x=x))
(∀x. ¬¬x=x → (∀x. x<x → ∀x. ¬¬x=x))
(∀x. ¬¬0<x → (¬0=0 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (¬0=1 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (¬1=0 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (¬1=1 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (¬0<0 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (¬0<1 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (¬1<0 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (¬1<1 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (∀x. 0=x → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (∀x. 1=x → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (∀x. x=0 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (∀x. x=1 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (∀x. x=x → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (∀x. x=x → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (∀x. 0<x → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (∀x. 1<x → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (∀x. x<0 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (∀x. x<1 → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (∀x. x<x → ∀x. ¬¬0<x))
(∀x. ¬¬0<x → (∀x. x<x → ∀x. ¬¬0<x))
(∀x. ¬¬1<x → (¬0=0 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (¬0=1 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (¬1=0 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (¬1=1 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (¬0<0 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (¬0<1 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (¬1<0 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (¬1<1 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (∀x. 0=x → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (∀x. 1=x → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (∀x. x=0 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (∀x. x=1 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (∀x. x=x → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (∀x. x=x → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (∀x. 0<x → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (∀x. 1<x → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (∀x. x<0 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (∀x. x<1 → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (∀x. x<x → ∀x. ¬¬1<x))
(∀x. ¬¬1<x → (∀x. x<x → ∀x. ¬¬1<x))
(∀x. ¬¬x<0 → (¬0=0 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (¬0=1 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (¬1=0 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (¬1=1 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (¬0<0 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (¬0<1 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (¬1<0 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (¬1<1 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (∀x. 0=x → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (∀x. 1=x → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (∀x. x=0 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (∀x. x=1 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (∀x. x=x → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (∀x. x=x → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (∀x. 0<x → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (∀x. 1<x → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (∀x. x<0 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (∀x. x<1 → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (∀x. x<x → ∀x. ¬¬x<0))
(∀x. ¬¬x<0 → (∀x. x<x → ∀x. ¬¬x<0))
(∀x. ¬¬x<1 → (¬0=0 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (¬0=1 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (¬1=0 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (¬1=1 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (¬0<0 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (¬0<1 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (¬1<0 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (¬1<1 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (∀x. 0=x → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (∀x. 1=x → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (∀x. x=0 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (∀x. x=1 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (∀x. x=x → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (∀x. x=x → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (∀x. 0<x → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (∀x. 1<x → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (∀x. x<0 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (∀x. x<1 → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (∀x. x<x → ∀x. ¬¬x<1))
(∀x. ¬¬x<1 → (∀x. x<x → ∀x. ¬¬x<1))
(∀x. ¬¬x<x → (¬0=0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (¬0=1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (¬1=0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (¬1=1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (¬0<0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (¬0<1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (¬1<0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (¬1<1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. 0=x → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. 1=x → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x=0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x=1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x=x → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x=x → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. 0<x → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. 1<x → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x<0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x<1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x<x → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x<x → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (¬0=0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (¬0=1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (¬1=0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (¬1=1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (¬0<0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (¬0<1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (¬1<0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (¬1<1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. 0=x → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. 1=x → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x=0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x=1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x=x → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x=x → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. 0<x → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. 1<x → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x<0 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x<1 → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x<x → ∀x. ¬¬x<x))
(∀x. ¬¬x<x → (∀x. x<x → ∀x. ¬¬x<x))
(∀y. ∀x. x=y → (¬0=0 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (¬0=1 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (¬1=0 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (¬1=1 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (¬0<0 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (¬0<1 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (¬1<0 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (¬1<1 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (∀x. 0=x → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (∀x. 1=x → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (∀x. x=0 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (∀x. x=1 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (∀x. x=x → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (∀x. x=x → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (∀x. 0<x → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (∀x. 1<x → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (∀x. x<0 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (∀x. x<1 → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (∀x. x<x → ∀y. ∀x. x=y))
(∀y. ∀x. x=y → (∀x. x<x → ∀y. ∀x. x=y))
(∀x. ∀y. x=y → (¬0=0 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (¬0=1 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (¬1=0 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (¬1=1 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (¬0<0 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (¬0<1 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (¬1<0 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (¬1<1 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (∀x. 0=x → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (∀x. 1=x → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (∀x. x=0 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (∀x. x=1 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (∀x. x=x → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (∀x. x=x → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (∀x. 0<x → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (∀x. 1<x → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (∀x. x<0 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (∀x. x<1 → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (∀x. x<x → ∀x. ∀y. x=y))
(∀x. ∀y. x=y → (∀x. x<x → ∀x. ∀y. x=y))
(∀x. ∀y. y=x → (¬0=0 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (¬0=1 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (¬1=0 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (¬1=1 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (¬0<0 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (¬0<1 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (¬1<0 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (¬1<1 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (∀x. 0=x → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (∀x. 1=x → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (∀x. x=0 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (∀x. x=1 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (∀x. x=x → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (∀x. x=x → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (∀x. 0<x → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (∀x. 1<x → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (∀x. x<0 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (∀x. x<1 → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (∀x. x<x → ∀x. ∀y. y=x))
(∀x. ∀y. y=x → (∀x. x<x → ∀x. ∀y. y=x))
(∀y. ∀x. y=x → (¬0=0 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (¬0=1 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (¬1=0 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (¬1=1 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (¬0<0 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (¬0<1 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (¬1<0 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (¬1<1 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (∀x. 0=x → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (∀x. 1=x → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (∀x. x=0 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (∀x. x=1 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (∀x. x=x → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (∀x. x=x → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (∀x. 0<x → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (∀x. 1<x → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (∀x. x<0 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (∀x. x<1 → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (∀x. x<x → ∀y. ∀x. y=x))
(∀y. ∀x. y=x → (∀x. x<x → ∀y. ∀x. y=x))
(∀y. ∀x. x<y → (¬0=0 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (¬0=1 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (¬1=0 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (¬1=1 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (¬0<0 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (¬0<1 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (¬1<0 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (¬1<1 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (∀x. 0=x → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (∀x. 1=x → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (∀x. x=0 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (∀x. x=1 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (∀x. x=x → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (∀x. x=x → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (∀x. 0<x → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (∀x. 1<x → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (∀x. x<0 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (∀x. x<1 → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (∀x. x<x → ∀y. ∀x. x<y))
(∀y. ∀x. x<y → (∀x. x<x → ∀y. ∀x. x<y))
(∀x. ∀y. x<y → (¬0=0 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (¬0=1 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (¬1=0 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (¬1=1 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (¬0<0 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (¬0<1 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (¬1<0 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (¬1<1 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (∀x. 0=x → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (∀x. 1=x → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (∀x. x=0 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (∀x. x=1 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (∀x. x=x → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (∀x. x=x → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (∀x. 0<x → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (∀x. 1<x → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (∀x. x<0 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (∀x. x<1 → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (∀x. x<x → ∀x. ∀y. x<y))
(∀x. ∀y. x<y → (∀x. x<x → ∀x. ∀y. x<y))
(∀x. ∀y. y<x → (¬0=0 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (¬0=1 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (¬1=0 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (¬1=1 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (¬0<0 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (¬0<1 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (¬1<0 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (¬1<1 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (∀x. 0=x → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (∀x. 1=x → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (∀x. x=0 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (∀x. x=1 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (∀x. x=x → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (∀x. x=x → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (∀x. 0<x → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (∀x. 1<x → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (∀x. x<0 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (∀x. x<1 → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (∀x. x<x → ∀x. ∀y. y<x))
(∀x. ∀y. y<x → (∀x. x<x → ∀x. ∀y. y<x))
(∀y. ∀x. y<x → (¬0=0 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (¬0=1 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (¬1=0 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (¬1=1 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (¬0<0 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (¬0<1 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (¬1<0 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (¬1<1 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (∀x. 0=x → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (∀x. 1=x → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (∀x. x=0 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (∀x. x=1 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (∀x. x=x → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (∀x. x=x → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (∀x. 0<x → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (∀x. 1<x → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (∀x. x<0 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (∀x. x<1 → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (∀x. x<x → ∀y. ∀x. y<x))
(∀y. ∀x. y<x → (∀x. x<x → ∀y. ∀x. y<x))
(0=⟨0+⟨0+0⟩⟩ → (0=0 → 0=⟨0+⟨0+0⟩⟩))
(0=⟨0+⟨0+0⟩⟩ → (0=1 → 0=⟨0+⟨0+0⟩⟩))
(0=⟨0+⟨0+0⟩⟩ → (1=0 → 0=⟨0+⟨0+0⟩⟩))
(0=⟨0+⟨0+0⟩⟩ → (1=1 → 0=⟨0+⟨0+0⟩⟩))
(0=⟨0+⟨0+0⟩⟩ → (0<0 → 0=⟨0+⟨0+0⟩⟩))
(0=⟨0+⟨0+0⟩⟩ → (0<1 → 0=⟨0+⟨0+0⟩⟩))
(0=⟨0+⟨0+0⟩⟩ → (1<0 → 0=⟨0+⟨0+0⟩⟩))
(0=⟨0+⟨0+0⟩⟩ → (1<1 → 0=⟨0+⟨0+0⟩⟩))
(0=⟨0+⟨0+1⟩⟩ → (0=0 → 0=⟨0+⟨0+1⟩⟩))
(0=⟨0+⟨0+1⟩⟩ → (0=1 → 0=⟨0+⟨0+1⟩⟩))
(0=⟨0+⟨0+1⟩⟩ → (1=0 → 0=⟨0+⟨0+1⟩⟩))
(0=⟨0+⟨0+1⟩⟩ → (1=1 → 0=⟨0+⟨0+1⟩⟩))
(0=⟨0+⟨0+1⟩⟩ → (0<0 → 0=⟨0+⟨0+1⟩⟩))
(0=⟨0+⟨0+1⟩⟩ → (0<1 → 0=⟨0+⟨0+1⟩⟩))
(0=⟨0+⟨0+1⟩⟩ → (1<0 → 0=⟨0+⟨0+1⟩⟩))
(0=⟨0+⟨0+1⟩⟩ → (1<1 → 0=⟨0+⟨0+1⟩⟩))
(0=⟨0+⟨1+0⟩⟩ → (0=0 → 0=⟨0+⟨1+0⟩⟩))
(0=⟨0+⟨1+0⟩⟩ → (0=1 → 0=⟨0+⟨1+0⟩⟩))
(0=⟨0+⟨1+0⟩⟩ → (1=0 → 0=⟨0+⟨1+0⟩⟩))
(0=⟨0+⟨1+0⟩⟩ → (1=1 → 0=⟨0+⟨1+0⟩⟩))
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(0=⟨0+⟨1+0⟩⟩ → (0<1 → 0=⟨0+⟨1+0⟩⟩))
(0=⟨0+⟨1+0⟩⟩ → (1<0 → 0=⟨0+⟨1+0⟩⟩))
(0=⟨0+⟨1+0⟩⟩ → (1<1 → 0=⟨0+⟨1+0⟩⟩))
(0=⟨0+⟨1+1⟩⟩ → (0=0 → 0=⟨0+⟨1+1⟩⟩))
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(0=⟨0+⟨1+1⟩⟩ → (1=0 → 0=⟨0+⟨1+1⟩⟩))
(0=⟨0+⟨1+1⟩⟩ → (1=1 → 0=⟨0+⟨1+1⟩⟩))
(0=⟨0+⟨1+1⟩⟩ → (0<0 → 0=⟨0+⟨1+1⟩⟩))
(0=⟨0+⟨1+1⟩⟩ → (0<1 → 0=⟨0+⟨1+1⟩⟩))
(0=⟨0+⟨1+1⟩⟩ → (1<0 → 0=⟨0+⟨1+1⟩⟩))
(0=⟨0+⟨1+1⟩⟩ → (1<1 → 0=⟨0+⟨1+1⟩⟩))
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(0=⟨1+⟨0+1⟩⟩ → (1<0 → 0=⟨1+⟨0+1⟩⟩))
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(0=⟨1+⟨1+1⟩⟩ → (1<0 → 0=⟨1+⟨1+1⟩⟩))
(0=⟨1+⟨1+1⟩⟩ → (1<1 → 0=⟨1+⟨1+1⟩⟩))
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(0=⟨⟨0+0⟩+0⟩ → (1=1 → 0=⟨⟨0+0⟩+0⟩))
(0=⟨⟨0+0⟩+0⟩ → (0<0 → 0=⟨⟨0+0⟩+0⟩))
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(0=⟨⟨0+0⟩+1⟩ → (1=1 → 0=⟨⟨0+0⟩+1⟩))
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(0=⟨⟨0+1⟩+0⟩ → (1=1 → 0=⟨⟨0+1⟩+0⟩))
(0=⟨⟨0+1⟩+0⟩ → (0<0 → 0=⟨⟨0+1⟩+0⟩))
(0=⟨⟨0+1⟩+0⟩ → (0<1 → 0=⟨⟨0+1⟩+0⟩))
(0=⟨⟨0+1⟩+0⟩ → (1<0 → 0=⟨⟨0+1⟩+0⟩))
(0=⟨⟨0+1⟩+0⟩ → (1<1 → 0=⟨⟨0+1⟩+0⟩))
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(0=⟨⟨0+1⟩+1⟩ → (1=0 → 0=⟨⟨0+1⟩+1⟩))
(0=⟨⟨0+1⟩+1⟩ → (1=1 → 0=⟨⟨0+1⟩+1⟩))
(0=⟨⟨0+1⟩+1⟩ → (0<0 → 0=⟨⟨0+1⟩+1⟩))
(0=⟨⟨0+1⟩+1⟩ → (0<1 → 0=⟨⟨0+1⟩+1⟩))
(0=⟨⟨0+1⟩+1⟩ → (1<0 → 0=⟨⟨0+1⟩+1⟩))
(0=⟨⟨0+1⟩+1⟩ → (1<1 → 0=⟨⟨0+1⟩+1⟩))
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(0=⟨⟨1+0⟩+0⟩ → (1=1 → 0=⟨⟨1+0⟩+0⟩))
(0=⟨⟨1+0⟩+0⟩ → (0<0 → 0=⟨⟨1+0⟩+0⟩))
(0=⟨⟨1+0⟩+0⟩ → (0<1 → 0=⟨⟨1+0⟩+0⟩))
(0=⟨⟨1+0⟩+0⟩ → (1<0 → 0=⟨⟨1+0⟩+0⟩))
(0=⟨⟨1+0⟩+0⟩ → (1<1 → 0=⟨⟨1+0⟩+0⟩))
(0=⟨⟨1+0⟩+1⟩ → (0=0 → 0=⟨⟨1+0⟩+1⟩))
(0=⟨⟨1+0⟩+1⟩ → (0=1 → 0=⟨⟨1+0⟩+1⟩))
(0=⟨⟨1+0⟩+1⟩ → (1=0 → 0=⟨⟨1+0⟩+1⟩))
(0=⟨⟨1+0⟩+1⟩ → (1=1 → 0=⟨⟨1+0⟩+1⟩))
(0=⟨⟨1+0⟩+1⟩ → (0<0 → 0=⟨⟨1+0⟩+1⟩))
(0=⟨⟨1+0⟩+1⟩ → (0<1 → 0=⟨⟨1+0⟩+1⟩))
(0=⟨⟨1+0⟩+1⟩ → (1<0 → 0=⟨⟨1+0⟩+1⟩))
(0=⟨⟨1+0⟩+1⟩ → (1<1 → 0=⟨⟨1+0⟩+1⟩))
(0=⟨⟨1+1⟩+0⟩ → (0=0 → 0=⟨⟨1+1⟩+0⟩))
(0=⟨⟨1+1⟩+0⟩ → (0=1 → 0=⟨⟨1+1⟩+0⟩))
(0=⟨⟨1+1⟩+0⟩ → (1=0 → 0=⟨⟨1+1⟩+0⟩))
(0=⟨⟨1+1⟩+0⟩ → (1=1 → 0=⟨⟨1+1⟩+0⟩))
(0=⟨⟨1+1⟩+0⟩ → (0<0 → 0=⟨⟨1+1⟩+0⟩))
(0=⟨⟨1+1⟩+0⟩ → (0<1 → 0=⟨⟨1+1⟩+0⟩))
(0=⟨⟨1+1⟩+0⟩ → (1<0 → 0=⟨⟨1+1⟩+0⟩))
(0=⟨⟨1+1⟩+0⟩ → (1<1 → 0=⟨⟨1+1⟩+0⟩))
(0=⟨⟨1+1⟩+1⟩ → (0=0 → 0=⟨⟨1+1⟩+1⟩))
(0=⟨⟨1+1⟩+1⟩ → (0=1 → 0=⟨⟨1+1⟩+1⟩))
(0=⟨⟨1+1⟩+1⟩ → (1=0 → 0=⟨⟨1+1⟩+1⟩))
(0=⟨⟨1+1⟩+1⟩ → (1=1 → 0=⟨⟨1+1⟩+1⟩))
(0=⟨⟨1+1⟩+1⟩ → (0<0 → 0=⟨⟨1+1⟩+1⟩))
(0=⟨⟨1+1⟩+1⟩ → (0<1 → 0=⟨⟨1+1⟩+1⟩))
(0=⟨⟨1+1⟩+1⟩ → (1<0 → 0=⟨⟨1+1⟩+1⟩))
(0=⟨⟨1+1⟩+1⟩ → (1<1 → 0=⟨⟨1+1⟩+1⟩))
(0=⟨⟨0⋅0⟩+0⟩ → (0=0 → 0=⟨⟨0⋅0⟩+0⟩))
(0=⟨⟨0⋅0⟩+0⟩ → (0=1 → 0=⟨⟨0⋅0⟩+0⟩))
(0=⟨⟨0⋅0⟩+0⟩ → (1=0 → 0=⟨⟨0⋅0⟩+0⟩))
(0=⟨⟨0⋅0⟩+0⟩ → (1=1 → 0=⟨⟨0⋅0⟩+0⟩))
(0=⟨⟨0⋅0⟩+0⟩ → (0<0 → 0=⟨⟨0⋅0⟩+0⟩))
(0=⟨⟨0⋅0⟩+0⟩ → (0<1 → 0=⟨⟨0⋅0⟩+0⟩))
(0=⟨⟨0⋅0⟩+0⟩ → (1<0 → 0=⟨⟨0⋅0⟩+0⟩))
(0=⟨⟨0⋅0⟩+0⟩ → (1<1 → 0=⟨⟨0⋅0⟩+0⟩))
(0=⟨⟨0⋅0⟩+1⟩ → (0=0 → 0=⟨⟨0⋅0⟩+1⟩))
(0=⟨⟨0⋅0⟩+1⟩ → (0=1 → 0=⟨⟨0⋅0⟩+1⟩))
(0=⟨⟨0⋅0⟩+1⟩ → (1=0 → 0=⟨⟨0⋅0⟩+1⟩))
(0=⟨⟨0⋅0⟩+1⟩ → (1=1 → 0=⟨⟨0⋅0⟩+1⟩))
(0=⟨⟨0⋅0⟩+1⟩ → (0<0 → 0=⟨⟨0⋅0⟩+1⟩))
(0=⟨⟨0⋅0⟩+1⟩ → (0<1 → 0=⟨⟨0⋅0⟩+1⟩))
(0=⟨⟨0⋅0⟩+1⟩ → (1<0 → 0=⟨⟨0⋅0⟩+1⟩))
(0=⟨⟨0⋅0⟩+1⟩ → (1<1 → 0=⟨⟨0⋅0⟩+1⟩))
(0=⟨⟨0⋅1⟩+0⟩ → (0=0 → 0=⟨⟨0⋅1⟩+0⟩))
(0=⟨⟨0⋅1⟩+0⟩ → (0=1 → 0=⟨⟨0⋅1⟩+0⟩))
(0=⟨⟨0⋅1⟩+0⟩ → (1=0 → 0=⟨⟨0⋅1⟩+0⟩))
(0=⟨⟨0⋅1⟩+0⟩ → (1=1 → 0=⟨⟨0⋅1⟩+0⟩))
(0=⟨⟨0⋅1⟩+0⟩ → (0<0 → 0=⟨⟨0⋅1⟩+0⟩))
(0=⟨⟨0⋅1⟩+0⟩ → (0<1 → 0=⟨⟨0⋅1⟩+0⟩))
(0=⟨⟨0⋅1⟩+0⟩ → (1<0 → 0=⟨⟨0⋅1⟩+0⟩))
(0=⟨⟨0⋅1⟩+0⟩ → (1<1 → 0=⟨⟨0⋅1⟩+0⟩))
(0=⟨⟨0⋅1⟩+1⟩ → (0=0 → 0=⟨⟨0⋅1⟩+1⟩))
(0=⟨⟨0⋅1⟩+1⟩ → (0=1 → 0=⟨⟨0⋅1⟩+1⟩))
(0=⟨⟨0⋅1⟩+1⟩ → (1=0 → 0=⟨⟨0⋅1⟩+1⟩))
(0=⟨⟨0⋅1⟩+1⟩ → (1=1 → 0=⟨⟨0⋅1⟩+1⟩))
(0=⟨⟨0⋅1⟩+1⟩ → (0<0 → 0=⟨⟨0⋅1⟩+1⟩))
(0=⟨⟨0⋅1⟩+1⟩ → (0<1 → 0=⟨⟨0⋅1⟩+1⟩))
(0=⟨⟨0⋅1⟩+1⟩ → (1<0 → 0=⟨⟨0⋅1⟩+1⟩))
(0=⟨⟨0⋅1⟩+1⟩ → (1<1 → 0=⟨⟨0⋅1⟩+1⟩))
(0=⟨⟨1⋅0⟩+0⟩ → (0=0 → 0=⟨⟨1⋅0⟩+0⟩))
(0=⟨⟨1⋅0⟩+0⟩ → (0=1 → 0=⟨⟨1⋅0⟩+0⟩))
(0=⟨⟨1⋅0⟩+0⟩ → (1=0 → 0=⟨⟨1⋅0⟩+0⟩))
(0=⟨⟨1⋅0⟩+0⟩ → (1=1 → 0=⟨⟨1⋅0⟩+0⟩))
(0=⟨⟨1⋅0⟩+0⟩ → (0<0 → 0=⟨⟨1⋅0⟩+0⟩))
(0=⟨⟨1⋅0⟩+0⟩ → (0<1 → 0=⟨⟨1⋅0⟩+0⟩))
(0=⟨⟨1⋅0⟩+0⟩ → (1<0 → 0=⟨⟨1⋅0⟩+0⟩))
(0=⟨⟨1⋅0⟩+0⟩ → (1<1 → 0=⟨⟨1⋅0⟩+0⟩))
(0=⟨⟨1⋅0⟩+1⟩ → (0=0 → 0=⟨⟨1⋅0⟩+1⟩))
(0=⟨⟨1⋅0⟩+1⟩ → (0=1 → 0=⟨⟨1⋅0⟩+1⟩))
(0=⟨⟨1⋅0⟩+1⟩ → (1=0 → 0=⟨⟨1⋅0⟩+1⟩))
(0=⟨⟨1⋅0⟩+1⟩ → (1=1 → 0=⟨⟨1⋅0⟩+1⟩))
(0=⟨⟨1⋅0⟩+1⟩ → (0<0 → 0=⟨⟨1⋅0⟩+1⟩))
(0=⟨⟨1⋅0⟩+1⟩ → (0<1 → 0=⟨⟨1⋅0⟩+1⟩))
(0=⟨⟨1⋅0⟩+1⟩ → (1<0 → 0=⟨⟨1⋅0⟩+1⟩))
(0=⟨⟨1⋅0⟩+1⟩ → (1<1 → 0=⟨⟨1⋅0⟩+1⟩))
(0=⟨⟨1⋅1⟩+0⟩ → (0=0 → 0=⟨⟨1⋅1⟩+0⟩))
(0=⟨⟨1⋅1⟩+0⟩ → (0=1 → 0=⟨⟨1⋅1⟩+0⟩))
(0=⟨⟨1⋅1⟩+0⟩ → (1=0 → 0=⟨⟨1⋅1⟩+0⟩))
(0=⟨⟨1⋅1⟩+0⟩ → (1=1 → 0=⟨⟨1⋅1⟩+0⟩))
(0=⟨⟨1⋅1⟩+0⟩ → (0<0 → 0=⟨⟨1⋅1⟩+0⟩))
(0=⟨⟨1⋅1⟩+0⟩ → (0<1 → 0=⟨⟨1⋅1⟩+0⟩))
(0=⟨⟨1⋅1⟩+0⟩ → (1<0 → 0=⟨⟨1⋅1⟩+0⟩))
(0=⟨⟨1⋅1⟩+0⟩ → (1<1 → 0=⟨⟨1⋅1⟩+0⟩))
(0=⟨⟨1⋅1⟩+1⟩ → (0=0 → 0=⟨⟨1⋅1⟩+1⟩))
(0=⟨⟨1⋅1⟩+1⟩ → (0=1 → 0=⟨⟨1⋅1⟩+1⟩))
(0=⟨⟨1⋅1⟩+1⟩ → (1=0 → 0=⟨⟨1⋅1⟩+1⟩))
(0=⟨⟨1⋅1⟩+1⟩ → (1=1 → 0=⟨⟨1⋅1⟩+1⟩))
(0=⟨⟨1⋅1⟩+1⟩ → (0<0 → 0=⟨⟨1⋅1⟩+1⟩))
(0=⟨⟨1⋅1⟩+1⟩ → (0<1 → 0=⟨⟨1⋅1⟩+1⟩))
(0=⟨⟨1⋅1⟩+1⟩ → (1<0 → 0=⟨⟨1⋅1⟩+1⟩))
(0=⟨⟨1⋅1⟩+1⟩ → (1<1 → 0=⟨⟨1⋅1⟩+1⟩))
(0=⟨0⋅⟨0+0⟩⟩ → (0=0 → 0=⟨0⋅⟨0+0⟩⟩))
(0=⟨0⋅⟨0+0⟩⟩ → (0=1 → 0=⟨0⋅⟨0+0⟩⟩))
(0=⟨0⋅⟨0+0⟩⟩ → (1=0 → 0=⟨0⋅⟨0+0⟩⟩))
(0=⟨0⋅⟨0+0⟩⟩ → (1=1 → 0=⟨0⋅⟨0+0⟩⟩))
(0=⟨0⋅⟨0+0⟩⟩ → (0<0 → 0=⟨0⋅⟨0+0⟩⟩))
(0=⟨0⋅⟨0+0⟩⟩ → (0<1 → 0=⟨0⋅⟨0+0⟩⟩))
(0=⟨0⋅⟨0+0⟩⟩ → (1<0 → 0=⟨0⋅⟨0+0⟩⟩))
(0=⟨0⋅⟨0+0⟩⟩ → (1<1 → 0=⟨0⋅⟨0+0⟩⟩))
(0=⟨0⋅⟨0+1⟩⟩ → (0=0 → 0=⟨0⋅⟨0+1⟩⟩))
(0=⟨0⋅⟨0+1⟩⟩ → (0=1 → 0=⟨0⋅⟨0+1⟩⟩))
(0=⟨0⋅⟨0+1⟩⟩ → (1=0 → 0=⟨0⋅⟨0+1⟩⟩))
(0=⟨0⋅⟨0+1⟩⟩ → (1=1 → 0=⟨0⋅⟨0+1⟩⟩))
(0=⟨0⋅⟨0+1⟩⟩ → (0<0 → 0=⟨0⋅⟨0+1⟩⟩))
(0=⟨0⋅⟨0+1⟩⟩ → (0<1 → 0=⟨0⋅⟨0+1⟩⟩))
(0=⟨0⋅⟨0+1⟩⟩ → (1<0 → 0=⟨0⋅⟨0+1⟩⟩))
(0=⟨0⋅⟨0+1⟩⟩ → (1<1 → 0=⟨0⋅⟨0+1⟩⟩))
(0=⟨0⋅⟨1+0⟩⟩ → (0=0 → 0=⟨0⋅⟨1+0⟩⟩))
(0=⟨0⋅⟨1+0⟩⟩ → (0=1 → 0=⟨0⋅⟨1+0⟩⟩))
(0=⟨0⋅⟨1+0⟩⟩ → (1=0 → 0=⟨0⋅⟨1+0⟩⟩))
(0=⟨0⋅⟨1+0⟩⟩ → (1=1 → 0=⟨0⋅⟨1+0⟩⟩))
(0=⟨0⋅⟨1+0⟩⟩ → (0<0 → 0=⟨0⋅⟨1+0⟩⟩))
(0=⟨0⋅⟨1+0⟩⟩ → (0<1 → 0=⟨0⋅⟨1+0⟩⟩))
(0=⟨0⋅⟨1+0⟩⟩ → (1<0 → 0=⟨0⋅⟨1+0⟩⟩))
(0=⟨0⋅⟨1+0⟩⟩ → (1<1 → 0=⟨0⋅⟨1+0⟩⟩))
(0=⟨0⋅⟨1+1⟩⟩ → (0=0 → 0=⟨0⋅⟨1+1⟩⟩))
(0=⟨0⋅⟨1+1⟩⟩ → (0=1 → 0=⟨0⋅⟨1+1⟩⟩))
(0=⟨0⋅⟨1+1⟩⟩ → (1=0 → 0=⟨0⋅⟨1+1⟩⟩))
(0=⟨0⋅⟨1+1⟩⟩ → (1=1 → 0=⟨0⋅⟨1+1⟩⟩))
(0=⟨0⋅⟨1+1⟩⟩ → (0<0 → 0=⟨0⋅⟨1+1⟩⟩))
(0=⟨0⋅⟨1+1⟩⟩ → (0<1 → 0=⟨0⋅⟨1+1⟩⟩))
(0=⟨0⋅⟨1+1⟩⟩ → (1<0 → 0=⟨0⋅⟨1+1⟩⟩))
(0=⟨0⋅⟨1+1⟩⟩ → (1<1 → 0=⟨0⋅⟨1+1⟩⟩))
(0=⟨0⋅⟨0⋅0⟩⟩ → (0=0 → 0=⟨0⋅⟨0⋅0⟩⟩))
(0=⟨0⋅⟨0⋅0⟩⟩ → (0=1 → 0=⟨0⋅⟨0⋅0⟩⟩))
(0=⟨0⋅⟨0⋅0⟩⟩ → (1=0 → 0=⟨0⋅⟨0⋅0⟩⟩))
(0=⟨0⋅⟨0⋅0⟩⟩ → (1=1 → 0=⟨0⋅⟨0⋅0⟩⟩))
(0=⟨0⋅⟨0⋅0⟩⟩ → (0<0 → 0=⟨0⋅⟨0⋅0⟩⟩))
(0=⟨0⋅⟨0⋅0⟩⟩ → (0<1 → 0=⟨0⋅⟨0⋅0⟩⟩))
(0=⟨0⋅⟨0⋅0⟩⟩ → (1<0 → 0=⟨0⋅⟨0⋅0⟩⟩))
(0=⟨0⋅⟨0⋅0⟩⟩ → (1<1 → 0=⟨0⋅⟨0⋅0⟩⟩))
(0=⟨0⋅⟨0⋅1⟩⟩ → (0=0 → 0=⟨0⋅⟨0⋅1⟩⟩))
(0=⟨0⋅⟨0⋅1⟩⟩ → (0=1 → 0=⟨0⋅⟨0⋅1⟩⟩))
(0=⟨0⋅⟨0⋅1⟩⟩ → (1=0 → 0=⟨0⋅⟨0⋅1⟩⟩))
(0=⟨0⋅⟨0⋅1⟩⟩ → (1=1 → 0=⟨0⋅⟨0⋅1⟩⟩))
(0=⟨0⋅⟨0⋅1⟩⟩ → (0<0 → 0=⟨0⋅⟨0⋅1⟩⟩))
(0=⟨0⋅⟨0⋅1⟩⟩ → (0<1 → 0=⟨0⋅⟨0⋅1⟩⟩))
(0=⟨0⋅⟨0⋅1⟩⟩ → (1<0 → 0=⟨0⋅⟨0⋅1⟩⟩))
(0=⟨0⋅⟨0⋅1⟩⟩ → (1<1 → 0=⟨0⋅⟨0⋅1⟩⟩))
(0=⟨0⋅⟨1⋅0⟩⟩ → (0=0 → 0=⟨0⋅⟨1⋅0⟩⟩))
(0=⟨0⋅⟨1⋅0⟩⟩ → (0=1 → 0=⟨0⋅⟨1⋅0⟩⟩))
(0=⟨0⋅⟨1⋅0⟩⟩ → (1=0 → 0=⟨0⋅⟨1⋅0⟩⟩))
(0=⟨0⋅⟨1⋅0⟩⟩ → (1=1 → 0=⟨0⋅⟨1⋅0⟩⟩))
(0=⟨0⋅⟨1⋅0⟩⟩ → (0<0 → 0=⟨0⋅⟨1⋅0⟩⟩))
(0=⟨0⋅⟨1⋅0⟩⟩ → (0<1 → 0=⟨0⋅⟨1⋅0⟩⟩))
(0=⟨0⋅⟨1⋅0⟩⟩ → (1<0 → 0=⟨0⋅⟨1⋅0⟩⟩))
(0=⟨0⋅⟨1⋅0⟩⟩ → (1<1 → 0=⟨0⋅⟨1⋅0⟩⟩))
(0=⟨0⋅⟨1⋅1⟩⟩ → (0=0 → 0=⟨0⋅⟨1⋅1⟩⟩))
(0=⟨0⋅⟨1⋅1⟩⟩ → (0=1 → 0=⟨0⋅⟨1⋅1⟩⟩))
(0=⟨0⋅⟨1⋅1⟩⟩ → (1=0 → 0=⟨0⋅⟨1⋅1⟩⟩))
(0=⟨0⋅⟨1⋅1⟩⟩ → (1=1 → 0=⟨0⋅⟨1⋅1⟩⟩))
(0=⟨0⋅⟨1⋅1⟩⟩ → (0<0 → 0=⟨0⋅⟨1⋅1⟩⟩))
(0=⟨0⋅⟨1⋅1⟩⟩ → (0<1 → 0=⟨0⋅⟨1⋅1⟩⟩))
(0=⟨0⋅⟨1⋅1⟩⟩ → (1<0 → 0=⟨0⋅⟨1⋅1⟩⟩))
(0=⟨0⋅⟨1⋅1⟩⟩ → (1<1 → 0=⟨0⋅⟨1⋅1⟩⟩))
(0=⟨1⋅⟨0+0⟩⟩ → (0=0 → 0=⟨1⋅⟨0+0⟩⟩))
(0=⟨1⋅⟨0+0⟩⟩ → (0=1 → 0=⟨1⋅⟨0+0⟩⟩))
(0=⟨1⋅⟨0+0⟩⟩ → (1=0 → 0=⟨1⋅⟨0+0⟩⟩))
(0=⟨1⋅⟨0+0⟩⟩ → (1=1 → 0=⟨1⋅⟨0+0⟩⟩))
(0=⟨1⋅⟨0+0⟩⟩ → (0<0 → 0=⟨1⋅⟨0+0⟩⟩))
(0=⟨1⋅⟨0+0⟩⟩ → (0<1 → 0=⟨1⋅⟨0+0⟩⟩))
(0=⟨1⋅⟨0+0⟩⟩ → (1<0 → 0=⟨1⋅⟨0+0⟩⟩))
(0=⟨1⋅⟨0+0⟩⟩ → (1<1 → 0=⟨1⋅⟨0+0⟩⟩))
(0=⟨1⋅⟨0+1⟩⟩ → (0=0 → 0=⟨1⋅⟨0+1⟩⟩))
(0=⟨1⋅⟨0+1⟩⟩ → (0=1 → 0=⟨1⋅⟨0+1⟩⟩))
(0=⟨1⋅⟨0+1⟩⟩ → (1=0 → 0=⟨1⋅⟨0+1⟩⟩))
(0=⟨1⋅⟨0+1⟩⟩ → (1=1 → 0=⟨1⋅⟨0+1⟩⟩))
(0=⟨1⋅⟨0+1⟩⟩ → (0<0 → 0=⟨1⋅⟨0+1⟩⟩))
(0=⟨1⋅⟨0+1⟩⟩ → (0<1 → 0=⟨1⋅⟨0+1⟩⟩))
(0=⟨1⋅⟨0+1⟩⟩ → (1<0 → 0=⟨1⋅⟨0+1⟩⟩))
(0=⟨1⋅⟨0+1⟩⟩ → (1<1 → 0=⟨1⋅⟨0+1⟩⟩))
(0=⟨1⋅⟨1+0⟩⟩ → (0=0 → 0=⟨1⋅⟨1+0⟩⟩))
(0=⟨1⋅⟨1+0⟩⟩ → (0=1 → 0=⟨1⋅⟨1+0⟩⟩))
(0=⟨1⋅⟨1+0⟩⟩ → (1=0 → 0=⟨1⋅⟨1+0⟩⟩))
(0=⟨1⋅⟨1+0⟩⟩ → (1=1 → 0=⟨1⋅⟨1+0⟩⟩))
(0=⟨1⋅⟨1+0⟩⟩ → (0<0 → 0=⟨1⋅⟨1+0⟩⟩))
(0=⟨1⋅⟨1+0⟩⟩ → (0<1 → 0=⟨1⋅⟨1+0⟩⟩))
(0=⟨1⋅⟨1+0⟩⟩ → (1<0 → 0=⟨1⋅⟨1+0⟩⟩))
(0=⟨1⋅⟨1+0⟩⟩ → (1<1 → 0=⟨1⋅⟨1+0⟩⟩))
(0=⟨1⋅⟨1+1⟩⟩ → (0=0 → 0=⟨1⋅⟨1+1⟩⟩))
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(0=⟨⟨1⋅1⟩⋅0⟩ → (1<1 → 0=⟨⟨1⋅1⟩⋅0⟩))
(0=⟨⟨1⋅1⟩⋅1⟩ → (0=0 → 0=⟨⟨1⋅1⟩⋅1⟩))
(0=⟨⟨1⋅1⟩⋅1⟩ → (0=1 → 0=⟨⟨1⋅1⟩⋅1⟩))
(0=⟨⟨1⋅1⟩⋅1⟩ → (1=0 → 0=⟨⟨1⋅1⟩⋅1⟩))
(0=⟨⟨1⋅1⟩⋅1⟩ → (1=1 → 0=⟨⟨1⋅1⟩⋅1⟩))
(0=⟨⟨1⋅1⟩⋅1⟩ → (0<0 → 0=⟨⟨1⋅1⟩⋅1⟩))
(0=⟨⟨1⋅1⟩⋅1⟩ → (0<1 → 0=⟨⟨1⋅1⟩⋅1⟩))
(0=⟨⟨1⋅1⟩⋅1⟩ → (1<0 → 0=⟨⟨1⋅1⟩⋅1⟩))
(0=⟨⟨1⋅1⟩⋅1⟩ → (1<1 → 0=⟨⟨1⋅1⟩⋅1⟩))
(1=⟨0+⟨0+0⟩⟩ → (0=0 → 1=⟨0+⟨0+0⟩⟩))
(1=⟨0+⟨0+0⟩⟩ → (0=1 → 1=⟨0+⟨0+0⟩⟩))
(1=⟨0+⟨0+0⟩⟩ → (1=0 → 1=⟨0+⟨0+0⟩⟩))
(1=⟨0+⟨0+0⟩⟩ → (1=1 → 1=⟨0+⟨0+0⟩⟩))
(1=⟨0+⟨0+0⟩⟩ → (0<0 → 1=⟨0+⟨0+0⟩⟩))
(1=⟨0+⟨0+0⟩⟩ → (0<1 → 1=⟨0+⟨0+0⟩⟩))
(1=⟨0+⟨0+0⟩⟩ → (1<0 → 1=⟨0+⟨0+0⟩⟩))
(1=⟨0+⟨0+0⟩⟩ → (1<1 → 1=⟨0+⟨0+0⟩⟩))
(1=⟨0+⟨0+1⟩⟩ → (0=0 → 1=⟨0+⟨0+1⟩⟩))
(1=⟨0+⟨0+1⟩⟩ → (0=1 → 1=⟨0+⟨0+1⟩⟩))
(1=⟨0+⟨0+1⟩⟩ → (1=0 → 1=⟨0+⟨0+1⟩⟩))
(1=⟨0+⟨0+1⟩⟩ → (1=1 → 1=⟨0+⟨0+1⟩⟩))
(1=⟨0+⟨0+1⟩⟩ → (0<0 → 1=⟨0+⟨0+1⟩⟩))
(1=⟨0+⟨0+1⟩⟩ → (0<1 → 1=⟨0+⟨0+1⟩⟩))
(1=⟨0+⟨0+1⟩⟩ → (1<0 → 1=⟨0+⟨0+1⟩⟩))
(1=⟨0+⟨0+1⟩⟩ → (1<1 → 1=⟨0+⟨0+1⟩⟩))
(1=⟨0+⟨1+0⟩⟩ → (0=0 → 1=⟨0+⟨1+0⟩⟩))
(1=⟨0+⟨1+0⟩⟩ → (0=1 → 1=⟨0+⟨1+0⟩⟩))
(1=⟨0+⟨1+0⟩⟩ → (1=0 → 1=⟨0+⟨1+0⟩⟩))
(1=⟨0+⟨1+0⟩⟩ → (1=1 → 1=⟨0+⟨1+0⟩⟩))
(1=⟨0+⟨1+0⟩⟩ → (0<0 → 1=⟨0+⟨1+0⟩⟩))
(1=⟨0+⟨1+0⟩⟩ → (0<1 → 1=⟨0+⟨1+0⟩⟩))
(1=⟨0+⟨1+0⟩⟩ → (1<0 → 1=⟨0+⟨1+0⟩⟩))
(1=⟨0+⟨1+0⟩⟩ → (1<1 → 1=⟨0+⟨1+0⟩⟩))
(1=⟨0+⟨1+1⟩⟩ → (0=0 → 1=⟨0+⟨1+1⟩⟩))
(1=⟨0+⟨1+1⟩⟩ → (0=1 → 1=⟨0+⟨1+1⟩⟩))
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(1=⟨0+⟨1+1⟩⟩ → (1=1 → 1=⟨0+⟨1+1⟩⟩))
(1=⟨0+⟨1+1⟩⟩ → (0<0 → 1=⟨0+⟨1+1⟩⟩))
(1=⟨0+⟨1+1⟩⟩ → (0<1 → 1=⟨0+⟨1+1⟩⟩))
(1=⟨0+⟨1+1⟩⟩ → (1<0 → 1=⟨0+⟨1+1⟩⟩))
(1=⟨0+⟨1+1⟩⟩ → (1<1 → 1=⟨0+⟨1+1⟩⟩))
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(1=⟨0+⟨0⋅0⟩⟩ → (1=0 → 1=⟨0+⟨0⋅0⟩⟩))
(1=⟨0+⟨0⋅0⟩⟩ → (1=1 → 1=⟨0+⟨0⋅0⟩⟩))
(1=⟨0+⟨0⋅0⟩⟩ → (0<0 → 1=⟨0+⟨0⋅0⟩⟩))
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(1=⟨0+⟨0⋅1⟩⟩ → (0<0 → 1=⟨0+⟨0⋅1⟩⟩))
(1=⟨0+⟨0⋅1⟩⟩ → (0<1 → 1=⟨0+⟨0⋅1⟩⟩))
(1=⟨0+⟨0⋅1⟩⟩ → (1<0 → 1=⟨0+⟨0⋅1⟩⟩))
(1=⟨0+⟨0⋅1⟩⟩ → (1<1 → 1=⟨0+⟨0⋅1⟩⟩))
(1=⟨0+⟨1⋅0⟩⟩ → (0=0 → 1=⟨0+⟨1⋅0⟩⟩))
(1=⟨0+⟨1⋅0⟩⟩ → (0=1 → 1=⟨0+⟨1⋅0⟩⟩))
(1=⟨0+⟨1⋅0⟩⟩ → (1=0 → 1=⟨0+⟨1⋅0⟩⟩))
(1=⟨0+⟨1⋅0⟩⟩ → (1=1 → 1=⟨0+⟨1⋅0⟩⟩))
(1=⟨0+⟨1⋅0⟩⟩ → (0<0 → 1=⟨0+⟨1⋅0⟩⟩))
(1=⟨0+⟨1⋅0⟩⟩ → (0<1 → 1=⟨0+⟨1⋅0⟩⟩))
(1=⟨0+⟨1⋅0⟩⟩ → (1<0 → 1=⟨0+⟨1⋅0⟩⟩))
(1=⟨0+⟨1⋅0⟩⟩ → (1<1 → 1=⟨0+⟨1⋅0⟩⟩))
(1=⟨0+⟨1⋅1⟩⟩ → (0=0 → 1=⟨0+⟨1⋅1⟩⟩))
(1=⟨0+⟨1⋅1⟩⟩ → (0=1 → 1=⟨0+⟨1⋅1⟩⟩))
(1=⟨0+⟨1⋅1⟩⟩ → (1=0 → 1=⟨0+⟨1⋅1⟩⟩))
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(1=⟨0+⟨1⋅1⟩⟩ → (0<1 → 1=⟨0+⟨1⋅1⟩⟩))
(1=⟨0+⟨1⋅1⟩⟩ → (1<0 → 1=⟨0+⟨1⋅1⟩⟩))
(1=⟨0+⟨1⋅1⟩⟩ → (1<1 → 1=⟨0+⟨1⋅1⟩⟩))
(1=⟨1+⟨0+0⟩⟩ → (0=0 → 1=⟨1+⟨0+0⟩⟩))
(1=⟨1+⟨0+0⟩⟩ → (0=1 → 1=⟨1+⟨0+0⟩⟩))
(1=⟨1+⟨0+0⟩⟩ → (1=0 → 1=⟨1+⟨0+0⟩⟩))
(1=⟨1+⟨0+0⟩⟩ → (1=1 → 1=⟨1+⟨0+0⟩⟩))
(1=⟨1+⟨0+0⟩⟩ → (0<0 → 1=⟨1+⟨0+0⟩⟩))
(1=⟨1+⟨0+0⟩⟩ → (0<1 → 1=⟨1+⟨0+0⟩⟩))
(1=⟨1+⟨0+0⟩⟩ → (1<0 → 1=⟨1+⟨0+0⟩⟩))
(1=⟨1+⟨0+0⟩⟩ → (1<1 → 1=⟨1+⟨0+0⟩⟩))
(1=⟨1+⟨0+1⟩⟩ → (0=0 → 1=⟨1+⟨0+1⟩⟩))
(1=⟨1+⟨0+1⟩⟩ → (0=1 → 1=⟨1+⟨0+1⟩⟩))
(1=⟨1+⟨0+1⟩⟩ → (1=0 → 1=⟨1+⟨0+1⟩⟩))
(1=⟨1+⟨0+1⟩⟩ → (1=1 → 1=⟨1+⟨0+1⟩⟩))
(1=⟨1+⟨0+1⟩⟩ → (0<0 → 1=⟨1+⟨0+1⟩⟩))
(1=⟨1+⟨0+1⟩⟩ → (0<1 → 1=⟨1+⟨0+1⟩⟩))
(1=⟨1+⟨0+1⟩⟩ → (1<0 → 1=⟨1+⟨0+1⟩⟩))
(1=⟨1+⟨0+1⟩⟩ → (1<1 → 1=⟨1+⟨0+1⟩⟩))
(1=⟨1+⟨1+0⟩⟩ → (0=0 → 1=⟨1+⟨1+0⟩⟩))
(1=⟨1+⟨1+0⟩⟩ → (0=1 → 1=⟨1+⟨1+0⟩⟩))
(1=⟨1+⟨1+0⟩⟩ → (1=0 → 1=⟨1+⟨1+0⟩⟩))
(1=⟨1+⟨1+0⟩⟩ → (1=1 → 1=⟨1+⟨1+0⟩⟩))
(1=⟨1+⟨1+0⟩⟩ → (0<0 → 1=⟨1+⟨1+0⟩⟩))
(1=⟨1+⟨1+0⟩⟩ → (0<1 → 1=⟨1+⟨1+0⟩⟩))
(1=⟨1+⟨1+0⟩⟩ → (1<0 → 1=⟨1+⟨1+0⟩⟩))
(1=⟨1+⟨1+0⟩⟩ → (1<1 → 1=⟨1+⟨1+0⟩⟩))
(1=⟨1+⟨1+1⟩⟩ → (0=0 → 1=⟨1+⟨1+1⟩⟩))
(1=⟨1+⟨1+1⟩⟩ → (0=1 → 1=⟨1+⟨1+1⟩⟩))
(1=⟨1+⟨1+1⟩⟩ → (1=0 → 1=⟨1+⟨1+1⟩⟩))
(1=⟨1+⟨1+1⟩⟩ → (1=1 → 1=⟨1+⟨1+1⟩⟩))
(1=⟨1+⟨1+1⟩⟩ → (0<0 → 1=⟨1+⟨1+1⟩⟩))
(1=⟨1+⟨1+1⟩⟩ → (0<1 → 1=⟨1+⟨1+1⟩⟩))
(1=⟨1+⟨1+1⟩⟩ → (1<0 → 1=⟨1+⟨1+1⟩⟩))
(1=⟨1+⟨1+1⟩⟩ → (1<1 → 1=⟨1+⟨1+1⟩⟩))
(1=⟨1+⟨0⋅0⟩⟩ → (0=0 → 1=⟨1+⟨0⋅0⟩⟩))
(1=⟨1+⟨0⋅0⟩⟩ → (0=1 → 1=⟨1+⟨0⋅0⟩⟩))
(1=⟨1+⟨0⋅0⟩⟩ → (1=0 → 1=⟨1+⟨0⋅0⟩⟩))
(1=⟨1+⟨0⋅0⟩⟩ → (1=1 → 1=⟨1+⟨0⋅0⟩⟩))
(1=⟨1+⟨0⋅0⟩⟩ → (0<0 → 1=⟨1+⟨0⋅0⟩⟩))
(1=⟨1+⟨0⋅0⟩⟩ → (0<1 → 1=⟨1+⟨0⋅0⟩⟩))
(1=⟨1+⟨0⋅0⟩⟩ → (1<0 → 1=⟨1+⟨0⋅0⟩⟩))
(1=⟨1+⟨0⋅0⟩⟩ → (1<1 → 1=⟨1+⟨0⋅0⟩⟩))
(1=⟨1+⟨0⋅1⟩⟩ → (0=0 → 1=⟨1+⟨0⋅1⟩⟩))
(1=⟨1+⟨0⋅1⟩⟩ → (0=1 → 1=⟨1+⟨0⋅1⟩⟩))
(1=⟨1+⟨0⋅1⟩⟩ → (1=0 → 1=⟨1+⟨0⋅1⟩⟩))
(1=⟨1+⟨0⋅1⟩⟩ → (1=1 → 1=⟨1+⟨0⋅1⟩⟩))
(1=⟨1+⟨0⋅1⟩⟩ → (0<0 → 1=⟨1+⟨0⋅1⟩⟩))
(1=⟨1+⟨0⋅1⟩⟩ → (0<1 → 1=⟨1+⟨0⋅1⟩⟩))
(1=⟨1+⟨0⋅1⟩⟩ → (1<0 → 1=⟨1+⟨0⋅1⟩⟩))
(1=⟨1+⟨0⋅1⟩⟩ → (1<1 → 1=⟨1+⟨0⋅1⟩⟩))
(1=⟨1+⟨1⋅0⟩⟩ → (0=0 → 1=⟨1+⟨1⋅0⟩⟩))
(1=⟨1+⟨1⋅0⟩⟩ → (0=1 → 1=⟨1+⟨1⋅0⟩⟩))
(1=⟨1+⟨1⋅0⟩⟩ → (1=0 → 1=⟨1+⟨1⋅0⟩⟩))
(1=⟨1+⟨1⋅0⟩⟩ → (1=1 → 1=⟨1+⟨1⋅0⟩⟩))
(1=⟨1+⟨1⋅0⟩⟩ → (0<0 → 1=⟨1+⟨1⋅0⟩⟩))
(1=⟨1+⟨1⋅0⟩⟩ → (0<1 → 1=⟨1+⟨1⋅0⟩⟩))
(1=⟨1+⟨1⋅0⟩⟩ → (1<0 → 1=⟨1+⟨1⋅0⟩⟩))
(1=⟨1+⟨1⋅0⟩⟩ → (1<1 → 1=⟨1+⟨1⋅0⟩⟩))
(1=⟨1+⟨1⋅1⟩⟩ → (0=0 → 1=⟨1+⟨1⋅1⟩⟩))
(1=⟨1+⟨1⋅1⟩⟩ → (0=1 → 1=⟨1+⟨1⋅1⟩⟩))
(1=⟨1+⟨1⋅1⟩⟩ → (1=0 → 1=⟨1+⟨1⋅1⟩⟩))
(1=⟨1+⟨1⋅1⟩⟩ → (1=1 → 1=⟨1+⟨1⋅1⟩⟩))
(1=⟨1+⟨1⋅1⟩⟩ → (0<0 → 1=⟨1+⟨1⋅1⟩⟩))
(1=⟨1+⟨1⋅1⟩⟩ → (0<1 → 1=⟨1+⟨1⋅1⟩⟩))
(1=⟨1+⟨1⋅1⟩⟩ → (1<0 → 1=⟨1+⟨1⋅1⟩⟩))
(1=⟨1+⟨1⋅1⟩⟩ → (1<1 → 1=⟨1+⟨1⋅1⟩⟩))
(1=⟨⟨0+0⟩+0⟩ → (0=0 → 1=⟨⟨0+0⟩+0⟩))
(1=⟨⟨0+0⟩+0⟩ → (0=1 → 1=⟨⟨0+0⟩+0⟩))
(1=⟨⟨0+0⟩+0⟩ → (1=0 → 1=⟨⟨0+0⟩+0⟩))
(1=⟨⟨0+0⟩+0⟩ → (1=1 → 1=⟨⟨0+0⟩+0⟩))
(1=⟨⟨0+0⟩+0⟩ → (0<0 → 1=⟨⟨0+0⟩+0⟩))
(1=⟨⟨0+0⟩+0⟩ → (0<1 → 1=⟨⟨0+0⟩+0⟩))
(1=⟨⟨0+0⟩+0⟩ → (1<0 → 1=⟨⟨0+0⟩+0⟩))
(1=⟨⟨0+0⟩+0⟩ → (1<1 → 1=⟨⟨0+0⟩+0⟩))
(1=⟨⟨0+0⟩+1⟩ → (0=0 → 1=⟨⟨0+0⟩+1⟩))
(1=⟨⟨0+0⟩+1⟩ → (0=1 → 1=⟨⟨0+0⟩+1⟩))
(1=⟨⟨0+0⟩+1⟩ → (1=0 → 1=⟨⟨0+0⟩+1⟩))
(1=⟨⟨0+0⟩+1⟩ → (1=1 → 1=⟨⟨0+0⟩+1⟩))
(1=⟨⟨0+0⟩+1⟩ → (0<0 → 1=⟨⟨0+0⟩+1⟩))
(1=⟨⟨0+0⟩+1⟩ → (0<1 → 1=⟨⟨0+0⟩+1⟩))
(1=⟨⟨0+0⟩+1⟩ → (1<0 → 1=⟨⟨0+0⟩+1⟩))
(1=⟨⟨0+0⟩+1⟩ → (1<1 → 1=⟨⟨0+0⟩+1⟩))
(1=⟨⟨0+1⟩+0⟩ → (0=0 → 1=⟨⟨0+1⟩+0⟩))
(1=⟨⟨0+1⟩+0⟩ → (0=1 → 1=⟨⟨0+1⟩+0⟩))
(1=⟨⟨0+1⟩+0⟩ → (1=0 → 1=⟨⟨0+1⟩+0⟩))
(1=⟨⟨0+1⟩+0⟩ → (1=1 → 1=⟨⟨0+1⟩+0⟩))
(1=⟨⟨0+1⟩+0⟩ → (0<0 → 1=⟨⟨0+1⟩+0⟩))
(1=⟨⟨0+1⟩+0⟩ → (0<1 → 1=⟨⟨0+1⟩+0⟩))
(1=⟨⟨0+1⟩+0⟩ → (1<0 → 1=⟨⟨0+1⟩+0⟩))
(1=⟨⟨0+1⟩+0⟩ → (1<1 → 1=⟨⟨0+1⟩+0⟩))
(1=⟨⟨0+1⟩+1⟩ → (0=0 → 1=⟨⟨0+1⟩+1⟩))
(1=⟨⟨0+1⟩+1⟩ → (0=1 → 1=⟨⟨0+1⟩+1⟩))
(1=⟨⟨0+1⟩+1⟩ → (1=0 → 1=⟨⟨0+1⟩+1⟩))
(1=⟨⟨0+1⟩+1⟩ → (1=1 → 1=⟨⟨0+1⟩+1⟩))
(1=⟨⟨0+1⟩+1⟩ → (0<0 → 1=⟨⟨0+1⟩+1⟩))
(1=⟨⟨0+1⟩+1⟩ → (0<1 → 1=⟨⟨0+1⟩+1⟩))
(1=⟨⟨0+1⟩+1⟩ → (1<0 → 1=⟨⟨0+1⟩+1⟩))
(1=⟨⟨0+1⟩+1⟩ → (1<1 → 1=⟨⟨0+1⟩+1⟩))
(1=⟨⟨1+0⟩+0⟩ → (0=0 → 1=⟨⟨1+0⟩+0⟩))
(1=⟨⟨1+0⟩+0⟩ → (0=1 → 1=⟨⟨1+0⟩+0⟩))
(1=⟨⟨1+0⟩+0⟩ → (1=0 → 1=⟨⟨1+0⟩+0⟩))
(1=⟨⟨1+0⟩+0⟩ → (1=1 → 1=⟨⟨1+0⟩+0⟩))
(1=⟨⟨1+0⟩+0⟩ → (0<0 → 1=⟨⟨1+0⟩+0⟩))
(1=⟨⟨1+0⟩+0⟩ → (0<1 → 1=⟨⟨1+0⟩+0⟩))
(1=⟨⟨1+0⟩+0⟩ → (1<0 → 1=⟨⟨1+0⟩+0⟩))
(1=⟨⟨1+0⟩+0⟩ → (1<1 → 1=⟨⟨1+0⟩+0⟩))
(1=⟨⟨1+0⟩+1⟩ → (0=0 → 1=⟨⟨1+0⟩+1⟩))
(1=⟨⟨1+0⟩+1⟩ → (0=1 → 1=⟨⟨1+0⟩+1⟩))
(1=⟨⟨1+0⟩+1⟩ → (1=0 → 1=⟨⟨1+0⟩+1⟩))
(1=⟨⟨1+0⟩+1⟩ → (1=1 → 1=⟨⟨1+0⟩+1⟩))
(1=⟨⟨1+0⟩+1⟩ → (0<0 → 1=⟨⟨1+0⟩+1⟩))
(1=⟨⟨1+0⟩+1⟩ → (0<1 → 1=⟨⟨1+0⟩+1⟩))
(1=⟨⟨1+0⟩+1⟩ → (1<0 → 1=⟨⟨1+0⟩+1⟩))
(1=⟨⟨1+0⟩+1⟩ → (1<1 → 1=⟨⟨1+0⟩+1⟩))
(1=⟨⟨1+1⟩+0⟩ → (0=0 → 1=⟨⟨1+1⟩+0⟩))
(1=⟨⟨1+1⟩+0⟩ → (0=1 → 1=⟨⟨1+1⟩+0⟩))
(1=⟨⟨1+1⟩+0⟩ → (1=0 → 1=⟨⟨1+1⟩+0⟩))
(1=⟨⟨1+1⟩+0⟩ → (1=1 → 1=⟨⟨1+1⟩+0⟩))
(1=⟨⟨1+1⟩+0⟩ → (0<0 → 1=⟨⟨1+1⟩+0⟩))
(1=⟨⟨1+1⟩+0⟩ → (0<1 → 1=⟨⟨1+1⟩+0⟩))
(1=⟨⟨1+1⟩+0⟩ → (1<0 → 1=⟨⟨1+1⟩+0⟩))
(1=⟨⟨1+1⟩+0⟩ → (1<1 → 1=⟨⟨1+1⟩+0⟩))
(1=⟨⟨1+1⟩+1⟩ → (0=0 → 1=⟨⟨1+1⟩+1⟩))
(1=⟨⟨1+1⟩+1⟩ → (0=1 → 1=⟨⟨1+1⟩+1⟩))
(1=⟨⟨1+1⟩+1⟩ → (1=0 → 1=⟨⟨1+1⟩+1⟩))
(1=⟨⟨1+1⟩+1⟩ → (1=1 → 1=⟨⟨1+1⟩+1⟩))
(1=⟨⟨1+1⟩+1⟩ → (0<0 → 1=⟨⟨1+1⟩+1⟩))
(1=⟨⟨1+1⟩+1⟩ → (0<1 → 1=⟨⟨1+1⟩+1⟩))
(1=⟨⟨1+1⟩+1⟩ → (1<0 → 1=⟨⟨1+1⟩+1⟩))
(1=⟨⟨1+1⟩+1⟩ → (1<1 → 1=⟨⟨1+1⟩+1⟩))
(1=⟨⟨0⋅0⟩+0⟩ → (0=0 → 1=⟨⟨0⋅0⟩+0⟩))
(1=⟨⟨0⋅0⟩+0⟩ → (0=1 → 1=⟨⟨0⋅0⟩+0⟩))
(1=⟨⟨0⋅0⟩+0⟩ → (1=0 → 1=⟨⟨0⋅0⟩+0⟩))
(1=⟨⟨0⋅0⟩+0⟩ → (1=1 → 1=⟨⟨0⋅0⟩+0⟩))
(1=⟨⟨0⋅0⟩+0⟩ → (0<0 → 1=⟨⟨0⋅0⟩+0⟩))
(1=⟨⟨0⋅0⟩+0⟩ → (0<1 → 1=⟨⟨0⋅0⟩+0⟩))
(1=⟨⟨0⋅0⟩+0⟩ → (1<0 → 1=⟨⟨0⋅0⟩+0⟩))
(1=⟨⟨0⋅0⟩+0⟩ → (1<1 → 1=⟨⟨0⋅0⟩+0⟩))
(1=⟨⟨0⋅0⟩+1⟩ → (0=0 → 1=⟨⟨0⋅0⟩+1⟩))
(1=⟨⟨0⋅0⟩+1⟩ → (0=1 → 1=⟨⟨0⋅0⟩+1⟩))
(1=⟨⟨0⋅0⟩+1⟩ → (1=0 → 1=⟨⟨0⋅0⟩+1⟩))
(1=⟨⟨0⋅0⟩+1⟩ → (1=1 → 1=⟨⟨0⋅0⟩+1⟩))
(1=⟨⟨0⋅0⟩+1⟩ → (0<0 → 1=⟨⟨0⋅0⟩+1⟩))
(1=⟨⟨0⋅0⟩+1⟩ → (0<1 → 1=⟨⟨0⋅0⟩+1⟩))
(1=⟨⟨0⋅0⟩+1⟩ → (1<0 → 1=⟨⟨0⋅0⟩+1⟩))
(1=⟨⟨0⋅0⟩+1⟩ → (1<1 → 1=⟨⟨0⋅0⟩+1⟩))
(1=⟨⟨0⋅1⟩+0⟩ → (0=0 → 1=⟨⟨0⋅1⟩+0⟩))
(1=⟨⟨0⋅1⟩+0⟩ → (0=1 → 1=⟨⟨0⋅1⟩+0⟩))
(1=⟨⟨0⋅1⟩+0⟩ → (1=0 → 1=⟨⟨0⋅1⟩+0⟩))
(1=⟨⟨0⋅1⟩+0⟩ → (1=1 → 1=⟨⟨0⋅1⟩+0⟩))
(1=⟨⟨0⋅1⟩+0⟩ → (0<0 → 1=⟨⟨0⋅1⟩+0⟩))
(1=⟨⟨0⋅1⟩+0⟩ → (0<1 → 1=⟨⟨0⋅1⟩+0⟩))
(1=⟨⟨0⋅1⟩+0⟩ → (1<0 → 1=⟨⟨0⋅1⟩+0⟩))
(1=⟨⟨0⋅1⟩+0⟩ → (1<1 → 1=⟨⟨0⋅1⟩+0⟩))
(1=⟨⟨0⋅1⟩+1⟩ → (0=0 → 1=⟨⟨0⋅1⟩+1⟩))
(1=⟨⟨0⋅1⟩+1⟩ → (0=1 → 1=⟨⟨0⋅1⟩+1⟩))
(1=⟨⟨0⋅1⟩+1⟩ → (1=0 → 1=⟨⟨0⋅1⟩+1⟩))
(1=⟨⟨0⋅1⟩+1⟩ → (1=1 → 1=⟨⟨0⋅1⟩+1⟩))
(1=⟨⟨0⋅1⟩+1⟩ → (0<0 → 1=⟨⟨0⋅1⟩+1⟩))
(1=⟨⟨0⋅1⟩+1⟩ → (0<1 → 1=⟨⟨0⋅1⟩+1⟩))
(1=⟨⟨0⋅1⟩+1⟩ → (1<0 → 1=⟨⟨0⋅1⟩+1⟩))
(1=⟨⟨0⋅1⟩+1⟩ → (1<1 → 1=⟨⟨0⋅1⟩+1⟩))
(1=⟨⟨1⋅0⟩+0⟩ → (0=0 → 1=⟨⟨1⋅0⟩+0⟩))
(1=⟨⟨1⋅0⟩+0⟩ → (0=1 → 1=⟨⟨1⋅0⟩+0⟩))
(1=⟨⟨1⋅0⟩+0⟩ → (1=0 → 1=⟨⟨1⋅0⟩+0⟩))
(1=⟨⟨1⋅0⟩+0⟩ → (1=1 → 1=⟨⟨1⋅0⟩+0⟩))
(1=⟨⟨1⋅0⟩+0⟩ → (0<0 → 1=⟨⟨1⋅0⟩+0⟩))
(1=⟨⟨1⋅0⟩+0⟩ → (0<1 → 1=⟨⟨1⋅0⟩+0⟩))
(1=⟨⟨1⋅0⟩+0⟩ → (1<0 → 1=⟨⟨1⋅0⟩+0⟩))
(1=⟨⟨1⋅0⟩+0⟩ → (1<1 → 1=⟨⟨1⋅0⟩+0⟩))
(1=⟨⟨1⋅0⟩+1⟩ → (0=0 → 1=⟨⟨1⋅0⟩+1⟩))
(1=⟨⟨1⋅0⟩+1⟩ → (0=1 → 1=⟨⟨1⋅0⟩+1⟩))
(1=⟨⟨1⋅0⟩+1⟩ → (1=0 → 1=⟨⟨1⋅0⟩+1⟩))
(1=⟨⟨1⋅0⟩+1⟩ → (1=1 → 1=⟨⟨1⋅0⟩+1⟩))
(1=⟨⟨1⋅0⟩+1⟩ → (0<0 → 1=⟨⟨1⋅0⟩+1⟩))
(1=⟨⟨1⋅0⟩+1⟩ → (0<1 → 1=⟨⟨1⋅0⟩+1⟩))
(1=⟨⟨1⋅0⟩+1⟩ → (1<0 → 1=⟨⟨1⋅0⟩+1⟩))
(1=⟨⟨1⋅0⟩+1⟩ → (1<1 → 1=⟨⟨1⋅0⟩+1⟩))
(1=⟨⟨1⋅1⟩+0⟩ → (0=0 → 1=⟨⟨1⋅1⟩+0⟩))
(1=⟨⟨1⋅1⟩+0⟩ → (0=1 → 1=⟨⟨1⋅1⟩+0⟩))
(1=⟨⟨1⋅1⟩+0⟩ → (1=0 → 1=⟨⟨1⋅1⟩+0⟩))
(1=⟨⟨1⋅1⟩+0⟩ → (1=1 → 1=⟨⟨1⋅1⟩+0⟩))
(1=⟨⟨1⋅1⟩+0⟩ → (0<0 → 1=⟨⟨1⋅1⟩+0⟩))
(1=⟨⟨1⋅1⟩+0⟩ → (0<1 → 1=⟨⟨1⋅1⟩+0⟩))
(1=⟨⟨1⋅1⟩+0⟩ → (1<0 → 1=⟨⟨1⋅1⟩+0⟩))
(1=⟨⟨1⋅1⟩+0⟩ → (1<1 → 1=⟨⟨1⋅1⟩+0⟩))
(1=⟨⟨1⋅1⟩+1⟩ → (0=0 → 1=⟨⟨1⋅1⟩+1⟩))
(1=⟨⟨1⋅1⟩+1⟩ → (0=1 → 1=⟨⟨1⋅1⟩+1⟩))
(1=⟨⟨1⋅1⟩+1⟩ → (1=0 → 1=⟨⟨1⋅1⟩+1⟩))
(1=⟨⟨1⋅1⟩+1⟩ → (1=1 → 1=⟨⟨1⋅1⟩+1⟩))
(1=⟨⟨1⋅1⟩+1⟩ → (0<0 → 1=⟨⟨1⋅1⟩+1⟩))
(1=⟨⟨1⋅1⟩+1⟩ → (0<1 → 1=⟨⟨1⋅1⟩+1⟩))
(1=⟨⟨1⋅1⟩+1⟩ → (1<0 → 1=⟨⟨1⋅1⟩+1⟩))
(1=⟨⟨1⋅1⟩+1⟩ → (1<1 → 1=⟨⟨1⋅1⟩+1⟩))
(1=⟨0⋅⟨0+0⟩⟩ → (0=0 → 1=⟨0⋅⟨0+0⟩⟩))
(1=⟨0⋅⟨0+0⟩⟩ → (0=1 → 1=⟨0⋅⟨0+0⟩⟩))
(1=⟨0⋅⟨0+0⟩⟩ → (1=0 → 1=⟨0⋅⟨0+0⟩⟩))
(1=⟨0⋅⟨0+0⟩⟩ → (1=1 → 1=⟨0⋅⟨0+0⟩⟩))
(1=⟨0⋅⟨0+0⟩⟩ → (0<0 → 1=⟨0⋅⟨0+0⟩⟩))
(1=⟨0⋅⟨0+0⟩⟩ → (0<1 → 1=⟨0⋅⟨0+0⟩⟩))
(1=⟨0⋅⟨0+0⟩⟩ → (1<0 → 1=⟨0⋅⟨0+0⟩⟩))
(1=⟨0⋅⟨0+0⟩⟩ → (1<1 → 1=⟨0⋅⟨0+0⟩⟩))
(1=⟨0⋅⟨0+1⟩⟩ → (0=0 → 1=⟨0⋅⟨0+1⟩⟩))
(1=⟨0⋅⟨0+1⟩⟩ → (0=1 → 1=⟨0⋅⟨0+1⟩⟩))
(1=⟨0⋅⟨0+1⟩⟩ → (1=0 → 1=⟨0⋅⟨0+1⟩⟩))
(1=⟨0⋅⟨0+1⟩⟩ → (1=1 → 1=⟨0⋅⟨0+1⟩⟩))
(1=⟨0⋅⟨0+1⟩⟩ → (0<0 → 1=⟨0⋅⟨0+1⟩⟩))
(1=⟨0⋅⟨0+1⟩⟩ → (0<1 → 1=⟨0⋅⟨0+1⟩⟩))
(1=⟨0⋅⟨0+1⟩⟩ → (1<0 → 1=⟨0⋅⟨0+1⟩⟩))
(1=⟨0⋅⟨0+1⟩⟩ → (1<1 → 1=⟨0⋅⟨0+1⟩⟩))
(1=⟨0⋅⟨1+0⟩⟩ → (0=0 → 1=⟨0⋅⟨1+0⟩⟩))
(1=⟨0⋅⟨1+0⟩⟩ → (0=1 → 1=⟨0⋅⟨1+0⟩⟩))
(1=⟨0⋅⟨1+0⟩⟩ → (1=0 → 1=⟨0⋅⟨1+0⟩⟩))
(1=⟨0⋅⟨1+0⟩⟩ → (1=1 → 1=⟨0⋅⟨1+0⟩⟩))
(1=⟨0⋅⟨1+0⟩⟩ → (0<0 → 1=⟨0⋅⟨1+0⟩⟩))
(1=⟨0⋅⟨1+0⟩⟩ → (0<1 → 1=⟨0⋅⟨1+0⟩⟩))
(1=⟨0⋅⟨1+0⟩⟩ → (1<0 → 1=⟨0⋅⟨1+0⟩⟩))
(1=⟨0⋅⟨1+0⟩⟩ → (1<1 → 1=⟨0⋅⟨1+0⟩⟩))
(1=⟨0⋅⟨1+1⟩⟩ → (0=0 → 1=⟨0⋅⟨1+1⟩⟩))
(1=⟨0⋅⟨1+1⟩⟩ → (0=1 → 1=⟨0⋅⟨1+1⟩⟩))
(1=⟨0⋅⟨1+1⟩⟩ → (1=0 → 1=⟨0⋅⟨1+1⟩⟩))
(1=⟨0⋅⟨1+1⟩⟩ → (1=1 → 1=⟨0⋅⟨1+1⟩⟩))
(1=⟨0⋅⟨1+1⟩⟩ → (0<0 → 1=⟨0⋅⟨1+1⟩⟩))
(1=⟨0⋅⟨1+1⟩⟩ → (0<1 → 1=⟨0⋅⟨1+1⟩⟩))
(1=⟨0⋅⟨1+1⟩⟩ → (1<0 → 1=⟨0⋅⟨1+1⟩⟩))
(1=⟨0⋅⟨1+1⟩⟩ → (1<1 → 1=⟨0⋅⟨1+1⟩⟩))
(1=⟨0⋅⟨0⋅0⟩⟩ → (0=0 → 1=⟨0⋅⟨0⋅0⟩⟩))
(1=⟨0⋅⟨0⋅0⟩⟩ → (0=1 → 1=⟨0⋅⟨0⋅0⟩⟩))
(1=⟨0⋅⟨0⋅0⟩⟩ → (1=0 → 1=⟨0⋅⟨0⋅0⟩⟩))
(1=⟨0⋅⟨0⋅0⟩⟩ → (1=1 → 1=⟨0⋅⟨0⋅0⟩⟩))
(1=⟨0⋅⟨0⋅0⟩⟩ → (0<0 → 1=⟨0⋅⟨0⋅0⟩⟩))
(1=⟨0⋅⟨0⋅0⟩⟩ → (0<1 → 1=⟨0⋅⟨0⋅0⟩⟩))
(1=⟨0⋅⟨0⋅0⟩⟩ → (1<0 → 1=⟨0⋅⟨0⋅0⟩⟩))
(1=⟨0⋅⟨0⋅0⟩⟩ → (1<1 → 1=⟨0⋅⟨0⋅0⟩⟩))
(1=⟨0⋅⟨0⋅1⟩⟩ → (0=0 → 1=⟨0⋅⟨0⋅1⟩⟩))
(1=⟨0⋅⟨0⋅1⟩⟩ → (0=1 → 1=⟨0⋅⟨0⋅1⟩⟩))
(1=⟨0⋅⟨0⋅1⟩⟩ → (1=0 → 1=⟨0⋅⟨0⋅1⟩⟩))
(1=⟨0⋅⟨0⋅1⟩⟩ → (1=1 → 1=⟨0⋅⟨0⋅1⟩⟩))
(1=⟨0⋅⟨0⋅1⟩⟩ → (0<0 → 1=⟨0⋅⟨0⋅1⟩⟩))
(1=⟨0⋅⟨0⋅1⟩⟩ → (0<1 → 1=⟨0⋅⟨0⋅1⟩⟩))
(1=⟨0⋅⟨0⋅1⟩⟩ → (1<0 → 1=⟨0⋅⟨0⋅1⟩⟩))
(1=⟨0⋅⟨0⋅1⟩⟩ → (1<1 → 1=⟨0⋅⟨0⋅1⟩⟩))
(1=⟨0⋅⟨1⋅0⟩⟩ → (0=0 → 1=⟨0⋅⟨1⋅0⟩⟩))
(1=⟨0⋅⟨1⋅0⟩⟩ → (0=1 → 1=⟨0⋅⟨1⋅0⟩⟩))
(1=⟨0⋅⟨1⋅0⟩⟩ → (1=0 → 1=⟨0⋅⟨1⋅0⟩⟩))
(1=⟨0⋅⟨1⋅0⟩⟩ → (1=1 → 1=⟨0⋅⟨1⋅0⟩⟩))
(1=⟨0⋅⟨1⋅0⟩⟩ → (0<0 → 1=⟨0⋅⟨1⋅0⟩⟩))
(1=⟨0⋅⟨1⋅0⟩⟩ → (0<1 → 1=⟨0⋅⟨1⋅0⟩⟩))
(1=⟨0⋅⟨1⋅0⟩⟩ → (1<0 → 1=⟨0⋅⟨1⋅0⟩⟩))
(1=⟨0⋅⟨1⋅0⟩⟩ → (1<1 → 1=⟨0⋅⟨1⋅0⟩⟩))
(1=⟨0⋅⟨1⋅1⟩⟩ → (0=0 → 1=⟨0⋅⟨1⋅1⟩⟩))
(1=⟨0⋅⟨1⋅1⟩⟩ → (0=1 → 1=⟨0⋅⟨1⋅1⟩⟩))
(1=⟨0⋅⟨1⋅1⟩⟩ → (1=0 → 1=⟨0⋅⟨1⋅1⟩⟩))
(1=⟨0⋅⟨1⋅1⟩⟩ → (1=1 → 1=⟨0⋅⟨1⋅1⟩⟩))
(1=⟨0⋅⟨1⋅1⟩⟩ → (0<0 → 1=⟨0⋅⟨1⋅1⟩⟩))
(1=⟨0⋅⟨1⋅1⟩⟩ → (0<1 → 1=⟨0⋅⟨1⋅1⟩⟩))
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(1=⟨⟨0⋅1⟩⋅1⟩ → (1=1 → 1=⟨⟨0⋅1⟩⋅1⟩))
(1=⟨⟨0⋅1⟩⋅1⟩ → (0<0 → 1=⟨⟨0⋅1⟩⋅1⟩))
(1=⟨⟨0⋅1⟩⋅1⟩ → (0<1 → 1=⟨⟨0⋅1⟩⋅1⟩))
(1=⟨⟨0⋅1⟩⋅1⟩ → (1<0 → 1=⟨⟨0⋅1⟩⋅1⟩))
(1=⟨⟨0⋅1⟩⋅1⟩ → (1<1 → 1=⟨⟨0⋅1⟩⋅1⟩))
(1=⟨⟨1⋅0⟩⋅0⟩ → (0=0 → 1=⟨⟨1⋅0⟩⋅0⟩))
(1=⟨⟨1⋅0⟩⋅0⟩ → (0=1 → 1=⟨⟨1⋅0⟩⋅0⟩))
(1=⟨⟨1⋅0⟩⋅0⟩ → (1=0 → 1=⟨⟨1⋅0⟩⋅0⟩))
(1=⟨⟨1⋅0⟩⋅0⟩ → (1=1 → 1=⟨⟨1⋅0⟩⋅0⟩))
(1=⟨⟨1⋅0⟩⋅0⟩ → (0<0 → 1=⟨⟨1⋅0⟩⋅0⟩))
(1=⟨⟨1⋅0⟩⋅0⟩ → (0<1 → 1=⟨⟨1⋅0⟩⋅0⟩))
(1=⟨⟨1⋅0⟩⋅0⟩ → (1<0 → 1=⟨⟨1⋅0⟩⋅0⟩))
(1=⟨⟨1⋅0⟩⋅0⟩ → (1<1 → 1=⟨⟨1⋅0⟩⋅0⟩))
(1=⟨⟨1⋅0⟩⋅1⟩ → (0=0 → 1=⟨⟨1⋅0⟩⋅1⟩))
(1=⟨⟨1⋅0⟩⋅1⟩ → (0=1 → 1=⟨⟨1⋅0⟩⋅1⟩))
(1=⟨⟨1⋅0⟩⋅1⟩ → (1=0 → 1=⟨⟨1⋅0⟩⋅1⟩))
(1=⟨⟨1⋅0⟩⋅1⟩ → (1=1 → 1=⟨⟨1⋅0⟩⋅1⟩))
(1=⟨⟨1⋅0⟩⋅1⟩ → (0<0 → 1=⟨⟨1⋅0⟩⋅1⟩))
(1=⟨⟨1⋅0⟩⋅1⟩ → (0<1 → 1=⟨⟨1⋅0⟩⋅1⟩))
(1=⟨⟨1⋅0⟩⋅1⟩ → (1<0 → 1=⟨⟨1⋅0⟩⋅1⟩))
(1=⟨⟨1⋅0⟩⋅1⟩ → (1<1 → 1=⟨⟨1⋅0⟩⋅1⟩))
(1=⟨⟨1⋅1⟩⋅0⟩ → (0=0 → 1=⟨⟨1⋅1⟩⋅0⟩))
(1=⟨⟨1⋅1⟩⋅0⟩ → (0=1 → 1=⟨⟨1⋅1⟩⋅0⟩))
(1=⟨⟨1⋅1⟩⋅0⟩ → (1=0 → 1=⟨⟨1⋅1⟩⋅0⟩))
(1=⟨⟨1⋅1⟩⋅0⟩ → (1=1 → 1=⟨⟨1⋅1⟩⋅0⟩))
(1=⟨⟨1⋅1⟩⋅0⟩ → (0<0 → 1=⟨⟨1⋅1⟩⋅0⟩))
(1=⟨⟨1⋅1⟩⋅0⟩ → (0<1 → 1=⟨⟨1⋅1⟩⋅0⟩))
(1=⟨⟨1⋅1⟩⋅0⟩ → (1<0 → 1=⟨⟨1⋅1⟩⋅0⟩))
(1=⟨⟨1⋅1⟩⋅0⟩ → (1<1 → 1=⟨⟨1⋅1⟩⋅0⟩))
(1=⟨⟨1⋅1⟩⋅1⟩ → (0=0 → 1=⟨⟨1⋅1⟩⋅1⟩))
(1=⟨⟨1⋅1⟩⋅1⟩ → (0=1 → 1=⟨⟨1⋅1⟩⋅1⟩))
(1=⟨⟨1⋅1⟩⋅1⟩ → (1=0 → 1=⟨⟨1⋅1⟩⋅1⟩))
(1=⟨⟨1⋅1⟩⋅1⟩ → (1=1 → 1=⟨⟨1⋅1⟩⋅1⟩))
(1=⟨⟨1⋅1⟩⋅1⟩ → (0<0 → 1=⟨⟨1⋅1⟩⋅1⟩))
(1=⟨⟨1⋅1⟩⋅1⟩ → (0<1 → 1=⟨⟨1⋅1⟩⋅1⟩))
(1=⟨⟨1⋅1⟩⋅1⟩ → (1<0 → 1=⟨⟨1⋅1⟩⋅1⟩))
(1=⟨⟨1⋅1⟩⋅1⟩ → (1<1 → 1=⟨⟨1⋅1⟩⋅1⟩))
(⟨0+0⟩=⟨0+0⟩ → (0=0 → ⟨0+0⟩=⟨0+0⟩))
(⟨0+0⟩=⟨0+0⟩ → (0=1 → ⟨0+0⟩=⟨0+0⟩))
(⟨0+0⟩=⟨0+0⟩ → (1=0 → ⟨0+0⟩=⟨0+0⟩))
(⟨0+0⟩=⟨0+0⟩ → (1=1 → ⟨0+0⟩=⟨0+0⟩))
(⟨0+0⟩=⟨0+0⟩ → (0<0 → ⟨0+0⟩=⟨0+0⟩))
(⟨0+0⟩=⟨0+0⟩ → (0<1 → ⟨0+0⟩=⟨0+0⟩))
(⟨0+0⟩=⟨0+0⟩ → (1<0 → ⟨0+0⟩=⟨0+0⟩))
(⟨0+0⟩=⟨0+0⟩ → (1<1 → ⟨0+0⟩=⟨0+0⟩))
(⟨0+0⟩=⟨0+1⟩ → (0=0 → ⟨0+0⟩=⟨0+1⟩))
(⟨0+0⟩=⟨0+1⟩ → (0=1 → ⟨0+0⟩=⟨0+1⟩))
(⟨0+0⟩=⟨0+1⟩ → (1=0 → ⟨0+0⟩=⟨0+1⟩))
(⟨0+0⟩=⟨0+1⟩ → (1=1 → ⟨0+0⟩=⟨0+1⟩))
(⟨0+0⟩=⟨0+1⟩ → (0<0 → ⟨0+0⟩=⟨0+1⟩))
(⟨0+0⟩=⟨0+1⟩ → (0<1 → ⟨0+0⟩=⟨0+1⟩))
(⟨0+0⟩=⟨0+1⟩ → (1<0 → ⟨0+0⟩=⟨0+1⟩))
(⟨0+0⟩=⟨0+1⟩ → (1<1 → ⟨0+0⟩=⟨0+1⟩))
(⟨0+0⟩=⟨1+0⟩ → (0=0 → ⟨0+0⟩=⟨1+0⟩))
(⟨0+0⟩=⟨1+0⟩ → (0=1 → ⟨0+0⟩=⟨1+0⟩))
(⟨0+0⟩=⟨1+0⟩ → (1=0 → ⟨0+0⟩=⟨1+0⟩))
(⟨0+0⟩=⟨1+0⟩ → (1=1 → ⟨0+0⟩=⟨1+0⟩))
(⟨0+0⟩=⟨1+0⟩ → (0<0 → ⟨0+0⟩=⟨1+0⟩))
(⟨0+0⟩=⟨1+0⟩ → (0<1 → ⟨0+0⟩=⟨1+0⟩))
(⟨0+0⟩=⟨1+0⟩ → (1<0 → ⟨0+0⟩=⟨1+0⟩))
(⟨0+0⟩=⟨1+0⟩ → (1<1 → ⟨0+0⟩=⟨1+0⟩))
(⟨0+0⟩=⟨1+1⟩ → (0=0 → ⟨0+0⟩=⟨1+1⟩))
(⟨0+0⟩=⟨1+1⟩ → (0=1 → ⟨0+0⟩=⟨1+1⟩))
(⟨0+0⟩=⟨1+1⟩ → (1=0 → ⟨0+0⟩=⟨1+1⟩))
(⟨0+0⟩=⟨1+1⟩ → (1=1 → ⟨0+0⟩=⟨1+1⟩))
(⟨0+0⟩=⟨1+1⟩ → (0<0 → ⟨0+0⟩=⟨1+1⟩))
(⟨0+0⟩=⟨1+1⟩ → (0<1 → ⟨0+0⟩=⟨1+1⟩))
(⟨0+0⟩=⟨1+1⟩ → (1<0 → ⟨0+0⟩=⟨1+1⟩))
(⟨0+0⟩=⟨1+1⟩ → (1<1 → ⟨0+0⟩=⟨1+1⟩))
(⟨0+0⟩=⟨0⋅0⟩ → (0=0 → ⟨0+0⟩=⟨0⋅0⟩))
(⟨0+0⟩=⟨0⋅0⟩ → (0=1 → ⟨0+0⟩=⟨0⋅0⟩))
(⟨0+0⟩=⟨0⋅0⟩ → (1=0 → ⟨0+0⟩=⟨0⋅0⟩))
(⟨0+0⟩=⟨0⋅0⟩ → (1=1 → ⟨0+0⟩=⟨0⋅0⟩))
(⟨0+0⟩=⟨0⋅0⟩ → (0<0 → ⟨0+0⟩=⟨0⋅0⟩))
(⟨0+0⟩=⟨0⋅0⟩ → (0<1 → ⟨0+0⟩=⟨0⋅0⟩))
(⟨0+0⟩=⟨0⋅0⟩ → (1<0 → ⟨0+0⟩=⟨0⋅0⟩))
(⟨0+0⟩=⟨0⋅0⟩ → (1<1 → ⟨0+0⟩=⟨0⋅0⟩))
(⟨0+0⟩=⟨0⋅1⟩ → (0=0 → ⟨0+0⟩=⟨0⋅1⟩))
(⟨0+0⟩=⟨0⋅1⟩ → (0=1 → ⟨0+0⟩=⟨0⋅1⟩))
(⟨0+0⟩=⟨0⋅1⟩ → (1=0 → ⟨0+0⟩=⟨0⋅1⟩))
(⟨0+0⟩=⟨0⋅1⟩ → (1=1 → ⟨0+0⟩=⟨0⋅1⟩))
(⟨0+0⟩=⟨0⋅1⟩ → (0<0 → ⟨0+0⟩=⟨0⋅1⟩))
(⟨0+0⟩=⟨0⋅1⟩ → (0<1 → ⟨0+0⟩=⟨0⋅1⟩))
(⟨0+0⟩=⟨0⋅1⟩ → (1<0 → ⟨0+0⟩=⟨0⋅1⟩))
(⟨0+0⟩=⟨0⋅1⟩ → (1<1 → ⟨0+0⟩=⟨0⋅1⟩))
(⟨0+0⟩=⟨1⋅0⟩ → (0=0 → ⟨0+0⟩=⟨1⋅0⟩))
(⟨0+0⟩=⟨1⋅0⟩ → (0=1 → ⟨0+0⟩=⟨1⋅0⟩))
(⟨0+0⟩=⟨1⋅0⟩ → (1=0 → ⟨0+0⟩=⟨1⋅0⟩))
(⟨0+0⟩=⟨1⋅0⟩ → (1=1 → ⟨0+0⟩=⟨1⋅0⟩))
(⟨0+0⟩=⟨1⋅0⟩ → (0<0 → ⟨0+0⟩=⟨1⋅0⟩))
(⟨0+0⟩=⟨1⋅0⟩ → (0<1 → ⟨0+0⟩=⟨1⋅0⟩))
(⟨0+0⟩=⟨1⋅0⟩ → (1<0 → ⟨0+0⟩=⟨1⋅0⟩))
(⟨0+0⟩=⟨1⋅0⟩ → (1<1 → ⟨0+0⟩=⟨1⋅0⟩))
(⟨0+0⟩=⟨1⋅1⟩ → (0=0 → ⟨0+0⟩=⟨1⋅1⟩))
(⟨0+0⟩=⟨1⋅1⟩ → (0=1 → ⟨0+0⟩=⟨1⋅1⟩))
(⟨0+0⟩=⟨1⋅1⟩ → (1=0 → ⟨0+0⟩=⟨1⋅1⟩))
(⟨0+0⟩=⟨1⋅1⟩ → (1=1 → ⟨0+0⟩=⟨1⋅1⟩))
(⟨0+0⟩=⟨1⋅1⟩ → (0<0 → ⟨0+0⟩=⟨1⋅1⟩))
(⟨0+0⟩=⟨1⋅1⟩ → (0<1 → ⟨0+0⟩=⟨1⋅1⟩))
(⟨0+0⟩=⟨1⋅1⟩ → (1<0 → ⟨0+0⟩=⟨1⋅1⟩))
(⟨0+0⟩=⟨1⋅1⟩ → (1<1 → ⟨0+0⟩=⟨1⋅1⟩))
(⟨0+1⟩=⟨0+0⟩ → (0=0 → ⟨0+1⟩=⟨0+0⟩))
(⟨0+1⟩=⟨0+0⟩ → (0=1 → ⟨0+1⟩=⟨0+0⟩))
(⟨0+1⟩=⟨0+0⟩ → (1=0 → ⟨0+1⟩=⟨0+0⟩))
(⟨0+1⟩=⟨0+0⟩ → (1=1 → ⟨0+1⟩=⟨0+0⟩))
(⟨0+1⟩=⟨0+0⟩ → (0<0 → ⟨0+1⟩=⟨0+0⟩))
(⟨0+1⟩=⟨0+0⟩ → (0<1 → ⟨0+1⟩=⟨0+0⟩))
(⟨0+1⟩=⟨0+0⟩ → (1<0 → ⟨0+1⟩=⟨0+0⟩))
(⟨0+1⟩=⟨0+0⟩ → (1<1 → ⟨0+1⟩=⟨0+0⟩))
(⟨0+1⟩=⟨0+1⟩ → (0=0 → ⟨0+1⟩=⟨0+1⟩))
(⟨0+1⟩=⟨0+1⟩ → (0=1 → ⟨0+1⟩=⟨0+1⟩))
(⟨0+1⟩=⟨0+1⟩ → (1=0 → ⟨0+1⟩=⟨0+1⟩))
(⟨0+1⟩=⟨0+1⟩ → (1=1 → ⟨0+1⟩=⟨0+1⟩))
(⟨0+1⟩=⟨0+1⟩ → (0<0 → ⟨0+1⟩=⟨0+1⟩))
(⟨0+1⟩=⟨0+1⟩ → (0<1 → ⟨0+1⟩=⟨0+1⟩))
(⟨0+1⟩=⟨0+1⟩ → (1<0 → ⟨0+1⟩=⟨0+1⟩))
(⟨0+1⟩=⟨0+1⟩ → (1<1 → ⟨0+1⟩=⟨0+1⟩))
(⟨0+1⟩=⟨1+0⟩ → (0=0 → ⟨0+1⟩=⟨1+0⟩))
(⟨0+1⟩=⟨1+0⟩ → (0=1 → ⟨0+1⟩=⟨1+0⟩))
(⟨0+1⟩=⟨1+0⟩ → (1=0 → ⟨0+1⟩=⟨1+0⟩))
(⟨0+1⟩=⟨1+0⟩ → (1=1 → ⟨0+1⟩=⟨1+0⟩))
(⟨0+1⟩=⟨1+0⟩ → (0<0 → ⟨0+1⟩=⟨1+0⟩))
(⟨0+1⟩=⟨1+0⟩ → (0<1 → ⟨0+1⟩=⟨1+0⟩))
(⟨0+1⟩=⟨1+0⟩ → (1<0 → ⟨0+1⟩=⟨1+0⟩))
(⟨0+1⟩=⟨1+0⟩ → (1<1 → ⟨0+1⟩=⟨1+0⟩))
(⟨0+1⟩=⟨1+1⟩ → (0=0 → ⟨0+1⟩=⟨1+1⟩))
(⟨0+1⟩=⟨1+1⟩ → (0=1 → ⟨0+1⟩=⟨1+1⟩))
(⟨0+1⟩=⟨1+1⟩ → (1=0 → ⟨0+1⟩=⟨1+1⟩))
(⟨0+1⟩=⟨1+1⟩ → (1=1 → ⟨0+1⟩=⟨1+1⟩))
(⟨0+1⟩=⟨1+1⟩ → (0<0 → ⟨0+1⟩=⟨1+1⟩))
(⟨0+1⟩=⟨1+1⟩ → (0<1 → ⟨0+1⟩=⟨1+1⟩))
(⟨0+1⟩=⟨1+1⟩ → (1<0 → ⟨0+1⟩=⟨1+1⟩))
(⟨0+1⟩=⟨1+1⟩ → (1<1 → ⟨0+1⟩=⟨1+1⟩))
(⟨0+1⟩=⟨0⋅0⟩ → (0=0 → ⟨0+1⟩=⟨0⋅0⟩))
(⟨0+1⟩=⟨0⋅0⟩ → (0=1 → ⟨0+1⟩=⟨0⋅0⟩))
(⟨0+1⟩=⟨0⋅0⟩ → (1=0 → ⟨0+1⟩=⟨0⋅0⟩))
(⟨0+1⟩=⟨0⋅0⟩ → (1=1 → ⟨0+1⟩=⟨0⋅0⟩))
(⟨0+1⟩=⟨0⋅0⟩ → (0<0 → ⟨0+1⟩=⟨0⋅0⟩))
(⟨0+1⟩=⟨0⋅0⟩ → (0<1 → ⟨0+1⟩=⟨0⋅0⟩))
(⟨0+1⟩=⟨0⋅0⟩ → (1<0 → ⟨0+1⟩=⟨0⋅0⟩))
(⟨0+1⟩=⟨0⋅0⟩ → (1<1 → ⟨0+1⟩=⟨0⋅0⟩))
(⟨0+1⟩=⟨0⋅1⟩ → (0=0 → ⟨0+1⟩=⟨0⋅1⟩))
(⟨0+1⟩=⟨0⋅1⟩ → (0=1 → ⟨0+1⟩=⟨0⋅1⟩))
(⟨0+1⟩=⟨0⋅1⟩ → (1=0 → ⟨0+1⟩=⟨0⋅1⟩))
(⟨0+1⟩=⟨0⋅1⟩ → (1=1 → ⟨0+1⟩=⟨0⋅1⟩))
(⟨0+1⟩=⟨0⋅1⟩ → (0<0 → ⟨0+1⟩=⟨0⋅1⟩))
(⟨0+1⟩=⟨0⋅1⟩ → (0<1 → ⟨0+1⟩=⟨0⋅1⟩))
(⟨0+1⟩=⟨0⋅1⟩ → (1<0 → ⟨0+1⟩=⟨0⋅1⟩))
(⟨0+1⟩=⟨0⋅1⟩ → (1<1 → ⟨0+1⟩=⟨0⋅1⟩))
(⟨0+1⟩=⟨1⋅0⟩ → (0=0 → ⟨0+1⟩=⟨1⋅0⟩))
(⟨0+1⟩=⟨1⋅0⟩ → (0=1 → ⟨0+1⟩=⟨1⋅0⟩))
(⟨0+1⟩=⟨1⋅0⟩ → (1=0 → ⟨0+1⟩=⟨1⋅0⟩))
(⟨0+1⟩=⟨1⋅0⟩ → (1=1 → ⟨0+1⟩=⟨1⋅0⟩))
(⟨0+1⟩=⟨1⋅0⟩ → (0<0 → ⟨0+1⟩=⟨1⋅0⟩))
(⟨0+1⟩=⟨1⋅0⟩ → (0<1 → ⟨0+1⟩=⟨1⋅0⟩))
(⟨0+1⟩=⟨1⋅0⟩ → (1<0 → ⟨0+1⟩=⟨1⋅0⟩))
(⟨0+1⟩=⟨1⋅0⟩ → (1<1 → ⟨0+1⟩=⟨1⋅0⟩))
(⟨0+1⟩=⟨1⋅1⟩ → (0=0 → ⟨0+1⟩=⟨1⋅1⟩))
(⟨0+1⟩=⟨1⋅1⟩ → (0=1 → ⟨0+1⟩=⟨1⋅1⟩))
(⟨0+1⟩=⟨1⋅1⟩ → (1=0 → ⟨0+1⟩=⟨1⋅1⟩))
(⟨0+1⟩=⟨1⋅1⟩ → (1=1 → ⟨0+1⟩=⟨1⋅1⟩))
(⟨0+1⟩=⟨1⋅1⟩ → (0<0 → ⟨0+1⟩=⟨1⋅1⟩))
(⟨0+1⟩=⟨1⋅1⟩ → (0<1 → ⟨0+1⟩=⟨1⋅1⟩))
(⟨0+1⟩=⟨1⋅1⟩ → (1<0 → ⟨0+1⟩=⟨1⋅1⟩))
(⟨0+1⟩=⟨1⋅1⟩ → (1<1 → ⟨0+1⟩=⟨1⋅1⟩))
(⟨1+0⟩=⟨0+0⟩ → (0=0 → ⟨1+0⟩=⟨0+0⟩))
(⟨1+0⟩=⟨0+0⟩ → (0=1 → ⟨1+0⟩=⟨0+0⟩))
(⟨1+0⟩=⟨0+0⟩ → (1=0 → ⟨1+0⟩=⟨0+0⟩))
(⟨1+0⟩=⟨0+0⟩ → (1=1 → ⟨1+0⟩=⟨0+0⟩))
(⟨1+0⟩=⟨0+0⟩ → (0<0 → ⟨1+0⟩=⟨0+0⟩))
(⟨1+0⟩=⟨0+0⟩ → (0<1 → ⟨1+0⟩=⟨0+0⟩))
(⟨1+0⟩=⟨0+0⟩ → (1<0 → ⟨1+0⟩=⟨0+0⟩))
(⟨1+0⟩=⟨0+0⟩ → (1<1 → ⟨1+0⟩=⟨0+0⟩))
(⟨1+0⟩=⟨0+1⟩ → (0=0 → ⟨1+0⟩=⟨0+1⟩))
(⟨1+0⟩=⟨0+1⟩ → (0=1 → ⟨1+0⟩=⟨0+1⟩))
(⟨1+0⟩=⟨0+1⟩ → (1=0 → ⟨1+0⟩=⟨0+1⟩))
(⟨1+0⟩=⟨0+1⟩ → (1=1 → ⟨1+0⟩=⟨0+1⟩))
(⟨1+0⟩=⟨0+1⟩ → (0<0 → ⟨1+0⟩=⟨0+1⟩))
(⟨1+0⟩=⟨0+1⟩ → (0<1 → ⟨1+0⟩=⟨0+1⟩))
(⟨1+0⟩=⟨0+1⟩ → (1<0 → ⟨1+0⟩=⟨0+1⟩))
(⟨1+0⟩=⟨0+1⟩ → (1<1 → ⟨1+0⟩=⟨0+1⟩))
(⟨1+0⟩=⟨1+0⟩ → (0=0 → ⟨1+0⟩=⟨1+0⟩))
(⟨1+0⟩=⟨1+0⟩ → (0=1 → ⟨1+0⟩=⟨1+0⟩))
(⟨1+0⟩=⟨1+0⟩ → (1=0 → ⟨1+0⟩=⟨1+0⟩))
(⟨1+0⟩=⟨1+0⟩ → (1=1 → ⟨1+0⟩=⟨1+0⟩))
(⟨1+0⟩=⟨1+0⟩ → (0<0 → ⟨1+0⟩=⟨1+0⟩))
(⟨1+0⟩=⟨1+0⟩ → (0<1 → ⟨1+0⟩=⟨1+0⟩))
(⟨1+0⟩=⟨1+0⟩ → (1<0 → ⟨1+0⟩=⟨1+0⟩))
(⟨1+0⟩=⟨1+0⟩ → (1<1 → ⟨1+0⟩=⟨1+0⟩))
(⟨1+0⟩=⟨1+1⟩ → (0=0 → ⟨1+0⟩=⟨1+1⟩))
(⟨1+0⟩=⟨1+1⟩ → (0=1 → ⟨1+0⟩=⟨1+1⟩))
(⟨1+0⟩=⟨1+1⟩ → (1=0 → ⟨1+0⟩=⟨1+1⟩))
(⟨1+0⟩=⟨1+1⟩ → (1=1 → ⟨1+0⟩=⟨1+1⟩))
(⟨1+0⟩=⟨1+1⟩ → (0<0 → ⟨1+0⟩=⟨1+1⟩))
(⟨1+0⟩=⟨1+1⟩ → (0<1 → ⟨1+0⟩=⟨1+1⟩))
(⟨1+0⟩=⟨1+1⟩ → (1<0 → ⟨1+0⟩=⟨1+1⟩))
(⟨1+0⟩=⟨1+1⟩ → (1<1 → ⟨1+0⟩=⟨1+1⟩))
(⟨1+0⟩=⟨0⋅0⟩ → (0=0 → ⟨1+0⟩=⟨0⋅0⟩))
(⟨1+0⟩=⟨0⋅0⟩ → (0=1 → ⟨1+0⟩=⟨0⋅0⟩))
(⟨1+0⟩=⟨0⋅0⟩ → (1=0 → ⟨1+0⟩=⟨0⋅0⟩))
(⟨1+0⟩=⟨0⋅0⟩ → (1=1 → ⟨1+0⟩=⟨0⋅0⟩))
(⟨1+0⟩=⟨0⋅0⟩ → (0<0 → ⟨1+0⟩=⟨0⋅0⟩))
(⟨1+0⟩=⟨0⋅0⟩ → (0<1 → ⟨1+0⟩=⟨0⋅0⟩))
(⟨1+0⟩=⟨0⋅0⟩ → (1<0 → ⟨1+0⟩=⟨0⋅0⟩))
(⟨1+0⟩=⟨0⋅0⟩ → (1<1 → ⟨1+0⟩=⟨0⋅0⟩))
(⟨1+0⟩=⟨0⋅1⟩ → (0=0 → ⟨1+0⟩=⟨0⋅1⟩))
(⟨1+0⟩=⟨0⋅1⟩ → (0=1 → ⟨1+0⟩=⟨0⋅1⟩))
(⟨1+0⟩=⟨0⋅1⟩ → (1=0 → ⟨1+0⟩=⟨0⋅1⟩))
(⟨1+0⟩=⟨0⋅1⟩ → (1=1 → ⟨1+0⟩=⟨0⋅1⟩))
(⟨1+0⟩=⟨0⋅1⟩ → (0<0 → ⟨1+0⟩=⟨0⋅1⟩))
(⟨1+0⟩=⟨0⋅1⟩ → (0<1 → ⟨1+0⟩=⟨0⋅1⟩))
(⟨1+0⟩=⟨0⋅1⟩ → (1<0 → ⟨1+0⟩=⟨0⋅1⟩))
(⟨1+0⟩=⟨0⋅1⟩ → (1<1 → ⟨1+0⟩=⟨0⋅1⟩))
(⟨1+0⟩=⟨1⋅0⟩ → (0=0 → ⟨1+0⟩=⟨1⋅0⟩))
(⟨1+0⟩=⟨1⋅0⟩ → (0=1 → ⟨1+0⟩=⟨1⋅0⟩))
(⟨1+0⟩=⟨1⋅0⟩ → (1=0 → ⟨1+0⟩=⟨1⋅0⟩))
(⟨1+0⟩=⟨1⋅0⟩ → (1=1 → ⟨1+0⟩=⟨1⋅0⟩))
(⟨1+0⟩=⟨1⋅0⟩ → (0<0 → ⟨1+0⟩=⟨1⋅0⟩))
(⟨1+0⟩=⟨1⋅0⟩ → (0<1 → ⟨1+0⟩=⟨1⋅0⟩))
(⟨1+0⟩=⟨1⋅0⟩ → (1<0 → ⟨1+0⟩=⟨1⋅0⟩))
(⟨1+0⟩=⟨1⋅0⟩ → (1<1 → ⟨1+0⟩=⟨1⋅0⟩))
(⟨1+0⟩=⟨1⋅1⟩ → (0=0 → ⟨1+0⟩=⟨1⋅1⟩))
(⟨1+0⟩=⟨1⋅1⟩ → (0=1 → ⟨1+0⟩=⟨1⋅1⟩))
(⟨1+0⟩=⟨1⋅1⟩ → (1=0 → ⟨1+0⟩=⟨1⋅1⟩))
(⟨1+0⟩=⟨1⋅1⟩ → (1=1 → ⟨1+0⟩=⟨1⋅1⟩))
(⟨1+0⟩=⟨1⋅1⟩ → (0<0 → ⟨1+0⟩=⟨1⋅1⟩))
(⟨1+0⟩=⟨1⋅1⟩ → (0<1 → ⟨1+0⟩=⟨1⋅1⟩))
(⟨1+0⟩=⟨1⋅1⟩ → (1<0 → ⟨1+0⟩=⟨1⋅1⟩))
(⟨1+0⟩=⟨1⋅1⟩ → (1<1 → ⟨1+0⟩=⟨1⋅1⟩))
(⟨1+1⟩=⟨0+0⟩ → (0=0 → ⟨1+1⟩=⟨0+0⟩))
(⟨1+1⟩=⟨0+0⟩ → (0=1 → ⟨1+1⟩=⟨0+0⟩))
(⟨1+1⟩=⟨0+0⟩ → (1=0 → ⟨1+1⟩=⟨0+0⟩))
(⟨1+1⟩=⟨0+0⟩ → (1=1 → ⟨1+1⟩=⟨0+0⟩))
(⟨1+1⟩=⟨0+0⟩ → (0<0 → ⟨1+1⟩=⟨0+0⟩))
(⟨1+1⟩=⟨0+0⟩ → (0<1 → ⟨1+1⟩=⟨0+0⟩))
(⟨1+1⟩=⟨0+0⟩ → (1<0 → ⟨1+1⟩=⟨0+0⟩))
(⟨1+1⟩=⟨0+0⟩ → (1<1 → ⟨1+1⟩=⟨0+0⟩))
(⟨1+1⟩=⟨0+1⟩ → (0=0 → ⟨1+1⟩=⟨0+1⟩))
(⟨1+1⟩=⟨0+1⟩ → (0=1 → ⟨1+1⟩=⟨0+1⟩))
(⟨1+1⟩=⟨0+1⟩ → (1=0 → ⟨1+1⟩=⟨0+1⟩))
(⟨1+1⟩=⟨0+1⟩ → (1=1 → ⟨1+1⟩=⟨0+1⟩))
(⟨1+1⟩=⟨0+1⟩ → (0<0 → ⟨1+1⟩=⟨0+1⟩))
(⟨1+1⟩=⟨0+1⟩ → (0<1 → ⟨1+1⟩=⟨0+1⟩))
(⟨1+1⟩=⟨0+1⟩ → (1<0 → ⟨1+1⟩=⟨0+1⟩))
(⟨1+1⟩=⟨0+1⟩ → (1<1 → ⟨1+1⟩=⟨0+1⟩))
(⟨1+1⟩=⟨1+0⟩ → (0=0 → ⟨1+1⟩=⟨1+0⟩))
(⟨1+1⟩=⟨1+0⟩ → (0=1 → ⟨1+1⟩=⟨1+0⟩))
(⟨1+1⟩=⟨1+0⟩ → (1=0 → ⟨1+1⟩=⟨1+0⟩))
(⟨1+1⟩=⟨1+0⟩ → (1=1 → ⟨1+1⟩=⟨1+0⟩))
(⟨1+1⟩=⟨1+0⟩ → (0<0 → ⟨1+1⟩=⟨1+0⟩))
(⟨1+1⟩=⟨1+0⟩ → (0<1 → ⟨1+1⟩=⟨1+0⟩))
(⟨1+1⟩=⟨1+0⟩ → (1<0 → ⟨1+1⟩=⟨1+0⟩))
(⟨1+1⟩=⟨1+0⟩ → (1<1 → ⟨1+1⟩=⟨1+0⟩))
(⟨1+1⟩=⟨1+1⟩ → (0=0 → ⟨1+1⟩=⟨1+1⟩))
(⟨1+1⟩=⟨1+1⟩ → (0=1 → ⟨1+1⟩=⟨1+1⟩))
(⟨1+1⟩=⟨1+1⟩ → (1=0 → ⟨1+1⟩=⟨1+1⟩))
(⟨1+1⟩=⟨1+1⟩ → (1=1 → ⟨1+1⟩=⟨1+1⟩))
(⟨1+1⟩=⟨1+1⟩ → (0<0 → ⟨1+1⟩=⟨1+1⟩))
(⟨1+1⟩=⟨1+1⟩ → (0<1 → ⟨1+1⟩=⟨1+1⟩))
(⟨1+1⟩=⟨1+1⟩ → (1<0 → ⟨1+1⟩=⟨1+1⟩))
(⟨1+1⟩=⟨1+1⟩ → (1<1 → ⟨1+1⟩=⟨1+1⟩))
(⟨1+1⟩=⟨0⋅0⟩ → (0=0 → ⟨1+1⟩=⟨0⋅0⟩))
(⟨1+1⟩=⟨0⋅0⟩ → (0=1 → ⟨1+1⟩=⟨0⋅0⟩))
(⟨1+1⟩=⟨0⋅0⟩ → (1=0 → ⟨1+1⟩=⟨0⋅0⟩))
(⟨1+1⟩=⟨0⋅0⟩ → (1=1 → ⟨1+1⟩=⟨0⋅0⟩))
(⟨1+1⟩=⟨0⋅0⟩ → (0<0 → ⟨1+1⟩=⟨0⋅0⟩))
(⟨1+1⟩=⟨0⋅0⟩ → (0<1 → ⟨1+1⟩=⟨0⋅0⟩))
(⟨1+1⟩=⟨0⋅0⟩ → (1<0 → ⟨1+1⟩=⟨0⋅0⟩))
(⟨1+1⟩=⟨0⋅0⟩ → (1<1 → ⟨1+1⟩=⟨0⋅0⟩))
(⟨1+1⟩=⟨0⋅1⟩ → (0=0 → ⟨1+1⟩=⟨0⋅1⟩))
(⟨1+1⟩=⟨0⋅1⟩ → (0=1 → ⟨1+1⟩=⟨0⋅1⟩))
(⟨1+1⟩=⟨0⋅1⟩ → (1=0 → ⟨1+1⟩=⟨0⋅1⟩))
(⟨1+1⟩=⟨0⋅1⟩ → (1=1 → ⟨1+1⟩=⟨0⋅1⟩))
(⟨1+1⟩=⟨0⋅1⟩ → (0<0 → ⟨1+1⟩=⟨0⋅1⟩))
(⟨1+1⟩=⟨0⋅1⟩ → (0<1 → ⟨1+1⟩=⟨0⋅1⟩))
(⟨1+1⟩=⟨0⋅1⟩ → (1<0 → ⟨1+1⟩=⟨0⋅1⟩))
(⟨1+1⟩=⟨0⋅1⟩ → (1<1 → ⟨1+1⟩=⟨0⋅1⟩))
(⟨1+1⟩=⟨1⋅0⟩ → (0=0 → ⟨1+1⟩=⟨1⋅0⟩))
(⟨1+1⟩=⟨1⋅0⟩ → (0=1 → ⟨1+1⟩=⟨1⋅0⟩))
(⟨1+1⟩=⟨1⋅0⟩ → (1=0 → ⟨1+1⟩=⟨1⋅0⟩))
(⟨1+1⟩=⟨1⋅0⟩ → (1=1 → ⟨1+1⟩=⟨1⋅0⟩))
(⟨1+1⟩=⟨1⋅0⟩ → (0<0 → ⟨1+1⟩=⟨1⋅0⟩))
(⟨1+1⟩=⟨1⋅0⟩ → (0<1 → ⟨1+1⟩=⟨1⋅0⟩))
(⟨1+1⟩=⟨1⋅0⟩ → (1<0 → ⟨1+1⟩=⟨1⋅0⟩))
(⟨1+1⟩=⟨1⋅0⟩ → (1<1 → ⟨1+1⟩=⟨1⋅0⟩))
(⟨1+1⟩=⟨1⋅1⟩ → (0=0 → ⟨1+1⟩=⟨1⋅1⟩))
(⟨1+1⟩=⟨1⋅1⟩ → (0=1 → ⟨1+1⟩=⟨1⋅1⟩))
(⟨1+1⟩=⟨1⋅1⟩ → (1=0 → ⟨1+1⟩=⟨1⋅1⟩))
(⟨1+1⟩=⟨1⋅1⟩ → (1=1 → ⟨1+1⟩=⟨1⋅1⟩))
(⟨1+1⟩=⟨1⋅1⟩ → (0<0 → ⟨1+1⟩=⟨1⋅1⟩))
(⟨1+1⟩=⟨1⋅1⟩ → (0<1 → ⟨1+1⟩=⟨1⋅1⟩))
(⟨1+1⟩=⟨1⋅1⟩ → (1<0 → ⟨1+1⟩=⟨1⋅1⟩))
(⟨1+1⟩=⟨1⋅1⟩ → (1<1 → ⟨1+1⟩=⟨1⋅1⟩))
(⟨0⋅0⟩=⟨0+0⟩ → (0=0 → ⟨0⋅0⟩=⟨0+0⟩))
(⟨0⋅0⟩=⟨0+0⟩ → (0=1 → ⟨0⋅0⟩=⟨0+0⟩))
(⟨0⋅0⟩=⟨0+0⟩ → (1=0 → ⟨0⋅0⟩=⟨0+0⟩))
(⟨0⋅0⟩=⟨0+0⟩ → (1=1 → ⟨0⋅0⟩=⟨0+0⟩))
(⟨0⋅0⟩=⟨0+0⟩ → (0<0 → ⟨0⋅0⟩=⟨0+0⟩))
(⟨0⋅0⟩=⟨0+0⟩ → (0<1 → ⟨0⋅0⟩=⟨0+0⟩))
(⟨0⋅0⟩=⟨0+0⟩ → (1<0 → ⟨0⋅0⟩=⟨0+0⟩))
(⟨0⋅0⟩=⟨0+0⟩ → (1<1 → ⟨0⋅0⟩=⟨0+0⟩))
(⟨0⋅0⟩=⟨0+1⟩ → (0=0 → ⟨0⋅0⟩=⟨0+1⟩))
(⟨0⋅0⟩=⟨0+1⟩ → (0=1 → ⟨0⋅0⟩=⟨0+1⟩))
(⟨0⋅0⟩=⟨0+1⟩ → (1=0 → ⟨0⋅0⟩=⟨0+1⟩))
(⟨0⋅0⟩=⟨0+1⟩ → (1=1 → ⟨0⋅0⟩=⟨0+1⟩))
(⟨0⋅0⟩=⟨0+1⟩ → (0<0 → ⟨0⋅0⟩=⟨0+1⟩))
(⟨0⋅0⟩=⟨0+1⟩ → (0<1 → ⟨0⋅0⟩=⟨0+1⟩))
(⟨0⋅0⟩=⟨0+1⟩ → (1<0 → ⟨0⋅0⟩=⟨0+1⟩))
(⟨0⋅0⟩=⟨0+1⟩ → (1<1 → ⟨0⋅0⟩=⟨0+1⟩))
(⟨0⋅0⟩=⟨1+0⟩ → (0=0 → ⟨0⋅0⟩=⟨1+0⟩))
(⟨0⋅0⟩=⟨1+0⟩ → (0=1 → ⟨0⋅0⟩=⟨1+0⟩))
(⟨0⋅0⟩=⟨1+0⟩ → (1=0 → ⟨0⋅0⟩=⟨1+0⟩))
(⟨0⋅0⟩=⟨1+0⟩ → (1=1 → ⟨0⋅0⟩=⟨1+0⟩))
(⟨0⋅0⟩=⟨1+0⟩ → (0<0 → ⟨0⋅0⟩=⟨1+0⟩))
(⟨0⋅0⟩=⟨1+0⟩ → (0<1 → ⟨0⋅0⟩=⟨1+0⟩))
(⟨0⋅0⟩=⟨1+0⟩ → (1<0 → ⟨0⋅0⟩=⟨1+0⟩))
(⟨0⋅0⟩=⟨1+0⟩ → (1<1 → ⟨0⋅0⟩=⟨1+0⟩))
(⟨0⋅0⟩=⟨1+1⟩ → (0=0 → ⟨0⋅0⟩=⟨1+1⟩))
(⟨0⋅0⟩=⟨1+1⟩ → (0=1 → ⟨0⋅0⟩=⟨1+1⟩))
(⟨0⋅0⟩=⟨1+1⟩ → (1=0 → ⟨0⋅0⟩=⟨1+1⟩))
(⟨0⋅0⟩=⟨1+1⟩ → (1=1 → ⟨0⋅0⟩=⟨1+1⟩))
(⟨0⋅0⟩=⟨1+1⟩ → (0<0 → ⟨0⋅0⟩=⟨1+1⟩))
(⟨0⋅0⟩=⟨1+1⟩ → (0<1 → ⟨0⋅0⟩=⟨1+1⟩))
(⟨0⋅0⟩=⟨1+1⟩ → (1<0 → ⟨0⋅0⟩=⟨1+1⟩))
(⟨0⋅0⟩=⟨1+1⟩ → (1<1 → ⟨0⋅0⟩=⟨1+1⟩))
(⟨0⋅0⟩=⟨0⋅0⟩ → (0=0 → ⟨0⋅0⟩=⟨0⋅0⟩))
(⟨0⋅0⟩=⟨0⋅0⟩ → (0=1 → ⟨0⋅0⟩=⟨0⋅0⟩))
(⟨0⋅0⟩=⟨0⋅0⟩ → (1=0 → ⟨0⋅0⟩=⟨0⋅0⟩))
(⟨0⋅0⟩=⟨0⋅0⟩ → (1=1 → ⟨0⋅0⟩=⟨0⋅0⟩))
(⟨0⋅0⟩=⟨0⋅0⟩ → (0<0 → ⟨0⋅0⟩=⟨0⋅0⟩))
(⟨0⋅0⟩=⟨0⋅0⟩ → (0<1 → ⟨0⋅0⟩=⟨0⋅0⟩))
(⟨0⋅0⟩=⟨0⋅0⟩ → (1<0 → ⟨0⋅0⟩=⟨0⋅0⟩))
(⟨0⋅0⟩=⟨0⋅0⟩ → (1<1 → ⟨0⋅0⟩=⟨0⋅0⟩))
(⟨0⋅0⟩=⟨0⋅1⟩ → (0=0 → ⟨0⋅0⟩=⟨0⋅1⟩))
(⟨0⋅0⟩=⟨0⋅1⟩ → (0=1 → ⟨0⋅0⟩=⟨0⋅1⟩))
(⟨0⋅0⟩=⟨0⋅1⟩ → (1=0 → ⟨0⋅0⟩=⟨0⋅1⟩))
(⟨0⋅0⟩=⟨0⋅1⟩ → (1=1 → ⟨0⋅0⟩=⟨0⋅1⟩))
(⟨0⋅0⟩=⟨0⋅1⟩ → (0<0 → ⟨0⋅0⟩=⟨0⋅1⟩))
(⟨0⋅0⟩=⟨0⋅1⟩ → (0<1 → ⟨0⋅0⟩=⟨0⋅1⟩))
(⟨0⋅0⟩=⟨0⋅1⟩ → (1<0 → ⟨0⋅0⟩=⟨0⋅1⟩))
(⟨0⋅0⟩=⟨0⋅1⟩ → (1<1 → ⟨0⋅0⟩=⟨0⋅1⟩))
(⟨0⋅0⟩=⟨1⋅0⟩ → (0=0 → ⟨0⋅0⟩=⟨1⋅0⟩))
(⟨0⋅0⟩=⟨1⋅0⟩ → (0=1 → ⟨0⋅0⟩=⟨1⋅0⟩))
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(⟨0⋅0⟩=⟨1⋅1⟩ → (0=0 → ⟨0⋅0⟩=⟨1⋅1⟩))
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(⟨0⋅1⟩=⟨0+0⟩ → (1<1 → ⟨0⋅1⟩=⟨0+0⟩))
(⟨0⋅1⟩=⟨0+1⟩ → (0=0 → ⟨0⋅1⟩=⟨0+1⟩))
(⟨0⋅1⟩=⟨0+1⟩ → (0=1 → ⟨0⋅1⟩=⟨0+1⟩))
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(⟨0⋅1⟩=⟨0+1⟩ → (0<0 → ⟨0⋅1⟩=⟨0+1⟩))
(⟨0⋅1⟩=⟨0+1⟩ → (0<1 → ⟨0⋅1⟩=⟨0+1⟩))
(⟨0⋅1⟩=⟨0+1⟩ → (1<0 → ⟨0⋅1⟩=⟨0+1⟩))
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(⟨0⋅1⟩=⟨1+0⟩ → (0<1 → ⟨0⋅1⟩=⟨1+0⟩))
(⟨0⋅1⟩=⟨1+0⟩ → (1<0 → ⟨0⋅1⟩=⟨1+0⟩))
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(⟨0⋅1⟩=⟨1+1⟩ → (0=0 → ⟨0⋅1⟩=⟨1+1⟩))
(⟨0⋅1⟩=⟨1+1⟩ → (0=1 → ⟨0⋅1⟩=⟨1+1⟩))
(⟨0⋅1⟩=⟨1+1⟩ → (1=0 → ⟨0⋅1⟩=⟨1+1⟩))
(⟨0⋅1⟩=⟨1+1⟩ → (1=1 → ⟨0⋅1⟩=⟨1+1⟩))
(⟨0⋅1⟩=⟨1+1⟩ → (0<0 → ⟨0⋅1⟩=⟨1+1⟩))
(⟨0⋅1⟩=⟨1+1⟩ → (0<1 → ⟨0⋅1⟩=⟨1+1⟩))
(⟨0⋅1⟩=⟨1+1⟩ → (1<0 → ⟨0⋅1⟩=⟨1+1⟩))
(⟨0⋅1⟩=⟨1+1⟩ → (1<1 → ⟨0⋅1⟩=⟨1+1⟩))
(⟨0⋅1⟩=⟨0⋅0⟩ → (0=0 → ⟨0⋅1⟩=⟨0⋅0⟩))
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(⟨0⋅1⟩=⟨0⋅0⟩ → (1=0 → ⟨0⋅1⟩=⟨0⋅0⟩))
(⟨0⋅1⟩=⟨0⋅0⟩ → (1=1 → ⟨0⋅1⟩=⟨0⋅0⟩))
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(⟨0⋅1⟩=⟨1⋅1⟩ → (0=1 → ⟨0⋅1⟩=⟨1⋅1⟩))
(⟨0⋅1⟩=⟨1⋅1⟩ → (1=0 → ⟨0⋅1⟩=⟨1⋅1⟩))
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(⟨0⋅1⟩=⟨1⋅1⟩ → (0<1 → ⟨0⋅1⟩=⟨1⋅1⟩))
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(⟨0⋅1⟩=⟨1⋅1⟩ → (1<1 → ⟨0⋅1⟩=⟨1⋅1⟩))
(⟨1⋅0⟩=⟨0+0⟩ → (0=0 → ⟨1⋅0⟩=⟨0+0⟩))
(⟨1⋅0⟩=⟨0+0⟩ → (0=1 → ⟨1⋅0⟩=⟨0+0⟩))
(⟨1⋅0⟩=⟨0+0⟩ → (1=0 → ⟨1⋅0⟩=⟨0+0⟩))
(⟨1⋅0⟩=⟨0+0⟩ → (1=1 → ⟨1⋅0⟩=⟨0+0⟩))
(⟨1⋅0⟩=⟨0+0⟩ → (0<0 → ⟨1⋅0⟩=⟨0+0⟩))
(⟨1⋅0⟩=⟨0+0⟩ → (0<1 → ⟨1⋅0⟩=⟨0+0⟩))
(⟨1⋅0⟩=⟨0+0⟩ → (1<0 → ⟨1⋅0⟩=⟨0+0⟩))
(⟨1⋅0⟩=⟨0+0⟩ → (1<1 → ⟨1⋅0⟩=⟨0+0⟩))
(⟨1⋅0⟩=⟨0+1⟩ → (0=0 → ⟨1⋅0⟩=⟨0+1⟩))
(⟨1⋅0⟩=⟨0+1⟩ → (0=1 → ⟨1⋅0⟩=⟨0+1⟩))
(⟨1⋅0⟩=⟨0+1⟩ → (1=0 → ⟨1⋅0⟩=⟨0+1⟩))
(⟨1⋅0⟩=⟨0+1⟩ → (1=1 → ⟨1⋅0⟩=⟨0+1⟩))
(⟨1⋅0⟩=⟨0+1⟩ → (0<0 → ⟨1⋅0⟩=⟨0+1⟩))
(⟨1⋅0⟩=⟨0+1⟩ → (0<1 → ⟨1⋅0⟩=⟨0+1⟩))
(⟨1⋅0⟩=⟨0+1⟩ → (1<0 → ⟨1⋅0⟩=⟨0+1⟩))
(⟨1⋅0⟩=⟨0+1⟩ → (1<1 → ⟨1⋅0⟩=⟨0+1⟩))
(⟨1⋅0⟩=⟨1+0⟩ → (0=0 → ⟨1⋅0⟩=⟨1+0⟩))
(⟨1⋅0⟩=⟨1+0⟩ → (0=1 → ⟨1⋅0⟩=⟨1+0⟩))
(⟨1⋅0⟩=⟨1+0⟩ → (1=0 → ⟨1⋅0⟩=⟨1+0⟩))
(⟨1⋅0⟩=⟨1+0⟩ → (1=1 → ⟨1⋅0⟩=⟨1+0⟩))
(⟨1⋅0⟩=⟨1+0⟩ → (0<0 → ⟨1⋅0⟩=⟨1+0⟩))
(⟨1⋅0⟩=⟨1+0⟩ → (0<1 → ⟨1⋅0⟩=⟨1+0⟩))
(⟨1⋅0⟩=⟨1+0⟩ → (1<0 → ⟨1⋅0⟩=⟨1+0⟩))
(⟨1⋅0⟩=⟨1+0⟩ → (1<1 → ⟨1⋅0⟩=⟨1+0⟩))
(⟨1⋅0⟩=⟨1+1⟩ → (0=0 → ⟨1⋅0⟩=⟨1+1⟩))
(⟨1⋅0⟩=⟨1+1⟩ → (0=1 → ⟨1⋅0⟩=⟨1+1⟩))
(⟨1⋅0⟩=⟨1+1⟩ → (1=0 → ⟨1⋅0⟩=⟨1+1⟩))
(⟨1⋅0⟩=⟨1+1⟩ → (1=1 → ⟨1⋅0⟩=⟨1+1⟩))
(⟨1⋅0⟩=⟨1+1⟩ → (0<0 → ⟨1⋅0⟩=⟨1+1⟩))
(⟨1⋅0⟩=⟨1+1⟩ → (0<1 → ⟨1⋅0⟩=⟨1+1⟩))
(⟨1⋅0⟩=⟨1+1⟩ → (1<0 → ⟨1⋅0⟩=⟨1+1⟩))
(⟨1⋅0⟩=⟨1+1⟩ → (1<1 → ⟨1⋅0⟩=⟨1+1⟩))
(⟨1⋅0⟩=⟨0⋅0⟩ → (0=0 → ⟨1⋅0⟩=⟨0⋅0⟩))
(⟨1⋅0⟩=⟨0⋅0⟩ → (0=1 → ⟨1⋅0⟩=⟨0⋅0⟩))
(⟨1⋅0⟩=⟨0⋅0⟩ → (1=0 → ⟨1⋅0⟩=⟨0⋅0⟩))
(⟨1⋅0⟩=⟨0⋅0⟩ → (1=1 → ⟨1⋅0⟩=⟨0⋅0⟩))
(⟨1⋅0⟩=⟨0⋅0⟩ → (0<0 → ⟨1⋅0⟩=⟨0⋅0⟩))
(⟨1⋅0⟩=⟨0⋅0⟩ → (0<1 → ⟨1⋅0⟩=⟨0⋅0⟩))
(⟨1⋅0⟩=⟨0⋅0⟩ → (1<0 → ⟨1⋅0⟩=⟨0⋅0⟩))
(⟨1⋅0⟩=⟨0⋅0⟩ → (1<1 → ⟨1⋅0⟩=⟨0⋅0⟩))
(⟨1⋅0⟩=⟨0⋅1⟩ → (0=0 → ⟨1⋅0⟩=⟨0⋅1⟩))
(⟨1⋅0⟩=⟨0⋅1⟩ → (0=1 → ⟨1⋅0⟩=⟨0⋅1⟩))
(⟨1⋅0⟩=⟨0⋅1⟩ → (1=0 → ⟨1⋅0⟩=⟨0⋅1⟩))
(⟨1⋅0⟩=⟨0⋅1⟩ → (1=1 → ⟨1⋅0⟩=⟨0⋅1⟩))
(⟨1⋅0⟩=⟨0⋅1⟩ → (0<0 → ⟨1⋅0⟩=⟨0⋅1⟩))
(⟨1⋅0⟩=⟨0⋅1⟩ → (0<1 → ⟨1⋅0⟩=⟨0⋅1⟩))
(⟨1⋅0⟩=⟨0⋅1⟩ → (1<0 → ⟨1⋅0⟩=⟨0⋅1⟩))
(⟨1⋅0⟩=⟨0⋅1⟩ → (1<1 → ⟨1⋅0⟩=⟨0⋅1⟩))
(⟨1⋅0⟩=⟨1⋅0⟩ → (0=0 → ⟨1⋅0⟩=⟨1⋅0⟩))
(⟨1⋅0⟩=⟨1⋅0⟩ → (0=1 → ⟨1⋅0⟩=⟨1⋅0⟩))
(⟨1⋅0⟩=⟨1⋅0⟩ → (1=0 → ⟨1⋅0⟩=⟨1⋅0⟩))
(⟨1⋅0⟩=⟨1⋅0⟩ → (1=1 → ⟨1⋅0⟩=⟨1⋅0⟩))
(⟨1⋅0⟩=⟨1⋅0⟩ → (0<0 → ⟨1⋅0⟩=⟨1⋅0⟩))
(⟨1⋅0⟩=⟨1⋅0⟩ → (0<1 → ⟨1⋅0⟩=⟨1⋅0⟩))
(⟨1⋅0⟩=⟨1⋅0⟩ → (1<0 → ⟨1⋅0⟩=⟨1⋅0⟩))
(⟨1⋅0⟩=⟨1⋅0⟩ → (1<1 → ⟨1⋅0⟩=⟨1⋅0⟩))
(⟨1⋅0⟩=⟨1⋅1⟩ → (0=0 → ⟨1⋅0⟩=⟨1⋅1⟩))
(⟨1⋅0⟩=⟨1⋅1⟩ → (0=1 → ⟨1⋅0⟩=⟨1⋅1⟩))
(⟨1⋅0⟩=⟨1⋅1⟩ → (1=0 → ⟨1⋅0⟩=⟨1⋅1⟩))
(⟨1⋅0⟩=⟨1⋅1⟩ → (1=1 → ⟨1⋅0⟩=⟨1⋅1⟩))
(⟨1⋅0⟩=⟨1⋅1⟩ → (0<0 → ⟨1⋅0⟩=⟨1⋅1⟩))
(⟨1⋅0⟩=⟨1⋅1⟩ → (0<1 → ⟨1⋅0⟩=⟨1⋅1⟩))
(⟨1⋅0⟩=⟨1⋅1⟩ → (1<0 → ⟨1⋅0⟩=⟨1⋅1⟩))
(⟨1⋅0⟩=⟨1⋅1⟩ → (1<1 → ⟨1⋅0⟩=⟨1⋅1⟩))
(⟨1⋅1⟩=⟨0+0⟩ → (0=0 → ⟨1⋅1⟩=⟨0+0⟩))
(⟨1⋅1⟩=⟨0+0⟩ → (0=1 → ⟨1⋅1⟩=⟨0+0⟩))
(⟨1⋅1⟩=⟨0+0⟩ → (1=0 → ⟨1⋅1⟩=⟨0+0⟩))
(⟨1⋅1⟩=⟨0+0⟩ → (1=1 → ⟨1⋅1⟩=⟨0+0⟩))
(⟨1⋅1⟩=⟨0+0⟩ → (0<0 → ⟨1⋅1⟩=⟨0+0⟩))
(⟨1⋅1⟩=⟨0+0⟩ → (0<1 → ⟨1⋅1⟩=⟨0+0⟩))
(⟨1⋅1⟩=⟨0+0⟩ → (1<0 → ⟨1⋅1⟩=⟨0+0⟩))
(⟨1⋅1⟩=⟨0+0⟩ → (1<1 → ⟨1⋅1⟩=⟨0+0⟩))
(⟨1⋅1⟩=⟨0+1⟩ → (0=0 → ⟨1⋅1⟩=⟨0+1⟩))
(⟨1⋅1⟩=⟨0+1⟩ → (0=1 → ⟨1⋅1⟩=⟨0+1⟩))
(⟨1⋅1⟩=⟨0+1⟩ → (1=0 → ⟨1⋅1⟩=⟨0+1⟩))
(⟨1⋅1⟩=⟨0+1⟩ → (1=1 → ⟨1⋅1⟩=⟨0+1⟩))
(⟨1⋅1⟩=⟨0+1⟩ → (0<0 → ⟨1⋅1⟩=⟨0+1⟩))
(⟨1⋅1⟩=⟨0+1⟩ → (0<1 → ⟨1⋅1⟩=⟨0+1⟩))
(⟨1⋅1⟩=⟨0+1⟩ → (1<0 → ⟨1⋅1⟩=⟨0+1⟩))
(⟨1⋅1⟩=⟨0+1⟩ → (1<1 → ⟨1⋅1⟩=⟨0+1⟩))
(⟨1⋅1⟩=⟨1+0⟩ → (0=0 → ⟨1⋅1⟩=⟨1+0⟩))
(⟨1⋅1⟩=⟨1+0⟩ → (0=1 → ⟨1⋅1⟩=⟨1+0⟩))
(⟨1⋅1⟩=⟨1+0⟩ → (1=0 → ⟨1⋅1⟩=⟨1+0⟩))
(⟨1⋅1⟩=⟨1+0⟩ → (1=1 → ⟨1⋅1⟩=⟨1+0⟩))
(⟨1⋅1⟩=⟨1+0⟩ → (0<0 → ⟨1⋅1⟩=⟨1+0⟩))
(⟨1⋅1⟩=⟨1+0⟩ → (0<1 → ⟨1⋅1⟩=⟨1+0⟩))
(⟨1⋅1⟩=⟨1+0⟩ → (1<0 → ⟨1⋅1⟩=⟨1+0⟩))
(⟨1⋅1⟩=⟨1+0⟩ → (1<1 → ⟨1⋅1⟩=⟨1+0⟩))
(⟨1⋅1⟩=⟨1+1⟩ → (0=0 → ⟨1⋅1⟩=⟨1+1⟩))
(⟨1⋅1⟩=⟨1+1⟩ → (0=1 → ⟨1⋅1⟩=⟨1+1⟩))
(⟨1⋅1⟩=⟨1+1⟩ → (1=0 → ⟨1⋅1⟩=⟨1+1⟩))
(⟨1⋅1⟩=⟨1+1⟩ → (1=1 → ⟨1⋅1⟩=⟨1+1⟩))
(⟨1⋅1⟩=⟨1+1⟩ → (0<0 → ⟨1⋅1⟩=⟨1+1⟩))
(⟨1⋅1⟩=⟨1+1⟩ → (0<1 → ⟨1⋅1⟩=⟨1+1⟩))
(⟨1⋅1⟩=⟨1+1⟩ → (1<0 → ⟨1⋅1⟩=⟨1+1⟩))
(⟨1⋅1⟩=⟨1+1⟩ → (1<1 → ⟨1⋅1⟩=⟨1+1⟩))
(⟨1⋅1⟩=⟨0⋅0⟩ → (0=0 → ⟨1⋅1⟩=⟨0⋅0⟩))
(⟨1⋅1⟩=⟨0⋅0⟩ → (0=1 → ⟨1⋅1⟩=⟨0⋅0⟩))
(⟨1⋅1⟩=⟨0⋅0⟩ → (1=0 → ⟨1⋅1⟩=⟨0⋅0⟩))
(⟨1⋅1⟩=⟨0⋅0⟩ → (1=1 → ⟨1⋅1⟩=⟨0⋅0⟩))
(⟨1⋅1⟩=⟨0⋅0⟩ → (0<0 → ⟨1⋅1⟩=⟨0⋅0⟩))
(⟨1⋅1⟩=⟨0⋅0⟩ → (0<1 → ⟨1⋅1⟩=⟨0⋅0⟩))
(⟨1⋅1⟩=⟨0⋅0⟩ → (1<0 → ⟨1⋅1⟩=⟨0⋅0⟩))
(⟨1⋅1⟩=⟨0⋅0⟩ → (1<1 → ⟨1⋅1⟩=⟨0⋅0⟩))
(⟨1⋅1⟩=⟨0⋅1⟩ → (0=0 → ⟨1⋅1⟩=⟨0⋅1⟩))
(⟨1⋅1⟩=⟨0⋅1⟩ → (0=1 → ⟨1⋅1⟩=⟨0⋅1⟩))
(⟨1⋅1⟩=⟨0⋅1⟩ → (1=0 → ⟨1⋅1⟩=⟨0⋅1⟩))
(⟨1⋅1⟩=⟨0⋅1⟩ → (1=1 → ⟨1⋅1⟩=⟨0⋅1⟩))
(⟨1⋅1⟩=⟨0⋅1⟩ → (0<0 → ⟨1⋅1⟩=⟨0⋅1⟩))
(⟨1⋅1⟩=⟨0⋅1⟩ → (0<1 → ⟨1⋅1⟩=⟨0⋅1⟩))
(⟨1⋅1⟩=⟨0⋅1⟩ → (1<0 → ⟨1⋅1⟩=⟨0⋅1⟩))
(⟨1⋅1⟩=⟨0⋅1⟩ → (1<1 → ⟨1⋅1⟩=⟨0⋅1⟩))
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(⟨1⋅1⟩=⟨1⋅0⟩ → (0=1 → ⟨1⋅1⟩=⟨1⋅0⟩))
(⟨1⋅1⟩=⟨1⋅0⟩ → (1=0 → ⟨1⋅1⟩=⟨1⋅0⟩))
(⟨1⋅1⟩=⟨1⋅0⟩ → (1=1 → ⟨1⋅1⟩=⟨1⋅0⟩))
(⟨1⋅1⟩=⟨1⋅0⟩ → (0<0 → ⟨1⋅1⟩=⟨1⋅0⟩))
(⟨1⋅1⟩=⟨1⋅0⟩ → (0<1 → ⟨1⋅1⟩=⟨1⋅0⟩))
(⟨1⋅1⟩=⟨1⋅0⟩ → (1<0 → ⟨1⋅1⟩=⟨1⋅0⟩))
(⟨1⋅1⟩=⟨1⋅0⟩ → (1<1 → ⟨1⋅1⟩=⟨1⋅0⟩))
(⟨1⋅1⟩=⟨1⋅1⟩ → (0=0 → ⟨1⋅1⟩=⟨1⋅1⟩))
(⟨1⋅1⟩=⟨1⋅1⟩ → (0=1 → ⟨1⋅1⟩=⟨1⋅1⟩))
(⟨1⋅1⟩=⟨1⋅1⟩ → (1=0 → ⟨1⋅1⟩=⟨1⋅1⟩))
(⟨1⋅1⟩=⟨1⋅1⟩ → (1=1 → ⟨1⋅1⟩=⟨1⋅1⟩))
(⟨1⋅1⟩=⟨1⋅1⟩ → (0<0 → ⟨1⋅1⟩=⟨1⋅1⟩))
(⟨1⋅1⟩=⟨1⋅1⟩ → (0<1 → ⟨1⋅1⟩=⟨1⋅1⟩))
(⟨1⋅1⟩=⟨1⋅1⟩ → (1<0 → ⟨1⋅1⟩=⟨1⋅1⟩))
(⟨1⋅1⟩=⟨1⋅1⟩ → (1<1 → ⟨1⋅1⟩=⟨1⋅1⟩))
(⟨0+⟨0+0⟩⟩=0 → (0=0 → ⟨0+⟨0+0⟩⟩=0))
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(⟨0+⟨0+1⟩⟩=1 → (1<1 → ⟨0+⟨0+1⟩⟩=1))
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(⟨0+⟨0⋅1⟩⟩=1 → (1<0 → ⟨0+⟨0⋅1⟩⟩=1))
(⟨0+⟨0⋅1⟩⟩=1 → (1<1 → ⟨0+⟨0⋅1⟩⟩=1))
(⟨0+⟨1⋅0⟩⟩=0 → (0=0 → ⟨0+⟨1⋅0⟩⟩=0))
(⟨0+⟨1⋅0⟩⟩=0 → (0=1 → ⟨0+⟨1⋅0⟩⟩=0))
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(0<⟨0+⟨0+1⟩⟩ → (1<0 → 0<⟨0+⟨0+1⟩⟩))
(0<⟨0+⟨0+1⟩⟩ → (1<1 → 0<⟨0+⟨0+1⟩⟩))
(0<⟨0+⟨1+0⟩⟩ → (0=0 → 0<⟨0+⟨1+0⟩⟩))
(0<⟨0+⟨1+0⟩⟩ → (0=1 → 0<⟨0+⟨1+0⟩⟩))
(0<⟨0+⟨1+0⟩⟩ → (1=0 → 0<⟨0+⟨1+0⟩⟩))
(0<⟨0+⟨1+0⟩⟩ → (1=1 → 0<⟨0+⟨1+0⟩⟩))
(0<⟨0+⟨1+0⟩⟩ → (0<0 → 0<⟨0+⟨1+0⟩⟩))
(0<⟨0+⟨1+0⟩⟩ → (0<1 → 0<⟨0+⟨1+0⟩⟩))
(0<⟨0+⟨1+0⟩⟩ → (1<0 → 0<⟨0+⟨1+0⟩⟩))
(0<⟨0+⟨1+0⟩⟩ → (1<1 → 0<⟨0+⟨1+0⟩⟩))
(0<⟨0+⟨1+1⟩⟩ → (0=0 → 0<⟨0+⟨1+1⟩⟩))
(0<⟨0+⟨1+1⟩⟩ → (0=1 → 0<⟨0+⟨1+1⟩⟩))
(0<⟨0+⟨1+1⟩⟩ → (1=0 → 0<⟨0+⟨1+1⟩⟩))
(0<⟨0+⟨1+1⟩⟩ → (1=1 → 0<⟨0+⟨1+1⟩⟩))
(0<⟨0+⟨1+1⟩⟩ → (0<0 → 0<⟨0+⟨1+1⟩⟩))
(0<⟨0+⟨1+1⟩⟩ → (0<1 → 0<⟨0+⟨1+1⟩⟩))
(0<⟨0+⟨1+1⟩⟩ → (1<0 → 0<⟨0+⟨1+1⟩⟩))
(0<⟨0+⟨1+1⟩⟩ → (1<1 → 0<⟨0+⟨1+1⟩⟩))
(0<⟨0+⟨0⋅0⟩⟩ → (0=0 → 0<⟨0+⟨0⋅0⟩⟩))
(0<⟨0+⟨0⋅0⟩⟩ → (0=1 → 0<⟨0+⟨0⋅0⟩⟩))
(0<⟨0+⟨0⋅0⟩⟩ → (1=0 → 0<⟨0+⟨0⋅0⟩⟩))
(0<⟨0+⟨0⋅0⟩⟩ → (1=1 → 0<⟨0+⟨0⋅0⟩⟩))
(0<⟨0+⟨0⋅0⟩⟩ → (0<0 → 0<⟨0+⟨0⋅0⟩⟩))
(0<⟨0+⟨0⋅0⟩⟩ → (0<1 → 0<⟨0+⟨0⋅0⟩⟩))
(0<⟨0+⟨0⋅0⟩⟩ → (1<0 → 0<⟨0+⟨0⋅0⟩⟩))
(0<⟨0+⟨0⋅0⟩⟩ → (1<1 → 0<⟨0+⟨0⋅0⟩⟩))
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(0<⟨0+⟨0⋅1⟩⟩ → (0=1 → 0<⟨0+⟨0⋅1⟩⟩))
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(0<⟨⟨0⋅0⟩+1⟩ → (1<0 → 0<⟨⟨0⋅0⟩+1⟩))
(0<⟨⟨0⋅0⟩+1⟩ → (1<1 → 0<⟨⟨0⋅0⟩+1⟩))
(0<⟨⟨0⋅1⟩+0⟩ → (0=0 → 0<⟨⟨0⋅1⟩+0⟩))
(0<⟨⟨0⋅1⟩+0⟩ → (0=1 → 0<⟨⟨0⋅1⟩+0⟩))
(0<⟨⟨0⋅1⟩+0⟩ → (1=0 → 0<⟨⟨0⋅1⟩+0⟩))
(0<⟨⟨0⋅1⟩+0⟩ → (1=1 → 0<⟨⟨0⋅1⟩+0⟩))
(0<⟨⟨0⋅1⟩+0⟩ → (0<0 → 0<⟨⟨0⋅1⟩+0⟩))
(0<⟨⟨0⋅1⟩+0⟩ → (0<1 → 0<⟨⟨0⋅1⟩+0⟩))
(0<⟨⟨0⋅1⟩+0⟩ → (1<0 → 0<⟨⟨0⋅1⟩+0⟩))
(0<⟨⟨0⋅1⟩+0⟩ → (1<1 → 0<⟨⟨0⋅1⟩+0⟩))
(0<⟨⟨0⋅1⟩+1⟩ → (0=0 → 0<⟨⟨0⋅1⟩+1⟩))
(0<⟨⟨0⋅1⟩+1⟩ → (0=1 → 0<⟨⟨0⋅1⟩+1⟩))
(0<⟨⟨0⋅1⟩+1⟩ → (1=0 → 0<⟨⟨0⋅1⟩+1⟩))
(0<⟨⟨0⋅1⟩+1⟩ → (1=1 → 0<⟨⟨0⋅1⟩+1⟩))
(0<⟨⟨0⋅1⟩+1⟩ → (0<0 → 0<⟨⟨0⋅1⟩+1⟩))
(0<⟨⟨0⋅1⟩+1⟩ → (0<1 → 0<⟨⟨0⋅1⟩+1⟩))
(0<⟨⟨0⋅1⟩+1⟩ → (1<0 → 0<⟨⟨0⋅1⟩+1⟩))
(0<⟨⟨0⋅1⟩+1⟩ → (1<1 → 0<⟨⟨0⋅1⟩+1⟩))
(0<⟨⟨1⋅0⟩+0⟩ → (0=0 → 0<⟨⟨1⋅0⟩+0⟩))
(0<⟨⟨1⋅0⟩+0⟩ → (0=1 → 0<⟨⟨1⋅0⟩+0⟩))
(0<⟨⟨1⋅0⟩+0⟩ → (1=0 → 0<⟨⟨1⋅0⟩+0⟩))
(0<⟨⟨1⋅0⟩+0⟩ → (1=1 → 0<⟨⟨1⋅0⟩+0⟩))
(0<⟨⟨1⋅0⟩+0⟩ → (0<0 → 0<⟨⟨1⋅0⟩+0⟩))
(0<⟨⟨1⋅0⟩+0⟩ → (0<1 → 0<⟨⟨1⋅0⟩+0⟩))
(0<⟨⟨1⋅0⟩+0⟩ → (1<0 → 0<⟨⟨1⋅0⟩+0⟩))
(0<⟨⟨1⋅0⟩+0⟩ → (1<1 → 0<⟨⟨1⋅0⟩+0⟩))
(0<⟨⟨1⋅0⟩+1⟩ → (0=0 → 0<⟨⟨1⋅0⟩+1⟩))
(0<⟨⟨1⋅0⟩+1⟩ → (0=1 → 0<⟨⟨1⋅0⟩+1⟩))
(0<⟨⟨1⋅0⟩+1⟩ → (1=0 → 0<⟨⟨1⋅0⟩+1⟩))
(0<⟨⟨1⋅0⟩+1⟩ → (1=1 → 0<⟨⟨1⋅0⟩+1⟩))
(0<⟨⟨1⋅0⟩+1⟩ → (0<0 → 0<⟨⟨1⋅0⟩+1⟩))
(0<⟨⟨1⋅0⟩+1⟩ → (0<1 → 0<⟨⟨1⋅0⟩+1⟩))
(0<⟨⟨1⋅0⟩+1⟩ → (1<0 → 0<⟨⟨1⋅0⟩+1⟩))
(0<⟨⟨1⋅0⟩+1⟩ → (1<1 → 0<⟨⟨1⋅0⟩+1⟩))
(0<⟨⟨1⋅1⟩+0⟩ → (0=0 → 0<⟨⟨1⋅1⟩+0⟩))
(0<⟨⟨1⋅1⟩+0⟩ → (0=1 → 0<⟨⟨1⋅1⟩+0⟩))
(0<⟨⟨1⋅1⟩+0⟩ → (1=0 → 0<⟨⟨1⋅1⟩+0⟩))
(0<⟨⟨1⋅1⟩+0⟩ → (1=1 → 0<⟨⟨1⋅1⟩+0⟩))
(0<⟨⟨1⋅1⟩+0⟩ → (0<0 → 0<⟨⟨1⋅1⟩+0⟩))
(0<⟨⟨1⋅1⟩+0⟩ → (0<1 → 0<⟨⟨1⋅1⟩+0⟩))
(0<⟨⟨1⋅1⟩+0⟩ → (1<0 → 0<⟨⟨1⋅1⟩+0⟩))
(0<⟨⟨1⋅1⟩+0⟩ → (1<1 → 0<⟨⟨1⋅1⟩+0⟩))
(0<⟨⟨1⋅1⟩+1⟩ → (0=0 → 0<⟨⟨1⋅1⟩+1⟩))
(0<⟨⟨1⋅1⟩+1⟩ → (0=1 → 0<⟨⟨1⋅1⟩+1⟩))
(0<⟨⟨1⋅1⟩+1⟩ → (1=0 → 0<⟨⟨1⋅1⟩+1⟩))
(0<⟨⟨1⋅1⟩+1⟩ → (1=1 → 0<⟨⟨1⋅1⟩+1⟩))
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(0<⟨⟨1⋅1⟩+1⟩ → (0<1 → 0<⟨⟨1⋅1⟩+1⟩))
(0<⟨⟨1⋅1⟩+1⟩ → (1<0 → 0<⟨⟨1⋅1⟩+1⟩))
(0<⟨⟨1⋅1⟩+1⟩ → (1<1 → 0<⟨⟨1⋅1⟩+1⟩))
(0<⟨0⋅⟨0+0⟩⟩ → (0=0 → 0<⟨0⋅⟨0+0⟩⟩))
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(0<⟨0⋅⟨0+0⟩⟩ → (1=0 → 0<⟨0⋅⟨0+0⟩⟩))
(0<⟨0⋅⟨0+0⟩⟩ → (1=1 → 0<⟨0⋅⟨0+0⟩⟩))
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(0<⟨0⋅⟨0+0⟩⟩ → (0<1 → 0<⟨0⋅⟨0+0⟩⟩))
(0<⟨0⋅⟨0+0⟩⟩ → (1<0 → 0<⟨0⋅⟨0+0⟩⟩))
(0<⟨0⋅⟨0+0⟩⟩ → (1<1 → 0<⟨0⋅⟨0+0⟩⟩))
(0<⟨0⋅⟨0+1⟩⟩ → (0=0 → 0<⟨0⋅⟨0+1⟩⟩))
(0<⟨0⋅⟨0+1⟩⟩ → (0=1 → 0<⟨0⋅⟨0+1⟩⟩))
(0<⟨0⋅⟨0+1⟩⟩ → (1=0 → 0<⟨0⋅⟨0+1⟩⟩))
(0<⟨0⋅⟨0+1⟩⟩ → (1=1 → 0<⟨0⋅⟨0+1⟩⟩))
(0<⟨0⋅⟨0+1⟩⟩ → (0<0 → 0<⟨0⋅⟨0+1⟩⟩))
(0<⟨0⋅⟨0+1⟩⟩ → (0<1 → 0<⟨0⋅⟨0+1⟩⟩))
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(0<⟨0⋅⟨1+0⟩⟩ → (0=1 → 0<⟨0⋅⟨1+0⟩⟩))
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(0<⟨1⋅⟨0⋅1⟩⟩ → (1=0 → 0<⟨1⋅⟨0⋅1⟩⟩))
(0<⟨1⋅⟨0⋅1⟩⟩ → (1=1 → 0<⟨1⋅⟨0⋅1⟩⟩))
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(0<⟨1⋅⟨0⋅1⟩⟩ → (0<1 → 0<⟨1⋅⟨0⋅1⟩⟩))
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(1<⟨0+⟨0+0⟩⟩ → (0=0 → 1<⟨0+⟨0+0⟩⟩))
(1<⟨0+⟨0+0⟩⟩ → (0=1 → 1<⟨0+⟨0+0⟩⟩))
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(1<⟨0+⟨0+0⟩⟩ → (0<0 → 1<⟨0+⟨0+0⟩⟩))
(1<⟨0+⟨0+0⟩⟩ → (0<1 → 1<⟨0+⟨0+0⟩⟩))
(1<⟨0+⟨0+0⟩⟩ → (1<0 → 1<⟨0+⟨0+0⟩⟩))
(1<⟨0+⟨0+0⟩⟩ → (1<1 → 1<⟨0+⟨0+0⟩⟩))
(1<⟨0+⟨0+1⟩⟩ → (0=0 → 1<⟨0+⟨0+1⟩⟩))
(1<⟨0+⟨0+1⟩⟩ → (0=1 → 1<⟨0+⟨0+1⟩⟩))
(1<⟨0+⟨0+1⟩⟩ → (1=0 → 1<⟨0+⟨0+1⟩⟩))
(1<⟨0+⟨0+1⟩⟩ → (1=1 → 1<⟨0+⟨0+1⟩⟩))
(1<⟨0+⟨0+1⟩⟩ → (0<0 → 1<⟨0+⟨0+1⟩⟩))
(1<⟨0+⟨0+1⟩⟩ → (0<1 → 1<⟨0+⟨0+1⟩⟩))
(1<⟨0+⟨0+1⟩⟩ → (1<0 → 1<⟨0+⟨0+1⟩⟩))
(1<⟨0+⟨0+1⟩⟩ → (1<1 → 1<⟨0+⟨0+1⟩⟩))
(1<⟨0+⟨1+0⟩⟩ → (0=0 → 1<⟨0+⟨1+0⟩⟩))
(1<⟨0+⟨1+0⟩⟩ → (0=1 → 1<⟨0+⟨1+0⟩⟩))
(1<⟨0+⟨1+0⟩⟩ → (1=0 → 1<⟨0+⟨1+0⟩⟩))
(1<⟨0+⟨1+0⟩⟩ → (1=1 → 1<⟨0+⟨1+0⟩⟩))
(1<⟨0+⟨1+0⟩⟩ → (0<0 → 1<⟨0+⟨1+0⟩⟩))
(1<⟨0+⟨1+0⟩⟩ → (0<1 → 1<⟨0+⟨1+0⟩⟩))
(1<⟨0+⟨1+0⟩⟩ → (1<0 → 1<⟨0+⟨1+0⟩⟩))
(1<⟨0+⟨1+0⟩⟩ → (1<1 → 1<⟨0+⟨1+0⟩⟩))
(1<⟨0+⟨1+1⟩⟩ → (0=0 → 1<⟨0+⟨1+1⟩⟩))
(1<⟨0+⟨1+1⟩⟩ → (0=1 → 1<⟨0+⟨1+1⟩⟩))
(1<⟨0+⟨1+1⟩⟩ → (1=0 → 1<⟨0+⟨1+1⟩⟩))
(1<⟨0+⟨1+1⟩⟩ → (1=1 → 1<⟨0+⟨1+1⟩⟩))
(1<⟨0+⟨1+1⟩⟩ → (0<0 → 1<⟨0+⟨1+1⟩⟩))
(1<⟨0+⟨1+1⟩⟩ → (0<1 → 1<⟨0+⟨1+1⟩⟩))
(1<⟨0+⟨1+1⟩⟩ → (1<0 → 1<⟨0+⟨1+1⟩⟩))
(1<⟨0+⟨1+1⟩⟩ → (1<1 → 1<⟨0+⟨1+1⟩⟩))
(1<⟨0+⟨0⋅0⟩⟩ → (0=0 → 1<⟨0+⟨0⋅0⟩⟩))
(1<⟨0+⟨0⋅0⟩⟩ → (0=1 → 1<⟨0+⟨0⋅0⟩⟩))
(1<⟨0+⟨0⋅0⟩⟩ → (1=0 → 1<⟨0+⟨0⋅0⟩⟩))
(1<⟨0+⟨0⋅0⟩⟩ → (1=1 → 1<⟨0+⟨0⋅0⟩⟩))
(1<⟨0+⟨0⋅0⟩⟩ → (0<0 → 1<⟨0+⟨0⋅0⟩⟩))
(1<⟨0+⟨0⋅0⟩⟩ → (0<1 → 1<⟨0+⟨0⋅0⟩⟩))
(1<⟨0+⟨0⋅0⟩⟩ → (1<0 → 1<⟨0+⟨0⋅0⟩⟩))
(1<⟨0+⟨0⋅0⟩⟩ → (1<1 → 1<⟨0+⟨0⋅0⟩⟩))
(1<⟨0+⟨0⋅1⟩⟩ → (0=0 → 1<⟨0+⟨0⋅1⟩⟩))
(1<⟨0+⟨0⋅1⟩⟩ → (0=1 → 1<⟨0+⟨0⋅1⟩⟩))
(1<⟨0+⟨0⋅1⟩⟩ → (1=0 → 1<⟨0+⟨0⋅1⟩⟩))
(1<⟨0+⟨0⋅1⟩⟩ → (1=1 → 1<⟨0+⟨0⋅1⟩⟩))
(1<⟨0+⟨0⋅1⟩⟩ → (0<0 → 1<⟨0+⟨0⋅1⟩⟩))
(1<⟨0+⟨0⋅1⟩⟩ → (0<1 → 1<⟨0+⟨0⋅1⟩⟩))
(1<⟨0+⟨0⋅1⟩⟩ → (1<0 → 1<⟨0+⟨0⋅1⟩⟩))
(1<⟨0+⟨0⋅1⟩⟩ → (1<1 → 1<⟨0+⟨0⋅1⟩⟩))
(1<⟨0+⟨1⋅0⟩⟩ → (0=0 → 1<⟨0+⟨1⋅0⟩⟩))
(1<⟨0+⟨1⋅0⟩⟩ → (0=1 → 1<⟨0+⟨1⋅0⟩⟩))
(1<⟨0+⟨1⋅0⟩⟩ → (1=0 → 1<⟨0+⟨1⋅0⟩⟩))
(1<⟨0+⟨1⋅0⟩⟩ → (1=1 → 1<⟨0+⟨1⋅0⟩⟩))
(1<⟨0+⟨1⋅0⟩⟩ → (0<0 → 1<⟨0+⟨1⋅0⟩⟩))
(1<⟨0+⟨1⋅0⟩⟩ → (0<1 → 1<⟨0+⟨1⋅0⟩⟩))
(1<⟨0+⟨1⋅0⟩⟩ → (1<0 → 1<⟨0+⟨1⋅0⟩⟩))
(1<⟨0+⟨1⋅0⟩⟩ → (1<1 → 1<⟨0+⟨1⋅0⟩⟩))
(1<⟨0+⟨1⋅1⟩⟩ → (0=0 → 1<⟨0+⟨1⋅1⟩⟩))
(1<⟨0+⟨1⋅1⟩⟩ → (0=1 → 1<⟨0+⟨1⋅1⟩⟩))
(1<⟨0+⟨1⋅1⟩⟩ → (1=0 → 1<⟨0+⟨1⋅1⟩⟩))
(1<⟨0+⟨1⋅1⟩⟩ → (1=1 → 1<⟨0+⟨1⋅1⟩⟩))
(1<⟨0+⟨1⋅1⟩⟩ → (0<0 → 1<⟨0+⟨1⋅1⟩⟩))
(1<⟨0+⟨1⋅1⟩⟩ → (0<1 → 1<⟨0+⟨1⋅1⟩⟩))
(1<⟨0+⟨1⋅1⟩⟩ → (1<0 → 1<⟨0+⟨1⋅1⟩⟩))
(1<⟨0+⟨1⋅1⟩⟩ → (1<1 → 1<⟨0+⟨1⋅1⟩⟩))
(1<⟨1+⟨0+0⟩⟩ → (0=0 → 1<⟨1+⟨0+0⟩⟩))
(1<⟨1+⟨0+0⟩⟩ → (0=1 → 1<⟨1+⟨0+0⟩⟩))
(1<⟨1+⟨0+0⟩⟩ → (1=0 → 1<⟨1+⟨0+0⟩⟩))
(1<⟨1+⟨0+0⟩⟩ → (1=1 → 1<⟨1+⟨0+0⟩⟩))
(1<⟨1+⟨0+0⟩⟩ → (0<0 → 1<⟨1+⟨0+0⟩⟩))
(1<⟨1+⟨0+0⟩⟩ → (0<1 → 1<⟨1+⟨0+0⟩⟩))
(1<⟨1+⟨0+0⟩⟩ → (1<0 → 1<⟨1+⟨0+0⟩⟩))
(1<⟨1+⟨0+0⟩⟩ → (1<1 → 1<⟨1+⟨0+0⟩⟩))
(1<⟨1+⟨0+1⟩⟩ → (0=0 → 1<⟨1+⟨0+1⟩⟩))
(1<⟨1+⟨0+1⟩⟩ → (0=1 → 1<⟨1+⟨0+1⟩⟩))
(1<⟨1+⟨0+1⟩⟩ → (1=0 → 1<⟨1+⟨0+1⟩⟩))
(1<⟨1+⟨0+1⟩⟩ → (1=1 → 1<⟨1+⟨0+1⟩⟩))
(1<⟨1+⟨0+1⟩⟩ → (0<0 → 1<⟨1+⟨0+1⟩⟩))
(1<⟨1+⟨0+1⟩⟩ → (0<1 → 1<⟨1+⟨0+1⟩⟩))
(1<⟨1+⟨0+1⟩⟩ → (1<0 → 1<⟨1+⟨0+1⟩⟩))
(1<⟨1+⟨0+1⟩⟩ → (1<1 → 1<⟨1+⟨0+1⟩⟩))
(1<⟨1+⟨1+0⟩⟩ → (0=0 → 1<⟨1+⟨1+0⟩⟩))
(1<⟨1+⟨1+0⟩⟩ → (0=1 → 1<⟨1+⟨1+0⟩⟩))
(1<⟨1+⟨1+0⟩⟩ → (1=0 → 1<⟨1+⟨1+0⟩⟩))
(1<⟨1+⟨1+0⟩⟩ → (1=1 → 1<⟨1+⟨1+0⟩⟩))
(1<⟨1+⟨1+0⟩⟩ → (0<0 → 1<⟨1+⟨1+0⟩⟩))
(1<⟨1+⟨1+0⟩⟩ → (0<1 → 1<⟨1+⟨1+0⟩⟩))
(1<⟨1+⟨1+0⟩⟩ → (1<0 → 1<⟨1+⟨1+0⟩⟩))
(1<⟨1+⟨1+0⟩⟩ → (1<1 → 1<⟨1+⟨1+0⟩⟩))
(1<⟨1+⟨1+1⟩⟩ → (0=0 → 1<⟨1+⟨1+1⟩⟩))
(1<⟨1+⟨1+1⟩⟩ → (0=1 → 1<⟨1+⟨1+1⟩⟩))
(1<⟨1+⟨1+1⟩⟩ → (1=0 → 1<⟨1+⟨1+1⟩⟩))
(1<⟨1+⟨1+1⟩⟩ → (1=1 → 1<⟨1+⟨1+1⟩⟩))
(1<⟨1+⟨1+1⟩⟩ → (0<0 → 1<⟨1+⟨1+1⟩⟩))
(1<⟨1+⟨1+1⟩⟩ → (0<1 → 1<⟨1+⟨1+1⟩⟩))
(1<⟨1+⟨1+1⟩⟩ → (1<0 → 1<⟨1+⟨1+1⟩⟩))
(1<⟨1+⟨1+1⟩⟩ → (1<1 → 1<⟨1+⟨1+1⟩⟩))
(1<⟨1+⟨0⋅0⟩⟩ → (0=0 → 1<⟨1+⟨0⋅0⟩⟩))
(1<⟨1+⟨0⋅0⟩⟩ → (0=1 → 1<⟨1+⟨0⋅0⟩⟩))
(1<⟨1+⟨0⋅0⟩⟩ → (1=0 → 1<⟨1+⟨0⋅0⟩⟩))
(1<⟨1+⟨0⋅0⟩⟩ → (1=1 → 1<⟨1+⟨0⋅0⟩⟩))
(1<⟨1+⟨0⋅0⟩⟩ → (0<0 → 1<⟨1+⟨0⋅0⟩⟩))
(1<⟨1+⟨0⋅0⟩⟩ → (0<1 → 1<⟨1+⟨0⋅0⟩⟩))
(1<⟨1+⟨0⋅0⟩⟩ → (1<0 → 1<⟨1+⟨0⋅0⟩⟩))
(1<⟨1+⟨0⋅0⟩⟩ → (1<1 → 1<⟨1+⟨0⋅0⟩⟩))
(1<⟨1+⟨0⋅1⟩⟩ → (0=0 → 1<⟨1+⟨0⋅1⟩⟩))
(1<⟨1+⟨0⋅1⟩⟩ → (0=1 → 1<⟨1+⟨0⋅1⟩⟩))
(1<⟨1+⟨0⋅1⟩⟩ → (1=0 → 1<⟨1+⟨0⋅1⟩⟩))
(1<⟨1+⟨0⋅1⟩⟩ → (1=1 → 1<⟨1+⟨0⋅1⟩⟩))
(1<⟨1+⟨0⋅1⟩⟩ → (0<0 → 1<⟨1+⟨0⋅1⟩⟩))
(1<⟨1+⟨0⋅1⟩⟩ → (0<1 → 1<⟨1+⟨0⋅1⟩⟩))
(1<⟨1+⟨0⋅1⟩⟩ → (1<0 → 1<⟨1+⟨0⋅1⟩⟩))
(1<⟨1+⟨0⋅1⟩⟩ → (1<1 → 1<⟨1+⟨0⋅1⟩⟩))
(1<⟨1+⟨1⋅0⟩⟩ → (0=0 → 1<⟨1+⟨1⋅0⟩⟩))
(1<⟨1+⟨1⋅0⟩⟩ → (0=1 → 1<⟨1+⟨1⋅0⟩⟩))
(1<⟨1+⟨1⋅0⟩⟩ → (1=0 → 1<⟨1+⟨1⋅0⟩⟩))
(1<⟨1+⟨1⋅0⟩⟩ → (1=1 → 1<⟨1+⟨1⋅0⟩⟩))
(1<⟨1+⟨1⋅0⟩⟩ → (0<0 → 1<⟨1+⟨1⋅0⟩⟩))
(1<⟨1+⟨1⋅0⟩⟩ → (0<1 → 1<⟨1+⟨1⋅0⟩⟩))
(1<⟨1+⟨1⋅0⟩⟩ → (1<0 → 1<⟨1+⟨1⋅0⟩⟩))
(1<⟨1+⟨1⋅0⟩⟩ → (1<1 → 1<⟨1+⟨1⋅0⟩⟩))
(1<⟨1+⟨1⋅1⟩⟩ → (0=0 → 1<⟨1+⟨1⋅1⟩⟩))
(1<⟨1+⟨1⋅1⟩⟩ → (0=1 → 1<⟨1+⟨1⋅1⟩⟩))
(1<⟨1+⟨1⋅1⟩⟩ → (1=0 → 1<⟨1+⟨1⋅1⟩⟩))
(1<⟨1+⟨1⋅1⟩⟩ → (1=1 → 1<⟨1+⟨1⋅1⟩⟩))
(1<⟨1+⟨1⋅1⟩⟩ → (0<0 → 1<⟨1+⟨1⋅1⟩⟩))
(1<⟨1+⟨1⋅1⟩⟩ → (0<1 → 1<⟨1+⟨1⋅1⟩⟩))
(1<⟨1+⟨1⋅1⟩⟩ → (1<0 → 1<⟨1+⟨1⋅1⟩⟩))
(1<⟨1+⟨1⋅1⟩⟩ → (1<1 → 1<⟨1+⟨1⋅1⟩⟩))
(1<⟨⟨0+0⟩+0⟩ → (0=0 → 1<⟨⟨0+0⟩+0⟩))
(1<⟨⟨0+0⟩+0⟩ → (0=1 → 1<⟨⟨0+0⟩+0⟩))
(1<⟨⟨0+0⟩+0⟩ → (1=0 → 1<⟨⟨0+0⟩+0⟩))
(1<⟨⟨0+0⟩+0⟩ → (1=1 → 1<⟨⟨0+0⟩+0⟩))
(1<⟨⟨0+0⟩+0⟩ → (0<0 → 1<⟨⟨0+0⟩+0⟩))
(1<⟨⟨0+0⟩+0⟩ → (0<1 → 1<⟨⟨0+0⟩+0⟩))
(1<⟨⟨0+0⟩+0⟩ → (1<0 → 1<⟨⟨0+0⟩+0⟩))
(1<⟨⟨0+0⟩+0⟩ → (1<1 → 1<⟨⟨0+0⟩+0⟩))
(1<⟨⟨0+0⟩+1⟩ → (0=0 → 1<⟨⟨0+0⟩+1⟩))
(1<⟨⟨0+0⟩+1⟩ → (0=1 → 1<⟨⟨0+0⟩+1⟩))
(1<⟨⟨0+0⟩+1⟩ → (1=0 → 1<⟨⟨0+0⟩+1⟩))
(1<⟨⟨0+0⟩+1⟩ → (1=1 → 1<⟨⟨0+0⟩+1⟩))
(1<⟨⟨0+0⟩+1⟩ → (0<0 → 1<⟨⟨0+0⟩+1⟩))
(1<⟨⟨0+0⟩+1⟩ → (0<1 → 1<⟨⟨0+0⟩+1⟩))
(1<⟨⟨0+0⟩+1⟩ → (1<0 → 1<⟨⟨0+0⟩+1⟩))
(1<⟨⟨0+0⟩+1⟩ → (1<1 → 1<⟨⟨0+0⟩+1⟩))
(1<⟨⟨0+1⟩+0⟩ → (0=0 → 1<⟨⟨0+1⟩+0⟩))
(1<⟨⟨0+1⟩+0⟩ → (0=1 → 1<⟨⟨0+1⟩+0⟩))
(1<⟨⟨0+1⟩+0⟩ → (1=0 → 1<⟨⟨0+1⟩+0⟩))
(1<⟨⟨0+1⟩+0⟩ → (1=1 → 1<⟨⟨0+1⟩+0⟩))
(1<⟨⟨0+1⟩+0⟩ → (0<0 → 1<⟨⟨0+1⟩+0⟩))
(1<⟨⟨0+1⟩+0⟩ → (0<1 → 1<⟨⟨0+1⟩+0⟩))
(1<⟨⟨0+1⟩+0⟩ → (1<0 → 1<⟨⟨0+1⟩+0⟩))
(1<⟨⟨0+1⟩+0⟩ → (1<1 → 1<⟨⟨0+1⟩+0⟩))
(1<⟨⟨0+1⟩+1⟩ → (0=0 → 1<⟨⟨0+1⟩+1⟩))
(1<⟨⟨0+1⟩+1⟩ → (0=1 → 1<⟨⟨0+1⟩+1⟩))
(1<⟨⟨0+1⟩+1⟩ → (1=0 → 1<⟨⟨0+1⟩+1⟩))
(1<⟨⟨0+1⟩+1⟩ → (1=1 → 1<⟨⟨0+1⟩+1⟩))
(1<⟨⟨0+1⟩+1⟩ → (0<0 → 1<⟨⟨0+1⟩+1⟩))
(1<⟨⟨0+1⟩+1⟩ → (0<1 → 1<⟨⟨0+1⟩+1⟩))
(1<⟨⟨0+1⟩+1⟩ → (1<0 → 1<⟨⟨0+1⟩+1⟩))
(1<⟨⟨0+1⟩+1⟩ → (1<1 → 1<⟨⟨0+1⟩+1⟩))
(1<⟨⟨1+0⟩+0⟩ → (0=0 → 1<⟨⟨1+0⟩+0⟩))
(1<⟨⟨1+0⟩+0⟩ → (0=1 → 1<⟨⟨1+0⟩+0⟩))
(1<⟨⟨1+0⟩+0⟩ → (1=0 → 1<⟨⟨1+0⟩+0⟩))
(1<⟨⟨1+0⟩+0⟩ → (1=1 → 1<⟨⟨1+0⟩+0⟩))
(1<⟨⟨1+0⟩+0⟩ → (0<0 → 1<⟨⟨1+0⟩+0⟩))
(1<⟨⟨1+0⟩+0⟩ → (0<1 → 1<⟨⟨1+0⟩+0⟩))
(1<⟨⟨1+0⟩+0⟩ → (1<0 → 1<⟨⟨1+0⟩+0⟩))
(1<⟨⟨1+0⟩+0⟩ → (1<1 → 1<⟨⟨1+0⟩+0⟩))
(1<⟨⟨1+0⟩+1⟩ → (0=0 → 1<⟨⟨1+0⟩+1⟩))
(1<⟨⟨1+0⟩+1⟩ → (0=1 → 1<⟨⟨1+0⟩+1⟩))
(1<⟨⟨1+0⟩+1⟩ → (1=0 → 1<⟨⟨1+0⟩+1⟩))
(1<⟨⟨1+0⟩+1⟩ → (1=1 → 1<⟨⟨1+0⟩+1⟩))
(1<⟨⟨1+0⟩+1⟩ → (0<0 → 1<⟨⟨1+0⟩+1⟩))
(1<⟨⟨1+0⟩+1⟩ → (0<1 → 1<⟨⟨1+0⟩+1⟩))
(1<⟨⟨1+0⟩+1⟩ → (1<0 → 1<⟨⟨1+0⟩+1⟩))
(1<⟨⟨1+0⟩+1⟩ → (1<1 → 1<⟨⟨1+0⟩+1⟩))
(1<⟨⟨1+1⟩+0⟩ → (0=0 → 1<⟨⟨1+1⟩+0⟩))
(1<⟨⟨1+1⟩+0⟩ → (0=1 → 1<⟨⟨1+1⟩+0⟩))
(1<⟨⟨1+1⟩+0⟩ → (1=0 → 1<⟨⟨1+1⟩+0⟩))
(1<⟨⟨1+1⟩+0⟩ → (1=1 → 1<⟨⟨1+1⟩+0⟩))
(1<⟨⟨1+1⟩+0⟩ → (0<0 → 1<⟨⟨1+1⟩+0⟩))
(1<⟨⟨1+1⟩+0⟩ → (0<1 → 1<⟨⟨1+1⟩+0⟩))
(1<⟨⟨1+1⟩+0⟩ → (1<0 → 1<⟨⟨1+1⟩+0⟩))
(1<⟨⟨1+1⟩+0⟩ → (1<1 → 1<⟨⟨1+1⟩+0⟩))
(1<⟨⟨1+1⟩+1⟩ → (0=0 → 1<⟨⟨1+1⟩+1⟩))
(1<⟨⟨1+1⟩+1⟩ → (0=1 → 1<⟨⟨1+1⟩+1⟩))
(1<⟨⟨1+1⟩+1⟩ → (1=0 → 1<⟨⟨1+1⟩+1⟩))
(1<⟨⟨1+1⟩+1⟩ → (1=1 → 1<⟨⟨1+1⟩+1⟩))
(1<⟨⟨1+1⟩+1⟩ → (0<0 → 1<⟨⟨1+1⟩+1⟩))
(1<⟨⟨1+1⟩+1⟩ → (0<1 → 1<⟨⟨1+1⟩+1⟩))
(1<⟨⟨1+1⟩+1⟩ → (1<0 → 1<⟨⟨1+1⟩+1⟩))
(1<⟨⟨1+1⟩+1⟩ → (1<1 → 1<⟨⟨1+1⟩+1⟩))
(1<⟨⟨0⋅0⟩+0⟩ → (0=0 → 1<⟨⟨0⋅0⟩+0⟩))
(1<⟨⟨0⋅0⟩+0⟩ → (0=1 → 1<⟨⟨0⋅0⟩+0⟩))
(1<⟨⟨0⋅0⟩+0⟩ → (1=0 → 1<⟨⟨0⋅0⟩+0⟩))
(1<⟨⟨0⋅0⟩+0⟩ → (1=1 → 1<⟨⟨0⋅0⟩+0⟩))
(1<⟨⟨0⋅0⟩+0⟩ → (0<0 → 1<⟨⟨0⋅0⟩+0⟩))
(1<⟨⟨0⋅0⟩+0⟩ → (0<1 → 1<⟨⟨0⋅0⟩+0⟩))
(1<⟨⟨0⋅0⟩+0⟩ → (1<0 → 1<⟨⟨0⋅0⟩+0⟩))
(1<⟨⟨0⋅0⟩+0⟩ → (1<1 → 1<⟨⟨0⋅0⟩+0⟩))
(1<⟨⟨0⋅0⟩+1⟩ → (0=0 → 1<⟨⟨0⋅0⟩+1⟩))
(1<⟨⟨0⋅0⟩+1⟩ → (0=1 → 1<⟨⟨0⋅0⟩+1⟩))
(1<⟨⟨0⋅0⟩+1⟩ → (1=0 → 1<⟨⟨0⋅0⟩+1⟩))
(1<⟨⟨0⋅0⟩+1⟩ → (1=1 → 1<⟨⟨0⋅0⟩+1⟩))
(1<⟨⟨0⋅0⟩+1⟩ → (0<0 → 1<⟨⟨0⋅0⟩+1⟩))
(1<⟨⟨0⋅0⟩+1⟩ → (0<1 → 1<⟨⟨0⋅0⟩+1⟩))
(1<⟨⟨0⋅0⟩+1⟩ → (1<0 → 1<⟨⟨0⋅0⟩+1⟩))
(1<⟨⟨0⋅0⟩+1⟩ → (1<1 → 1<⟨⟨0⋅0⟩+1⟩))
(1<⟨⟨0⋅1⟩+0⟩ → (0=0 → 1<⟨⟨0⋅1⟩+0⟩))
(1<⟨⟨0⋅1⟩+0⟩ → (0=1 → 1<⟨⟨0⋅1⟩+0⟩))
(1<⟨⟨0⋅1⟩+0⟩ → (1=0 → 1<⟨⟨0⋅1⟩+0⟩))
(1<⟨⟨0⋅1⟩+0⟩ → (1=1 → 1<⟨⟨0⋅1⟩+0⟩))
(1<⟨⟨0⋅1⟩+0⟩ → (0<0 → 1<⟨⟨0⋅1⟩+0⟩))
(1<⟨⟨0⋅1⟩+0⟩ → (0<1 → 1<⟨⟨0⋅1⟩+0⟩))
(1<⟨⟨0⋅1⟩+0⟩ → (1<0 → 1<⟨⟨0⋅1⟩+0⟩))
(1<⟨⟨0⋅1⟩+0⟩ → (1<1 → 1<⟨⟨0⋅1⟩+0⟩))
(1<⟨⟨0⋅1⟩+1⟩ → (0=0 → 1<⟨⟨0⋅1⟩+1⟩))
(1<⟨⟨0⋅1⟩+1⟩ → (0=1 → 1<⟨⟨0⋅1⟩+1⟩))
(1<⟨⟨0⋅1⟩+1⟩ → (1=0 → 1<⟨⟨0⋅1⟩+1⟩))
(1<⟨⟨0⋅1⟩+1⟩ → (1=1 → 1<⟨⟨0⋅1⟩+1⟩))
(1<⟨⟨0⋅1⟩+1⟩ → (0<0 → 1<⟨⟨0⋅1⟩+1⟩))
(1<⟨⟨0⋅1⟩+1⟩ → (0<1 → 1<⟨⟨0⋅1⟩+1⟩))
(1<⟨⟨0⋅1⟩+1⟩ → (1<0 → 1<⟨⟨0⋅1⟩+1⟩))
(1<⟨⟨0⋅1⟩+1⟩ → (1<1 → 1<⟨⟨0⋅1⟩+1⟩))
(1<⟨⟨1⋅0⟩+0⟩ → (0=0 → 1<⟨⟨1⋅0⟩+0⟩))
(1<⟨⟨1⋅0⟩+0⟩ → (0=1 → 1<⟨⟨1⋅0⟩+0⟩))
(1<⟨⟨1⋅0⟩+0⟩ → (1=0 → 1<⟨⟨1⋅0⟩+0⟩))
(1<⟨⟨1⋅0⟩+0⟩ → (1=1 → 1<⟨⟨1⋅0⟩+0⟩))
(1<⟨⟨1⋅0⟩+0⟩ → (0<0 → 1<⟨⟨1⋅0⟩+0⟩))
(1<⟨⟨1⋅0⟩+0⟩ → (0<1 → 1<⟨⟨1⋅0⟩+0⟩))
(1<⟨⟨1⋅0⟩+0⟩ → (1<0 → 1<⟨⟨1⋅0⟩+0⟩))
(1<⟨⟨1⋅0⟩+0⟩ → (1<1 → 1<⟨⟨1⋅0⟩+0⟩))
(1<⟨⟨1⋅0⟩+1⟩ → (0=0 → 1<⟨⟨1⋅0⟩+1⟩))
(1<⟨⟨1⋅0⟩+1⟩ → (0=1 → 1<⟨⟨1⋅0⟩+1⟩))
(1<⟨⟨1⋅0⟩+1⟩ → (1=0 → 1<⟨⟨1⋅0⟩+1⟩))
(1<⟨⟨1⋅0⟩+1⟩ → (1=1 → 1<⟨⟨1⋅0⟩+1⟩))
(1<⟨⟨1⋅0⟩+1⟩ → (0<0 → 1<⟨⟨1⋅0⟩+1⟩))
(1<⟨⟨1⋅0⟩+1⟩ → (0<1 → 1<⟨⟨1⋅0⟩+1⟩))
(1<⟨⟨1⋅0⟩+1⟩ → (1<0 → 1<⟨⟨1⋅0⟩+1⟩))
(1<⟨⟨1⋅0⟩+1⟩ → (1<1 → 1<⟨⟨1⋅0⟩+1⟩))
(1<⟨⟨1⋅1⟩+0⟩ → (0=0 → 1<⟨⟨1⋅1⟩+0⟩))
(1<⟨⟨1⋅1⟩+0⟩ → (0=1 → 1<⟨⟨1⋅1⟩+0⟩))
(1<⟨⟨1⋅1⟩+0⟩ → (1=0 → 1<⟨⟨1⋅1⟩+0⟩))
(1<⟨⟨1⋅1⟩+0⟩ → (1=1 → 1<⟨⟨1⋅1⟩+0⟩))
(1<⟨⟨1⋅1⟩+0⟩ → (0<0 → 1<⟨⟨1⋅1⟩+0⟩))
(1<⟨⟨1⋅1⟩+0⟩ → (0<1 → 1<⟨⟨1⋅1⟩+0⟩))
(1<⟨⟨1⋅1⟩+0⟩ → (1<0 → 1<⟨⟨1⋅1⟩+0⟩))
(1<⟨⟨1⋅1⟩+0⟩ → (1<1 → 1<⟨⟨1⋅1⟩+0⟩))
(1<⟨⟨1⋅1⟩+1⟩ → (0=0 → 1<⟨⟨1⋅1⟩+1⟩))
(1<⟨⟨1⋅1⟩+1⟩ → (0=1 → 1<⟨⟨1⋅1⟩+1⟩))
(1<⟨⟨1⋅1⟩+1⟩ → (1=0 → 1<⟨⟨1⋅1⟩+1⟩))
(1<⟨⟨1⋅1⟩+1⟩ → (1=1 → 1<⟨⟨1⋅1⟩+1⟩))
(1<⟨⟨1⋅1⟩+1⟩ → (0<0 → 1<⟨⟨1⋅1⟩+1⟩))
(1<⟨⟨1⋅1⟩+1⟩ → (0<1 → 1<⟨⟨1⋅1⟩+1⟩))
(1<⟨⟨1⋅1⟩+1⟩ → (1<0 → 1<⟨⟨1⋅1⟩+1⟩))
(1<⟨⟨1⋅1⟩+1⟩ → (1<1 → 1<⟨⟨1⋅1⟩+1⟩))
(1<⟨0⋅⟨0+0⟩⟩ → (0=0 → 1<⟨0⋅⟨0+0⟩⟩))
(1<⟨0⋅⟨0+0⟩⟩ → (0=1 → 1<⟨0⋅⟨0+0⟩⟩))
(1<⟨0⋅⟨0+0⟩⟩ → (1=0 → 1<⟨0⋅⟨0+0⟩⟩))
(1<⟨0⋅⟨0+0⟩⟩ → (1=1 → 1<⟨0⋅⟨0+0⟩⟩))
(1<⟨0⋅⟨0+0⟩⟩ → (0<0 → 1<⟨0⋅⟨0+0⟩⟩))
(1<⟨0⋅⟨0+0⟩⟩ → (0<1 → 1<⟨0⋅⟨0+0⟩⟩))
(1<⟨0⋅⟨0+0⟩⟩ → (1<0 → 1<⟨0⋅⟨0+0⟩⟩))
(1<⟨0⋅⟨0+0⟩⟩ → (1<1 → 1<⟨0⋅⟨0+0⟩⟩))
(1<⟨0⋅⟨0+1⟩⟩ → (0=0 → 1<⟨0⋅⟨0+1⟩⟩))
(1<⟨0⋅⟨0+1⟩⟩ → (0=1 → 1<⟨0⋅⟨0+1⟩⟩))
(1<⟨0⋅⟨0+1⟩⟩ → (1=0 → 1<⟨0⋅⟨0+1⟩⟩))
(1<⟨0⋅⟨0+1⟩⟩ → (1=1 → 1<⟨0⋅⟨0+1⟩⟩))
(1<⟨0⋅⟨0+1⟩⟩ → (0<0 → 1<⟨0⋅⟨0+1⟩⟩))
(1<⟨0⋅⟨0+1⟩⟩ → (0<1 → 1<⟨0⋅⟨0+1⟩⟩))
(1<⟨0⋅⟨0+1⟩⟩ → (1<0 → 1<⟨0⋅⟨0+1⟩⟩))
(1<⟨0⋅⟨0+1⟩⟩ → (1<1 → 1<⟨0⋅⟨0+1⟩⟩))
(1<⟨0⋅⟨1+0⟩⟩ → (0=0 → 1<⟨0⋅⟨1+0⟩⟩))
(1<⟨0⋅⟨1+0⟩⟩ → (0=1 → 1<⟨0⋅⟨1+0⟩⟩))
(1<⟨0⋅⟨1+0⟩⟩ → (1=0 → 1<⟨0⋅⟨1+0⟩⟩))
(1<⟨0⋅⟨1+0⟩⟩ → (1=1 → 1<⟨0⋅⟨1+0⟩⟩))
(1<⟨0⋅⟨1+0⟩⟩ → (0<0 → 1<⟨0⋅⟨1+0⟩⟩))
(1<⟨0⋅⟨1+0⟩⟩ → (0<1 → 1<⟨0⋅⟨1+0⟩⟩))
(1<⟨0⋅⟨1+0⟩⟩ → (1<0 → 1<⟨0⋅⟨1+0⟩⟩))
(1<⟨0⋅⟨1+0⟩⟩ → (1<1 → 1<⟨0⋅⟨1+0⟩⟩))
(1<⟨0⋅⟨1+1⟩⟩ → (0=0 → 1<⟨0⋅⟨1+1⟩⟩))
(1<⟨0⋅⟨1+1⟩⟩ → (0=1 → 1<⟨0⋅⟨1+1⟩⟩))
(1<⟨0⋅⟨1+1⟩⟩ → (1=0 → 1<⟨0⋅⟨1+1⟩⟩))
(1<⟨0⋅⟨1+1⟩⟩ → (1=1 → 1<⟨0⋅⟨1+1⟩⟩))
(1<⟨0⋅⟨1+1⟩⟩ → (0<0 → 1<⟨0⋅⟨1+1⟩⟩))
(1<⟨0⋅⟨1+1⟩⟩ → (0<1 → 1<⟨0⋅⟨1+1⟩⟩))
(1<⟨0⋅⟨1+1⟩⟩ → (1<0 → 1<⟨0⋅⟨1+1⟩⟩))
(1<⟨0⋅⟨1+1⟩⟩ → (1<1 → 1<⟨0⋅⟨1+1⟩⟩))
(1<⟨0⋅⟨0⋅0⟩⟩ → (0=0 → 1<⟨0⋅⟨0⋅0⟩⟩))
(1<⟨0⋅⟨0⋅0⟩⟩ → (0=1 → 1<⟨0⋅⟨0⋅0⟩⟩))
(1<⟨0⋅⟨0⋅0⟩⟩ → (1=0 → 1<⟨0⋅⟨0⋅0⟩⟩))
(1<⟨0⋅⟨0⋅0⟩⟩ → (1=1 → 1<⟨0⋅⟨0⋅0⟩⟩))
(1<⟨0⋅⟨0⋅0⟩⟩ → (0<0 → 1<⟨0⋅⟨0⋅0⟩⟩))
(1<⟨0⋅⟨0⋅0⟩⟩ → (0<1 → 1<⟨0⋅⟨0⋅0⟩⟩))
(1<⟨0⋅⟨0⋅0⟩⟩ → (1<0 → 1<⟨0⋅⟨0⋅0⟩⟩))
(1<⟨0⋅⟨0⋅0⟩⟩ → (1<1 → 1<⟨0⋅⟨0⋅0⟩⟩))
(1<⟨0⋅⟨0⋅1⟩⟩ → (0=0 → 1<⟨0⋅⟨0⋅1⟩⟩))
(1<⟨0⋅⟨0⋅1⟩⟩ → (0=1 → 1<⟨0⋅⟨0⋅1⟩⟩))
(1<⟨0⋅⟨0⋅1⟩⟩ → (1=0 → 1<⟨0⋅⟨0⋅1⟩⟩))
(1<⟨0⋅⟨0⋅1⟩⟩ → (1=1 → 1<⟨0⋅⟨0⋅1⟩⟩))
(1<⟨0⋅⟨0⋅1⟩⟩ → (0<0 → 1<⟨0⋅⟨0⋅1⟩⟩))
(1<⟨0⋅⟨0⋅1⟩⟩ → (0<1 → 1<⟨0⋅⟨0⋅1⟩⟩))
(1<⟨0⋅⟨0⋅1⟩⟩ → (1<0 → 1<⟨0⋅⟨0⋅1⟩⟩))
(1<⟨0⋅⟨0⋅1⟩⟩ → (1<1 → 1<⟨0⋅⟨0⋅1⟩⟩))
(1<⟨0⋅⟨1⋅0⟩⟩ → (0=0 → 1<⟨0⋅⟨1⋅0⟩⟩))
(1<⟨0⋅⟨1⋅0⟩⟩ → (0=1 → 1<⟨0⋅⟨1⋅0⟩⟩))
(1<⟨0⋅⟨1⋅0⟩⟩ → (1=0 → 1<⟨0⋅⟨1⋅0⟩⟩))
(1<⟨0⋅⟨1⋅0⟩⟩ → (1=1 → 1<⟨0⋅⟨1⋅0⟩⟩))
(1<⟨0⋅⟨1⋅0⟩⟩ → (0<0 → 1<⟨0⋅⟨1⋅0⟩⟩))
(1<⟨0⋅⟨1⋅0⟩⟩ → (0<1 → 1<⟨0⋅⟨1⋅0⟩⟩))
(1<⟨0⋅⟨1⋅0⟩⟩ → (1<0 → 1<⟨0⋅⟨1⋅0⟩⟩))
(1<⟨0⋅⟨1⋅0⟩⟩ → (1<1 → 1<⟨0⋅⟨1⋅0⟩⟩))
(1<⟨0⋅⟨1⋅1⟩⟩ → (0=0 → 1<⟨0⋅⟨1⋅1⟩⟩))
(1<⟨0⋅⟨1⋅1⟩⟩ → (0=1 → 1<⟨0⋅⟨1⋅1⟩⟩))
(1<⟨0⋅⟨1⋅1⟩⟩ → (1=0 → 1<⟨0⋅⟨1⋅1⟩⟩))
(1<⟨0⋅⟨1⋅1⟩⟩ → (1=1 → 1<⟨0⋅⟨1⋅1⟩⟩))
(1<⟨0⋅⟨1⋅1⟩⟩ → (0<0 → 1<⟨0⋅⟨1⋅1⟩⟩))
(1<⟨0⋅⟨1⋅1⟩⟩ → (0<1 → 1<⟨0⋅⟨1⋅1⟩⟩))
(1<⟨0⋅⟨1⋅1⟩⟩ → (1<0 → 1<⟨0⋅⟨1⋅1⟩⟩))
(1<⟨0⋅⟨1⋅1⟩⟩ → (1<1 → 1<⟨0⋅⟨1⋅1⟩⟩))
(1<⟨1⋅⟨0+0⟩⟩ → (0=0 → 1<⟨1⋅⟨0+0⟩⟩))
(1<⟨1⋅⟨0+0⟩⟩ → (0=1 → 1<⟨1⋅⟨0+0⟩⟩))
(1<⟨1⋅⟨0+0⟩⟩ → (1=0 → 1<⟨1⋅⟨0+0⟩⟩))
(1<⟨1⋅⟨0+0⟩⟩ → (1=1 → 1<⟨1⋅⟨0+0⟩⟩))
(1<⟨1⋅⟨0+0⟩⟩ → (0<0 → 1<⟨1⋅⟨0+0⟩⟩))
(1<⟨1⋅⟨0+0⟩⟩ → (0<1 → 1<⟨1⋅⟨0+0⟩⟩))
(1<⟨1⋅⟨0+0⟩⟩ → (1<0 → 1<⟨1⋅⟨0+0⟩⟩))
(1<⟨1⋅⟨0+0⟩⟩ → (1<1 → 1<⟨1⋅⟨0+0⟩⟩))
(1<⟨1⋅⟨0+1⟩⟩ → (0=0 → 1<⟨1⋅⟨0+1⟩⟩))
(1<⟨1⋅⟨0+1⟩⟩ → (0=1 → 1<⟨1⋅⟨0+1⟩⟩))
(1<⟨1⋅⟨0+1⟩⟩ → (1=0 → 1<⟨1⋅⟨0+1⟩⟩))
(1<⟨1⋅⟨0+1⟩⟩ → (1=1 → 1<⟨1⋅⟨0+1⟩⟩))
(1<⟨1⋅⟨0+1⟩⟩ → (0<0 → 1<⟨1⋅⟨0+1⟩⟩))
(1<⟨1⋅⟨0+1⟩⟩ → (0<1 → 1<⟨1⋅⟨0+1⟩⟩))
(1<⟨1⋅⟨0+1⟩⟩ → (1<0 → 1<⟨1⋅⟨0+1⟩⟩))
(1<⟨1⋅⟨0+1⟩⟩ → (1<1 → 1<⟨1⋅⟨0+1⟩⟩))
(1<⟨1⋅⟨1+0⟩⟩ → (0=0 → 1<⟨1⋅⟨1+0⟩⟩))
(1<⟨1⋅⟨1+0⟩⟩ → (0=1 → 1<⟨1⋅⟨1+0⟩⟩))
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(1<⟨1⋅⟨1+0⟩⟩ → (1=1 → 1<⟨1⋅⟨1+0⟩⟩))
(1<⟨1⋅⟨1+0⟩⟩ → (0<0 → 1<⟨1⋅⟨1+0⟩⟩))
(1<⟨1⋅⟨1+0⟩⟩ → (0<1 → 1<⟨1⋅⟨1+0⟩⟩))
(1<⟨1⋅⟨1+0⟩⟩ → (1<0 → 1<⟨1⋅⟨1+0⟩⟩))
(1<⟨1⋅⟨1+0⟩⟩ → (1<1 → 1<⟨1⋅⟨1+0⟩⟩))
(1<⟨1⋅⟨1+1⟩⟩ → (0=0 → 1<⟨1⋅⟨1+1⟩⟩))
(1<⟨1⋅⟨1+1⟩⟩ → (0=1 → 1<⟨1⋅⟨1+1⟩⟩))
(1<⟨1⋅⟨1+1⟩⟩ → (1=0 → 1<⟨1⋅⟨1+1⟩⟩))
(1<⟨1⋅⟨1+1⟩⟩ → (1=1 → 1<⟨1⋅⟨1+1⟩⟩))
(1<⟨1⋅⟨1+1⟩⟩ → (0<0 → 1<⟨1⋅⟨1+1⟩⟩))
(1<⟨1⋅⟨1+1⟩⟩ → (0<1 → 1<⟨1⋅⟨1+1⟩⟩))
(1<⟨1⋅⟨1+1⟩⟩ → (1<0 → 1<⟨1⋅⟨1+1⟩⟩))
(1<⟨1⋅⟨1+1⟩⟩ → (1<1 → 1<⟨1⋅⟨1+1⟩⟩))
(1<⟨1⋅⟨0⋅0⟩⟩ → (0=0 → 1<⟨1⋅⟨0⋅0⟩⟩))
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(1<⟨⟨1⋅0⟩⋅1⟩ → (0=1 → 1<⟨⟨1⋅0⟩⋅1⟩))
(1<⟨⟨1⋅0⟩⋅1⟩ → (1=0 → 1<⟨⟨1⋅0⟩⋅1⟩))
(1<⟨⟨1⋅0⟩⋅1⟩ → (1=1 → 1<⟨⟨1⋅0⟩⋅1⟩))
(1<⟨⟨1⋅0⟩⋅1⟩ → (0<0 → 1<⟨⟨1⋅0⟩⋅1⟩))
(1<⟨⟨1⋅0⟩⋅1⟩ → (0<1 → 1<⟨⟨1⋅0⟩⋅1⟩))
(1<⟨⟨1⋅0⟩⋅1⟩ → (1<0 → 1<⟨⟨1⋅0⟩⋅1⟩))
(1<⟨⟨1⋅0⟩⋅1⟩ → (1<1 → 1<⟨⟨1⋅0⟩⋅1⟩))
(1<⟨⟨1⋅1⟩⋅0⟩ → (0=0 → 1<⟨⟨1⋅1⟩⋅0⟩))
(1<⟨⟨1⋅1⟩⋅0⟩ → (0=1 → 1<⟨⟨1⋅1⟩⋅0⟩))
(1<⟨⟨1⋅1⟩⋅0⟩ → (1=0 → 1<⟨⟨1⋅1⟩⋅0⟩))
(1<⟨⟨1⋅1⟩⋅0⟩ → (1=1 → 1<⟨⟨1⋅1⟩⋅0⟩))
(1<⟨⟨1⋅1⟩⋅0⟩ → (0<0 → 1<⟨⟨1⋅1⟩⋅0⟩))
(1<⟨⟨1⋅1⟩⋅0⟩ → (0<1 → 1<⟨⟨1⋅1⟩⋅0⟩))
(1<⟨⟨1⋅1⟩⋅0⟩ → (1<0 → 1<⟨⟨1⋅1⟩⋅0⟩))
(1<⟨⟨1⋅1⟩⋅0⟩ → (1<1 → 1<⟨⟨1⋅1⟩⋅0⟩))
(1<⟨⟨1⋅1⟩⋅1⟩ → (0=0 → 1<⟨⟨1⋅1⟩⋅1⟩))
(1<⟨⟨1⋅1⟩⋅1⟩ → (0=1 → 1<⟨⟨1⋅1⟩⋅1⟩))
(1<⟨⟨1⋅1⟩⋅1⟩ → (1=0 → 1<⟨⟨1⋅1⟩⋅1⟩))
(1<⟨⟨1⋅1⟩⋅1⟩ → (1=1 → 1<⟨⟨1⋅1⟩⋅1⟩))
(1<⟨⟨1⋅1⟩⋅1⟩ → (0<0 → 1<⟨⟨1⋅1⟩⋅1⟩))
(1<⟨⟨1⋅1⟩⋅1⟩ → (0<1 → 1<⟨⟨1⋅1⟩⋅1⟩))
(1<⟨⟨1⋅1⟩⋅1⟩ → (1<0 → 1<⟨⟨1⋅1⟩⋅1⟩))
(1<⟨⟨1⋅1⟩⋅1⟩ → (1<1 → 1<⟨⟨1⋅1⟩⋅1⟩))
(⟨0+0⟩<⟨0+0⟩ → (0=0 → ⟨0+0⟩<⟨0+0⟩))
(⟨0+0⟩<⟨0+0⟩ → (0=1 → ⟨0+0⟩<⟨0+0⟩))
(⟨0+0⟩<⟨0+0⟩ → (1=0 → ⟨0+0⟩<⟨0+0⟩))
(⟨0+0⟩<⟨0+0⟩ → (1=1 → ⟨0+0⟩<⟨0+0⟩))
(⟨0+0⟩<⟨0+0⟩ → (0<0 → ⟨0+0⟩<⟨0+0⟩))
(⟨0+0⟩<⟨0+0⟩ → (0<1 → ⟨0+0⟩<⟨0+0⟩))
(⟨0+0⟩<⟨0+0⟩ → (1<0 → ⟨0+0⟩<⟨0+0⟩))
(⟨0+0⟩<⟨0+0⟩ → (1<1 → ⟨0+0⟩<⟨0+0⟩))
(⟨0+0⟩<⟨0+1⟩ → (0=0 → ⟨0+0⟩<⟨0+1⟩))
(⟨0+0⟩<⟨0+1⟩ → (0=1 → ⟨0+0⟩<⟨0+1⟩))
(⟨0+0⟩<⟨0+1⟩ → (1=0 → ⟨0+0⟩<⟨0+1⟩))
(⟨0+0⟩<⟨0+1⟩ → (1=1 → ⟨0+0⟩<⟨0+1⟩))
(⟨0+0⟩<⟨0+1⟩ → (0<0 → ⟨0+0⟩<⟨0+1⟩))
(⟨0+0⟩<⟨0+1⟩ → (0<1 → ⟨0+0⟩<⟨0+1⟩))
(⟨0+0⟩<⟨0+1⟩ → (1<0 → ⟨0+0⟩<⟨0+1⟩))
(⟨0+0⟩<⟨0+1⟩ → (1<1 → ⟨0+0⟩<⟨0+1⟩))
(⟨0+0⟩<⟨1+0⟩ → (0=0 → ⟨0+0⟩<⟨1+0⟩))
(⟨0+0⟩<⟨1+0⟩ → (0=1 → ⟨0+0⟩<⟨1+0⟩))
(⟨0+0⟩<⟨1+0⟩ → (1=0 → ⟨0+0⟩<⟨1+0⟩))
(⟨0+0⟩<⟨1+0⟩ → (1=1 → ⟨0+0⟩<⟨1+0⟩))
(⟨0+0⟩<⟨1+0⟩ → (0<0 → ⟨0+0⟩<⟨1+0⟩))
(⟨0+0⟩<⟨1+0⟩ → (0<1 → ⟨0+0⟩<⟨1+0⟩))
(⟨0+0⟩<⟨1+0⟩ → (1<0 → ⟨0+0⟩<⟨1+0⟩))
(⟨0+0⟩<⟨1+0⟩ → (1<1 → ⟨0+0⟩<⟨1+0⟩))
(⟨0+0⟩<⟨1+1⟩ → (0=0 → ⟨0+0⟩<⟨1+1⟩))
(⟨0+0⟩<⟨1+1⟩ → (0=1 → ⟨0+0⟩<⟨1+1⟩))
(⟨0+0⟩<⟨1+1⟩ → (1=0 → ⟨0+0⟩<⟨1+1⟩))
(⟨0+0⟩<⟨1+1⟩ → (1=1 → ⟨0+0⟩<⟨1+1⟩))
(⟨0+0⟩<⟨1+1⟩ → (0<0 → ⟨0+0⟩<⟨1+1⟩))
(⟨0+0⟩<⟨1+1⟩ → (0<1 → ⟨0+0⟩<⟨1+1⟩))
(⟨0+0⟩<⟨1+1⟩ → (1<0 → ⟨0+0⟩<⟨1+1⟩))
(⟨0+0⟩<⟨1+1⟩ → (1<1 → ⟨0+0⟩<⟨1+1⟩))
(⟨0+0⟩<⟨0⋅0⟩ → (0=0 → ⟨0+0⟩<⟨0⋅0⟩))
(⟨0+0⟩<⟨0⋅0⟩ → (0=1 → ⟨0+0⟩<⟨0⋅0⟩))
(⟨0+0⟩<⟨0⋅0⟩ → (1=0 → ⟨0+0⟩<⟨0⋅0⟩))
(⟨0+0⟩<⟨0⋅0⟩ → (1=1 → ⟨0+0⟩<⟨0⋅0⟩))
(⟨0+0⟩<⟨0⋅0⟩ → (0<0 → ⟨0+0⟩<⟨0⋅0⟩))
(⟨0+0⟩<⟨0⋅0⟩ → (0<1 → ⟨0+0⟩<⟨0⋅0⟩))
(⟨0+0⟩<⟨0⋅0⟩ → (1<0 → ⟨0+0⟩<⟨0⋅0⟩))
(⟨0+0⟩<⟨0⋅0⟩ → (1<1 → ⟨0+0⟩<⟨0⋅0⟩))
(⟨0+0⟩<⟨0⋅1⟩ → (0=0 → ⟨0+0⟩<⟨0⋅1⟩))
(⟨0+0⟩<⟨0⋅1⟩ → (0=1 → ⟨0+0⟩<⟨0⋅1⟩))
(⟨0+0⟩<⟨0⋅1⟩ → (1=0 → ⟨0+0⟩<⟨0⋅1⟩))
(⟨0+0⟩<⟨0⋅1⟩ → (1=1 → ⟨0+0⟩<⟨0⋅1⟩))
(⟨0+0⟩<⟨0⋅1⟩ → (0<0 → ⟨0+0⟩<⟨0⋅1⟩))
(⟨0+0⟩<⟨0⋅1⟩ → (0<1 → ⟨0+0⟩<⟨0⋅1⟩))
(⟨0+0⟩<⟨0⋅1⟩ → (1<0 → ⟨0+0⟩<⟨0⋅1⟩))
(⟨0+0⟩<⟨0⋅1⟩ → (1<1 → ⟨0+0⟩<⟨0⋅1⟩))
(⟨0+0⟩<⟨1⋅0⟩ → (0=0 → ⟨0+0⟩<⟨1⋅0⟩))
(⟨0+0⟩<⟨1⋅0⟩ → (0=1 → ⟨0+0⟩<⟨1⋅0⟩))
(⟨0+0⟩<⟨1⋅0⟩ → (1=0 → ⟨0+0⟩<⟨1⋅0⟩))
(⟨0+0⟩<⟨1⋅0⟩ → (1=1 → ⟨0+0⟩<⟨1⋅0⟩))
(⟨0+0⟩<⟨1⋅0⟩ → (0<0 → ⟨0+0⟩<⟨1⋅0⟩))
(⟨0+0⟩<⟨1⋅0⟩ → (0<1 → ⟨0+0⟩<⟨1⋅0⟩))
(⟨0+0⟩<⟨1⋅0⟩ → (1<0 → ⟨0+0⟩<⟨1⋅0⟩))
(⟨0+0⟩<⟨1⋅0⟩ → (1<1 → ⟨0+0⟩<⟨1⋅0⟩))
(⟨0+0⟩<⟨1⋅1⟩ → (0=0 → ⟨0+0⟩<⟨1⋅1⟩))
(⟨0+0⟩<⟨1⋅1⟩ → (0=1 → ⟨0+0⟩<⟨1⋅1⟩))
(⟨0+0⟩<⟨1⋅1⟩ → (1=0 → ⟨0+0⟩<⟨1⋅1⟩))
(⟨0+0⟩<⟨1⋅1⟩ → (1=1 → ⟨0+0⟩<⟨1⋅1⟩))
(⟨0+0⟩<⟨1⋅1⟩ → (0<0 → ⟨0+0⟩<⟨1⋅1⟩))
(⟨0+0⟩<⟨1⋅1⟩ → (0<1 → ⟨0+0⟩<⟨1⋅1⟩))
(⟨0+0⟩<⟨1⋅1⟩ → (1<0 → ⟨0+0⟩<⟨1⋅1⟩))
(⟨0+0⟩<⟨1⋅1⟩ → (1<1 → ⟨0+0⟩<⟨1⋅1⟩))
(⟨0+1⟩<⟨0+0⟩ → (0=0 → ⟨0+1⟩<⟨0+0⟩))
(⟨0+1⟩<⟨0+0⟩ → (0=1 → ⟨0+1⟩<⟨0+0⟩))
(⟨0+1⟩<⟨0+0⟩ → (1=0 → ⟨0+1⟩<⟨0+0⟩))
(⟨0+1⟩<⟨0+0⟩ → (1=1 → ⟨0+1⟩<⟨0+0⟩))
(⟨0+1⟩<⟨0+0⟩ → (0<0 → ⟨0+1⟩<⟨0+0⟩))
(⟨0+1⟩<⟨0+0⟩ → (0<1 → ⟨0+1⟩<⟨0+0⟩))
(⟨0+1⟩<⟨0+0⟩ → (1<0 → ⟨0+1⟩<⟨0+0⟩))
(⟨0+1⟩<⟨0+0⟩ → (1<1 → ⟨0+1⟩<⟨0+0⟩))
(⟨0+1⟩<⟨0+1⟩ → (0=0 → ⟨0+1⟩<⟨0+1⟩))
(⟨0+1⟩<⟨0+1⟩ → (0=1 → ⟨0+1⟩<⟨0+1⟩))
(⟨0+1⟩<⟨0+1⟩ → (1=0 → ⟨0+1⟩<⟨0+1⟩))
(⟨0+1⟩<⟨0+1⟩ → (1=1 → ⟨0+1⟩<⟨0+1⟩))
(⟨0+1⟩<⟨0+1⟩ → (0<0 → ⟨0+1⟩<⟨0+1⟩))
(⟨0+1⟩<⟨0+1⟩ → (0<1 → ⟨0+1⟩<⟨0+1⟩))
(⟨0+1⟩<⟨0+1⟩ → (1<0 → ⟨0+1⟩<⟨0+1⟩))
(⟨0+1⟩<⟨0+1⟩ → (1<1 → ⟨0+1⟩<⟨0+1⟩))
(⟨0+1⟩<⟨1+0⟩ → (0=0 → ⟨0+1⟩<⟨1+0⟩))
(⟨0+1⟩<⟨1+0⟩ → (0=1 → ⟨0+1⟩<⟨1+0⟩))
(⟨0+1⟩<⟨1+0⟩ → (1=0 → ⟨0+1⟩<⟨1+0⟩))
(⟨0+1⟩<⟨1+0⟩ → (1=1 → ⟨0+1⟩<⟨1+0⟩))
(⟨0+1⟩<⟨1+0⟩ → (0<0 → ⟨0+1⟩<⟨1+0⟩))
(⟨0+1⟩<⟨1+0⟩ → (0<1 → ⟨0+1⟩<⟨1+0⟩))
(⟨0+1⟩<⟨1+0⟩ → (1<0 → ⟨0+1⟩<⟨1+0⟩))
(⟨0+1⟩<⟨1+0⟩ → (1<1 → ⟨0+1⟩<⟨1+0⟩))
(⟨0+1⟩<⟨1+1⟩ → (0=0 → ⟨0+1⟩<⟨1+1⟩))
(⟨0+1⟩<⟨1+1⟩ → (0=1 → ⟨0+1⟩<⟨1+1⟩))
(⟨0+1⟩<⟨1+1⟩ → (1=0 → ⟨0+1⟩<⟨1+1⟩))
(⟨0+1⟩<⟨1+1⟩ → (1=1 → ⟨0+1⟩<⟨1+1⟩))
(⟨0+1⟩<⟨1+1⟩ → (0<0 → ⟨0+1⟩<⟨1+1⟩))
(⟨0+1⟩<⟨1+1⟩ → (0<1 → ⟨0+1⟩<⟨1+1⟩))
(⟨0+1⟩<⟨1+1⟩ → (1<0 → ⟨0+1⟩<⟨1+1⟩))
(⟨0+1⟩<⟨1+1⟩ → (1<1 → ⟨0+1⟩<⟨1+1⟩))
(⟨0+1⟩<⟨0⋅0⟩ → (0=0 → ⟨0+1⟩<⟨0⋅0⟩))
(⟨0+1⟩<⟨0⋅0⟩ → (0=1 → ⟨0+1⟩<⟨0⋅0⟩))
(⟨0+1⟩<⟨0⋅0⟩ → (1=0 → ⟨0+1⟩<⟨0⋅0⟩))
(⟨0+1⟩<⟨0⋅0⟩ → (1=1 → ⟨0+1⟩<⟨0⋅0⟩))
(⟨0+1⟩<⟨0⋅0⟩ → (0<0 → ⟨0+1⟩<⟨0⋅0⟩))
(⟨0+1⟩<⟨0⋅0⟩ → (0<1 → ⟨0+1⟩<⟨0⋅0⟩))
(⟨0+1⟩<⟨0⋅0⟩ → (1<0 → ⟨0+1⟩<⟨0⋅0⟩))
(⟨0+1⟩<⟨0⋅0⟩ → (1<1 → ⟨0+1⟩<⟨0⋅0⟩))
(⟨0+1⟩<⟨0⋅1⟩ → (0=0 → ⟨0+1⟩<⟨0⋅1⟩))
(⟨0+1⟩<⟨0⋅1⟩ → (0=1 → ⟨0+1⟩<⟨0⋅1⟩))
(⟨0+1⟩<⟨0⋅1⟩ → (1=0 → ⟨0+1⟩<⟨0⋅1⟩))
(⟨0+1⟩<⟨0⋅1⟩ → (1=1 → ⟨0+1⟩<⟨0⋅1⟩))
(⟨0+1⟩<⟨0⋅1⟩ → (0<0 → ⟨0+1⟩<⟨0⋅1⟩))
(⟨0+1⟩<⟨0⋅1⟩ → (0<1 → ⟨0+1⟩<⟨0⋅1⟩))
(⟨0+1⟩<⟨0⋅1⟩ → (1<0 → ⟨0+1⟩<⟨0⋅1⟩))
(⟨0+1⟩<⟨0⋅1⟩ → (1<1 → ⟨0+1⟩<⟨0⋅1⟩))
(⟨0+1⟩<⟨1⋅0⟩ → (0=0 → ⟨0+1⟩<⟨1⋅0⟩))
(⟨0+1⟩<⟨1⋅0⟩ → (0=1 → ⟨0+1⟩<⟨1⋅0⟩))
(⟨0+1⟩<⟨1⋅0⟩ → (1=0 → ⟨0+1⟩<⟨1⋅0⟩))
(⟨0+1⟩<⟨1⋅0⟩ → (1=1 → ⟨0+1⟩<⟨1⋅0⟩))
(⟨0+1⟩<⟨1⋅0⟩ → (0<0 → ⟨0+1⟩<⟨1⋅0⟩))
(⟨0+1⟩<⟨1⋅0⟩ → (0<1 → ⟨0+1⟩<⟨1⋅0⟩))
(⟨0+1⟩<⟨1⋅0⟩ → (1<0 → ⟨0+1⟩<⟨1⋅0⟩))
(⟨0+1⟩<⟨1⋅0⟩ → (1<1 → ⟨0+1⟩<⟨1⋅0⟩))
(⟨0+1⟩<⟨1⋅1⟩ → (0=0 → ⟨0+1⟩<⟨1⋅1⟩))
(⟨0+1⟩<⟨1⋅1⟩ → (0=1 → ⟨0+1⟩<⟨1⋅1⟩))
(⟨0+1⟩<⟨1⋅1⟩ → (1=0 → ⟨0+1⟩<⟨1⋅1⟩))
(⟨0+1⟩<⟨1⋅1⟩ → (1=1 → ⟨0+1⟩<⟨1⋅1⟩))
(⟨0+1⟩<⟨1⋅1⟩ → (0<0 → ⟨0+1⟩<⟨1⋅1⟩))
(⟨0+1⟩<⟨1⋅1⟩ → (0<1 → ⟨0+1⟩<⟨1⋅1⟩))
(⟨0+1⟩<⟨1⋅1⟩ → (1<0 → ⟨0+1⟩<⟨1⋅1⟩))
(⟨0+1⟩<⟨1⋅1⟩ → (1<1 → ⟨0+1⟩<⟨1⋅1⟩))
(⟨1+0⟩<⟨0+0⟩ → (0=0 → ⟨1+0⟩<⟨0+0⟩))
(⟨1+0⟩<⟨0+0⟩ → (0=1 → ⟨1+0⟩<⟨0+0⟩))
(⟨1+0⟩<⟨0+0⟩ → (1=0 → ⟨1+0⟩<⟨0+0⟩))
(⟨1+0⟩<⟨0+0⟩ → (1=1 → ⟨1+0⟩<⟨0+0⟩))
(⟨1+0⟩<⟨0+0⟩ → (0<0 → ⟨1+0⟩<⟨0+0⟩))
(⟨1+0⟩<⟨0+0⟩ → (0<1 → ⟨1+0⟩<⟨0+0⟩))
(⟨1+0⟩<⟨0+0⟩ → (1<0 → ⟨1+0⟩<⟨0+0⟩))
(⟨1+0⟩<⟨0+0⟩ → (1<1 → ⟨1+0⟩<⟨0+0⟩))
(⟨1+0⟩<⟨0+1⟩ → (0=0 → ⟨1+0⟩<⟨0+1⟩))
(⟨1+0⟩<⟨0+1⟩ → (0=1 → ⟨1+0⟩<⟨0+1⟩))
(⟨1+0⟩<⟨0+1⟩ → (1=0 → ⟨1+0⟩<⟨0+1⟩))
(⟨1+0⟩<⟨0+1⟩ → (1=1 → ⟨1+0⟩<⟨0+1⟩))
(⟨1+0⟩<⟨0+1⟩ → (0<0 → ⟨1+0⟩<⟨0+1⟩))
(⟨1+0⟩<⟨0+1⟩ → (0<1 → ⟨1+0⟩<⟨0+1⟩))
(⟨1+0⟩<⟨0+1⟩ → (1<0 → ⟨1+0⟩<⟨0+1⟩))
(⟨1+0⟩<⟨0+1⟩ → (1<1 → ⟨1+0⟩<⟨0+1⟩))
(⟨1+0⟩<⟨1+0⟩ → (0=0 → ⟨1+0⟩<⟨1+0⟩))
(⟨1+0⟩<⟨1+0⟩ → (0=1 → ⟨1+0⟩<⟨1+0⟩))
(⟨1+0⟩<⟨1+0⟩ → (1=0 → ⟨1+0⟩<⟨1+0⟩))
(⟨1+0⟩<⟨1+0⟩ → (1=1 → ⟨1+0⟩<⟨1+0⟩))
(⟨1+0⟩<⟨1+0⟩ → (0<0 → ⟨1+0⟩<⟨1+0⟩))
(⟨1+0⟩<⟨1+0⟩ → (0<1 → ⟨1+0⟩<⟨1+0⟩))
(⟨1+0⟩<⟨1+0⟩ → (1<0 → ⟨1+0⟩<⟨1+0⟩))
(⟨1+0⟩<⟨1+0⟩ → (1<1 → ⟨1+0⟩<⟨1+0⟩))
(⟨1+0⟩<⟨1+1⟩ → (0=0 → ⟨1+0⟩<⟨1+1⟩))
(⟨1+0⟩<⟨1+1⟩ → (0=1 → ⟨1+0⟩<⟨1+1⟩))
(⟨1+0⟩<⟨1+1⟩ → (1=0 → ⟨1+0⟩<⟨1+1⟩))
(⟨1+0⟩<⟨1+1⟩ → (1=1 → ⟨1+0⟩<⟨1+1⟩))
(⟨1+0⟩<⟨1+1⟩ → (0<0 → ⟨1+0⟩<⟨1+1⟩))
(⟨1+0⟩<⟨1+1⟩ → (0<1 → ⟨1+0⟩<⟨1+1⟩))
(⟨1+0⟩<⟨1+1⟩ → (1<0 → ⟨1+0⟩<⟨1+1⟩))
(⟨1+0⟩<⟨1+1⟩ → (1<1 → ⟨1+0⟩<⟨1+1⟩))
(⟨1+0⟩<⟨0⋅0⟩ → (0=0 → ⟨1+0⟩<⟨0⋅0⟩))
(⟨1+0⟩<⟨0⋅0⟩ → (0=1 → ⟨1+0⟩<⟨0⋅0⟩))
(⟨1+0⟩<⟨0⋅0⟩ → (1=0 → ⟨1+0⟩<⟨0⋅0⟩))
(⟨1+0⟩<⟨0⋅0⟩ → (1=1 → ⟨1+0⟩<⟨0⋅0⟩))
(⟨1+0⟩<⟨0⋅0⟩ → (0<0 → ⟨1+0⟩<⟨0⋅0⟩))
(⟨1+0⟩<⟨0⋅0⟩ → (0<1 → ⟨1+0⟩<⟨0⋅0⟩))
(⟨1+0⟩<⟨0⋅0⟩ → (1<0 → ⟨1+0⟩<⟨0⋅0⟩))
(⟨1+0⟩<⟨0⋅0⟩ → (1<1 → ⟨1+0⟩<⟨0⋅0⟩))
(⟨1+0⟩<⟨0⋅1⟩ → (0=0 → ⟨1+0⟩<⟨0⋅1⟩))
(⟨1+0⟩<⟨0⋅1⟩ → (0=1 → ⟨1+0⟩<⟨0⋅1⟩))
(⟨1+0⟩<⟨0⋅1⟩ → (1=0 → ⟨1+0⟩<⟨0⋅1⟩))
(⟨1+0⟩<⟨0⋅1⟩ → (1=1 → ⟨1+0⟩<⟨0⋅1⟩))
(⟨1+0⟩<⟨0⋅1⟩ → (0<0 → ⟨1+0⟩<⟨0⋅1⟩))
(⟨1+0⟩<⟨0⋅1⟩ → (0<1 → ⟨1+0⟩<⟨0⋅1⟩))
(⟨1+0⟩<⟨0⋅1⟩ → (1<0 → ⟨1+0⟩<⟨0⋅1⟩))
(⟨1+0⟩<⟨0⋅1⟩ → (1<1 → ⟨1+0⟩<⟨0⋅1⟩))
(⟨1+0⟩<⟨1⋅0⟩ → (0=0 → ⟨1+0⟩<⟨1⋅0⟩))
(⟨1+0⟩<⟨1⋅0⟩ → (0=1 → ⟨1+0⟩<⟨1⋅0⟩))
(⟨1+0⟩<⟨1⋅0⟩ → (1=0 → ⟨1+0⟩<⟨1⋅0⟩))
(⟨1+0⟩<⟨1⋅0⟩ → (1=1 → ⟨1+0⟩<⟨1⋅0⟩))
(⟨1+0⟩<⟨1⋅0⟩ → (0<0 → ⟨1+0⟩<⟨1⋅0⟩))
(⟨1+0⟩<⟨1⋅0⟩ → (0<1 → ⟨1+0⟩<⟨1⋅0⟩))
(⟨1+0⟩<⟨1⋅0⟩ → (1<0 → ⟨1+0⟩<⟨1⋅0⟩))
(⟨1+0⟩<⟨1⋅0⟩ → (1<1 → ⟨1+0⟩<⟨1⋅0⟩))
(⟨1+0⟩<⟨1⋅1⟩ → (0=0 → ⟨1+0⟩<⟨1⋅1⟩))
(⟨1+0⟩<⟨1⋅1⟩ → (0=1 → ⟨1+0⟩<⟨1⋅1⟩))
(⟨1+0⟩<⟨1⋅1⟩ → (1=0 → ⟨1+0⟩<⟨1⋅1⟩))
(⟨1+0⟩<⟨1⋅1⟩ → (1=1 → ⟨1+0⟩<⟨1⋅1⟩))
(⟨1+0⟩<⟨1⋅1⟩ → (0<0 → ⟨1+0⟩<⟨1⋅1⟩))
(⟨1+0⟩<⟨1⋅1⟩ → (0<1 → ⟨1+0⟩<⟨1⋅1⟩))
(⟨1+0⟩<⟨1⋅1⟩ → (1<0 → ⟨1+0⟩<⟨1⋅1⟩))
(⟨1+0⟩<⟨1⋅1⟩ → (1<1 → ⟨1+0⟩<⟨1⋅1⟩))
(⟨1+1⟩<⟨0+0⟩ → (0=0 → ⟨1+1⟩<⟨0+0⟩))
(⟨1+1⟩<⟨0+0⟩ → (0=1 → ⟨1+1⟩<⟨0+0⟩))
(⟨1+1⟩<⟨0+0⟩ → (1=0 → ⟨1+1⟩<⟨0+0⟩))
(⟨1+1⟩<⟨0+0⟩ → (1=1 → ⟨1+1⟩<⟨0+0⟩))
(⟨1+1⟩<⟨0+0⟩ → (0<0 → ⟨1+1⟩<⟨0+0⟩))
(⟨1+1⟩<⟨0+0⟩ → (0<1 → ⟨1+1⟩<⟨0+0⟩))
(⟨1+1⟩<⟨0+0⟩ → (1<0 → ⟨1+1⟩<⟨0+0⟩))
(⟨1+1⟩<⟨0+0⟩ → (1<1 → ⟨1+1⟩<⟨0+0⟩))
(⟨1+1⟩<⟨0+1⟩ → (0=0 → ⟨1+1⟩<⟨0+1⟩))
(⟨1+1⟩<⟨0+1⟩ → (0=1 → ⟨1+1⟩<⟨0+1⟩))
(⟨1+1⟩<⟨0+1⟩ → (1=0 → ⟨1+1⟩<⟨0+1⟩))
(⟨1+1⟩<⟨0+1⟩ → (1=1 → ⟨1+1⟩<⟨0+1⟩))
(⟨1+1⟩<⟨0+1⟩ → (0<0 → ⟨1+1⟩<⟨0+1⟩))
(⟨1+1⟩<⟨0+1⟩ → (0<1 → ⟨1+1⟩<⟨0+1⟩))
(⟨1+1⟩<⟨0+1⟩ → (1<0 → ⟨1+1⟩<⟨0+1⟩))
(⟨1+1⟩<⟨0+1⟩ → (1<1 → ⟨1+1⟩<⟨0+1⟩))
(⟨1+1⟩<⟨1+0⟩ → (0=0 → ⟨1+1⟩<⟨1+0⟩))
(⟨1+1⟩<⟨1+0⟩ → (0=1 → ⟨1+1⟩<⟨1+0⟩))
(⟨1+1⟩<⟨1+0⟩ → (1=0 → ⟨1+1⟩<⟨1+0⟩))
(⟨1+1⟩<⟨1+0⟩ → (1=1 → ⟨1+1⟩<⟨1+0⟩))
(⟨1+1⟩<⟨1+0⟩ → (0<0 → ⟨1+1⟩<⟨1+0⟩))
(⟨1+1⟩<⟨1+0⟩ → (0<1 → ⟨1+1⟩<⟨1+0⟩))
(⟨1+1⟩<⟨1+0⟩ → (1<0 → ⟨1+1⟩<⟨1+0⟩))
(⟨1+1⟩<⟨1+0⟩ → (1<1 → ⟨1+1⟩<⟨1+0⟩))
(⟨1+1⟩<⟨1+1⟩ → (0=0 → ⟨1+1⟩<⟨1+1⟩))
(⟨1+1⟩<⟨1+1⟩ → (0=1 → ⟨1+1⟩<⟨1+1⟩))
(⟨1+1⟩<⟨1+1⟩ → (1=0 → ⟨1+1⟩<⟨1+1⟩))
(⟨1+1⟩<⟨1+1⟩ → (1=1 → ⟨1+1⟩<⟨1+1⟩))
(⟨1+1⟩<⟨1+1⟩ → (0<0 → ⟨1+1⟩<⟨1+1⟩))
(⟨1+1⟩<⟨1+1⟩ → (0<1 → ⟨1+1⟩<⟨1+1⟩))
(⟨1+1⟩<⟨1+1⟩ → (1<0 → ⟨1+1⟩<⟨1+1⟩))
(⟨1+1⟩<⟨1+1⟩ → (1<1 → ⟨1+1⟩<⟨1+1⟩))
(⟨1+1⟩<⟨0⋅0⟩ → (0=0 → ⟨1+1⟩<⟨0⋅0⟩))
(⟨1+1⟩<⟨0⋅0⟩ → (0=1 → ⟨1+1⟩<⟨0⋅0⟩))
(⟨1+1⟩<⟨0⋅0⟩ → (1=0 → ⟨1+1⟩<⟨0⋅0⟩))
(⟨1+1⟩<⟨0⋅0⟩ → (1=1 → ⟨1+1⟩<⟨0⋅0⟩))
(⟨1+1⟩<⟨0⋅0⟩ → (0<0 → ⟨1+1⟩<⟨0⋅0⟩))
(⟨1+1⟩<⟨0⋅0⟩ → (0<1 → ⟨1+1⟩<⟨0⋅0⟩))
(⟨1+1⟩<⟨0⋅0⟩ → (1<0 → ⟨1+1⟩<⟨0⋅0⟩))
(⟨1+1⟩<⟨0⋅0⟩ → (1<1 → ⟨1+1⟩<⟨0⋅0⟩))
(⟨1+1⟩<⟨0⋅1⟩ → (0=0 → ⟨1+1⟩<⟨0⋅1⟩))
(⟨1+1⟩<⟨0⋅1⟩ → (0=1 → ⟨1+1⟩<⟨0⋅1⟩))
(⟨1+1⟩<⟨0⋅1⟩ → (1=0 → ⟨1+1⟩<⟨0⋅1⟩))
(⟨1+1⟩<⟨0⋅1⟩ → (1=1 → ⟨1+1⟩<⟨0⋅1⟩))
(⟨1+1⟩<⟨0⋅1⟩ → (0<0 → ⟨1+1⟩<⟨0⋅1⟩))
(⟨1+1⟩<⟨0⋅1⟩ → (0<1 → ⟨1+1⟩<⟨0⋅1⟩))
(⟨1+1⟩<⟨0⋅1⟩ → (1<0 → ⟨1+1⟩<⟨0⋅1⟩))
(⟨1+1⟩<⟨0⋅1⟩ → (1<1 → ⟨1+1⟩<⟨0⋅1⟩))
(⟨1+1⟩<⟨1⋅0⟩ → (0=0 → ⟨1+1⟩<⟨1⋅0⟩))
(⟨1+1⟩<⟨1⋅0⟩ → (0=1 → ⟨1+1⟩<⟨1⋅0⟩))
(⟨1+1⟩<⟨1⋅0⟩ → (1=0 → ⟨1+1⟩<⟨1⋅0⟩))
(⟨1+1⟩<⟨1⋅0⟩ → (1=1 → ⟨1+1⟩<⟨1⋅0⟩))
(⟨1+1⟩<⟨1⋅0⟩ → (0<0 → ⟨1+1⟩<⟨1⋅0⟩))
(⟨1+1⟩<⟨1⋅0⟩ → (0<1 → ⟨1+1⟩<⟨1⋅0⟩))
(⟨1+1⟩<⟨1⋅0⟩ → (1<0 → ⟨1+1⟩<⟨1⋅0⟩))
(⟨1+1⟩<⟨1⋅0⟩ → (1<1 → ⟨1+1⟩<⟨1⋅0⟩))
(⟨1+1⟩<⟨1⋅1⟩ → (0=0 → ⟨1+1⟩<⟨1⋅1⟩))
(⟨1+1⟩<⟨1⋅1⟩ → (0=1 → ⟨1+1⟩<⟨1⋅1⟩))
(⟨1+1⟩<⟨1⋅1⟩ → (1=0 → ⟨1+1⟩<⟨1⋅1⟩))
(⟨1+1⟩<⟨1⋅1⟩ → (1=1 → ⟨1+1⟩<⟨1⋅1⟩))
(⟨1+1⟩<⟨1⋅1⟩ → (0<0 → ⟨1+1⟩<⟨1⋅1⟩))
(⟨1+1⟩<⟨1⋅1⟩ → (0<1 → ⟨1+1⟩<⟨1⋅1⟩))
(⟨1+1⟩<⟨1⋅1⟩ → (1<0 → ⟨1+1⟩<⟨1⋅1⟩))
(⟨1+1⟩<⟨1⋅1⟩ → (1<1 → ⟨1+1⟩<⟨1⋅1⟩))
(⟨0⋅0⟩<⟨0+0⟩ → (0=0 → ⟨0⋅0⟩<⟨0+0⟩))
(⟨0⋅0⟩<⟨0+0⟩ → (0=1 → ⟨0⋅0⟩<⟨0+0⟩))
(⟨0⋅0⟩<⟨0+0⟩ → (1=0 → ⟨0⋅0⟩<⟨0+0⟩))
(⟨0⋅0⟩<⟨0+0⟩ → (1=1 → ⟨0⋅0⟩<⟨0+0⟩))
(⟨0⋅0⟩<⟨0+0⟩ → (0<0 → ⟨0⋅0⟩<⟨0+0⟩))
(⟨0⋅0⟩<⟨0+0⟩ → (0<1 → ⟨0⋅0⟩<⟨0+0⟩))
(⟨0⋅0⟩<⟨0+0⟩ → (1<0 → ⟨0⋅0⟩<⟨0+0⟩))
(⟨0⋅0⟩<⟨0+0⟩ → (1<1 → ⟨0⋅0⟩<⟨0+0⟩))
(⟨0⋅0⟩<⟨0+1⟩ → (0=0 → ⟨0⋅0⟩<⟨0+1⟩))
(⟨0⋅0⟩<⟨0+1⟩ → (0=1 → ⟨0⋅0⟩<⟨0+1⟩))
(⟨0⋅0⟩<⟨0+1⟩ → (1=0 → ⟨0⋅0⟩<⟨0+1⟩))
(⟨0⋅0⟩<⟨0+1⟩ → (1=1 → ⟨0⋅0⟩<⟨0+1⟩))
(⟨0⋅0⟩<⟨0+1⟩ → (0<0 → ⟨0⋅0⟩<⟨0+1⟩))
(⟨0⋅0⟩<⟨0+1⟩ → (0<1 → ⟨0⋅0⟩<⟨0+1⟩))
(⟨0⋅0⟩<⟨0+1⟩ → (1<0 → ⟨0⋅0⟩<⟨0+1⟩))
(⟨0⋅0⟩<⟨0+1⟩ → (1<1 → ⟨0⋅0⟩<⟨0+1⟩))
(⟨0⋅0⟩<⟨1+0⟩ → (0=0 → ⟨0⋅0⟩<⟨1+0⟩))
(⟨0⋅0⟩<⟨1+0⟩ → (0=1 → ⟨0⋅0⟩<⟨1+0⟩))
(⟨0⋅0⟩<⟨1+0⟩ → (1=0 → ⟨0⋅0⟩<⟨1+0⟩))
(⟨0⋅0⟩<⟨1+0⟩ → (1=1 → ⟨0⋅0⟩<⟨1+0⟩))
(⟨0⋅0⟩<⟨1+0⟩ → (0<0 → ⟨0⋅0⟩<⟨1+0⟩))
(⟨0⋅0⟩<⟨1+0⟩ → (0<1 → ⟨0⋅0⟩<⟨1+0⟩))
(⟨0⋅0⟩<⟨1+0⟩ → (1<0 → ⟨0⋅0⟩<⟨1+0⟩))
(⟨0⋅0⟩<⟨1+0⟩ → (1<1 → ⟨0⋅0⟩<⟨1+0⟩))
(⟨0⋅0⟩<⟨1+1⟩ → (0=0 → ⟨0⋅0⟩<⟨1+1⟩))
(⟨0⋅0⟩<⟨1+1⟩ → (0=1 → ⟨0⋅0⟩<⟨1+1⟩))
(⟨0⋅0⟩<⟨1+1⟩ → (1=0 → ⟨0⋅0⟩<⟨1+1⟩))
(⟨0⋅0⟩<⟨1+1⟩ → (1=1 → ⟨0⋅0⟩<⟨1+1⟩))
(⟨0⋅0⟩<⟨1+1⟩ → (0<0 → ⟨0⋅0⟩<⟨1+1⟩))
(⟨0⋅0⟩<⟨1+1⟩ → (0<1 → ⟨0⋅0⟩<⟨1+1⟩))
(⟨0⋅0⟩<⟨1+1⟩ → (1<0 → ⟨0⋅0⟩<⟨1+1⟩))
(⟨0⋅0⟩<⟨1+1⟩ → (1<1 → ⟨0⋅0⟩<⟨1+1⟩))
(⟨0⋅0⟩<⟨0⋅0⟩ → (0=0 → ⟨0⋅0⟩<⟨0⋅0⟩))
(⟨0⋅0⟩<⟨0⋅0⟩ → (0=1 → ⟨0⋅0⟩<⟨0⋅0⟩))
(⟨0⋅0⟩<⟨0⋅0⟩ → (1=0 → ⟨0⋅0⟩<⟨0⋅0⟩))
(⟨0⋅0⟩<⟨0⋅0⟩ → (1=1 → ⟨0⋅0⟩<⟨0⋅0⟩))
(⟨0⋅0⟩<⟨0⋅0⟩ → (0<0 → ⟨0⋅0⟩<⟨0⋅0⟩))
(⟨0⋅0⟩<⟨0⋅0⟩ → (0<1 → ⟨0⋅0⟩<⟨0⋅0⟩))
(⟨0⋅0⟩<⟨0⋅0⟩ → (1<0 → ⟨0⋅0⟩<⟨0⋅0⟩))
(⟨0⋅0⟩<⟨0⋅0⟩ → (1<1 → ⟨0⋅0⟩<⟨0⋅0⟩))
(⟨0⋅0⟩<⟨0⋅1⟩ → (0=0 → ⟨0⋅0⟩<⟨0⋅1⟩))
(⟨0⋅0⟩<⟨0⋅1⟩ → (0=1 → ⟨0⋅0⟩<⟨0⋅1⟩))
(⟨0⋅0⟩<⟨0⋅1⟩ → (1=0 → ⟨0⋅0⟩<⟨0⋅1⟩))
(⟨0⋅0⟩<⟨0⋅1⟩ → (1=1 → ⟨0⋅0⟩<⟨0⋅1⟩))
(⟨0⋅0⟩<⟨0⋅1⟩ → (0<0 → ⟨0⋅0⟩<⟨0⋅1⟩))
(⟨0⋅0⟩<⟨0⋅1⟩ → (0<1 → ⟨0⋅0⟩<⟨0⋅1⟩))
(⟨0⋅0⟩<⟨0⋅1⟩ → (1<0 → ⟨0⋅0⟩<⟨0⋅1⟩))
(⟨0⋅0⟩<⟨0⋅1⟩ → (1<1 → ⟨0⋅0⟩<⟨0⋅1⟩))
(⟨0⋅0⟩<⟨1⋅0⟩ → (0=0 → ⟨0⋅0⟩<⟨1⋅0⟩))
(⟨0⋅0⟩<⟨1⋅0⟩ → (0=1 → ⟨0⋅0⟩<⟨1⋅0⟩))
(⟨0⋅0⟩<⟨1⋅0⟩ → (1=0 → ⟨0⋅0⟩<⟨1⋅0⟩))
(⟨0⋅0⟩<⟨1⋅0⟩ → (1=1 → ⟨0⋅0⟩<⟨1⋅0⟩))
(⟨0⋅0⟩<⟨1⋅0⟩ → (0<0 → ⟨0⋅0⟩<⟨1⋅0⟩))
(⟨0⋅0⟩<⟨1⋅0⟩ → (0<1 → ⟨0⋅0⟩<⟨1⋅0⟩))
(⟨0⋅0⟩<⟨1⋅0⟩ → (1<0 → ⟨0⋅0⟩<⟨1⋅0⟩))
(⟨0⋅0⟩<⟨1⋅0⟩ → (1<1 → ⟨0⋅0⟩<⟨1⋅0⟩))
(⟨0⋅0⟩<⟨1⋅1⟩ → (0=0 → ⟨0⋅0⟩<⟨1⋅1⟩))
(⟨0⋅0⟩<⟨1⋅1⟩ → (0=1 → ⟨0⋅0⟩<⟨1⋅1⟩))
(⟨0⋅0⟩<⟨1⋅1⟩ → (1=0 → ⟨0⋅0⟩<⟨1⋅1⟩))
(⟨0⋅0⟩<⟨1⋅1⟩ → (1=1 → ⟨0⋅0⟩<⟨1⋅1⟩))
(⟨0⋅0⟩<⟨1⋅1⟩ → (0<0 → ⟨0⋅0⟩<⟨1⋅1⟩))
(⟨0⋅0⟩<⟨1⋅1⟩ → (0<1 → ⟨0⋅0⟩<⟨1⋅1⟩))
(⟨0⋅0⟩<⟨1⋅1⟩ → (1<0 → ⟨0⋅0⟩<⟨1⋅1⟩))
(⟨0⋅0⟩<⟨1⋅1⟩ → (1<1 → ⟨0⋅0⟩<⟨1⋅1⟩))
(⟨0⋅1⟩<⟨0+0⟩ → (0=0 → ⟨0⋅1⟩<⟨0+0⟩))
(⟨0⋅1⟩<⟨0+0⟩ → (0=1 → ⟨0⋅1⟩<⟨0+0⟩))
(⟨0⋅1⟩<⟨0+0⟩ → (1=0 → ⟨0⋅1⟩<⟨0+0⟩))
(⟨0⋅1⟩<⟨0+0⟩ → (1=1 → ⟨0⋅1⟩<⟨0+0⟩))
(⟨0⋅1⟩<⟨0+0⟩ → (0<0 → ⟨0⋅1⟩<⟨0+0⟩))
(⟨0⋅1⟩<⟨0+0⟩ → (0<1 → ⟨0⋅1⟩<⟨0+0⟩))
(⟨0⋅1⟩<⟨0+0⟩ → (1<0 → ⟨0⋅1⟩<⟨0+0⟩))
(⟨0⋅1⟩<⟨0+0⟩ → (1<1 → ⟨0⋅1⟩<⟨0+0⟩))
(⟨0⋅1⟩<⟨0+1⟩ → (0=0 → ⟨0⋅1⟩<⟨0+1⟩))
(⟨0⋅1⟩<⟨0+1⟩ → (0=1 → ⟨0⋅1⟩<⟨0+1⟩))
(⟨0⋅1⟩<⟨0+1⟩ → (1=0 → ⟨0⋅1⟩<⟨0+1⟩))
(⟨0⋅1⟩<⟨0+1⟩ → (1=1 → ⟨0⋅1⟩<⟨0+1⟩))
(⟨0⋅1⟩<⟨0+1⟩ → (0<0 → ⟨0⋅1⟩<⟨0+1⟩))
(⟨0⋅1⟩<⟨0+1⟩ → (0<1 → ⟨0⋅1⟩<⟨0+1⟩))
(⟨0⋅1⟩<⟨0+1⟩ → (1<0 → ⟨0⋅1⟩<⟨0+1⟩))
(⟨0⋅1⟩<⟨0+1⟩ → (1<1 → ⟨0⋅1⟩<⟨0+1⟩))
(⟨0⋅1⟩<⟨1+0⟩ → (0=0 → ⟨0⋅1⟩<⟨1+0⟩))
(⟨0⋅1⟩<⟨1+0⟩ → (0=1 → ⟨0⋅1⟩<⟨1+0⟩))
(⟨0⋅1⟩<⟨1+0⟩ → (1=0 → ⟨0⋅1⟩<⟨1+0⟩))
(⟨0⋅1⟩<⟨1+0⟩ → (1=1 → ⟨0⋅1⟩<⟨1+0⟩))
(⟨0⋅1⟩<⟨1+0⟩ → (0<0 → ⟨0⋅1⟩<⟨1+0⟩))
(⟨0⋅1⟩<⟨1+0⟩ → (0<1 → ⟨0⋅1⟩<⟨1+0⟩))
(⟨0⋅1⟩<⟨1+0⟩ → (1<0 → ⟨0⋅1⟩<⟨1+0⟩))
(⟨0⋅1⟩<⟨1+0⟩ → (1<1 → ⟨0⋅1⟩<⟨1+0⟩))
(⟨0⋅1⟩<⟨1+1⟩ → (0=0 → ⟨0⋅1⟩<⟨1+1⟩))
(⟨0⋅1⟩<⟨1+1⟩ → (0=1 → ⟨0⋅1⟩<⟨1+1⟩))
(⟨0⋅1⟩<⟨1+1⟩ → (1=0 → ⟨0⋅1⟩<⟨1+1⟩))
(⟨0⋅1⟩<⟨1+1⟩ → (1=1 → ⟨0⋅1⟩<⟨1+1⟩))
(⟨0⋅1⟩<⟨1+1⟩ → (0<0 → ⟨0⋅1⟩<⟨1+1⟩))
(⟨0⋅1⟩<⟨1+1⟩ → (0<1 → ⟨0⋅1⟩<⟨1+1⟩))
(⟨0⋅1⟩<⟨1+1⟩ → (1<0 → ⟨0⋅1⟩<⟨1+1⟩))
(⟨0⋅1⟩<⟨1+1⟩ → (1<1 → ⟨0⋅1⟩<⟨1+1⟩))
(⟨0⋅1⟩<⟨0⋅0⟩ → (0=0 → ⟨0⋅1⟩<⟨0⋅0⟩))
(⟨0⋅1⟩<⟨0⋅0⟩ → (0=1 → ⟨0⋅1⟩<⟨0⋅0⟩))
(⟨0⋅1⟩<⟨0⋅0⟩ → (1=0 → ⟨0⋅1⟩<⟨0⋅0⟩))
(⟨0⋅1⟩<⟨0⋅0⟩ → (1=1 → ⟨0⋅1⟩<⟨0⋅0⟩))
(⟨0⋅1⟩<⟨0⋅0⟩ → (0<0 → ⟨0⋅1⟩<⟨0⋅0⟩))
(⟨0⋅1⟩<⟨0⋅0⟩ → (0<1 → ⟨0⋅1⟩<⟨0⋅0⟩))
(⟨0⋅1⟩<⟨0⋅0⟩ → (1<0 → ⟨0⋅1⟩<⟨0⋅0⟩))
(⟨0⋅1⟩<⟨0⋅0⟩ → (1<1 → ⟨0⋅1⟩<⟨0⋅0⟩))
(⟨0⋅1⟩<⟨0⋅1⟩ → (0=0 → ⟨0⋅1⟩<⟨0⋅1⟩))
(⟨0⋅1⟩<⟨0⋅1⟩ → (0=1 → ⟨0⋅1⟩<⟨0⋅1⟩))
(⟨0⋅1⟩<⟨0⋅1⟩ → (1=0 → ⟨0⋅1⟩<⟨0⋅1⟩))
(⟨0⋅1⟩<⟨0⋅1⟩ → (1=1 → ⟨0⋅1⟩<⟨0⋅1⟩))
(⟨0⋅1⟩<⟨0⋅1⟩ → (0<0 → ⟨0⋅1⟩<⟨0⋅1⟩))
(⟨0⋅1⟩<⟨0⋅1⟩ → (0<1 → ⟨0⋅1⟩<⟨0⋅1⟩))
(⟨0⋅1⟩<⟨0⋅1⟩ → (1<0 → ⟨0⋅1⟩<⟨0⋅1⟩))
(⟨0⋅1⟩<⟨0⋅1⟩ → (1<1 → ⟨0⋅1⟩<⟨0⋅1⟩))
(⟨0⋅1⟩<⟨1⋅0⟩ → (0=0 → ⟨0⋅1⟩<⟨1⋅0⟩))
(⟨0⋅1⟩<⟨1⋅0⟩ → (0=1 → ⟨0⋅1⟩<⟨1⋅0⟩))
(⟨0⋅1⟩<⟨1⋅0⟩ → (1=0 → ⟨0⋅1⟩<⟨1⋅0⟩))
(⟨0⋅1⟩<⟨1⋅0⟩ → (1=1 → ⟨0⋅1⟩<⟨1⋅0⟩))
(⟨0⋅1⟩<⟨1⋅0⟩ → (0<0 → ⟨0⋅1⟩<⟨1⋅0⟩))
(⟨0⋅1⟩<⟨1⋅0⟩ → (0<1 → ⟨0⋅1⟩<⟨1⋅0⟩))
(⟨0⋅1⟩<⟨1⋅0⟩ → (1<0 → ⟨0⋅1⟩<⟨1⋅0⟩))
(⟨0⋅1⟩<⟨1⋅0⟩ → (1<1 → ⟨0⋅1⟩<⟨1⋅0⟩))
(⟨0⋅1⟩<⟨1⋅1⟩ → (0=0 → ⟨0⋅1⟩<⟨1⋅1⟩))
(⟨0⋅1⟩<⟨1⋅1⟩ → (0=1 → ⟨0⋅1⟩<⟨1⋅1⟩))
(⟨0⋅1⟩<⟨1⋅1⟩ → (1=0 → ⟨0⋅1⟩<⟨1⋅1⟩))
(⟨0⋅1⟩<⟨1⋅1⟩ → (1=1 → ⟨0⋅1⟩<⟨1⋅1⟩))
(⟨0⋅1⟩<⟨1⋅1⟩ → (0<0 → ⟨0⋅1⟩<⟨1⋅1⟩))
(⟨0⋅1⟩<⟨1⋅1⟩ → (0<1 → ⟨0⋅1⟩<⟨1⋅1⟩))
(⟨0⋅1⟩<⟨1⋅1⟩ → (1<0 → ⟨0⋅1⟩<⟨1⋅1⟩))
(⟨0⋅1⟩<⟨1⋅1⟩ → (1<1 → ⟨0⋅1⟩<⟨1⋅1⟩))
(⟨1⋅0⟩<⟨0+0⟩ → (0=0 → ⟨1⋅0⟩<⟨0+0⟩))
(⟨1⋅0⟩<⟨0+0⟩ → (0=1 → ⟨1⋅0⟩<⟨0+0⟩))
(⟨1⋅0⟩<⟨0+0⟩ → (1=0 → ⟨1⋅0⟩<⟨0+0⟩))
(⟨1⋅0⟩<⟨0+0⟩ → (1=1 → ⟨1⋅0⟩<⟨0+0⟩))
(⟨1⋅0⟩<⟨0+0⟩ → (0<0 → ⟨1⋅0⟩<⟨0+0⟩))
(⟨1⋅0⟩<⟨0+0⟩ → (0<1 → ⟨1⋅0⟩<⟨0+0⟩))
(⟨1⋅0⟩<⟨0+0⟩ → (1<0 → ⟨1⋅0⟩<⟨0+0⟩))
(⟨1⋅0⟩<⟨0+0⟩ → (1<1 → ⟨1⋅0⟩<⟨0+0⟩))
(⟨1⋅0⟩<⟨0+1⟩ → (0=0 → ⟨1⋅0⟩<⟨0+1⟩))
(⟨1⋅0⟩<⟨0+1⟩ → (0=1 → ⟨1⋅0⟩<⟨0+1⟩))
(⟨1⋅0⟩<⟨0+1⟩ → (1=0 → ⟨1⋅0⟩<⟨0+1⟩))
(⟨1⋅0⟩<⟨0+1⟩ → (1=1 → ⟨1⋅0⟩<⟨0+1⟩))
(⟨1⋅0⟩<⟨0+1⟩ → (0<0 → ⟨1⋅0⟩<⟨0+1⟩))
(⟨1⋅0⟩<⟨0+1⟩ → (0<1 → ⟨1⋅0⟩<⟨0+1⟩))
(⟨1⋅0⟩<⟨0+1⟩ → (1<0 → ⟨1⋅0⟩<⟨0+1⟩))
(⟨1⋅0⟩<⟨0+1⟩ → (1<1 → ⟨1⋅0⟩<⟨0+1⟩))
(⟨1⋅0⟩<⟨1+0⟩ → (0=0 → ⟨1⋅0⟩<⟨1+0⟩))
(⟨1⋅0⟩<⟨1+0⟩ → (0=1 → ⟨1⋅0⟩<⟨1+0⟩))
(⟨1⋅0⟩<⟨1+0⟩ → (1=0 → ⟨1⋅0⟩<⟨1+0⟩))
(⟨1⋅0⟩<⟨1+0⟩ → (1=1 → ⟨1⋅0⟩<⟨1+0⟩))
(⟨1⋅0⟩<⟨1+0⟩ → (0<0 → ⟨1⋅0⟩<⟨1+0⟩))
(⟨1⋅0⟩<⟨1+0⟩ → (0<1 → ⟨1⋅0⟩<⟨1+0⟩))
(⟨1⋅0⟩<⟨1+0⟩ → (1<0 → ⟨1⋅0⟩<⟨1+0⟩))
(⟨1⋅0⟩<⟨1+0⟩ → (1<1 → ⟨1⋅0⟩<⟨1+0⟩))
(⟨1⋅0⟩<⟨1+1⟩ → (0=0 → ⟨1⋅0⟩<⟨1+1⟩))
(⟨1⋅0⟩<⟨1+1⟩ → (0=1 → ⟨1⋅0⟩<⟨1+1⟩))
(⟨1⋅0⟩<⟨1+1⟩ → (1=0 → ⟨1⋅0⟩<⟨1+1⟩))
(⟨1⋅0⟩<⟨1+1⟩ → (1=1 → ⟨1⋅0⟩<⟨1+1⟩))
(⟨1⋅0⟩<⟨1+1⟩ → (0<0 → ⟨1⋅0⟩<⟨1+1⟩))
(⟨1⋅0⟩<⟨1+1⟩ → (0<1 → ⟨1⋅0⟩<⟨1+1⟩))
(⟨1⋅0⟩<⟨1+1⟩ → (1<0 → ⟨1⋅0⟩<⟨1+1⟩))
(⟨1⋅0⟩<⟨1+1⟩ → (1<1 → ⟨1⋅0⟩<⟨1+1⟩))
(⟨1⋅0⟩<⟨0⋅0⟩ → (0=0 → ⟨1⋅0⟩<⟨0⋅0⟩))
(⟨1⋅0⟩<⟨0⋅0⟩ → (0=1 → ⟨1⋅0⟩<⟨0⋅0⟩))
(⟨1⋅0⟩<⟨0⋅0⟩ → (1=0 → ⟨1⋅0⟩<⟨0⋅0⟩))
(⟨1⋅0⟩<⟨0⋅0⟩ → (1=1 → ⟨1⋅0⟩<⟨0⋅0⟩))
(⟨1⋅0⟩<⟨0⋅0⟩ → (0<0 → ⟨1⋅0⟩<⟨0⋅0⟩))
(⟨1⋅0⟩<⟨0⋅0⟩ → (0<1 → ⟨1⋅0⟩<⟨0⋅0⟩))
(⟨1⋅0⟩<⟨0⋅0⟩ → (1<0 → ⟨1⋅0⟩<⟨0⋅0⟩))
(⟨1⋅0⟩<⟨0⋅0⟩ → (1<1 → ⟨1⋅0⟩<⟨0⋅0⟩))
(⟨1⋅0⟩<⟨0⋅1⟩ → (0=0 → ⟨1⋅0⟩<⟨0⋅1⟩))
(⟨1⋅0⟩<⟨0⋅1⟩ → (0=1 → ⟨1⋅0⟩<⟨0⋅1⟩))
(⟨1⋅0⟩<⟨0⋅1⟩ → (1=0 → ⟨1⋅0⟩<⟨0⋅1⟩))
(⟨1⋅0⟩<⟨0⋅1⟩ → (1=1 → ⟨1⋅0⟩<⟨0⋅1⟩))
(⟨1⋅0⟩<⟨0⋅1⟩ → (0<0 → ⟨1⋅0⟩<⟨0⋅1⟩))
(⟨1⋅0⟩<⟨0⋅1⟩ → (0<1 → ⟨1⋅0⟩<⟨0⋅1⟩))
(⟨1⋅0⟩<⟨0⋅1⟩ → (1<0 → ⟨1⋅0⟩<⟨0⋅1⟩))
(⟨1⋅0⟩<⟨0⋅1⟩ → (1<1 → ⟨1⋅0⟩<⟨0⋅1⟩))
(⟨1⋅0⟩<⟨1⋅0⟩ → (0=0 → ⟨1⋅0⟩<⟨1⋅0⟩))
(⟨1⋅0⟩<⟨1⋅0⟩ → (0=1 → ⟨1⋅0⟩<⟨1⋅0⟩))
(⟨1⋅0⟩<⟨1⋅0⟩ → (1=0 → ⟨1⋅0⟩<⟨1⋅0⟩))
(⟨1⋅0⟩<⟨1⋅0⟩ → (1=1 → ⟨1⋅0⟩<⟨1⋅0⟩))
(⟨1⋅0⟩<⟨1⋅0⟩ → (0<0 → ⟨1⋅0⟩<⟨1⋅0⟩))
(⟨1⋅0⟩<⟨1⋅0⟩ → (0<1 → ⟨1⋅0⟩<⟨1⋅0⟩))
(⟨1⋅0⟩<⟨1⋅0⟩ → (1<0 → ⟨1⋅0⟩<⟨1⋅0⟩))
(⟨1⋅0⟩<⟨1⋅0⟩ → (1<1 → ⟨1⋅0⟩<⟨1⋅0⟩))
(⟨1⋅0⟩<⟨1⋅1⟩ → (0=0 → ⟨1⋅0⟩<⟨1⋅1⟩))
(⟨1⋅0⟩<⟨1⋅1⟩ → (0=1 → ⟨1⋅0⟩<⟨1⋅1⟩))
(⟨1⋅0⟩<⟨1⋅1⟩ → (1=0 → ⟨1⋅0⟩<⟨1⋅1⟩))
(⟨1⋅0⟩<⟨1⋅1⟩ → (1=1 → ⟨1⋅0⟩<⟨1⋅1⟩))
(⟨1⋅0⟩<⟨1⋅1⟩ → (0<0 → ⟨1⋅0⟩<⟨1⋅1⟩))
(⟨1⋅0⟩<⟨1⋅1⟩ → (0<1 → ⟨1⋅0⟩<⟨1⋅1⟩))
(⟨1⋅0⟩<⟨1⋅1⟩ → (1<0 → ⟨1⋅0⟩<⟨1⋅1⟩))
(⟨1⋅0⟩<⟨1⋅1⟩ → (1<1 → ⟨1⋅0⟩<⟨1⋅1⟩))
(⟨1⋅1⟩<⟨0+0⟩ → (0=0 → ⟨1⋅1⟩<⟨0+0⟩))
(⟨1⋅1⟩<⟨0+0⟩ → (0=1 → ⟨1⋅1⟩<⟨0+0⟩))
(⟨1⋅1⟩<⟨0+0⟩ → (1=0 → ⟨1⋅1⟩<⟨0+0⟩))
(⟨1⋅1⟩<⟨0+0⟩ → (1=1 → ⟨1⋅1⟩<⟨0+0⟩))
(⟨1⋅1⟩<⟨0+0⟩ → (0<0 → ⟨1⋅1⟩<⟨0+0⟩))
(⟨1⋅1⟩<⟨0+0⟩ → (0<1 → ⟨1⋅1⟩<⟨0+0⟩))
(⟨1⋅1⟩<⟨0+0⟩ → (1<0 → ⟨1⋅1⟩<⟨0+0⟩))
(⟨1⋅1⟩<⟨0+0⟩ → (1<1 → ⟨1⋅1⟩<⟨0+0⟩))
(⟨1⋅1⟩<⟨0+1⟩ → (0=0 → ⟨1⋅1⟩<⟨0+1⟩))
(⟨1⋅1⟩<⟨0+1⟩ → (0=1 → ⟨1⋅1⟩<⟨0+1⟩))
(⟨1⋅1⟩<⟨0+1⟩ → (1=0 → ⟨1⋅1⟩<⟨0+1⟩))
(⟨1⋅1⟩<⟨0+1⟩ → (1=1 → ⟨1⋅1⟩<⟨0+1⟩))
(⟨1⋅1⟩<⟨0+1⟩ → (0<0 → ⟨1⋅1⟩<⟨0+1⟩))
(⟨1⋅1⟩<⟨0+1⟩ → (0<1 → ⟨1⋅1⟩<⟨0+1⟩))
(⟨1⋅1⟩<⟨0+1⟩ → (1<0 → ⟨1⋅1⟩<⟨0+1⟩))
(⟨1⋅1⟩<⟨0+1⟩ → (1<1 → ⟨1⋅1⟩<⟨0+1⟩))
(⟨1⋅1⟩<⟨1+0⟩ → (0=0 → ⟨1⋅1⟩<⟨1+0⟩))
(⟨1⋅1⟩<⟨1+0⟩ → (0=1 → ⟨1⋅1⟩<⟨1+0⟩))
(⟨1⋅1⟩<⟨1+0⟩ → (1=0 → ⟨1⋅1⟩<⟨1+0⟩))
(⟨1⋅1⟩<⟨1+0⟩ → (1=1 → ⟨1⋅1⟩<⟨1+0⟩))
(⟨1⋅1⟩<⟨1+0⟩ → (0<0 → ⟨1⋅1⟩<⟨1+0⟩))
(⟨1⋅1⟩<⟨1+0⟩ → (0<1 → ⟨1⋅1⟩<⟨1+0⟩))
(⟨1⋅1⟩<⟨1+0⟩ → (1<0 → ⟨1⋅1⟩<⟨1+0⟩))
(⟨1⋅1⟩<⟨1+0⟩ → (1<1 → ⟨1⋅1⟩<⟨1+0⟩))
(⟨1⋅1⟩<⟨1+1⟩ → (0=0 → ⟨1⋅1⟩<⟨1+1⟩))
(⟨1⋅1⟩<⟨1+1⟩ → (0=1 → ⟨1⋅1⟩<⟨1+1⟩))
(⟨1⋅1⟩<⟨1+1⟩ → (1=0 → ⟨1⋅1⟩<⟨1+1⟩))
(⟨1⋅1⟩<⟨1+1⟩ → (1=1 → ⟨1⋅1⟩<⟨1+1⟩))
(⟨1⋅1⟩<⟨1+1⟩ → (0<0 → ⟨1⋅1⟩<⟨1+1⟩))
(⟨1⋅1⟩<⟨1+1⟩ → (0<1 → ⟨1⋅1⟩<⟨1+1⟩))
(⟨1⋅1⟩<⟨1+1⟩ → (1<0 → ⟨1⋅1⟩<⟨1+1⟩))
(⟨1⋅1⟩<⟨1+1⟩ → (1<1 → ⟨1⋅1⟩<⟨1+1⟩))
(⟨1⋅1⟩<⟨0⋅0⟩ → (0=0 → ⟨1⋅1⟩<⟨0⋅0⟩))
(⟨1⋅1⟩<⟨0⋅0⟩ → (0=1 → ⟨1⋅1⟩<⟨0⋅0⟩))
(⟨1⋅1⟩<⟨0⋅0⟩ → (1=0 → ⟨1⋅1⟩<⟨0⋅0⟩))
(⟨1⋅1⟩<⟨0⋅0⟩ → (1=1 → ⟨1⋅1⟩<⟨0⋅0⟩))
(⟨1⋅1⟩<⟨0⋅0⟩ → (0<0 → ⟨1⋅1⟩<⟨0⋅0⟩))
(⟨1⋅1⟩<⟨0⋅0⟩ → (0<1 → ⟨1⋅1⟩<⟨0⋅0⟩))
(⟨1⋅1⟩<⟨0⋅0⟩ → (1<0 → ⟨1⋅1⟩<⟨0⋅0⟩))
(⟨1⋅1⟩<⟨0⋅0⟩ → (1<1 → ⟨1⋅1⟩<⟨0⋅0⟩))
(⟨1⋅1⟩<⟨0⋅1⟩ → (0=0 → ⟨1⋅1⟩<⟨0⋅1⟩))
(⟨1⋅1⟩<⟨0⋅1⟩ → (0=1 → ⟨1⋅1⟩<⟨0⋅1⟩))
(⟨1⋅1⟩<⟨0⋅1⟩ → (1=0 → ⟨1⋅1⟩<⟨0⋅1⟩))
(⟨1⋅1⟩<⟨0⋅1⟩ → (1=1 → ⟨1⋅1⟩<⟨0⋅1⟩))
(⟨1⋅1⟩<⟨0⋅1⟩ → (0<0 → ⟨1⋅1⟩<⟨0⋅1⟩))
(⟨1⋅1⟩<⟨0⋅1⟩ → (0<1 → ⟨1⋅1⟩<⟨0⋅1⟩))
(⟨1⋅1⟩<⟨0⋅1⟩ → (1<0 → ⟨1⋅1⟩<⟨0⋅1⟩))
(⟨1⋅1⟩<⟨0⋅1⟩ → (1<1 → ⟨1⋅1⟩<⟨0⋅1⟩))
(⟨1⋅1⟩<⟨1⋅0⟩ → (0=0 → ⟨1⋅1⟩<⟨1⋅0⟩))
(⟨1⋅1⟩<⟨1⋅0⟩ → (0=1 → ⟨1⋅1⟩<⟨1⋅0⟩))
(⟨1⋅1⟩<⟨1⋅0⟩ → (1=0 → ⟨1⋅1⟩<⟨1⋅0⟩))
(⟨1⋅1⟩<⟨1⋅0⟩ → (1=1 → ⟨1⋅1⟩<⟨1⋅0⟩))
(⟨1⋅1⟩<⟨1⋅0⟩ → (0<0 → ⟨1⋅1⟩<⟨1⋅0⟩))
(⟨1⋅1⟩<⟨1⋅0⟩ → (0<1 → ⟨1⋅1⟩<⟨1⋅0⟩))
(⟨1⋅1⟩<⟨1⋅0⟩ → (1<0 → ⟨1⋅1⟩<⟨1⋅0⟩))
(⟨1⋅1⟩<⟨1⋅0⟩ → (1<1 → ⟨1⋅1⟩<⟨1⋅0⟩))
(⟨1⋅1⟩<⟨1⋅1⟩ → (0=0 → ⟨1⋅1⟩<⟨1⋅1⟩))
(⟨1⋅1⟩<⟨1⋅1⟩ → (0=1 → ⟨1⋅1⟩<⟨1⋅1⟩))
(⟨1⋅1⟩<⟨1⋅1⟩ → (1=0 → ⟨1⋅1⟩<⟨1⋅1⟩))
(⟨1⋅1⟩<⟨1⋅1⟩ → (1=1 → ⟨1⋅1⟩<⟨1⋅1⟩))
(⟨1⋅1⟩<⟨1⋅1⟩ → (0<0 → ⟨1⋅1⟩<⟨1⋅1⟩))
(⟨1⋅1⟩<⟨1⋅1⟩ → (0<1 → ⟨1⋅1⟩<⟨1⋅1⟩))
(⟨1⋅1⟩<⟨1⋅1⟩ → (1<0 → ⟨1⋅1⟩<⟨1⋅1⟩))
(⟨1⋅1⟩<⟨1⋅1⟩ → (1<1 → ⟨1⋅1⟩<⟨1⋅1⟩))
(⟨0+⟨0+0⟩⟩<0 → (0=0 → ⟨0+⟨0+0⟩⟩<0))
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(⟨0+⟨0+0⟩⟩<0 → (1<0 → ⟨0+⟨0+0⟩⟩<0))
(⟨0+⟨0+0⟩⟩<0 → (1<1 → ⟨0+⟨0+0⟩⟩<0))
(⟨0+⟨0+0⟩⟩<1 → (0=0 → ⟨0+⟨0+0⟩⟩<1))
(⟨0+⟨0+0⟩⟩<1 → (0=1 → ⟨0+⟨0+0⟩⟩<1))
(⟨0+⟨0+0⟩⟩<1 → (1=0 → ⟨0+⟨0+0⟩⟩<1))
(⟨0+⟨0+0⟩⟩<1 → (1=1 → ⟨0+⟨0+0⟩⟩<1))
(⟨0+⟨0+0⟩⟩<1 → (0<0 → ⟨0+⟨0+0⟩⟩<1))
(⟨0+⟨0+0⟩⟩<1 → (0<1 → ⟨0+⟨0+0⟩⟩<1))
(⟨0+⟨0+0⟩⟩<1 → (1<0 → ⟨0+⟨0+0⟩⟩<1))
(⟨0+⟨0+0⟩⟩<1 → (1<1 → ⟨0+⟨0+0⟩⟩<1))
(⟨0+⟨0+1⟩⟩<0 → (0=0 → ⟨0+⟨0+1⟩⟩<0))
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(⟨0+⟨1+0⟩⟩<1 → (1=1 → ⟨0+⟨1+0⟩⟩<1))
(⟨0+⟨1+0⟩⟩<1 → (0<0 → ⟨0+⟨1+0⟩⟩<1))
(⟨0+⟨1+0⟩⟩<1 → (0<1 → ⟨0+⟨1+0⟩⟩<1))
(⟨0+⟨1+0⟩⟩<1 → (1<0 → ⟨0+⟨1+0⟩⟩<1))
(⟨0+⟨1+0⟩⟩<1 → (1<1 → ⟨0+⟨1+0⟩⟩<1))
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(⟨0+⟨1+1⟩⟩<1 → (0<0 → ⟨0+⟨1+1⟩⟩<1))
(⟨0+⟨1+1⟩⟩<1 → (0<1 → ⟨0+⟨1+1⟩⟩<1))
(⟨0+⟨1+1⟩⟩<1 → (1<0 → ⟨0+⟨1+1⟩⟩<1))
(⟨0+⟨1+1⟩⟩<1 → (1<1 → ⟨0+⟨1+1⟩⟩<1))
(⟨0+⟨0⋅0⟩⟩<0 → (0=0 → ⟨0+⟨0⋅0⟩⟩<0))
(⟨0+⟨0⋅0⟩⟩<0 → (0=1 → ⟨0+⟨0⋅0⟩⟩<0))
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(⟨0+⟨0⋅0⟩⟩<1 → (1=1 → ⟨0+⟨0⋅0⟩⟩<1))
(⟨0+⟨0⋅0⟩⟩<1 → (0<0 → ⟨0+⟨0⋅0⟩⟩<1))
(⟨0+⟨0⋅0⟩⟩<1 → (0<1 → ⟨0+⟨0⋅0⟩⟩<1))
(⟨0+⟨0⋅0⟩⟩<1 → (1<0 → ⟨0+⟨0⋅0⟩⟩<1))
(⟨0+⟨0⋅0⟩⟩<1 → (1<1 → ⟨0+⟨0⋅0⟩⟩<1))
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(⟨0+⟨1⋅1⟩⟩<0 → (1=1 → ⟨0+⟨1⋅1⟩⟩<0))
(⟨0+⟨1⋅1⟩⟩<0 → (0<0 → ⟨0+⟨1⋅1⟩⟩<0))
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(⟨⟨0⋅1⟩+1⟩<1 → (0=1 → ⟨⟨0⋅1⟩+1⟩<1))
(⟨⟨0⋅1⟩+1⟩<1 → (1=0 → ⟨⟨0⋅1⟩+1⟩<1))
(⟨⟨0⋅1⟩+1⟩<1 → (1=1 → ⟨⟨0⋅1⟩+1⟩<1))
(⟨⟨0⋅1⟩+1⟩<1 → (0<0 → ⟨⟨0⋅1⟩+1⟩<1))
(⟨⟨0⋅1⟩+1⟩<1 → (0<1 → ⟨⟨0⋅1⟩+1⟩<1))
(⟨⟨0⋅1⟩+1⟩<1 → (1<0 → ⟨⟨0⋅1⟩+1⟩<1))
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(⟨⟨1⋅0⟩+0⟩<0 → (0=0 → ⟨⟨1⋅0⟩+0⟩<0))
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(⟨⟨1⋅0⟩+0⟩<1 → (0<0 → ⟨⟨1⋅0⟩+0⟩<1))
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(⟨0⋅⟨0⋅1⟩⟩<1 → (1=1 → ⟨0⋅⟨0⋅1⟩⟩<1))
(⟨0⋅⟨0⋅1⟩⟩<1 → (0<0 → ⟨0⋅⟨0⋅1⟩⟩<1))
(⟨0⋅⟨0⋅1⟩⟩<1 → (0<1 → ⟨0⋅⟨0⋅1⟩⟩<1))
(⟨0⋅⟨0⋅1⟩⟩<1 → (1<0 → ⟨0⋅⟨0⋅1⟩⟩<1))
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(⟨⟨0⋅0⟩⋅1⟩<1 → (0<0 → ⟨⟨0⋅0⟩⋅1⟩<1))
(⟨⟨0⋅0⟩⋅1⟩<1 → (0<1 → ⟨⟨0⋅0⟩⋅1⟩<1))
(⟨⟨0⋅0⟩⋅1⟩<1 → (1<0 → ⟨⟨0⋅0⟩⋅1⟩<1))
(⟨⟨0⋅0⟩⋅1⟩<1 → (1<1 → ⟨⟨0⋅0⟩⋅1⟩<1))
(⟨⟨0⋅1⟩⋅0⟩<0 → (0=0 → ⟨⟨0⋅1⟩⋅0⟩<0))
(⟨⟨0⋅1⟩⋅0⟩<0 → (0=1 → ⟨⟨0⋅1⟩⋅0⟩<0))
(⟨⟨0⋅1⟩⋅0⟩<0 → (1=0 → ⟨⟨0⋅1⟩⋅0⟩<0))
(⟨⟨0⋅1⟩⋅0⟩<0 → (1=1 → ⟨⟨0⋅1⟩⋅0⟩<0))
(⟨⟨0⋅1⟩⋅0⟩<0 → (0<0 → ⟨⟨0⋅1⟩⋅0⟩<0))
(⟨⟨0⋅1⟩⋅0⟩<0 → (0<1 → ⟨⟨0⋅1⟩⋅0⟩<0))
(⟨⟨0⋅1⟩⋅0⟩<0 → (1<0 → ⟨⟨0⋅1⟩⋅0⟩<0))
(⟨⟨0⋅1⟩⋅0⟩<0 → (1<1 → ⟨⟨0⋅1⟩⋅0⟩<0))
(⟨⟨0⋅1⟩⋅0⟩<1 → (0=0 → ⟨⟨0⋅1⟩⋅0⟩<1))
(⟨⟨0⋅1⟩⋅0⟩<1 → (0=1 → ⟨⟨0⋅1⟩⋅0⟩<1))
(⟨⟨0⋅1⟩⋅0⟩<1 → (1=0 → ⟨⟨0⋅1⟩⋅0⟩<1))
(⟨⟨0⋅1⟩⋅0⟩<1 → (1=1 → ⟨⟨0⋅1⟩⋅0⟩<1))
(⟨⟨0⋅1⟩⋅0⟩<1 → (0<0 → ⟨⟨0⋅1⟩⋅0⟩<1))
(⟨⟨0⋅1⟩⋅0⟩<1 → (0<1 → ⟨⟨0⋅1⟩⋅0⟩<1))
(⟨⟨0⋅1⟩⋅0⟩<1 → (1<0 → ⟨⟨0⋅1⟩⋅0⟩<1))
(⟨⟨0⋅1⟩⋅0⟩<1 → (1<1 → ⟨⟨0⋅1⟩⋅0⟩<1))
(⟨⟨0⋅1⟩⋅1⟩<0 → (0=0 → ⟨⟨0⋅1⟩⋅1⟩<0))
(⟨⟨0⋅1⟩⋅1⟩<0 → (0=1 → ⟨⟨0⋅1⟩⋅1⟩<0))
(⟨⟨0⋅1⟩⋅1⟩<0 → (1=0 → ⟨⟨0⋅1⟩⋅1⟩<0))
(⟨⟨0⋅1⟩⋅1⟩<0 → (1=1 → ⟨⟨0⋅1⟩⋅1⟩<0))
(⟨⟨0⋅1⟩⋅1⟩<0 → (0<0 → ⟨⟨0⋅1⟩⋅1⟩<0))
(⟨⟨0⋅1⟩⋅1⟩<0 → (0<1 → ⟨⟨0⋅1⟩⋅1⟩<0))
(⟨⟨0⋅1⟩⋅1⟩<0 → (1<0 → ⟨⟨0⋅1⟩⋅1⟩<0))
(⟨⟨0⋅1⟩⋅1⟩<0 → (1<1 → ⟨⟨0⋅1⟩⋅1⟩<0))
(⟨⟨0⋅1⟩⋅1⟩<1 → (0=0 → ⟨⟨0⋅1⟩⋅1⟩<1))
(⟨⟨0⋅1⟩⋅1⟩<1 → (0=1 → ⟨⟨0⋅1⟩⋅1⟩<1))
(⟨⟨0⋅1⟩⋅1⟩<1 → (1=0 → ⟨⟨0⋅1⟩⋅1⟩<1))
(⟨⟨0⋅1⟩⋅1⟩<1 → (1=1 → ⟨⟨0⋅1⟩⋅1⟩<1))
(⟨⟨0⋅1⟩⋅1⟩<1 → (0<0 → ⟨⟨0⋅1⟩⋅1⟩<1))
(⟨⟨0⋅1⟩⋅1⟩<1 → (0<1 → ⟨⟨0⋅1⟩⋅1⟩<1))
(⟨⟨0⋅1⟩⋅1⟩<1 → (1<0 → ⟨⟨0⋅1⟩⋅1⟩<1))
(⟨⟨0⋅1⟩⋅1⟩<1 → (1<1 → ⟨⟨0⋅1⟩⋅1⟩<1))
(⟨⟨1⋅0⟩⋅0⟩<0 → (0=0 → ⟨⟨1⋅0⟩⋅0⟩<0))
(⟨⟨1⋅0⟩⋅0⟩<0 → (0=1 → ⟨⟨1⋅0⟩⋅0⟩<0))
(⟨⟨1⋅0⟩⋅0⟩<0 → (1=0 → ⟨⟨1⋅0⟩⋅0⟩<0))
(⟨⟨1⋅0⟩⋅0⟩<0 → (1=1 → ⟨⟨1⋅0⟩⋅0⟩<0))
(⟨⟨1⋅0⟩⋅0⟩<0 → (0<0 → ⟨⟨1⋅0⟩⋅0⟩<0))
(⟨⟨1⋅0⟩⋅0⟩<0 → (0<1 → ⟨⟨1⋅0⟩⋅0⟩<0))
(⟨⟨1⋅0⟩⋅0⟩<0 → (1<0 → ⟨⟨1⋅0⟩⋅0⟩<0))
(⟨⟨1⋅0⟩⋅0⟩<0 → (1<1 → ⟨⟨1⋅0⟩⋅0⟩<0))
(⟨⟨1⋅0⟩⋅0⟩<1 → (0=0 → ⟨⟨1⋅0⟩⋅0⟩<1))
(⟨⟨1⋅0⟩⋅0⟩<1 → (0=1 → ⟨⟨1⋅0⟩⋅0⟩<1))
(⟨⟨1⋅0⟩⋅0⟩<1 → (1=0 → ⟨⟨1⋅0⟩⋅0⟩<1))
(⟨⟨1⋅0⟩⋅0⟩<1 → (1=1 → ⟨⟨1⋅0⟩⋅0⟩<1))
(⟨⟨1⋅0⟩⋅0⟩<1 → (0<0 → ⟨⟨1⋅0⟩⋅0⟩<1))
(⟨⟨1⋅0⟩⋅0⟩<1 → (0<1 → ⟨⟨1⋅0⟩⋅0⟩<1))
(⟨⟨1⋅0⟩⋅0⟩<1 → (1<0 → ⟨⟨1⋅0⟩⋅0⟩<1))
(⟨⟨1⋅0⟩⋅0⟩<1 → (1<1 → ⟨⟨1⋅0⟩⋅0⟩<1))
(⟨⟨1⋅0⟩⋅1⟩<0 → (0=0 → ⟨⟨1⋅0⟩⋅1⟩<0))
(⟨⟨1⋅0⟩⋅1⟩<0 → (0=1 → ⟨⟨1⋅0⟩⋅1⟩<0))
(⟨⟨1⋅0⟩⋅1⟩<0 → (1=0 → ⟨⟨1⋅0⟩⋅1⟩<0))
(⟨⟨1⋅0⟩⋅1⟩<0 → (1=1 → ⟨⟨1⋅0⟩⋅1⟩<0))
(⟨⟨1⋅0⟩⋅1⟩<0 → (0<0 → ⟨⟨1⋅0⟩⋅1⟩<0))
(⟨⟨1⋅0⟩⋅1⟩<0 → (0<1 → ⟨⟨1⋅0⟩⋅1⟩<0))
(⟨⟨1⋅0⟩⋅1⟩<0 → (1<0 → ⟨⟨1⋅0⟩⋅1⟩<0))
(⟨⟨1⋅0⟩⋅1⟩<0 → (1<1 → ⟨⟨1⋅0⟩⋅1⟩<0))
(⟨⟨1⋅0⟩⋅1⟩<1 → (0=0 → ⟨⟨1⋅0⟩⋅1⟩<1))
(⟨⟨1⋅0⟩⋅1⟩<1 → (0=1 → ⟨⟨1⋅0⟩⋅1⟩<1))
(⟨⟨1⋅0⟩⋅1⟩<1 → (1=0 → ⟨⟨1⋅0⟩⋅1⟩<1))
(⟨⟨1⋅0⟩⋅1⟩<1 → (1=1 → ⟨⟨1⋅0⟩⋅1⟩<1))
(⟨⟨1⋅0⟩⋅1⟩<1 → (0<0 → ⟨⟨1⋅0⟩⋅1⟩<1))
(⟨⟨1⋅0⟩⋅1⟩<1 → (0<1 → ⟨⟨1⋅0⟩⋅1⟩<1))
(⟨⟨1⋅0⟩⋅1⟩<1 → (1<0 → ⟨⟨1⋅0⟩⋅1⟩<1))
(⟨⟨1⋅0⟩⋅1⟩<1 → (1<1 → ⟨⟨1⋅0⟩⋅1⟩<1))
(⟨⟨1⋅1⟩⋅0⟩<0 → (0=0 → ⟨⟨1⋅1⟩⋅0⟩<0))
(⟨⟨1⋅1⟩⋅0⟩<0 → (0=1 → ⟨⟨1⋅1⟩⋅0⟩<0))
(⟨⟨1⋅1⟩⋅0⟩<0 → (1=0 → ⟨⟨1⋅1⟩⋅0⟩<0))
(⟨⟨1⋅1⟩⋅0⟩<0 → (1=1 → ⟨⟨1⋅1⟩⋅0⟩<0))
(⟨⟨1⋅1⟩⋅0⟩<0 → (0<0 → ⟨⟨1⋅1⟩⋅0⟩<0))
(⟨⟨1⋅1⟩⋅0⟩<0 → (0<1 → ⟨⟨1⋅1⟩⋅0⟩<0))
(⟨⟨1⋅1⟩⋅0⟩<0 → (1<0 → ⟨⟨1⋅1⟩⋅0⟩<0))
(⟨⟨1⋅1⟩⋅0⟩<0 → (1<1 → ⟨⟨1⋅1⟩⋅0⟩<0))
(⟨⟨1⋅1⟩⋅0⟩<1 → (0=0 → ⟨⟨1⋅1⟩⋅0⟩<1))
(⟨⟨1⋅1⟩⋅0⟩<1 → (0=1 → ⟨⟨1⋅1⟩⋅0⟩<1))
(⟨⟨1⋅1⟩⋅0⟩<1 → (1=0 → ⟨⟨1⋅1⟩⋅0⟩<1))
(⟨⟨1⋅1⟩⋅0⟩<1 → (1=1 → ⟨⟨1⋅1⟩⋅0⟩<1))
(⟨⟨1⋅1⟩⋅0⟩<1 → (0<0 → ⟨⟨1⋅1⟩⋅0⟩<1))
(⟨⟨1⋅1⟩⋅0⟩<1 → (0<1 → ⟨⟨1⋅1⟩⋅0⟩<1))
(⟨⟨1⋅1⟩⋅0⟩<1 → (1<0 → ⟨⟨1⋅1⟩⋅0⟩<1))
(⟨⟨1⋅1⟩⋅0⟩<1 → (1<1 → ⟨⟨1⋅1⟩⋅0⟩<1))
(⟨⟨1⋅1⟩⋅1⟩<0 → (0=0 → ⟨⟨1⋅1⟩⋅1⟩<0))
(⟨⟨1⋅1⟩⋅1⟩<0 → (0=1 → ⟨⟨1⋅1⟩⋅1⟩<0))
(⟨⟨1⋅1⟩⋅1⟩<0 → (1=0 → ⟨⟨1⋅1⟩⋅1⟩<0))
(⟨⟨1⋅1⟩⋅1⟩<0 → (1=1 → ⟨⟨1⋅1⟩⋅1⟩<0))
(⟨⟨1⋅1⟩⋅1⟩<0 → (0<0 → ⟨⟨1⋅1⟩⋅1⟩<0))
(⟨⟨1⋅1⟩⋅1⟩<0 → (0<1 → ⟨⟨1⋅1⟩⋅1⟩<0))
(⟨⟨1⋅1⟩⋅1⟩<0 → (1<0 → ⟨⟨1⋅1⟩⋅1⟩<0))
(⟨⟨1⋅1⟩⋅1⟩<0 → (1<1 → ⟨⟨1⋅1⟩⋅1⟩<0))
(⟨⟨1⋅1⟩⋅1⟩<1 → (0=0 → ⟨⟨1⋅1⟩⋅1⟩<1))
(⟨⟨1⋅1⟩⋅1⟩<1 → (0=1 → ⟨⟨1⋅1⟩⋅1⟩<1))
(⟨⟨1⋅1⟩⋅1⟩<1 → (1=0 → ⟨⟨1⋅1⟩⋅1⟩<1))
(⟨⟨1⋅1⟩⋅1⟩<1 → (1=1 → ⟨⟨1⋅1⟩⋅1⟩<1))
(⟨⟨1⋅1⟩⋅1⟩<1 → (0<0 → ⟨⟨1⋅1⟩⋅1⟩<1))
(⟨⟨1⋅1⟩⋅1⟩<1 → (0<1 → ⟨⟨1⋅1⟩⋅1⟩<1))
(⟨⟨1⋅1⟩⋅1⟩<1 → (1<0 → ⟨⟨1⋅1⟩⋅1⟩<1))
(⟨⟨1⋅1⟩⋅1⟩<1 → (1<1 → ⟨⟨1⋅1⟩⋅1⟩<1))
(¬¬0=⟨0+0⟩ → (0=0 → ¬¬0=⟨0+0⟩))
(¬¬0=⟨0+0⟩ → (0=1 → ¬¬0=⟨0+0⟩))
(¬¬0=⟨0+0⟩ → (1=0 → ¬¬0=⟨0+0⟩))
(¬¬0=⟨0+0⟩ → (1=1 → ¬¬0=⟨0+0⟩))
(¬¬0=⟨0+0⟩ → (0<0 → ¬¬0=⟨0+0⟩))
(¬¬0=⟨0+0⟩ → (0<1 → ¬¬0=⟨0+0⟩))
(¬¬0=⟨0+0⟩ → (1<0 → ¬¬0=⟨0+0⟩))
(¬¬0=⟨0+0⟩ → (1<1 → ¬¬0=⟨0+0⟩))
(¬¬0=⟨0+1⟩ → (0=0 → ¬¬0=⟨0+1⟩))
(¬¬0=⟨0+1⟩ → (0=1 → ¬¬0=⟨0+1⟩))
(¬¬0=⟨0+1⟩ → (1=0 → ¬¬0=⟨0+1⟩))
(¬¬0=⟨0+1⟩ → (1=1 → ¬¬0=⟨0+1⟩))
(¬¬0=⟨0+1⟩ → (0<0 → ¬¬0=⟨0+1⟩))
(¬¬0=⟨0+1⟩ → (0<1 → ¬¬0=⟨0+1⟩))
(¬¬0=⟨0+1⟩ → (1<0 → ¬¬0=⟨0+1⟩))
(¬¬0=⟨0+1⟩ → (1<1 → ¬¬0=⟨0+1⟩))
(¬¬0=⟨1+0⟩ → (0=0 → ¬¬0=⟨1+0⟩))
(¬¬0=⟨1+0⟩ → (0=1 → ¬¬0=⟨1+0⟩))
(¬¬0=⟨1+0⟩ → (1=0 → ¬¬0=⟨1+0⟩))
(¬¬0=⟨1+0⟩ → (1=1 → ¬¬0=⟨1+0⟩))
(¬¬0=⟨1+0⟩ → (0<0 → ¬¬0=⟨1+0⟩))
(¬¬0=⟨1+0⟩ → (0<1 → ¬¬0=⟨1+0⟩))
(¬¬0=⟨1+0⟩ → (1<0 → ¬¬0=⟨1+0⟩))
(¬¬0=⟨1+0⟩ → (1<1 → ¬¬0=⟨1+0⟩))
(¬¬0=⟨1+1⟩ → (0=0 → ¬¬0=⟨1+1⟩))
(¬¬0=⟨1+1⟩ → (0=1 → ¬¬0=⟨1+1⟩))
(¬¬0=⟨1+1⟩ → (1=0 → ¬¬0=⟨1+1⟩))
(¬¬0=⟨1+1⟩ → (1=1 → ¬¬0=⟨1+1⟩))
(¬¬0=⟨1+1⟩ → (0<0 → ¬¬0=⟨1+1⟩))
(¬¬0=⟨1+1⟩ → (0<1 → ¬¬0=⟨1+1⟩))
(¬¬0=⟨1+1⟩ → (1<0 → ¬¬0=⟨1+1⟩))
(¬¬0=⟨1+1⟩ → (1<1 → ¬¬0=⟨1+1⟩))
(¬¬0=⟨0⋅0⟩ → (0=0 → ¬¬0=⟨0⋅0⟩))
(¬¬0=⟨0⋅0⟩ → (0=1 → ¬¬0=⟨0⋅0⟩))
(¬¬0=⟨0⋅0⟩ → (1=0 → ¬¬0=⟨0⋅0⟩))
(¬¬0=⟨0⋅0⟩ → (1=1 → ¬¬0=⟨0⋅0⟩))
(¬¬0=⟨0⋅0⟩ → (0<0 → ¬¬0=⟨0⋅0⟩))
(¬¬0=⟨0⋅0⟩ → (0<1 → ¬¬0=⟨0⋅0⟩))
(¬¬0=⟨0⋅0⟩ → (1<0 → ¬¬0=⟨0⋅0⟩))
(¬¬0=⟨0⋅0⟩ → (1<1 → ¬¬0=⟨0⋅0⟩))
(¬¬0=⟨0⋅1⟩ → (0=0 → ¬¬0=⟨0⋅1⟩))
(¬¬0=⟨0⋅1⟩ → (0=1 → ¬¬0=⟨0⋅1⟩))
(¬¬0=⟨0⋅1⟩ → (1=0 → ¬¬0=⟨0⋅1⟩))
(¬¬0=⟨0⋅1⟩ → (1=1 → ¬¬0=⟨0⋅1⟩))
(¬¬0=⟨0⋅1⟩ → (0<0 → ¬¬0=⟨0⋅1⟩))
(¬¬0=⟨0⋅1⟩ → (0<1 → ¬¬0=⟨0⋅1⟩))
(¬¬0=⟨0⋅1⟩ → (1<0 → ¬¬0=⟨0⋅1⟩))
(¬¬0=⟨0⋅1⟩ → (1<1 → ¬¬0=⟨0⋅1⟩))
(¬¬0=⟨1⋅0⟩ → (0=0 → ¬¬0=⟨1⋅0⟩))
(¬¬0=⟨1⋅0⟩ → (0=1 → ¬¬0=⟨1⋅0⟩))
(¬¬0=⟨1⋅0⟩ → (1=0 → ¬¬0=⟨1⋅0⟩))
(¬¬0=⟨1⋅0⟩ → (1=1 → ¬¬0=⟨1⋅0⟩))
(¬¬0=⟨1⋅0⟩ → (0<0 → ¬¬0=⟨1⋅0⟩))
(¬¬0=⟨1⋅0⟩ → (0<1 → ¬¬0=⟨1⋅0⟩))
(¬¬0=⟨1⋅0⟩ → (1<0 → ¬¬0=⟨1⋅0⟩))
(¬¬0=⟨1⋅0⟩ → (1<1 → ¬¬0=⟨1⋅0⟩))
(¬¬0=⟨1⋅1⟩ → (0=0 → ¬¬0=⟨1⋅1⟩))
(¬¬0=⟨1⋅1⟩ → (0=1 → ¬¬0=⟨1⋅1⟩))
(¬¬0=⟨1⋅1⟩ → (1=0 → ¬¬0=⟨1⋅1⟩))
(¬¬0=⟨1⋅1⟩ → (1=1 → ¬¬0=⟨1⋅1⟩))
(¬¬0=⟨1⋅1⟩ → (0<0 → ¬¬0=⟨1⋅1⟩))
(¬¬0=⟨1⋅1⟩ → (0<1 → ¬¬0=⟨1⋅1⟩))
(¬¬0=⟨1⋅1⟩ → (1<0 → ¬¬0=⟨1⋅1⟩))
(¬¬0=⟨1⋅1⟩ → (1<1 → ¬¬0=⟨1⋅1⟩))
(¬¬1=⟨0+0⟩ → (0=0 → ¬¬1=⟨0+0⟩))
(¬¬1=⟨0+0⟩ → (0=1 → ¬¬1=⟨0+0⟩))
(¬¬1=⟨0+0⟩ → (1=0 → ¬¬1=⟨0+0⟩))
(¬¬1=⟨0+0⟩ → (1=1 → ¬¬1=⟨0+0⟩))
(¬¬1=⟨0+0⟩ → (0<0 → ¬¬1=⟨0+0⟩))
(¬¬1=⟨0+0⟩ → (0<1 → ¬¬1=⟨0+0⟩))
(¬¬1=⟨0+0⟩ → (1<0 → ¬¬1=⟨0+0⟩))
(¬¬1=⟨0+0⟩ → (1<1 → ¬¬1=⟨0+0⟩))
(¬¬1=⟨0+1⟩ → (0=0 → ¬¬1=⟨0+1⟩))
(¬¬1=⟨0+1⟩ → (0=1 → ¬¬1=⟨0+1⟩))
(¬¬1=⟨0+1⟩ → (1=0 → ¬¬1=⟨0+1⟩))
(¬¬1=⟨0+1⟩ → (1=1 → ¬¬1=⟨0+1⟩))
(¬¬1=⟨0+1⟩ → (0<0 → ¬¬1=⟨0+1⟩))
(¬¬1=⟨0+1⟩ → (0<1 → ¬¬1=⟨0+1⟩))
(¬¬1=⟨0+1⟩ → (1<0 → ¬¬1=⟨0+1⟩))
(¬¬1=⟨0+1⟩ → (1<1 → ¬¬1=⟨0+1⟩))
(¬¬1=⟨1+0⟩ → (0=0 → ¬¬1=⟨1+0⟩))
(¬¬1=⟨1+0⟩ → (0=1 → ¬¬1=⟨1+0⟩))
(¬¬1=⟨1+0⟩ → (1=0 → ¬¬1=⟨1+0⟩))
(¬¬1=⟨1+0⟩ → (1=1 → ¬¬1=⟨1+0⟩))
(¬¬1=⟨1+0⟩ → (0<0 → ¬¬1=⟨1+0⟩))
(¬¬1=⟨1+0⟩ → (0<1 → ¬¬1=⟨1+0⟩))
(¬¬1=⟨1+0⟩ → (1<0 → ¬¬1=⟨1+0⟩))
(¬¬1=⟨1+0⟩ → (1<1 → ¬¬1=⟨1+0⟩))
(¬¬1=⟨1+1⟩ → (0=0 → ¬¬1=⟨1+1⟩))
(¬¬1=⟨1+1⟩ → (0=1 → ¬¬1=⟨1+1⟩))
(¬¬1=⟨1+1⟩ → (1=0 → ¬¬1=⟨1+1⟩))
(¬¬1=⟨1+1⟩ → (1=1 → ¬¬1=⟨1+1⟩))
(¬¬1=⟨1+1⟩ → (0<0 → ¬¬1=⟨1+1⟩))
(¬¬1=⟨1+1⟩ → (0<1 → ¬¬1=⟨1+1⟩))
(¬¬1=⟨1+1⟩ → (1<0 → ¬¬1=⟨1+1⟩))
(¬¬1=⟨1+1⟩ → (1<1 → ¬¬1=⟨1+1⟩))
(¬¬1=⟨0⋅0⟩ → (0=0 → ¬¬1=⟨0⋅0⟩))
(¬¬1=⟨0⋅0⟩ → (0=1 → ¬¬1=⟨0⋅0⟩))
(¬¬1=⟨0⋅0⟩ → (1=0 → ¬¬1=⟨0⋅0⟩))
(¬¬1=⟨0⋅0⟩ → (1=1 → ¬¬1=⟨0⋅0⟩))
(¬¬1=⟨0⋅0⟩ → (0<0 → ¬¬1=⟨0⋅0⟩))
(¬¬1=⟨0⋅0⟩ → (0<1 → ¬¬1=⟨0⋅0⟩))
(¬¬1=⟨0⋅0⟩ → (1<0 → ¬¬1=⟨0⋅0⟩))
(¬¬1=⟨0⋅0⟩ → (1<1 → ¬¬1=⟨0⋅0⟩))
(¬¬1=⟨0⋅1⟩ → (0=0 → ¬¬1=⟨0⋅1⟩))
(¬¬1=⟨0⋅1⟩ → (0=1 → ¬¬1=⟨0⋅1⟩))
(¬¬1=⟨0⋅1⟩ → (1=0 → ¬¬1=⟨0⋅1⟩))
(¬¬1=⟨0⋅1⟩ → (1=1 → ¬¬1=⟨0⋅1⟩))
(¬¬1=⟨0⋅1⟩ → (0<0 → ¬¬1=⟨0⋅1⟩))
(¬¬1=⟨0⋅1⟩ → (0<1 → ¬¬1=⟨0⋅1⟩))
(¬¬1=⟨0⋅1⟩ → (1<0 → ¬¬1=⟨0⋅1⟩))
(¬¬1=⟨0⋅1⟩ → (1<1 → ¬¬1=⟨0⋅1⟩))
(¬¬1=⟨1⋅0⟩ → (0=0 → ¬¬1=⟨1⋅0⟩))
(¬¬1=⟨1⋅0⟩ → (0=1 → ¬¬1=⟨1⋅0⟩))
(¬¬1=⟨1⋅0⟩ → (1=0 → ¬¬1=⟨1⋅0⟩))
(¬¬1=⟨1⋅0⟩ → (1=1 → ¬¬1=⟨1⋅0⟩))
(¬¬1=⟨1⋅0⟩ → (0<0 → ¬¬1=⟨1⋅0⟩))
(¬¬1=⟨1⋅0⟩ → (0<1 → ¬¬1=⟨1⋅0⟩))
(¬¬1=⟨1⋅0⟩ → (1<0 → ¬¬1=⟨1⋅0⟩))
(¬¬1=⟨1⋅0⟩ → (1<1 → ¬¬1=⟨1⋅0⟩))
(¬¬1=⟨1⋅1⟩ → (0=0 → ¬¬1=⟨1⋅1⟩))
(¬¬1=⟨1⋅1⟩ → (0=1 → ¬¬1=⟨1⋅1⟩))
(¬¬1=⟨1⋅1⟩ → (1=0 → ¬¬1=⟨1⋅1⟩))
(¬¬1=⟨1⋅1⟩ → (1=1 → ¬¬1=⟨1⋅1⟩))
(¬¬1=⟨1⋅1⟩ → (0<0 → ¬¬1=⟨1⋅1⟩))
(¬¬1=⟨1⋅1⟩ → (0<1 → ¬¬1=⟨1⋅1⟩))
(¬¬1=⟨1⋅1⟩ → (1<0 → ¬¬1=⟨1⋅1⟩))
(¬¬1=⟨1⋅1⟩ → (1<1 → ¬¬1=⟨1⋅1⟩))
(¬¬⟨0+0⟩=0 → (0=0 → ¬¬⟨0+0⟩=0))
(¬¬⟨0+0⟩=0 → (0=1 → ¬¬⟨0+0⟩=0))
(¬¬⟨0+0⟩=0 → (1=0 → ¬¬⟨0+0⟩=0))
(¬¬⟨0+0⟩=0 → (1=1 → ¬¬⟨0+0⟩=0))
(¬¬⟨0+0⟩=0 → (0<0 → ¬¬⟨0+0⟩=0))
(¬¬⟨0+0⟩=0 → (0<1 → ¬¬⟨0+0⟩=0))
(¬¬⟨0+0⟩=0 → (1<0 → ¬¬⟨0+0⟩=0))
(¬¬⟨0+0⟩=0 → (1<1 → ¬¬⟨0+0⟩=0))
(¬¬⟨0+0⟩=1 → (0=0 → ¬¬⟨0+0⟩=1))
(¬¬⟨0+0⟩=1 → (0=1 → ¬¬⟨0+0⟩=1))
(¬¬⟨0+0⟩=1 → (1=0 → ¬¬⟨0+0⟩=1))
(¬¬⟨0+0⟩=1 → (1=1 → ¬¬⟨0+0⟩=1))
(¬¬⟨0+0⟩=1 → (0<0 → ¬¬⟨0+0⟩=1))
(¬¬⟨0+0⟩=1 → (0<1 → ¬¬⟨0+0⟩=1))
(¬¬⟨0+0⟩=1 → (1<0 → ¬¬⟨0+0⟩=1))
(¬¬⟨0+0⟩=1 → (1<1 → ¬¬⟨0+0⟩=1))
(¬¬⟨0+1⟩=0 → (0=0 → ¬¬⟨0+1⟩=0))
(¬¬⟨0+1⟩=0 → (0=1 → ¬¬⟨0+1⟩=0))
(¬¬⟨0+1⟩=0 → (1=0 → ¬¬⟨0+1⟩=0))
(¬¬⟨0+1⟩=0 → (1=1 → ¬¬⟨0+1⟩=0))
(¬¬⟨0+1⟩=0 → (0<0 → ¬¬⟨0+1⟩=0))
(¬¬⟨0+1⟩=0 → (0<1 → ¬¬⟨0+1⟩=0))
(¬¬⟨0+1⟩=0 → (1<0 → ¬¬⟨0+1⟩=0))
(¬¬⟨0+1⟩=0 → (1<1 → ¬¬⟨0+1⟩=0))
(¬¬⟨0+1⟩=1 → (0=0 → ¬¬⟨0+1⟩=1))
(¬¬⟨0+1⟩=1 → (0=1 → ¬¬⟨0+1⟩=1))
(¬¬⟨0+1⟩=1 → (1=0 → ¬¬⟨0+1⟩=1))
(¬¬⟨0+1⟩=1 → (1=1 → ¬¬⟨0+1⟩=1))
(¬¬⟨0+1⟩=1 → (0<0 → ¬¬⟨0+1⟩=1))
(¬¬⟨0+1⟩=1 → (0<1 → ¬¬⟨0+1⟩=1))
(¬¬⟨0+1⟩=1 → (1<0 → ¬¬⟨0+1⟩=1))
(¬¬⟨0+1⟩=1 → (1<1 → ¬¬⟨0+1⟩=1))
(¬¬⟨1+0⟩=0 → (0=0 → ¬¬⟨1+0⟩=0))
(¬¬⟨1+0⟩=0 → (0=1 → ¬¬⟨1+0⟩=0))
(¬¬⟨1+0⟩=0 → (1=0 → ¬¬⟨1+0⟩=0))
(¬¬⟨1+0⟩=0 → (1=1 → ¬¬⟨1+0⟩=0))
(¬¬⟨1+0⟩=0 → (0<0 → ¬¬⟨1+0⟩=0))
(¬¬⟨1+0⟩=0 → (0<1 → ¬¬⟨1+0⟩=0))
(¬¬⟨1+0⟩=0 → (1<0 → ¬¬⟨1+0⟩=0))
(¬¬⟨1+0⟩=0 → (1<1 → ¬¬⟨1+0⟩=0))
(¬¬⟨1+0⟩=1 → (0=0 → ¬¬⟨1+0⟩=1))
(¬¬⟨1+0⟩=1 → (0=1 → ¬¬⟨1+0⟩=1))
(¬¬⟨1+0⟩=1 → (1=0 → ¬¬⟨1+0⟩=1))
(¬¬⟨1+0⟩=1 → (1=1 → ¬¬⟨1+0⟩=1))
(¬¬⟨1+0⟩=1 → (0<0 → ¬¬⟨1+0⟩=1))
(¬¬⟨1+0⟩=1 → (0<1 → ¬¬⟨1+0⟩=1))
(¬¬⟨1+0⟩=1 → (1<0 → ¬¬⟨1+0⟩=1))
(¬¬⟨1+0⟩=1 → (1<1 → ¬¬⟨1+0⟩=1))
(¬¬⟨1+1⟩=0 → (0=0 → ¬¬⟨1+1⟩=0))
(¬¬⟨1+1⟩=0 → (0=1 → ¬¬⟨1+1⟩=0))
(¬¬⟨1+1⟩=0 → (1=0 → ¬¬⟨1+1⟩=0))
(¬¬⟨1+1⟩=0 → (1=1 → ¬¬⟨1+1⟩=0))
(¬¬⟨1+1⟩=0 → (0<0 → ¬¬⟨1+1⟩=0))
(¬¬⟨1+1⟩=0 → (0<1 → ¬¬⟨1+1⟩=0))
(¬¬⟨1+1⟩=0 → (1<0 → ¬¬⟨1+1⟩=0))
(¬¬⟨1+1⟩=0 → (1<1 → ¬¬⟨1+1⟩=0))
(¬¬⟨1+1⟩=1 → (0=0 → ¬¬⟨1+1⟩=1))
(¬¬⟨1+1⟩=1 → (0=1 → ¬¬⟨1+1⟩=1))
(¬¬⟨1+1⟩=1 → (1=0 → ¬¬⟨1+1⟩=1))
(¬¬⟨1+1⟩=1 → (1=1 → ¬¬⟨1+1⟩=1))
(¬¬⟨1+1⟩=1 → (0<0 → ¬¬⟨1+1⟩=1))
(¬¬⟨1+1⟩=1 → (0<1 → ¬¬⟨1+1⟩=1))
(¬¬⟨1+1⟩=1 → (1<0 → ¬¬⟨1+1⟩=1))
(¬¬⟨1+1⟩=1 → (1<1 → ¬¬⟨1+1⟩=1))
(¬¬⟨0⋅0⟩=0 → (0=0 → ¬¬⟨0⋅0⟩=0))
(¬¬⟨0⋅0⟩=0 → (0=1 → ¬¬⟨0⋅0⟩=0))
(¬¬⟨0⋅0⟩=0 → (1=0 → ¬¬⟨0⋅0⟩=0))
(¬¬⟨0⋅0⟩=0 → (1=1 → ¬¬⟨0⋅0⟩=0))
(¬¬⟨0⋅0⟩=0 → (0<0 → ¬¬⟨0⋅0⟩=0))
(¬¬⟨0⋅0⟩=0 → (0<1 → ¬¬⟨0⋅0⟩=0))
(¬¬⟨0⋅0⟩=0 → (1<0 → ¬¬⟨0⋅0⟩=0))
(¬¬⟨0⋅0⟩=0 → (1<1 → ¬¬⟨0⋅0⟩=0))
(¬¬⟨0⋅0⟩=1 → (0=0 → ¬¬⟨0⋅0⟩=1))
(¬¬⟨0⋅0⟩=1 → (0=1 → ¬¬⟨0⋅0⟩=1))
(¬¬⟨0⋅0⟩=1 → (1=0 → ¬¬⟨0⋅0⟩=1))
(¬¬⟨0⋅0⟩=1 → (1=1 → ¬¬⟨0⋅0⟩=1))
(¬¬⟨0⋅0⟩=1 → (0<0 → ¬¬⟨0⋅0⟩=1))
(¬¬⟨0⋅0⟩=1 → (0<1 → ¬¬⟨0⋅0⟩=1))
(¬¬⟨0⋅0⟩=1 → (1<0 → ¬¬⟨0⋅0⟩=1))
(¬¬⟨0⋅0⟩=1 → (1<1 → ¬¬⟨0⋅0⟩=1))
(¬¬⟨0⋅1⟩=0 → (0=0 → ¬¬⟨0⋅1⟩=0))
(¬¬⟨0⋅1⟩=0 → (0=1 → ¬¬⟨0⋅1⟩=0))
(¬¬⟨0⋅1⟩=0 → (1=0 → ¬¬⟨0⋅1⟩=0))
(¬¬⟨0⋅1⟩=0 → (1=1 → ¬¬⟨0⋅1⟩=0))
(¬¬⟨0⋅1⟩=0 → (0<0 → ¬¬⟨0⋅1⟩=0))
(¬¬⟨0⋅1⟩=0 → (0<1 → ¬¬⟨0⋅1⟩=0))
(¬¬⟨0⋅1⟩=0 → (1<0 → ¬¬⟨0⋅1⟩=0))
(¬¬⟨0⋅1⟩=0 → (1<1 → ¬¬⟨0⋅1⟩=0))
(¬¬⟨0⋅1⟩=1 → (0=0 → ¬¬⟨0⋅1⟩=1))
(¬¬⟨0⋅1⟩=1 → (0=1 → ¬¬⟨0⋅1⟩=1))
(¬¬⟨0⋅1⟩=1 → (1=0 → ¬¬⟨0⋅1⟩=1))
(¬¬⟨0⋅1⟩=1 → (1=1 → ¬¬⟨0⋅1⟩=1))
(¬¬⟨0⋅1⟩=1 → (0<0 → ¬¬⟨0⋅1⟩=1))
(¬¬⟨0⋅1⟩=1 → (0<1 → ¬¬⟨0⋅1⟩=1))
(¬¬⟨0⋅1⟩=1 → (1<0 → ¬¬⟨0⋅1⟩=1))
(¬¬⟨0⋅1⟩=1 → (1<1 → ¬¬⟨0⋅1⟩=1))
(¬¬⟨1⋅0⟩=0 → (0=0 → ¬¬⟨1⋅0⟩=0))
(¬¬⟨1⋅0⟩=0 → (0=1 → ¬¬⟨1⋅0⟩=0))
(¬¬⟨1⋅0⟩=0 → (1=0 → ¬¬⟨1⋅0⟩=0))
(¬¬⟨1⋅0⟩=0 → (1=1 → ¬¬⟨1⋅0⟩=0))
(¬¬⟨1⋅0⟩=0 → (0<0 → ¬¬⟨1⋅0⟩=0))
(¬¬⟨1⋅0⟩=0 → (0<1 → ¬¬⟨1⋅0⟩=0))
(¬¬⟨1⋅0⟩=0 → (1<0 → ¬¬⟨1⋅0⟩=0))
(¬¬⟨1⋅0⟩=0 → (1<1 → ¬¬⟨1⋅0⟩=0))
(¬¬⟨1⋅0⟩=1 → (0=0 → ¬¬⟨1⋅0⟩=1))
(¬¬⟨1⋅0⟩=1 → (0=1 → ¬¬⟨1⋅0⟩=1))
(¬¬⟨1⋅0⟩=1 → (1=0 → ¬¬⟨1⋅0⟩=1))
(¬¬⟨1⋅0⟩=1 → (1=1 → ¬¬⟨1⋅0⟩=1))
(¬¬⟨1⋅0⟩=1 → (0<0 → ¬¬⟨1⋅0⟩=1))
(¬¬⟨1⋅0⟩=1 → (0<1 → ¬¬⟨1⋅0⟩=1))
(¬¬⟨1⋅0⟩=1 → (1<0 → ¬¬⟨1⋅0⟩=1))
(¬¬⟨1⋅0⟩=1 → (1<1 → ¬¬⟨1⋅0⟩=1))
(¬¬⟨1⋅1⟩=0 → (0=0 → ¬¬⟨1⋅1⟩=0))
(¬¬⟨1⋅1⟩=0 → (0=1 → ¬¬⟨1⋅1⟩=0))
(¬¬⟨1⋅1⟩=0 → (1=0 → ¬¬⟨1⋅1⟩=0))
(¬¬⟨1⋅1⟩=0 → (1=1 → ¬¬⟨1⋅1⟩=0))
(¬¬⟨1⋅1⟩=0 → (0<0 → ¬¬⟨1⋅1⟩=0))
(¬¬⟨1⋅1⟩=0 → (0<1 → ¬¬⟨1⋅1⟩=0))
(¬¬⟨1⋅1⟩=0 → (1<0 → ¬¬⟨1⋅1⟩=0))
(¬¬⟨1⋅1⟩=0 → (1<1 → ¬¬⟨1⋅1⟩=0))
(¬¬⟨1⋅1⟩=1 → (0=0 → ¬¬⟨1⋅1⟩=1))
(¬¬⟨1⋅1⟩=1 → (0=1 → ¬¬⟨1⋅1⟩=1))
(¬¬⟨1⋅1⟩=1 → (1=0 → ¬¬⟨1⋅1⟩=1))
(¬¬⟨1⋅1⟩=1 → (1=1 → ¬¬⟨1⋅1⟩=1))
(¬¬⟨1⋅1⟩=1 → (0<0 → ¬¬⟨1⋅1⟩=1))
(¬¬⟨1⋅1⟩=1 → (0<1 → ¬¬⟨1⋅1⟩=1))
(¬¬⟨1⋅1⟩=1 → (1<0 → ¬¬⟨1⋅1⟩=1))
(¬¬⟨1⋅1⟩=1 → (1<1 → ¬¬⟨1⋅1⟩=1))
(¬¬0<⟨0+0⟩ → (0=0 → ¬¬0<⟨0+0⟩))
(¬¬0<⟨0+0⟩ → (0=1 → ¬¬0<⟨0+0⟩))
(¬¬0<⟨0+0⟩ → (1=0 → ¬¬0<⟨0+0⟩))
(¬¬0<⟨0+0⟩ → (1=1 → ¬¬0<⟨0+0⟩))
(¬¬0<⟨0+0⟩ → (0<0 → ¬¬0<⟨0+0⟩))
(¬¬0<⟨0+0⟩ → (0<1 → ¬¬0<⟨0+0⟩))
(¬¬0<⟨0+0⟩ → (1<0 → ¬¬0<⟨0+0⟩))
(¬¬0<⟨0+0⟩ → (1<1 → ¬¬0<⟨0+0⟩))
(¬¬0<⟨0+1⟩ → (0=0 → ¬¬0<⟨0+1⟩))
(¬¬0<⟨0+1⟩ → (0=1 → ¬¬0<⟨0+1⟩))
(¬¬0<⟨0+1⟩ → (1=0 → ¬¬0<⟨0+1⟩))
(¬¬0<⟨0+1⟩ → (1=1 → ¬¬0<⟨0+1⟩))
(¬¬0<⟨0+1⟩ → (0<0 → ¬¬0<⟨0+1⟩))
(¬¬0<⟨0+1⟩ → (0<1 → ¬¬0<⟨0+1⟩))
(¬¬0<⟨0+1⟩ → (1<0 → ¬¬0<⟨0+1⟩))
(¬¬0<⟨0+1⟩ → (1<1 → ¬¬0<⟨0+1⟩))
(¬¬0<⟨1+0⟩ → (0=0 → ¬¬0<⟨1+0⟩))
(¬¬0<⟨1+0⟩ → (0=1 → ¬¬0<⟨1+0⟩))
(¬¬0<⟨1+0⟩ → (1=0 → ¬¬0<⟨1+0⟩))
(¬¬0<⟨1+0⟩ → (1=1 → ¬¬0<⟨1+0⟩))
(¬¬0<⟨1+0⟩ → (0<0 → ¬¬0<⟨1+0⟩))
(¬¬0<⟨1+0⟩ → (0<1 → ¬¬0<⟨1+0⟩))
(¬¬0<⟨1+0⟩ → (1<0 → ¬¬0<⟨1+0⟩))
(¬¬0<⟨1+0⟩ → (1<1 → ¬¬0<⟨1+0⟩))
(¬¬0<⟨1+1⟩ → (0=0 → ¬¬0<⟨1+1⟩))
(¬¬0<⟨1+1⟩ → (0=1 → ¬¬0<⟨1+1⟩))
(¬¬0<⟨1+1⟩ → (1=0 → ¬¬0<⟨1+1⟩))
(¬¬0<⟨1+1⟩ → (1=1 → ¬¬0<⟨1+1⟩))
(¬¬0<⟨1+1⟩ → (0<0 → ¬¬0<⟨1+1⟩))
(¬¬0<⟨1+1⟩ → (0<1 → ¬¬0<⟨1+1⟩))
(¬¬0<⟨1+1⟩ → (1<0 → ¬¬0<⟨1+1⟩))
(¬¬0<⟨1+1⟩ → (1<1 → ¬¬0<⟨1+1⟩))
(¬¬0<⟨0⋅0⟩ → (0=0 → ¬¬0<⟨0⋅0⟩))
(¬¬0<⟨0⋅0⟩ → (0=1 → ¬¬0<⟨0⋅0⟩))
(¬¬0<⟨0⋅0⟩ → (1=0 → ¬¬0<⟨0⋅0⟩))
(¬¬0<⟨0⋅0⟩ → (1=1 → ¬¬0<⟨0⋅0⟩))
(¬¬0<⟨0⋅0⟩ → (0<0 → ¬¬0<⟨0⋅0⟩))
(¬¬0<⟨0⋅0⟩ → (0<1 → ¬¬0<⟨0⋅0⟩))
(¬¬0<⟨0⋅0⟩ → (1<0 → ¬¬0<⟨0⋅0⟩))
(¬¬0<⟨0⋅0⟩ → (1<1 → ¬¬0<⟨0⋅0⟩))
(¬¬0<⟨0⋅1⟩ → (0=0 → ¬¬0<⟨0⋅1⟩))
(¬¬0<⟨0⋅1⟩ → (0=1 → ¬¬0<⟨0⋅1⟩))
(¬¬0<⟨0⋅1⟩ → (1=0 → ¬¬0<⟨0⋅1⟩))
(¬¬0<⟨0⋅1⟩ → (1=1 → ¬¬0<⟨0⋅1⟩))
(¬¬0<⟨0⋅1⟩ → (0<0 → ¬¬0<⟨0⋅1⟩))
(¬¬0<⟨0⋅1⟩ → (0<1 → ¬¬0<⟨0⋅1⟩))
(¬¬0<⟨0⋅1⟩ → (1<0 → ¬¬0<⟨0⋅1⟩))
(¬¬0<⟨0⋅1⟩ → (1<1 → ¬¬0<⟨0⋅1⟩))
(¬¬0<⟨1⋅0⟩ → (0=0 → ¬¬0<⟨1⋅0⟩))
(¬¬0<⟨1⋅0⟩ → (0=1 → ¬¬0<⟨1⋅0⟩))
(¬¬0<⟨1⋅0⟩ → (1=0 → ¬¬0<⟨1⋅0⟩))
(¬¬0<⟨1⋅0⟩ → (1=1 → ¬¬0<⟨1⋅0⟩))
(¬¬0<⟨1⋅0⟩ → (0<0 → ¬¬0<⟨1⋅0⟩))
(¬¬0<⟨1⋅0⟩ → (0<1 → ¬¬0<⟨1⋅0⟩))
(¬¬0<⟨1⋅0⟩ → (1<0 → ¬¬0<⟨1⋅0⟩))
(¬¬0<⟨1⋅0⟩ → (1<1 → ¬¬0<⟨1⋅0⟩))
(¬¬0<⟨1⋅1⟩ → (0=0 → ¬¬0<⟨1⋅1⟩))
(¬¬0<⟨1⋅1⟩ → (0=1 → ¬¬0<⟨1⋅1⟩))
(¬¬0<⟨1⋅1⟩ → (1=0 → ¬¬0<⟨1⋅1⟩))
(¬¬0<⟨1⋅1⟩ → (1=1 → ¬¬0<⟨1⋅1⟩))
(¬¬0<⟨1⋅1⟩ → (0<0 → ¬¬0<⟨1⋅1⟩))
(¬¬0<⟨1⋅1⟩ → (0<1 → ¬¬0<⟨1⋅1⟩))
(¬¬0<⟨1⋅1⟩ → (1<0 → ¬¬0<⟨1⋅1⟩))
(¬¬0<⟨1⋅1⟩ → (1<1 → ¬¬0<⟨1⋅1⟩))
(¬¬1<⟨0+0⟩ → (0=0 → ¬¬1<⟨0+0⟩))
(¬¬1<⟨0+0⟩ → (0=1 → ¬¬1<⟨0+0⟩))
(¬¬1<⟨0+0⟩ → (1=0 → ¬¬1<⟨0+0⟩))
(¬¬1<⟨0+0⟩ → (1=1 → ¬¬1<⟨0+0⟩))
(¬¬1<⟨0+0⟩ → (0<0 → ¬¬1<⟨0+0⟩))
(¬¬1<⟨0+0⟩ → (0<1 → ¬¬1<⟨0+0⟩))
(¬¬1<⟨0+0⟩ → (1<0 → ¬¬1<⟨0+0⟩))
(¬¬1<⟨0+0⟩ → (1<1 → ¬¬1<⟨0+0⟩))
(¬¬1<⟨0+1⟩ → (0=0 → ¬¬1<⟨0+1⟩))
(¬¬1<⟨0+1⟩ → (0=1 → ¬¬1<⟨0+1⟩))
(¬¬1<⟨0+1⟩ → (1=0 → ¬¬1<⟨0+1⟩))
(¬¬1<⟨0+1⟩ → (1=1 → ¬¬1<⟨0+1⟩))
(¬¬1<⟨0+1⟩ → (0<0 → ¬¬1<⟨0+1⟩))
(¬¬1<⟨0+1⟩ → (0<1 → ¬¬1<⟨0+1⟩))
(¬¬1<⟨0+1⟩ → (1<0 → ¬¬1<⟨0+1⟩))
(¬¬1<⟨0+1⟩ → (1<1 → ¬¬1<⟨0+1⟩))
(¬¬1<⟨1+0⟩ → (0=0 → ¬¬1<⟨1+0⟩))
(¬¬1<⟨1+0⟩ → (0=1 → ¬¬1<⟨1+0⟩))
(¬¬1<⟨1+0⟩ → (1=0 → ¬¬1<⟨1+0⟩))
(¬¬1<⟨1+0⟩ → (1=1 → ¬¬1<⟨1+0⟩))
(¬¬1<⟨1+0⟩ → (0<0 → ¬¬1<⟨1+0⟩))
(¬¬1<⟨1+0⟩ → (0<1 → ¬¬1<⟨1+0⟩))
(¬¬1<⟨1+0⟩ → (1<0 → ¬¬1<⟨1+0⟩))
(¬¬1<⟨1+0⟩ → (1<1 → ¬¬1<⟨1+0⟩))
(¬¬1<⟨1+1⟩ → (0=0 → ¬¬1<⟨1+1⟩))
(¬¬1<⟨1+1⟩ → (0=1 → ¬¬1<⟨1+1⟩))
(¬¬1<⟨1+1⟩ → (1=0 → ¬¬1<⟨1+1⟩))
(¬¬1<⟨1+1⟩ → (1=1 → ¬¬1<⟨1+1⟩))
(¬¬1<⟨1+1⟩ → (0<0 → ¬¬1<⟨1+1⟩))
(¬¬1<⟨1+1⟩ → (0<1 → ¬¬1<⟨1+1⟩))
(¬¬1<⟨1+1⟩ → (1<0 → ¬¬1<⟨1+1⟩))
(¬¬1<⟨1+1⟩ → (1<1 → ¬¬1<⟨1+1⟩))
(¬¬1<⟨0⋅0⟩ → (0=0 → ¬¬1<⟨0⋅0⟩))
(¬¬1<⟨0⋅0⟩ → (0=1 → ¬¬1<⟨0⋅0⟩))
(¬¬1<⟨0⋅0⟩ → (1=0 → ¬¬1<⟨0⋅0⟩))
(¬¬1<⟨0⋅0⟩ → (1=1 → ¬¬1<⟨0⋅0⟩))
(¬¬1<⟨0⋅0⟩ → (0<0 → ¬¬1<⟨0⋅0⟩))
(¬¬1<⟨0⋅0⟩ → (0<1 → ¬¬1<⟨0⋅0⟩))
(¬¬1<⟨0⋅0⟩ → (1<0 → ¬¬1<⟨0⋅0⟩))
(¬¬1<⟨0⋅0⟩ → (1<1 → ¬¬1<⟨0⋅0⟩))
(¬¬1<⟨0⋅1⟩ → (0=0 → ¬¬1<⟨0⋅1⟩))
(¬¬1<⟨0⋅1⟩ → (0=1 → ¬¬1<⟨0⋅1⟩))
(¬¬1<⟨0⋅1⟩ → (1=0 → ¬¬1<⟨0⋅1⟩))
(¬¬1<⟨0⋅1⟩ → (1=1 → ¬¬1<⟨0⋅1⟩))
(¬¬1<⟨0⋅1⟩ → (0<0 → ¬¬1<⟨0⋅1⟩))
(¬¬1<⟨0⋅1⟩ → (0<1 → ¬¬1<⟨0⋅1⟩))
(¬¬1<⟨0⋅1⟩ → (1<0 → ¬¬1<⟨0⋅1⟩))
(¬¬1<⟨0⋅1⟩ → (1<1 → ¬¬1<⟨0⋅1⟩))
(¬¬1<⟨1⋅0⟩ → (0=0 → ¬¬1<⟨1⋅0⟩))
(¬¬1<⟨1⋅0⟩ → (0=1 → ¬¬1<⟨1⋅0⟩))
(¬¬1<⟨1⋅0⟩ → (1=0 → ¬¬1<⟨1⋅0⟩))
(¬¬1<⟨1⋅0⟩ → (1=1 → ¬¬1<⟨1⋅0⟩))
(¬¬1<⟨1⋅0⟩ → (0<0 → ¬¬1<⟨1⋅0⟩))
(¬¬1<⟨1⋅0⟩ → (0<1 → ¬¬1<⟨1⋅0⟩))
(¬¬1<⟨1⋅0⟩ → (1<0 → ¬¬1<⟨1⋅0⟩))
(¬¬1<⟨1⋅0⟩ → (1<1 → ¬¬1<⟨1⋅0⟩))
(¬¬1<⟨1⋅1⟩ → (0=0 → ¬¬1<⟨1⋅1⟩))
(¬¬1<⟨1⋅1⟩ → (0=1 → ¬¬1<⟨1⋅1⟩))
(¬¬1<⟨1⋅1⟩ → (1=0 → ¬¬1<⟨1⋅1⟩))
(¬¬1<⟨1⋅1⟩ → (1=1 → ¬¬1<⟨1⋅1⟩))
(¬¬1<⟨1⋅1⟩ → (0<0 → ¬¬1<⟨1⋅1⟩))
(¬¬1<⟨1⋅1⟩ → (0<1 → ¬¬1<⟨1⋅1⟩))
(¬¬1<⟨1⋅1⟩ → (1<0 → ¬¬1<⟨1⋅1⟩))
(¬¬1<⟨1⋅1⟩ → (1<1 → ¬¬1<⟨1⋅1⟩))
(¬¬⟨0+0⟩<0 → (0=0 → ¬¬⟨0+0⟩<0))
(¬¬⟨0+0⟩<0 → (0=1 → ¬¬⟨0+0⟩<0))
(¬¬⟨0+0⟩<0 → (1=0 → ¬¬⟨0+0⟩<0))
(¬¬⟨0+0⟩<0 → (1=1 → ¬¬⟨0+0⟩<0))
(¬¬⟨0+0⟩<0 → (0<0 → ¬¬⟨0+0⟩<0))
(¬¬⟨0+0⟩<0 → (0<1 → ¬¬⟨0+0⟩<0))
(¬¬⟨0+0⟩<0 → (1<0 → ¬¬⟨0+0⟩<0))
(¬¬⟨0+0⟩<0 → (1<1 → ¬¬⟨0+0⟩<0))
(¬¬⟨0+0⟩<1 → (0=0 → ¬¬⟨0+0⟩<1))
(¬¬⟨0+0⟩<1 → (0=1 → ¬¬⟨0+0⟩<1))
(¬¬⟨0+0⟩<1 → (1=0 → ¬¬⟨0+0⟩<1))
(¬¬⟨0+0⟩<1 → (1=1 → ¬¬⟨0+0⟩<1))
(¬¬⟨0+0⟩<1 → (0<0 → ¬¬⟨0+0⟩<1))
(¬¬⟨0+0⟩<1 → (0<1 → ¬¬⟨0+0⟩<1))
(¬¬⟨0+0⟩<1 → (1<0 → ¬¬⟨0+0⟩<1))
(¬¬⟨0+0⟩<1 → (1<1 → ¬¬⟨0+0⟩<1))
(¬¬⟨0+1⟩<0 → (0=0 → ¬¬⟨0+1⟩<0))
(¬¬⟨0+1⟩<0 → (0=1 → ¬¬⟨0+1⟩<0))
(¬¬⟨0+1⟩<0 → (1=0 → ¬¬⟨0+1⟩<0))
(¬¬⟨0+1⟩<0 → (1=1 → ¬¬⟨0+1⟩<0))
(¬¬⟨0+1⟩<0 → (0<0 → ¬¬⟨0+1⟩<0))
(¬¬⟨0+1⟩<0 → (0<1 → ¬¬⟨0+1⟩<0))
(¬¬⟨0+1⟩<0 → (1<0 → ¬¬⟨0+1⟩<0))
(¬¬⟨0+1⟩<0 → (1<1 → ¬¬⟨0+1⟩<0))
(¬¬⟨0+1⟩<1 → (0=0 → ¬¬⟨0+1⟩<1))
(¬¬⟨0+1⟩<1 → (0=1 → ¬¬⟨0+1⟩<1))
(¬¬⟨0+1⟩<1 → (1=0 → ¬¬⟨0+1⟩<1))
(¬¬⟨0+1⟩<1 → (1=1 → ¬¬⟨0+1⟩<1))
(¬¬⟨0+1⟩<1 → (0<0 → ¬¬⟨0+1⟩<1))
(¬¬⟨0+1⟩<1 → (0<1 → ¬¬⟨0+1⟩<1))
(¬¬⟨0+1⟩<1 → (1<0 → ¬¬⟨0+1⟩<1))
(¬¬⟨0+1⟩<1 → (1<1 → ¬¬⟨0+1⟩<1))
(¬¬⟨1+0⟩<0 → (0=0 → ¬¬⟨1+0⟩<0))
(¬¬⟨1+0⟩<0 → (0=1 → ¬¬⟨1+0⟩<0))
(¬¬⟨1+0⟩<0 → (1=0 → ¬¬⟨1+0⟩<0))
(¬¬⟨1+0⟩<0 → (1=1 → ¬¬⟨1+0⟩<0))
(¬¬⟨1+0⟩<0 → (0<0 → ¬¬⟨1+0⟩<0))
(¬¬⟨1+0⟩<0 → (0<1 → ¬¬⟨1+0⟩<0))
(¬¬⟨1+0⟩<0 → (1<0 → ¬¬⟨1+0⟩<0))
(¬¬⟨1+0⟩<0 → (1<1 → ¬¬⟨1+0⟩<0))
(¬¬⟨1+0⟩<1 → (0=0 → ¬¬⟨1+0⟩<1))
(¬¬⟨1+0⟩<1 → (0=1 → ¬¬⟨1+0⟩<1))
(¬¬⟨1+0⟩<1 → (1=0 → ¬¬⟨1+0⟩<1))
(¬¬⟨1+0⟩<1 → (1=1 → ¬¬⟨1+0⟩<1))
(¬¬⟨1+0⟩<1 → (0<0 → ¬¬⟨1+0⟩<1))
(¬¬⟨1+0⟩<1 → (0<1 → ¬¬⟨1+0⟩<1))
(¬¬⟨1+0⟩<1 → (1<0 → ¬¬⟨1+0⟩<1))
(¬¬⟨1+0⟩<1 → (1<1 → ¬¬⟨1+0⟩<1))
(¬¬⟨1+1⟩<0 → (0=0 → ¬¬⟨1+1⟩<0))
(¬¬⟨1+1⟩<0 → (0=1 → ¬¬⟨1+1⟩<0))
(¬¬⟨1+1⟩<0 → (1=0 → ¬¬⟨1+1⟩<0))
(¬¬⟨1+1⟩<0 → (1=1 → ¬¬⟨1+1⟩<0))
(¬¬⟨1+1⟩<0 → (0<0 → ¬¬⟨1+1⟩<0))
(¬¬⟨1+1⟩<0 → (0<1 → ¬¬⟨1+1⟩<0))
(¬¬⟨1+1⟩<0 → (1<0 → ¬¬⟨1+1⟩<0))
(¬¬⟨1+1⟩<0 → (1<1 → ¬¬⟨1+1⟩<0))
(¬¬⟨1+1⟩<1 → (0=0 → ¬¬⟨1+1⟩<1))
(¬¬⟨1+1⟩<1 → (0=1 → ¬¬⟨1+1⟩<1))
(¬¬⟨1+1⟩<1 → (1=0 → ¬¬⟨1+1⟩<1))
(¬¬⟨1+1⟩<1 → (1=1 → ¬¬⟨1+1⟩<1))
(¬¬⟨1+1⟩<1 → (0<0 → ¬¬⟨1+1⟩<1))
(¬¬⟨1+1⟩<1 → (0<1 → ¬¬⟨1+1⟩<1))
(¬¬⟨1+1⟩<1 → (1<0 → ¬¬⟨1+1⟩<1))
(¬¬⟨1+1⟩<1 → (1<1 → ¬¬⟨1+1⟩<1))
(¬¬⟨0⋅0⟩<0 → (0=0 → ¬¬⟨0⋅0⟩<0))
(¬¬⟨0⋅0⟩<0 → (0=1 → ¬¬⟨0⋅0⟩<0))
(¬¬⟨0⋅0⟩<0 → (1=0 → ¬¬⟨0⋅0⟩<0))
(¬¬⟨0⋅0⟩<0 → (1=1 → ¬¬⟨0⋅0⟩<0))
(¬¬⟨0⋅0⟩<0 → (0<0 → ¬¬⟨0⋅0⟩<0))
(¬¬⟨0⋅0⟩<0 → (0<1 → ¬¬⟨0⋅0⟩<0))
(¬¬⟨0⋅0⟩<0 → (1<0 → ¬¬⟨0⋅0⟩<0))
(¬¬⟨0⋅0⟩<0 → (1<1 → ¬¬⟨0⋅0⟩<0))
(¬¬⟨0⋅0⟩<1 → (0=0 → ¬¬⟨0⋅0⟩<1))
(¬¬⟨0⋅0⟩<1 → (0=1 → ¬¬⟨0⋅0⟩<1))
(¬¬⟨0⋅0⟩<1 → (1=0 → ¬¬⟨0⋅0⟩<1))
(¬¬⟨0⋅0⟩<1 → (1=1 → ¬¬⟨0⋅0⟩<1))
(¬¬⟨0⋅0⟩<1 → (0<0 → ¬¬⟨0⋅0⟩<1))
(¬¬⟨0⋅0⟩<1 → (0<1 → ¬¬⟨0⋅0⟩<1))
(¬¬⟨0⋅0⟩<1 → (1<0 → ¬¬⟨0⋅0⟩<1))
(¬¬⟨0⋅0⟩<1 → (1<1 → ¬¬⟨0⋅0⟩<1))
(¬¬⟨0⋅1⟩<0 → (0=0 → ¬¬⟨0⋅1⟩<0))
(¬¬⟨0⋅1⟩<0 → (0=1 → ¬¬⟨0⋅1⟩<0))
(¬¬⟨0⋅1⟩<0 → (1=0 → ¬¬⟨0⋅1⟩<0))
(¬¬⟨0⋅1⟩<0 → (1=1 → ¬¬⟨0⋅1⟩<0))
(¬¬⟨0⋅1⟩<0 → (0<0 → ¬¬⟨0⋅1⟩<0))
(¬¬⟨0⋅1⟩<0 → (0<1 → ¬¬⟨0⋅1⟩<0))
(¬¬⟨0⋅1⟩<0 → (1<0 → ¬¬⟨0⋅1⟩<0))
(¬¬⟨0⋅1⟩<0 → (1<1 → ¬¬⟨0⋅1⟩<0))
(¬¬⟨0⋅1⟩<1 → (0=0 → ¬¬⟨0⋅1⟩<1))
(¬¬⟨0⋅1⟩<1 → (0=1 → ¬¬⟨0⋅1⟩<1))
(¬¬⟨0⋅1⟩<1 → (1=0 → ¬¬⟨0⋅1⟩<1))
(¬¬⟨0⋅1⟩<1 → (1=1 → ¬¬⟨0⋅1⟩<1))
(¬¬⟨0⋅1⟩<1 → (0<0 → ¬¬⟨0⋅1⟩<1))
(¬¬⟨0⋅1⟩<1 → (0<1 → ¬¬⟨0⋅1⟩<1))
(¬¬⟨0⋅1⟩<1 → (1<0 → ¬¬⟨0⋅1⟩<1))
(¬¬⟨0⋅1⟩<1 → (1<1 → ¬¬⟨0⋅1⟩<1))
(¬¬⟨1⋅0⟩<0 → (0=0 → ¬¬⟨1⋅0⟩<0))
(¬¬⟨1⋅0⟩<0 → (0=1 → ¬¬⟨1⋅0⟩<0))
(¬¬⟨1⋅0⟩<0 → (1=0 → ¬¬⟨1⋅0⟩<0))
(¬¬⟨1⋅0⟩<0 → (1=1 → ¬¬⟨1⋅0⟩<0))
(¬¬⟨1⋅0⟩<0 → (0<0 → ¬¬⟨1⋅0⟩<0))
(¬¬⟨1⋅0⟩<0 → (0<1 → ¬¬⟨1⋅0⟩<0))
(¬¬⟨1⋅0⟩<0 → (1<0 → ¬¬⟨1⋅0⟩<0))
(¬¬⟨1⋅0⟩<0 → (1<1 → ¬¬⟨1⋅0⟩<0))
(¬¬⟨1⋅0⟩<1 → (0=0 → ¬¬⟨1⋅0⟩<1))
(¬¬⟨1⋅0⟩<1 → (0=1 → ¬¬⟨1⋅0⟩<1))
(¬¬⟨1⋅0⟩<1 → (1=0 → ¬¬⟨1⋅0⟩<1))
(¬¬⟨1⋅0⟩<1 → (1=1 → ¬¬⟨1⋅0⟩<1))
(¬¬⟨1⋅0⟩<1 → (0<0 → ¬¬⟨1⋅0⟩<1))
(¬¬⟨1⋅0⟩<1 → (0<1 → ¬¬⟨1⋅0⟩<1))
(¬¬⟨1⋅0⟩<1 → (1<0 → ¬¬⟨1⋅0⟩<1))
(¬¬⟨1⋅0⟩<1 → (1<1 → ¬¬⟨1⋅0⟩<1))
(¬¬⟨1⋅1⟩<0 → (0=0 → ¬¬⟨1⋅1⟩<0))
(¬¬⟨1⋅1⟩<0 → (0=1 → ¬¬⟨1⋅1⟩<0))
(¬¬⟨1⋅1⟩<0 → (1=0 → ¬¬⟨1⋅1⟩<0))
(¬¬⟨1⋅1⟩<0 → (1=1 → ¬¬⟨1⋅1⟩<0))
(¬¬⟨1⋅1⟩<0 → (0<0 → ¬¬⟨1⋅1⟩<0))
(¬¬⟨1⋅1⟩<0 → (0<1 → ¬¬⟨1⋅1⟩<0))
(¬¬⟨1⋅1⟩<0 → (1<0 → ¬¬⟨1⋅1⟩<0))
(¬¬⟨1⋅1⟩<0 → (1<1 → ¬¬⟨1⋅1⟩<0))
(¬¬⟨1⋅1⟩<1 → (0=0 → ¬¬⟨1⋅1⟩<1))
(¬¬⟨1⋅1⟩<1 → (0=1 → ¬¬⟨1⋅1⟩<1))
(¬¬⟨1⋅1⟩<1 → (1=0 → ¬¬⟨1⋅1⟩<1))
(¬¬⟨1⋅1⟩<1 → (1=1 → ¬¬⟨1⋅1⟩<1))
(¬¬⟨1⋅1⟩<1 → (0<0 → ¬¬⟨1⋅1⟩<1))
(¬¬⟨1⋅1⟩<1 → (0<1 → ¬¬⟨1⋅1⟩<1))
(¬¬⟨1⋅1⟩<1 → (1<0 → ¬¬⟨1⋅1⟩<1))
(¬¬⟨1⋅1⟩<1 → (1<1 → ¬¬⟨1⋅1⟩<1))
(¬¬¬¬0=0 → (0=0 → ¬¬¬¬0=0))
(¬¬¬¬0=0 → (0=1 → ¬¬¬¬0=0))
(¬¬¬¬0=0 → (1=0 → ¬¬¬¬0=0))
(¬¬¬¬0=0 → (1=1 → ¬¬¬¬0=0))
(¬¬¬¬0=0 → (0<0 → ¬¬¬¬0=0))
(¬¬¬¬0=0 → (0<1 → ¬¬¬¬0=0))
(¬¬¬¬0=0 → (1<0 → ¬¬¬¬0=0))
(¬¬¬¬0=0 → (1<1 → ¬¬¬¬0=0))
(¬¬¬¬0=1 → (0=0 → ¬¬¬¬0=1))
(¬¬¬¬0=1 → (0=1 → ¬¬¬¬0=1))
(¬¬¬¬0=1 → (1=0 → ¬¬¬¬0=1))
(¬¬¬¬0=1 → (1=1 → ¬¬¬¬0=1))
(¬¬¬¬0=1 → (0<0 → ¬¬¬¬0=1))
(¬¬¬¬0=1 → (0<1 → ¬¬¬¬0=1))
(¬¬¬¬0=1 → (1<0 → ¬¬¬¬0=1))
(¬¬¬¬0=1 → (1<1 → ¬¬¬¬0=1))
(¬¬¬¬1=0 → (0=0 → ¬¬¬¬1=0))
(¬¬¬¬1=0 → (0=1 → ¬¬¬¬1=0))
(¬¬¬¬1=0 → (1=0 → ¬¬¬¬1=0))
(¬¬¬¬1=0 → (1=1 → ¬¬¬¬1=0))
(¬¬¬¬1=0 → (0<0 → ¬¬¬¬1=0))
(¬¬¬¬1=0 → (0<1 → ¬¬¬¬1=0))
(¬¬¬¬1=0 → (1<0 → ¬¬¬¬1=0))
(¬¬¬¬1=0 → (1<1 → ¬¬¬¬1=0))
(¬¬¬¬1=1 → (0=0 → ¬¬¬¬1=1))
(¬¬¬¬1=1 → (0=1 → ¬¬¬¬1=1))
(¬¬¬¬1=1 → (1=0 → ¬¬¬¬1=1))
(¬¬¬¬1=1 → (1=1 → ¬¬¬¬1=1))
(¬¬¬¬1=1 → (0<0 → ¬¬¬¬1=1))
(¬¬¬¬1=1 → (0<1 → ¬¬¬¬1=1))
(¬¬¬¬1=1 → (1<0 → ¬¬¬¬1=1))
(¬¬¬¬1=1 → (1<1 → ¬¬¬¬1=1))
(¬¬¬¬0<0 → (0=0 → ¬¬¬¬0<0))
(¬¬¬¬0<0 → (0=1 → ¬¬¬¬0<0))
(¬¬¬¬0<0 → (1=0 → ¬¬¬¬0<0))
(¬¬¬¬0<0 → (1=1 → ¬¬¬¬0<0))
(¬¬¬¬0<0 → (0<0 → ¬¬¬¬0<0))
(¬¬¬¬0<0 → (0<1 → ¬¬¬¬0<0))
(¬¬¬¬0<0 → (1<0 → ¬¬¬¬0<0))
(¬¬¬¬0<0 → (1<1 → ¬¬¬¬0<0))
(¬¬¬¬0<1 → (0=0 → ¬¬¬¬0<1))
(¬¬¬¬0<1 → (0=1 → ¬¬¬¬0<1))
(¬¬¬¬0<1 → (1=0 → ¬¬¬¬0<1))
(¬¬¬¬0<1 → (1=1 → ¬¬¬¬0<1))
(¬¬¬¬0<1 → (0<0 → ¬¬¬¬0<1))
(¬¬¬¬0<1 → (0<1 → ¬¬¬¬0<1))
(¬¬¬¬0<1 → (1<0 → ¬¬¬¬0<1))
(¬¬¬¬0<1 → (1<1 → ¬¬¬¬0<1))
(¬¬¬¬1<0 → (0=0 → ¬¬¬¬1<0))
(¬¬¬¬1<0 → (0=1 → ¬¬¬¬1<0))
(¬¬¬¬1<0 → (1=0 → ¬¬¬¬1<0))
(¬¬¬¬1<0 → (1=1 → ¬¬¬¬1<0))
(¬¬¬¬1<0 → (0<0 → ¬¬¬¬1<0))
(¬¬¬¬1<0 → (0<1 → ¬¬¬¬1<0))
(¬¬¬¬1<0 → (1<0 → ¬¬¬¬1<0))
(¬¬¬¬1<0 → (1<1 → ¬¬¬¬1<0))
(¬¬¬¬1<1 → (0=0 → ¬¬¬¬1<1))
(¬¬¬¬1<1 → (0=1 → ¬¬¬¬1<1))
(¬¬¬¬1<1 → (1=0 → ¬¬¬¬1<1))
(¬¬¬¬1<1 → (1=1 → ¬¬¬¬1<1))
(¬¬¬¬1<1 → (0<0 → ¬¬¬¬1<1))
(¬¬¬¬1<1 → (0<1 → ¬¬¬¬1<1))
(¬¬¬¬1<1 → (1<0 → ¬¬¬¬1<1))
(¬¬¬¬1<1 → (1<1 → ¬¬¬¬1<1))
(¬¬¬∀x. 0=x → (0=0 → ¬¬¬∀x. 0=x))
(¬¬¬∀x. 0=x → (0=1 → ¬¬¬∀x. 0=x))
(¬¬¬∀x. 0=x → (1=0 → ¬¬¬∀x. 0=x))
(¬¬¬∀x. 0=x → (1=1 → ¬¬¬∀x. 0=x))
(¬¬¬∀x. 0=x → (0<0 → ¬¬¬∀x. 0=x))
(¬¬¬∀x. 0=x → (0<1 → ¬¬¬∀x. 0=x))
(¬¬¬∀x. 0=x → (1<0 → ¬¬¬∀x. 0=x))
(¬¬¬∀x. 0=x → (1<1 → ¬¬¬∀x. 0=x))
(¬¬¬∀x. 1=x → (0=0 → ¬¬¬∀x. 1=x))
(¬¬¬∀x. 1=x → (0=1 → ¬¬¬∀x. 1=x))
(¬¬¬∀x. 1=x → (1=0 → ¬¬¬∀x. 1=x))
(¬¬¬∀x. 1=x → (1=1 → ¬¬¬∀x. 1=x))
(¬¬¬∀x. 1=x → (0<0 → ¬¬¬∀x. 1=x))
(¬¬¬∀x. 1=x → (0<1 → ¬¬¬∀x. 1=x))
(¬¬¬∀x. 1=x → (1<0 → ¬¬¬∀x. 1=x))
(¬¬¬∀x. 1=x → (1<1 → ¬¬¬∀x. 1=x))
(¬¬¬∀x. x=0 → (0=0 → ¬¬¬∀x. x=0))
(¬¬¬∀x. x=0 → (0=1 → ¬¬¬∀x. x=0))
(¬¬¬∀x. x=0 → (1=0 → ¬¬¬∀x. x=0))
(¬¬¬∀x. x=0 → (1=1 → ¬¬¬∀x. x=0))
(¬¬¬∀x. x=0 → (0<0 → ¬¬¬∀x. x=0))
(¬¬¬∀x. x=0 → (0<1 → ¬¬¬∀x. x=0))
(¬¬¬∀x. x=0 → (1<0 → ¬¬¬∀x. x=0))
(¬¬¬∀x. x=0 → (1<1 → ¬¬¬∀x. x=0))
(¬¬¬∀x. x=1 → (0=0 → ¬¬¬∀x. x=1))
(¬¬¬∀x. x=1 → (0=1 → ¬¬¬∀x. x=1))
(¬¬¬∀x. x=1 → (1=0 → ¬¬¬∀x. x=1))
(¬¬¬∀x. x=1 → (1=1 → ¬¬¬∀x. x=1))
(¬¬¬∀x. x=1 → (0<0 → ¬¬¬∀x. x=1))
(¬¬¬∀x. x=1 → (0<1 → ¬¬¬∀x. x=1))
(¬¬¬∀x. x=1 → (1<0 → ¬¬¬∀x. x=1))
(¬¬¬∀x. x=1 → (1<1 → ¬¬¬∀x. x=1))
(¬¬¬∀x. x=x → (0=0 → ¬¬¬∀x. x=x))
(¬¬¬∀x. x=x → (0=1 → ¬¬¬∀x. x=x))
(¬¬¬∀x. x=x → (1=0 → ¬¬¬∀x. x=x))
(¬¬¬∀x. x=x → (1=1 → ¬¬¬∀x. x=x))
(¬¬¬∀x. x=x → (0<0 → ¬¬¬∀x. x=x))
(¬¬¬∀x. x=x → (0<1 → ¬¬¬∀x. x=x))
(¬¬¬∀x. x=x → (1<0 → ¬¬¬∀x. x=x))
(¬¬¬∀x. x=x → (1<1 → ¬¬¬∀x. x=x))
(¬¬¬∀x. x=x → (0=0 → ¬¬¬∀x. x=x))
(¬¬¬∀x. x=x → (0=1 → ¬¬¬∀x. x=x))
(¬¬¬∀x. x=x → (1=0 → ¬¬¬∀x. x=x))
(¬¬¬∀x. x=x → (1=1 → ¬¬¬∀x. x=x))
(¬¬¬∀x. x=x → (0<0 → ¬¬¬∀x. x=x))
(¬¬¬∀x. x=x → (0<1 → ¬¬¬∀x. x=x))
(¬¬¬∀x. x=x → (1<0 → ¬¬¬∀x. x=x))
(¬¬¬∀x. x=x → (1<1 → ¬¬¬∀x. x=x))
(¬¬¬∀x. 0<x → (0=0 → ¬¬¬∀x. 0<x))
(¬¬¬∀x. 0<x → (0=1 → ¬¬¬∀x. 0<x))
(¬¬¬∀x. 0<x → (1=0 → ¬¬¬∀x. 0<x))
(¬¬¬∀x. 0<x → (1=1 → ¬¬¬∀x. 0<x))
(¬¬¬∀x. 0<x → (0<0 → ¬¬¬∀x. 0<x))
(¬¬¬∀x. 0<x → (0<1 → ¬¬¬∀x. 0<x))
(¬¬¬∀x. 0<x → (1<0 → ¬¬¬∀x. 0<x))
(¬¬¬∀x. 0<x → (1<1 → ¬¬¬∀x. 0<x))
(¬¬¬∀x. 1<x → (0=0 → ¬¬¬∀x. 1<x))
(¬¬¬∀x. 1<x → (0=1 → ¬¬¬∀x. 1<x))
(¬¬¬∀x. 1<x → (1=0 → ¬¬¬∀x. 1<x))
(¬¬¬∀x. 1<x → (1=1 → ¬¬¬∀x. 1<x))
(¬¬¬∀x. 1<x → (0<0 → ¬¬¬∀x. 1<x))
(¬¬¬∀x. 1<x → (0<1 → ¬¬¬∀x. 1<x))
(¬¬¬∀x. 1<x → (1<0 → ¬¬¬∀x. 1<x))
(¬¬¬∀x. 1<x → (1<1 → ¬¬¬∀x. 1<x))
(¬¬¬∀x. x<0 → (0=0 → ¬¬¬∀x. x<0))
(¬¬¬∀x. x<0 → (0=1 → ¬¬¬∀x. x<0))
(¬¬¬∀x. x<0 → (1=0 → ¬¬¬∀x. x<0))
(¬¬¬∀x. x<0 → (1=1 → ¬¬¬∀x. x<0))
(¬¬¬∀x. x<0 → (0<0 → ¬¬¬∀x. x<0))
(¬¬¬∀x. x<0 → (0<1 → ¬¬¬∀x. x<0))
(¬¬¬∀x. x<0 → (1<0 → ¬¬¬∀x. x<0))
(¬¬¬∀x. x<0 → (1<1 → ¬¬¬∀x. x<0))
(¬¬¬∀x. x<1 → (0=0 → ¬¬¬∀x. x<1))
(¬¬¬∀x. x<1 → (0=1 → ¬¬¬∀x. x<1))
(¬¬¬∀x. x<1 → (1=0 → ¬¬¬∀x. x<1))
(¬¬¬∀x. x<1 → (1=1 → ¬¬¬∀x. x<1))
(¬¬¬∀x. x<1 → (0<0 → ¬¬¬∀x. x<1))
(¬¬¬∀x. x<1 → (0<1 → ¬¬¬∀x. x<1))
(¬¬¬∀x. x<1 → (1<0 → ¬¬¬∀x. x<1))
(¬¬¬∀x. x<1 → (1<1 → ¬¬¬∀x. x<1))
(¬¬¬∀x. x<x → (0=0 → ¬¬¬∀x. x<x))
(¬¬¬∀x. x<x → (0=1 → ¬¬¬∀x. x<x))
(¬¬¬∀x. x<x → (1=0 → ¬¬¬∀x. x<x))
(¬¬¬∀x. x<x → (1=1 → ¬¬¬∀x. x<x))
(¬¬¬∀x. x<x → (0<0 → ¬¬¬∀x. x<x))
(¬¬¬∀x. x<x → (0<1 → ¬¬¬∀x. x<x))
(¬¬¬∀x. x<x → (1<0 → ¬¬¬∀x. x<x))
(¬¬¬∀x. x<x → (1<1 → ¬¬¬∀x. x<x))
(¬¬¬∀x. x<x → (0=0 → ¬¬¬∀x. x<x))
(¬¬¬∀x. x<x → (0=1 → ¬¬¬∀x. x<x))
(¬¬¬∀x. x<x → (1=0 → ¬¬¬∀x. x<x))
(¬¬¬∀x. x<x → (1=1 → ¬¬¬∀x. x<x))
(¬¬¬∀x. x<x → (0<0 → ¬¬¬∀x. x<x))
(¬¬¬∀x. x<x → (0<1 → ¬¬¬∀x. x<x))
(¬¬¬∀x. x<x → (1<0 → ¬¬¬∀x. x<x))
(¬¬¬∀x. x<x → (1<1 → ¬¬¬∀x. x<x))
(¬¬∀y. 0=y → (0=0 → ¬¬∀y. 0=y))
(¬¬∀y. 0=y → (0=1 → ¬¬∀y. 0=y))
(¬¬∀y. 0=y → (1=0 → ¬¬∀y. 0=y))
(¬¬∀y. 0=y → (1=1 → ¬¬∀y. 0=y))
(¬¬∀y. 0=y → (0<0 → ¬¬∀y. 0=y))
(¬¬∀y. 0=y → (0<1 → ¬¬∀y. 0=y))
(¬¬∀y. 0=y → (1<0 → ¬¬∀y. 0=y))
(¬¬∀y. 0=y → (1<1 → ¬¬∀y. 0=y))
(¬¬∀y. 1=y → (0=0 → ¬¬∀y. 1=y))
(¬¬∀y. 1=y → (0=1 → ¬¬∀y. 1=y))
(¬¬∀y. 1=y → (1=0 → ¬¬∀y. 1=y))
(¬¬∀y. 1=y → (1=1 → ¬¬∀y. 1=y))
(¬¬∀y. 1=y → (0<0 → ¬¬∀y. 1=y))
(¬¬∀y. 1=y → (0<1 → ¬¬∀y. 1=y))
(¬¬∀y. 1=y → (1<0 → ¬¬∀y. 1=y))
(¬¬∀y. 1=y → (1<1 → ¬¬∀y. 1=y))
(¬¬∀y. y=0 → (0=0 → ¬¬∀y. y=0))
(¬¬∀y. y=0 → (0=1 → ¬¬∀y. y=0))
(¬¬∀y. y=0 → (1=0 → ¬¬∀y. y=0))
(¬¬∀y. y=0 → (1=1 → ¬¬∀y. y=0))
(¬¬∀y. y=0 → (0<0 → ¬¬∀y. y=0))
(¬¬∀y. y=0 → (0<1 → ¬¬∀y. y=0))
(¬¬∀y. y=0 → (1<0 → ¬¬∀y. y=0))
(¬¬∀y. y=0 → (1<1 → ¬¬∀y. y=0))
(¬¬∀y. y=1 → (0=0 → ¬¬∀y. y=1))
(¬¬∀y. y=1 → (0=1 → ¬¬∀y. y=1))
(¬¬∀y. y=1 → (1=0 → ¬¬∀y. y=1))
(¬¬∀y. y=1 → (1=1 → ¬¬∀y. y=1))
(¬¬∀y. y=1 → (0<0 → ¬¬∀y. y=1))
(¬¬∀y. y=1 → (0<1 → ¬¬∀y. y=1))
(¬¬∀y. y=1 → (1<0 → ¬¬∀y. y=1))
(¬¬∀y. y=1 → (1<1 → ¬¬∀y. y=1))
(¬¬∀y. 0<y → (0=0 → ¬¬∀y. 0<y))
(¬¬∀y. 0<y → (0=1 → ¬¬∀y. 0<y))
(¬¬∀y. 0<y → (1=0 → ¬¬∀y. 0<y))
(¬¬∀y. 0<y → (1=1 → ¬¬∀y. 0<y))
(¬¬∀y. 0<y → (0<0 → ¬¬∀y. 0<y))
(¬¬∀y. 0<y → (0<1 → ¬¬∀y. 0<y))
(¬¬∀y. 0<y → (1<0 → ¬¬∀y. 0<y))
(¬¬∀y. 0<y → (1<1 → ¬¬∀y. 0<y))
(¬¬∀y. 1<y → (0=0 → ¬¬∀y. 1<y))
(¬¬∀y. 1<y → (0=1 → ¬¬∀y. 1<y))
(¬¬∀y. 1<y → (1=0 → ¬¬∀y. 1<y))
(¬¬∀y. 1<y → (1=1 → ¬¬∀y. 1<y))
(¬¬∀y. 1<y → (0<0 → ¬¬∀y. 1<y))
(¬¬∀y. 1<y → (0<1 → ¬¬∀y. 1<y))
(¬¬∀y. 1<y → (1<0 → ¬¬∀y. 1<y))
(¬¬∀y. 1<y → (1<1 → ¬¬∀y. 1<y))
(¬¬∀y. y<0 → (0=0 → ¬¬∀y. y<0))
(¬¬∀y. y<0 → (0=1 → ¬¬∀y. y<0))
(¬¬∀y. y<0 → (1=0 → ¬¬∀y. y<0))
(¬¬∀y. y<0 → (1=1 → ¬¬∀y. y<0))
(¬¬∀y. y<0 → (0<0 → ¬¬∀y. y<0))
(¬¬∀y. y<0 → (0<1 → ¬¬∀y. y<0))
(¬¬∀y. y<0 → (1<0 → ¬¬∀y. y<0))
(¬¬∀y. y<0 → (1<1 → ¬¬∀y. y<0))
(¬¬∀y. y<1 → (0=0 → ¬¬∀y. y<1))
(¬¬∀y. y<1 → (0=1 → ¬¬∀y. y<1))
(¬¬∀y. y<1 → (1=0 → ¬¬∀y. y<1))
(¬¬∀y. y<1 → (1=1 → ¬¬∀y. y<1))
(¬¬∀y. y<1 → (0<0 → ¬¬∀y. y<1))
(¬¬∀y. y<1 → (0<1 → ¬¬∀y. y<1))
(¬¬∀y. y<1 → (1<0 → ¬¬∀y. y<1))
(¬¬∀y. y<1 → (1<1 → ¬¬∀y. y<1))
(¬¬∀x. ¬0=x → (0=0 → ¬¬∀x. ¬0=x))
(¬¬∀x. ¬0=x → (0=1 → ¬¬∀x. ¬0=x))
(¬¬∀x. ¬0=x → (1=0 → ¬¬∀x. ¬0=x))
(¬¬∀x. ¬0=x → (1=1 → ¬¬∀x. ¬0=x))
(¬¬∀x. ¬0=x → (0<0 → ¬¬∀x. ¬0=x))
(¬¬∀x. ¬0=x → (0<1 → ¬¬∀x. ¬0=x))
(¬¬∀x. ¬0=x → (1<0 → ¬¬∀x. ¬0=x))
(¬¬∀x. ¬0=x → (1<1 → ¬¬∀x. ¬0=x))
(¬¬∀x. ¬1=x → (0=0 → ¬¬∀x. ¬1=x))
(¬¬∀x. ¬1=x → (0=1 → ¬¬∀x. ¬1=x))
(¬¬∀x. ¬1=x → (1=0 → ¬¬∀x. ¬1=x))
(¬¬∀x. ¬1=x → (1=1 → ¬¬∀x. ¬1=x))
(¬¬∀x. ¬1=x → (0<0 → ¬¬∀x. ¬1=x))
(¬¬∀x. ¬1=x → (0<1 → ¬¬∀x. ¬1=x))
(¬¬∀x. ¬1=x → (1<0 → ¬¬∀x. ¬1=x))
(¬¬∀x. ¬1=x → (1<1 → ¬¬∀x. ¬1=x))
(¬¬∀x. ¬x=0 → (0=0 → ¬¬∀x. ¬x=0))
(¬¬∀x. ¬x=0 → (0=1 → ¬¬∀x. ¬x=0))
(¬¬∀x. ¬x=0 → (1=0 → ¬¬∀x. ¬x=0))
(¬¬∀x. ¬x=0 → (1=1 → ¬¬∀x. ¬x=0))
(¬¬∀x. ¬x=0 → (0<0 → ¬¬∀x. ¬x=0))
(¬¬∀x. ¬x=0 → (0<1 → ¬¬∀x. ¬x=0))
(¬¬∀x. ¬x=0 → (1<0 → ¬¬∀x. ¬x=0))
(¬¬∀x. ¬x=0 → (1<1 → ¬¬∀x. ¬x=0))
(¬¬∀x. ¬x=1 → (0=0 → ¬¬∀x. ¬x=1))
(¬¬∀x. ¬x=1 → (0=1 → ¬¬∀x. ¬x=1))
(¬¬∀x. ¬x=1 → (1=0 → ¬¬∀x. ¬x=1))
(¬¬∀x. ¬x=1 → (1=1 → ¬¬∀x. ¬x=1))
(¬¬∀x. ¬x=1 → (0<0 → ¬¬∀x. ¬x=1))
(¬¬∀x. ¬x=1 → (0<1 → ¬¬∀x. ¬x=1))
(¬¬∀x. ¬x=1 → (1<0 → ¬¬∀x. ¬x=1))
(¬¬∀x. ¬x=1 → (1<1 → ¬¬∀x. ¬x=1))
(¬¬∀x. ¬x=x → (0=0 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬x=x → (0=1 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬x=x → (1=0 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬x=x → (1=1 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬x=x → (0<0 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬x=x → (0<1 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬x=x → (1<0 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬x=x → (1<1 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬x=x → (0=0 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬x=x → (0=1 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬x=x → (1=0 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬x=x → (1=1 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬x=x → (0<0 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬x=x → (0<1 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬x=x → (1<0 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬x=x → (1<1 → ¬¬∀x. ¬x=x))
(¬¬∀x. ¬0<x → (0=0 → ¬¬∀x. ¬0<x))
(¬¬∀x. ¬0<x → (0=1 → ¬¬∀x. ¬0<x))
(¬¬∀x. ¬0<x → (1=0 → ¬¬∀x. ¬0<x))
(¬¬∀x. ¬0<x → (1=1 → ¬¬∀x. ¬0<x))
(¬¬∀x. ¬0<x → (0<0 → ¬¬∀x. ¬0<x))
(¬¬∀x. ¬0<x → (0<1 → ¬¬∀x. ¬0<x))
(¬¬∀x. ¬0<x → (1<0 → ¬¬∀x. ¬0<x))
(¬¬∀x. ¬0<x → (1<1 → ¬¬∀x. ¬0<x))
(¬¬∀x. ¬1<x → (0=0 → ¬¬∀x. ¬1<x))
(¬¬∀x. ¬1<x → (0=1 → ¬¬∀x. ¬1<x))
(¬¬∀x. ¬1<x → (1=0 → ¬¬∀x. ¬1<x))
(¬¬∀x. ¬1<x → (1=1 → ¬¬∀x. ¬1<x))
(¬¬∀x. ¬1<x → (0<0 → ¬¬∀x. ¬1<x))
(¬¬∀x. ¬1<x → (0<1 → ¬¬∀x. ¬1<x))
(¬¬∀x. ¬1<x → (1<0 → ¬¬∀x. ¬1<x))
(¬¬∀x. ¬1<x → (1<1 → ¬¬∀x. ¬1<x))
(¬¬∀x. ¬x<0 → (0=0 → ¬¬∀x. ¬x<0))
(¬¬∀x. ¬x<0 → (0=1 → ¬¬∀x. ¬x<0))
(¬¬∀x. ¬x<0 → (1=0 → ¬¬∀x. ¬x<0))
(¬¬∀x. ¬x<0 → (1=1 → ¬¬∀x. ¬x<0))
(¬¬∀x. ¬x<0 → (0<0 → ¬¬∀x. ¬x<0))
(¬¬∀x. ¬x<0 → (0<1 → ¬¬∀x. ¬x<0))
(¬¬∀x. ¬x<0 → (1<0 → ¬¬∀x. ¬x<0))
(¬¬∀x. ¬x<0 → (1<1 → ¬¬∀x. ¬x<0))
(¬¬∀x. ¬x<1 → (0=0 → ¬¬∀x. ¬x<1))
(¬¬∀x. ¬x<1 → (0=1 → ¬¬∀x. ¬x<1))
(¬¬∀x. ¬x<1 → (1=0 → ¬¬∀x. ¬x<1))
(¬¬∀x. ¬x<1 → (1=1 → ¬¬∀x. ¬x<1))
(¬¬∀x. ¬x<1 → (0<0 → ¬¬∀x. ¬x<1))
(¬¬∀x. ¬x<1 → (0<1 → ¬¬∀x. ¬x<1))
(¬¬∀x. ¬x<1 → (1<0 → ¬¬∀x. ¬x<1))
(¬¬∀x. ¬x<1 → (1<1 → ¬¬∀x. ¬x<1))
(¬¬∀x. ¬x<x → (0=0 → ¬¬∀x. ¬x<x))
(¬¬∀x. ¬x<x → (0=1 → ¬¬∀x. ¬x<x))
(¬¬∀x. ¬x<x → (1=0 → ¬¬∀x. ¬x<x))
(¬¬∀x. ¬x<x → (1=1 → ¬¬∀x. ¬x<x))
(¬¬∀x. ¬x<x → (0<0 → ¬¬∀x. ¬x<x))
(¬¬∀x. ¬x<x → (0<1 → ¬¬∀x. ¬x<x))
(¬¬∀x. ¬x<x → (1<0 → ¬¬∀x. ¬x<x))
(¬¬∀x. ¬x<x → (1<1 → ¬¬∀x. ¬x<x))
(¬¬∀x. ¬x<x → (0=0 → ¬¬∀x. ¬x<x))
(¬¬∀x. ¬x<x → (0=1 → ¬¬∀x. ¬x<x))
(¬¬∀x. ¬x<x → (1=0 → ¬¬∀x. ¬x<x))
(¬¬∀x. ¬x<x → (1=1 → ¬¬∀x. ¬x<x))
(¬¬∀x. ¬x<x → (0<0 → ¬¬∀x. ¬x<x))
(¬¬∀x. ¬x<x → (0<1 → ¬¬∀x. ¬x<x))
(¬¬∀x. ¬x<x → (1<0 → ¬¬∀x. ¬x<x))
(¬¬∀x. ¬x<x → (1<1 → ¬¬∀x. ¬x<x))
(¬∀z. 0=z → (0=0 → ¬∀z. 0=z))
(¬∀z. 0=z → (0=1 → ¬∀z. 0=z))
(¬∀z. 0=z → (1=0 → ¬∀z. 0=z))
(¬∀z. 0=z → (1=1 → ¬∀z. 0=z))
(¬∀z. 0=z → (0<0 → ¬∀z. 0=z))
(¬∀z. 0=z → (0<1 → ¬∀z. 0=z))
(¬∀z. 0=z → (1<0 → ¬∀z. 0=z))
(¬∀z. 0=z → (1<1 → ¬∀z. 0=z))
(¬∀x. 0=⟨0+x⟩ → (0=0 → ¬∀x. 0=⟨0+x⟩))
(¬∀x. 0=⟨0+x⟩ → (0=1 → ¬∀x. 0=⟨0+x⟩))
(¬∀x. 0=⟨0+x⟩ → (1=0 → ¬∀x. 0=⟨0+x⟩))
(¬∀x. 0=⟨0+x⟩ → (1=1 → ¬∀x. 0=⟨0+x⟩))
(¬∀x. 0=⟨0+x⟩ → (0<0 → ¬∀x. 0=⟨0+x⟩))
(¬∀x. 0=⟨0+x⟩ → (0<1 → ¬∀x. 0=⟨0+x⟩))
(¬∀x. 0=⟨0+x⟩ → (1<0 → ¬∀x. 0=⟨0+x⟩))
(¬∀x. 0=⟨0+x⟩ → (1<1 → ¬∀x. 0=⟨0+x⟩))
(¬∀x. 0=⟨1+x⟩ → (0=0 → ¬∀x. 0=⟨1+x⟩))
(¬∀x. 0=⟨1+x⟩ → (0=1 → ¬∀x. 0=⟨1+x⟩))
(¬∀x. 0=⟨1+x⟩ → (1=0 → ¬∀x. 0=⟨1+x⟩))
(¬∀x. 0=⟨1+x⟩ → (1=1 → ¬∀x. 0=⟨1+x⟩))
(¬∀x. 0=⟨1+x⟩ → (0<0 → ¬∀x. 0=⟨1+x⟩))
(¬∀x. 0=⟨1+x⟩ → (0<1 → ¬∀x. 0=⟨1+x⟩))
(¬∀x. 0=⟨1+x⟩ → (1<0 → ¬∀x. 0=⟨1+x⟩))
(¬∀x. 0=⟨1+x⟩ → (1<1 → ¬∀x. 0=⟨1+x⟩))
(¬∀x. 0=⟨x+0⟩ → (0=0 → ¬∀x. 0=⟨x+0⟩))
(¬∀x. 0=⟨x+0⟩ → (0=1 → ¬∀x. 0=⟨x+0⟩))
(¬∀x. 0=⟨x+0⟩ → (1=0 → ¬∀x. 0=⟨x+0⟩))
(¬∀x. 0=⟨x+0⟩ → (1=1 → ¬∀x. 0=⟨x+0⟩))
(¬∀x. 0=⟨x+0⟩ → (0<0 → ¬∀x. 0=⟨x+0⟩))
(¬∀x. 0=⟨x+0⟩ → (0<1 → ¬∀x. 0=⟨x+0⟩))
(¬∀x. 0=⟨x+0⟩ → (1<0 → ¬∀x. 0=⟨x+0⟩))
(¬∀x. 0=⟨x+0⟩ → (1<1 → ¬∀x. 0=⟨x+0⟩))
(¬∀x. 0=⟨x+1⟩ → (0=0 → ¬∀x. 0=⟨x+1⟩))
(¬∀x. 0=⟨x+1⟩ → (0=1 → ¬∀x. 0=⟨x+1⟩))
(¬∀x. 0=⟨x+1⟩ → (1=0 → ¬∀x. 0=⟨x+1⟩))
(¬∀x. 0=⟨x+1⟩ → (1=1 → ¬∀x. 0=⟨x+1⟩))
(¬∀x. 0=⟨x+1⟩ → (0<0 → ¬∀x. 0=⟨x+1⟩))
(¬∀x. 0=⟨x+1⟩ → (0<1 → ¬∀x. 0=⟨x+1⟩))
(¬∀x. 0=⟨x+1⟩ → (1<0 → ¬∀x. 0=⟨x+1⟩))
(¬∀x. 0=⟨x+1⟩ → (1<1 → ¬∀x. 0=⟨x+1⟩))
(¬∀x. 0=⟨x+x⟩ → (0=0 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨x+x⟩ → (0=1 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨x+x⟩ → (1=0 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨x+x⟩ → (1=1 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨x+x⟩ → (0<0 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨x+x⟩ → (0<1 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨x+x⟩ → (1<0 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨x+x⟩ → (1<1 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨x+x⟩ → (0=0 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨x+x⟩ → (0=1 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨x+x⟩ → (1=0 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨x+x⟩ → (1=1 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨x+x⟩ → (0<0 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨x+x⟩ → (0<1 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨x+x⟩ → (1<0 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨x+x⟩ → (1<1 → ¬∀x. 0=⟨x+x⟩))
(¬∀x. 0=⟨0⋅x⟩ → (0=0 → ¬∀x. 0=⟨0⋅x⟩))
(¬∀x. 0=⟨0⋅x⟩ → (0=1 → ¬∀x. 0=⟨0⋅x⟩))
(¬∀x. 0=⟨0⋅x⟩ → (1=0 → ¬∀x. 0=⟨0⋅x⟩))
(¬∀x. 0=⟨0⋅x⟩ → (1=1 → ¬∀x. 0=⟨0⋅x⟩))
(¬∀x. 0=⟨0⋅x⟩ → (0<0 → ¬∀x. 0=⟨0⋅x⟩))
(¬∀x. 0=⟨0⋅x⟩ → (0<1 → ¬∀x. 0=⟨0⋅x⟩))
(¬∀x. 0=⟨0⋅x⟩ → (1<0 → ¬∀x. 0=⟨0⋅x⟩))
(¬∀x. 0=⟨0⋅x⟩ → (1<1 → ¬∀x. 0=⟨0⋅x⟩))
(¬∀x. 0=⟨1⋅x⟩ → (0=0 → ¬∀x. 0=⟨1⋅x⟩))
(¬∀x. 0=⟨1⋅x⟩ → (0=1 → ¬∀x. 0=⟨1⋅x⟩))
(¬∀x. 0=⟨1⋅x⟩ → (1=0 → ¬∀x. 0=⟨1⋅x⟩))
(¬∀x. 0=⟨1⋅x⟩ → (1=1 → ¬∀x. 0=⟨1⋅x⟩))
(¬∀x. 0=⟨1⋅x⟩ → (0<0 → ¬∀x. 0=⟨1⋅x⟩))
(¬∀x. 0=⟨1⋅x⟩ → (0<1 → ¬∀x. 0=⟨1⋅x⟩))
(¬∀x. 0=⟨1⋅x⟩ → (1<0 → ¬∀x. 0=⟨1⋅x⟩))
(¬∀x. 0=⟨1⋅x⟩ → (1<1 → ¬∀x. 0=⟨1⋅x⟩))
(¬∀x. 0=⟨x⋅0⟩ → (0=0 → ¬∀x. 0=⟨x⋅0⟩))
(¬∀x. 0=⟨x⋅0⟩ → (0=1 → ¬∀x. 0=⟨x⋅0⟩))
(¬∀x. 0=⟨x⋅0⟩ → (1=0 → ¬∀x. 0=⟨x⋅0⟩))
(¬∀x. 0=⟨x⋅0⟩ → (1=1 → ¬∀x. 0=⟨x⋅0⟩))
(¬∀x. 0=⟨x⋅0⟩ → (0<0 → ¬∀x. 0=⟨x⋅0⟩))
(¬∀x. 0=⟨x⋅0⟩ → (0<1 → ¬∀x. 0=⟨x⋅0⟩))
(¬∀x. 0=⟨x⋅0⟩ → (1<0 → ¬∀x. 0=⟨x⋅0⟩))
(¬∀x. 0=⟨x⋅0⟩ → (1<1 → ¬∀x. 0=⟨x⋅0⟩))
(¬∀x. 0=⟨x⋅1⟩ → (0=0 → ¬∀x. 0=⟨x⋅1⟩))
(¬∀x. 0=⟨x⋅1⟩ → (0=1 → ¬∀x. 0=⟨x⋅1⟩))
(¬∀x. 0=⟨x⋅1⟩ → (1=0 → ¬∀x. 0=⟨x⋅1⟩))
(¬∀x. 0=⟨x⋅1⟩ → (1=1 → ¬∀x. 0=⟨x⋅1⟩))
(¬∀x. 0=⟨x⋅1⟩ → (0<0 → ¬∀x. 0=⟨x⋅1⟩))
(¬∀x. 0=⟨x⋅1⟩ → (0<1 → ¬∀x. 0=⟨x⋅1⟩))
(¬∀x. 0=⟨x⋅1⟩ → (1<0 → ¬∀x. 0=⟨x⋅1⟩))
(¬∀x. 0=⟨x⋅1⟩ → (1<1 → ¬∀x. 0=⟨x⋅1⟩))
(¬∀x. 0=⟨x⋅x⟩ → (0=0 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀x. 0=⟨x⋅x⟩ → (0=1 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀x. 0=⟨x⋅x⟩ → (1=0 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀x. 0=⟨x⋅x⟩ → (1=1 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀x. 0=⟨x⋅x⟩ → (0<0 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀x. 0=⟨x⋅x⟩ → (0<1 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀x. 0=⟨x⋅x⟩ → (1<0 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀x. 0=⟨x⋅x⟩ → (1<1 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀x. 0=⟨x⋅x⟩ → (0=0 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀x. 0=⟨x⋅x⟩ → (0=1 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀x. 0=⟨x⋅x⟩ → (1=0 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀x. 0=⟨x⋅x⟩ → (1=1 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀x. 0=⟨x⋅x⟩ → (0<0 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀x. 0=⟨x⋅x⟩ → (0<1 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀x. 0=⟨x⋅x⟩ → (1<0 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀x. 0=⟨x⋅x⟩ → (1<1 → ¬∀x. 0=⟨x⋅x⟩))
(¬∀z. 1=z → (0=0 → ¬∀z. 1=z))
(¬∀z. 1=z → (0=1 → ¬∀z. 1=z))
(¬∀z. 1=z → (1=0 → ¬∀z. 1=z))
(¬∀z. 1=z → (1=1 → ¬∀z. 1=z))
(¬∀z. 1=z → (0<0 → ¬∀z. 1=z))
(¬∀z. 1=z → (0<1 → ¬∀z. 1=z))
(¬∀z. 1=z → (1<0 → ¬∀z. 1=z))
(¬∀z. 1=z → (1<1 → ¬∀z. 1=z))
(¬∀x. 1=⟨0+x⟩ → (0=0 → ¬∀x. 1=⟨0+x⟩))
(¬∀x. 1=⟨0+x⟩ → (0=1 → ¬∀x. 1=⟨0+x⟩))
(¬∀x. 1=⟨0+x⟩ → (1=0 → ¬∀x. 1=⟨0+x⟩))
(¬∀x. 1=⟨0+x⟩ → (1=1 → ¬∀x. 1=⟨0+x⟩))
(¬∀x. 1=⟨0+x⟩ → (0<0 → ¬∀x. 1=⟨0+x⟩))
(¬∀x. 1=⟨0+x⟩ → (0<1 → ¬∀x. 1=⟨0+x⟩))
(¬∀x. 1=⟨0+x⟩ → (1<0 → ¬∀x. 1=⟨0+x⟩))
(¬∀x. 1=⟨0+x⟩ → (1<1 → ¬∀x. 1=⟨0+x⟩))
(¬∀x. 1=⟨1+x⟩ → (0=0 → ¬∀x. 1=⟨1+x⟩))
(¬∀x. 1=⟨1+x⟩ → (0=1 → ¬∀x. 1=⟨1+x⟩))
(¬∀x. 1=⟨1+x⟩ → (1=0 → ¬∀x. 1=⟨1+x⟩))
(¬∀x. 1=⟨1+x⟩ → (1=1 → ¬∀x. 1=⟨1+x⟩))
(¬∀x. 1=⟨1+x⟩ → (0<0 → ¬∀x. 1=⟨1+x⟩))
(¬∀x. 1=⟨1+x⟩ → (0<1 → ¬∀x. 1=⟨1+x⟩))
(¬∀x. 1=⟨1+x⟩ → (1<0 → ¬∀x. 1=⟨1+x⟩))
(¬∀x. 1=⟨1+x⟩ → (1<1 → ¬∀x. 1=⟨1+x⟩))
(¬∀x. 1=⟨x+0⟩ → (0=0 → ¬∀x. 1=⟨x+0⟩))
(¬∀x. 1=⟨x+0⟩ → (0=1 → ¬∀x. 1=⟨x+0⟩))
(¬∀x. 1=⟨x+0⟩ → (1=0 → ¬∀x. 1=⟨x+0⟩))
(¬∀x. 1=⟨x+0⟩ → (1=1 → ¬∀x. 1=⟨x+0⟩))
(¬∀x. 1=⟨x+0⟩ → (0<0 → ¬∀x. 1=⟨x+0⟩))
(¬∀x. 1=⟨x+0⟩ → (0<1 → ¬∀x. 1=⟨x+0⟩))
(¬∀x. 1=⟨x+0⟩ → (1<0 → ¬∀x. 1=⟨x+0⟩))
(¬∀x. 1=⟨x+0⟩ → (1<1 → ¬∀x. 1=⟨x+0⟩))
(¬∀x. 1=⟨x+1⟩ → (0=0 → ¬∀x. 1=⟨x+1⟩))
(¬∀x. 1=⟨x+1⟩ → (0=1 → ¬∀x. 1=⟨x+1⟩))
(¬∀x. 1=⟨x+1⟩ → (1=0 → ¬∀x. 1=⟨x+1⟩))
(¬∀x. 1=⟨x+1⟩ → (1=1 → ¬∀x. 1=⟨x+1⟩))
(¬∀x. 1=⟨x+1⟩ → (0<0 → ¬∀x. 1=⟨x+1⟩))
(¬∀x. 1=⟨x+1⟩ → (0<1 → ¬∀x. 1=⟨x+1⟩))
(¬∀x. 1=⟨x+1⟩ → (1<0 → ¬∀x. 1=⟨x+1⟩))
(¬∀x. 1=⟨x+1⟩ → (1<1 → ¬∀x. 1=⟨x+1⟩))
(¬∀x. 1=⟨x+x⟩ → (0=0 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨x+x⟩ → (0=1 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨x+x⟩ → (1=0 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨x+x⟩ → (1=1 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨x+x⟩ → (0<0 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨x+x⟩ → (0<1 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨x+x⟩ → (1<0 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨x+x⟩ → (1<1 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨x+x⟩ → (0=0 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨x+x⟩ → (0=1 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨x+x⟩ → (1=0 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨x+x⟩ → (1=1 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨x+x⟩ → (0<0 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨x+x⟩ → (0<1 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨x+x⟩ → (1<0 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨x+x⟩ → (1<1 → ¬∀x. 1=⟨x+x⟩))
(¬∀x. 1=⟨0⋅x⟩ → (0=0 → ¬∀x. 1=⟨0⋅x⟩))
(¬∀x. 1=⟨0⋅x⟩ → (0=1 → ¬∀x. 1=⟨0⋅x⟩))
(¬∀x. 1=⟨0⋅x⟩ → (1=0 → ¬∀x. 1=⟨0⋅x⟩))
(¬∀x. 1=⟨0⋅x⟩ → (1=1 → ¬∀x. 1=⟨0⋅x⟩))
(¬∀x. 1=⟨0⋅x⟩ → (0<0 → ¬∀x. 1=⟨0⋅x⟩))
(¬∀x. 1=⟨0⋅x⟩ → (0<1 → ¬∀x. 1=⟨0⋅x⟩))
(¬∀x. 1=⟨0⋅x⟩ → (1<0 → ¬∀x. 1=⟨0⋅x⟩))
(¬∀x. 1=⟨0⋅x⟩ → (1<1 → ¬∀x. 1=⟨0⋅x⟩))
(¬∀x. 1=⟨1⋅x⟩ → (0=0 → ¬∀x. 1=⟨1⋅x⟩))
(¬∀x. 1=⟨1⋅x⟩ → (0=1 → ¬∀x. 1=⟨1⋅x⟩))
(¬∀x. 1=⟨1⋅x⟩ → (1=0 → ¬∀x. 1=⟨1⋅x⟩))
(¬∀x. 1=⟨1⋅x⟩ → (1=1 → ¬∀x. 1=⟨1⋅x⟩))
(¬∀x. 1=⟨1⋅x⟩ → (0<0 → ¬∀x. 1=⟨1⋅x⟩))
(¬∀x. 1=⟨1⋅x⟩ → (0<1 → ¬∀x. 1=⟨1⋅x⟩))
(¬∀x. 1=⟨1⋅x⟩ → (1<0 → ¬∀x. 1=⟨1⋅x⟩))
(¬∀x. 1=⟨1⋅x⟩ → (1<1 → ¬∀x. 1=⟨1⋅x⟩))
(¬∀x. 1=⟨x⋅0⟩ → (0=0 → ¬∀x. 1=⟨x⋅0⟩))
(¬∀x. 1=⟨x⋅0⟩ → (0=1 → ¬∀x. 1=⟨x⋅0⟩))
(¬∀x. 1=⟨x⋅0⟩ → (1=0 → ¬∀x. 1=⟨x⋅0⟩))
(¬∀x. 1=⟨x⋅0⟩ → (1=1 → ¬∀x. 1=⟨x⋅0⟩))
(¬∀x. 1=⟨x⋅0⟩ → (0<0 → ¬∀x. 1=⟨x⋅0⟩))
(¬∀x. 1=⟨x⋅0⟩ → (0<1 → ¬∀x. 1=⟨x⋅0⟩))
(¬∀x. 1=⟨x⋅0⟩ → (1<0 → ¬∀x. 1=⟨x⋅0⟩))
(¬∀x. 1=⟨x⋅0⟩ → (1<1 → ¬∀x. 1=⟨x⋅0⟩))
(¬∀x. 1=⟨x⋅1⟩ → (0=0 → ¬∀x. 1=⟨x⋅1⟩))
(¬∀x. 1=⟨x⋅1⟩ → (0=1 → ¬∀x. 1=⟨x⋅1⟩))
(¬∀x. 1=⟨x⋅1⟩ → (1=0 → ¬∀x. 1=⟨x⋅1⟩))
(¬∀x. 1=⟨x⋅1⟩ → (1=1 → ¬∀x. 1=⟨x⋅1⟩))
(¬∀x. 1=⟨x⋅1⟩ → (0<0 → ¬∀x. 1=⟨x⋅1⟩))
(¬∀x. 1=⟨x⋅1⟩ → (0<1 → ¬∀x. 1=⟨x⋅1⟩))
(¬∀x. 1=⟨x⋅1⟩ → (1<0 → ¬∀x. 1=⟨x⋅1⟩))
(¬∀x. 1=⟨x⋅1⟩ → (1<1 → ¬∀x. 1=⟨x⋅1⟩))
(¬∀x. 1=⟨x⋅x⟩ → (0=0 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. 1=⟨x⋅x⟩ → (0=1 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. 1=⟨x⋅x⟩ → (1=0 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. 1=⟨x⋅x⟩ → (1=1 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. 1=⟨x⋅x⟩ → (0<0 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. 1=⟨x⋅x⟩ → (0<1 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. 1=⟨x⋅x⟩ → (1<0 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. 1=⟨x⋅x⟩ → (1<1 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. 1=⟨x⋅x⟩ → (0=0 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. 1=⟨x⋅x⟩ → (0=1 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. 1=⟨x⋅x⟩ → (1=0 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. 1=⟨x⋅x⟩ → (1=1 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. 1=⟨x⋅x⟩ → (0<0 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. 1=⟨x⋅x⟩ → (0<1 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. 1=⟨x⋅x⟩ → (1<0 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. 1=⟨x⋅x⟩ → (1<1 → ¬∀x. 1=⟨x⋅x⟩))
(¬∀x. x=⟨0+0⟩ → (0=0 → ¬∀x. x=⟨0+0⟩))
(¬∀x. x=⟨0+0⟩ → (0=1 → ¬∀x. x=⟨0+0⟩))
(¬∀x. x=⟨0+0⟩ → (1=0 → ¬∀x. x=⟨0+0⟩))
(¬∀x. x=⟨0+0⟩ → (1=1 → ¬∀x. x=⟨0+0⟩))
(¬∀x. x=⟨0+0⟩ → (0<0 → ¬∀x. x=⟨0+0⟩))
(¬∀x. x=⟨0+0⟩ → (0<1 → ¬∀x. x=⟨0+0⟩))
(¬∀x. x=⟨0+0⟩ → (1<0 → ¬∀x. x=⟨0+0⟩))
(¬∀x. x=⟨0+0⟩ → (1<1 → ¬∀x. x=⟨0+0⟩))
(¬∀x. x=⟨0+1⟩ → (0=0 → ¬∀x. x=⟨0+1⟩))
(¬∀x. x=⟨0+1⟩ → (0=1 → ¬∀x. x=⟨0+1⟩))
(¬∀x. x=⟨0+1⟩ → (1=0 → ¬∀x. x=⟨0+1⟩))
(¬∀x. x=⟨0+1⟩ → (1=1 → ¬∀x. x=⟨0+1⟩))
(¬∀x. x=⟨0+1⟩ → (0<0 → ¬∀x. x=⟨0+1⟩))
(¬∀x. x=⟨0+1⟩ → (0<1 → ¬∀x. x=⟨0+1⟩))
(¬∀x. x=⟨0+1⟩ → (1<0 → ¬∀x. x=⟨0+1⟩))
(¬∀x. x=⟨0+1⟩ → (1<1 → ¬∀x. x=⟨0+1⟩))
(¬∀x. x=⟨0+x⟩ → (0=0 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨0+x⟩ → (0=1 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨0+x⟩ → (1=0 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨0+x⟩ → (1=1 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨0+x⟩ → (0<0 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨0+x⟩ → (0<1 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨0+x⟩ → (1<0 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨0+x⟩ → (1<1 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨0+x⟩ → (0=0 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨0+x⟩ → (0=1 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨0+x⟩ → (1=0 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨0+x⟩ → (1=1 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨0+x⟩ → (0<0 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨0+x⟩ → (0<1 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨0+x⟩ → (1<0 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨0+x⟩ → (1<1 → ¬∀x. x=⟨0+x⟩))
(¬∀x. x=⟨1+0⟩ → (0=0 → ¬∀x. x=⟨1+0⟩))
(¬∀x. x=⟨1+0⟩ → (0=1 → ¬∀x. x=⟨1+0⟩))
(¬∀x. x=⟨1+0⟩ → (1=0 → ¬∀x. x=⟨1+0⟩))
(¬∀x. x=⟨1+0⟩ → (1=1 → ¬∀x. x=⟨1+0⟩))
(¬∀x. x=⟨1+0⟩ → (0<0 → ¬∀x. x=⟨1+0⟩))
(¬∀x. x=⟨1+0⟩ → (0<1 → ¬∀x. x=⟨1+0⟩))
(¬∀x. x=⟨1+0⟩ → (1<0 → ¬∀x. x=⟨1+0⟩))
(¬∀x. x=⟨1+0⟩ → (1<1 → ¬∀x. x=⟨1+0⟩))
(¬∀x. x=⟨1+1⟩ → (0=0 → ¬∀x. x=⟨1+1⟩))
(¬∀x. x=⟨1+1⟩ → (0=1 → ¬∀x. x=⟨1+1⟩))
(¬∀x. x=⟨1+1⟩ → (1=0 → ¬∀x. x=⟨1+1⟩))
(¬∀x. x=⟨1+1⟩ → (1=1 → ¬∀x. x=⟨1+1⟩))
(¬∀x. x=⟨1+1⟩ → (0<0 → ¬∀x. x=⟨1+1⟩))
(¬∀x. x=⟨1+1⟩ → (0<1 → ¬∀x. x=⟨1+1⟩))
(¬∀x. x=⟨1+1⟩ → (1<0 → ¬∀x. x=⟨1+1⟩))
(¬∀x. x=⟨1+1⟩ → (1<1 → ¬∀x. x=⟨1+1⟩))
(¬∀x. x=⟨1+x⟩ → (0=0 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨1+x⟩ → (0=1 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨1+x⟩ → (1=0 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨1+x⟩ → (1=1 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨1+x⟩ → (0<0 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨1+x⟩ → (0<1 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨1+x⟩ → (1<0 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨1+x⟩ → (1<1 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨1+x⟩ → (0=0 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨1+x⟩ → (0=1 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨1+x⟩ → (1=0 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨1+x⟩ → (1=1 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨1+x⟩ → (0<0 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨1+x⟩ → (0<1 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨1+x⟩ → (1<0 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨1+x⟩ → (1<1 → ¬∀x. x=⟨1+x⟩))
(¬∀x. x=⟨x+0⟩ → (0=0 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+0⟩ → (0=1 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+0⟩ → (1=0 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+0⟩ → (1=1 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+0⟩ → (0<0 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+0⟩ → (0<1 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+0⟩ → (1<0 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+0⟩ → (1<1 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+0⟩ → (0=0 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+0⟩ → (0=1 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+0⟩ → (1=0 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+0⟩ → (1=1 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+0⟩ → (0<0 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+0⟩ → (0<1 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+0⟩ → (1<0 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+0⟩ → (1<1 → ¬∀x. x=⟨x+0⟩))
(¬∀x. x=⟨x+1⟩ → (0=0 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+1⟩ → (0=1 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+1⟩ → (1=0 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+1⟩ → (1=1 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+1⟩ → (0<0 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+1⟩ → (0<1 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+1⟩ → (1<0 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+1⟩ → (1<1 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+1⟩ → (0=0 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+1⟩ → (0=1 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+1⟩ → (1=0 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+1⟩ → (1=1 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+1⟩ → (0<0 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+1⟩ → (0<1 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+1⟩ → (1<0 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+1⟩ → (1<1 → ¬∀x. x=⟨x+1⟩))
(¬∀x. x=⟨x+x⟩ → (0=0 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (0=1 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (1=0 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (1=1 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (0<0 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (0<1 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (1<0 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (1<1 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (0=0 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (0=1 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (1=0 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (1=1 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (0<0 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (0<1 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (1<0 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (1<1 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (0=0 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (0=1 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (1=0 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (1=1 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (0<0 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (0<1 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (1<0 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨x+x⟩ → (1<1 → ¬∀x. x=⟨x+x⟩))
(¬∀x. x=⟨0⋅0⟩ → (0=0 → ¬∀x. x=⟨0⋅0⟩))
(¬∀x. x=⟨0⋅0⟩ → (0=1 → ¬∀x. x=⟨0⋅0⟩))
(¬∀x. x=⟨0⋅0⟩ → (1=0 → ¬∀x. x=⟨0⋅0⟩))
(¬∀x. x=⟨0⋅0⟩ → (1=1 → ¬∀x. x=⟨0⋅0⟩))
(¬∀x. x=⟨0⋅0⟩ → (0<0 → ¬∀x. x=⟨0⋅0⟩))
(¬∀x. x=⟨0⋅0⟩ → (0<1 → ¬∀x. x=⟨0⋅0⟩))
(¬∀x. x=⟨0⋅0⟩ → (1<0 → ¬∀x. x=⟨0⋅0⟩))
(¬∀x. x=⟨0⋅0⟩ → (1<1 → ¬∀x. x=⟨0⋅0⟩))
(¬∀x. x=⟨0⋅1⟩ → (0=0 → ¬∀x. x=⟨0⋅1⟩))
(¬∀x. x=⟨0⋅1⟩ → (0=1 → ¬∀x. x=⟨0⋅1⟩))
(¬∀x. x=⟨0⋅1⟩ → (1=0 → ¬∀x. x=⟨0⋅1⟩))
(¬∀x. x=⟨0⋅1⟩ → (1=1 → ¬∀x. x=⟨0⋅1⟩))
(¬∀x. x=⟨0⋅1⟩ → (0<0 → ¬∀x. x=⟨0⋅1⟩))
(¬∀x. x=⟨0⋅1⟩ → (0<1 → ¬∀x. x=⟨0⋅1⟩))
(¬∀x. x=⟨0⋅1⟩ → (1<0 → ¬∀x. x=⟨0⋅1⟩))
(¬∀x. x=⟨0⋅1⟩ → (1<1 → ¬∀x. x=⟨0⋅1⟩))
(¬∀x. x=⟨0⋅x⟩ → (0=0 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨0⋅x⟩ → (0=1 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨0⋅x⟩ → (1=0 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨0⋅x⟩ → (1=1 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨0⋅x⟩ → (0<0 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨0⋅x⟩ → (0<1 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨0⋅x⟩ → (1<0 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨0⋅x⟩ → (1<1 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨0⋅x⟩ → (0=0 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨0⋅x⟩ → (0=1 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨0⋅x⟩ → (1=0 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨0⋅x⟩ → (1=1 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨0⋅x⟩ → (0<0 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨0⋅x⟩ → (0<1 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨0⋅x⟩ → (1<0 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨0⋅x⟩ → (1<1 → ¬∀x. x=⟨0⋅x⟩))
(¬∀x. x=⟨1⋅0⟩ → (0=0 → ¬∀x. x=⟨1⋅0⟩))
(¬∀x. x=⟨1⋅0⟩ → (0=1 → ¬∀x. x=⟨1⋅0⟩))
(¬∀x. x=⟨1⋅0⟩ → (1=0 → ¬∀x. x=⟨1⋅0⟩))
(¬∀x. x=⟨1⋅0⟩ → (1=1 → ¬∀x. x=⟨1⋅0⟩))
(¬∀x. x=⟨1⋅0⟩ → (0<0 → ¬∀x. x=⟨1⋅0⟩))
(¬∀x. x=⟨1⋅0⟩ → (0<1 → ¬∀x. x=⟨1⋅0⟩))
(¬∀x. x=⟨1⋅0⟩ → (1<0 → ¬∀x. x=⟨1⋅0⟩))
(¬∀x. x=⟨1⋅0⟩ → (1<1 → ¬∀x. x=⟨1⋅0⟩))
(¬∀x. x=⟨1⋅1⟩ → (0=0 → ¬∀x. x=⟨1⋅1⟩))
(¬∀x. x=⟨1⋅1⟩ → (0=1 → ¬∀x. x=⟨1⋅1⟩))
(¬∀x. x=⟨1⋅1⟩ → (1=0 → ¬∀x. x=⟨1⋅1⟩))
(¬∀x. x=⟨1⋅1⟩ → (1=1 → ¬∀x. x=⟨1⋅1⟩))
(¬∀x. x=⟨1⋅1⟩ → (0<0 → ¬∀x. x=⟨1⋅1⟩))
(¬∀x. x=⟨1⋅1⟩ → (0<1 → ¬∀x. x=⟨1⋅1⟩))
(¬∀x. x=⟨1⋅1⟩ → (1<0 → ¬∀x. x=⟨1⋅1⟩))
(¬∀x. x=⟨1⋅1⟩ → (1<1 → ¬∀x. x=⟨1⋅1⟩))
(¬∀x. x=⟨1⋅x⟩ → (0=0 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨1⋅x⟩ → (0=1 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨1⋅x⟩ → (1=0 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨1⋅x⟩ → (1=1 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨1⋅x⟩ → (0<0 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨1⋅x⟩ → (0<1 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨1⋅x⟩ → (1<0 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨1⋅x⟩ → (1<1 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨1⋅x⟩ → (0=0 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨1⋅x⟩ → (0=1 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨1⋅x⟩ → (1=0 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨1⋅x⟩ → (1=1 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨1⋅x⟩ → (0<0 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨1⋅x⟩ → (0<1 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨1⋅x⟩ → (1<0 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨1⋅x⟩ → (1<1 → ¬∀x. x=⟨1⋅x⟩))
(¬∀x. x=⟨x⋅0⟩ → (0=0 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅0⟩ → (0=1 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅0⟩ → (1=0 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅0⟩ → (1=1 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅0⟩ → (0<0 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅0⟩ → (0<1 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅0⟩ → (1<0 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅0⟩ → (1<1 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅0⟩ → (0=0 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅0⟩ → (0=1 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅0⟩ → (1=0 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅0⟩ → (1=1 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅0⟩ → (0<0 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅0⟩ → (0<1 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅0⟩ → (1<0 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅0⟩ → (1<1 → ¬∀x. x=⟨x⋅0⟩))
(¬∀x. x=⟨x⋅1⟩ → (0=0 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅1⟩ → (0=1 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅1⟩ → (1=0 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅1⟩ → (1=1 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅1⟩ → (0<0 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅1⟩ → (0<1 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅1⟩ → (1<0 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅1⟩ → (1<1 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅1⟩ → (0=0 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅1⟩ → (0=1 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅1⟩ → (1=0 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅1⟩ → (1=1 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅1⟩ → (0<0 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅1⟩ → (0<1 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅1⟩ → (1<0 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅1⟩ → (1<1 → ¬∀x. x=⟨x⋅1⟩))
(¬∀x. x=⟨x⋅x⟩ → (0=0 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (0=1 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (1=0 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (1=1 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (0<0 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (0<1 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (1<0 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (1<1 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (0=0 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (0=1 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (1=0 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (1=1 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (0<0 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (0<1 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (1<0 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (1<1 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (0=0 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (0=1 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (1=0 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (1=1 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (0<0 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (0<1 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (1<0 → ¬∀x. x=⟨x⋅x⟩))
(¬∀x. x=⟨x⋅x⟩ → (1<1 → ¬∀x. x=⟨x⋅x⟩))
(¬∀y. y=y → (0=0 → ¬∀y. y=y))
(¬∀y. y=y → (0=1 → ¬∀y. y=y))
(¬∀y. y=y → (1=0 → ¬∀y. y=y))
(¬∀y. y=y → (1=1 → ¬∀y. y=y))
(¬∀y. y=y → (0<0 → ¬∀y. y=y))
(¬∀y. y=y → (0<1 → ¬∀y. y=y))
(¬∀y. y=y → (1<0 → ¬∀y. y=y))
(¬∀y. y=y → (1<1 → ¬∀y. y=y))
(¬∀y. y=y → (0=0 → ¬∀y. y=y))
(¬∀y. y=y → (0=1 → ¬∀y. y=y))
(¬∀y. y=y → (1=0 → ¬∀y. y=y))
(¬∀y. y=y → (1=1 → ¬∀y. y=y))
(¬∀y. y=y → (0<0 → ¬∀y. y=y))
(¬∀y. y=y → (0<1 → ¬∀y. y=y))
(¬∀y. y=y → (1<0 → ¬∀y. y=y))
(¬∀y. y=y → (1<1 → ¬∀y. y=y))
(¬∀z. z=0 → (0=0 → ¬∀z. z=0))
(¬∀z. z=0 → (0=1 → ¬∀z. z=0))
(¬∀z. z=0 → (1=0 → ¬∀z. z=0))
(¬∀z. z=0 → (1=1 → ¬∀z. z=0))
(¬∀z. z=0 → (0<0 → ¬∀z. z=0))
(¬∀z. z=0 → (0<1 → ¬∀z. z=0))
(¬∀z. z=0 → (1<0 → ¬∀z. z=0))
(¬∀z. z=0 → (1<1 → ¬∀z. z=0))
(¬∀z. z=1 → (0=0 → ¬∀z. z=1))
(¬∀z. z=1 → (0=1 → ¬∀z. z=1))
(¬∀z. z=1 → (1=0 → ¬∀z. z=1))
(¬∀z. z=1 → (1=1 → ¬∀z. z=1))
(¬∀z. z=1 → (0<0 → ¬∀z. z=1))
(¬∀z. z=1 → (0<1 → ¬∀z. z=1))
(¬∀z. z=1 → (1<0 → ¬∀z. z=1))
(¬∀z. z=1 → (1<1 → ¬∀z. z=1))
(¬∀x. ⟨0+0⟩=x → (0=0 → ¬∀x. ⟨0+0⟩=x))
(¬∀x. ⟨0+0⟩=x → (0=1 → ¬∀x. ⟨0+0⟩=x))
(¬∀x. ⟨0+0⟩=x → (1=0 → ¬∀x. ⟨0+0⟩=x))
(¬∀x. ⟨0+0⟩=x → (1=1 → ¬∀x. ⟨0+0⟩=x))
(¬∀x. ⟨0+0⟩=x → (0<0 → ¬∀x. ⟨0+0⟩=x))
(¬∀x. ⟨0+0⟩=x → (0<1 → ¬∀x. ⟨0+0⟩=x))
(¬∀x. ⟨0+0⟩=x → (1<0 → ¬∀x. ⟨0+0⟩=x))
(¬∀x. ⟨0+0⟩=x → (1<1 → ¬∀x. ⟨0+0⟩=x))
(¬∀x. ⟨0+1⟩=x → (0=0 → ¬∀x. ⟨0+1⟩=x))
(¬∀x. ⟨0+1⟩=x → (0=1 → ¬∀x. ⟨0+1⟩=x))
(¬∀x. ⟨0+1⟩=x → (1=0 → ¬∀x. ⟨0+1⟩=x))
(¬∀x. ⟨0+1⟩=x → (1=1 → ¬∀x. ⟨0+1⟩=x))
(¬∀x. ⟨0+1⟩=x → (0<0 → ¬∀x. ⟨0+1⟩=x))
(¬∀x. ⟨0+1⟩=x → (0<1 → ¬∀x. ⟨0+1⟩=x))
(¬∀x. ⟨0+1⟩=x → (1<0 → ¬∀x. ⟨0+1⟩=x))
(¬∀x. ⟨0+1⟩=x → (1<1 → ¬∀x. ⟨0+1⟩=x))
(¬∀x. ⟨0+x⟩=0 → (0=0 → ¬∀x. ⟨0+x⟩=0))
(¬∀x. ⟨0+x⟩=0 → (0=1 → ¬∀x. ⟨0+x⟩=0))
(¬∀x. ⟨0+x⟩=0 → (1=0 → ¬∀x. ⟨0+x⟩=0))
(¬∀x. ⟨0+x⟩=0 → (1=1 → ¬∀x. ⟨0+x⟩=0))
(¬∀x. ⟨0+x⟩=0 → (0<0 → ¬∀x. ⟨0+x⟩=0))
(¬∀x. ⟨0+x⟩=0 → (0<1 → ¬∀x. ⟨0+x⟩=0))
(¬∀x. ⟨0+x⟩=0 → (1<0 → ¬∀x. ⟨0+x⟩=0))
(¬∀x. ⟨0+x⟩=0 → (1<1 → ¬∀x. ⟨0+x⟩=0))
(¬∀x. ⟨0+x⟩=1 → (0=0 → ¬∀x. ⟨0+x⟩=1))
(¬∀x. ⟨0+x⟩=1 → (0=1 → ¬∀x. ⟨0+x⟩=1))
(¬∀x. ⟨0+x⟩=1 → (1=0 → ¬∀x. ⟨0+x⟩=1))
(¬∀x. ⟨0+x⟩=1 → (1=1 → ¬∀x. ⟨0+x⟩=1))
(¬∀x. ⟨0+x⟩=1 → (0<0 → ¬∀x. ⟨0+x⟩=1))
(¬∀x. ⟨0+x⟩=1 → (0<1 → ¬∀x. ⟨0+x⟩=1))
(¬∀x. ⟨0+x⟩=1 → (1<0 → ¬∀x. ⟨0+x⟩=1))
(¬∀x. ⟨0+x⟩=1 → (1<1 → ¬∀x. ⟨0+x⟩=1))
(¬∀x. ⟨0+x⟩=x → (0=0 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨0+x⟩=x → (0=1 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨0+x⟩=x → (1=0 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨0+x⟩=x → (1=1 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨0+x⟩=x → (0<0 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨0+x⟩=x → (0<1 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨0+x⟩=x → (1<0 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨0+x⟩=x → (1<1 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨0+x⟩=x → (0=0 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨0+x⟩=x → (0=1 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨0+x⟩=x → (1=0 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨0+x⟩=x → (1=1 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨0+x⟩=x → (0<0 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨0+x⟩=x → (0<1 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨0+x⟩=x → (1<0 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨0+x⟩=x → (1<1 → ¬∀x. ⟨0+x⟩=x))
(¬∀x. ⟨1+0⟩=x → (0=0 → ¬∀x. ⟨1+0⟩=x))
(¬∀x. ⟨1+0⟩=x → (0=1 → ¬∀x. ⟨1+0⟩=x))
(¬∀x. ⟨1+0⟩=x → (1=0 → ¬∀x. ⟨1+0⟩=x))
(¬∀x. ⟨1+0⟩=x → (1=1 → ¬∀x. ⟨1+0⟩=x))
(¬∀x. ⟨1+0⟩=x → (0<0 → ¬∀x. ⟨1+0⟩=x))
(¬∀x. ⟨1+0⟩=x → (0<1 → ¬∀x. ⟨1+0⟩=x))
(¬∀x. ⟨1+0⟩=x → (1<0 → ¬∀x. ⟨1+0⟩=x))
(¬∀x. ⟨1+0⟩=x → (1<1 → ¬∀x. ⟨1+0⟩=x))
(¬∀x. ⟨1+1⟩=x → (0=0 → ¬∀x. ⟨1+1⟩=x))
(¬∀x. ⟨1+1⟩=x → (0=1 → ¬∀x. ⟨1+1⟩=x))
(¬∀x. ⟨1+1⟩=x → (1=0 → ¬∀x. ⟨1+1⟩=x))
(¬∀x. ⟨1+1⟩=x → (1=1 → ¬∀x. ⟨1+1⟩=x))
(¬∀x. ⟨1+1⟩=x → (0<0 → ¬∀x. ⟨1+1⟩=x))
(¬∀x. ⟨1+1⟩=x → (0<1 → ¬∀x. ⟨1+1⟩=x))
(¬∀x. ⟨1+1⟩=x → (1<0 → ¬∀x. ⟨1+1⟩=x))
(¬∀x. ⟨1+1⟩=x → (1<1 → ¬∀x. ⟨1+1⟩=x))
(¬∀x. ⟨1+x⟩=0 → (0=0 → ¬∀x. ⟨1+x⟩=0))
(¬∀x. ⟨1+x⟩=0 → (0=1 → ¬∀x. ⟨1+x⟩=0))
(¬∀x. ⟨1+x⟩=0 → (1=0 → ¬∀x. ⟨1+x⟩=0))
(¬∀x. ⟨1+x⟩=0 → (1=1 → ¬∀x. ⟨1+x⟩=0))
(¬∀x. ⟨1+x⟩=0 → (0<0 → ¬∀x. ⟨1+x⟩=0))
(¬∀x. ⟨1+x⟩=0 → (0<1 → ¬∀x. ⟨1+x⟩=0))
(¬∀x. ⟨1+x⟩=0 → (1<0 → ¬∀x. ⟨1+x⟩=0))
(¬∀x. ⟨1+x⟩=0 → (1<1 → ¬∀x. ⟨1+x⟩=0))
(¬∀x. ⟨1+x⟩=1 → (0=0 → ¬∀x. ⟨1+x⟩=1))
(¬∀x. ⟨1+x⟩=1 → (0=1 → ¬∀x. ⟨1+x⟩=1))
(¬∀x. ⟨1+x⟩=1 → (1=0 → ¬∀x. ⟨1+x⟩=1))
(¬∀x. ⟨1+x⟩=1 → (1=1 → ¬∀x. ⟨1+x⟩=1))
(¬∀x. ⟨1+x⟩=1 → (0<0 → ¬∀x. ⟨1+x⟩=1))
(¬∀x. ⟨1+x⟩=1 → (0<1 → ¬∀x. ⟨1+x⟩=1))
(¬∀x. ⟨1+x⟩=1 → (1<0 → ¬∀x. ⟨1+x⟩=1))
(¬∀x. ⟨1+x⟩=1 → (1<1 → ¬∀x. ⟨1+x⟩=1))
(¬∀x. ⟨1+x⟩=x → (0=0 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨1+x⟩=x → (0=1 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨1+x⟩=x → (1=0 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨1+x⟩=x → (1=1 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨1+x⟩=x → (0<0 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨1+x⟩=x → (0<1 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨1+x⟩=x → (1<0 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨1+x⟩=x → (1<1 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨1+x⟩=x → (0=0 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨1+x⟩=x → (0=1 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨1+x⟩=x → (1=0 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨1+x⟩=x → (1=1 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨1+x⟩=x → (0<0 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨1+x⟩=x → (0<1 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨1+x⟩=x → (1<0 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨1+x⟩=x → (1<1 → ¬∀x. ⟨1+x⟩=x))
(¬∀x. ⟨x+0⟩=0 → (0=0 → ¬∀x. ⟨x+0⟩=0))
(¬∀x. ⟨x+0⟩=0 → (0=1 → ¬∀x. ⟨x+0⟩=0))
(¬∀x. ⟨x+0⟩=0 → (1=0 → ¬∀x. ⟨x+0⟩=0))
(¬∀x. ⟨x+0⟩=0 → (1=1 → ¬∀x. ⟨x+0⟩=0))
(¬∀x. ⟨x+0⟩=0 → (0<0 → ¬∀x. ⟨x+0⟩=0))
(¬∀x. ⟨x+0⟩=0 → (0<1 → ¬∀x. ⟨x+0⟩=0))
(¬∀x. ⟨x+0⟩=0 → (1<0 → ¬∀x. ⟨x+0⟩=0))
(¬∀x. ⟨x+0⟩=0 → (1<1 → ¬∀x. ⟨x+0⟩=0))
(¬∀x. ⟨x+0⟩=1 → (0=0 → ¬∀x. ⟨x+0⟩=1))
(¬∀x. ⟨x+0⟩=1 → (0=1 → ¬∀x. ⟨x+0⟩=1))
(¬∀x. ⟨x+0⟩=1 → (1=0 → ¬∀x. ⟨x+0⟩=1))
(¬∀x. ⟨x+0⟩=1 → (1=1 → ¬∀x. ⟨x+0⟩=1))
(¬∀x. ⟨x+0⟩=1 → (0<0 → ¬∀x. ⟨x+0⟩=1))
(¬∀x. ⟨x+0⟩=1 → (0<1 → ¬∀x. ⟨x+0⟩=1))
(¬∀x. ⟨x+0⟩=1 → (1<0 → ¬∀x. ⟨x+0⟩=1))
(¬∀x. ⟨x+0⟩=1 → (1<1 → ¬∀x. ⟨x+0⟩=1))
(¬∀x. ⟨x+0⟩=x → (0=0 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+0⟩=x → (0=1 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+0⟩=x → (1=0 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+0⟩=x → (1=1 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+0⟩=x → (0<0 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+0⟩=x → (0<1 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+0⟩=x → (1<0 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+0⟩=x → (1<1 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+0⟩=x → (0=0 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+0⟩=x → (0=1 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+0⟩=x → (1=0 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+0⟩=x → (1=1 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+0⟩=x → (0<0 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+0⟩=x → (0<1 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+0⟩=x → (1<0 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+0⟩=x → (1<1 → ¬∀x. ⟨x+0⟩=x))
(¬∀x. ⟨x+1⟩=0 → (0=0 → ¬∀x. ⟨x+1⟩=0))
(¬∀x. ⟨x+1⟩=0 → (0=1 → ¬∀x. ⟨x+1⟩=0))
(¬∀x. ⟨x+1⟩=0 → (1=0 → ¬∀x. ⟨x+1⟩=0))
(¬∀x. ⟨x+1⟩=0 → (1=1 → ¬∀x. ⟨x+1⟩=0))
(¬∀x. ⟨x+1⟩=0 → (0<0 → ¬∀x. ⟨x+1⟩=0))
(¬∀x. ⟨x+1⟩=0 → (0<1 → ¬∀x. ⟨x+1⟩=0))
(¬∀x. ⟨x+1⟩=0 → (1<0 → ¬∀x. ⟨x+1⟩=0))
(¬∀x. ⟨x+1⟩=0 → (1<1 → ¬∀x. ⟨x+1⟩=0))
(¬∀x. ⟨x+1⟩=1 → (0=0 → ¬∀x. ⟨x+1⟩=1))
(¬∀x. ⟨x+1⟩=1 → (0=1 → ¬∀x. ⟨x+1⟩=1))
(¬∀x. ⟨x+1⟩=1 → (1=0 → ¬∀x. ⟨x+1⟩=1))
(¬∀x. ⟨x+1⟩=1 → (1=1 → ¬∀x. ⟨x+1⟩=1))
(¬∀x. ⟨x+1⟩=1 → (0<0 → ¬∀x. ⟨x+1⟩=1))
(¬∀x. ⟨x+1⟩=1 → (0<1 → ¬∀x. ⟨x+1⟩=1))
(¬∀x. ⟨x+1⟩=1 → (1<0 → ¬∀x. ⟨x+1⟩=1))
(¬∀x. ⟨x+1⟩=1 → (1<1 → ¬∀x. ⟨x+1⟩=1))
(¬∀x. ⟨x+1⟩=x → (0=0 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+1⟩=x → (0=1 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+1⟩=x → (1=0 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+1⟩=x → (1=1 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+1⟩=x → (0<0 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+1⟩=x → (0<1 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+1⟩=x → (1<0 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+1⟩=x → (1<1 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+1⟩=x → (0=0 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+1⟩=x → (0=1 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+1⟩=x → (1=0 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+1⟩=x → (1=1 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+1⟩=x → (0<0 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+1⟩=x → (0<1 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+1⟩=x → (1<0 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+1⟩=x → (1<1 → ¬∀x. ⟨x+1⟩=x))
(¬∀x. ⟨x+x⟩=0 → (0=0 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=0 → (0=1 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=0 → (1=0 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=0 → (1=1 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=0 → (0<0 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=0 → (0<1 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=0 → (1<0 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=0 → (1<1 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=0 → (0=0 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=0 → (0=1 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=0 → (1=0 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=0 → (1=1 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=0 → (0<0 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=0 → (0<1 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=0 → (1<0 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=0 → (1<1 → ¬∀x. ⟨x+x⟩=0))
(¬∀x. ⟨x+x⟩=1 → (0=0 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=1 → (0=1 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=1 → (1=0 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=1 → (1=1 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=1 → (0<0 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=1 → (0<1 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=1 → (1<0 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=1 → (1<1 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=1 → (0=0 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=1 → (0=1 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=1 → (1=0 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=1 → (1=1 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=1 → (0<0 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=1 → (0<1 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=1 → (1<0 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=1 → (1<1 → ¬∀x. ⟨x+x⟩=1))
(¬∀x. ⟨x+x⟩=x → (0=0 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (0=1 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (1=0 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (1=1 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (0<0 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (0<1 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (1<0 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (1<1 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (0=0 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (0=1 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (1=0 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (1=1 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (0<0 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (0<1 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (1<0 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (1<1 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (0=0 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (0=1 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (1=0 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (1=1 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (0<0 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (0<1 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (1<0 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨x+x⟩=x → (1<1 → ¬∀x. ⟨x+x⟩=x))
(¬∀x. ⟨0⋅0⟩=x → (0=0 → ¬∀x. ⟨0⋅0⟩=x))
(¬∀x. ⟨0⋅0⟩=x → (0=1 → ¬∀x. ⟨0⋅0⟩=x))
(¬∀x. ⟨0⋅0⟩=x → (1=0 → ¬∀x. ⟨0⋅0⟩=x))
(¬∀x. ⟨0⋅0⟩=x → (1=1 → ¬∀x. ⟨0⋅0⟩=x))
(¬∀x. ⟨0⋅0⟩=x → (0<0 → ¬∀x. ⟨0⋅0⟩=x))
(¬∀x. ⟨0⋅0⟩=x → (0<1 → ¬∀x. ⟨0⋅0⟩=x))
(¬∀x. ⟨0⋅0⟩=x → (1<0 → ¬∀x. ⟨0⋅0⟩=x))
(¬∀x. ⟨0⋅0⟩=x → (1<1 → ¬∀x. ⟨0⋅0⟩=x))
(¬∀x. ⟨0⋅1⟩=x → (0=0 → ¬∀x. ⟨0⋅1⟩=x))
(¬∀x. ⟨0⋅1⟩=x → (0=1 → ¬∀x. ⟨0⋅1⟩=x))
(¬∀x. ⟨0⋅1⟩=x → (1=0 → ¬∀x. ⟨0⋅1⟩=x))
(¬∀x. ⟨0⋅1⟩=x → (1=1 → ¬∀x. ⟨0⋅1⟩=x))
(¬∀x. ⟨0⋅1⟩=x → (0<0 → ¬∀x. ⟨0⋅1⟩=x))
(¬∀x. ⟨0⋅1⟩=x → (0<1 → ¬∀x. ⟨0⋅1⟩=x))
(¬∀x. ⟨0⋅1⟩=x → (1<0 → ¬∀x. ⟨0⋅1⟩=x))
(¬∀x. ⟨0⋅1⟩=x → (1<1 → ¬∀x. ⟨0⋅1⟩=x))
(¬∀x. ⟨0⋅x⟩=0 → (0=0 → ¬∀x. ⟨0⋅x⟩=0))
(¬∀x. ⟨0⋅x⟩=0 → (0=1 → ¬∀x. ⟨0⋅x⟩=0))
(¬∀x. ⟨0⋅x⟩=0 → (1=0 → ¬∀x. ⟨0⋅x⟩=0))
(¬∀x. ⟨0⋅x⟩=0 → (1=1 → ¬∀x. ⟨0⋅x⟩=0))
(¬∀x. ⟨0⋅x⟩=0 → (0<0 → ¬∀x. ⟨0⋅x⟩=0))
(¬∀x. ⟨0⋅x⟩=0 → (0<1 → ¬∀x. ⟨0⋅x⟩=0))
(¬∀x. ⟨0⋅x⟩=0 → (1<0 → ¬∀x. ⟨0⋅x⟩=0))
(¬∀x. ⟨0⋅x⟩=0 → (1<1 → ¬∀x. ⟨0⋅x⟩=0))
(¬∀x. ⟨0⋅x⟩=1 → (0=0 → ¬∀x. ⟨0⋅x⟩=1))
(¬∀x. ⟨0⋅x⟩=1 → (0=1 → ¬∀x. ⟨0⋅x⟩=1))
(¬∀x. ⟨0⋅x⟩=1 → (1=0 → ¬∀x. ⟨0⋅x⟩=1))
(¬∀x. ⟨0⋅x⟩=1 → (1=1 → ¬∀x. ⟨0⋅x⟩=1))
(¬∀x. ⟨0⋅x⟩=1 → (0<0 → ¬∀x. ⟨0⋅x⟩=1))
(¬∀x. ⟨0⋅x⟩=1 → (0<1 → ¬∀x. ⟨0⋅x⟩=1))
(¬∀x. ⟨0⋅x⟩=1 → (1<0 → ¬∀x. ⟨0⋅x⟩=1))
(¬∀x. ⟨0⋅x⟩=1 → (1<1 → ¬∀x. ⟨0⋅x⟩=1))
(¬∀x. ⟨0⋅x⟩=x → (0=0 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨0⋅x⟩=x → (0=1 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨0⋅x⟩=x → (1=0 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨0⋅x⟩=x → (1=1 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨0⋅x⟩=x → (0<0 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨0⋅x⟩=x → (0<1 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨0⋅x⟩=x → (1<0 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨0⋅x⟩=x → (1<1 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨0⋅x⟩=x → (0=0 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨0⋅x⟩=x → (0=1 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨0⋅x⟩=x → (1=0 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨0⋅x⟩=x → (1=1 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨0⋅x⟩=x → (0<0 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨0⋅x⟩=x → (0<1 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨0⋅x⟩=x → (1<0 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨0⋅x⟩=x → (1<1 → ¬∀x. ⟨0⋅x⟩=x))
(¬∀x. ⟨1⋅0⟩=x → (0=0 → ¬∀x. ⟨1⋅0⟩=x))
(¬∀x. ⟨1⋅0⟩=x → (0=1 → ¬∀x. ⟨1⋅0⟩=x))
(¬∀x. ⟨1⋅0⟩=x → (1=0 → ¬∀x. ⟨1⋅0⟩=x))
(¬∀x. ⟨1⋅0⟩=x → (1=1 → ¬∀x. ⟨1⋅0⟩=x))
(¬∀x. ⟨1⋅0⟩=x → (0<0 → ¬∀x. ⟨1⋅0⟩=x))
(¬∀x. ⟨1⋅0⟩=x → (0<1 → ¬∀x. ⟨1⋅0⟩=x))
(¬∀x. ⟨1⋅0⟩=x → (1<0 → ¬∀x. ⟨1⋅0⟩=x))
(¬∀x. ⟨1⋅0⟩=x → (1<1 → ¬∀x. ⟨1⋅0⟩=x))
(¬∀x. ⟨1⋅1⟩=x → (0=0 → ¬∀x. ⟨1⋅1⟩=x))
(¬∀x. ⟨1⋅1⟩=x → (0=1 → ¬∀x. ⟨1⋅1⟩=x))
(¬∀x. ⟨1⋅1⟩=x → (1=0 → ¬∀x. ⟨1⋅1⟩=x))
(¬∀x. ⟨1⋅1⟩=x → (1=1 → ¬∀x. ⟨1⋅1⟩=x))
(¬∀x. ⟨1⋅1⟩=x → (0<0 → ¬∀x. ⟨1⋅1⟩=x))
(¬∀x. ⟨1⋅1⟩=x → (0<1 → ¬∀x. ⟨1⋅1⟩=x))
(¬∀x. ⟨1⋅1⟩=x → (1<0 → ¬∀x. ⟨1⋅1⟩=x))
(¬∀x. ⟨1⋅1⟩=x → (1<1 → ¬∀x. ⟨1⋅1⟩=x))
(¬∀x. ⟨1⋅x⟩=0 → (0=0 → ¬∀x. ⟨1⋅x⟩=0))
(¬∀x. ⟨1⋅x⟩=0 → (0=1 → ¬∀x. ⟨1⋅x⟩=0))
(¬∀x. ⟨1⋅x⟩=0 → (1=0 → ¬∀x. ⟨1⋅x⟩=0))
(¬∀x. ⟨1⋅x⟩=0 → (1=1 → ¬∀x. ⟨1⋅x⟩=0))
(¬∀x. ⟨1⋅x⟩=0 → (0<0 → ¬∀x. ⟨1⋅x⟩=0))
(¬∀x. ⟨1⋅x⟩=0 → (0<1 → ¬∀x. ⟨1⋅x⟩=0))
(¬∀x. ⟨1⋅x⟩=0 → (1<0 → ¬∀x. ⟨1⋅x⟩=0))
(¬∀x. ⟨1⋅x⟩=0 → (1<1 → ¬∀x. ⟨1⋅x⟩=0))
(¬∀x. ⟨1⋅x⟩=1 → (0=0 → ¬∀x. ⟨1⋅x⟩=1))
(¬∀x. ⟨1⋅x⟩=1 → (0=1 → ¬∀x. ⟨1⋅x⟩=1))
(¬∀x. ⟨1⋅x⟩=1 → (1=0 → ¬∀x. ⟨1⋅x⟩=1))
(¬∀x. ⟨1⋅x⟩=1 → (1=1 → ¬∀x. ⟨1⋅x⟩=1))
(¬∀x. ⟨1⋅x⟩=1 → (0<0 → ¬∀x. ⟨1⋅x⟩=1))
(¬∀x. ⟨1⋅x⟩=1 → (0<1 → ¬∀x. ⟨1⋅x⟩=1))
(¬∀x. ⟨1⋅x⟩=1 → (1<0 → ¬∀x. ⟨1⋅x⟩=1))
(¬∀x. ⟨1⋅x⟩=1 → (1<1 → ¬∀x. ⟨1⋅x⟩=1))
(¬∀x. ⟨1⋅x⟩=x → (0=0 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨1⋅x⟩=x → (0=1 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨1⋅x⟩=x → (1=0 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨1⋅x⟩=x → (1=1 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨1⋅x⟩=x → (0<0 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨1⋅x⟩=x → (0<1 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨1⋅x⟩=x → (1<0 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨1⋅x⟩=x → (1<1 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨1⋅x⟩=x → (0=0 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨1⋅x⟩=x → (0=1 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨1⋅x⟩=x → (1=0 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨1⋅x⟩=x → (1=1 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨1⋅x⟩=x → (0<0 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨1⋅x⟩=x → (0<1 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨1⋅x⟩=x → (1<0 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨1⋅x⟩=x → (1<1 → ¬∀x. ⟨1⋅x⟩=x))
(¬∀x. ⟨x⋅0⟩=0 → (0=0 → ¬∀x. ⟨x⋅0⟩=0))
(¬∀x. ⟨x⋅0⟩=0 → (0=1 → ¬∀x. ⟨x⋅0⟩=0))
(¬∀x. ⟨x⋅0⟩=0 → (1=0 → ¬∀x. ⟨x⋅0⟩=0))
(¬∀x. ⟨x⋅0⟩=0 → (1=1 → ¬∀x. ⟨x⋅0⟩=0))
(¬∀x. ⟨x⋅0⟩=0 → (0<0 → ¬∀x. ⟨x⋅0⟩=0))
(¬∀x. ⟨x⋅0⟩=0 → (0<1 → ¬∀x. ⟨x⋅0⟩=0))
(¬∀x. ⟨x⋅0⟩=0 → (1<0 → ¬∀x. ⟨x⋅0⟩=0))
(¬∀x. ⟨x⋅0⟩=0 → (1<1 → ¬∀x. ⟨x⋅0⟩=0))
(¬∀x. ⟨x⋅0⟩=1 → (0=0 → ¬∀x. ⟨x⋅0⟩=1))
(¬∀x. ⟨x⋅0⟩=1 → (0=1 → ¬∀x. ⟨x⋅0⟩=1))
(¬∀x. ⟨x⋅0⟩=1 → (1=0 → ¬∀x. ⟨x⋅0⟩=1))
(¬∀x. ⟨x⋅0⟩=1 → (1=1 → ¬∀x. ⟨x⋅0⟩=1))
(¬∀x. ⟨x⋅0⟩=1 → (0<0 → ¬∀x. ⟨x⋅0⟩=1))
(¬∀x. ⟨x⋅0⟩=1 → (0<1 → ¬∀x. ⟨x⋅0⟩=1))
(¬∀x. ⟨x⋅0⟩=1 → (1<0 → ¬∀x. ⟨x⋅0⟩=1))
(¬∀x. ⟨x⋅0⟩=1 → (1<1 → ¬∀x. ⟨x⋅0⟩=1))
(¬∀x. ⟨x⋅0⟩=x → (0=0 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅0⟩=x → (0=1 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅0⟩=x → (1=0 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅0⟩=x → (1=1 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅0⟩=x → (0<0 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅0⟩=x → (0<1 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅0⟩=x → (1<0 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅0⟩=x → (1<1 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅0⟩=x → (0=0 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅0⟩=x → (0=1 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅0⟩=x → (1=0 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅0⟩=x → (1=1 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅0⟩=x → (0<0 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅0⟩=x → (0<1 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅0⟩=x → (1<0 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅0⟩=x → (1<1 → ¬∀x. ⟨x⋅0⟩=x))
(¬∀x. ⟨x⋅1⟩=0 → (0=0 → ¬∀x. ⟨x⋅1⟩=0))
(¬∀x. ⟨x⋅1⟩=0 → (0=1 → ¬∀x. ⟨x⋅1⟩=0))
(¬∀x. ⟨x⋅1⟩=0 → (1=0 → ¬∀x. ⟨x⋅1⟩=0))
(¬∀x. ⟨x⋅1⟩=0 → (1=1 → ¬∀x. ⟨x⋅1⟩=0))
(¬∀x. ⟨x⋅1⟩=0 → (0<0 → ¬∀x. ⟨x⋅1⟩=0))
(¬∀x. ⟨x⋅1⟩=0 → (0<1 → ¬∀x. ⟨x⋅1⟩=0))
(¬∀x. ⟨x⋅1⟩=0 → (1<0 → ¬∀x. ⟨x⋅1⟩=0))
(¬∀x. ⟨x⋅1⟩=0 → (1<1 → ¬∀x. ⟨x⋅1⟩=0))
(¬∀x. ⟨x⋅1⟩=1 → (0=0 → ¬∀x. ⟨x⋅1⟩=1))
(¬∀x. ⟨x⋅1⟩=1 → (0=1 → ¬∀x. ⟨x⋅1⟩=1))
(¬∀x. ⟨x⋅1⟩=1 → (1=0 → ¬∀x. ⟨x⋅1⟩=1))
(¬∀x. ⟨x⋅1⟩=1 → (1=1 → ¬∀x. ⟨x⋅1⟩=1))
(¬∀x. ⟨x⋅1⟩=1 → (0<0 → ¬∀x. ⟨x⋅1⟩=1))
(¬∀x. ⟨x⋅1⟩=1 → (0<1 → ¬∀x. ⟨x⋅1⟩=1))
(¬∀x. ⟨x⋅1⟩=1 → (1<0 → ¬∀x. ⟨x⋅1⟩=1))
(¬∀x. ⟨x⋅1⟩=1 → (1<1 → ¬∀x. ⟨x⋅1⟩=1))
(¬∀x. ⟨x⋅1⟩=x → (0=0 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅1⟩=x → (0=1 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅1⟩=x → (1=0 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅1⟩=x → (1=1 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅1⟩=x → (0<0 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅1⟩=x → (0<1 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅1⟩=x → (1<0 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅1⟩=x → (1<1 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅1⟩=x → (0=0 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅1⟩=x → (0=1 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅1⟩=x → (1=0 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅1⟩=x → (1=1 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅1⟩=x → (0<0 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅1⟩=x → (0<1 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅1⟩=x → (1<0 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅1⟩=x → (1<1 → ¬∀x. ⟨x⋅1⟩=x))
(¬∀x. ⟨x⋅x⟩=0 → (0=0 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=0 → (0=1 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=0 → (1=0 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=0 → (1=1 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=0 → (0<0 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=0 → (0<1 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=0 → (1<0 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=0 → (1<1 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=0 → (0=0 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=0 → (0=1 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=0 → (1=0 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=0 → (1=1 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=0 → (0<0 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=0 → (0<1 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=0 → (1<0 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=0 → (1<1 → ¬∀x. ⟨x⋅x⟩=0))
(¬∀x. ⟨x⋅x⟩=1 → (0=0 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=1 → (0=1 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=1 → (1=0 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=1 → (1=1 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=1 → (0<0 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=1 → (0<1 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=1 → (1<0 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=1 → (1<1 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=1 → (0=0 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=1 → (0=1 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=1 → (1=0 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=1 → (1=1 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=1 → (0<0 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=1 → (0<1 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=1 → (1<0 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=1 → (1<1 → ¬∀x. ⟨x⋅x⟩=1))
(¬∀x. ⟨x⋅x⟩=x → (0=0 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (0=1 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (1=0 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (1=1 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (0<0 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (0<1 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (1<0 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (1<1 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (0=0 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (0=1 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (1=0 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (1=1 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (0<0 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (0<1 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (1<0 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (1<1 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (0=0 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (0=1 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (1=0 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (1=1 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (0<0 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (0<1 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (1<0 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀x. ⟨x⋅x⟩=x → (1<1 → ¬∀x. ⟨x⋅x⟩=x))
(¬∀z. 0<z → (0=0 → ¬∀z. 0<z))
(¬∀z. 0<z → (0=1 → ¬∀z. 0<z))
(¬∀z. 0<z → (1=0 → ¬∀z. 0<z))
(¬∀z. 0<z → (1=1 → ¬∀z. 0<z))
(¬∀z. 0<z → (0<0 → ¬∀z. 0<z))
(¬∀z. 0<z → (0<1 → ¬∀z. 0<z))
(¬∀z. 0<z → (1<0 → ¬∀z. 0<z))
(¬∀z. 0<z → (1<1 → ¬∀z. 0<z))
(¬∀x. 0<⟨0+x⟩ → (0=0 → ¬∀x. 0<⟨0+x⟩))
(¬∀x. 0<⟨0+x⟩ → (0=1 → ¬∀x. 0<⟨0+x⟩))
(¬∀x. 0<⟨0+x⟩ → (1=0 → ¬∀x. 0<⟨0+x⟩))
(¬∀x. 0<⟨0+x⟩ → (1=1 → ¬∀x. 0<⟨0+x⟩))
(¬∀x. 0<⟨0+x⟩ → (0<0 → ¬∀x. 0<⟨0+x⟩))
(¬∀x. 0<⟨0+x⟩ → (0<1 → ¬∀x. 0<⟨0+x⟩))
(¬∀x. 0<⟨0+x⟩ → (1<0 → ¬∀x. 0<⟨0+x⟩))
(¬∀x. 0<⟨0+x⟩ → (1<1 → ¬∀x. 0<⟨0+x⟩))
(¬∀x. 0<⟨1+x⟩ → (0=0 → ¬∀x. 0<⟨1+x⟩))
(¬∀x. 0<⟨1+x⟩ → (0=1 → ¬∀x. 0<⟨1+x⟩))
(¬∀x. 0<⟨1+x⟩ → (1=0 → ¬∀x. 0<⟨1+x⟩))
(¬∀x. 0<⟨1+x⟩ → (1=1 → ¬∀x. 0<⟨1+x⟩))
(¬∀x. 0<⟨1+x⟩ → (0<0 → ¬∀x. 0<⟨1+x⟩))
(¬∀x. 0<⟨1+x⟩ → (0<1 → ¬∀x. 0<⟨1+x⟩))
(¬∀x. 0<⟨1+x⟩ → (1<0 → ¬∀x. 0<⟨1+x⟩))
(¬∀x. 0<⟨1+x⟩ → (1<1 → ¬∀x. 0<⟨1+x⟩))
(¬∀x. 0<⟨x+0⟩ → (0=0 → ¬∀x. 0<⟨x+0⟩))
(¬∀x. 0<⟨x+0⟩ → (0=1 → ¬∀x. 0<⟨x+0⟩))
(¬∀x. 0<⟨x+0⟩ → (1=0 → ¬∀x. 0<⟨x+0⟩))
(¬∀x. 0<⟨x+0⟩ → (1=1 → ¬∀x. 0<⟨x+0⟩))
(¬∀x. 0<⟨x+0⟩ → (0<0 → ¬∀x. 0<⟨x+0⟩))
(¬∀x. 0<⟨x+0⟩ → (0<1 → ¬∀x. 0<⟨x+0⟩))
(¬∀x. 0<⟨x+0⟩ → (1<0 → ¬∀x. 0<⟨x+0⟩))
(¬∀x. 0<⟨x+0⟩ → (1<1 → ¬∀x. 0<⟨x+0⟩))
(¬∀x. 0<⟨x+1⟩ → (0=0 → ¬∀x. 0<⟨x+1⟩))
(¬∀x. 0<⟨x+1⟩ → (0=1 → ¬∀x. 0<⟨x+1⟩))
(¬∀x. 0<⟨x+1⟩ → (1=0 → ¬∀x. 0<⟨x+1⟩))
(¬∀x. 0<⟨x+1⟩ → (1=1 → ¬∀x. 0<⟨x+1⟩))
(¬∀x. 0<⟨x+1⟩ → (0<0 → ¬∀x. 0<⟨x+1⟩))
(¬∀x. 0<⟨x+1⟩ → (0<1 → ¬∀x. 0<⟨x+1⟩))
(¬∀x. 0<⟨x+1⟩ → (1<0 → ¬∀x. 0<⟨x+1⟩))
(¬∀x. 0<⟨x+1⟩ → (1<1 → ¬∀x. 0<⟨x+1⟩))
(¬∀x. 0<⟨x+x⟩ → (0=0 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨x+x⟩ → (0=1 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨x+x⟩ → (1=0 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨x+x⟩ → (1=1 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨x+x⟩ → (0<0 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨x+x⟩ → (0<1 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨x+x⟩ → (1<0 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨x+x⟩ → (1<1 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨x+x⟩ → (0=0 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨x+x⟩ → (0=1 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨x+x⟩ → (1=0 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨x+x⟩ → (1=1 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨x+x⟩ → (0<0 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨x+x⟩ → (0<1 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨x+x⟩ → (1<0 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨x+x⟩ → (1<1 → ¬∀x. 0<⟨x+x⟩))
(¬∀x. 0<⟨0⋅x⟩ → (0=0 → ¬∀x. 0<⟨0⋅x⟩))
(¬∀x. 0<⟨0⋅x⟩ → (0=1 → ¬∀x. 0<⟨0⋅x⟩))
(¬∀x. 0<⟨0⋅x⟩ → (1=0 → ¬∀x. 0<⟨0⋅x⟩))
(¬∀x. 0<⟨0⋅x⟩ → (1=1 → ¬∀x. 0<⟨0⋅x⟩))
(¬∀x. 0<⟨0⋅x⟩ → (0<0 → ¬∀x. 0<⟨0⋅x⟩))
(¬∀x. 0<⟨0⋅x⟩ → (0<1 → ¬∀x. 0<⟨0⋅x⟩))
(¬∀x. 0<⟨0⋅x⟩ → (1<0 → ¬∀x. 0<⟨0⋅x⟩))
(¬∀x. 0<⟨0⋅x⟩ → (1<1 → ¬∀x. 0<⟨0⋅x⟩))
(¬∀x. 0<⟨1⋅x⟩ → (0=0 → ¬∀x. 0<⟨1⋅x⟩))
(¬∀x. 0<⟨1⋅x⟩ → (0=1 → ¬∀x. 0<⟨1⋅x⟩))
(¬∀x. 0<⟨1⋅x⟩ → (1=0 → ¬∀x. 0<⟨1⋅x⟩))
(¬∀x. 0<⟨1⋅x⟩ → (1=1 → ¬∀x. 0<⟨1⋅x⟩))
(¬∀x. 0<⟨1⋅x⟩ → (0<0 → ¬∀x. 0<⟨1⋅x⟩))
(¬∀x. 0<⟨1⋅x⟩ → (0<1 → ¬∀x. 0<⟨1⋅x⟩))
(¬∀x. 0<⟨1⋅x⟩ → (1<0 → ¬∀x. 0<⟨1⋅x⟩))
(¬∀x. 0<⟨1⋅x⟩ → (1<1 → ¬∀x. 0<⟨1⋅x⟩))
(¬∀x. 0<⟨x⋅0⟩ → (0=0 → ¬∀x. 0<⟨x⋅0⟩))
(¬∀x. 0<⟨x⋅0⟩ → (0=1 → ¬∀x. 0<⟨x⋅0⟩))
(¬∀x. 0<⟨x⋅0⟩ → (1=0 → ¬∀x. 0<⟨x⋅0⟩))
(¬∀x. 0<⟨x⋅0⟩ → (1=1 → ¬∀x. 0<⟨x⋅0⟩))
(¬∀x. 0<⟨x⋅0⟩ → (0<0 → ¬∀x. 0<⟨x⋅0⟩))
(¬∀x. 0<⟨x⋅0⟩ → (0<1 → ¬∀x. 0<⟨x⋅0⟩))
(¬∀x. 0<⟨x⋅0⟩ → (1<0 → ¬∀x. 0<⟨x⋅0⟩))
(¬∀x. 0<⟨x⋅0⟩ → (1<1 → ¬∀x. 0<⟨x⋅0⟩))
(¬∀x. 0<⟨x⋅1⟩ → (0=0 → ¬∀x. 0<⟨x⋅1⟩))
(¬∀x. 0<⟨x⋅1⟩ → (0=1 → ¬∀x. 0<⟨x⋅1⟩))
(¬∀x. 0<⟨x⋅1⟩ → (1=0 → ¬∀x. 0<⟨x⋅1⟩))
(¬∀x. 0<⟨x⋅1⟩ → (1=1 → ¬∀x. 0<⟨x⋅1⟩))
(¬∀x. 0<⟨x⋅1⟩ → (0<0 → ¬∀x. 0<⟨x⋅1⟩))
(¬∀x. 0<⟨x⋅1⟩ → (0<1 → ¬∀x. 0<⟨x⋅1⟩))
(¬∀x. 0<⟨x⋅1⟩ → (1<0 → ¬∀x. 0<⟨x⋅1⟩))
(¬∀x. 0<⟨x⋅1⟩ → (1<1 → ¬∀x. 0<⟨x⋅1⟩))
(¬∀x. 0<⟨x⋅x⟩ → (0=0 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀x. 0<⟨x⋅x⟩ → (0=1 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀x. 0<⟨x⋅x⟩ → (1=0 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀x. 0<⟨x⋅x⟩ → (1=1 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀x. 0<⟨x⋅x⟩ → (0<0 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀x. 0<⟨x⋅x⟩ → (0<1 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀x. 0<⟨x⋅x⟩ → (1<0 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀x. 0<⟨x⋅x⟩ → (1<1 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀x. 0<⟨x⋅x⟩ → (0=0 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀x. 0<⟨x⋅x⟩ → (0=1 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀x. 0<⟨x⋅x⟩ → (1=0 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀x. 0<⟨x⋅x⟩ → (1=1 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀x. 0<⟨x⋅x⟩ → (0<0 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀x. 0<⟨x⋅x⟩ → (0<1 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀x. 0<⟨x⋅x⟩ → (1<0 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀x. 0<⟨x⋅x⟩ → (1<1 → ¬∀x. 0<⟨x⋅x⟩))
(¬∀z. 1<z → (0=0 → ¬∀z. 1<z))
(¬∀z. 1<z → (0=1 → ¬∀z. 1<z))
(¬∀z. 1<z → (1=0 → ¬∀z. 1<z))
(¬∀z. 1<z → (1=1 → ¬∀z. 1<z))
(¬∀z. 1<z → (0<0 → ¬∀z. 1<z))
(¬∀z. 1<z → (0<1 → ¬∀z. 1<z))
(¬∀z. 1<z → (1<0 → ¬∀z. 1<z))
(¬∀z. 1<z → (1<1 → ¬∀z. 1<z))
(¬∀x. 1<⟨0+x⟩ → (0=0 → ¬∀x. 1<⟨0+x⟩))
(¬∀x. 1<⟨0+x⟩ → (0=1 → ¬∀x. 1<⟨0+x⟩))
(¬∀x. 1<⟨0+x⟩ → (1=0 → ¬∀x. 1<⟨0+x⟩))
(¬∀x. 1<⟨0+x⟩ → (1=1 → ¬∀x. 1<⟨0+x⟩))
(¬∀x. 1<⟨0+x⟩ → (0<0 → ¬∀x. 1<⟨0+x⟩))
(¬∀x. 1<⟨0+x⟩ → (0<1 → ¬∀x. 1<⟨0+x⟩))
(¬∀x. 1<⟨0+x⟩ → (1<0 → ¬∀x. 1<⟨0+x⟩))
(¬∀x. 1<⟨0+x⟩ → (1<1 → ¬∀x. 1<⟨0+x⟩))
(¬∀x. 1<⟨1+x⟩ → (0=0 → ¬∀x. 1<⟨1+x⟩))
(¬∀x. 1<⟨1+x⟩ → (0=1 → ¬∀x. 1<⟨1+x⟩))
(¬∀x. 1<⟨1+x⟩ → (1=0 → ¬∀x. 1<⟨1+x⟩))
(¬∀x. 1<⟨1+x⟩ → (1=1 → ¬∀x. 1<⟨1+x⟩))
(¬∀x. 1<⟨1+x⟩ → (0<0 → ¬∀x. 1<⟨1+x⟩))
(¬∀x. 1<⟨1+x⟩ → (0<1 → ¬∀x. 1<⟨1+x⟩))
(¬∀x. 1<⟨1+x⟩ → (1<0 → ¬∀x. 1<⟨1+x⟩))
(¬∀x. 1<⟨1+x⟩ → (1<1 → ¬∀x. 1<⟨1+x⟩))
(¬∀x. 1<⟨x+0⟩ → (0=0 → ¬∀x. 1<⟨x+0⟩))
(¬∀x. 1<⟨x+0⟩ → (0=1 → ¬∀x. 1<⟨x+0⟩))
(¬∀x. 1<⟨x+0⟩ → (1=0 → ¬∀x. 1<⟨x+0⟩))
(¬∀x. 1<⟨x+0⟩ → (1=1 → ¬∀x. 1<⟨x+0⟩))
(¬∀x. 1<⟨x+0⟩ → (0<0 → ¬∀x. 1<⟨x+0⟩))
(¬∀x. 1<⟨x+0⟩ → (0<1 → ¬∀x. 1<⟨x+0⟩))
(¬∀x. 1<⟨x+0⟩ → (1<0 → ¬∀x. 1<⟨x+0⟩))
(¬∀x. 1<⟨x+0⟩ → (1<1 → ¬∀x. 1<⟨x+0⟩))
(¬∀x. 1<⟨x+1⟩ → (0=0 → ¬∀x. 1<⟨x+1⟩))
(¬∀x. 1<⟨x+1⟩ → (0=1 → ¬∀x. 1<⟨x+1⟩))
(¬∀x. 1<⟨x+1⟩ → (1=0 → ¬∀x. 1<⟨x+1⟩))
(¬∀x. 1<⟨x+1⟩ → (1=1 → ¬∀x. 1<⟨x+1⟩))
(¬∀x. 1<⟨x+1⟩ → (0<0 → ¬∀x. 1<⟨x+1⟩))
(¬∀x. 1<⟨x+1⟩ → (0<1 → ¬∀x. 1<⟨x+1⟩))
(¬∀x. 1<⟨x+1⟩ → (1<0 → ¬∀x. 1<⟨x+1⟩))
(¬∀x. 1<⟨x+1⟩ → (1<1 → ¬∀x. 1<⟨x+1⟩))
(¬∀x. 1<⟨x+x⟩ → (0=0 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨x+x⟩ → (0=1 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨x+x⟩ → (1=0 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨x+x⟩ → (1=1 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨x+x⟩ → (0<0 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨x+x⟩ → (0<1 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨x+x⟩ → (1<0 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨x+x⟩ → (1<1 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨x+x⟩ → (0=0 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨x+x⟩ → (0=1 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨x+x⟩ → (1=0 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨x+x⟩ → (1=1 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨x+x⟩ → (0<0 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨x+x⟩ → (0<1 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨x+x⟩ → (1<0 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨x+x⟩ → (1<1 → ¬∀x. 1<⟨x+x⟩))
(¬∀x. 1<⟨0⋅x⟩ → (0=0 → ¬∀x. 1<⟨0⋅x⟩))
(¬∀x. 1<⟨0⋅x⟩ → (0=1 → ¬∀x. 1<⟨0⋅x⟩))
(¬∀x. 1<⟨0⋅x⟩ → (1=0 → ¬∀x. 1<⟨0⋅x⟩))
(¬∀x. 1<⟨0⋅x⟩ → (1=1 → ¬∀x. 1<⟨0⋅x⟩))
(¬∀x. 1<⟨0⋅x⟩ → (0<0 → ¬∀x. 1<⟨0⋅x⟩))
(¬∀x. 1<⟨0⋅x⟩ → (0<1 → ¬∀x. 1<⟨0⋅x⟩))
(¬∀x. 1<⟨0⋅x⟩ → (1<0 → ¬∀x. 1<⟨0⋅x⟩))
(¬∀x. 1<⟨0⋅x⟩ → (1<1 → ¬∀x. 1<⟨0⋅x⟩))
(¬∀x. 1<⟨1⋅x⟩ → (0=0 → ¬∀x. 1<⟨1⋅x⟩))
(¬∀x. 1<⟨1⋅x⟩ → (0=1 → ¬∀x. 1<⟨1⋅x⟩))
(¬∀x. 1<⟨1⋅x⟩ → (1=0 → ¬∀x. 1<⟨1⋅x⟩))
(¬∀x. 1<⟨1⋅x⟩ → (1=1 → ¬∀x. 1<⟨1⋅x⟩))
(¬∀x. 1<⟨1⋅x⟩ → (0<0 → ¬∀x. 1<⟨1⋅x⟩))
(¬∀x. 1<⟨1⋅x⟩ → (0<1 → ¬∀x. 1<⟨1⋅x⟩))
(¬∀x. 1<⟨1⋅x⟩ → (1<0 → ¬∀x. 1<⟨1⋅x⟩))
(¬∀x. 1<⟨1⋅x⟩ → (1<1 → ¬∀x. 1<⟨1⋅x⟩))
(¬∀x. 1<⟨x⋅0⟩ → (0=0 → ¬∀x. 1<⟨x⋅0⟩))
(¬∀x. 1<⟨x⋅0⟩ → (0=1 → ¬∀x. 1<⟨x⋅0⟩))
(¬∀x. 1<⟨x⋅0⟩ → (1=0 → ¬∀x. 1<⟨x⋅0⟩))
(¬∀x. 1<⟨x⋅0⟩ → (1=1 → ¬∀x. 1<⟨x⋅0⟩))
(¬∀x. 1<⟨x⋅0⟩ → (0<0 → ¬∀x. 1<⟨x⋅0⟩))
(¬∀x. 1<⟨x⋅0⟩ → (0<1 → ¬∀x. 1<⟨x⋅0⟩))
(¬∀x. 1<⟨x⋅0⟩ → (1<0 → ¬∀x. 1<⟨x⋅0⟩))
(¬∀x. 1<⟨x⋅0⟩ → (1<1 → ¬∀x. 1<⟨x⋅0⟩))
(¬∀x. 1<⟨x⋅1⟩ → (0=0 → ¬∀x. 1<⟨x⋅1⟩))
(¬∀x. 1<⟨x⋅1⟩ → (0=1 → ¬∀x. 1<⟨x⋅1⟩))
(¬∀x. 1<⟨x⋅1⟩ → (1=0 → ¬∀x. 1<⟨x⋅1⟩))
(¬∀x. 1<⟨x⋅1⟩ → (1=1 → ¬∀x. 1<⟨x⋅1⟩))
(¬∀x. 1<⟨x⋅1⟩ → (0<0 → ¬∀x. 1<⟨x⋅1⟩))
(¬∀x. 1<⟨x⋅1⟩ → (0<1 → ¬∀x. 1<⟨x⋅1⟩))
(¬∀x. 1<⟨x⋅1⟩ → (1<0 → ¬∀x. 1<⟨x⋅1⟩))
(¬∀x. 1<⟨x⋅1⟩ → (1<1 → ¬∀x. 1<⟨x⋅1⟩))
(¬∀x. 1<⟨x⋅x⟩ → (0=0 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. 1<⟨x⋅x⟩ → (0=1 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. 1<⟨x⋅x⟩ → (1=0 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. 1<⟨x⋅x⟩ → (1=1 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. 1<⟨x⋅x⟩ → (0<0 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. 1<⟨x⋅x⟩ → (0<1 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. 1<⟨x⋅x⟩ → (1<0 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. 1<⟨x⋅x⟩ → (1<1 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. 1<⟨x⋅x⟩ → (0=0 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. 1<⟨x⋅x⟩ → (0=1 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. 1<⟨x⋅x⟩ → (1=0 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. 1<⟨x⋅x⟩ → (1=1 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. 1<⟨x⋅x⟩ → (0<0 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. 1<⟨x⋅x⟩ → (0<1 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. 1<⟨x⋅x⟩ → (1<0 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. 1<⟨x⋅x⟩ → (1<1 → ¬∀x. 1<⟨x⋅x⟩))
(¬∀x. x<⟨0+0⟩ → (0=0 → ¬∀x. x<⟨0+0⟩))
(¬∀x. x<⟨0+0⟩ → (0=1 → ¬∀x. x<⟨0+0⟩))
(¬∀x. x<⟨0+0⟩ → (1=0 → ¬∀x. x<⟨0+0⟩))
(¬∀x. x<⟨0+0⟩ → (1=1 → ¬∀x. x<⟨0+0⟩))
(¬∀x. x<⟨0+0⟩ → (0<0 → ¬∀x. x<⟨0+0⟩))
(¬∀x. x<⟨0+0⟩ → (0<1 → ¬∀x. x<⟨0+0⟩))
(¬∀x. x<⟨0+0⟩ → (1<0 → ¬∀x. x<⟨0+0⟩))
(¬∀x. x<⟨0+0⟩ → (1<1 → ¬∀x. x<⟨0+0⟩))
(¬∀x. x<⟨0+1⟩ → (0=0 → ¬∀x. x<⟨0+1⟩))
(¬∀x. x<⟨0+1⟩ → (0=1 → ¬∀x. x<⟨0+1⟩))
(¬∀x. x<⟨0+1⟩ → (1=0 → ¬∀x. x<⟨0+1⟩))
(¬∀x. x<⟨0+1⟩ → (1=1 → ¬∀x. x<⟨0+1⟩))
(¬∀x. x<⟨0+1⟩ → (0<0 → ¬∀x. x<⟨0+1⟩))
(¬∀x. x<⟨0+1⟩ → (0<1 → ¬∀x. x<⟨0+1⟩))
(¬∀x. x<⟨0+1⟩ → (1<0 → ¬∀x. x<⟨0+1⟩))
(¬∀x. x<⟨0+1⟩ → (1<1 → ¬∀x. x<⟨0+1⟩))
(¬∀x. x<⟨0+x⟩ → (0=0 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨0+x⟩ → (0=1 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨0+x⟩ → (1=0 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨0+x⟩ → (1=1 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨0+x⟩ → (0<0 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨0+x⟩ → (0<1 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨0+x⟩ → (1<0 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨0+x⟩ → (1<1 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨0+x⟩ → (0=0 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨0+x⟩ → (0=1 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨0+x⟩ → (1=0 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨0+x⟩ → (1=1 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨0+x⟩ → (0<0 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨0+x⟩ → (0<1 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨0+x⟩ → (1<0 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨0+x⟩ → (1<1 → ¬∀x. x<⟨0+x⟩))
(¬∀x. x<⟨1+0⟩ → (0=0 → ¬∀x. x<⟨1+0⟩))
(¬∀x. x<⟨1+0⟩ → (0=1 → ¬∀x. x<⟨1+0⟩))
(¬∀x. x<⟨1+0⟩ → (1=0 → ¬∀x. x<⟨1+0⟩))
(¬∀x. x<⟨1+0⟩ → (1=1 → ¬∀x. x<⟨1+0⟩))
(¬∀x. x<⟨1+0⟩ → (0<0 → ¬∀x. x<⟨1+0⟩))
(¬∀x. x<⟨1+0⟩ → (0<1 → ¬∀x. x<⟨1+0⟩))
(¬∀x. x<⟨1+0⟩ → (1<0 → ¬∀x. x<⟨1+0⟩))
(¬∀x. x<⟨1+0⟩ → (1<1 → ¬∀x. x<⟨1+0⟩))
(¬∀x. x<⟨1+1⟩ → (0=0 → ¬∀x. x<⟨1+1⟩))
(¬∀x. x<⟨1+1⟩ → (0=1 → ¬∀x. x<⟨1+1⟩))
(¬∀x. x<⟨1+1⟩ → (1=0 → ¬∀x. x<⟨1+1⟩))
(¬∀x. x<⟨1+1⟩ → (1=1 → ¬∀x. x<⟨1+1⟩))
(¬∀x. x<⟨1+1⟩ → (0<0 → ¬∀x. x<⟨1+1⟩))
(¬∀x. x<⟨1+1⟩ → (0<1 → ¬∀x. x<⟨1+1⟩))
(¬∀x. x<⟨1+1⟩ → (1<0 → ¬∀x. x<⟨1+1⟩))
(¬∀x. x<⟨1+1⟩ → (1<1 → ¬∀x. x<⟨1+1⟩))
(¬∀x. x<⟨1+x⟩ → (0=0 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨1+x⟩ → (0=1 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨1+x⟩ → (1=0 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨1+x⟩ → (1=1 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨1+x⟩ → (0<0 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨1+x⟩ → (0<1 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨1+x⟩ → (1<0 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨1+x⟩ → (1<1 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨1+x⟩ → (0=0 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨1+x⟩ → (0=1 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨1+x⟩ → (1=0 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨1+x⟩ → (1=1 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨1+x⟩ → (0<0 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨1+x⟩ → (0<1 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨1+x⟩ → (1<0 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨1+x⟩ → (1<1 → ¬∀x. x<⟨1+x⟩))
(¬∀x. x<⟨x+0⟩ → (0=0 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+0⟩ → (0=1 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+0⟩ → (1=0 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+0⟩ → (1=1 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+0⟩ → (0<0 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+0⟩ → (0<1 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+0⟩ → (1<0 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+0⟩ → (1<1 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+0⟩ → (0=0 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+0⟩ → (0=1 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+0⟩ → (1=0 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+0⟩ → (1=1 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+0⟩ → (0<0 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+0⟩ → (0<1 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+0⟩ → (1<0 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+0⟩ → (1<1 → ¬∀x. x<⟨x+0⟩))
(¬∀x. x<⟨x+1⟩ → (0=0 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+1⟩ → (0=1 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+1⟩ → (1=0 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+1⟩ → (1=1 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+1⟩ → (0<0 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+1⟩ → (0<1 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+1⟩ → (1<0 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+1⟩ → (1<1 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+1⟩ → (0=0 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+1⟩ → (0=1 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+1⟩ → (1=0 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+1⟩ → (1=1 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+1⟩ → (0<0 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+1⟩ → (0<1 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+1⟩ → (1<0 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+1⟩ → (1<1 → ¬∀x. x<⟨x+1⟩))
(¬∀x. x<⟨x+x⟩ → (0=0 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (0=1 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (1=0 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (1=1 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (0<0 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (0<1 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (1<0 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (1<1 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (0=0 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (0=1 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (1=0 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (1=1 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (0<0 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (0<1 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (1<0 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (1<1 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (0=0 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (0=1 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (1=0 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (1=1 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (0<0 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (0<1 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (1<0 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨x+x⟩ → (1<1 → ¬∀x. x<⟨x+x⟩))
(¬∀x. x<⟨0⋅0⟩ → (0=0 → ¬∀x. x<⟨0⋅0⟩))
(¬∀x. x<⟨0⋅0⟩ → (0=1 → ¬∀x. x<⟨0⋅0⟩))
(¬∀x. x<⟨0⋅0⟩ → (1=0 → ¬∀x. x<⟨0⋅0⟩))
(¬∀x. x<⟨0⋅0⟩ → (1=1 → ¬∀x. x<⟨0⋅0⟩))
(¬∀x. x<⟨0⋅0⟩ → (0<0 → ¬∀x. x<⟨0⋅0⟩))
(¬∀x. x<⟨0⋅0⟩ → (0<1 → ¬∀x. x<⟨0⋅0⟩))
(¬∀x. x<⟨0⋅0⟩ → (1<0 → ¬∀x. x<⟨0⋅0⟩))
(¬∀x. x<⟨0⋅0⟩ → (1<1 → ¬∀x. x<⟨0⋅0⟩))
(¬∀x. x<⟨0⋅1⟩ → (0=0 → ¬∀x. x<⟨0⋅1⟩))
(¬∀x. x<⟨0⋅1⟩ → (0=1 → ¬∀x. x<⟨0⋅1⟩))
(¬∀x. x<⟨0⋅1⟩ → (1=0 → ¬∀x. x<⟨0⋅1⟩))
(¬∀x. x<⟨0⋅1⟩ → (1=1 → ¬∀x. x<⟨0⋅1⟩))
(¬∀x. x<⟨0⋅1⟩ → (0<0 → ¬∀x. x<⟨0⋅1⟩))
(¬∀x. x<⟨0⋅1⟩ → (0<1 → ¬∀x. x<⟨0⋅1⟩))
(¬∀x. x<⟨0⋅1⟩ → (1<0 → ¬∀x. x<⟨0⋅1⟩))
(¬∀x. x<⟨0⋅1⟩ → (1<1 → ¬∀x. x<⟨0⋅1⟩))
(¬∀x. x<⟨0⋅x⟩ → (0=0 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨0⋅x⟩ → (0=1 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨0⋅x⟩ → (1=0 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨0⋅x⟩ → (1=1 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨0⋅x⟩ → (0<0 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨0⋅x⟩ → (0<1 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨0⋅x⟩ → (1<0 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨0⋅x⟩ → (1<1 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨0⋅x⟩ → (0=0 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨0⋅x⟩ → (0=1 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨0⋅x⟩ → (1=0 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨0⋅x⟩ → (1=1 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨0⋅x⟩ → (0<0 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨0⋅x⟩ → (0<1 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨0⋅x⟩ → (1<0 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨0⋅x⟩ → (1<1 → ¬∀x. x<⟨0⋅x⟩))
(¬∀x. x<⟨1⋅0⟩ → (0=0 → ¬∀x. x<⟨1⋅0⟩))
(¬∀x. x<⟨1⋅0⟩ → (0=1 → ¬∀x. x<⟨1⋅0⟩))
(¬∀x. x<⟨1⋅0⟩ → (1=0 → ¬∀x. x<⟨1⋅0⟩))
(¬∀x. x<⟨1⋅0⟩ → (1=1 → ¬∀x. x<⟨1⋅0⟩))
(¬∀x. x<⟨1⋅0⟩ → (0<0 → ¬∀x. x<⟨1⋅0⟩))
(¬∀x. x<⟨1⋅0⟩ → (0<1 → ¬∀x. x<⟨1⋅0⟩))
(¬∀x. x<⟨1⋅0⟩ → (1<0 → ¬∀x. x<⟨1⋅0⟩))
(¬∀x. x<⟨1⋅0⟩ → (1<1 → ¬∀x. x<⟨1⋅0⟩))
(¬∀x. x<⟨1⋅1⟩ → (0=0 → ¬∀x. x<⟨1⋅1⟩))
(¬∀x. x<⟨1⋅1⟩ → (0=1 → ¬∀x. x<⟨1⋅1⟩))
(¬∀x. x<⟨1⋅1⟩ → (1=0 → ¬∀x. x<⟨1⋅1⟩))
(¬∀x. x<⟨1⋅1⟩ → (1=1 → ¬∀x. x<⟨1⋅1⟩))
(¬∀x. x<⟨1⋅1⟩ → (0<0 → ¬∀x. x<⟨1⋅1⟩))
(¬∀x. x<⟨1⋅1⟩ → (0<1 → ¬∀x. x<⟨1⋅1⟩))
(¬∀x. x<⟨1⋅1⟩ → (1<0 → ¬∀x. x<⟨1⋅1⟩))
(¬∀x. x<⟨1⋅1⟩ → (1<1 → ¬∀x. x<⟨1⋅1⟩))
(¬∀x. x<⟨1⋅x⟩ → (0=0 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨1⋅x⟩ → (0=1 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨1⋅x⟩ → (1=0 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨1⋅x⟩ → (1=1 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨1⋅x⟩ → (0<0 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨1⋅x⟩ → (0<1 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨1⋅x⟩ → (1<0 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨1⋅x⟩ → (1<1 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨1⋅x⟩ → (0=0 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨1⋅x⟩ → (0=1 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨1⋅x⟩ → (1=0 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨1⋅x⟩ → (1=1 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨1⋅x⟩ → (0<0 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨1⋅x⟩ → (0<1 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨1⋅x⟩ → (1<0 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨1⋅x⟩ → (1<1 → ¬∀x. x<⟨1⋅x⟩))
(¬∀x. x<⟨x⋅0⟩ → (0=0 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅0⟩ → (0=1 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅0⟩ → (1=0 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅0⟩ → (1=1 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅0⟩ → (0<0 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅0⟩ → (0<1 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅0⟩ → (1<0 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅0⟩ → (1<1 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅0⟩ → (0=0 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅0⟩ → (0=1 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅0⟩ → (1=0 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅0⟩ → (1=1 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅0⟩ → (0<0 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅0⟩ → (0<1 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅0⟩ → (1<0 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅0⟩ → (1<1 → ¬∀x. x<⟨x⋅0⟩))
(¬∀x. x<⟨x⋅1⟩ → (0=0 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅1⟩ → (0=1 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅1⟩ → (1=0 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅1⟩ → (1=1 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅1⟩ → (0<0 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅1⟩ → (0<1 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅1⟩ → (1<0 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅1⟩ → (1<1 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅1⟩ → (0=0 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅1⟩ → (0=1 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅1⟩ → (1=0 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅1⟩ → (1=1 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅1⟩ → (0<0 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅1⟩ → (0<1 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅1⟩ → (1<0 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅1⟩ → (1<1 → ¬∀x. x<⟨x⋅1⟩))
(¬∀x. x<⟨x⋅x⟩ → (0=0 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (0=1 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (1=0 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (1=1 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (0<0 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (0<1 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (1<0 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (1<1 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (0=0 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (0=1 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (1=0 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (1=1 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (0<0 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (0<1 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (1<0 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (1<1 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (0=0 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (0=1 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (1=0 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (1=1 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (0<0 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (0<1 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (1<0 → ¬∀x. x<⟨x⋅x⟩))
(¬∀x. x<⟨x⋅x⟩ → (1<1 → ¬∀x. x<⟨x⋅x⟩))
(¬∀y. y<y → (0=0 → ¬∀y. y<y))
(¬∀y. y<y → (0=1 → ¬∀y. y<y))
(¬∀y. y<y → (1=0 → ¬∀y. y<y))
(¬∀y. y<y → (1=1 → ¬∀y. y<y))
(¬∀y. y<y → (0<0 → ¬∀y. y<y))
(¬∀y. y<y → (0<1 → ¬∀y. y<y))
(¬∀y. y<y → (1<0 → ¬∀y. y<y))
(¬∀y. y<y → (1<1 → ¬∀y. y<y))
(¬∀y. y<y → (0=0 → ¬∀y. y<y))
(¬∀y. y<y → (0=1 → ¬∀y. y<y))
(¬∀y. y<y → (1=0 → ¬∀y. y<y))
(¬∀y. y<y → (1=1 → ¬∀y. y<y))
(¬∀y. y<y → (0<0 → ¬∀y. y<y))
(¬∀y. y<y → (0<1 → ¬∀y. y<y))
(¬∀y. y<y → (1<0 → ¬∀y. y<y))
(¬∀y. y<y → (1<1 → ¬∀y. y<y))
(¬∀z. z<0 → (0=0 → ¬∀z. z<0))
(¬∀z. z<0 → (0=1 → ¬∀z. z<0))
(¬∀z. z<0 → (1=0 → ¬∀z. z<0))
(¬∀z. z<0 → (1=1 → ¬∀z. z<0))
(¬∀z. z<0 → (0<0 → ¬∀z. z<0))
(¬∀z. z<0 → (0<1 → ¬∀z. z<0))
(¬∀z. z<0 → (1<0 → ¬∀z. z<0))
(¬∀z. z<0 → (1<1 → ¬∀z. z<0))
(¬∀z. z<1 → (0=0 → ¬∀z. z<1))
(¬∀z. z<1 → (0=1 → ¬∀z. z<1))
(¬∀z. z<1 → (1=0 → ¬∀z. z<1))
(¬∀z. z<1 → (1=1 → ¬∀z. z<1))
(¬∀z. z<1 → (0<0 → ¬∀z. z<1))
(¬∀z. z<1 → (0<1 → ¬∀z. z<1))
(¬∀z. z<1 → (1<0 → ¬∀z. z<1))
(¬∀z. z<1 → (1<1 → ¬∀z. z<1))
(¬∀x. ⟨0+0⟩<x → (0=0 → ¬∀x. ⟨0+0⟩<x))
(¬∀x. ⟨0+0⟩<x → (0=1 → ¬∀x. ⟨0+0⟩<x))
(¬∀x. ⟨0+0⟩<x → (1=0 → ¬∀x. ⟨0+0⟩<x))
(¬∀x. ⟨0+0⟩<x → (1=1 → ¬∀x. ⟨0+0⟩<x))
(¬∀x. ⟨0+0⟩<x → (0<0 → ¬∀x. ⟨0+0⟩<x))
(¬∀x. ⟨0+0⟩<x → (0<1 → ¬∀x. ⟨0+0⟩<x))
(¬∀x. ⟨0+0⟩<x → (1<0 → ¬∀x. ⟨0+0⟩<x))
(¬∀x. ⟨0+0⟩<x → (1<1 → ¬∀x. ⟨0+0⟩<x))
(¬∀x. ⟨0+1⟩<x → (0=0 → ¬∀x. ⟨0+1⟩<x))
(¬∀x. ⟨0+1⟩<x → (0=1 → ¬∀x. ⟨0+1⟩<x))
(¬∀x. ⟨0+1⟩<x → (1=0 → ¬∀x. ⟨0+1⟩<x))
(¬∀x. ⟨0+1⟩<x → (1=1 → ¬∀x. ⟨0+1⟩<x))
(¬∀x. ⟨0+1⟩<x → (0<0 → ¬∀x. ⟨0+1⟩<x))
(¬∀x. ⟨0+1⟩<x → (0<1 → ¬∀x. ⟨0+1⟩<x))
(¬∀x. ⟨0+1⟩<x → (1<0 → ¬∀x. ⟨0+1⟩<x))
(¬∀x. ⟨0+1⟩<x → (1<1 → ¬∀x. ⟨0+1⟩<x))
(¬∀x. ⟨0+x⟩<0 → (0=0 → ¬∀x. ⟨0+x⟩<0))
(¬∀x. ⟨0+x⟩<0 → (0=1 → ¬∀x. ⟨0+x⟩<0))
(¬∀x. ⟨0+x⟩<0 → (1=0 → ¬∀x. ⟨0+x⟩<0))
(¬∀x. ⟨0+x⟩<0 → (1=1 → ¬∀x. ⟨0+x⟩<0))
(¬∀x. ⟨0+x⟩<0 → (0<0 → ¬∀x. ⟨0+x⟩<0))
(¬∀x. ⟨0+x⟩<0 → (0<1 → ¬∀x. ⟨0+x⟩<0))
(¬∀x. ⟨0+x⟩<0 → (1<0 → ¬∀x. ⟨0+x⟩<0))
(¬∀x. ⟨0+x⟩<0 → (1<1 → ¬∀x. ⟨0+x⟩<0))
(¬∀x. ⟨0+x⟩<1 → (0=0 → ¬∀x. ⟨0+x⟩<1))
(¬∀x. ⟨0+x⟩<1 → (0=1 → ¬∀x. ⟨0+x⟩<1))
(¬∀x. ⟨0+x⟩<1 → (1=0 → ¬∀x. ⟨0+x⟩<1))
(¬∀x. ⟨0+x⟩<1 → (1=1 → ¬∀x. ⟨0+x⟩<1))
(¬∀x. ⟨0+x⟩<1 → (0<0 → ¬∀x. ⟨0+x⟩<1))
(¬∀x. ⟨0+x⟩<1 → (0<1 → ¬∀x. ⟨0+x⟩<1))
(¬∀x. ⟨0+x⟩<1 → (1<0 → ¬∀x. ⟨0+x⟩<1))
(¬∀x. ⟨0+x⟩<1 → (1<1 → ¬∀x. ⟨0+x⟩<1))
(¬∀x. ⟨0+x⟩<x → (0=0 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨0+x⟩<x → (0=1 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨0+x⟩<x → (1=0 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨0+x⟩<x → (1=1 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨0+x⟩<x → (0<0 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨0+x⟩<x → (0<1 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨0+x⟩<x → (1<0 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨0+x⟩<x → (1<1 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨0+x⟩<x → (0=0 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨0+x⟩<x → (0=1 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨0+x⟩<x → (1=0 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨0+x⟩<x → (1=1 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨0+x⟩<x → (0<0 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨0+x⟩<x → (0<1 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨0+x⟩<x → (1<0 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨0+x⟩<x → (1<1 → ¬∀x. ⟨0+x⟩<x))
(¬∀x. ⟨1+0⟩<x → (0=0 → ¬∀x. ⟨1+0⟩<x))
(¬∀x. ⟨1+0⟩<x → (0=1 → ¬∀x. ⟨1+0⟩<x))
(¬∀x. ⟨1+0⟩<x → (1=0 → ¬∀x. ⟨1+0⟩<x))
(¬∀x. ⟨1+0⟩<x → (1=1 → ¬∀x. ⟨1+0⟩<x))
(¬∀x. ⟨1+0⟩<x → (0<0 → ¬∀x. ⟨1+0⟩<x))
(¬∀x. ⟨1+0⟩<x → (0<1 → ¬∀x. ⟨1+0⟩<x))
(¬∀x. ⟨1+0⟩<x → (1<0 → ¬∀x. ⟨1+0⟩<x))
(¬∀x. ⟨1+0⟩<x → (1<1 → ¬∀x. ⟨1+0⟩<x))
(¬∀x. ⟨1+1⟩<x → (0=0 → ¬∀x. ⟨1+1⟩<x))
(¬∀x. ⟨1+1⟩<x → (0=1 → ¬∀x. ⟨1+1⟩<x))
(¬∀x. ⟨1+1⟩<x → (1=0 → ¬∀x. ⟨1+1⟩<x))
(¬∀x. ⟨1+1⟩<x → (1=1 → ¬∀x. ⟨1+1⟩<x))
(¬∀x. ⟨1+1⟩<x → (0<0 → ¬∀x. ⟨1+1⟩<x))
(¬∀x. ⟨1+1⟩<x → (0<1 → ¬∀x. ⟨1+1⟩<x))
(¬∀x. ⟨1+1⟩<x → (1<0 → ¬∀x. ⟨1+1⟩<x))
(¬∀x. ⟨1+1⟩<x → (1<1 → ¬∀x. ⟨1+1⟩<x))
(¬∀x. ⟨1+x⟩<0 → (0=0 → ¬∀x. ⟨1+x⟩<0))
(¬∀x. ⟨1+x⟩<0 → (0=1 → ¬∀x. ⟨1+x⟩<0))
(¬∀x. ⟨1+x⟩<0 → (1=0 → ¬∀x. ⟨1+x⟩<0))
(¬∀x. ⟨1+x⟩<0 → (1=1 → ¬∀x. ⟨1+x⟩<0))
(¬∀x. ⟨1+x⟩<0 → (0<0 → ¬∀x. ⟨1+x⟩<0))
(¬∀x. ⟨1+x⟩<0 → (0<1 → ¬∀x. ⟨1+x⟩<0))
(¬∀x. ⟨1+x⟩<0 → (1<0 → ¬∀x. ⟨1+x⟩<0))
(¬∀x. ⟨1+x⟩<0 → (1<1 → ¬∀x. ⟨1+x⟩<0))
(¬∀x. ⟨1+x⟩<1 → (0=0 → ¬∀x. ⟨1+x⟩<1))
(¬∀x. ⟨1+x⟩<1 → (0=1 → ¬∀x. ⟨1+x⟩<1))
(¬∀x. ⟨1+x⟩<1 → (1=0 → ¬∀x. ⟨1+x⟩<1))
(¬∀x. ⟨1+x⟩<1 → (1=1 → ¬∀x. ⟨1+x⟩<1))
(¬∀x. ⟨1+x⟩<1 → (0<0 → ¬∀x. ⟨1+x⟩<1))
(¬∀x. ⟨1+x⟩<1 → (0<1 → ¬∀x. ⟨1+x⟩<1))
(¬∀x. ⟨1+x⟩<1 → (1<0 → ¬∀x. ⟨1+x⟩<1))
(¬∀x. ⟨1+x⟩<1 → (1<1 → ¬∀x. ⟨1+x⟩<1))
(¬∀x. ⟨1+x⟩<x → (0=0 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨1+x⟩<x → (0=1 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨1+x⟩<x → (1=0 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨1+x⟩<x → (1=1 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨1+x⟩<x → (0<0 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨1+x⟩<x → (0<1 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨1+x⟩<x → (1<0 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨1+x⟩<x → (1<1 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨1+x⟩<x → (0=0 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨1+x⟩<x → (0=1 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨1+x⟩<x → (1=0 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨1+x⟩<x → (1=1 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨1+x⟩<x → (0<0 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨1+x⟩<x → (0<1 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨1+x⟩<x → (1<0 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨1+x⟩<x → (1<1 → ¬∀x. ⟨1+x⟩<x))
(¬∀x. ⟨x+0⟩<0 → (0=0 → ¬∀x. ⟨x+0⟩<0))
(¬∀x. ⟨x+0⟩<0 → (0=1 → ¬∀x. ⟨x+0⟩<0))
(¬∀x. ⟨x+0⟩<0 → (1=0 → ¬∀x. ⟨x+0⟩<0))
(¬∀x. ⟨x+0⟩<0 → (1=1 → ¬∀x. ⟨x+0⟩<0))
(¬∀x. ⟨x+0⟩<0 → (0<0 → ¬∀x. ⟨x+0⟩<0))
(¬∀x. ⟨x+0⟩<0 → (0<1 → ¬∀x. ⟨x+0⟩<0))
(¬∀x. ⟨x+0⟩<0 → (1<0 → ¬∀x. ⟨x+0⟩<0))
(¬∀x. ⟨x+0⟩<0 → (1<1 → ¬∀x. ⟨x+0⟩<0))
(¬∀x. ⟨x+0⟩<1 → (0=0 → ¬∀x. ⟨x+0⟩<1))
(¬∀x. ⟨x+0⟩<1 → (0=1 → ¬∀x. ⟨x+0⟩<1))
(¬∀x. ⟨x+0⟩<1 → (1=0 → ¬∀x. ⟨x+0⟩<1))
(¬∀x. ⟨x+0⟩<1 → (1=1 → ¬∀x. ⟨x+0⟩<1))
(¬∀x. ⟨x+0⟩<1 → (0<0 → ¬∀x. ⟨x+0⟩<1))
(¬∀x. ⟨x+0⟩<1 → (0<1 → ¬∀x. ⟨x+0⟩<1))
(¬∀x. ⟨x+0⟩<1 → (1<0 → ¬∀x. ⟨x+0⟩<1))
(¬∀x. ⟨x+0⟩<1 → (1<1 → ¬∀x. ⟨x+0⟩<1))
(¬∀x. ⟨x+0⟩<x → (0=0 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+0⟩<x → (0=1 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+0⟩<x → (1=0 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+0⟩<x → (1=1 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+0⟩<x → (0<0 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+0⟩<x → (0<1 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+0⟩<x → (1<0 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+0⟩<x → (1<1 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+0⟩<x → (0=0 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+0⟩<x → (0=1 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+0⟩<x → (1=0 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+0⟩<x → (1=1 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+0⟩<x → (0<0 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+0⟩<x → (0<1 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+0⟩<x → (1<0 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+0⟩<x → (1<1 → ¬∀x. ⟨x+0⟩<x))
(¬∀x. ⟨x+1⟩<0 → (0=0 → ¬∀x. ⟨x+1⟩<0))
(¬∀x. ⟨x+1⟩<0 → (0=1 → ¬∀x. ⟨x+1⟩<0))
(¬∀x. ⟨x+1⟩<0 → (1=0 → ¬∀x. ⟨x+1⟩<0))
(¬∀x. ⟨x+1⟩<0 → (1=1 → ¬∀x. ⟨x+1⟩<0))
(¬∀x. ⟨x+1⟩<0 → (0<0 → ¬∀x. ⟨x+1⟩<0))
(¬∀x. ⟨x+1⟩<0 → (0<1 → ¬∀x. ⟨x+1⟩<0))
(¬∀x. ⟨x+1⟩<0 → (1<0 → ¬∀x. ⟨x+1⟩<0))
(¬∀x. ⟨x+1⟩<0 → (1<1 → ¬∀x. ⟨x+1⟩<0))
(¬∀x. ⟨x+1⟩<1 → (0=0 → ¬∀x. ⟨x+1⟩<1))
(¬∀x. ⟨x+1⟩<1 → (0=1 → ¬∀x. ⟨x+1⟩<1))
(¬∀x. ⟨x+1⟩<1 → (1=0 → ¬∀x. ⟨x+1⟩<1))
(¬∀x. ⟨x+1⟩<1 → (1=1 → ¬∀x. ⟨x+1⟩<1))
(¬∀x. ⟨x+1⟩<1 → (0<0 → ¬∀x. ⟨x+1⟩<1))
(¬∀x. ⟨x+1⟩<1 → (0<1 → ¬∀x. ⟨x+1⟩<1))
(¬∀x. ⟨x+1⟩<1 → (1<0 → ¬∀x. ⟨x+1⟩<1))
(¬∀x. ⟨x+1⟩<1 → (1<1 → ¬∀x. ⟨x+1⟩<1))
(¬∀x. ⟨x+1⟩<x → (0=0 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+1⟩<x → (0=1 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+1⟩<x → (1=0 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+1⟩<x → (1=1 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+1⟩<x → (0<0 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+1⟩<x → (0<1 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+1⟩<x → (1<0 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+1⟩<x → (1<1 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+1⟩<x → (0=0 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+1⟩<x → (0=1 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+1⟩<x → (1=0 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+1⟩<x → (1=1 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+1⟩<x → (0<0 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+1⟩<x → (0<1 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+1⟩<x → (1<0 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+1⟩<x → (1<1 → ¬∀x. ⟨x+1⟩<x))
(¬∀x. ⟨x+x⟩<0 → (0=0 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<0 → (0=1 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<0 → (1=0 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<0 → (1=1 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<0 → (0<0 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<0 → (0<1 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<0 → (1<0 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<0 → (1<1 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<0 → (0=0 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<0 → (0=1 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<0 → (1=0 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<0 → (1=1 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<0 → (0<0 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<0 → (0<1 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<0 → (1<0 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<0 → (1<1 → ¬∀x. ⟨x+x⟩<0))
(¬∀x. ⟨x+x⟩<1 → (0=0 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<1 → (0=1 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<1 → (1=0 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<1 → (1=1 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<1 → (0<0 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<1 → (0<1 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<1 → (1<0 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<1 → (1<1 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<1 → (0=0 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<1 → (0=1 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<1 → (1=0 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<1 → (1=1 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<1 → (0<0 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<1 → (0<1 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<1 → (1<0 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<1 → (1<1 → ¬∀x. ⟨x+x⟩<1))
(¬∀x. ⟨x+x⟩<x → (0=0 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (0=1 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (1=0 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (1=1 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (0<0 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (0<1 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (1<0 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (1<1 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (0=0 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (0=1 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (1=0 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (1=1 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (0<0 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (0<1 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (1<0 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (1<1 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (0=0 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (0=1 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (1=0 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (1=1 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (0<0 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (0<1 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (1<0 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨x+x⟩<x → (1<1 → ¬∀x. ⟨x+x⟩<x))
(¬∀x. ⟨0⋅0⟩<x → (0=0 → ¬∀x. ⟨0⋅0⟩<x))
(¬∀x. ⟨0⋅0⟩<x → (0=1 → ¬∀x. ⟨0⋅0⟩<x))
(¬∀x. ⟨0⋅0⟩<x → (1=0 → ¬∀x. ⟨0⋅0⟩<x))
(¬∀x. ⟨0⋅0⟩<x → (1=1 → ¬∀x. ⟨0⋅0⟩<x))
(¬∀x. ⟨0⋅0⟩<x → (0<0 → ¬∀x. ⟨0⋅0⟩<x))
(¬∀x. ⟨0⋅0⟩<x → (0<1 → ¬∀x. ⟨0⋅0⟩<x))
(¬∀x. ⟨0⋅0⟩<x → (1<0 → ¬∀x. ⟨0⋅0⟩<x))
(¬∀x. ⟨0⋅0⟩<x → (1<1 → ¬∀x. ⟨0⋅0⟩<x))
(¬∀x. ⟨0⋅1⟩<x → (0=0 → ¬∀x. ⟨0⋅1⟩<x))
(¬∀x. ⟨0⋅1⟩<x → (0=1 → ¬∀x. ⟨0⋅1⟩<x))
(¬∀x. ⟨0⋅1⟩<x → (1=0 → ¬∀x. ⟨0⋅1⟩<x))
(¬∀x. ⟨0⋅1⟩<x → (1=1 → ¬∀x. ⟨0⋅1⟩<x))
(¬∀x. ⟨0⋅1⟩<x → (0<0 → ¬∀x. ⟨0⋅1⟩<x))
(¬∀x. ⟨0⋅1⟩<x → (0<1 → ¬∀x. ⟨0⋅1⟩<x))
(¬∀x. ⟨0⋅1⟩<x → (1<0 → ¬∀x. ⟨0⋅1⟩<x))
(¬∀x. ⟨0⋅1⟩<x → (1<1 → ¬∀x. ⟨0⋅1⟩<x))
(¬∀x. ⟨0⋅x⟩<0 → (0=0 → ¬∀x. ⟨0⋅x⟩<0))
(¬∀x. ⟨0⋅x⟩<0 → (0=1 → ¬∀x. ⟨0⋅x⟩<0))
(¬∀x. ⟨0⋅x⟩<0 → (1=0 → ¬∀x. ⟨0⋅x⟩<0))
(¬∀x. ⟨0⋅x⟩<0 → (1=1 → ¬∀x. ⟨0⋅x⟩<0))
(¬∀x. ⟨0⋅x⟩<0 → (0<0 → ¬∀x. ⟨0⋅x⟩<0))
(¬∀x. ⟨0⋅x⟩<0 → (0<1 → ¬∀x. ⟨0⋅x⟩<0))
(¬∀x. ⟨0⋅x⟩<0 → (1<0 → ¬∀x. ⟨0⋅x⟩<0))
(¬∀x. ⟨0⋅x⟩<0 → (1<1 → ¬∀x. ⟨0⋅x⟩<0))
(¬∀x. ⟨0⋅x⟩<1 → (0=0 → ¬∀x. ⟨0⋅x⟩<1))
(¬∀x. ⟨0⋅x⟩<1 → (0=1 → ¬∀x. ⟨0⋅x⟩<1))
(¬∀x. ⟨0⋅x⟩<1 → (1=0 → ¬∀x. ⟨0⋅x⟩<1))
(¬∀x. ⟨0⋅x⟩<1 → (1=1 → ¬∀x. ⟨0⋅x⟩<1))
(¬∀x. ⟨0⋅x⟩<1 → (0<0 → ¬∀x. ⟨0⋅x⟩<1))
(¬∀x. ⟨0⋅x⟩<1 → (0<1 → ¬∀x. ⟨0⋅x⟩<1))
(¬∀x. ⟨0⋅x⟩<1 → (1<0 → ¬∀x. ⟨0⋅x⟩<1))
(¬∀x. ⟨0⋅x⟩<1 → (1<1 → ¬∀x. ⟨0⋅x⟩<1))
(¬∀x. ⟨0⋅x⟩<x → (0=0 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨0⋅x⟩<x → (0=1 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨0⋅x⟩<x → (1=0 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨0⋅x⟩<x → (1=1 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨0⋅x⟩<x → (0<0 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨0⋅x⟩<x → (0<1 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨0⋅x⟩<x → (1<0 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨0⋅x⟩<x → (1<1 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨0⋅x⟩<x → (0=0 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨0⋅x⟩<x → (0=1 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨0⋅x⟩<x → (1=0 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨0⋅x⟩<x → (1=1 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨0⋅x⟩<x → (0<0 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨0⋅x⟩<x → (0<1 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨0⋅x⟩<x → (1<0 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨0⋅x⟩<x → (1<1 → ¬∀x. ⟨0⋅x⟩<x))
(¬∀x. ⟨1⋅0⟩<x → (0=0 → ¬∀x. ⟨1⋅0⟩<x))
(¬∀x. ⟨1⋅0⟩<x → (0=1 → ¬∀x. ⟨1⋅0⟩<x))
(¬∀x. ⟨1⋅0⟩<x → (1=0 → ¬∀x. ⟨1⋅0⟩<x))
(¬∀x. ⟨1⋅0⟩<x → (1=1 → ¬∀x. ⟨1⋅0⟩<x))
(¬∀x. ⟨1⋅0⟩<x → (0<0 → ¬∀x. ⟨1⋅0⟩<x))
(¬∀x. ⟨1⋅0⟩<x → (0<1 → ¬∀x. ⟨1⋅0⟩<x))
(¬∀x. ⟨1⋅0⟩<x → (1<0 → ¬∀x. ⟨1⋅0⟩<x))
(¬∀x. ⟨1⋅0⟩<x → (1<1 → ¬∀x. ⟨1⋅0⟩<x))
(¬∀x. ⟨1⋅1⟩<x → (0=0 → ¬∀x. ⟨1⋅1⟩<x))
(¬∀x. ⟨1⋅1⟩<x → (0=1 → ¬∀x. ⟨1⋅1⟩<x))
(¬∀x. ⟨1⋅1⟩<x → (1=0 → ¬∀x. ⟨1⋅1⟩<x))
(¬∀x. ⟨1⋅1⟩<x → (1=1 → ¬∀x. ⟨1⋅1⟩<x))
(¬∀x. ⟨1⋅1⟩<x → (0<0 → ¬∀x. ⟨1⋅1⟩<x))
(¬∀x. ⟨1⋅1⟩<x → (0<1 → ¬∀x. ⟨1⋅1⟩<x))
(¬∀x. ⟨1⋅1⟩<x → (1<0 → ¬∀x. ⟨1⋅1⟩<x))
(¬∀x. ⟨1⋅1⟩<x → (1<1 → ¬∀x. ⟨1⋅1⟩<x))
(¬∀x. ⟨1⋅x⟩<0 → (0=0 → ¬∀x. ⟨1⋅x⟩<0))
(¬∀x. ⟨1⋅x⟩<0 → (0=1 → ¬∀x. ⟨1⋅x⟩<0))
(¬∀x. ⟨1⋅x⟩<0 → (1=0 → ¬∀x. ⟨1⋅x⟩<0))
(¬∀x. ⟨1⋅x⟩<0 → (1=1 → ¬∀x. ⟨1⋅x⟩<0))
(¬∀x. ⟨1⋅x⟩<0 → (0<0 → ¬∀x. ⟨1⋅x⟩<0))
(¬∀x. ⟨1⋅x⟩<0 → (0<1 → ¬∀x. ⟨1⋅x⟩<0))
(¬∀x. ⟨1⋅x⟩<0 → (1<0 → ¬∀x. ⟨1⋅x⟩<0))
(¬∀x. ⟨1⋅x⟩<0 → (1<1 → ¬∀x. ⟨1⋅x⟩<0))
(¬∀x. ⟨1⋅x⟩<1 → (0=0 → ¬∀x. ⟨1⋅x⟩<1))
(¬∀x. ⟨1⋅x⟩<1 → (0=1 → ¬∀x. ⟨1⋅x⟩<1))
(¬∀x. ⟨1⋅x⟩<1 → (1=0 → ¬∀x. ⟨1⋅x⟩<1))
(¬∀x. ⟨1⋅x⟩<1 → (1=1 → ¬∀x. ⟨1⋅x⟩<1))
(¬∀x. ⟨1⋅x⟩<1 → (0<0 → ¬∀x. ⟨1⋅x⟩<1))
(¬∀x. ⟨1⋅x⟩<1 → (0<1 → ¬∀x. ⟨1⋅x⟩<1))
(¬∀x. ⟨1⋅x⟩<1 → (1<0 → ¬∀x. ⟨1⋅x⟩<1))
(¬∀x. ⟨1⋅x⟩<1 → (1<1 → ¬∀x. ⟨1⋅x⟩<1))
(¬∀x. ⟨1⋅x⟩<x → (0=0 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨1⋅x⟩<x → (0=1 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨1⋅x⟩<x → (1=0 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨1⋅x⟩<x → (1=1 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨1⋅x⟩<x → (0<0 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨1⋅x⟩<x → (0<1 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨1⋅x⟩<x → (1<0 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨1⋅x⟩<x → (1<1 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨1⋅x⟩<x → (0=0 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨1⋅x⟩<x → (0=1 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨1⋅x⟩<x → (1=0 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨1⋅x⟩<x → (1=1 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨1⋅x⟩<x → (0<0 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨1⋅x⟩<x → (0<1 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨1⋅x⟩<x → (1<0 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨1⋅x⟩<x → (1<1 → ¬∀x. ⟨1⋅x⟩<x))
(¬∀x. ⟨x⋅0⟩<0 → (0=0 → ¬∀x. ⟨x⋅0⟩<0))
(¬∀x. ⟨x⋅0⟩<0 → (0=1 → ¬∀x. ⟨x⋅0⟩<0))
(¬∀x. ⟨x⋅0⟩<0 → (1=0 → ¬∀x. ⟨x⋅0⟩<0))
(¬∀x. ⟨x⋅0⟩<0 → (1=1 → ¬∀x. ⟨x⋅0⟩<0))
(¬∀x. ⟨x⋅0⟩<0 → (0<0 → ¬∀x. ⟨x⋅0⟩<0))
(¬∀x. ⟨x⋅0⟩<0 → (0<1 → ¬∀x. ⟨x⋅0⟩<0))
(¬∀x. ⟨x⋅0⟩<0 → (1<0 → ¬∀x. ⟨x⋅0⟩<0))
(¬∀x. ⟨x⋅0⟩<0 → (1<1 → ¬∀x. ⟨x⋅0⟩<0))
(¬∀x. ⟨x⋅0⟩<1 → (0=0 → ¬∀x. ⟨x⋅0⟩<1))
(¬∀x. ⟨x⋅0⟩<1 → (0=1 → ¬∀x. ⟨x⋅0⟩<1))
(¬∀x. ⟨x⋅0⟩<1 → (1=0 → ¬∀x. ⟨x⋅0⟩<1))
(¬∀x. ⟨x⋅0⟩<1 → (1=1 → ¬∀x. ⟨x⋅0⟩<1))
(¬∀x. ⟨x⋅0⟩<1 → (0<0 → ¬∀x. ⟨x⋅0⟩<1))
(¬∀x. ⟨x⋅0⟩<1 → (0<1 → ¬∀x. ⟨x⋅0⟩<1))
(¬∀x. ⟨x⋅0⟩<1 → (1<0 → ¬∀x. ⟨x⋅0⟩<1))
(¬∀x. ⟨x⋅0⟩<1 → (1<1 → ¬∀x. ⟨x⋅0⟩<1))
(¬∀x. ⟨x⋅0⟩<x → (0=0 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅0⟩<x → (0=1 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅0⟩<x → (1=0 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅0⟩<x → (1=1 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅0⟩<x → (0<0 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅0⟩<x → (0<1 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅0⟩<x → (1<0 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅0⟩<x → (1<1 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅0⟩<x → (0=0 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅0⟩<x → (0=1 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅0⟩<x → (1=0 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅0⟩<x → (1=1 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅0⟩<x → (0<0 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅0⟩<x → (0<1 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅0⟩<x → (1<0 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅0⟩<x → (1<1 → ¬∀x. ⟨x⋅0⟩<x))
(¬∀x. ⟨x⋅1⟩<0 → (0=0 → ¬∀x. ⟨x⋅1⟩<0))
(¬∀x. ⟨x⋅1⟩<0 → (0=1 → ¬∀x. ⟨x⋅1⟩<0))
(¬∀x. ⟨x⋅1⟩<0 → (1=0 → ¬∀x. ⟨x⋅1⟩<0))
(¬∀x. ⟨x⋅1⟩<0 → (1=1 → ¬∀x. ⟨x⋅1⟩<0))
(¬∀x. ⟨x⋅1⟩<0 → (0<0 → ¬∀x. ⟨x⋅1⟩<0))
(¬∀x. ⟨x⋅1⟩<0 → (0<1 → ¬∀x. ⟨x⋅1⟩<0))
(¬∀x. ⟨x⋅1⟩<0 → (1<0 → ¬∀x. ⟨x⋅1⟩<0))
(¬∀x. ⟨x⋅1⟩<0 → (1<1 → ¬∀x. ⟨x⋅1⟩<0))
(¬∀x. ⟨x⋅1⟩<1 → (0=0 → ¬∀x. ⟨x⋅1⟩<1))
(¬∀x. ⟨x⋅1⟩<1 → (0=1 → ¬∀x. ⟨x⋅1⟩<1))
(¬∀x. ⟨x⋅1⟩<1 → (1=0 → ¬∀x. ⟨x⋅1⟩<1))
(¬∀x. ⟨x⋅1⟩<1 → (1=1 → ¬∀x. ⟨x⋅1⟩<1))
(¬∀x. ⟨x⋅1⟩<1 → (0<0 → ¬∀x. ⟨x⋅1⟩<1))
(¬∀x. ⟨x⋅1⟩<1 → (0<1 → ¬∀x. ⟨x⋅1⟩<1))
(¬∀x. ⟨x⋅1⟩<1 → (1<0 → ¬∀x. ⟨x⋅1⟩<1))
(¬∀x. ⟨x⋅1⟩<1 → (1<1 → ¬∀x. ⟨x⋅1⟩<1))
(¬∀x. ⟨x⋅1⟩<x → (0=0 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅1⟩<x → (0=1 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅1⟩<x → (1=0 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅1⟩<x → (1=1 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅1⟩<x → (0<0 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅1⟩<x → (0<1 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅1⟩<x → (1<0 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅1⟩<x → (1<1 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅1⟩<x → (0=0 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅1⟩<x → (0=1 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅1⟩<x → (1=0 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅1⟩<x → (1=1 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅1⟩<x → (0<0 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅1⟩<x → (0<1 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅1⟩<x → (1<0 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅1⟩<x → (1<1 → ¬∀x. ⟨x⋅1⟩<x))
(¬∀x. ⟨x⋅x⟩<0 → (0=0 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<0 → (0=1 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<0 → (1=0 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<0 → (1=1 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<0 → (0<0 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<0 → (0<1 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<0 → (1<0 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<0 → (1<1 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<0 → (0=0 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<0 → (0=1 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<0 → (1=0 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<0 → (1=1 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<0 → (0<0 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<0 → (0<1 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<0 → (1<0 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<0 → (1<1 → ¬∀x. ⟨x⋅x⟩<0))
(¬∀x. ⟨x⋅x⟩<1 → (0=0 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<1 → (0=1 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<1 → (1=0 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<1 → (1=1 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<1 → (0<0 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<1 → (0<1 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<1 → (1<0 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<1 → (1<1 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<1 → (0=0 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<1 → (0=1 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<1 → (1=0 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<1 → (1=1 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<1 → (0<0 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<1 → (0<1 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<1 → (1<0 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<1 → (1<1 → ¬∀x. ⟨x⋅x⟩<1))
(¬∀x. ⟨x⋅x⟩<x → (0=0 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (0=1 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (1=0 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (1=1 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (0<0 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (0<1 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (1<0 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (1<1 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (0=0 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (0=1 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (1=0 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (1=1 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (0<0 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (0<1 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (1<0 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (1<1 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (0=0 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (0=1 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (1=0 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (1=1 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (0<0 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (0<1 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (1<0 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀x. ⟨x⋅x⟩<x → (1<1 → ¬∀x. ⟨x⋅x⟩<x))
(¬∀y. ¬0=y → (0=0 → ¬∀y. ¬0=y))
(¬∀y. ¬0=y → (0=1 → ¬∀y. ¬0=y))
(¬∀y. ¬0=y → (1=0 → ¬∀y. ¬0=y))
(¬∀y. ¬0=y → (1=1 → ¬∀y. ¬0=y))
(¬∀y. ¬0=y → (0<0 → ¬∀y. ¬0=y))
(¬∀y. ¬0=y → (0<1 → ¬∀y. ¬0=y))
(¬∀y. ¬0=y → (1<0 → ¬∀y. ¬0=y))
(¬∀y. ¬0=y → (1<1 → ¬∀y. ¬0=y))
(¬∀y. ¬1=y → (0=0 → ¬∀y. ¬1=y))
(¬∀y. ¬1=y → (0=1 → ¬∀y. ¬1=y))
(¬∀y. ¬1=y → (1=0 → ¬∀y. ¬1=y))
(¬∀y. ¬1=y → (1=1 → ¬∀y. ¬1=y))
(¬∀y. ¬1=y → (0<0 → ¬∀y. ¬1=y))
(¬∀y. ¬1=y → (0<1 → ¬∀y. ¬1=y))
(¬∀y. ¬1=y → (1<0 → ¬∀y. ¬1=y))
(¬∀y. ¬1=y → (1<1 → ¬∀y. ¬1=y))
(¬∀y. ¬y=0 → (0=0 → ¬∀y. ¬y=0))
(¬∀y. ¬y=0 → (0=1 → ¬∀y. ¬y=0))
(¬∀y. ¬y=0 → (1=0 → ¬∀y. ¬y=0))
(¬∀y. ¬y=0 → (1=1 → ¬∀y. ¬y=0))
(¬∀y. ¬y=0 → (0<0 → ¬∀y. ¬y=0))
(¬∀y. ¬y=0 → (0<1 → ¬∀y. ¬y=0))
(¬∀y. ¬y=0 → (1<0 → ¬∀y. ¬y=0))
(¬∀y. ¬y=0 → (1<1 → ¬∀y. ¬y=0))
(¬∀y. ¬y=1 → (0=0 → ¬∀y. ¬y=1))
(¬∀y. ¬y=1 → (0=1 → ¬∀y. ¬y=1))
(¬∀y. ¬y=1 → (1=0 → ¬∀y. ¬y=1))
(¬∀y. ¬y=1 → (1=1 → ¬∀y. ¬y=1))
(¬∀y. ¬y=1 → (0<0 → ¬∀y. ¬y=1))
(¬∀y. ¬y=1 → (0<1 → ¬∀y. ¬y=1))
(¬∀y. ¬y=1 → (1<0 → ¬∀y. ¬y=1))
(¬∀y. ¬y=1 → (1<1 → ¬∀y. ¬y=1))
(¬∀y. ¬0<y → (0=0 → ¬∀y. ¬0<y))
(¬∀y. ¬0<y → (0=1 → ¬∀y. ¬0<y))
(¬∀y. ¬0<y → (1=0 → ¬∀y. ¬0<y))
(¬∀y. ¬0<y → (1=1 → ¬∀y. ¬0<y))
(¬∀y. ¬0<y → (0<0 → ¬∀y. ¬0<y))
(¬∀y. ¬0<y → (0<1 → ¬∀y. ¬0<y))
(¬∀y. ¬0<y → (1<0 → ¬∀y. ¬0<y))
(¬∀y. ¬0<y → (1<1 → ¬∀y. ¬0<y))
(¬∀y. ¬1<y → (0=0 → ¬∀y. ¬1<y))
(¬∀y. ¬1<y → (0=1 → ¬∀y. ¬1<y))
(¬∀y. ¬1<y → (1=0 → ¬∀y. ¬1<y))
(¬∀y. ¬1<y → (1=1 → ¬∀y. ¬1<y))
(¬∀y. ¬1<y → (0<0 → ¬∀y. ¬1<y))
(¬∀y. ¬1<y → (0<1 → ¬∀y. ¬1<y))
(¬∀y. ¬1<y → (1<0 → ¬∀y. ¬1<y))
(¬∀y. ¬1<y → (1<1 → ¬∀y. ¬1<y))
(¬∀y. ¬y<0 → (0=0 → ¬∀y. ¬y<0))
(¬∀y. ¬y<0 → (0=1 → ¬∀y. ¬y<0))
(¬∀y. ¬y<0 → (1=0 → ¬∀y. ¬y<0))
(¬∀y. ¬y<0 → (1=1 → ¬∀y. ¬y<0))
(¬∀y. ¬y<0 → (0<0 → ¬∀y. ¬y<0))
(¬∀y. ¬y<0 → (0<1 → ¬∀y. ¬y<0))
(¬∀y. ¬y<0 → (1<0 → ¬∀y. ¬y<0))
(¬∀y. ¬y<0 → (1<1 → ¬∀y. ¬y<0))
(¬∀y. ¬y<1 → (0=0 → ¬∀y. ¬y<1))
(¬∀y. ¬y<1 → (0=1 → ¬∀y. ¬y<1))
(¬∀y. ¬y<1 → (1=0 → ¬∀y. ¬y<1))
(¬∀y. ¬y<1 → (1=1 → ¬∀y. ¬y<1))
(¬∀y. ¬y<1 → (0<0 → ¬∀y. ¬y<1))
(¬∀y. ¬y<1 → (0<1 → ¬∀y. ¬y<1))
(¬∀y. ¬y<1 → (1<0 → ¬∀y. ¬y<1))
(¬∀y. ¬y<1 → (1<1 → ¬∀y. ¬y<1))
(¬∀x. ¬¬0=x → (0=0 → ¬∀x. ¬¬0=x))
(¬∀x. ¬¬0=x → (0=1 → ¬∀x. ¬¬0=x))
(¬∀x. ¬¬0=x → (1=0 → ¬∀x. ¬¬0=x))
(¬∀x. ¬¬0=x → (1=1 → ¬∀x. ¬¬0=x))
(¬∀x. ¬¬0=x → (0<0 → ¬∀x. ¬¬0=x))
(¬∀x. ¬¬0=x → (0<1 → ¬∀x. ¬¬0=x))
(¬∀x. ¬¬0=x → (1<0 → ¬∀x. ¬¬0=x))
(¬∀x. ¬¬0=x → (1<1 → ¬∀x. ¬¬0=x))
(¬∀x. ¬¬1=x → (0=0 → ¬∀x. ¬¬1=x))
(¬∀x. ¬¬1=x → (0=1 → ¬∀x. ¬¬1=x))
(¬∀x. ¬¬1=x → (1=0 → ¬∀x. ¬¬1=x))
(¬∀x. ¬¬1=x → (1=1 → ¬∀x. ¬¬1=x))
(¬∀x. ¬¬1=x → (0<0 → ¬∀x. ¬¬1=x))
(¬∀x. ¬¬1=x → (0<1 → ¬∀x. ¬¬1=x))
(¬∀x. ¬¬1=x → (1<0 → ¬∀x. ¬¬1=x))
(¬∀x. ¬¬1=x → (1<1 → ¬∀x. ¬¬1=x))
(¬∀x. ¬¬x=0 → (0=0 → ¬∀x. ¬¬x=0))
(¬∀x. ¬¬x=0 → (0=1 → ¬∀x. ¬¬x=0))
(¬∀x. ¬¬x=0 → (1=0 → ¬∀x. ¬¬x=0))
(¬∀x. ¬¬x=0 → (1=1 → ¬∀x. ¬¬x=0))
(¬∀x. ¬¬x=0 → (0<0 → ¬∀x. ¬¬x=0))
(¬∀x. ¬¬x=0 → (0<1 → ¬∀x. ¬¬x=0))
(¬∀x. ¬¬x=0 → (1<0 → ¬∀x. ¬¬x=0))
(¬∀x. ¬¬x=0 → (1<1 → ¬∀x. ¬¬x=0))
(¬∀x. ¬¬x=1 → (0=0 → ¬∀x. ¬¬x=1))
(¬∀x. ¬¬x=1 → (0=1 → ¬∀x. ¬¬x=1))
(¬∀x. ¬¬x=1 → (1=0 → ¬∀x. ¬¬x=1))
(¬∀x. ¬¬x=1 → (1=1 → ¬∀x. ¬¬x=1))
(¬∀x. ¬¬x=1 → (0<0 → ¬∀x. ¬¬x=1))
(¬∀x. ¬¬x=1 → (0<1 → ¬∀x. ¬¬x=1))
(¬∀x. ¬¬x=1 → (1<0 → ¬∀x. ¬¬x=1))
(¬∀x. ¬¬x=1 → (1<1 → ¬∀x. ¬¬x=1))
(¬∀x. ¬¬x=x → (0=0 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬x=x → (0=1 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬x=x → (1=0 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬x=x → (1=1 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬x=x → (0<0 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬x=x → (0<1 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬x=x → (1<0 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬x=x → (1<1 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬x=x → (0=0 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬x=x → (0=1 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬x=x → (1=0 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬x=x → (1=1 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬x=x → (0<0 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬x=x → (0<1 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬x=x → (1<0 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬x=x → (1<1 → ¬∀x. ¬¬x=x))
(¬∀x. ¬¬0<x → (0=0 → ¬∀x. ¬¬0<x))
(¬∀x. ¬¬0<x → (0=1 → ¬∀x. ¬¬0<x))
(¬∀x. ¬¬0<x → (1=0 → ¬∀x. ¬¬0<x))
(¬∀x. ¬¬0<x → (1=1 → ¬∀x. ¬¬0<x))
(¬∀x. ¬¬0<x → (0<0 → ¬∀x. ¬¬0<x))
(¬∀x. ¬¬0<x → (0<1 → ¬∀x. ¬¬0<x))
(¬∀x. ¬¬0<x → (1<0 → ¬∀x. ¬¬0<x))
(¬∀x. ¬¬0<x → (1<1 → ¬∀x. ¬¬0<x))
(¬∀x. ¬¬1<x → (0=0 → ¬∀x. ¬¬1<x))
(¬∀x. ¬¬1<x → (0=1 → ¬∀x. ¬¬1<x))
(¬∀x. ¬¬1<x → (1=0 → ¬∀x. ¬¬1<x))
(¬∀x. ¬¬1<x → (1=1 → ¬∀x. ¬¬1<x))
(¬∀x. ¬¬1<x → (0<0 → ¬∀x. ¬¬1<x))
(¬∀x. ¬¬1<x → (0<1 → ¬∀x. ¬¬1<x))
(¬∀x. ¬¬1<x → (1<0 → ¬∀x. ¬¬1<x))
(¬∀x. ¬¬1<x → (1<1 → ¬∀x. ¬¬1<x))
(¬∀x. ¬¬x<0 → (0=0 → ¬∀x. ¬¬x<0))
(¬∀x. ¬¬x<0 → (0=1 → ¬∀x. ¬¬x<0))
(¬∀x. ¬¬x<0 → (1=0 → ¬∀x. ¬¬x<0))
(¬∀x. ¬¬x<0 → (1=1 → ¬∀x. ¬¬x<0))
(¬∀x. ¬¬x<0 → (0<0 → ¬∀x. ¬¬x<0))
(¬∀x. ¬¬x<0 → (0<1 → ¬∀x. ¬¬x<0))
(¬∀x. ¬¬x<0 → (1<0 → ¬∀x. ¬¬x<0))
(¬∀x. ¬¬x<0 → (1<1 → ¬∀x. ¬¬x<0))
(¬∀x. ¬¬x<1 → (0=0 → ¬∀x. ¬¬x<1))
(¬∀x. ¬¬x<1 → (0=1 → ¬∀x. ¬¬x<1))
(¬∀x. ¬¬x<1 → (1=0 → ¬∀x. ¬¬x<1))
(¬∀x. ¬¬x<1 → (1=1 → ¬∀x. ¬¬x<1))
(¬∀x. ¬¬x<1 → (0<0 → ¬∀x. ¬¬x<1))
(¬∀x. ¬¬x<1 → (0<1 → ¬∀x. ¬¬x<1))
(¬∀x. ¬¬x<1 → (1<0 → ¬∀x. ¬¬x<1))
(¬∀x. ¬¬x<1 → (1<1 → ¬∀x. ¬¬x<1))
(¬∀x. ¬¬x<x → (0=0 → ¬∀x. ¬¬x<x))
(¬∀x. ¬¬x<x → (0=1 → ¬∀x. ¬¬x<x))
(¬∀x. ¬¬x<x → (1=0 → ¬∀x. ¬¬x<x))
(¬∀x. ¬¬x<x → (1=1 → ¬∀x. ¬¬x<x))
(¬∀x. ¬¬x<x → (0<0 → ¬∀x. ¬¬x<x))
(¬∀x. ¬¬x<x → (0<1 → ¬∀x. ¬¬x<x))
(¬∀x. ¬¬x<x → (1<0 → ¬∀x. ¬¬x<x))
(¬∀x. ¬¬x<x → (1<1 → ¬∀x. ¬¬x<x))
(¬∀x. ¬¬x<x → (0=0 → ¬∀x. ¬¬x<x))
(¬∀x. ¬¬x<x → (0=1 → ¬∀x. ¬¬x<x))
(¬∀x. ¬¬x<x → (1=0 → ¬∀x. ¬¬x<x))
(¬∀x. ¬¬x<x → (1=1 → ¬∀x. ¬¬x<x))
(¬∀x. ¬¬x<x → (0<0 → ¬∀x. ¬¬x<x))
(¬∀x. ¬¬x<x → (0<1 → ¬∀x. ¬¬x<x))
(¬∀x. ¬¬x<x → (1<0 → ¬∀x. ¬¬x<x))
(¬∀x. ¬¬x<x → (1<1 → ¬∀x. ¬¬x<x))
(¬∀y. ∀x. x=y → (0=0 → ¬∀y. ∀x. x=y))
(¬∀y. ∀x. x=y → (0=1 → ¬∀y. ∀x. x=y))
(¬∀y. ∀x. x=y → (1=0 → ¬∀y. ∀x. x=y))
(¬∀y. ∀x. x=y → (1=1 → ¬∀y. ∀x. x=y))
(¬∀y. ∀x. x=y → (0<0 → ¬∀y. ∀x. x=y))
(¬∀y. ∀x. x=y → (0<1 → ¬∀y. ∀x. x=y))
(¬∀y. ∀x. x=y → (1<0 → ¬∀y. ∀x. x=y))
(¬∀y. ∀x. x=y → (1<1 → ¬∀y. ∀x. x=y))
(¬∀x. ∀y. x=y → (0=0 → ¬∀x. ∀y. x=y))
(¬∀x. ∀y. x=y → (0=1 → ¬∀x. ∀y. x=y))
(¬∀x. ∀y. x=y → (1=0 → ¬∀x. ∀y. x=y))
(¬∀x. ∀y. x=y → (1=1 → ¬∀x. ∀y. x=y))
(¬∀x. ∀y. x=y → (0<0 → ¬∀x. ∀y. x=y))
(¬∀x. ∀y. x=y → (0<1 → ¬∀x. ∀y. x=y))
(¬∀x. ∀y. x=y → (1<0 → ¬∀x. ∀y. x=y))
(¬∀x. ∀y. x=y → (1<1 → ¬∀x. ∀y. x=y))
(¬∀x. ∀y. y=x → (0=0 → ¬∀x. ∀y. y=x))
(¬∀x. ∀y. y=x → (0=1 → ¬∀x. ∀y. y=x))
(¬∀x. ∀y. y=x → (1=0 → ¬∀x. ∀y. y=x))
(¬∀x. ∀y. y=x → (1=1 → ¬∀x. ∀y. y=x))
(¬∀x. ∀y. y=x → (0<0 → ¬∀x. ∀y. y=x))
(¬∀x. ∀y. y=x → (0<1 → ¬∀x. ∀y. y=x))
(¬∀x. ∀y. y=x → (1<0 → ¬∀x. ∀y. y=x))
(¬∀x. ∀y. y=x → (1<1 → ¬∀x. ∀y. y=x))
(¬∀y. ∀x. y=x → (0=0 → ¬∀y. ∀x. y=x))
(¬∀y. ∀x. y=x → (0=1 → ¬∀y. ∀x. y=x))
(¬∀y. ∀x. y=x → (1=0 → ¬∀y. ∀x. y=x))
(¬∀y. ∀x. y=x → (1=1 → ¬∀y. ∀x. y=x))
(¬∀y. ∀x. y=x → (0<0 → ¬∀y. ∀x. y=x))
(¬∀y. ∀x. y=x → (0<1 → ¬∀y. ∀x. y=x))
(¬∀y. ∀x. y=x → (1<0 → ¬∀y. ∀x. y=x))
(¬∀y. ∀x. y=x → (1<1 → ¬∀y. ∀x. y=x))
(¬∀y. ∀x. x<y → (0=0 → ¬∀y. ∀x. x<y))
(¬∀y. ∀x. x<y → (0=1 → ¬∀y. ∀x. x<y))
(¬∀y. ∀x. x<y → (1=0 → ¬∀y. ∀x. x<y))
(¬∀y. ∀x. x<y → (1=1 → ¬∀y. ∀x. x<y))
(¬∀y. ∀x. x<y → (0<0 → ¬∀y. ∀x. x<y))
(¬∀y. ∀x. x<y → (0<1 → ¬∀y. ∀x. x<y))
(¬∀y. ∀x. x<y → (1<0 → ¬∀y. ∀x. x<y))
(¬∀y. ∀x. x<y → (1<1 → ¬∀y. ∀x. x<y))
(¬∀x. ∀y. x<y → (0=0 → ¬∀x. ∀y. x<y))
(¬∀x. ∀y. x<y → (0=1 → ¬∀x. ∀y. x<y))
(¬∀x. ∀y. x<y → (1=0 → ¬∀x. ∀y. x<y))
(¬∀x. ∀y. x<y → (1=1 → ¬∀x. ∀y. x<y))
(¬∀x. ∀y. x<y → (0<0 → ¬∀x. ∀y. x<y))
(¬∀x. ∀y. x<y → (0<1 → ¬∀x. ∀y. x<y))
(¬∀x. ∀y. x<y → (1<0 → ¬∀x. ∀y. x<y))
(¬∀x. ∀y. x<y → (1<1 → ¬∀x. ∀y. x<y))
(¬∀x. ∀y. y<x → (0=0 → ¬∀x. ∀y. y<x))
(¬∀x. ∀y. y<x → (0=1 → ¬∀x. ∀y. y<x))
(¬∀x. ∀y. y<x → (1=0 → ¬∀x. ∀y. y<x))
(¬∀x. ∀y. y<x → (1=1 → ¬∀x. ∀y. y<x))
(¬∀x. ∀y. y<x → (0<0 → ¬∀x. ∀y. y<x))
(¬∀x. ∀y. y<x → (0<1 → ¬∀x. ∀y. y<x))
(¬∀x. ∀y. y<x → (1<0 → ¬∀x. ∀y. y<x))
(¬∀x. ∀y. y<x → (1<1 → ¬∀x. ∀y. y<x))
(¬∀y. ∀x. y<x → (0=0 → ¬∀y. ∀x. y<x))
(¬∀y. ∀x. y<x → (0=1 → ¬∀y. ∀x. y<x))
(¬∀y. ∀x. y<x → (1=0 → ¬∀y. ∀x. y<x))
(¬∀y. ∀x. y<x → (1=1 → ¬∀y. ∀x. y<x))
(¬∀y. ∀x. y<x → (0<0 → ¬∀y. ∀x. y<x))
(¬∀y. ∀x. y<x → (0<1 → ¬∀y. ∀x. y<x))
(¬∀y. ∀x. y<x → (1<0 → ¬∀y. ∀x. y<x))
(¬∀y. ∀x. y<x → (1<1 → ¬∀y. ∀x. y<x))
(∀x3. 0=x3 → (0=0 → ∀x3. 0=x3))
(∀x3. 0=x3 → (0=1 → ∀x3. 0=x3))
(∀x3. 0=x3 → (1=0 → ∀x3. 0=x3))
(∀x3. 0=x3 → (1=1 → ∀x3. 0=x3))
(∀x3. 0=x3 → (0<0 → ∀x3. 0=x3))
(∀x3. 0=x3 → (0<1 → ∀x3. 0=x3))
(∀x3. 0=x3 → (1<0 → ∀x3. 0=x3))
(∀x3. 0=x3 → (1<1 → ∀x3. 0=x3))
(∀y. 0=⟨0+y⟩ → (0=0 → ∀y. 0=⟨0+y⟩))
(∀y. 0=⟨0+y⟩ → (0=1 → ∀y. 0=⟨0+y⟩))
(∀y. 0=⟨0+y⟩ → (1=0 → ∀y. 0=⟨0+y⟩))
(∀y. 0=⟨0+y⟩ → (1=1 → ∀y. 0=⟨0+y⟩))
(∀y. 0=⟨0+y⟩ → (0<0 → ∀y. 0=⟨0+y⟩))
(∀y. 0=⟨0+y⟩ → (0<1 → ∀y. 0=⟨0+y⟩))
(∀y. 0=⟨0+y⟩ → (1<0 → ∀y. 0=⟨0+y⟩))
(∀y. 0=⟨0+y⟩ → (1<1 → ∀y. 0=⟨0+y⟩))
(∀y. 0=⟨1+y⟩ → (0=0 → ∀y. 0=⟨1+y⟩))
(∀y. 0=⟨1+y⟩ → (0=1 → ∀y. 0=⟨1+y⟩))
(∀y. 0=⟨1+y⟩ → (1=0 → ∀y. 0=⟨1+y⟩))
(∀y. 0=⟨1+y⟩ → (1=1 → ∀y. 0=⟨1+y⟩))
(∀y. 0=⟨1+y⟩ → (0<0 → ∀y. 0=⟨1+y⟩))
(∀y. 0=⟨1+y⟩ → (0<1 → ∀y. 0=⟨1+y⟩))
(∀y. 0=⟨1+y⟩ → (1<0 → ∀y. 0=⟨1+y⟩))
(∀y. 0=⟨1+y⟩ → (1<1 → ∀y. 0=⟨1+y⟩))
(∀y. 0=⟨y+0⟩ → (0=0 → ∀y. 0=⟨y+0⟩))
(∀y. 0=⟨y+0⟩ → (0=1 → ∀y. 0=⟨y+0⟩))
(∀y. 0=⟨y+0⟩ → (1=0 → ∀y. 0=⟨y+0⟩))
(∀y. 0=⟨y+0⟩ → (1=1 → ∀y. 0=⟨y+0⟩))
(∀y. 0=⟨y+0⟩ → (0<0 → ∀y. 0=⟨y+0⟩))
(∀y. 0=⟨y+0⟩ → (0<1 → ∀y. 0=⟨y+0⟩))
(∀y. 0=⟨y+0⟩ → (1<0 → ∀y. 0=⟨y+0⟩))
(∀y. 0=⟨y+0⟩ → (1<1 → ∀y. 0=⟨y+0⟩))
(∀y. 0=⟨y+1⟩ → (0=0 → ∀y. 0=⟨y+1⟩))
(∀y. 0=⟨y+1⟩ → (0=1 → ∀y. 0=⟨y+1⟩))
(∀y. 0=⟨y+1⟩ → (1=0 → ∀y. 0=⟨y+1⟩))
(∀y. 0=⟨y+1⟩ → (1=1 → ∀y. 0=⟨y+1⟩))
(∀y. 0=⟨y+1⟩ → (0<0 → ∀y. 0=⟨y+1⟩))
(∀y. 0=⟨y+1⟩ → (0<1 → ∀y. 0=⟨y+1⟩))
(∀y. 0=⟨y+1⟩ → (1<0 → ∀y. 0=⟨y+1⟩))
(∀y. 0=⟨y+1⟩ → (1<1 → ∀y. 0=⟨y+1⟩))
(∀y. 0=⟨0⋅y⟩ → (0=0 → ∀y. 0=⟨0⋅y⟩))
(∀y. 0=⟨0⋅y⟩ → (0=1 → ∀y. 0=⟨0⋅y⟩))
(∀y. 0=⟨0⋅y⟩ → (1=0 → ∀y. 0=⟨0⋅y⟩))
(∀y. 0=⟨0⋅y⟩ → (1=1 → ∀y. 0=⟨0⋅y⟩))
(∀y. 0=⟨0⋅y⟩ → (0<0 → ∀y. 0=⟨0⋅y⟩))
(∀y. 0=⟨0⋅y⟩ → (0<1 → ∀y. 0=⟨0⋅y⟩))
(∀y. 0=⟨0⋅y⟩ → (1<0 → ∀y. 0=⟨0⋅y⟩))
(∀y. 0=⟨0⋅y⟩ → (1<1 → ∀y. 0=⟨0⋅y⟩))
(∀y. 0=⟨1⋅y⟩ → (0=0 → ∀y. 0=⟨1⋅y⟩))
(∀y. 0=⟨1⋅y⟩ → (0=1 → ∀y. 0=⟨1⋅y⟩))
(∀y. 0=⟨1⋅y⟩ → (1=0 → ∀y. 0=⟨1⋅y⟩))
(∀y. 0=⟨1⋅y⟩ → (1=1 → ∀y. 0=⟨1⋅y⟩))
(∀y. 0=⟨1⋅y⟩ → (0<0 → ∀y. 0=⟨1⋅y⟩))
(∀y. 0=⟨1⋅y⟩ → (0<1 → ∀y. 0=⟨1⋅y⟩))
(∀y. 0=⟨1⋅y⟩ → (1<0 → ∀y. 0=⟨1⋅y⟩))
(∀y. 0=⟨1⋅y⟩ → (1<1 → ∀y. 0=⟨1⋅y⟩))
(∀y. 0=⟨y⋅0⟩ → (0=0 → ∀y. 0=⟨y⋅0⟩))
(∀y. 0=⟨y⋅0⟩ → (0=1 → ∀y. 0=⟨y⋅0⟩))
(∀y. 0=⟨y⋅0⟩ → (1=0 → ∀y. 0=⟨y⋅0⟩))
(∀y. 0=⟨y⋅0⟩ → (1=1 → ∀y. 0=⟨y⋅0⟩))
(∀y. 0=⟨y⋅0⟩ → (0<0 → ∀y. 0=⟨y⋅0⟩))
(∀y. 0=⟨y⋅0⟩ → (0<1 → ∀y. 0=⟨y⋅0⟩))
(∀y. 0=⟨y⋅0⟩ → (1<0 → ∀y. 0=⟨y⋅0⟩))
(∀y. 0=⟨y⋅0⟩ → (1<1 → ∀y. 0=⟨y⋅0⟩))
(∀y. 0=⟨y⋅1⟩ → (0=0 → ∀y. 0=⟨y⋅1⟩))
(∀y. 0=⟨y⋅1⟩ → (0=1 → ∀y. 0=⟨y⋅1⟩))
(∀y. 0=⟨y⋅1⟩ → (1=0 → ∀y. 0=⟨y⋅1⟩))
(∀y. 0=⟨y⋅1⟩ → (1=1 → ∀y. 0=⟨y⋅1⟩))
(∀y. 0=⟨y⋅1⟩ → (0<0 → ∀y. 0=⟨y⋅1⟩))
(∀y. 0=⟨y⋅1⟩ → (0<1 → ∀y. 0=⟨y⋅1⟩))
(∀y. 0=⟨y⋅1⟩ → (1<0 → ∀y. 0=⟨y⋅1⟩))
(∀y. 0=⟨y⋅1⟩ → (1<1 → ∀y. 0=⟨y⋅1⟩))
(∀x3. 1=x3 → (0=0 → ∀x3. 1=x3))
(∀x3. 1=x3 → (0=1 → ∀x3. 1=x3))
(∀x3. 1=x3 → (1=0 → ∀x3. 1=x3))
(∀x3. 1=x3 → (1=1 → ∀x3. 1=x3))
(∀x3. 1=x3 → (0<0 → ∀x3. 1=x3))
(∀x3. 1=x3 → (0<1 → ∀x3. 1=x3))
(∀x3. 1=x3 → (1<0 → ∀x3. 1=x3))
(∀x3. 1=x3 → (1<1 → ∀x3. 1=x3))
(∀y. 1=⟨0+y⟩ → (0=0 → ∀y. 1=⟨0+y⟩))
(∀y. 1=⟨0+y⟩ → (0=1 → ∀y. 1=⟨0+y⟩))
(∀y. 1=⟨0+y⟩ → (1=0 → ∀y. 1=⟨0+y⟩))
(∀y. 1=⟨0+y⟩ → (1=1 → ∀y. 1=⟨0+y⟩))
(∀y. 1=⟨0+y⟩ → (0<0 → ∀y. 1=⟨0+y⟩))
(∀y. 1=⟨0+y⟩ → (0<1 → ∀y. 1=⟨0+y⟩))
(∀y. 1=⟨0+y⟩ → (1<0 → ∀y. 1=⟨0+y⟩))
(∀y. 1=⟨0+y⟩ → (1<1 → ∀y. 1=⟨0+y⟩))
(∀y. 1=⟨1+y⟩ → (0=0 → ∀y. 1=⟨1+y⟩))
(∀y. 1=⟨1+y⟩ → (0=1 → ∀y. 1=⟨1+y⟩))
(∀y. 1=⟨1+y⟩ → (1=0 → ∀y. 1=⟨1+y⟩))
(∀y. 1=⟨1+y⟩ → (1=1 → ∀y. 1=⟨1+y⟩))
(∀y. 1=⟨1+y⟩ → (0<0 → ∀y. 1=⟨1+y⟩))
(∀y. 1=⟨1+y⟩ → (0<1 → ∀y. 1=⟨1+y⟩))
(∀y. 1=⟨1+y⟩ → (1<0 → ∀y. 1=⟨1+y⟩))
(∀y. 1=⟨1+y⟩ → (1<1 → ∀y. 1=⟨1+y⟩))
(∀y. 1=⟨y+0⟩ → (0=0 → ∀y. 1=⟨y+0⟩))
(∀y. 1=⟨y+0⟩ → (0=1 → ∀y. 1=⟨y+0⟩))
(∀y. 1=⟨y+0⟩ → (1=0 → ∀y. 1=⟨y+0⟩))
(∀y. 1=⟨y+0⟩ → (1=1 → ∀y. 1=⟨y+0⟩))
(∀y. 1=⟨y+0⟩ → (0<0 → ∀y. 1=⟨y+0⟩))
(∀y. 1=⟨y+0⟩ → (0<1 → ∀y. 1=⟨y+0⟩))
(∀y. 1=⟨y+0⟩ → (1<0 → ∀y. 1=⟨y+0⟩))
(∀y. 1=⟨y+0⟩ → (1<1 → ∀y. 1=⟨y+0⟩))
(∀y. 1=⟨y+1⟩ → (0=0 → ∀y. 1=⟨y+1⟩))
(∀y. 1=⟨y+1⟩ → (0=1 → ∀y. 1=⟨y+1⟩))
(∀y. 1=⟨y+1⟩ → (1=0 → ∀y. 1=⟨y+1⟩))
(∀y. 1=⟨y+1⟩ → (1=1 → ∀y. 1=⟨y+1⟩))
(∀y. 1=⟨y+1⟩ → (0<0 → ∀y. 1=⟨y+1⟩))
(∀y. 1=⟨y+1⟩ → (0<1 → ∀y. 1=⟨y+1⟩))
(∀y. 1=⟨y+1⟩ → (1<0 → ∀y. 1=⟨y+1⟩))
(∀y. 1=⟨y+1⟩ → (1<1 → ∀y. 1=⟨y+1⟩))
(∀y. 1=⟨0⋅y⟩ → (0=0 → ∀y. 1=⟨0⋅y⟩))
(∀y. 1=⟨0⋅y⟩ → (0=1 → ∀y. 1=⟨0⋅y⟩))
(∀y. 1=⟨0⋅y⟩ → (1=0 → ∀y. 1=⟨0⋅y⟩))
(∀y. 1=⟨0⋅y⟩ → (1=1 → ∀y. 1=⟨0⋅y⟩))
(∀y. 1=⟨0⋅y⟩ → (0<0 → ∀y. 1=⟨0⋅y⟩))
(∀y. 1=⟨0⋅y⟩ → (0<1 → ∀y. 1=⟨0⋅y⟩))
(∀y. 1=⟨0⋅y⟩ → (1<0 → ∀y. 1=⟨0⋅y⟩))
(∀y. 1=⟨0⋅y⟩ → (1<1 → ∀y. 1=⟨0⋅y⟩))
(∀y. 1=⟨1⋅y⟩ → (0=0 → ∀y. 1=⟨1⋅y⟩))
(∀y. 1=⟨1⋅y⟩ → (0=1 → ∀y. 1=⟨1⋅y⟩))
(∀y. 1=⟨1⋅y⟩ → (1=0 → ∀y. 1=⟨1⋅y⟩))
(∀y. 1=⟨1⋅y⟩ → (1=1 → ∀y. 1=⟨1⋅y⟩))
(∀y. 1=⟨1⋅y⟩ → (0<0 → ∀y. 1=⟨1⋅y⟩))
(∀y. 1=⟨1⋅y⟩ → (0<1 → ∀y. 1=⟨1⋅y⟩))
(∀y. 1=⟨1⋅y⟩ → (1<0 → ∀y. 1=⟨1⋅y⟩))
(∀y. 1=⟨1⋅y⟩ → (1<1 → ∀y. 1=⟨1⋅y⟩))
(∀y. 1=⟨y⋅0⟩ → (0=0 → ∀y. 1=⟨y⋅0⟩))
(∀y. 1=⟨y⋅0⟩ → (0=1 → ∀y. 1=⟨y⋅0⟩))
(∀y. 1=⟨y⋅0⟩ → (1=0 → ∀y. 1=⟨y⋅0⟩))
(∀y. 1=⟨y⋅0⟩ → (1=1 → ∀y. 1=⟨y⋅0⟩))
(∀y. 1=⟨y⋅0⟩ → (0<0 → ∀y. 1=⟨y⋅0⟩))
(∀y. 1=⟨y⋅0⟩ → (0<1 → ∀y. 1=⟨y⋅0⟩))
(∀y. 1=⟨y⋅0⟩ → (1<0 → ∀y. 1=⟨y⋅0⟩))
(∀y. 1=⟨y⋅0⟩ → (1<1 → ∀y. 1=⟨y⋅0⟩))
(∀y. 1=⟨y⋅1⟩ → (0=0 → ∀y. 1=⟨y⋅1⟩))
(∀y. 1=⟨y⋅1⟩ → (0=1 → ∀y. 1=⟨y⋅1⟩))
(∀y. 1=⟨y⋅1⟩ → (1=0 → ∀y. 1=⟨y⋅1⟩))
(∀y. 1=⟨y⋅1⟩ → (1=1 → ∀y. 1=⟨y⋅1⟩))
(∀y. 1=⟨y⋅1⟩ → (0<0 → ∀y. 1=⟨y⋅1⟩))
(∀y. 1=⟨y⋅1⟩ → (0<1 → ∀y. 1=⟨y⋅1⟩))
(∀y. 1=⟨y⋅1⟩ → (1<0 → ∀y. 1=⟨y⋅1⟩))
(∀y. 1=⟨y⋅1⟩ → (1<1 → ∀y. 1=⟨y⋅1⟩))
(∀y. y=⟨0+0⟩ → (0=0 → ∀y. y=⟨0+0⟩))
(∀y. y=⟨0+0⟩ → (0=1 → ∀y. y=⟨0+0⟩))
(∀y. y=⟨0+0⟩ → (1=0 → ∀y. y=⟨0+0⟩))
(∀y. y=⟨0+0⟩ → (1=1 → ∀y. y=⟨0+0⟩))
(∀y. y=⟨0+0⟩ → (0<0 → ∀y. y=⟨0+0⟩))
(∀y. y=⟨0+0⟩ → (0<1 → ∀y. y=⟨0+0⟩))
(∀y. y=⟨0+0⟩ → (1<0 → ∀y. y=⟨0+0⟩))
(∀y. y=⟨0+0⟩ → (1<1 → ∀y. y=⟨0+0⟩))
(∀y. y=⟨0+1⟩ → (0=0 → ∀y. y=⟨0+1⟩))
(∀y. y=⟨0+1⟩ → (0=1 → ∀y. y=⟨0+1⟩))
(∀y. y=⟨0+1⟩ → (1=0 → ∀y. y=⟨0+1⟩))
(∀y. y=⟨0+1⟩ → (1=1 → ∀y. y=⟨0+1⟩))
(∀y. y=⟨0+1⟩ → (0<0 → ∀y. y=⟨0+1⟩))
(∀y. y=⟨0+1⟩ → (0<1 → ∀y. y=⟨0+1⟩))
(∀y. y=⟨0+1⟩ → (1<0 → ∀y. y=⟨0+1⟩))
(∀y. y=⟨0+1⟩ → (1<1 → ∀y. y=⟨0+1⟩))
(∀y. y=⟨1+0⟩ → (0=0 → ∀y. y=⟨1+0⟩))
(∀y. y=⟨1+0⟩ → (0=1 → ∀y. y=⟨1+0⟩))
(∀y. y=⟨1+0⟩ → (1=0 → ∀y. y=⟨1+0⟩))
(∀y. y=⟨1+0⟩ → (1=1 → ∀y. y=⟨1+0⟩))
(∀y. y=⟨1+0⟩ → (0<0 → ∀y. y=⟨1+0⟩))
(∀y. y=⟨1+0⟩ → (0<1 → ∀y. y=⟨1+0⟩))
(∀y. y=⟨1+0⟩ → (1<0 → ∀y. y=⟨1+0⟩))
(∀y. y=⟨1+0⟩ → (1<1 → ∀y. y=⟨1+0⟩))
(∀y. y=⟨1+1⟩ → (0=0 → ∀y. y=⟨1+1⟩))
(∀y. y=⟨1+1⟩ → (0=1 → ∀y. y=⟨1+1⟩))
(∀y. y=⟨1+1⟩ → (1=0 → ∀y. y=⟨1+1⟩))
(∀y. y=⟨1+1⟩ → (1=1 → ∀y. y=⟨1+1⟩))
(∀y. y=⟨1+1⟩ → (0<0 → ∀y. y=⟨1+1⟩))
(∀y. y=⟨1+1⟩ → (0<1 → ∀y. y=⟨1+1⟩))
(∀y. y=⟨1+1⟩ → (1<0 → ∀y. y=⟨1+1⟩))
(∀y. y=⟨1+1⟩ → (1<1 → ∀y. y=⟨1+1⟩))
(∀y. y=⟨0⋅0⟩ → (0=0 → ∀y. y=⟨0⋅0⟩))
(∀y. y=⟨0⋅0⟩ → (0=1 → ∀y. y=⟨0⋅0⟩))
(∀y. y=⟨0⋅0⟩ → (1=0 → ∀y. y=⟨0⋅0⟩))
(∀y. y=⟨0⋅0⟩ → (1=1 → ∀y. y=⟨0⋅0⟩))
(∀y. y=⟨0⋅0⟩ → (0<0 → ∀y. y=⟨0⋅0⟩))
(∀y. y=⟨0⋅0⟩ → (0<1 → ∀y. y=⟨0⋅0⟩))
(∀y. y=⟨0⋅0⟩ → (1<0 → ∀y. y=⟨0⋅0⟩))
(∀y. y=⟨0⋅0⟩ → (1<1 → ∀y. y=⟨0⋅0⟩))
(∀y. y=⟨0⋅1⟩ → (0=0 → ∀y. y=⟨0⋅1⟩))
(∀y. y=⟨0⋅1⟩ → (0=1 → ∀y. y=⟨0⋅1⟩))
(∀y. y=⟨0⋅1⟩ → (1=0 → ∀y. y=⟨0⋅1⟩))
(∀y. y=⟨0⋅1⟩ → (1=1 → ∀y. y=⟨0⋅1⟩))
(∀y. y=⟨0⋅1⟩ → (0<0 → ∀y. y=⟨0⋅1⟩))
(∀y. y=⟨0⋅1⟩ → (0<1 → ∀y. y=⟨0⋅1⟩))
(∀y. y=⟨0⋅1⟩ → (1<0 → ∀y. y=⟨0⋅1⟩))
(∀y. y=⟨0⋅1⟩ → (1<1 → ∀y. y=⟨0⋅1⟩))
(∀y. y=⟨1⋅0⟩ → (0=0 → ∀y. y=⟨1⋅0⟩))
(∀y. y=⟨1⋅0⟩ → (0=1 → ∀y. y=⟨1⋅0⟩))
(∀y. y=⟨1⋅0⟩ → (1=0 → ∀y. y=⟨1⋅0⟩))
(∀y. y=⟨1⋅0⟩ → (1=1 → ∀y. y=⟨1⋅0⟩))
(∀y. y=⟨1⋅0⟩ → (0<0 → ∀y. y=⟨1⋅0⟩))
(∀y. y=⟨1⋅0⟩ → (0<1 → ∀y. y=⟨1⋅0⟩))
(∀y. y=⟨1⋅0⟩ → (1<0 → ∀y. y=⟨1⋅0⟩))
(∀y. y=⟨1⋅0⟩ → (1<1 → ∀y. y=⟨1⋅0⟩))
(∀y. y=⟨1⋅1⟩ → (0=0 → ∀y. y=⟨1⋅1⟩))
(∀y. y=⟨1⋅1⟩ → (0=1 → ∀y. y=⟨1⋅1⟩))
(∀y. y=⟨1⋅1⟩ → (1=0 → ∀y. y=⟨1⋅1⟩))
(∀y. y=⟨1⋅1⟩ → (1=1 → ∀y. y=⟨1⋅1⟩))
(∀y. y=⟨1⋅1⟩ → (0<0 → ∀y. y=⟨1⋅1⟩))
(∀y. y=⟨1⋅1⟩ → (0<1 → ∀y. y=⟨1⋅1⟩))
(∀y. y=⟨1⋅1⟩ → (1<0 → ∀y. y=⟨1⋅1⟩))
(∀y. y=⟨1⋅1⟩ → (1<1 → ∀y. y=⟨1⋅1⟩))
(∀y. ⟨0+0⟩=y → (0=0 → ∀y. ⟨0+0⟩=y))
(∀y. ⟨0+0⟩=y → (0=1 → ∀y. ⟨0+0⟩=y))
(∀y. ⟨0+0⟩=y → (1=0 → ∀y. ⟨0+0⟩=y))
(∀y. ⟨0+0⟩=y → (1=1 → ∀y. ⟨0+0⟩=y))
(∀y. ⟨0+0⟩=y → (0<0 → ∀y. ⟨0+0⟩=y))
(∀y. ⟨0+0⟩=y → (0<1 → ∀y. ⟨0+0⟩=y))
(∀y. ⟨0+0⟩=y → (1<0 → ∀y. ⟨0+0⟩=y))
(∀y. ⟨0+0⟩=y → (1<1 → ∀y. ⟨0+0⟩=y))
(∀y. ⟨0+1⟩=y → (0=0 → ∀y. ⟨0+1⟩=y))
(∀y. ⟨0+1⟩=y → (0=1 → ∀y. ⟨0+1⟩=y))
(∀y. ⟨0+1⟩=y → (1=0 → ∀y. ⟨0+1⟩=y))
(∀y. ⟨0+1⟩=y → (1=1 → ∀y. ⟨0+1⟩=y))
(∀y. ⟨0+1⟩=y → (0<0 → ∀y. ⟨0+1⟩=y))
(∀y. ⟨0+1⟩=y → (0<1 → ∀y. ⟨0+1⟩=y))
(∀y. ⟨0+1⟩=y → (1<0 → ∀y. ⟨0+1⟩=y))
(∀y. ⟨0+1⟩=y → (1<1 → ∀y. ⟨0+1⟩=y))
(∀y. ⟨1+0⟩=y → (0=0 → ∀y. ⟨1+0⟩=y))
(∀y. ⟨1+0⟩=y → (0=1 → ∀y. ⟨1+0⟩=y))
(∀y. ⟨1+0⟩=y → (1=0 → ∀y. ⟨1+0⟩=y))
(∀y. ⟨1+0⟩=y → (1=1 → ∀y. ⟨1+0⟩=y))
(∀y. ⟨1+0⟩=y → (0<0 → ∀y. ⟨1+0⟩=y))
(∀y. ⟨1+0⟩=y → (0<1 → ∀y. ⟨1+0⟩=y))
(∀y. ⟨1+0⟩=y → (1<0 → ∀y. ⟨1+0⟩=y))
(∀y. ⟨1+0⟩=y → (1<1 → ∀y. ⟨1+0⟩=y))
(∀y. ⟨1+1⟩=y → (0=0 → ∀y. ⟨1+1⟩=y))
(∀y. ⟨1+1⟩=y → (0=1 → ∀y. ⟨1+1⟩=y))
(∀y. ⟨1+1⟩=y → (1=0 → ∀y. ⟨1+1⟩=y))
(∀y. ⟨1+1⟩=y → (1=1 → ∀y. ⟨1+1⟩=y))
(∀y. ⟨1+1⟩=y → (0<0 → ∀y. ⟨1+1⟩=y))
(∀y. ⟨1+1⟩=y → (0<1 → ∀y. ⟨1+1⟩=y))
(∀y. ⟨1+1⟩=y → (1<0 → ∀y. ⟨1+1⟩=y))
(∀y. ⟨1+1⟩=y → (1<1 → ∀y. ⟨1+1⟩=y))
(∀y. ⟨0⋅0⟩=y → (0=0 → ∀y. ⟨0⋅0⟩=y))
(∀y. ⟨0⋅0⟩=y → (0=1 → ∀y. ⟨0⋅0⟩=y))
(∀y. ⟨0⋅0⟩=y → (1=0 → ∀y. ⟨0⋅0⟩=y))
(∀y. ⟨0⋅0⟩=y → (1=1 → ∀y. ⟨0⋅0⟩=y))
(∀y. ⟨0⋅0⟩=y → (0<0 → ∀y. ⟨0⋅0⟩=y))
(∀y. ⟨0⋅0⟩=y → (0<1 → ∀y. ⟨0⋅0⟩=y))
(∀y. ⟨0⋅0⟩=y → (1<0 → ∀y. ⟨0⋅0⟩=y))
(∀y. ⟨0⋅0⟩=y → (1<1 → ∀y. ⟨0⋅0⟩=y))
(∀y. ⟨0⋅1⟩=y → (0=0 → ∀y. ⟨0⋅1⟩=y))
(∀y. ⟨0⋅1⟩=y → (0=1 → ∀y. ⟨0⋅1⟩=y))
(∀y. ⟨0⋅1⟩=y → (1=0 → ∀y. ⟨0⋅1⟩=y))
(∀y. ⟨0⋅1⟩=y → (1=1 → ∀y. ⟨0⋅1⟩=y))
(∀y. ⟨0⋅1⟩=y → (0<0 → ∀y. ⟨0⋅1⟩=y))
(∀y. ⟨0⋅1⟩=y → (0<1 → ∀y. ⟨0⋅1⟩=y))
(∀y. ⟨0⋅1⟩=y → (1<0 → ∀y. ⟨0⋅1⟩=y))
(∀y. ⟨0⋅1⟩=y → (1<1 → ∀y. ⟨0⋅1⟩=y))
(∀y. ⟨1⋅0⟩=y → (0=0 → ∀y. ⟨1⋅0⟩=y))
(∀y. ⟨1⋅0⟩=y → (0=1 → ∀y. ⟨1⋅0⟩=y))
(∀y. ⟨1⋅0⟩=y → (1=0 → ∀y. ⟨1⋅0⟩=y))
(∀y. ⟨1⋅0⟩=y → (1=1 → ∀y. ⟨1⋅0⟩=y))
(∀y. ⟨1⋅0⟩=y → (0<0 → ∀y. ⟨1⋅0⟩=y))
(∀y. ⟨1⋅0⟩=y → (0<1 → ∀y. ⟨1⋅0⟩=y))
(∀y. ⟨1⋅0⟩=y → (1<0 → ∀y. ⟨1⋅0⟩=y))
(∀y. ⟨1⋅0⟩=y → (1<1 → ∀y. ⟨1⋅0⟩=y))
(∀y. ⟨1⋅1⟩=y → (0=0 → ∀y. ⟨1⋅1⟩=y))
(∀y. ⟨1⋅1⟩=y → (0=1 → ∀y. ⟨1⋅1⟩=y))
(∀y. ⟨1⋅1⟩=y → (1=0 → ∀y. ⟨1⋅1⟩=y))
(∀y. ⟨1⋅1⟩=y → (1=1 → ∀y. ⟨1⋅1⟩=y))
(∀y. ⟨1⋅1⟩=y → (0<0 → ∀y. ⟨1⋅1⟩=y))
(∀y. ⟨1⋅1⟩=y → (0<1 → ∀y. ⟨1⋅1⟩=y))
(∀y. ⟨1⋅1⟩=y → (1<0 → ∀y. ⟨1⋅1⟩=y))
(∀y. ⟨1⋅1⟩=y → (1<1 → ∀y. ⟨1⋅1⟩=y))
(∀x3. x3=0 → (0=0 → ∀x3. x3=0))
(∀x3. x3=0 → (0=1 → ∀x3. x3=0))
(∀x3. x3=0 → (1=0 → ∀x3. x3=0))
(∀x3. x3=0 → (1=1 → ∀x3. x3=0))
(∀x3. x3=0 → (0<0 → ∀x3. x3=0))
(∀x3. x3=0 → (0<1 → ∀x3. x3=0))
(∀x3. x3=0 → (1<0 → ∀x3. x3=0))
(∀x3. x3=0 → (1<1 → ∀x3. x3=0))
(∀x3. x3=1 → (0=0 → ∀x3. x3=1))
(∀x3. x3=1 → (0=1 → ∀x3. x3=1))
(∀x3. x3=1 → (1=0 → ∀x3. x3=1))
(∀x3. x3=1 → (1=1 → ∀x3. x3=1))
(∀x3. x3=1 → (0<0 → ∀x3. x3=1))
(∀x3. x3=1 → (0<1 → ∀x3. x3=1))
(∀x3. x3=1 → (1<0 → ∀x3. x3=1))
(∀x3. x3=1 → (1<1 → ∀x3. x3=1))
(∀y. ⟨0+y⟩=0 → (0=0 → ∀y. ⟨0+y⟩=0))
(∀y. ⟨0+y⟩=0 → (0=1 → ∀y. ⟨0+y⟩=0))
(∀y. ⟨0+y⟩=0 → (1=0 → ∀y. ⟨0+y⟩=0))
(∀y. ⟨0+y⟩=0 → (1=1 → ∀y. ⟨0+y⟩=0))
(∀y. ⟨0+y⟩=0 → (0<0 → ∀y. ⟨0+y⟩=0))
(∀y. ⟨0+y⟩=0 → (0<1 → ∀y. ⟨0+y⟩=0))
(∀y. ⟨0+y⟩=0 → (1<0 → ∀y. ⟨0+y⟩=0))
(∀y. ⟨0+y⟩=0 → (1<1 → ∀y. ⟨0+y⟩=0))
(∀y. ⟨0+y⟩=1 → (0=0 → ∀y. ⟨0+y⟩=1))
(∀y. ⟨0+y⟩=1 → (0=1 → ∀y. ⟨0+y⟩=1))
(∀y. ⟨0+y⟩=1 → (1=0 → ∀y. ⟨0+y⟩=1))
(∀y. ⟨0+y⟩=1 → (1=1 → ∀y. ⟨0+y⟩=1))
(∀y. ⟨0+y⟩=1 → (0<0 → ∀y. ⟨0+y⟩=1))
(∀y. ⟨0+y⟩=1 → (0<1 → ∀y. ⟨0+y⟩=1))
(∀y. ⟨0+y⟩=1 → (1<0 → ∀y. ⟨0+y⟩=1))
(∀y. ⟨0+y⟩=1 → (1<1 → ∀y. ⟨0+y⟩=1))
(∀y. ⟨1+y⟩=0 → (0=0 → ∀y. ⟨1+y⟩=0))
(∀y. ⟨1+y⟩=0 → (0=1 → ∀y. ⟨1+y⟩=0))
(∀y. ⟨1+y⟩=0 → (1=0 → ∀y. ⟨1+y⟩=0))
(∀y. ⟨1+y⟩=0 → (1=1 → ∀y. ⟨1+y⟩=0))
(∀y. ⟨1+y⟩=0 → (0<0 → ∀y. ⟨1+y⟩=0))
(∀y. ⟨1+y⟩=0 → (0<1 → ∀y. ⟨1+y⟩=0))
(∀y. ⟨1+y⟩=0 → (1<0 → ∀y. ⟨1+y⟩=0))
(∀y. ⟨1+y⟩=0 → (1<1 → ∀y. ⟨1+y⟩=0))
(∀y. ⟨1+y⟩=1 → (0=0 → ∀y. ⟨1+y⟩=1))
(∀y. ⟨1+y⟩=1 → (0=1 → ∀y. ⟨1+y⟩=1))
(∀y. ⟨1+y⟩=1 → (1=0 → ∀y. ⟨1+y⟩=1))
(∀y. ⟨1+y⟩=1 → (1=1 → ∀y. ⟨1+y⟩=1))
(∀y. ⟨1+y⟩=1 → (0<0 → ∀y. ⟨1+y⟩=1))
(∀y. ⟨1+y⟩=1 → (0<1 → ∀y. ⟨1+y⟩=1))
(∀y. ⟨1+y⟩=1 → (1<0 → ∀y. ⟨1+y⟩=1))
(∀y. ⟨1+y⟩=1 → (1<1 → ∀y. ⟨1+y⟩=1))
(∀y. ⟨y+0⟩=0 → (0=0 → ∀y. ⟨y+0⟩=0))
(∀y. ⟨y+0⟩=0 → (0=1 → ∀y. ⟨y+0⟩=0))
(∀y. ⟨y+0⟩=0 → (1=0 → ∀y. ⟨y+0⟩=0))
(∀y. ⟨y+0⟩=0 → (1=1 → ∀y. ⟨y+0⟩=0))
(∀y. ⟨y+0⟩=0 → (0<0 → ∀y. ⟨y+0⟩=0))
(∀y. ⟨y+0⟩=0 → (0<1 → ∀y. ⟨y+0⟩=0))
(∀y. ⟨y+0⟩=0 → (1<0 → ∀y. ⟨y+0⟩=0))
(∀y. ⟨y+0⟩=0 → (1<1 → ∀y. ⟨y+0⟩=0))
(∀y. ⟨y+0⟩=1 → (0=0 → ∀y. ⟨y+0⟩=1))
(∀y. ⟨y+0⟩=1 → (0=1 → ∀y. ⟨y+0⟩=1))
(∀y. ⟨y+0⟩=1 → (1=0 → ∀y. ⟨y+0⟩=1))
(∀y. ⟨y+0⟩=1 → (1=1 → ∀y. ⟨y+0⟩=1))
(∀y. ⟨y+0⟩=1 → (0<0 → ∀y. ⟨y+0⟩=1))
(∀y. ⟨y+0⟩=1 → (0<1 → ∀y. ⟨y+0⟩=1))
(∀y. ⟨y+0⟩=1 → (1<0 → ∀y. ⟨y+0⟩=1))
(∀y. ⟨y+0⟩=1 → (1<1 → ∀y. ⟨y+0⟩=1))
(∀y. ⟨y+1⟩=0 → (0=0 → ∀y. ⟨y+1⟩=0))
(∀y. ⟨y+1⟩=0 → (0=1 → ∀y. ⟨y+1⟩=0))
(∀y. ⟨y+1⟩=0 → (1=0 → ∀y. ⟨y+1⟩=0))
(∀y. ⟨y+1⟩=0 → (1=1 → ∀y. ⟨y+1⟩=0))
(∀y. ⟨y+1⟩=0 → (0<0 → ∀y. ⟨y+1⟩=0))
(∀y. ⟨y+1⟩=0 → (0<1 → ∀y. ⟨y+1⟩=0))
(∀y. ⟨y+1⟩=0 → (1<0 → ∀y. ⟨y+1⟩=0))
(∀y. ⟨y+1⟩=0 → (1<1 → ∀y. ⟨y+1⟩=0))
(∀y. ⟨y+1⟩=1 → (0=0 → ∀y. ⟨y+1⟩=1))
(∀y. ⟨y+1⟩=1 → (0=1 → ∀y. ⟨y+1⟩=1))
(∀y. ⟨y+1⟩=1 → (1=0 → ∀y. ⟨y+1⟩=1))
(∀y. ⟨y+1⟩=1 → (1=1 → ∀y. ⟨y+1⟩=1))
(∀y. ⟨y+1⟩=1 → (0<0 → ∀y. ⟨y+1⟩=1))
(∀y. ⟨y+1⟩=1 → (0<1 → ∀y. ⟨y+1⟩=1))
(∀y. ⟨y+1⟩=1 → (1<0 → ∀y. ⟨y+1⟩=1))
(∀y. ⟨y+1⟩=1 → (1<1 → ∀y. ⟨y+1⟩=1))
(∀y. ⟨0⋅y⟩=0 → (0=0 → ∀y. ⟨0⋅y⟩=0))
(∀y. ⟨0⋅y⟩=0 → (0=1 → ∀y. ⟨0⋅y⟩=0))
(∀y. ⟨0⋅y⟩=0 → (1=0 → ∀y. ⟨0⋅y⟩=0))
(∀y. ⟨0⋅y⟩=0 → (1=1 → ∀y. ⟨0⋅y⟩=0))
(∀y. ⟨0⋅y⟩=0 → (0<0 → ∀y. ⟨0⋅y⟩=0))
(∀y. ⟨0⋅y⟩=0 → (0<1 → ∀y. ⟨0⋅y⟩=0))
(∀y. ⟨0⋅y⟩=0 → (1<0 → ∀y. ⟨0⋅y⟩=0))
(∀y. ⟨0⋅y⟩=0 → (1<1 → ∀y. ⟨0⋅y⟩=0))
(∀y. ⟨0⋅y⟩=1 → (0=0 → ∀y. ⟨0⋅y⟩=1))
(∀y. ⟨0⋅y⟩=1 → (0=1 → ∀y. ⟨0⋅y⟩=1))
(∀y. ⟨0⋅y⟩=1 → (1=0 → ∀y. ⟨0⋅y⟩=1))
(∀y. ⟨0⋅y⟩=1 → (1=1 → ∀y. ⟨0⋅y⟩=1))
(∀y. ⟨0⋅y⟩=1 → (0<0 → ∀y. ⟨0⋅y⟩=1))
(∀y. ⟨0⋅y⟩=1 → (0<1 → ∀y. ⟨0⋅y⟩=1))
(∀y. ⟨0⋅y⟩=1 → (1<0 → ∀y. ⟨0⋅y⟩=1))
(∀y. ⟨0⋅y⟩=1 → (1<1 → ∀y. ⟨0⋅y⟩=1))
(∀y. ⟨1⋅y⟩=0 → (0=0 → ∀y. ⟨1⋅y⟩=0))
(∀y. ⟨1⋅y⟩=0 → (0=1 → ∀y. ⟨1⋅y⟩=0))
(∀y. ⟨1⋅y⟩=0 → (1=0 → ∀y. ⟨1⋅y⟩=0))
(∀y. ⟨1⋅y⟩=0 → (1=1 → ∀y. ⟨1⋅y⟩=0))
(∀y. ⟨1⋅y⟩=0 → (0<0 → ∀y. ⟨1⋅y⟩=0))
(∀y. ⟨1⋅y⟩=0 → (0<1 → ∀y. ⟨1⋅y⟩=0))
(∀y. ⟨1⋅y⟩=0 → (1<0 → ∀y. ⟨1⋅y⟩=0))
(∀y. ⟨1⋅y⟩=0 → (1<1 → ∀y. ⟨1⋅y⟩=0))
(∀y. ⟨1⋅y⟩=1 → (0=0 → ∀y. ⟨1⋅y⟩=1))
(∀y. ⟨1⋅y⟩=1 → (0=1 → ∀y. ⟨1⋅y⟩=1))
(∀y. ⟨1⋅y⟩=1 → (1=0 → ∀y. ⟨1⋅y⟩=1))
(∀y. ⟨1⋅y⟩=1 → (1=1 → ∀y. ⟨1⋅y⟩=1))
(∀y. ⟨1⋅y⟩=1 → (0<0 → ∀y. ⟨1⋅y⟩=1))
(∀y. ⟨1⋅y⟩=1 → (0<1 → ∀y. ⟨1⋅y⟩=1))
(∀y. ⟨1⋅y⟩=1 → (1<0 → ∀y. ⟨1⋅y⟩=1))
(∀y. ⟨1⋅y⟩=1 → (1<1 → ∀y. ⟨1⋅y⟩=1))
(∀y. ⟨y⋅0⟩=0 → (0=0 → ∀y. ⟨y⋅0⟩=0))
(∀y. ⟨y⋅0⟩=0 → (0=1 → ∀y. ⟨y⋅0⟩=0))
(∀y. ⟨y⋅0⟩=0 → (1=0 → ∀y. ⟨y⋅0⟩=0))
(∀y. ⟨y⋅0⟩=0 → (1=1 → ∀y. ⟨y⋅0⟩=0))
(∀y. ⟨y⋅0⟩=0 → (0<0 → ∀y. ⟨y⋅0⟩=0))
(∀y. ⟨y⋅0⟩=0 → (0<1 → ∀y. ⟨y⋅0⟩=0))
(∀y. ⟨y⋅0⟩=0 → (1<0 → ∀y. ⟨y⋅0⟩=0))
(∀y. ⟨y⋅0⟩=0 → (1<1 → ∀y. ⟨y⋅0⟩=0))
(∀y. ⟨y⋅0⟩=1 → (0=0 → ∀y. ⟨y⋅0⟩=1))
(∀y. ⟨y⋅0⟩=1 → (0=1 → ∀y. ⟨y⋅0⟩=1))
(∀y. ⟨y⋅0⟩=1 → (1=0 → ∀y. ⟨y⋅0⟩=1))
(∀y. ⟨y⋅0⟩=1 → (1=1 → ∀y. ⟨y⋅0⟩=1))
(∀y. ⟨y⋅0⟩=1 → (0<0 → ∀y. ⟨y⋅0⟩=1))
(∀y. ⟨y⋅0⟩=1 → (0<1 → ∀y. ⟨y⋅0⟩=1))
(∀y. ⟨y⋅0⟩=1 → (1<0 → ∀y. ⟨y⋅0⟩=1))
(∀y. ⟨y⋅0⟩=1 → (1<1 → ∀y. ⟨y⋅0⟩=1))
(∀y. ⟨y⋅1⟩=0 → (0=0 → ∀y. ⟨y⋅1⟩=0))
(∀y. ⟨y⋅1⟩=0 → (0=1 → ∀y. ⟨y⋅1⟩=0))
(∀y. ⟨y⋅1⟩=0 → (1=0 → ∀y. ⟨y⋅1⟩=0))
(∀y. ⟨y⋅1⟩=0 → (1=1 → ∀y. ⟨y⋅1⟩=0))
(∀y. ⟨y⋅1⟩=0 → (0<0 → ∀y. ⟨y⋅1⟩=0))
(∀y. ⟨y⋅1⟩=0 → (0<1 → ∀y. ⟨y⋅1⟩=0))
(∀y. ⟨y⋅1⟩=0 → (1<0 → ∀y. ⟨y⋅1⟩=0))
(∀y. ⟨y⋅1⟩=0 → (1<1 → ∀y. ⟨y⋅1⟩=0))
(∀y. ⟨y⋅1⟩=1 → (0=0 → ∀y. ⟨y⋅1⟩=1))
(∀y. ⟨y⋅1⟩=1 → (0=1 → ∀y. ⟨y⋅1⟩=1))
(∀y. ⟨y⋅1⟩=1 → (1=0 → ∀y. ⟨y⋅1⟩=1))
(∀y. ⟨y⋅1⟩=1 → (1=1 → ∀y. ⟨y⋅1⟩=1))
(∀y. ⟨y⋅1⟩=1 → (0<0 → ∀y. ⟨y⋅1⟩=1))
(∀y. ⟨y⋅1⟩=1 → (0<1 → ∀y. ⟨y⋅1⟩=1))
(∀y. ⟨y⋅1⟩=1 → (1<0 → ∀y. ⟨y⋅1⟩=1))
(∀y. ⟨y⋅1⟩=1 → (1<1 → ∀y. ⟨y⋅1⟩=1))
(∀x3. 0<x3 → (0=0 → ∀x3. 0<x3))
(∀x3. 0<x3 → (0=1 → ∀x3. 0<x3))
(∀x3. 0<x3 → (1=0 → ∀x3. 0<x3))
(∀x3. 0<x3 → (1=1 → ∀x3. 0<x3))
(∀x3. 0<x3 → (0<0 → ∀x3. 0<x3))
(∀x3. 0<x3 → (0<1 → ∀x3. 0<x3))
(∀x3. 0<x3 → (1<0 → ∀x3. 0<x3))
(∀x3. 0<x3 → (1<1 → ∀x3. 0<x3))
(∀y. 0<⟨0+y⟩ → (0=0 → ∀y. 0<⟨0+y⟩))
(∀y. 0<⟨0+y⟩ → (0=1 → ∀y. 0<⟨0+y⟩))
(∀y. 0<⟨0+y⟩ → (1=0 → ∀y. 0<⟨0+y⟩))
(∀y. 0<⟨0+y⟩ → (1=1 → ∀y. 0<⟨0+y⟩))
(∀y. 0<⟨0+y⟩ → (0<0 → ∀y. 0<⟨0+y⟩))
(∀y. 0<⟨0+y⟩ → (0<1 → ∀y. 0<⟨0+y⟩))
(∀y. 0<⟨0+y⟩ → (1<0 → ∀y. 0<⟨0+y⟩))
(∀y. 0<⟨0+y⟩ → (1<1 → ∀y. 0<⟨0+y⟩))
(∀y. 0<⟨1+y⟩ → (0=0 → ∀y. 0<⟨1+y⟩))
(∀y. 0<⟨1+y⟩ → (0=1 → ∀y. 0<⟨1+y⟩))
(∀y. 0<⟨1+y⟩ → (1=0 → ∀y. 0<⟨1+y⟩))
(∀y. 0<⟨1+y⟩ → (1=1 → ∀y. 0<⟨1+y⟩))
(∀y. 0<⟨1+y⟩ → (0<0 → ∀y. 0<⟨1+y⟩))
(∀y. 0<⟨1+y⟩ → (0<1 → ∀y. 0<⟨1+y⟩))
(∀y. 0<⟨1+y⟩ → (1<0 → ∀y. 0<⟨1+y⟩))
(∀y. 0<⟨1+y⟩ → (1<1 → ∀y. 0<⟨1+y⟩))
(∀y. 0<⟨y+0⟩ → (0=0 → ∀y. 0<⟨y+0⟩))
(∀y. 0<⟨y+0⟩ → (0=1 → ∀y. 0<⟨y+0⟩))
(∀y. 0<⟨y+0⟩ → (1=0 → ∀y. 0<⟨y+0⟩))
(∀y. 0<⟨y+0⟩ → (1=1 → ∀y. 0<⟨y+0⟩))
(∀y. 0<⟨y+0⟩ → (0<0 → ∀y. 0<⟨y+0⟩))
(∀y. 0<⟨y+0⟩ → (0<1 → ∀y. 0<⟨y+0⟩))
(∀y. 0<⟨y+0⟩ → (1<0 → ∀y. 0<⟨y+0⟩))
(∀y. 0<⟨y+0⟩ → (1<1 → ∀y. 0<⟨y+0⟩))
(∀y. 0<⟨y+1⟩ → (0=0 → ∀y. 0<⟨y+1⟩))
(∀y. 0<⟨y+1⟩ → (0=1 → ∀y. 0<⟨y+1⟩))
(∀y. 0<⟨y+1⟩ → (1=0 → ∀y. 0<⟨y+1⟩))
(∀y. 0<⟨y+1⟩ → (1=1 → ∀y. 0<⟨y+1⟩))
(∀y. 0<⟨y+1⟩ → (0<0 → ∀y. 0<⟨y+1⟩))
(∀y. 0<⟨y+1⟩ → (0<1 → ∀y. 0<⟨y+1⟩))
(∀y. 0<⟨y+1⟩ → (1<0 → ∀y. 0<⟨y+1⟩))
(∀y. 0<⟨y+1⟩ → (1<1 → ∀y. 0<⟨y+1⟩))
(∀y. 0<⟨0⋅y⟩ → (0=0 → ∀y. 0<⟨0⋅y⟩))
(∀y. 0<⟨0⋅y⟩ → (0=1 → ∀y. 0<⟨0⋅y⟩))
(∀y. 0<⟨0⋅y⟩ → (1=0 → ∀y. 0<⟨0⋅y⟩))
(∀y. 0<⟨0⋅y⟩ → (1=1 → ∀y. 0<⟨0⋅y⟩))
(∀y. 0<⟨0⋅y⟩ → (0<0 → ∀y. 0<⟨0⋅y⟩))
(∀y. 0<⟨0⋅y⟩ → (0<1 → ∀y. 0<⟨0⋅y⟩))
(∀y. 0<⟨0⋅y⟩ → (1<0 → ∀y. 0<⟨0⋅y⟩))
(∀y. 0<⟨0⋅y⟩ → (1<1 → ∀y. 0<⟨0⋅y⟩))
(∀y. 0<⟨1⋅y⟩ → (0=0 → ∀y. 0<⟨1⋅y⟩))
(∀y. 0<⟨1⋅y⟩ → (0=1 → ∀y. 0<⟨1⋅y⟩))
(∀y. 0<⟨1⋅y⟩ → (1=0 → ∀y. 0<⟨1⋅y⟩))
(∀y. 0<⟨1⋅y⟩ → (1=1 → ∀y. 0<⟨1⋅y⟩))
(∀y. 0<⟨1⋅y⟩ → (0<0 → ∀y. 0<⟨1⋅y⟩))
(∀y. 0<⟨1⋅y⟩ → (0<1 → ∀y. 0<⟨1⋅y⟩))
(∀y. 0<⟨1⋅y⟩ → (1<0 → ∀y. 0<⟨1⋅y⟩))
(∀y. 0<⟨1⋅y⟩ → (1<1 → ∀y. 0<⟨1⋅y⟩))
(∀y. 0<⟨y⋅0⟩ → (0=0 → ∀y. 0<⟨y⋅0⟩))
(∀y. 0<⟨y⋅0⟩ → (0=1 → ∀y. 0<⟨y⋅0⟩))
(∀y. 0<⟨y⋅0⟩ → (1=0 → ∀y. 0<⟨y⋅0⟩))
(∀y. 0<⟨y⋅0⟩ → (1=1 → ∀y. 0<⟨y⋅0⟩))
(∀y. 0<⟨y⋅0⟩ → (0<0 → ∀y. 0<⟨y⋅0⟩))
(∀y. 0<⟨y⋅0⟩ → (0<1 → ∀y. 0<⟨y⋅0⟩))
(∀y. 0<⟨y⋅0⟩ → (1<0 → ∀y. 0<⟨y⋅0⟩))
(∀y. 0<⟨y⋅0⟩ → (1<1 → ∀y. 0<⟨y⋅0⟩))
(∀y. 0<⟨y⋅1⟩ → (0=0 → ∀y. 0<⟨y⋅1⟩))
(∀y. 0<⟨y⋅1⟩ → (0=1 → ∀y. 0<⟨y⋅1⟩))
(∀y. 0<⟨y⋅1⟩ → (1=0 → ∀y. 0<⟨y⋅1⟩))
(∀y. 0<⟨y⋅1⟩ → (1=1 → ∀y. 0<⟨y⋅1⟩))
(∀y. 0<⟨y⋅1⟩ → (0<0 → ∀y. 0<⟨y⋅1⟩))
(∀y. 0<⟨y⋅1⟩ → (0<1 → ∀y. 0<⟨y⋅1⟩))
(∀y. 0<⟨y⋅1⟩ → (1<0 → ∀y. 0<⟨y⋅1⟩))
(∀y. 0<⟨y⋅1⟩ → (1<1 → ∀y. 0<⟨y⋅1⟩))
(∀x3. 1<x3 → (0=0 → ∀x3. 1<x3))
(∀x3. 1<x3 → (0=1 → ∀x3. 1<x3))
(∀x3. 1<x3 → (1=0 → ∀x3. 1<x3))
(∀x3. 1<x3 → (1=1 → ∀x3. 1<x3))
(∀x3. 1<x3 → (0<0 → ∀x3. 1<x3))
(∀x3. 1<x3 → (0<1 → ∀x3. 1<x3))
(∀x3. 1<x3 → (1<0 → ∀x3. 1<x3))
(∀x3. 1<x3 → (1<1 → ∀x3. 1<x3))
(∀y. 1<⟨0+y⟩ → (0=0 → ∀y. 1<⟨0+y⟩))
(∀y. 1<⟨0+y⟩ → (0=1 → ∀y. 1<⟨0+y⟩))
(∀y. 1<⟨0+y⟩ → (1=0 → ∀y. 1<⟨0+y⟩))
(∀y. 1<⟨0+y⟩ → (1=1 → ∀y. 1<⟨0+y⟩))
(∀y. 1<⟨0+y⟩ → (0<0 → ∀y. 1<⟨0+y⟩))
(∀y. 1<⟨0+y⟩ → (0<1 → ∀y. 1<⟨0+y⟩))
(∀y. 1<⟨0+y⟩ → (1<0 → ∀y. 1<⟨0+y⟩))
(∀y. 1<⟨0+y⟩ → (1<1 → ∀y. 1<⟨0+y⟩))
(∀y. 1<⟨1+y⟩ → (0=0 → ∀y. 1<⟨1+y⟩))
(∀y. 1<⟨1+y⟩ → (0=1 → ∀y. 1<⟨1+y⟩))
(∀y. 1<⟨1+y⟩ → (1=0 → ∀y. 1<⟨1+y⟩))
(∀y. 1<⟨1+y⟩ → (1=1 → ∀y. 1<⟨1+y⟩))
(∀y. 1<⟨1+y⟩ → (0<0 → ∀y. 1<⟨1+y⟩))
(∀y. 1<⟨1+y⟩ → (0<1 → ∀y. 1<⟨1+y⟩))
(∀y. 1<⟨1+y⟩ → (1<0 → ∀y. 1<⟨1+y⟩))
(∀y. 1<⟨1+y⟩ → (1<1 → ∀y. 1<⟨1+y⟩))
(∀y. 1<⟨y+0⟩ → (0=0 → ∀y. 1<⟨y+0⟩))
(∀y. 1<⟨y+0⟩ → (0=1 → ∀y. 1<⟨y+0⟩))
(∀y. 1<⟨y+0⟩ → (1=0 → ∀y. 1<⟨y+0⟩))
(∀y. 1<⟨y+0⟩ → (1=1 → ∀y. 1<⟨y+0⟩))
(∀y. 1<⟨y+0⟩ → (0<0 → ∀y. 1<⟨y+0⟩))
(∀y. 1<⟨y+0⟩ → (0<1 → ∀y. 1<⟨y+0⟩))
(∀y. 1<⟨y+0⟩ → (1<0 → ∀y. 1<⟨y+0⟩))
(∀y. 1<⟨y+0⟩ → (1<1 → ∀y. 1<⟨y+0⟩))
(∀y. 1<⟨y+1⟩ → (0=0 → ∀y. 1<⟨y+1⟩))
(∀y. 1<⟨y+1⟩ → (0=1 → ∀y. 1<⟨y+1⟩))
(∀y. 1<⟨y+1⟩ → (1=0 → ∀y. 1<⟨y+1⟩))
(∀y. 1<⟨y+1⟩ → (1=1 → ∀y. 1<⟨y+1⟩))
(∀y. 1<⟨y+1⟩ → (0<0 → ∀y. 1<⟨y+1⟩))
(∀y. 1<⟨y+1⟩ → (0<1 → ∀y. 1<⟨y+1⟩))
(∀y. 1<⟨y+1⟩ → (1<0 → ∀y. 1<⟨y+1⟩))
(∀y. 1<⟨y+1⟩ → (1<1 → ∀y. 1<⟨y+1⟩))
(∀y. 1<⟨0⋅y⟩ → (0=0 → ∀y. 1<⟨0⋅y⟩))
(∀y. 1<⟨0⋅y⟩ → (0=1 → ∀y. 1<⟨0⋅y⟩))
(∀y. 1<⟨0⋅y⟩ → (1=0 → ∀y. 1<⟨0⋅y⟩))
(∀y. 1<⟨0⋅y⟩ → (1=1 → ∀y. 1<⟨0⋅y⟩))
(∀y. 1<⟨0⋅y⟩ → (0<0 → ∀y. 1<⟨0⋅y⟩))
(∀y. 1<⟨0⋅y⟩ → (0<1 → ∀y. 1<⟨0⋅y⟩))
(∀y. 1<⟨0⋅y⟩ → (1<0 → ∀y. 1<⟨0⋅y⟩))
(∀y. 1<⟨0⋅y⟩ → (1<1 → ∀y. 1<⟨0⋅y⟩))
(∀y. 1<⟨1⋅y⟩ → (0=0 → ∀y. 1<⟨1⋅y⟩))
(∀y. 1<⟨1⋅y⟩ → (0=1 → ∀y. 1<⟨1⋅y⟩))
(∀y. 1<⟨1⋅y⟩ → (1=0 → ∀y. 1<⟨1⋅y⟩))
(∀y. 1<⟨1⋅y⟩ → (1=1 → ∀y. 1<⟨1⋅y⟩))
(∀y. 1<⟨1⋅y⟩ → (0<0 → ∀y. 1<⟨1⋅y⟩))
(∀y. 1<⟨1⋅y⟩ → (0<1 → ∀y. 1<⟨1⋅y⟩))
(∀y. 1<⟨1⋅y⟩ → (1<0 → ∀y. 1<⟨1⋅y⟩))
(∀y. 1<⟨1⋅y⟩ → (1<1 → ∀y. 1<⟨1⋅y⟩))
(∀y. 1<⟨y⋅0⟩ → (0=0 → ∀y. 1<⟨y⋅0⟩))
(∀y. 1<⟨y⋅0⟩ → (0=1 → ∀y. 1<⟨y⋅0⟩))
(∀y. 1<⟨y⋅0⟩ → (1=0 → ∀y. 1<⟨y⋅0⟩))
(∀y. 1<⟨y⋅0⟩ → (1=1 → ∀y. 1<⟨y⋅0⟩))
(∀y. 1<⟨y⋅0⟩ → (0<0 → ∀y. 1<⟨y⋅0⟩))
(∀y. 1<⟨y⋅0⟩ → (0<1 → ∀y. 1<⟨y⋅0⟩))
(∀y. 1<⟨y⋅0⟩ → (1<0 → ∀y. 1<⟨y⋅0⟩))
(∀y. 1<⟨y⋅0⟩ → (1<1 → ∀y. 1<⟨y⋅0⟩))
(∀y. 1<⟨y⋅1⟩ → (0=0 → ∀y. 1<⟨y⋅1⟩))
(∀y. 1<⟨y⋅1⟩ → (0=1 → ∀y. 1<⟨y⋅1⟩))
(∀y. 1<⟨y⋅1⟩ → (1=0 → ∀y. 1<⟨y⋅1⟩))
(∀y. 1<⟨y⋅1⟩ → (1=1 → ∀y. 1<⟨y⋅1⟩))
(∀y. 1<⟨y⋅1⟩ → (0<0 → ∀y. 1<⟨y⋅1⟩))
(∀y. 1<⟨y⋅1⟩ → (0<1 → ∀y. 1<⟨y⋅1⟩))
(∀y. 1<⟨y⋅1⟩ → (1<0 → ∀y. 1<⟨y⋅1⟩))
(∀y. 1<⟨y⋅1⟩ → (1<1 → ∀y. 1<⟨y⋅1⟩))
(∀y. y<⟨0+0⟩ → (0=0 → ∀y. y<⟨0+0⟩))
(∀y. y<⟨0+0⟩ → (0=1 → ∀y. y<⟨0+0⟩))
(∀y. y<⟨0+0⟩ → (1=0 → ∀y. y<⟨0+0⟩))
(∀y. y<⟨0+0⟩ → (1=1 → ∀y. y<⟨0+0⟩))
(∀y. y<⟨0+0⟩ → (0<0 → ∀y. y<⟨0+0⟩))
(∀y. y<⟨0+0⟩ → (0<1 → ∀y. y<⟨0+0⟩))
(∀y. y<⟨0+0⟩ → (1<0 → ∀y. y<⟨0+0⟩))
(∀y. y<⟨0+0⟩ → (1<1 → ∀y. y<⟨0+0⟩))
(∀y. y<⟨0+1⟩ → (0=0 → ∀y. y<⟨0+1⟩))
(∀y. y<⟨0+1⟩ → (0=1 → ∀y. y<⟨0+1⟩))
(∀y. y<⟨0+1⟩ → (1=0 → ∀y. y<⟨0+1⟩))
(∀y. y<⟨0+1⟩ → (1=1 → ∀y. y<⟨0+1⟩))
(∀y. y<⟨0+1⟩ → (0<0 → ∀y. y<⟨0+1⟩))
(∀y. y<⟨0+1⟩ → (0<1 → ∀y. y<⟨0+1⟩))
(∀y. y<⟨0+1⟩ → (1<0 → ∀y. y<⟨0+1⟩))
(∀y. y<⟨0+1⟩ → (1<1 → ∀y. y<⟨0+1⟩))
(∀y. y<⟨1+0⟩ → (0=0 → ∀y. y<⟨1+0⟩))
(∀y. y<⟨1+0⟩ → (0=1 → ∀y. y<⟨1+0⟩))
(∀y. y<⟨1+0⟩ → (1=0 → ∀y. y<⟨1+0⟩))
(∀y. y<⟨1+0⟩ → (1=1 → ∀y. y<⟨1+0⟩))
(∀y. y<⟨1+0⟩ → (0<0 → ∀y. y<⟨1+0⟩))
(∀y. y<⟨1+0⟩ → (0<1 → ∀y. y<⟨1+0⟩))
(∀y. y<⟨1+0⟩ → (1<0 → ∀y. y<⟨1+0⟩))
(∀y. y<⟨1+0⟩ → (1<1 → ∀y. y<⟨1+0⟩))
(∀y. y<⟨1+1⟩ → (0=0 → ∀y. y<⟨1+1⟩))
(∀y. y<⟨1+1⟩ → (0=1 → ∀y. y<⟨1+1⟩))
(∀y. y<⟨1+1⟩ → (1=0 → ∀y. y<⟨1+1⟩))
(∀y. y<⟨1+1⟩ → (1=1 → ∀y. y<⟨1+1⟩))
(∀y. y<⟨1+1⟩ → (0<0 → ∀y. y<⟨1+1⟩))
(∀y. y<⟨1+1⟩ → (0<1 → ∀y. y<⟨1+1⟩))
(∀y. y<⟨1+1⟩ → (1<0 → ∀y. y<⟨1+1⟩))
(∀y. y<⟨1+1⟩ → (1<1 → ∀y. y<⟨1+1⟩))
(∀y. y<⟨0⋅0⟩ → (0=0 → ∀y. y<⟨0⋅0⟩))
(∀y. y<⟨0⋅0⟩ → (0=1 → ∀y. y<⟨0⋅0⟩))
(∀y. y<⟨0⋅0⟩ → (1=0 → ∀y. y<⟨0⋅0⟩))
(∀y. y<⟨0⋅0⟩ → (1=1 → ∀y. y<⟨0⋅0⟩))
(∀y. y<⟨0⋅0⟩ → (0<0 → ∀y. y<⟨0⋅0⟩))
(∀y. y<⟨0⋅0⟩ → (0<1 → ∀y. y<⟨0⋅0⟩))
(∀y. y<⟨0⋅0⟩ → (1<0 → ∀y. y<⟨0⋅0⟩))
(∀y. y<⟨0⋅0⟩ → (1<1 → ∀y. y<⟨0⋅0⟩))
(∀y. y<⟨0⋅1⟩ → (0=0 → ∀y. y<⟨0⋅1⟩))
(∀y. y<⟨0⋅1⟩ → (0=1 → ∀y. y<⟨0⋅1⟩))
(∀y. y<⟨0⋅1⟩ → (1=0 → ∀y. y<⟨0⋅1⟩))
(∀y. y<⟨0⋅1⟩ → (1=1 → ∀y. y<⟨0⋅1⟩))
(∀y. y<⟨0⋅1⟩ → (0<0 → ∀y. y<⟨0⋅1⟩))
(∀y. y<⟨0⋅1⟩ → (0<1 → ∀y. y<⟨0⋅1⟩))
(∀y. y<⟨0⋅1⟩ → (1<0 → ∀y. y<⟨0⋅1⟩))
(∀y. y<⟨0⋅1⟩ → (1<1 → ∀y. y<⟨0⋅1⟩))
(∀y. y<⟨1⋅0⟩ → (0=0 → ∀y. y<⟨1⋅0⟩))
(∀y. y<⟨1⋅0⟩ → (0=1 → ∀y. y<⟨1⋅0⟩))
(∀y. y<⟨1⋅0⟩ → (1=0 → ∀y. y<⟨1⋅0⟩))
(∀y. y<⟨1⋅0⟩ → (1=1 → ∀y. y<⟨1⋅0⟩))
(∀y. y<⟨1⋅0⟩ → (0<0 → ∀y. y<⟨1⋅0⟩))
(∀y. y<⟨1⋅0⟩ → (0<1 → ∀y. y<⟨1⋅0⟩))
(∀y. y<⟨1⋅0⟩ → (1<0 → ∀y. y<⟨1⋅0⟩))
(∀y. y<⟨1⋅0⟩ → (1<1 → ∀y. y<⟨1⋅0⟩))
(∀y. y<⟨1⋅1⟩ → (0=0 → ∀y. y<⟨1⋅1⟩))
(∀y. y<⟨1⋅1⟩ → (0=1 → ∀y. y<⟨1⋅1⟩))
(∀y. y<⟨1⋅1⟩ → (1=0 → ∀y. y<⟨1⋅1⟩))
(∀y. y<⟨1⋅1⟩ → (1=1 → ∀y. y<⟨1⋅1⟩))
(∀y. y<⟨1⋅1⟩ → (0<0 → ∀y. y<⟨1⋅1⟩))
(∀y. y<⟨1⋅1⟩ → (0<1 → ∀y. y<⟨1⋅1⟩))
(∀y. y<⟨1⋅1⟩ → (1<0 → ∀y. y<⟨1⋅1⟩))
(∀y. y<⟨1⋅1⟩ → (1<1 → ∀y. y<⟨1⋅1⟩))
(∀y. ⟨0+0⟩<y → (0=0 → ∀y. ⟨0+0⟩<y))
(∀y. ⟨0+0⟩<y → (0=1 → ∀y. ⟨0+0⟩<y))
(∀y. ⟨0+0⟩<y → (1=0 → ∀y. ⟨0+0⟩<y))
(∀y. ⟨0+0⟩<y → (1=1 → ∀y. ⟨0+0⟩<y))
(∀y. ⟨0+0⟩<y → (0<0 → ∀y. ⟨0+0⟩<y))
(∀y. ⟨0+0⟩<y → (0<1 → ∀y. ⟨0+0⟩<y))
(∀y. ⟨0+0⟩<y → (1<0 → ∀y. ⟨0+0⟩<y))
(∀y. ⟨0+0⟩<y → (1<1 → ∀y. ⟨0+0⟩<y))
(∀y. ⟨0+1⟩<y → (0=0 → ∀y. ⟨0+1⟩<y))
(∀y. ⟨0+1⟩<y → (0=1 → ∀y. ⟨0+1⟩<y))
(∀y. ⟨0+1⟩<y → (1=0 → ∀y. ⟨0+1⟩<y))
(∀y. ⟨0+1⟩<y → (1=1 → ∀y. ⟨0+1⟩<y))
(∀y. ⟨0+1⟩<y → (0<0 → ∀y. ⟨0+1⟩<y))
(∀y. ⟨0+1⟩<y → (0<1 → ∀y. ⟨0+1⟩<y))
(∀y. ⟨0+1⟩<y → (1<0 → ∀y. ⟨0+1⟩<y))
(∀y. ⟨0+1⟩<y → (1<1 → ∀y. ⟨0+1⟩<y))
(∀y. ⟨1+0⟩<y → (0=0 → ∀y. ⟨1+0⟩<y))
(∀y. ⟨1+0⟩<y → (0=1 → ∀y. ⟨1+0⟩<y))
(∀y. ⟨1+0⟩<y → (1=0 → ∀y. ⟨1+0⟩<y))
(∀y. ⟨1+0⟩<y → (1=1 → ∀y. ⟨1+0⟩<y))
(∀y. ⟨1+0⟩<y → (0<0 → ∀y. ⟨1+0⟩<y))
(∀y. ⟨1+0⟩<y → (0<1 → ∀y. ⟨1+0⟩<y))
(∀y. ⟨1+0⟩<y → (1<0 → ∀y. ⟨1+0⟩<y))
(∀y. ⟨1+0⟩<y → (1<1 → ∀y. ⟨1+0⟩<y))
(∀y. ⟨1+1⟩<y → (0=0 → ∀y. ⟨1+1⟩<y))
(∀y. ⟨1+1⟩<y → (0=1 → ∀y. ⟨1+1⟩<y))
(∀y. ⟨1+1⟩<y → (1=0 → ∀y. ⟨1+1⟩<y))
(∀y. ⟨1+1⟩<y → (1=1 → ∀y. ⟨1+1⟩<y))
(∀y. ⟨1+1⟩<y → (0<0 → ∀y. ⟨1+1⟩<y))
(∀y. ⟨1+1⟩<y → (0<1 → ∀y. ⟨1+1⟩<y))
(∀y. ⟨1+1⟩<y → (1<0 → ∀y. ⟨1+1⟩<y))
(∀y. ⟨1+1⟩<y → (1<1 → ∀y. ⟨1+1⟩<y))
(∀y. ⟨0⋅0⟩<y → (0=0 → ∀y. ⟨0⋅0⟩<y))
(∀y. ⟨0⋅0⟩<y → (0=1 → ∀y. ⟨0⋅0⟩<y))
(∀y. ⟨0⋅0⟩<y → (1=0 → ∀y. ⟨0⋅0⟩<y))
(∀y. ⟨0⋅0⟩<y → (1=1 → ∀y. ⟨0⋅0⟩<y))
(∀y. ⟨0⋅0⟩<y → (0<0 → ∀y. ⟨0⋅0⟩<y))
(∀y. ⟨0⋅0⟩<y → (0<1 → ∀y. ⟨0⋅0⟩<y))
(∀y. ⟨0⋅0⟩<y → (1<0 → ∀y. ⟨0⋅0⟩<y))
(∀y. ⟨0⋅0⟩<y → (1<1 → ∀y. ⟨0⋅0⟩<y))
(∀y. ⟨0⋅1⟩<y → (0=0 → ∀y. ⟨0⋅1⟩<y))
(∀y. ⟨0⋅1⟩<y → (0=1 → ∀y. ⟨0⋅1⟩<y))
(∀y. ⟨0⋅1⟩<y → (1=0 → ∀y. ⟨0⋅1⟩<y))
(∀y. ⟨0⋅1⟩<y → (1=1 → ∀y. ⟨0⋅1⟩<y))
(∀y. ⟨0⋅1⟩<y → (0<0 → ∀y. ⟨0⋅1⟩<y))
(∀y. ⟨0⋅1⟩<y → (0<1 → ∀y. ⟨0⋅1⟩<y))
(∀y. ⟨0⋅1⟩<y → (1<0 → ∀y. ⟨0⋅1⟩<y))
(∀y. ⟨0⋅1⟩<y → (1<1 → ∀y. ⟨0⋅1⟩<y))
(∀y. ⟨1⋅0⟩<y → (0=0 → ∀y. ⟨1⋅0⟩<y))
(∀y. ⟨1⋅0⟩<y → (0=1 → ∀y. ⟨1⋅0⟩<y))
(∀y. ⟨1⋅0⟩<y → (1=0 → ∀y. ⟨1⋅0⟩<y))
(∀y. ⟨1⋅0⟩<y → (1=1 → ∀y. ⟨1⋅0⟩<y))
(∀y. ⟨1⋅0⟩<y → (0<0 → ∀y. ⟨1⋅0⟩<y))
(∀y. ⟨1⋅0⟩<y → (0<1 → ∀y. ⟨1⋅0⟩<y))
(∀y. ⟨1⋅0⟩<y → (1<0 → ∀y. ⟨1⋅0⟩<y))
(∀y. ⟨1⋅0⟩<y → (1<1 → ∀y. ⟨1⋅0⟩<y))
(∀y. ⟨1⋅1⟩<y → (0=0 → ∀y. ⟨1⋅1⟩<y))
(∀y. ⟨1⋅1⟩<y → (0=1 → ∀y. ⟨1⋅1⟩<y))
(∀y. ⟨1⋅1⟩<y → (1=0 → ∀y. ⟨1⋅1⟩<y))
(∀y. ⟨1⋅1⟩<y → (1=1 → ∀y. ⟨1⋅1⟩<y))
(∀y. ⟨1⋅1⟩<y → (0<0 → ∀y. ⟨1⋅1⟩<y))
(∀y. ⟨1⋅1⟩<y → (0<1 → ∀y. ⟨1⋅1⟩<y))
(∀y. ⟨1⋅1⟩<y → (1<0 → ∀y. ⟨1⋅1⟩<y))
(∀y. ⟨1⋅1⟩<y → (1<1 → ∀y. ⟨1⋅1⟩<y))
(∀x3. x3<0 → (0=0 → ∀x3. x3<0))
(∀x3. x3<0 → (0=1 → ∀x3. x3<0))
(∀x3. x3<0 → (1=0 → ∀x3. x3<0))
(∀x3. x3<0 → (1=1 → ∀x3. x3<0))
(∀x3. x3<0 → (0<0 → ∀x3. x3<0))
(∀x3. x3<0 → (0<1 → ∀x3. x3<0))
(∀x3. x3<0 → (1<0 → ∀x3. x3<0))
(∀x3. x3<0 → (1<1 → ∀x3. x3<0))
(∀x3. x3<1 → (0=0 → ∀x3. x3<1))
(∀x3. x3<1 → (0=1 → ∀x3. x3<1))
(∀x3. x3<1 → (1=0 → ∀x3. x3<1))
(∀x3. x3<1 → (1=1 → ∀x3. x3<1))
(∀x3. x3<1 → (0<0 → ∀x3. x3<1))
(∀x3. x3<1 → (0<1 → ∀x3. x3<1))
(∀x3. x3<1 → (1<0 → ∀x3. x3<1))
(∀x3. x3<1 → (1<1 → ∀x3. x3<1))
(∀y. ⟨0+y⟩<0 → (0=0 → ∀y. ⟨0+y⟩<0))
(∀y. ⟨0+y⟩<0 → (0=1 → ∀y. ⟨0+y⟩<0))
(∀y. ⟨0+y⟩<0 → (1=0 → ∀y. ⟨0+y⟩<0))
(∀y. ⟨0+y⟩<0 → (1=1 → ∀y. ⟨0+y⟩<0))
(∀y. ⟨0+y⟩<0 → (0<0 → ∀y. ⟨0+y⟩<0))
(∀y. ⟨0+y⟩<0 → (0<1 → ∀y. ⟨0+y⟩<0))
(∀y. ⟨0+y⟩<0 → (1<0 → ∀y. ⟨0+y⟩<0))
(∀y. ⟨0+y⟩<0 → (1<1 → ∀y. ⟨0+y⟩<0))
(∀y. ⟨0+y⟩<1 → (0=0 → ∀y. ⟨0+y⟩<1))
(∀y. ⟨0+y⟩<1 → (0=1 → ∀y. ⟨0+y⟩<1))
(∀y. ⟨0+y⟩<1 → (1=0 → ∀y. ⟨0+y⟩<1))
(∀y. ⟨0+y⟩<1 → (1=1 → ∀y. ⟨0+y⟩<1))
(∀y. ⟨0+y⟩<1 → (0<0 → ∀y. ⟨0+y⟩<1))
(∀y. ⟨0+y⟩<1 → (0<1 → ∀y. ⟨0+y⟩<1))
(∀y. ⟨0+y⟩<1 → (1<0 → ∀y. ⟨0+y⟩<1))
(∀y. ⟨0+y⟩<1 → (1<1 → ∀y. ⟨0+y⟩<1))
(∀y. ⟨1+y⟩<0 → (0=0 → ∀y. ⟨1+y⟩<0))
(∀y. ⟨1+y⟩<0 → (0=1 → ∀y. ⟨1+y⟩<0))
(∀y. ⟨1+y⟩<0 → (1=0 → ∀y. ⟨1+y⟩<0))
(∀y. ⟨1+y⟩<0 → (1=1 → ∀y. ⟨1+y⟩<0))
(∀y. ⟨1+y⟩<0 → (0<0 → ∀y. ⟨1+y⟩<0))
(∀y. ⟨1+y⟩<0 → (0<1 → ∀y. ⟨1+y⟩<0))
(∀y. ⟨1+y⟩<0 → (1<0 → ∀y. ⟨1+y⟩<0))
(∀y. ⟨1+y⟩<0 → (1<1 → ∀y. ⟨1+y⟩<0))
(∀y. ⟨1+y⟩<1 → (0=0 → ∀y. ⟨1+y⟩<1))
(∀y. ⟨1+y⟩<1 → (0=1 → ∀y. ⟨1+y⟩<1))
(∀y. ⟨1+y⟩<1 → (1=0 → ∀y. ⟨1+y⟩<1))
(∀y. ⟨1+y⟩<1 → (1=1 → ∀y. ⟨1+y⟩<1))
(∀y. ⟨1+y⟩<1 → (0<0 → ∀y. ⟨1+y⟩<1))
(∀y. ⟨1+y⟩<1 → (0<1 → ∀y. ⟨1+y⟩<1))
(∀y. ⟨1+y⟩<1 → (1<0 → ∀y. ⟨1+y⟩<1))
(∀y. ⟨1+y⟩<1 → (1<1 → ∀y. ⟨1+y⟩<1))
(∀y. ⟨y+0⟩<0 → (0=0 → ∀y. ⟨y+0⟩<0))
(∀y. ⟨y+0⟩<0 → (0=1 → ∀y. ⟨y+0⟩<0))
(∀y. ⟨y+0⟩<0 → (1=0 → ∀y. ⟨y+0⟩<0))
(∀y. ⟨y+0⟩<0 → (1=1 → ∀y. ⟨y+0⟩<0))
(∀y. ⟨y+0⟩<0 → (0<0 → ∀y. ⟨y+0⟩<0))
(∀y. ⟨y+0⟩<0 → (0<1 → ∀y. ⟨y+0⟩<0))
(∀y. ⟨y+0⟩<0 → (1<0 → ∀y. ⟨y+0⟩<0))
(∀y. ⟨y+0⟩<0 → (1<1 → ∀y. ⟨y+0⟩<0))
(∀y. ⟨y+0⟩<1 → (0=0 → ∀y. ⟨y+0⟩<1))
(∀y. ⟨y+0⟩<1 → (0=1 → ∀y. ⟨y+0⟩<1))
(∀y. ⟨y+0⟩<1 → (1=0 → ∀y. ⟨y+0⟩<1))
(∀y. ⟨y+0⟩<1 → (1=1 → ∀y. ⟨y+0⟩<1))
(∀y. ⟨y+0⟩<1 → (0<0 → ∀y. ⟨y+0⟩<1))
(∀y. ⟨y+0⟩<1 → (0<1 → ∀y. ⟨y+0⟩<1))
(∀y. ⟨y+0⟩<1 → (1<0 → ∀y. ⟨y+0⟩<1))
(∀y. ⟨y+0⟩<1 → (1<1 → ∀y. ⟨y+0⟩<1))
(∀y. ⟨y+1⟩<0 → (0=0 → ∀y. ⟨y+1⟩<0))
(∀y. ⟨y+1⟩<0 → (0=1 → ∀y. ⟨y+1⟩<0))
(∀y. ⟨y+1⟩<0 → (1=0 → ∀y. ⟨y+1⟩<0))
(∀y. ⟨y+1⟩<0 → (1=1 → ∀y. ⟨y+1⟩<0))
(∀y. ⟨y+1⟩<0 → (0<0 → ∀y. ⟨y+1⟩<0))
(∀y. ⟨y+1⟩<0 → (0<1 → ∀y. ⟨y+1⟩<0))
(∀y. ⟨y+1⟩<0 → (1<0 → ∀y. ⟨y+1⟩<0))
(∀y. ⟨y+1⟩<0 → (1<1 → ∀y. ⟨y+1⟩<0))
(∀y. ⟨y+1⟩<1 → (0=0 → ∀y. ⟨y+1⟩<1))
(∀y. ⟨y+1⟩<1 → (0=1 → ∀y. ⟨y+1⟩<1))
(∀y. ⟨y+1⟩<1 → (1=0 → ∀y. ⟨y+1⟩<1))
(∀y. ⟨y+1⟩<1 → (1=1 → ∀y. ⟨y+1⟩<1))
(∀y. ⟨y+1⟩<1 → (0<0 → ∀y. ⟨y+1⟩<1))
(∀y. ⟨y+1⟩<1 → (0<1 → ∀y. ⟨y+1⟩<1))
(∀y. ⟨y+1⟩<1 → (1<0 → ∀y. ⟨y+1⟩<1))
(∀y. ⟨y+1⟩<1 → (1<1 → ∀y. ⟨y+1⟩<1))
(∀y. ⟨0⋅y⟩<0 → (0=0 → ∀y. ⟨0⋅y⟩<0))
(∀y. ⟨0⋅y⟩<0 → (0=1 → ∀y. ⟨0⋅y⟩<0))
(∀y. ⟨0⋅y⟩<0 → (1=0 → ∀y. ⟨0⋅y⟩<0))
(∀y. ⟨0⋅y⟩<0 → (1=1 → ∀y. ⟨0⋅y⟩<0))
(∀y. ⟨0⋅y⟩<0 → (0<0 → ∀y. ⟨0⋅y⟩<0))
(∀y. ⟨0⋅y⟩<0 → (0<1 → ∀y. ⟨0⋅y⟩<0))
(∀y. ⟨0⋅y⟩<0 → (1<0 → ∀y. ⟨0⋅y⟩<0))
(∀y. ⟨0⋅y⟩<0 → (1<1 → ∀y. ⟨0⋅y⟩<0))
(∀y. ⟨0⋅y⟩<1 → (0=0 → ∀y. ⟨0⋅y⟩<1))
(∀y. ⟨0⋅y⟩<1 → (0=1 → ∀y. ⟨0⋅y⟩<1))
(∀y. ⟨0⋅y⟩<1 → (1=0 → ∀y. ⟨0⋅y⟩<1))
(∀y. ⟨0⋅y⟩<1 → (1=1 → ∀y. ⟨0⋅y⟩<1))
(∀y. ⟨0⋅y⟩<1 → (0<0 → ∀y. ⟨0⋅y⟩<1))
(∀y. ⟨0⋅y⟩<1 → (0<1 → ∀y. ⟨0⋅y⟩<1))
(∀y. ⟨0⋅y⟩<1 → (1<0 → ∀y. ⟨0⋅y⟩<1))
(∀y. ⟨0⋅y⟩<1 → (1<1 → ∀y. ⟨0⋅y⟩<1))
(∀y. ⟨1⋅y⟩<0 → (0=0 → ∀y. ⟨1⋅y⟩<0))
(∀y. ⟨1⋅y⟩<0 → (0=1 → ∀y. ⟨1⋅y⟩<0))
(∀y. ⟨1⋅y⟩<0 → (1=0 → ∀y. ⟨1⋅y⟩<0))
(∀y. ⟨1⋅y⟩<0 → (1=1 → ∀y. ⟨1⋅y⟩<0))
(∀y. ⟨1⋅y⟩<0 → (0<0 → ∀y. ⟨1⋅y⟩<0))
(∀y. ⟨1⋅y⟩<0 → (0<1 → ∀y. ⟨1⋅y⟩<0))
(∀y. ⟨1⋅y⟩<0 → (1<0 → ∀y. ⟨1⋅y⟩<0))
(∀y. ⟨1⋅y⟩<0 → (1<1 → ∀y. ⟨1⋅y⟩<0))
(∀y. ⟨1⋅y⟩<1 → (0=0 → ∀y. ⟨1⋅y⟩<1))
(∀y. ⟨1⋅y⟩<1 → (0=1 → ∀y. ⟨1⋅y⟩<1))
(∀y. ⟨1⋅y⟩<1 → (1=0 → ∀y. ⟨1⋅y⟩<1))
(∀y. ⟨1⋅y⟩<1 → (1=1 → ∀y. ⟨1⋅y⟩<1))
(∀y. ⟨1⋅y⟩<1 → (0<0 → ∀y. ⟨1⋅y⟩<1))
(∀y. ⟨1⋅y⟩<1 → (0<1 → ∀y. ⟨1⋅y⟩<1))
(∀y. ⟨1⋅y⟩<1 → (1<0 → ∀y. ⟨1⋅y⟩<1))
(∀y. ⟨1⋅y⟩<1 → (1<1 → ∀y. ⟨1⋅y⟩<1))
(∀y. ⟨y⋅0⟩<0 → (0=0 → ∀y. ⟨y⋅0⟩<0))
(∀y. ⟨y⋅0⟩<0 → (0=1 → ∀y. ⟨y⋅0⟩<0))
(∀y. ⟨y⋅0⟩<0 → (1=0 → ∀y. ⟨y⋅0⟩<0))
(∀y. ⟨y⋅0⟩<0 → (1=1 → ∀y. ⟨y⋅0⟩<0))
(∀y. ⟨y⋅0⟩<0 → (0<0 → ∀y. ⟨y⋅0⟩<0))
(∀y. ⟨y⋅0⟩<0 → (0<1 → ∀y. ⟨y⋅0⟩<0))
(∀y. ⟨y⋅0⟩<0 → (1<0 → ∀y. ⟨y⋅0⟩<0))
(∀y. ⟨y⋅0⟩<0 → (1<1 → ∀y. ⟨y⋅0⟩<0))
(∀y. ⟨y⋅0⟩<1 → (0=0 → ∀y. ⟨y⋅0⟩<1))
(∀y. ⟨y⋅0⟩<1 → (0=1 → ∀y. ⟨y⋅0⟩<1))
(∀y. ⟨y⋅0⟩<1 → (1=0 → ∀y. ⟨y⋅0⟩<1))
(∀y. ⟨y⋅0⟩<1 → (1=1 → ∀y. ⟨y⋅0⟩<1))
(∀y. ⟨y⋅0⟩<1 → (0<0 → ∀y. ⟨y⋅0⟩<1))
(∀y. ⟨y⋅0⟩<1 → (0<1 → ∀y. ⟨y⋅0⟩<1))
(∀y. ⟨y⋅0⟩<1 → (1<0 → ∀y. ⟨y⋅0⟩<1))
(∀y. ⟨y⋅0⟩<1 → (1<1 → ∀y. ⟨y⋅0⟩<1))
(∀y. ⟨y⋅1⟩<0 → (0=0 → ∀y. ⟨y⋅1⟩<0))
(∀y. ⟨y⋅1⟩<0 → (0=1 → ∀y. ⟨y⋅1⟩<0))
(∀y. ⟨y⋅1⟩<0 → (1=0 → ∀y. ⟨y⋅1⟩<0))
(∀y. ⟨y⋅1⟩<0 → (1=1 → ∀y. ⟨y⋅1⟩<0))
(∀y. ⟨y⋅1⟩<0 → (0<0 → ∀y. ⟨y⋅1⟩<0))
(∀y. ⟨y⋅1⟩<0 → (0<1 → ∀y. ⟨y⋅1⟩<0))
(∀y. ⟨y⋅1⟩<0 → (1<0 → ∀y. ⟨y⋅1⟩<0))
(∀y. ⟨y⋅1⟩<0 → (1<1 → ∀y. ⟨y⋅1⟩<0))
(∀y. ⟨y⋅1⟩<1 → (0=0 → ∀y. ⟨y⋅1⟩<1))
(∀y. ⟨y⋅1⟩<1 → (0=1 → ∀y. ⟨y⋅1⟩<1))
(∀y. ⟨y⋅1⟩<1 → (1=0 → ∀y. ⟨y⋅1⟩<1))
(∀y. ⟨y⋅1⟩<1 → (1=1 → ∀y. ⟨y⋅1⟩<1))
(∀y. ⟨y⋅1⟩<1 → (0<0 → ∀y. ⟨y⋅1⟩<1))
(∀y. ⟨y⋅1⟩<1 → (0<1 → ∀y. ⟨y⋅1⟩<1))
(∀y. ⟨y⋅1⟩<1 → (1<0 → ∀y. ⟨y⋅1⟩<1))
(∀y. ⟨y⋅1⟩<1 → (1<1 → ∀y. ⟨y⋅1⟩<1))
(∀z. ¬0=z → (0=0 → ∀z. ¬0=z))
(∀z. ¬0=z → (0=1 → ∀z. ¬0=z))
(∀z. ¬0=z → (1=0 → ∀z. ¬0=z))
(∀z. ¬0=z → (1=1 → ∀z. ¬0=z))
(∀z. ¬0=z → (0<0 → ∀z. ¬0=z))
(∀z. ¬0=z → (0<1 → ∀z. ¬0=z))
(∀z. ¬0=z → (1<0 → ∀z. ¬0=z))
(∀z. ¬0=z → (1<1 → ∀z. ¬0=z))
(∀x. ¬0=⟨0+x⟩ → (0=0 → ∀x. ¬0=⟨0+x⟩))
(∀x. ¬0=⟨0+x⟩ → (0=1 → ∀x. ¬0=⟨0+x⟩))
(∀x. ¬0=⟨0+x⟩ → (1=0 → ∀x. ¬0=⟨0+x⟩))
(∀x. ¬0=⟨0+x⟩ → (1=1 → ∀x. ¬0=⟨0+x⟩))
(∀x. ¬0=⟨0+x⟩ → (0<0 → ∀x. ¬0=⟨0+x⟩))
(∀x. ¬0=⟨0+x⟩ → (0<1 → ∀x. ¬0=⟨0+x⟩))
(∀x. ¬0=⟨0+x⟩ → (1<0 → ∀x. ¬0=⟨0+x⟩))
(∀x. ¬0=⟨0+x⟩ → (1<1 → ∀x. ¬0=⟨0+x⟩))
(∀x. ¬0=⟨1+x⟩ → (0=0 → ∀x. ¬0=⟨1+x⟩))
(∀x. ¬0=⟨1+x⟩ → (0=1 → ∀x. ¬0=⟨1+x⟩))
(∀x. ¬0=⟨1+x⟩ → (1=0 → ∀x. ¬0=⟨1+x⟩))
(∀x. ¬0=⟨1+x⟩ → (1=1 → ∀x. ¬0=⟨1+x⟩))
(∀x. ¬0=⟨1+x⟩ → (0<0 → ∀x. ¬0=⟨1+x⟩))
(∀x. ¬0=⟨1+x⟩ → (0<1 → ∀x. ¬0=⟨1+x⟩))
(∀x. ¬0=⟨1+x⟩ → (1<0 → ∀x. ¬0=⟨1+x⟩))
(∀x. ¬0=⟨1+x⟩ → (1<1 → ∀x. ¬0=⟨1+x⟩))
(∀x. ¬0=⟨x+0⟩ → (0=0 → ∀x. ¬0=⟨x+0⟩))
(∀x. ¬0=⟨x+0⟩ → (0=1 → ∀x. ¬0=⟨x+0⟩))
(∀x. ¬0=⟨x+0⟩ → (1=0 → ∀x. ¬0=⟨x+0⟩))
(∀x. ¬0=⟨x+0⟩ → (1=1 → ∀x. ¬0=⟨x+0⟩))
(∀x. ¬0=⟨x+0⟩ → (0<0 → ∀x. ¬0=⟨x+0⟩))
(∀x. ¬0=⟨x+0⟩ → (0<1 → ∀x. ¬0=⟨x+0⟩))
(∀x. ¬0=⟨x+0⟩ → (1<0 → ∀x. ¬0=⟨x+0⟩))
(∀x. ¬0=⟨x+0⟩ → (1<1 → ∀x. ¬0=⟨x+0⟩))
(∀x. ¬0=⟨x+1⟩ → (0=0 → ∀x. ¬0=⟨x+1⟩))
(∀x. ¬0=⟨x+1⟩ → (0=1 → ∀x. ¬0=⟨x+1⟩))
(∀x. ¬0=⟨x+1⟩ → (1=0 → ∀x. ¬0=⟨x+1⟩))
(∀x. ¬0=⟨x+1⟩ → (1=1 → ∀x. ¬0=⟨x+1⟩))
(∀x. ¬0=⟨x+1⟩ → (0<0 → ∀x. ¬0=⟨x+1⟩))
(∀x. ¬0=⟨x+1⟩ → (0<1 → ∀x. ¬0=⟨x+1⟩))
(∀x. ¬0=⟨x+1⟩ → (1<0 → ∀x. ¬0=⟨x+1⟩))
(∀x. ¬0=⟨x+1⟩ → (1<1 → ∀x. ¬0=⟨x+1⟩))
(∀x. ¬0=⟨x+x⟩ → (0=0 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨x+x⟩ → (0=1 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨x+x⟩ → (1=0 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨x+x⟩ → (1=1 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨x+x⟩ → (0<0 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨x+x⟩ → (0<1 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨x+x⟩ → (1<0 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨x+x⟩ → (1<1 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨x+x⟩ → (0=0 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨x+x⟩ → (0=1 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨x+x⟩ → (1=0 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨x+x⟩ → (1=1 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨x+x⟩ → (0<0 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨x+x⟩ → (0<1 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨x+x⟩ → (1<0 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨x+x⟩ → (1<1 → ∀x. ¬0=⟨x+x⟩))
(∀x. ¬0=⟨0⋅x⟩ → (0=0 → ∀x. ¬0=⟨0⋅x⟩))
(∀x. ¬0=⟨0⋅x⟩ → (0=1 → ∀x. ¬0=⟨0⋅x⟩))
(∀x. ¬0=⟨0⋅x⟩ → (1=0 → ∀x. ¬0=⟨0⋅x⟩))
(∀x. ¬0=⟨0⋅x⟩ → (1=1 → ∀x. ¬0=⟨0⋅x⟩))
(∀x. ¬0=⟨0⋅x⟩ → (0<0 → ∀x. ¬0=⟨0⋅x⟩))
(∀x. ¬0=⟨0⋅x⟩ → (0<1 → ∀x. ¬0=⟨0⋅x⟩))
(∀x. ¬0=⟨0⋅x⟩ → (1<0 → ∀x. ¬0=⟨0⋅x⟩))
(∀x. ¬0=⟨0⋅x⟩ → (1<1 → ∀x. ¬0=⟨0⋅x⟩))
(∀x. ¬0=⟨1⋅x⟩ → (0=0 → ∀x. ¬0=⟨1⋅x⟩))
(∀x. ¬0=⟨1⋅x⟩ → (0=1 → ∀x. ¬0=⟨1⋅x⟩))
(∀x. ¬0=⟨1⋅x⟩ → (1=0 → ∀x. ¬0=⟨1⋅x⟩))
(∀x. ¬0=⟨1⋅x⟩ → (1=1 → ∀x. ¬0=⟨1⋅x⟩))
(∀x. ¬0=⟨1⋅x⟩ → (0<0 → ∀x. ¬0=⟨1⋅x⟩))
(∀x. ¬0=⟨1⋅x⟩ → (0<1 → ∀x. ¬0=⟨1⋅x⟩))
(∀x. ¬0=⟨1⋅x⟩ → (1<0 → ∀x. ¬0=⟨1⋅x⟩))
(∀x. ¬0=⟨1⋅x⟩ → (1<1 → ∀x. ¬0=⟨1⋅x⟩))
(∀x. ¬0=⟨x⋅0⟩ → (0=0 → ∀x. ¬0=⟨x⋅0⟩))
(∀x. ¬0=⟨x⋅0⟩ → (0=1 → ∀x. ¬0=⟨x⋅0⟩))
(∀x. ¬0=⟨x⋅0⟩ → (1=0 → ∀x. ¬0=⟨x⋅0⟩))
(∀x. ¬0=⟨x⋅0⟩ → (1=1 → ∀x. ¬0=⟨x⋅0⟩))
(∀x. ¬0=⟨x⋅0⟩ → (0<0 → ∀x. ¬0=⟨x⋅0⟩))
(∀x. ¬0=⟨x⋅0⟩ → (0<1 → ∀x. ¬0=⟨x⋅0⟩))
(∀x. ¬0=⟨x⋅0⟩ → (1<0 → ∀x. ¬0=⟨x⋅0⟩))
(∀x. ¬0=⟨x⋅0⟩ → (1<1 → ∀x. ¬0=⟨x⋅0⟩))
(∀x. ¬0=⟨x⋅1⟩ → (0=0 → ∀x. ¬0=⟨x⋅1⟩))
(∀x. ¬0=⟨x⋅1⟩ → (0=1 → ∀x. ¬0=⟨x⋅1⟩))
(∀x. ¬0=⟨x⋅1⟩ → (1=0 → ∀x. ¬0=⟨x⋅1⟩))
(∀x. ¬0=⟨x⋅1⟩ → (1=1 → ∀x. ¬0=⟨x⋅1⟩))
(∀x. ¬0=⟨x⋅1⟩ → (0<0 → ∀x. ¬0=⟨x⋅1⟩))
(∀x. ¬0=⟨x⋅1⟩ → (0<1 → ∀x. ¬0=⟨x⋅1⟩))
(∀x. ¬0=⟨x⋅1⟩ → (1<0 → ∀x. ¬0=⟨x⋅1⟩))
(∀x. ¬0=⟨x⋅1⟩ → (1<1 → ∀x. ¬0=⟨x⋅1⟩))
(∀x. ¬0=⟨x⋅x⟩ → (0=0 → ∀x. ¬0=⟨x⋅x⟩))
(∀x. ¬0=⟨x⋅x⟩ → (0=1 → ∀x. ¬0=⟨x⋅x⟩))
(∀x. ¬0=⟨x⋅x⟩ → (1=0 → ∀x. ¬0=⟨x⋅x⟩))
(∀x. ¬0=⟨x⋅x⟩ → (1=1 → ∀x. ¬0=⟨x⋅x⟩))
(∀x. ¬0=⟨x⋅x⟩ → (0<0 → ∀x. ¬0=⟨x⋅x⟩))
(∀x. ¬0=⟨x⋅x⟩ → (0<1 → ∀x. ¬0=⟨x⋅x⟩))
(∀x. ¬0=⟨x⋅x⟩ → (1<0 → ∀x. ¬0=⟨x⋅x⟩))
(∀x. ¬0=⟨x⋅x⟩ → (1<1 → ∀x. ¬0=⟨x⋅x⟩))
(∀x. ¬0=⟨x⋅x⟩ → (0=0 → ∀x. ¬0=⟨x⋅x⟩))
(∀x. ¬0=⟨x⋅x⟩ → (0=1 → ∀x. ¬0=⟨x⋅x⟩))
(∀x. ¬0=⟨x⋅x⟩ → (1=0 → ∀x. ¬0=⟨x⋅x⟩))
(∀x. ¬0=⟨x⋅x⟩ → (1=1 → ∀x. ¬0=⟨x⋅x⟩))
(∀x. ¬0=⟨x⋅x⟩ → (0<0 → ∀x. ¬0=⟨x⋅x⟩))
(∀x. ¬0=⟨x⋅x⟩ → (0<1 → ∀x. ¬0=⟨x⋅x⟩))
(∀x. ¬0=⟨x⋅x⟩ → (1<0 → ∀x. ¬0=⟨x⋅x⟩))
(∀x. ¬0=⟨x⋅x⟩ → (1<1 → ∀x. ¬0=⟨x⋅x⟩))
(∀z. ¬1=z → (0=0 → ∀z. ¬1=z))
(∀z. ¬1=z → (0=1 → ∀z. ¬1=z))
(∀z. ¬1=z → (1=0 → ∀z. ¬1=z))
(∀z. ¬1=z → (1=1 → ∀z. ¬1=z))
(∀z. ¬1=z → (0<0 → ∀z. ¬1=z))
(∀z. ¬1=z → (0<1 → ∀z. ¬1=z))
(∀z. ¬1=z → (1<0 → ∀z. ¬1=z))
(∀z. ¬1=z → (1<1 → ∀z. ¬1=z))
(∀x. ¬1=⟨0+x⟩ → (0=0 → ∀x. ¬1=⟨0+x⟩))
(∀x. ¬1=⟨0+x⟩ → (0=1 → ∀x. ¬1=⟨0+x⟩))
(∀x. ¬1=⟨0+x⟩ → (1=0 → ∀x. ¬1=⟨0+x⟩))
(∀x. ¬1=⟨0+x⟩ → (1=1 → ∀x. ¬1=⟨0+x⟩))
(∀x. ¬1=⟨0+x⟩ → (0<0 → ∀x. ¬1=⟨0+x⟩))
(∀x. ¬1=⟨0+x⟩ → (0<1 → ∀x. ¬1=⟨0+x⟩))
(∀x. ¬1=⟨0+x⟩ → (1<0 → ∀x. ¬1=⟨0+x⟩))
(∀x. ¬1=⟨0+x⟩ → (1<1 → ∀x. ¬1=⟨0+x⟩))
(∀x. ¬1=⟨1+x⟩ → (0=0 → ∀x. ¬1=⟨1+x⟩))
(∀x. ¬1=⟨1+x⟩ → (0=1 → ∀x. ¬1=⟨1+x⟩))
(∀x. ¬1=⟨1+x⟩ → (1=0 → ∀x. ¬1=⟨1+x⟩))
(∀x. ¬1=⟨1+x⟩ → (1=1 → ∀x. ¬1=⟨1+x⟩))
(∀x. ¬1=⟨1+x⟩ → (0<0 → ∀x. ¬1=⟨1+x⟩))
(∀x. ¬1=⟨1+x⟩ → (0<1 → ∀x. ¬1=⟨1+x⟩))
(∀x. ¬1=⟨1+x⟩ → (1<0 → ∀x. ¬1=⟨1+x⟩))
(∀x. ¬1=⟨1+x⟩ → (1<1 → ∀x. ¬1=⟨1+x⟩))
(∀x. ¬1=⟨x+0⟩ → (0=0 → ∀x. ¬1=⟨x+0⟩))
(∀x. ¬1=⟨x+0⟩ → (0=1 → ∀x. ¬1=⟨x+0⟩))
(∀x. ¬1=⟨x+0⟩ → (1=0 → ∀x. ¬1=⟨x+0⟩))
(∀x. ¬1=⟨x+0⟩ → (1=1 → ∀x. ¬1=⟨x+0⟩))
(∀x. ¬1=⟨x+0⟩ → (0<0 → ∀x. ¬1=⟨x+0⟩))
(∀x. ¬1=⟨x+0⟩ → (0<1 → ∀x. ¬1=⟨x+0⟩))
(∀x. ¬1=⟨x+0⟩ → (1<0 → ∀x. ¬1=⟨x+0⟩))
(∀x. ¬1=⟨x+0⟩ → (1<1 → ∀x. ¬1=⟨x+0⟩))
(∀x. ¬1=⟨x+1⟩ → (0=0 → ∀x. ¬1=⟨x+1⟩))
(∀x. ¬1=⟨x+1⟩ → (0=1 → ∀x. ¬1=⟨x+1⟩))
(∀x. ¬1=⟨x+1⟩ → (1=0 → ∀x. ¬1=⟨x+1⟩))
(∀x. ¬1=⟨x+1⟩ → (1=1 → ∀x. ¬1=⟨x+1⟩))
(∀x. ¬1=⟨x+1⟩ → (0<0 → ∀x. ¬1=⟨x+1⟩))
(∀x. ¬1=⟨x+1⟩ → (0<1 → ∀x. ¬1=⟨x+1⟩))
(∀x. ¬1=⟨x+1⟩ → (1<0 → ∀x. ¬1=⟨x+1⟩))
(∀x. ¬1=⟨x+1⟩ → (1<1 → ∀x. ¬1=⟨x+1⟩))
(∀x. ¬1=⟨x+x⟩ → (0=0 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨x+x⟩ → (0=1 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨x+x⟩ → (1=0 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨x+x⟩ → (1=1 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨x+x⟩ → (0<0 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨x+x⟩ → (0<1 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨x+x⟩ → (1<0 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨x+x⟩ → (1<1 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨x+x⟩ → (0=0 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨x+x⟩ → (0=1 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨x+x⟩ → (1=0 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨x+x⟩ → (1=1 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨x+x⟩ → (0<0 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨x+x⟩ → (0<1 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨x+x⟩ → (1<0 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨x+x⟩ → (1<1 → ∀x. ¬1=⟨x+x⟩))
(∀x. ¬1=⟨0⋅x⟩ → (0=0 → ∀x. ¬1=⟨0⋅x⟩))
(∀x. ¬1=⟨0⋅x⟩ → (0=1 → ∀x. ¬1=⟨0⋅x⟩))
(∀x. ¬1=⟨0⋅x⟩ → (1=0 → ∀x. ¬1=⟨0⋅x⟩))
(∀x. ¬1=⟨0⋅x⟩ → (1=1 → ∀x. ¬1=⟨0⋅x⟩))
(∀x. ¬1=⟨0⋅x⟩ → (0<0 → ∀x. ¬1=⟨0⋅x⟩))
(∀x. ¬1=⟨0⋅x⟩ → (0<1 → ∀x. ¬1=⟨0⋅x⟩))
(∀x. ¬1=⟨0⋅x⟩ → (1<0 → ∀x. ¬1=⟨0⋅x⟩))
(∀x. ¬1=⟨0⋅x⟩ → (1<1 → ∀x. ¬1=⟨0⋅x⟩))
(∀x. ¬1=⟨1⋅x⟩ → (0=0 → ∀x. ¬1=⟨1⋅x⟩))
(∀x. ¬1=⟨1⋅x⟩ → (0=1 → ∀x. ¬1=⟨1⋅x⟩))
(∀x. ¬1=⟨1⋅x⟩ → (1=0 → ∀x. ¬1=⟨1⋅x⟩))
(∀x. ¬1=⟨1⋅x⟩ → (1=1 → ∀x. ¬1=⟨1⋅x⟩))
(∀x. ¬1=⟨1⋅x⟩ → (0<0 → ∀x. ¬1=⟨1⋅x⟩))
(∀x. ¬1=⟨1⋅x⟩ → (0<1 → ∀x. ¬1=⟨1⋅x⟩))
(∀x. ¬1=⟨1⋅x⟩ → (1<0 → ∀x. ¬1=⟨1⋅x⟩))
(∀x. ¬1=⟨1⋅x⟩ → (1<1 → ∀x. ¬1=⟨1⋅x⟩))
(∀x. ¬1=⟨x⋅0⟩ → (0=0 → ∀x. ¬1=⟨x⋅0⟩))
(∀x. ¬1=⟨x⋅0⟩ → (0=1 → ∀x. ¬1=⟨x⋅0⟩))
(∀x. ¬1=⟨x⋅0⟩ → (1=0 → ∀x. ¬1=⟨x⋅0⟩))
(∀x. ¬1=⟨x⋅0⟩ → (1=1 → ∀x. ¬1=⟨x⋅0⟩))
(∀x. ¬1=⟨x⋅0⟩ → (0<0 → ∀x. ¬1=⟨x⋅0⟩))
(∀x. ¬1=⟨x⋅0⟩ → (0<1 → ∀x. ¬1=⟨x⋅0⟩))
(∀x. ¬1=⟨x⋅0⟩ → (1<0 → ∀x. ¬1=⟨x⋅0⟩))
(∀x. ¬1=⟨x⋅0⟩ → (1<1 → ∀x. ¬1=⟨x⋅0⟩))
(∀x. ¬1=⟨x⋅1⟩ → (0=0 → ∀x. ¬1=⟨x⋅1⟩))
(∀x. ¬1=⟨x⋅1⟩ → (0=1 → ∀x. ¬1=⟨x⋅1⟩))
(∀x. ¬1=⟨x⋅1⟩ → (1=0 → ∀x. ¬1=⟨x⋅1⟩))
(∀x. ¬1=⟨x⋅1⟩ → (1=1 → ∀x. ¬1=⟨x⋅1⟩))
(∀x. ¬1=⟨x⋅1⟩ → (0<0 → ∀x. ¬1=⟨x⋅1⟩))
(∀x. ¬1=⟨x⋅1⟩ → (0<1 → ∀x. ¬1=⟨x⋅1⟩))
(∀x. ¬1=⟨x⋅1⟩ → (1<0 → ∀x. ¬1=⟨x⋅1⟩))
(∀x. ¬1=⟨x⋅1⟩ → (1<1 → ∀x. ¬1=⟨x⋅1⟩))
(∀x. ¬1=⟨x⋅x⟩ → (0=0 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬1=⟨x⋅x⟩ → (0=1 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬1=⟨x⋅x⟩ → (1=0 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬1=⟨x⋅x⟩ → (1=1 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬1=⟨x⋅x⟩ → (0<0 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬1=⟨x⋅x⟩ → (0<1 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬1=⟨x⋅x⟩ → (1<0 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬1=⟨x⋅x⟩ → (1<1 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬1=⟨x⋅x⟩ → (0=0 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬1=⟨x⋅x⟩ → (0=1 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬1=⟨x⋅x⟩ → (1=0 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬1=⟨x⋅x⟩ → (1=1 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬1=⟨x⋅x⟩ → (0<0 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬1=⟨x⋅x⟩ → (0<1 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬1=⟨x⋅x⟩ → (1<0 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬1=⟨x⋅x⟩ → (1<1 → ∀x. ¬1=⟨x⋅x⟩))
(∀x. ¬x=⟨0+0⟩ → (0=0 → ∀x. ¬x=⟨0+0⟩))
(∀x. ¬x=⟨0+0⟩ → (0=1 → ∀x. ¬x=⟨0+0⟩))
(∀x. ¬x=⟨0+0⟩ → (1=0 → ∀x. ¬x=⟨0+0⟩))
(∀x. ¬x=⟨0+0⟩ → (1=1 → ∀x. ¬x=⟨0+0⟩))
(∀x. ¬x=⟨0+0⟩ → (0<0 → ∀x. ¬x=⟨0+0⟩))
(∀x. ¬x=⟨0+0⟩ → (0<1 → ∀x. ¬x=⟨0+0⟩))
(∀x. ¬x=⟨0+0⟩ → (1<0 → ∀x. ¬x=⟨0+0⟩))
(∀x. ¬x=⟨0+0⟩ → (1<1 → ∀x. ¬x=⟨0+0⟩))
(∀x. ¬x=⟨0+1⟩ → (0=0 → ∀x. ¬x=⟨0+1⟩))
(∀x. ¬x=⟨0+1⟩ → (0=1 → ∀x. ¬x=⟨0+1⟩))
(∀x. ¬x=⟨0+1⟩ → (1=0 → ∀x. ¬x=⟨0+1⟩))
(∀x. ¬x=⟨0+1⟩ → (1=1 → ∀x. ¬x=⟨0+1⟩))
(∀x. ¬x=⟨0+1⟩ → (0<0 → ∀x. ¬x=⟨0+1⟩))
(∀x. ¬x=⟨0+1⟩ → (0<1 → ∀x. ¬x=⟨0+1⟩))
(∀x. ¬x=⟨0+1⟩ → (1<0 → ∀x. ¬x=⟨0+1⟩))
(∀x. ¬x=⟨0+1⟩ → (1<1 → ∀x. ¬x=⟨0+1⟩))
(∀x. ¬x=⟨0+x⟩ → (0=0 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨0+x⟩ → (0=1 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨0+x⟩ → (1=0 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨0+x⟩ → (1=1 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨0+x⟩ → (0<0 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨0+x⟩ → (0<1 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨0+x⟩ → (1<0 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨0+x⟩ → (1<1 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨0+x⟩ → (0=0 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨0+x⟩ → (0=1 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨0+x⟩ → (1=0 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨0+x⟩ → (1=1 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨0+x⟩ → (0<0 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨0+x⟩ → (0<1 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨0+x⟩ → (1<0 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨0+x⟩ → (1<1 → ∀x. ¬x=⟨0+x⟩))
(∀x. ¬x=⟨1+0⟩ → (0=0 → ∀x. ¬x=⟨1+0⟩))
(∀x. ¬x=⟨1+0⟩ → (0=1 → ∀x. ¬x=⟨1+0⟩))
(∀x. ¬x=⟨1+0⟩ → (1=0 → ∀x. ¬x=⟨1+0⟩))
(∀x. ¬x=⟨1+0⟩ → (1=1 → ∀x. ¬x=⟨1+0⟩))
(∀x. ¬x=⟨1+0⟩ → (0<0 → ∀x. ¬x=⟨1+0⟩))
(∀x. ¬x=⟨1+0⟩ → (0<1 → ∀x. ¬x=⟨1+0⟩))
(∀x. ¬x=⟨1+0⟩ → (1<0 → ∀x. ¬x=⟨1+0⟩))
(∀x. ¬x=⟨1+0⟩ → (1<1 → ∀x. ¬x=⟨1+0⟩))
(∀x. ¬x=⟨1+1⟩ → (0=0 → ∀x. ¬x=⟨1+1⟩))
(∀x. ¬x=⟨1+1⟩ → (0=1 → ∀x. ¬x=⟨1+1⟩))
(∀x. ¬x=⟨1+1⟩ → (1=0 → ∀x. ¬x=⟨1+1⟩))
(∀x. ¬x=⟨1+1⟩ → (1=1 → ∀x. ¬x=⟨1+1⟩))
(∀x. ¬x=⟨1+1⟩ → (0<0 → ∀x. ¬x=⟨1+1⟩))
(∀x. ¬x=⟨1+1⟩ → (0<1 → ∀x. ¬x=⟨1+1⟩))
(∀x. ¬x=⟨1+1⟩ → (1<0 → ∀x. ¬x=⟨1+1⟩))
(∀x. ¬x=⟨1+1⟩ → (1<1 → ∀x. ¬x=⟨1+1⟩))
(∀x. ¬x=⟨1+x⟩ → (0=0 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨1+x⟩ → (0=1 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨1+x⟩ → (1=0 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨1+x⟩ → (1=1 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨1+x⟩ → (0<0 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨1+x⟩ → (0<1 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨1+x⟩ → (1<0 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨1+x⟩ → (1<1 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨1+x⟩ → (0=0 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨1+x⟩ → (0=1 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨1+x⟩ → (1=0 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨1+x⟩ → (1=1 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨1+x⟩ → (0<0 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨1+x⟩ → (0<1 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨1+x⟩ → (1<0 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨1+x⟩ → (1<1 → ∀x. ¬x=⟨1+x⟩))
(∀x. ¬x=⟨x+0⟩ → (0=0 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+0⟩ → (0=1 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+0⟩ → (1=0 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+0⟩ → (1=1 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+0⟩ → (0<0 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+0⟩ → (0<1 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+0⟩ → (1<0 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+0⟩ → (1<1 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+0⟩ → (0=0 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+0⟩ → (0=1 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+0⟩ → (1=0 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+0⟩ → (1=1 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+0⟩ → (0<0 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+0⟩ → (0<1 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+0⟩ → (1<0 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+0⟩ → (1<1 → ∀x. ¬x=⟨x+0⟩))
(∀x. ¬x=⟨x+1⟩ → (0=0 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+1⟩ → (0=1 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+1⟩ → (1=0 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+1⟩ → (1=1 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+1⟩ → (0<0 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+1⟩ → (0<1 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+1⟩ → (1<0 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+1⟩ → (1<1 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+1⟩ → (0=0 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+1⟩ → (0=1 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+1⟩ → (1=0 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+1⟩ → (1=1 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+1⟩ → (0<0 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+1⟩ → (0<1 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+1⟩ → (1<0 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+1⟩ → (1<1 → ∀x. ¬x=⟨x+1⟩))
(∀x. ¬x=⟨x+x⟩ → (0=0 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (0=1 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (1=0 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (1=1 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (0<0 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (0<1 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (1<0 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (1<1 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (0=0 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (0=1 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (1=0 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (1=1 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (0<0 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (0<1 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (1<0 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (1<1 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (0=0 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (0=1 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (1=0 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (1=1 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (0<0 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (0<1 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (1<0 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨x+x⟩ → (1<1 → ∀x. ¬x=⟨x+x⟩))
(∀x. ¬x=⟨0⋅0⟩ → (0=0 → ∀x. ¬x=⟨0⋅0⟩))
(∀x. ¬x=⟨0⋅0⟩ → (0=1 → ∀x. ¬x=⟨0⋅0⟩))
(∀x. ¬x=⟨0⋅0⟩ → (1=0 → ∀x. ¬x=⟨0⋅0⟩))
(∀x. ¬x=⟨0⋅0⟩ → (1=1 → ∀x. ¬x=⟨0⋅0⟩))
(∀x. ¬x=⟨0⋅0⟩ → (0<0 → ∀x. ¬x=⟨0⋅0⟩))
(∀x. ¬x=⟨0⋅0⟩ → (0<1 → ∀x. ¬x=⟨0⋅0⟩))
(∀x. ¬x=⟨0⋅0⟩ → (1<0 → ∀x. ¬x=⟨0⋅0⟩))
(∀x. ¬x=⟨0⋅0⟩ → (1<1 → ∀x. ¬x=⟨0⋅0⟩))
(∀x. ¬x=⟨0⋅1⟩ → (0=0 → ∀x. ¬x=⟨0⋅1⟩))
(∀x. ¬x=⟨0⋅1⟩ → (0=1 → ∀x. ¬x=⟨0⋅1⟩))
(∀x. ¬x=⟨0⋅1⟩ → (1=0 → ∀x. ¬x=⟨0⋅1⟩))
(∀x. ¬x=⟨0⋅1⟩ → (1=1 → ∀x. ¬x=⟨0⋅1⟩))
(∀x. ¬x=⟨0⋅1⟩ → (0<0 → ∀x. ¬x=⟨0⋅1⟩))
(∀x. ¬x=⟨0⋅1⟩ → (0<1 → ∀x. ¬x=⟨0⋅1⟩))
(∀x. ¬x=⟨0⋅1⟩ → (1<0 → ∀x. ¬x=⟨0⋅1⟩))
(∀x. ¬x=⟨0⋅1⟩ → (1<1 → ∀x. ¬x=⟨0⋅1⟩))
(∀x. ¬x=⟨0⋅x⟩ → (0=0 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨0⋅x⟩ → (0=1 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨0⋅x⟩ → (1=0 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨0⋅x⟩ → (1=1 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨0⋅x⟩ → (0<0 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨0⋅x⟩ → (0<1 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨0⋅x⟩ → (1<0 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨0⋅x⟩ → (1<1 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨0⋅x⟩ → (0=0 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨0⋅x⟩ → (0=1 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨0⋅x⟩ → (1=0 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨0⋅x⟩ → (1=1 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨0⋅x⟩ → (0<0 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨0⋅x⟩ → (0<1 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨0⋅x⟩ → (1<0 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨0⋅x⟩ → (1<1 → ∀x. ¬x=⟨0⋅x⟩))
(∀x. ¬x=⟨1⋅0⟩ → (0=0 → ∀x. ¬x=⟨1⋅0⟩))
(∀x. ¬x=⟨1⋅0⟩ → (0=1 → ∀x. ¬x=⟨1⋅0⟩))
(∀x. ¬x=⟨1⋅0⟩ → (1=0 → ∀x. ¬x=⟨1⋅0⟩))
(∀x. ¬x=⟨1⋅0⟩ → (1=1 → ∀x. ¬x=⟨1⋅0⟩))
(∀x. ¬x=⟨1⋅0⟩ → (0<0 → ∀x. ¬x=⟨1⋅0⟩))
(∀x. ¬x=⟨1⋅0⟩ → (0<1 → ∀x. ¬x=⟨1⋅0⟩))
(∀x. ¬x=⟨1⋅0⟩ → (1<0 → ∀x. ¬x=⟨1⋅0⟩))
(∀x. ¬x=⟨1⋅0⟩ → (1<1 → ∀x. ¬x=⟨1⋅0⟩))
(∀x. ¬x=⟨1⋅1⟩ → (0=0 → ∀x. ¬x=⟨1⋅1⟩))
(∀x. ¬x=⟨1⋅1⟩ → (0=1 → ∀x. ¬x=⟨1⋅1⟩))
(∀x. ¬x=⟨1⋅1⟩ → (1=0 → ∀x. ¬x=⟨1⋅1⟩))
(∀x. ¬x=⟨1⋅1⟩ → (1=1 → ∀x. ¬x=⟨1⋅1⟩))
(∀x. ¬x=⟨1⋅1⟩ → (0<0 → ∀x. ¬x=⟨1⋅1⟩))
(∀x. ¬x=⟨1⋅1⟩ → (0<1 → ∀x. ¬x=⟨1⋅1⟩))
(∀x. ¬x=⟨1⋅1⟩ → (1<0 → ∀x. ¬x=⟨1⋅1⟩))
(∀x. ¬x=⟨1⋅1⟩ → (1<1 → ∀x. ¬x=⟨1⋅1⟩))
(∀x. ¬x=⟨1⋅x⟩ → (0=0 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨1⋅x⟩ → (0=1 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨1⋅x⟩ → (1=0 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨1⋅x⟩ → (1=1 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨1⋅x⟩ → (0<0 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨1⋅x⟩ → (0<1 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨1⋅x⟩ → (1<0 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨1⋅x⟩ → (1<1 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨1⋅x⟩ → (0=0 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨1⋅x⟩ → (0=1 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨1⋅x⟩ → (1=0 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨1⋅x⟩ → (1=1 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨1⋅x⟩ → (0<0 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨1⋅x⟩ → (0<1 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨1⋅x⟩ → (1<0 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨1⋅x⟩ → (1<1 → ∀x. ¬x=⟨1⋅x⟩))
(∀x. ¬x=⟨x⋅0⟩ → (0=0 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅0⟩ → (0=1 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅0⟩ → (1=0 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅0⟩ → (1=1 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅0⟩ → (0<0 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅0⟩ → (0<1 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅0⟩ → (1<0 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅0⟩ → (1<1 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅0⟩ → (0=0 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅0⟩ → (0=1 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅0⟩ → (1=0 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅0⟩ → (1=1 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅0⟩ → (0<0 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅0⟩ → (0<1 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅0⟩ → (1<0 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅0⟩ → (1<1 → ∀x. ¬x=⟨x⋅0⟩))
(∀x. ¬x=⟨x⋅1⟩ → (0=0 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅1⟩ → (0=1 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅1⟩ → (1=0 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅1⟩ → (1=1 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅1⟩ → (0<0 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅1⟩ → (0<1 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅1⟩ → (1<0 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅1⟩ → (1<1 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅1⟩ → (0=0 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅1⟩ → (0=1 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅1⟩ → (1=0 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅1⟩ → (1=1 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅1⟩ → (0<0 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅1⟩ → (0<1 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅1⟩ → (1<0 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅1⟩ → (1<1 → ∀x. ¬x=⟨x⋅1⟩))
(∀x. ¬x=⟨x⋅x⟩ → (0=0 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (0=1 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (1=0 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (1=1 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (0<0 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (0<1 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (1<0 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (1<1 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (0=0 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (0=1 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (1=0 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (1=1 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (0<0 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (0<1 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (1<0 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (1<1 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (0=0 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (0=1 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (1=0 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (1=1 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (0<0 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (0<1 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (1<0 → ∀x. ¬x=⟨x⋅x⟩))
(∀x. ¬x=⟨x⋅x⟩ → (1<1 → ∀x. ¬x=⟨x⋅x⟩))
(∀y. ¬y=y → (0=0 → ∀y. ¬y=y))
(∀y. ¬y=y → (0=1 → ∀y. ¬y=y))
(∀y. ¬y=y → (1=0 → ∀y. ¬y=y))
(∀y. ¬y=y → (1=1 → ∀y. ¬y=y))
(∀y. ¬y=y → (0<0 → ∀y. ¬y=y))
(∀y. ¬y=y → (0<1 → ∀y. ¬y=y))
(∀y. ¬y=y → (1<0 → ∀y. ¬y=y))
(∀y. ¬y=y → (1<1 → ∀y. ¬y=y))
(∀y. ¬y=y → (0=0 → ∀y. ¬y=y))
(∀y. ¬y=y → (0=1 → ∀y. ¬y=y))
(∀y. ¬y=y → (1=0 → ∀y. ¬y=y))
(∀y. ¬y=y → (1=1 → ∀y. ¬y=y))
(∀y. ¬y=y → (0<0 → ∀y. ¬y=y))
(∀y. ¬y=y → (0<1 → ∀y. ¬y=y))
(∀y. ¬y=y → (1<0 → ∀y. ¬y=y))
(∀y. ¬y=y → (1<1 → ∀y. ¬y=y))
(∀z. ¬z=0 → (0=0 → ∀z. ¬z=0))
(∀z. ¬z=0 → (0=1 → ∀z. ¬z=0))
(∀z. ¬z=0 → (1=0 → ∀z. ¬z=0))
(∀z. ¬z=0 → (1=1 → ∀z. ¬z=0))
(∀z. ¬z=0 → (0<0 → ∀z. ¬z=0))
(∀z. ¬z=0 → (0<1 → ∀z. ¬z=0))
(∀z. ¬z=0 → (1<0 → ∀z. ¬z=0))
(∀z. ¬z=0 → (1<1 → ∀z. ¬z=0))
(∀z. ¬z=1 → (0=0 → ∀z. ¬z=1))
(∀z. ¬z=1 → (0=1 → ∀z. ¬z=1))
(∀z. ¬z=1 → (1=0 → ∀z. ¬z=1))
(∀z. ¬z=1 → (1=1 → ∀z. ¬z=1))
(∀z. ¬z=1 → (0<0 → ∀z. ¬z=1))
(∀z. ¬z=1 → (0<1 → ∀z. ¬z=1))
(∀z. ¬z=1 → (1<0 → ∀z. ¬z=1))
(∀z. ¬z=1 → (1<1 → ∀z. ¬z=1))
(∀x. ¬⟨0+0⟩=x → (0=0 → ∀x. ¬⟨0+0⟩=x))
(∀x. ¬⟨0+0⟩=x → (0=1 → ∀x. ¬⟨0+0⟩=x))
(∀x. ¬⟨0+0⟩=x → (1=0 → ∀x. ¬⟨0+0⟩=x))
(∀x. ¬⟨0+0⟩=x → (1=1 → ∀x. ¬⟨0+0⟩=x))
(∀x. ¬⟨0+0⟩=x → (0<0 → ∀x. ¬⟨0+0⟩=x))
(∀x. ¬⟨0+0⟩=x → (0<1 → ∀x. ¬⟨0+0⟩=x))
(∀x. ¬⟨0+0⟩=x → (1<0 → ∀x. ¬⟨0+0⟩=x))
(∀x. ¬⟨0+0⟩=x → (1<1 → ∀x. ¬⟨0+0⟩=x))
(∀x. ¬⟨0+1⟩=x → (0=0 → ∀x. ¬⟨0+1⟩=x))
(∀x. ¬⟨0+1⟩=x → (0=1 → ∀x. ¬⟨0+1⟩=x))
(∀x. ¬⟨0+1⟩=x → (1=0 → ∀x. ¬⟨0+1⟩=x))
(∀x. ¬⟨0+1⟩=x → (1=1 → ∀x. ¬⟨0+1⟩=x))
(∀x. ¬⟨0+1⟩=x → (0<0 → ∀x. ¬⟨0+1⟩=x))
(∀x. ¬⟨0+1⟩=x → (0<1 → ∀x. ¬⟨0+1⟩=x))
(∀x. ¬⟨0+1⟩=x → (1<0 → ∀x. ¬⟨0+1⟩=x))
(∀x. ¬⟨0+1⟩=x → (1<1 → ∀x. ¬⟨0+1⟩=x))
(∀x. ¬⟨0+x⟩=0 → (0=0 → ∀x. ¬⟨0+x⟩=0))
(∀x. ¬⟨0+x⟩=0 → (0=1 → ∀x. ¬⟨0+x⟩=0))
(∀x. ¬⟨0+x⟩=0 → (1=0 → ∀x. ¬⟨0+x⟩=0))
(∀x. ¬⟨0+x⟩=0 → (1=1 → ∀x. ¬⟨0+x⟩=0))
(∀x. ¬⟨0+x⟩=0 → (0<0 → ∀x. ¬⟨0+x⟩=0))
(∀x. ¬⟨0+x⟩=0 → (0<1 → ∀x. ¬⟨0+x⟩=0))
(∀x. ¬⟨0+x⟩=0 → (1<0 → ∀x. ¬⟨0+x⟩=0))
(∀x. ¬⟨0+x⟩=0 → (1<1 → ∀x. ¬⟨0+x⟩=0))
(∀x. ¬⟨0+x⟩=1 → (0=0 → ∀x. ¬⟨0+x⟩=1))
(∀x. ¬⟨0+x⟩=1 → (0=1 → ∀x. ¬⟨0+x⟩=1))
(∀x. ¬⟨0+x⟩=1 → (1=0 → ∀x. ¬⟨0+x⟩=1))
(∀x. ¬⟨0+x⟩=1 → (1=1 → ∀x. ¬⟨0+x⟩=1))
(∀x. ¬⟨0+x⟩=1 → (0<0 → ∀x. ¬⟨0+x⟩=1))
(∀x. ¬⟨0+x⟩=1 → (0<1 → ∀x. ¬⟨0+x⟩=1))
(∀x. ¬⟨0+x⟩=1 → (1<0 → ∀x. ¬⟨0+x⟩=1))
(∀x. ¬⟨0+x⟩=1 → (1<1 → ∀x. ¬⟨0+x⟩=1))
(∀x. ¬⟨0+x⟩=x → (0=0 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨0+x⟩=x → (0=1 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨0+x⟩=x → (1=0 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨0+x⟩=x → (1=1 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨0+x⟩=x → (0<0 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨0+x⟩=x → (0<1 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨0+x⟩=x → (1<0 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨0+x⟩=x → (1<1 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨0+x⟩=x → (0=0 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨0+x⟩=x → (0=1 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨0+x⟩=x → (1=0 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨0+x⟩=x → (1=1 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨0+x⟩=x → (0<0 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨0+x⟩=x → (0<1 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨0+x⟩=x → (1<0 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨0+x⟩=x → (1<1 → ∀x. ¬⟨0+x⟩=x))
(∀x. ¬⟨1+0⟩=x → (0=0 → ∀x. ¬⟨1+0⟩=x))
(∀x. ¬⟨1+0⟩=x → (0=1 → ∀x. ¬⟨1+0⟩=x))
(∀x. ¬⟨1+0⟩=x → (1=0 → ∀x. ¬⟨1+0⟩=x))
(∀x. ¬⟨1+0⟩=x → (1=1 → ∀x. ¬⟨1+0⟩=x))
(∀x. ¬⟨1+0⟩=x → (0<0 → ∀x. ¬⟨1+0⟩=x))
(∀x. ¬⟨1+0⟩=x → (0<1 → ∀x. ¬⟨1+0⟩=x))
(∀x. ¬⟨1+0⟩=x → (1<0 → ∀x. ¬⟨1+0⟩=x))
(∀x. ¬⟨1+0⟩=x → (1<1 → ∀x. ¬⟨1+0⟩=x))
(∀x. ¬⟨1+1⟩=x → (0=0 → ∀x. ¬⟨1+1⟩=x))
(∀x. ¬⟨1+1⟩=x → (0=1 → ∀x. ¬⟨1+1⟩=x))
(∀x. ¬⟨1+1⟩=x → (1=0 → ∀x. ¬⟨1+1⟩=x))
(∀x. ¬⟨1+1⟩=x → (1=1 → ∀x. ¬⟨1+1⟩=x))
(∀x. ¬⟨1+1⟩=x → (0<0 → ∀x. ¬⟨1+1⟩=x))
(∀x. ¬⟨1+1⟩=x → (0<1 → ∀x. ¬⟨1+1⟩=x))
(∀x. ¬⟨1+1⟩=x → (1<0 → ∀x. ¬⟨1+1⟩=x))
(∀x. ¬⟨1+1⟩=x → (1<1 → ∀x. ¬⟨1+1⟩=x))
(∀x. ¬⟨1+x⟩=0 → (0=0 → ∀x. ¬⟨1+x⟩=0))
(∀x. ¬⟨1+x⟩=0 → (0=1 → ∀x. ¬⟨1+x⟩=0))
(∀x. ¬⟨1+x⟩=0 → (1=0 → ∀x. ¬⟨1+x⟩=0))
(∀x. ¬⟨1+x⟩=0 → (1=1 → ∀x. ¬⟨1+x⟩=0))
(∀x. ¬⟨1+x⟩=0 → (0<0 → ∀x. ¬⟨1+x⟩=0))
(∀x. ¬⟨1+x⟩=0 → (0<1 → ∀x. ¬⟨1+x⟩=0))
(∀x. ¬⟨1+x⟩=0 → (1<0 → ∀x. ¬⟨1+x⟩=0))
(∀x. ¬⟨1+x⟩=0 → (1<1 → ∀x. ¬⟨1+x⟩=0))
(∀x. ¬⟨1+x⟩=1 → (0=0 → ∀x. ¬⟨1+x⟩=1))
(∀x. ¬⟨1+x⟩=1 → (0=1 → ∀x. ¬⟨1+x⟩=1))
(∀x. ¬⟨1+x⟩=1 → (1=0 → ∀x. ¬⟨1+x⟩=1))
(∀x. ¬⟨1+x⟩=1 → (1=1 → ∀x. ¬⟨1+x⟩=1))
(∀x. ¬⟨1+x⟩=1 → (0<0 → ∀x. ¬⟨1+x⟩=1))
(∀x. ¬⟨1+x⟩=1 → (0<1 → ∀x. ¬⟨1+x⟩=1))
(∀x. ¬⟨1+x⟩=1 → (1<0 → ∀x. ¬⟨1+x⟩=1))
(∀x. ¬⟨1+x⟩=1 → (1<1 → ∀x. ¬⟨1+x⟩=1))
(∀x. ¬⟨1+x⟩=x → (0=0 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨1+x⟩=x → (0=1 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨1+x⟩=x → (1=0 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨1+x⟩=x → (1=1 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨1+x⟩=x → (0<0 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨1+x⟩=x → (0<1 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨1+x⟩=x → (1<0 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨1+x⟩=x → (1<1 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨1+x⟩=x → (0=0 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨1+x⟩=x → (0=1 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨1+x⟩=x → (1=0 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨1+x⟩=x → (1=1 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨1+x⟩=x → (0<0 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨1+x⟩=x → (0<1 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨1+x⟩=x → (1<0 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨1+x⟩=x → (1<1 → ∀x. ¬⟨1+x⟩=x))
(∀x. ¬⟨x+0⟩=0 → (0=0 → ∀x. ¬⟨x+0⟩=0))
(∀x. ¬⟨x+0⟩=0 → (0=1 → ∀x. ¬⟨x+0⟩=0))
(∀x. ¬⟨x+0⟩=0 → (1=0 → ∀x. ¬⟨x+0⟩=0))
(∀x. ¬⟨x+0⟩=0 → (1=1 → ∀x. ¬⟨x+0⟩=0))
(∀x. ¬⟨x+0⟩=0 → (0<0 → ∀x. ¬⟨x+0⟩=0))
(∀x. ¬⟨x+0⟩=0 → (0<1 → ∀x. ¬⟨x+0⟩=0))
(∀x. ¬⟨x+0⟩=0 → (1<0 → ∀x. ¬⟨x+0⟩=0))
(∀x. ¬⟨x+0⟩=0 → (1<1 → ∀x. ¬⟨x+0⟩=0))
(∀x. ¬⟨x+0⟩=1 → (0=0 → ∀x. ¬⟨x+0⟩=1))
(∀x. ¬⟨x+0⟩=1 → (0=1 → ∀x. ¬⟨x+0⟩=1))
(∀x. ¬⟨x+0⟩=1 → (1=0 → ∀x. ¬⟨x+0⟩=1))
(∀x. ¬⟨x+0⟩=1 → (1=1 → ∀x. ¬⟨x+0⟩=1))
(∀x. ¬⟨x+0⟩=1 → (0<0 → ∀x. ¬⟨x+0⟩=1))
(∀x. ¬⟨x+0⟩=1 → (0<1 → ∀x. ¬⟨x+0⟩=1))
(∀x. ¬⟨x+0⟩=1 → (1<0 → ∀x. ¬⟨x+0⟩=1))
(∀x. ¬⟨x+0⟩=1 → (1<1 → ∀x. ¬⟨x+0⟩=1))
(∀x. ¬⟨x+0⟩=x → (0=0 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+0⟩=x → (0=1 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+0⟩=x → (1=0 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+0⟩=x → (1=1 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+0⟩=x → (0<0 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+0⟩=x → (0<1 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+0⟩=x → (1<0 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+0⟩=x → (1<1 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+0⟩=x → (0=0 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+0⟩=x → (0=1 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+0⟩=x → (1=0 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+0⟩=x → (1=1 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+0⟩=x → (0<0 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+0⟩=x → (0<1 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+0⟩=x → (1<0 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+0⟩=x → (1<1 → ∀x. ¬⟨x+0⟩=x))
(∀x. ¬⟨x+1⟩=0 → (0=0 → ∀x. ¬⟨x+1⟩=0))
(∀x. ¬⟨x+1⟩=0 → (0=1 → ∀x. ¬⟨x+1⟩=0))
(∀x. ¬⟨x+1⟩=0 → (1=0 → ∀x. ¬⟨x+1⟩=0))
(∀x. ¬⟨x+1⟩=0 → (1=1 → ∀x. ¬⟨x+1⟩=0))
(∀x. ¬⟨x+1⟩=0 → (0<0 → ∀x. ¬⟨x+1⟩=0))
(∀x. ¬⟨x+1⟩=0 → (0<1 → ∀x. ¬⟨x+1⟩=0))
(∀x. ¬⟨x+1⟩=0 → (1<0 → ∀x. ¬⟨x+1⟩=0))
(∀x. ¬⟨x+1⟩=0 → (1<1 → ∀x. ¬⟨x+1⟩=0))
(∀x. ¬⟨x+1⟩=1 → (0=0 → ∀x. ¬⟨x+1⟩=1))
(∀x. ¬⟨x+1⟩=1 → (0=1 → ∀x. ¬⟨x+1⟩=1))
(∀x. ¬⟨x+1⟩=1 → (1=0 → ∀x. ¬⟨x+1⟩=1))
(∀x. ¬⟨x+1⟩=1 → (1=1 → ∀x. ¬⟨x+1⟩=1))
(∀x. ¬⟨x+1⟩=1 → (0<0 → ∀x. ¬⟨x+1⟩=1))
(∀x. ¬⟨x+1⟩=1 → (0<1 → ∀x. ¬⟨x+1⟩=1))
(∀x. ¬⟨x+1⟩=1 → (1<0 → ∀x. ¬⟨x+1⟩=1))
(∀x. ¬⟨x+1⟩=1 → (1<1 → ∀x. ¬⟨x+1⟩=1))
(∀x. ¬⟨x+1⟩=x → (0=0 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+1⟩=x → (0=1 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+1⟩=x → (1=0 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+1⟩=x → (1=1 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+1⟩=x → (0<0 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+1⟩=x → (0<1 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+1⟩=x → (1<0 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+1⟩=x → (1<1 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+1⟩=x → (0=0 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+1⟩=x → (0=1 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+1⟩=x → (1=0 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+1⟩=x → (1=1 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+1⟩=x → (0<0 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+1⟩=x → (0<1 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+1⟩=x → (1<0 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+1⟩=x → (1<1 → ∀x. ¬⟨x+1⟩=x))
(∀x. ¬⟨x+x⟩=0 → (0=0 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=0 → (0=1 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=0 → (1=0 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=0 → (1=1 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=0 → (0<0 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=0 → (0<1 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=0 → (1<0 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=0 → (1<1 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=0 → (0=0 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=0 → (0=1 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=0 → (1=0 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=0 → (1=1 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=0 → (0<0 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=0 → (0<1 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=0 → (1<0 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=0 → (1<1 → ∀x. ¬⟨x+x⟩=0))
(∀x. ¬⟨x+x⟩=1 → (0=0 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=1 → (0=1 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=1 → (1=0 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=1 → (1=1 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=1 → (0<0 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=1 → (0<1 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=1 → (1<0 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=1 → (1<1 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=1 → (0=0 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=1 → (0=1 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=1 → (1=0 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=1 → (1=1 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=1 → (0<0 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=1 → (0<1 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=1 → (1<0 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=1 → (1<1 → ∀x. ¬⟨x+x⟩=1))
(∀x. ¬⟨x+x⟩=x → (0=0 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (0=1 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (1=0 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (1=1 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (0<0 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (0<1 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (1<0 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (1<1 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (0=0 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (0=1 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (1=0 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (1=1 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (0<0 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (0<1 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (1<0 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (1<1 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (0=0 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (0=1 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (1=0 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (1=1 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (0<0 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (0<1 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (1<0 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨x+x⟩=x → (1<1 → ∀x. ¬⟨x+x⟩=x))
(∀x. ¬⟨0⋅0⟩=x → (0=0 → ∀x. ¬⟨0⋅0⟩=x))
(∀x. ¬⟨0⋅0⟩=x → (0=1 → ∀x. ¬⟨0⋅0⟩=x))
(∀x. ¬⟨0⋅0⟩=x → (1=0 → ∀x. ¬⟨0⋅0⟩=x))
(∀x. ¬⟨0⋅0⟩=x → (1=1 → ∀x. ¬⟨0⋅0⟩=x))
(∀x. ¬⟨0⋅0⟩=x → (0<0 → ∀x. ¬⟨0⋅0⟩=x))
(∀x. ¬⟨0⋅0⟩=x → (0<1 → ∀x. ¬⟨0⋅0⟩=x))
(∀x. ¬⟨0⋅0⟩=x → (1<0 → ∀x. ¬⟨0⋅0⟩=x))
(∀x. ¬⟨0⋅0⟩=x → (1<1 → ∀x. ¬⟨0⋅0⟩=x))
(∀x. ¬⟨0⋅1⟩=x → (0=0 → ∀x. ¬⟨0⋅1⟩=x))
(∀x. ¬⟨0⋅1⟩=x → (0=1 → ∀x. ¬⟨0⋅1⟩=x))
(∀x. ¬⟨0⋅1⟩=x → (1=0 → ∀x. ¬⟨0⋅1⟩=x))
(∀x. ¬⟨0⋅1⟩=x → (1=1 → ∀x. ¬⟨0⋅1⟩=x))
(∀x. ¬⟨0⋅1⟩=x → (0<0 → ∀x. ¬⟨0⋅1⟩=x))
(∀x. ¬⟨0⋅1⟩=x → (0<1 → ∀x. ¬⟨0⋅1⟩=x))
(∀x. ¬⟨0⋅1⟩=x → (1<0 → ∀x. ¬⟨0⋅1⟩=x))
(∀x. ¬⟨0⋅1⟩=x → (1<1 → ∀x. ¬⟨0⋅1⟩=x))
(∀x. ¬⟨0⋅x⟩=0 → (0=0 → ∀x. ¬⟨0⋅x⟩=0))
(∀x. ¬⟨0⋅x⟩=0 → (0=1 → ∀x. ¬⟨0⋅x⟩=0))
(∀x. ¬⟨0⋅x⟩=0 → (1=0 → ∀x. ¬⟨0⋅x⟩=0))
(∀x. ¬⟨0⋅x⟩=0 → (1=1 → ∀x. ¬⟨0⋅x⟩=0))
(∀x. ¬⟨0⋅x⟩=0 → (0<0 → ∀x. ¬⟨0⋅x⟩=0))
(∀x. ¬⟨0⋅x⟩=0 → (0<1 → ∀x. ¬⟨0⋅x⟩=0))
(∀x. ¬⟨0⋅x⟩=0 → (1<0 → ∀x. ¬⟨0⋅x⟩=0))
(∀x. ¬⟨0⋅x⟩=0 → (1<1 → ∀x. ¬⟨0⋅x⟩=0))
(∀x. ¬⟨0⋅x⟩=1 → (0=0 → ∀x. ¬⟨0⋅x⟩=1))
(∀x. ¬⟨0⋅x⟩=1 → (0=1 → ∀x. ¬⟨0⋅x⟩=1))
(∀x. ¬⟨0⋅x⟩=1 → (1=0 → ∀x. ¬⟨0⋅x⟩=1))
(∀x. ¬⟨0⋅x⟩=1 → (1=1 → ∀x. ¬⟨0⋅x⟩=1))
(∀x. ¬⟨0⋅x⟩=1 → (0<0 → ∀x. ¬⟨0⋅x⟩=1))
(∀x. ¬⟨0⋅x⟩=1 → (0<1 → ∀x. ¬⟨0⋅x⟩=1))
(∀x. ¬⟨0⋅x⟩=1 → (1<0 → ∀x. ¬⟨0⋅x⟩=1))
(∀x. ¬⟨0⋅x⟩=1 → (1<1 → ∀x. ¬⟨0⋅x⟩=1))
(∀x. ¬⟨0⋅x⟩=x → (0=0 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨0⋅x⟩=x → (0=1 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨0⋅x⟩=x → (1=0 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨0⋅x⟩=x → (1=1 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨0⋅x⟩=x → (0<0 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨0⋅x⟩=x → (0<1 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨0⋅x⟩=x → (1<0 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨0⋅x⟩=x → (1<1 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨0⋅x⟩=x → (0=0 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨0⋅x⟩=x → (0=1 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨0⋅x⟩=x → (1=0 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨0⋅x⟩=x → (1=1 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨0⋅x⟩=x → (0<0 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨0⋅x⟩=x → (0<1 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨0⋅x⟩=x → (1<0 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨0⋅x⟩=x → (1<1 → ∀x. ¬⟨0⋅x⟩=x))
(∀x. ¬⟨1⋅0⟩=x → (0=0 → ∀x. ¬⟨1⋅0⟩=x))
(∀x. ¬⟨1⋅0⟩=x → (0=1 → ∀x. ¬⟨1⋅0⟩=x))
(∀x. ¬⟨1⋅0⟩=x → (1=0 → ∀x. ¬⟨1⋅0⟩=x))
(∀x. ¬⟨1⋅0⟩=x → (1=1 → ∀x. ¬⟨1⋅0⟩=x))
(∀x. ¬⟨1⋅0⟩=x → (0<0 → ∀x. ¬⟨1⋅0⟩=x))
(∀x. ¬⟨1⋅0⟩=x → (0<1 → ∀x. ¬⟨1⋅0⟩=x))
(∀x. ¬⟨1⋅0⟩=x → (1<0 → ∀x. ¬⟨1⋅0⟩=x))
(∀x. ¬⟨1⋅0⟩=x → (1<1 → ∀x. ¬⟨1⋅0⟩=x))
(∀x. ¬⟨1⋅1⟩=x → (0=0 → ∀x. ¬⟨1⋅1⟩=x))
(∀x. ¬⟨1⋅1⟩=x → (0=1 → ∀x. ¬⟨1⋅1⟩=x))
(∀x. ¬⟨1⋅1⟩=x → (1=0 → ∀x. ¬⟨1⋅1⟩=x))
(∀x. ¬⟨1⋅1⟩=x → (1=1 → ∀x. ¬⟨1⋅1⟩=x))
(∀x. ¬⟨1⋅1⟩=x → (0<0 → ∀x. ¬⟨1⋅1⟩=x))
(∀x. ¬⟨1⋅1⟩=x → (0<1 → ∀x. ¬⟨1⋅1⟩=x))
(∀x. ¬⟨1⋅1⟩=x → (1<0 → ∀x. ¬⟨1⋅1⟩=x))
(∀x. ¬⟨1⋅1⟩=x → (1<1 → ∀x. ¬⟨1⋅1⟩=x))
(∀x. ¬⟨1⋅x⟩=0 → (0=0 → ∀x. ¬⟨1⋅x⟩=0))
(∀x. ¬⟨1⋅x⟩=0 → (0=1 → ∀x. ¬⟨1⋅x⟩=0))
(∀x. ¬⟨1⋅x⟩=0 → (1=0 → ∀x. ¬⟨1⋅x⟩=0))
(∀x. ¬⟨1⋅x⟩=0 → (1=1 → ∀x. ¬⟨1⋅x⟩=0))
(∀x. ¬⟨1⋅x⟩=0 → (0<0 → ∀x. ¬⟨1⋅x⟩=0))
(∀x. ¬⟨1⋅x⟩=0 → (0<1 → ∀x. ¬⟨1⋅x⟩=0))
(∀x. ¬⟨1⋅x⟩=0 → (1<0 → ∀x. ¬⟨1⋅x⟩=0))
(∀x. ¬⟨1⋅x⟩=0 → (1<1 → ∀x. ¬⟨1⋅x⟩=0))
(∀x. ¬⟨1⋅x⟩=1 → (0=0 → ∀x. ¬⟨1⋅x⟩=1))
(∀x. ¬⟨1⋅x⟩=1 → (0=1 → ∀x. ¬⟨1⋅x⟩=1))
(∀x. ¬⟨1⋅x⟩=1 → (1=0 → ∀x. ¬⟨1⋅x⟩=1))
(∀x. ¬⟨1⋅x⟩=1 → (1=1 → ∀x. ¬⟨1⋅x⟩=1))
(∀x. ¬⟨1⋅x⟩=1 → (0<0 → ∀x. ¬⟨1⋅x⟩=1))
(∀x. ¬⟨1⋅x⟩=1 → (0<1 → ∀x. ¬⟨1⋅x⟩=1))
(∀x. ¬⟨1⋅x⟩=1 → (1<0 → ∀x. ¬⟨1⋅x⟩=1))
(∀x. ¬⟨1⋅x⟩=1 → (1<1 → ∀x. ¬⟨1⋅x⟩=1))
(∀x. ¬⟨1⋅x⟩=x → (0=0 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨1⋅x⟩=x → (0=1 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨1⋅x⟩=x → (1=0 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨1⋅x⟩=x → (1=1 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨1⋅x⟩=x → (0<0 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨1⋅x⟩=x → (0<1 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨1⋅x⟩=x → (1<0 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨1⋅x⟩=x → (1<1 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨1⋅x⟩=x → (0=0 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨1⋅x⟩=x → (0=1 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨1⋅x⟩=x → (1=0 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨1⋅x⟩=x → (1=1 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨1⋅x⟩=x → (0<0 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨1⋅x⟩=x → (0<1 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨1⋅x⟩=x → (1<0 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨1⋅x⟩=x → (1<1 → ∀x. ¬⟨1⋅x⟩=x))
(∀x. ¬⟨x⋅0⟩=0 → (0=0 → ∀x. ¬⟨x⋅0⟩=0))
(∀x. ¬⟨x⋅0⟩=0 → (0=1 → ∀x. ¬⟨x⋅0⟩=0))
(∀x. ¬⟨x⋅0⟩=0 → (1=0 → ∀x. ¬⟨x⋅0⟩=0))
(∀x. ¬⟨x⋅0⟩=0 → (1=1 → ∀x. ¬⟨x⋅0⟩=0))
(∀x. ¬⟨x⋅0⟩=0 → (0<0 → ∀x. ¬⟨x⋅0⟩=0))
(∀x. ¬⟨x⋅0⟩=0 → (0<1 → ∀x. ¬⟨x⋅0⟩=0))
(∀x. ¬⟨x⋅0⟩=0 → (1<0 → ∀x. ¬⟨x⋅0⟩=0))
(∀x. ¬⟨x⋅0⟩=0 → (1<1 → ∀x. ¬⟨x⋅0⟩=0))
(∀x. ¬⟨x⋅0⟩=1 → (0=0 → ∀x. ¬⟨x⋅0⟩=1))
(∀x. ¬⟨x⋅0⟩=1 → (0=1 → ∀x. ¬⟨x⋅0⟩=1))
(∀x. ¬⟨x⋅0⟩=1 → (1=0 → ∀x. ¬⟨x⋅0⟩=1))
(∀x. ¬⟨x⋅0⟩=1 → (1=1 → ∀x. ¬⟨x⋅0⟩=1))
(∀x. ¬⟨x⋅0⟩=1 → (0<0 → ∀x. ¬⟨x⋅0⟩=1))
(∀x. ¬⟨x⋅0⟩=1 → (0<1 → ∀x. ¬⟨x⋅0⟩=1))
(∀x. ¬⟨x⋅0⟩=1 → (1<0 → ∀x. ¬⟨x⋅0⟩=1))
(∀x. ¬⟨x⋅0⟩=1 → (1<1 → ∀x. ¬⟨x⋅0⟩=1))
(∀x. ¬⟨x⋅0⟩=x → (0=0 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅0⟩=x → (0=1 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅0⟩=x → (1=0 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅0⟩=x → (1=1 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅0⟩=x → (0<0 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅0⟩=x → (0<1 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅0⟩=x → (1<0 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅0⟩=x → (1<1 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅0⟩=x → (0=0 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅0⟩=x → (0=1 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅0⟩=x → (1=0 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅0⟩=x → (1=1 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅0⟩=x → (0<0 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅0⟩=x → (0<1 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅0⟩=x → (1<0 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅0⟩=x → (1<1 → ∀x. ¬⟨x⋅0⟩=x))
(∀x. ¬⟨x⋅1⟩=0 → (0=0 → ∀x. ¬⟨x⋅1⟩=0))
(∀x. ¬⟨x⋅1⟩=0 → (0=1 → ∀x. ¬⟨x⋅1⟩=0))
(∀x. ¬⟨x⋅1⟩=0 → (1=0 → ∀x. ¬⟨x⋅1⟩=0))
(∀x. ¬⟨x⋅1⟩=0 → (1=1 → ∀x. ¬⟨x⋅1⟩=0))
(∀x. ¬⟨x⋅1⟩=0 → (0<0 → ∀x. ¬⟨x⋅1⟩=0))
(∀x. ¬⟨x⋅1⟩=0 → (0<1 → ∀x. ¬⟨x⋅1⟩=0))
(∀x. ¬⟨x⋅1⟩=0 → (1<0 → ∀x. ¬⟨x⋅1⟩=0))
(∀x. ¬⟨x⋅1⟩=0 → (1<1 → ∀x. ¬⟨x⋅1⟩=0))
(∀x. ¬⟨x⋅1⟩=1 → (0=0 → ∀x. ¬⟨x⋅1⟩=1))
(∀x. ¬⟨x⋅1⟩=1 → (0=1 → ∀x. ¬⟨x⋅1⟩=1))
(∀x. ¬⟨x⋅1⟩=1 → (1=0 → ∀x. ¬⟨x⋅1⟩=1))
(∀x. ¬⟨x⋅1⟩=1 → (1=1 → ∀x. ¬⟨x⋅1⟩=1))
(∀x. ¬⟨x⋅1⟩=1 → (0<0 → ∀x. ¬⟨x⋅1⟩=1))
(∀x. ¬⟨x⋅1⟩=1 → (0<1 → ∀x. ¬⟨x⋅1⟩=1))
(∀x. ¬⟨x⋅1⟩=1 → (1<0 → ∀x. ¬⟨x⋅1⟩=1))
(∀x. ¬⟨x⋅1⟩=1 → (1<1 → ∀x. ¬⟨x⋅1⟩=1))
(∀x. ¬⟨x⋅1⟩=x → (0=0 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅1⟩=x → (0=1 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅1⟩=x → (1=0 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅1⟩=x → (1=1 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅1⟩=x → (0<0 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅1⟩=x → (0<1 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅1⟩=x → (1<0 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅1⟩=x → (1<1 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅1⟩=x → (0=0 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅1⟩=x → (0=1 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅1⟩=x → (1=0 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅1⟩=x → (1=1 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅1⟩=x → (0<0 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅1⟩=x → (0<1 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅1⟩=x → (1<0 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅1⟩=x → (1<1 → ∀x. ¬⟨x⋅1⟩=x))
(∀x. ¬⟨x⋅x⟩=0 → (0=0 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=0 → (0=1 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=0 → (1=0 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=0 → (1=1 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=0 → (0<0 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=0 → (0<1 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=0 → (1<0 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=0 → (1<1 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=0 → (0=0 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=0 → (0=1 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=0 → (1=0 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=0 → (1=1 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=0 → (0<0 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=0 → (0<1 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=0 → (1<0 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=0 → (1<1 → ∀x. ¬⟨x⋅x⟩=0))
(∀x. ¬⟨x⋅x⟩=1 → (0=0 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=1 → (0=1 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=1 → (1=0 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=1 → (1=1 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=1 → (0<0 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=1 → (0<1 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=1 → (1<0 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=1 → (1<1 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=1 → (0=0 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=1 → (0=1 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=1 → (1=0 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=1 → (1=1 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=1 → (0<0 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=1 → (0<1 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=1 → (1<0 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=1 → (1<1 → ∀x. ¬⟨x⋅x⟩=1))
(∀x. ¬⟨x⋅x⟩=x → (0=0 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (0=1 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (1=0 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (1=1 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (0<0 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (0<1 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (1<0 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (1<1 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (0=0 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (0=1 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (1=0 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (1=1 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (0<0 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (0<1 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (1<0 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (1<1 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (0=0 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (0=1 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (1=0 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (1=1 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (0<0 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (0<1 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (1<0 → ∀x. ¬⟨x⋅x⟩=x))
(∀x. ¬⟨x⋅x⟩=x → (1<1 → ∀x. ¬⟨x⋅x⟩=x))
(∀z. ¬0<z → (0=0 → ∀z. ¬0<z))
(∀z. ¬0<z → (0=1 → ∀z. ¬0<z))
(∀z. ¬0<z → (1=0 → ∀z. ¬0<z))
(∀z. ¬0<z → (1=1 → ∀z. ¬0<z))
(∀z. ¬0<z → (0<0 → ∀z. ¬0<z))
(∀z. ¬0<z → (0<1 → ∀z. ¬0<z))
(∀z. ¬0<z → (1<0 → ∀z. ¬0<z))
(∀z. ¬0<z → (1<1 → ∀z. ¬0<z))
(∀x. ¬0<⟨0+x⟩ → (0=0 → ∀x. ¬0<⟨0+x⟩))
(∀x. ¬0<⟨0+x⟩ → (0=1 → ∀x. ¬0<⟨0+x⟩))
(∀x. ¬0<⟨0+x⟩ → (1=0 → ∀x. ¬0<⟨0+x⟩))
(∀x. ¬0<⟨0+x⟩ → (1=1 → ∀x. ¬0<⟨0+x⟩))
(∀x. ¬0<⟨0+x⟩ → (0<0 → ∀x. ¬0<⟨0+x⟩))
(∀x. ¬0<⟨0+x⟩ → (0<1 → ∀x. ¬0<⟨0+x⟩))
(∀x. ¬0<⟨0+x⟩ → (1<0 → ∀x. ¬0<⟨0+x⟩))
(∀x. ¬0<⟨0+x⟩ → (1<1 → ∀x. ¬0<⟨0+x⟩))
(∀x. ¬0<⟨1+x⟩ → (0=0 → ∀x. ¬0<⟨1+x⟩))
(∀x. ¬0<⟨1+x⟩ → (0=1 → ∀x. ¬0<⟨1+x⟩))
(∀x. ¬0<⟨1+x⟩ → (1=0 → ∀x. ¬0<⟨1+x⟩))
(∀x. ¬0<⟨1+x⟩ → (1=1 → ∀x. ¬0<⟨1+x⟩))
(∀x. ¬0<⟨1+x⟩ → (0<0 → ∀x. ¬0<⟨1+x⟩))
(∀x. ¬0<⟨1+x⟩ → (0<1 → ∀x. ¬0<⟨1+x⟩))
(∀x. ¬0<⟨1+x⟩ → (1<0 → ∀x. ¬0<⟨1+x⟩))
(∀x. ¬0<⟨1+x⟩ → (1<1 → ∀x. ¬0<⟨1+x⟩))
(∀x. ¬0<⟨x+0⟩ → (0=0 → ∀x. ¬0<⟨x+0⟩))
(∀x. ¬0<⟨x+0⟩ → (0=1 → ∀x. ¬0<⟨x+0⟩))
(∀x. ¬0<⟨x+0⟩ → (1=0 → ∀x. ¬0<⟨x+0⟩))
(∀x. ¬0<⟨x+0⟩ → (1=1 → ∀x. ¬0<⟨x+0⟩))
(∀x. ¬0<⟨x+0⟩ → (0<0 → ∀x. ¬0<⟨x+0⟩))
(∀x. ¬0<⟨x+0⟩ → (0<1 → ∀x. ¬0<⟨x+0⟩))
(∀x. ¬0<⟨x+0⟩ → (1<0 → ∀x. ¬0<⟨x+0⟩))
(∀x. ¬0<⟨x+0⟩ → (1<1 → ∀x. ¬0<⟨x+0⟩))
(∀x. ¬0<⟨x+1⟩ → (0=0 → ∀x. ¬0<⟨x+1⟩))
(∀x. ¬0<⟨x+1⟩ → (0=1 → ∀x. ¬0<⟨x+1⟩))
(∀x. ¬0<⟨x+1⟩ → (1=0 → ∀x. ¬0<⟨x+1⟩))
(∀x. ¬0<⟨x+1⟩ → (1=1 → ∀x. ¬0<⟨x+1⟩))
(∀x. ¬0<⟨x+1⟩ → (0<0 → ∀x. ¬0<⟨x+1⟩))
(∀x. ¬0<⟨x+1⟩ → (0<1 → ∀x. ¬0<⟨x+1⟩))
(∀x. ¬0<⟨x+1⟩ → (1<0 → ∀x. ¬0<⟨x+1⟩))
(∀x. ¬0<⟨x+1⟩ → (1<1 → ∀x. ¬0<⟨x+1⟩))
(∀x. ¬0<⟨x+x⟩ → (0=0 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨x+x⟩ → (0=1 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨x+x⟩ → (1=0 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨x+x⟩ → (1=1 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨x+x⟩ → (0<0 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨x+x⟩ → (0<1 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨x+x⟩ → (1<0 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨x+x⟩ → (1<1 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨x+x⟩ → (0=0 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨x+x⟩ → (0=1 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨x+x⟩ → (1=0 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨x+x⟩ → (1=1 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨x+x⟩ → (0<0 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨x+x⟩ → (0<1 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨x+x⟩ → (1<0 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨x+x⟩ → (1<1 → ∀x. ¬0<⟨x+x⟩))
(∀x. ¬0<⟨0⋅x⟩ → (0=0 → ∀x. ¬0<⟨0⋅x⟩))
(∀x. ¬0<⟨0⋅x⟩ → (0=1 → ∀x. ¬0<⟨0⋅x⟩))
(∀x. ¬0<⟨0⋅x⟩ → (1=0 → ∀x. ¬0<⟨0⋅x⟩))
(∀x. ¬0<⟨0⋅x⟩ → (1=1 → ∀x. ¬0<⟨0⋅x⟩))
(∀x. ¬0<⟨0⋅x⟩ → (0<0 → ∀x. ¬0<⟨0⋅x⟩))
(∀x. ¬0<⟨0⋅x⟩ → (0<1 → ∀x. ¬0<⟨0⋅x⟩))
(∀x. ¬0<⟨0⋅x⟩ → (1<0 → ∀x. ¬0<⟨0⋅x⟩))
(∀x. ¬0<⟨0⋅x⟩ → (1<1 → ∀x. ¬0<⟨0⋅x⟩))
(∀x. ¬0<⟨1⋅x⟩ → (0=0 → ∀x. ¬0<⟨1⋅x⟩))
(∀x. ¬0<⟨1⋅x⟩ → (0=1 → ∀x. ¬0<⟨1⋅x⟩))
(∀x. ¬0<⟨1⋅x⟩ → (1=0 → ∀x. ¬0<⟨1⋅x⟩))
(∀x. ¬0<⟨1⋅x⟩ → (1=1 → ∀x. ¬0<⟨1⋅x⟩))
(∀x. ¬0<⟨1⋅x⟩ → (0<0 → ∀x. ¬0<⟨1⋅x⟩))
(∀x. ¬0<⟨1⋅x⟩ → (0<1 → ∀x. ¬0<⟨1⋅x⟩))
(∀x. ¬0<⟨1⋅x⟩ → (1<0 → ∀x. ¬0<⟨1⋅x⟩))
(∀x. ¬0<⟨1⋅x⟩ → (1<1 → ∀x. ¬0<⟨1⋅x⟩))
(∀x. ¬0<⟨x⋅0⟩ → (0=0 → ∀x. ¬0<⟨x⋅0⟩))
(∀x. ¬0<⟨x⋅0⟩ → (0=1 → ∀x. ¬0<⟨x⋅0⟩))
(∀x. ¬0<⟨x⋅0⟩ → (1=0 → ∀x. ¬0<⟨x⋅0⟩))
(∀x. ¬0<⟨x⋅0⟩ → (1=1 → ∀x. ¬0<⟨x⋅0⟩))
(∀x. ¬0<⟨x⋅0⟩ → (0<0 → ∀x. ¬0<⟨x⋅0⟩))
(∀x. ¬0<⟨x⋅0⟩ → (0<1 → ∀x. ¬0<⟨x⋅0⟩))
(∀x. ¬0<⟨x⋅0⟩ → (1<0 → ∀x. ¬0<⟨x⋅0⟩))
(∀x. ¬0<⟨x⋅0⟩ → (1<1 → ∀x. ¬0<⟨x⋅0⟩))
(∀x. ¬0<⟨x⋅1⟩ → (0=0 → ∀x. ¬0<⟨x⋅1⟩))
(∀x. ¬0<⟨x⋅1⟩ → (0=1 → ∀x. ¬0<⟨x⋅1⟩))
(∀x. ¬0<⟨x⋅1⟩ → (1=0 → ∀x. ¬0<⟨x⋅1⟩))
(∀x. ¬0<⟨x⋅1⟩ → (1=1 → ∀x. ¬0<⟨x⋅1⟩))
(∀x. ¬0<⟨x⋅1⟩ → (0<0 → ∀x. ¬0<⟨x⋅1⟩))
(∀x. ¬0<⟨x⋅1⟩ → (0<1 → ∀x. ¬0<⟨x⋅1⟩))
(∀x. ¬0<⟨x⋅1⟩ → (1<0 → ∀x. ¬0<⟨x⋅1⟩))
(∀x. ¬0<⟨x⋅1⟩ → (1<1 → ∀x. ¬0<⟨x⋅1⟩))
(∀x. ¬0<⟨x⋅x⟩ → (0=0 → ∀x. ¬0<⟨x⋅x⟩))
(∀x. ¬0<⟨x⋅x⟩ → (0=1 → ∀x. ¬0<⟨x⋅x⟩))
(∀x. ¬0<⟨x⋅x⟩ → (1=0 → ∀x. ¬0<⟨x⋅x⟩))
(∀x. ¬0<⟨x⋅x⟩ → (1=1 → ∀x. ¬0<⟨x⋅x⟩))
(∀x. ¬0<⟨x⋅x⟩ → (0<0 → ∀x. ¬0<⟨x⋅x⟩))
(∀x. ¬0<⟨x⋅x⟩ → (0<1 → ∀x. ¬0<⟨x⋅x⟩))
(∀x. ¬0<⟨x⋅x⟩ → (1<0 → ∀x. ¬0<⟨x⋅x⟩))
(∀x. ¬0<⟨x⋅x⟩ → (1<1 → ∀x. ¬0<⟨x⋅x⟩))
(∀x. ¬0<⟨x⋅x⟩ → (0=0 → ∀x. ¬0<⟨x⋅x⟩))
(∀x. ¬0<⟨x⋅x⟩ → (0=1 → ∀x. ¬0<⟨x⋅x⟩))
(∀x. ¬0<⟨x⋅x⟩ → (1=0 → ∀x. ¬0<⟨x⋅x⟩))
(∀x. ¬0<⟨x⋅x⟩ → (1=1 → ∀x. ¬0<⟨x⋅x⟩))
(∀x. ¬0<⟨x⋅x⟩ → (0<0 → ∀x. ¬0<⟨x⋅x⟩))
(∀x. ¬0<⟨x⋅x⟩ → (0<1 → ∀x. ¬0<⟨x⋅x⟩))
(∀x. ¬0<⟨x⋅x⟩ → (1<0 → ∀x. ¬0<⟨x⋅x⟩))
(∀x. ¬0<⟨x⋅x⟩ → (1<1 → ∀x. ¬0<⟨x⋅x⟩))
(∀z. ¬1<z → (0=0 → ∀z. ¬1<z))
(∀z. ¬1<z → (0=1 → ∀z. ¬1<z))
(∀z. ¬1<z → (1=0 → ∀z. ¬1<z))
(∀z. ¬1<z → (1=1 → ∀z. ¬1<z))
(∀z. ¬1<z → (0<0 → ∀z. ¬1<z))
(∀z. ¬1<z → (0<1 → ∀z. ¬1<z))
(∀z. ¬1<z → (1<0 → ∀z. ¬1<z))
(∀z. ¬1<z → (1<1 → ∀z. ¬1<z))
(∀x. ¬1<⟨0+x⟩ → (0=0 → ∀x. ¬1<⟨0+x⟩))
(∀x. ¬1<⟨0+x⟩ → (0=1 → ∀x. ¬1<⟨0+x⟩))
(∀x. ¬1<⟨0+x⟩ → (1=0 → ∀x. ¬1<⟨0+x⟩))
(∀x. ¬1<⟨0+x⟩ → (1=1 → ∀x. ¬1<⟨0+x⟩))
(∀x. ¬1<⟨0+x⟩ → (0<0 → ∀x. ¬1<⟨0+x⟩))
(∀x. ¬1<⟨0+x⟩ → (0<1 → ∀x. ¬1<⟨0+x⟩))
(∀x. ¬1<⟨0+x⟩ → (1<0 → ∀x. ¬1<⟨0+x⟩))
(∀x. ¬1<⟨0+x⟩ → (1<1 → ∀x. ¬1<⟨0+x⟩))
(∀x. ¬1<⟨1+x⟩ → (0=0 → ∀x. ¬1<⟨1+x⟩))
(∀x. ¬1<⟨1+x⟩ → (0=1 → ∀x. ¬1<⟨1+x⟩))
(∀x. ¬1<⟨1+x⟩ → (1=0 → ∀x. ¬1<⟨1+x⟩))
(∀x. ¬1<⟨1+x⟩ → (1=1 → ∀x. ¬1<⟨1+x⟩))
(∀x. ¬1<⟨1+x⟩ → (0<0 → ∀x. ¬1<⟨1+x⟩))
(∀x. ¬1<⟨1+x⟩ → (0<1 → ∀x. ¬1<⟨1+x⟩))
(∀x. ¬1<⟨1+x⟩ → (1<0 → ∀x. ¬1<⟨1+x⟩))
(∀x. ¬1<⟨1+x⟩ → (1<1 → ∀x. ¬1<⟨1+x⟩))
(∀x. ¬1<⟨x+0⟩ → (0=0 → ∀x. ¬1<⟨x+0⟩))
(∀x. ¬1<⟨x+0⟩ → (0=1 → ∀x. ¬1<⟨x+0⟩))
(∀x. ¬1<⟨x+0⟩ → (1=0 → ∀x. ¬1<⟨x+0⟩))
(∀x. ¬1<⟨x+0⟩ → (1=1 → ∀x. ¬1<⟨x+0⟩))
(∀x. ¬1<⟨x+0⟩ → (0<0 → ∀x. ¬1<⟨x+0⟩))
(∀x. ¬1<⟨x+0⟩ → (0<1 → ∀x. ¬1<⟨x+0⟩))
(∀x. ¬1<⟨x+0⟩ → (1<0 → ∀x. ¬1<⟨x+0⟩))
(∀x. ¬1<⟨x+0⟩ → (1<1 → ∀x. ¬1<⟨x+0⟩))
(∀x. ¬1<⟨x+1⟩ → (0=0 → ∀x. ¬1<⟨x+1⟩))
(∀x. ¬1<⟨x+1⟩ → (0=1 → ∀x. ¬1<⟨x+1⟩))
(∀x. ¬1<⟨x+1⟩ → (1=0 → ∀x. ¬1<⟨x+1⟩))
(∀x. ¬1<⟨x+1⟩ → (1=1 → ∀x. ¬1<⟨x+1⟩))
(∀x. ¬1<⟨x+1⟩ → (0<0 → ∀x. ¬1<⟨x+1⟩))
(∀x. ¬1<⟨x+1⟩ → (0<1 → ∀x. ¬1<⟨x+1⟩))
(∀x. ¬1<⟨x+1⟩ → (1<0 → ∀x. ¬1<⟨x+1⟩))
(∀x. ¬1<⟨x+1⟩ → (1<1 → ∀x. ¬1<⟨x+1⟩))
(∀x. ¬1<⟨x+x⟩ → (0=0 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨x+x⟩ → (0=1 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨x+x⟩ → (1=0 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨x+x⟩ → (1=1 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨x+x⟩ → (0<0 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨x+x⟩ → (0<1 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨x+x⟩ → (1<0 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨x+x⟩ → (1<1 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨x+x⟩ → (0=0 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨x+x⟩ → (0=1 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨x+x⟩ → (1=0 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨x+x⟩ → (1=1 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨x+x⟩ → (0<0 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨x+x⟩ → (0<1 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨x+x⟩ → (1<0 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨x+x⟩ → (1<1 → ∀x. ¬1<⟨x+x⟩))
(∀x. ¬1<⟨0⋅x⟩ → (0=0 → ∀x. ¬1<⟨0⋅x⟩))
(∀x. ¬1<⟨0⋅x⟩ → (0=1 → ∀x. ¬1<⟨0⋅x⟩))
(∀x. ¬1<⟨0⋅x⟩ → (1=0 → ∀x. ¬1<⟨0⋅x⟩))
(∀x. ¬1<⟨0⋅x⟩ → (1=1 → ∀x. ¬1<⟨0⋅x⟩))
(∀x. ¬1<⟨0⋅x⟩ → (0<0 → ∀x. ¬1<⟨0⋅x⟩))
(∀x. ¬1<⟨0⋅x⟩ → (0<1 → ∀x. ¬1<⟨0⋅x⟩))
(∀x. ¬1<⟨0⋅x⟩ → (1<0 → ∀x. ¬1<⟨0⋅x⟩))
(∀x. ¬1<⟨0⋅x⟩ → (1<1 → ∀x. ¬1<⟨0⋅x⟩))
(∀x. ¬1<⟨1⋅x⟩ → (0=0 → ∀x. ¬1<⟨1⋅x⟩))
(∀x. ¬1<⟨1⋅x⟩ → (0=1 → ∀x. ¬1<⟨1⋅x⟩))
(∀x. ¬1<⟨1⋅x⟩ → (1=0 → ∀x. ¬1<⟨1⋅x⟩))
(∀x. ¬1<⟨1⋅x⟩ → (1=1 → ∀x. ¬1<⟨1⋅x⟩))
(∀x. ¬1<⟨1⋅x⟩ → (0<0 → ∀x. ¬1<⟨1⋅x⟩))
(∀x. ¬1<⟨1⋅x⟩ → (0<1 → ∀x. ¬1<⟨1⋅x⟩))
(∀x. ¬1<⟨1⋅x⟩ → (1<0 → ∀x. ¬1<⟨1⋅x⟩))
(∀x. ¬1<⟨1⋅x⟩ → (1<1 → ∀x. ¬1<⟨1⋅x⟩))
(∀x. ¬1<⟨x⋅0⟩ → (0=0 → ∀x. ¬1<⟨x⋅0⟩))
(∀x. ¬1<⟨x⋅0⟩ → (0=1 → ∀x. ¬1<⟨x⋅0⟩))
(∀x. ¬1<⟨x⋅0⟩ → (1=0 → ∀x. ¬1<⟨x⋅0⟩))
(∀x. ¬1<⟨x⋅0⟩ → (1=1 → ∀x. ¬1<⟨x⋅0⟩))
(∀x. ¬1<⟨x⋅0⟩ → (0<0 → ∀x. ¬1<⟨x⋅0⟩))
(∀x. ¬1<⟨x⋅0⟩ → (0<1 → ∀x. ¬1<⟨x⋅0⟩))
(∀x. ¬1<⟨x⋅0⟩ → (1<0 → ∀x. ¬1<⟨x⋅0⟩))
(∀x. ¬1<⟨x⋅0⟩ → (1<1 → ∀x. ¬1<⟨x⋅0⟩))
(∀x. ¬1<⟨x⋅1⟩ → (0=0 → ∀x. ¬1<⟨x⋅1⟩))
(∀x. ¬1<⟨x⋅1⟩ → (0=1 → ∀x. ¬1<⟨x⋅1⟩))
(∀x. ¬1<⟨x⋅1⟩ → (1=0 → ∀x. ¬1<⟨x⋅1⟩))
(∀x. ¬1<⟨x⋅1⟩ → (1=1 → ∀x. ¬1<⟨x⋅1⟩))
(∀x. ¬1<⟨x⋅1⟩ → (0<0 → ∀x. ¬1<⟨x⋅1⟩))
(∀x. ¬1<⟨x⋅1⟩ → (0<1 → ∀x. ¬1<⟨x⋅1⟩))
(∀x. ¬1<⟨x⋅1⟩ → (1<0 → ∀x. ¬1<⟨x⋅1⟩))
(∀x. ¬1<⟨x⋅1⟩ → (1<1 → ∀x. ¬1<⟨x⋅1⟩))
(∀x. ¬1<⟨x⋅x⟩ → (0=0 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬1<⟨x⋅x⟩ → (0=1 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬1<⟨x⋅x⟩ → (1=0 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬1<⟨x⋅x⟩ → (1=1 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬1<⟨x⋅x⟩ → (0<0 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬1<⟨x⋅x⟩ → (0<1 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬1<⟨x⋅x⟩ → (1<0 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬1<⟨x⋅x⟩ → (1<1 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬1<⟨x⋅x⟩ → (0=0 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬1<⟨x⋅x⟩ → (0=1 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬1<⟨x⋅x⟩ → (1=0 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬1<⟨x⋅x⟩ → (1=1 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬1<⟨x⋅x⟩ → (0<0 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬1<⟨x⋅x⟩ → (0<1 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬1<⟨x⋅x⟩ → (1<0 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬1<⟨x⋅x⟩ → (1<1 → ∀x. ¬1<⟨x⋅x⟩))
(∀x. ¬x<⟨0+0⟩ → (0=0 → ∀x. ¬x<⟨0+0⟩))
(∀x. ¬x<⟨0+0⟩ → (0=1 → ∀x. ¬x<⟨0+0⟩))
(∀x. ¬x<⟨0+0⟩ → (1=0 → ∀x. ¬x<⟨0+0⟩))
(∀x. ¬x<⟨0+0⟩ → (1=1 → ∀x. ¬x<⟨0+0⟩))
(∀x. ¬x<⟨0+0⟩ → (0<0 → ∀x. ¬x<⟨0+0⟩))
(∀x. ¬x<⟨0+0⟩ → (0<1 → ∀x. ¬x<⟨0+0⟩))
(∀x. ¬x<⟨0+0⟩ → (1<0 → ∀x. ¬x<⟨0+0⟩))
(∀x. ¬x<⟨0+0⟩ → (1<1 → ∀x. ¬x<⟨0+0⟩))
(∀x. ¬x<⟨0+1⟩ → (0=0 → ∀x. ¬x<⟨0+1⟩))
(∀x. ¬x<⟨0+1⟩ → (0=1 → ∀x. ¬x<⟨0+1⟩))
(∀x. ¬x<⟨0+1⟩ → (1=0 → ∀x. ¬x<⟨0+1⟩))
(∀x. ¬x<⟨0+1⟩ → (1=1 → ∀x. ¬x<⟨0+1⟩))
(∀x. ¬x<⟨0+1⟩ → (0<0 → ∀x. ¬x<⟨0+1⟩))
(∀x. ¬x<⟨0+1⟩ → (0<1 → ∀x. ¬x<⟨0+1⟩))
(∀x. ¬x<⟨0+1⟩ → (1<0 → ∀x. ¬x<⟨0+1⟩))
(∀x. ¬x<⟨0+1⟩ → (1<1 → ∀x. ¬x<⟨0+1⟩))
(∀x. ¬x<⟨0+x⟩ → (0=0 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨0+x⟩ → (0=1 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨0+x⟩ → (1=0 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨0+x⟩ → (1=1 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨0+x⟩ → (0<0 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨0+x⟩ → (0<1 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨0+x⟩ → (1<0 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨0+x⟩ → (1<1 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨0+x⟩ → (0=0 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨0+x⟩ → (0=1 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨0+x⟩ → (1=0 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨0+x⟩ → (1=1 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨0+x⟩ → (0<0 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨0+x⟩ → (0<1 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨0+x⟩ → (1<0 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨0+x⟩ → (1<1 → ∀x. ¬x<⟨0+x⟩))
(∀x. ¬x<⟨1+0⟩ → (0=0 → ∀x. ¬x<⟨1+0⟩))
(∀x. ¬x<⟨1+0⟩ → (0=1 → ∀x. ¬x<⟨1+0⟩))
(∀x. ¬x<⟨1+0⟩ → (1=0 → ∀x. ¬x<⟨1+0⟩))
(∀x. ¬x<⟨1+0⟩ → (1=1 → ∀x. ¬x<⟨1+0⟩))
(∀x. ¬x<⟨1+0⟩ → (0<0 → ∀x. ¬x<⟨1+0⟩))
(∀x. ¬x<⟨1+0⟩ → (0<1 → ∀x. ¬x<⟨1+0⟩))
(∀x. ¬x<⟨1+0⟩ → (1<0 → ∀x. ¬x<⟨1+0⟩))
(∀x. ¬x<⟨1+0⟩ → (1<1 → ∀x. ¬x<⟨1+0⟩))
(∀x. ¬x<⟨1+1⟩ → (0=0 → ∀x. ¬x<⟨1+1⟩))
(∀x. ¬x<⟨1+1⟩ → (0=1 → ∀x. ¬x<⟨1+1⟩))
(∀x. ¬x<⟨1+1⟩ → (1=0 → ∀x. ¬x<⟨1+1⟩))
(∀x. ¬x<⟨1+1⟩ → (1=1 → ∀x. ¬x<⟨1+1⟩))
(∀x. ¬x<⟨1+1⟩ → (0<0 → ∀x. ¬x<⟨1+1⟩))
(∀x. ¬x<⟨1+1⟩ → (0<1 → ∀x. ¬x<⟨1+1⟩))
(∀x. ¬x<⟨1+1⟩ → (1<0 → ∀x. ¬x<⟨1+1⟩))
(∀x. ¬x<⟨1+1⟩ → (1<1 → ∀x. ¬x<⟨1+1⟩))
(∀x. ¬x<⟨1+x⟩ → (0=0 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨1+x⟩ → (0=1 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨1+x⟩ → (1=0 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨1+x⟩ → (1=1 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨1+x⟩ → (0<0 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨1+x⟩ → (0<1 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨1+x⟩ → (1<0 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨1+x⟩ → (1<1 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨1+x⟩ → (0=0 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨1+x⟩ → (0=1 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨1+x⟩ → (1=0 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨1+x⟩ → (1=1 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨1+x⟩ → (0<0 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨1+x⟩ → (0<1 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨1+x⟩ → (1<0 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨1+x⟩ → (1<1 → ∀x. ¬x<⟨1+x⟩))
(∀x. ¬x<⟨x+0⟩ → (0=0 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+0⟩ → (0=1 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+0⟩ → (1=0 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+0⟩ → (1=1 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+0⟩ → (0<0 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+0⟩ → (0<1 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+0⟩ → (1<0 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+0⟩ → (1<1 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+0⟩ → (0=0 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+0⟩ → (0=1 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+0⟩ → (1=0 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+0⟩ → (1=1 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+0⟩ → (0<0 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+0⟩ → (0<1 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+0⟩ → (1<0 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+0⟩ → (1<1 → ∀x. ¬x<⟨x+0⟩))
(∀x. ¬x<⟨x+1⟩ → (0=0 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+1⟩ → (0=1 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+1⟩ → (1=0 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+1⟩ → (1=1 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+1⟩ → (0<0 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+1⟩ → (0<1 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+1⟩ → (1<0 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+1⟩ → (1<1 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+1⟩ → (0=0 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+1⟩ → (0=1 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+1⟩ → (1=0 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+1⟩ → (1=1 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+1⟩ → (0<0 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+1⟩ → (0<1 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+1⟩ → (1<0 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+1⟩ → (1<1 → ∀x. ¬x<⟨x+1⟩))
(∀x. ¬x<⟨x+x⟩ → (0=0 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (0=1 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (1=0 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (1=1 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (0<0 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (0<1 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (1<0 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (1<1 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (0=0 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (0=1 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (1=0 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (1=1 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (0<0 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (0<1 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (1<0 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (1<1 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (0=0 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (0=1 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (1=0 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (1=1 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (0<0 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (0<1 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (1<0 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨x+x⟩ → (1<1 → ∀x. ¬x<⟨x+x⟩))
(∀x. ¬x<⟨0⋅0⟩ → (0=0 → ∀x. ¬x<⟨0⋅0⟩))
(∀x. ¬x<⟨0⋅0⟩ → (0=1 → ∀x. ¬x<⟨0⋅0⟩))
(∀x. ¬x<⟨0⋅0⟩ → (1=0 → ∀x. ¬x<⟨0⋅0⟩))
(∀x. ¬x<⟨0⋅0⟩ → (1=1 → ∀x. ¬x<⟨0⋅0⟩))
(∀x. ¬x<⟨0⋅0⟩ → (0<0 → ∀x. ¬x<⟨0⋅0⟩))
(∀x. ¬x<⟨0⋅0⟩ → (0<1 → ∀x. ¬x<⟨0⋅0⟩))
(∀x. ¬x<⟨0⋅0⟩ → (1<0 → ∀x. ¬x<⟨0⋅0⟩))
(∀x. ¬x<⟨0⋅0⟩ → (1<1 → ∀x. ¬x<⟨0⋅0⟩))
(∀x. ¬x<⟨0⋅1⟩ → (0=0 → ∀x. ¬x<⟨0⋅1⟩))
(∀x. ¬x<⟨0⋅1⟩ → (0=1 → ∀x. ¬x<⟨0⋅1⟩))
(∀x. ¬x<⟨0⋅1⟩ → (1=0 → ∀x. ¬x<⟨0⋅1⟩))
(∀x. ¬x<⟨0⋅1⟩ → (1=1 → ∀x. ¬x<⟨0⋅1⟩))
(∀x. ¬x<⟨0⋅1⟩ → (0<0 → ∀x. ¬x<⟨0⋅1⟩))
(∀x. ¬x<⟨0⋅1⟩ → (0<1 → ∀x. ¬x<⟨0⋅1⟩))
(∀x. ¬x<⟨0⋅1⟩ → (1<0 → ∀x. ¬x<⟨0⋅1⟩))
(∀x. ¬x<⟨0⋅1⟩ → (1<1 → ∀x. ¬x<⟨0⋅1⟩))
(∀x. ¬x<⟨0⋅x⟩ → (0=0 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨0⋅x⟩ → (0=1 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨0⋅x⟩ → (1=0 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨0⋅x⟩ → (1=1 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨0⋅x⟩ → (0<0 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨0⋅x⟩ → (0<1 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨0⋅x⟩ → (1<0 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨0⋅x⟩ → (1<1 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨0⋅x⟩ → (0=0 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨0⋅x⟩ → (0=1 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨0⋅x⟩ → (1=0 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨0⋅x⟩ → (1=1 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨0⋅x⟩ → (0<0 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨0⋅x⟩ → (0<1 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨0⋅x⟩ → (1<0 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨0⋅x⟩ → (1<1 → ∀x. ¬x<⟨0⋅x⟩))
(∀x. ¬x<⟨1⋅0⟩ → (0=0 → ∀x. ¬x<⟨1⋅0⟩))
(∀x. ¬x<⟨1⋅0⟩ → (0=1 → ∀x. ¬x<⟨1⋅0⟩))
(∀x. ¬x<⟨1⋅0⟩ → (1=0 → ∀x. ¬x<⟨1⋅0⟩))
(∀x. ¬x<⟨1⋅0⟩ → (1=1 → ∀x. ¬x<⟨1⋅0⟩))
(∀x. ¬x<⟨1⋅0⟩ → (0<0 → ∀x. ¬x<⟨1⋅0⟩))
(∀x. ¬x<⟨1⋅0⟩ → (0<1 → ∀x. ¬x<⟨1⋅0⟩))
(∀x. ¬x<⟨1⋅0⟩ → (1<0 → ∀x. ¬x<⟨1⋅0⟩))
(∀x. ¬x<⟨1⋅0⟩ → (1<1 → ∀x. ¬x<⟨1⋅0⟩))
(∀x. ¬x<⟨1⋅1⟩ → (0=0 → ∀x. ¬x<⟨1⋅1⟩))
(∀x. ¬x<⟨1⋅1⟩ → (0=1 → ∀x. ¬x<⟨1⋅1⟩))
(∀x. ¬x<⟨1⋅1⟩ → (1=0 → ∀x. ¬x<⟨1⋅1⟩))
(∀x. ¬x<⟨1⋅1⟩ → (1=1 → ∀x. ¬x<⟨1⋅1⟩))
(∀x. ¬x<⟨1⋅1⟩ → (0<0 → ∀x. ¬x<⟨1⋅1⟩))
(∀x. ¬x<⟨1⋅1⟩ → (0<1 → ∀x. ¬x<⟨1⋅1⟩))
(∀x. ¬x<⟨1⋅1⟩ → (1<0 → ∀x. ¬x<⟨1⋅1⟩))
(∀x. ¬x<⟨1⋅1⟩ → (1<1 → ∀x. ¬x<⟨1⋅1⟩))
(∀x. ¬x<⟨1⋅x⟩ → (0=0 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨1⋅x⟩ → (0=1 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨1⋅x⟩ → (1=0 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨1⋅x⟩ → (1=1 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨1⋅x⟩ → (0<0 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨1⋅x⟩ → (0<1 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨1⋅x⟩ → (1<0 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨1⋅x⟩ → (1<1 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨1⋅x⟩ → (0=0 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨1⋅x⟩ → (0=1 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨1⋅x⟩ → (1=0 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨1⋅x⟩ → (1=1 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨1⋅x⟩ → (0<0 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨1⋅x⟩ → (0<1 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨1⋅x⟩ → (1<0 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨1⋅x⟩ → (1<1 → ∀x. ¬x<⟨1⋅x⟩))
(∀x. ¬x<⟨x⋅0⟩ → (0=0 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅0⟩ → (0=1 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅0⟩ → (1=0 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅0⟩ → (1=1 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅0⟩ → (0<0 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅0⟩ → (0<1 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅0⟩ → (1<0 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅0⟩ → (1<1 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅0⟩ → (0=0 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅0⟩ → (0=1 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅0⟩ → (1=0 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅0⟩ → (1=1 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅0⟩ → (0<0 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅0⟩ → (0<1 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅0⟩ → (1<0 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅0⟩ → (1<1 → ∀x. ¬x<⟨x⋅0⟩))
(∀x. ¬x<⟨x⋅1⟩ → (0=0 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅1⟩ → (0=1 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅1⟩ → (1=0 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅1⟩ → (1=1 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅1⟩ → (0<0 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅1⟩ → (0<1 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅1⟩ → (1<0 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅1⟩ → (1<1 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅1⟩ → (0=0 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅1⟩ → (0=1 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅1⟩ → (1=0 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅1⟩ → (1=1 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅1⟩ → (0<0 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅1⟩ → (0<1 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅1⟩ → (1<0 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅1⟩ → (1<1 → ∀x. ¬x<⟨x⋅1⟩))
(∀x. ¬x<⟨x⋅x⟩ → (0=0 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (0=1 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (1=0 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (1=1 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (0<0 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (0<1 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (1<0 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (1<1 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (0=0 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (0=1 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (1=0 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (1=1 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (0<0 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (0<1 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (1<0 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (1<1 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (0=0 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (0=1 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (1=0 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (1=1 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (0<0 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (0<1 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (1<0 → ∀x. ¬x<⟨x⋅x⟩))
(∀x. ¬x<⟨x⋅x⟩ → (1<1 → ∀x. ¬x<⟨x⋅x⟩))
(∀y. ¬y<y → (0=0 → ∀y. ¬y<y))
(∀y. ¬y<y → (0=1 → ∀y. ¬y<y))
(∀y. ¬y<y → (1=0 → ∀y. ¬y<y))
(∀y. ¬y<y → (1=1 → ∀y. ¬y<y))
(∀y. ¬y<y → (0<0 → ∀y. ¬y<y))
(∀y. ¬y<y → (0<1 → ∀y. ¬y<y))
(∀y. ¬y<y → (1<0 → ∀y. ¬y<y))
(∀y. ¬y<y → (1<1 → ∀y. ¬y<y))
(∀y. ¬y<y → (0=0 → ∀y. ¬y<y))
(∀y. ¬y<y → (0=1 → ∀y. ¬y<y))
(∀y. ¬y<y → (1=0 → ∀y. ¬y<y))
(∀y. ¬y<y → (1=1 → ∀y. ¬y<y))
(∀y. ¬y<y → (0<0 → ∀y. ¬y<y))
(∀y. ¬y<y → (0<1 → ∀y. ¬y<y))
(∀y. ¬y<y → (1<0 → ∀y. ¬y<y))
(∀y. ¬y<y → (1<1 → ∀y. ¬y<y))
(∀z. ¬z<0 → (0=0 → ∀z. ¬z<0))
(∀z. ¬z<0 → (0=1 → ∀z. ¬z<0))
(∀z. ¬z<0 → (1=0 → ∀z. ¬z<0))
(∀z. ¬z<0 → (1=1 → ∀z. ¬z<0))
(∀z. ¬z<0 → (0<0 → ∀z. ¬z<0))
(∀z. ¬z<0 → (0<1 → ∀z. ¬z<0))
(∀z. ¬z<0 → (1<0 → ∀z. ¬z<0))
(∀z. ¬z<0 → (1<1 → ∀z. ¬z<0))
(∀z. ¬z<1 → (0=0 → ∀z. ¬z<1))
(∀z. ¬z<1 → (0=1 → ∀z. ¬z<1))
(∀z. ¬z<1 → (1=0 → ∀z. ¬z<1))
(∀z. ¬z<1 → (1=1 → ∀z. ¬z<1))
(∀z. ¬z<1 → (0<0 → ∀z. ¬z<1))
(∀z. ¬z<1 → (0<1 → ∀z. ¬z<1))
(∀z. ¬z<1 → (1<0 → ∀z. ¬z<1))
(∀z. ¬z<1 → (1<1 → ∀z. ¬z<1))
(∀x. ¬⟨0+0⟩<x → (0=0 → ∀x. ¬⟨0+0⟩<x))
(∀x. ¬⟨0+0⟩<x → (0=1 → ∀x. ¬⟨0+0⟩<x))
(∀x. ¬⟨0+0⟩<x → (1=0 → ∀x. ¬⟨0+0⟩<x))
(∀x. ¬⟨0+0⟩<x → (1=1 → ∀x. ¬⟨0+0⟩<x))
(∀x. ¬⟨0+0⟩<x → (0<0 → ∀x. ¬⟨0+0⟩<x))
(∀x. ¬⟨0+0⟩<x → (0<1 → ∀x. ¬⟨0+0⟩<x))
(∀x. ¬⟨0+0⟩<x → (1<0 → ∀x. ¬⟨0+0⟩<x))
(∀x. ¬⟨0+0⟩<x → (1<1 → ∀x. ¬⟨0+0⟩<x))
(∀x. ¬⟨0+1⟩<x → (0=0 → ∀x. ¬⟨0+1⟩<x))
(∀x. ¬⟨0+1⟩<x → (0=1 → ∀x. ¬⟨0+1⟩<x))
(∀x. ¬⟨0+1⟩<x → (1=0 → ∀x. ¬⟨0+1⟩<x))
(∀x. ¬⟨0+1⟩<x → (1=1 → ∀x. ¬⟨0+1⟩<x))
(∀x. ¬⟨0+1⟩<x → (0<0 → ∀x. ¬⟨0+1⟩<x))
(∀x. ¬⟨0+1⟩<x → (0<1 → ∀x. ¬⟨0+1⟩<x))
(∀x. ¬⟨0+1⟩<x → (1<0 → ∀x. ¬⟨0+1⟩<x))
(∀x. ¬⟨0+1⟩<x → (1<1 → ∀x. ¬⟨0+1⟩<x))
(∀x. ¬⟨0+x⟩<0 → (0=0 → ∀x. ¬⟨0+x⟩<0))
(∀x. ¬⟨0+x⟩<0 → (0=1 → ∀x. ¬⟨0+x⟩<0))
(∀x. ¬⟨0+x⟩<0 → (1=0 → ∀x. ¬⟨0+x⟩<0))
(∀x. ¬⟨0+x⟩<0 → (1=1 → ∀x. ¬⟨0+x⟩<0))
(∀x. ¬⟨0+x⟩<0 → (0<0 → ∀x. ¬⟨0+x⟩<0))
(∀x. ¬⟨0+x⟩<0 → (0<1 → ∀x. ¬⟨0+x⟩<0))
(∀x. ¬⟨0+x⟩<0 → (1<0 → ∀x. ¬⟨0+x⟩<0))
(∀x. ¬⟨0+x⟩<0 → (1<1 → ∀x. ¬⟨0+x⟩<0))
(∀x. ¬⟨0+x⟩<1 → (0=0 → ∀x. ¬⟨0+x⟩<1))
(∀x. ¬⟨0+x⟩<1 → (0=1 → ∀x. ¬⟨0+x⟩<1))
(∀x. ¬⟨0+x⟩<1 → (1=0 → ∀x. ¬⟨0+x⟩<1))
(∀x. ¬⟨0+x⟩<1 → (1=1 → ∀x. ¬⟨0+x⟩<1))
(∀x. ¬⟨0+x⟩<1 → (0<0 → ∀x. ¬⟨0+x⟩<1))
(∀x. ¬⟨0+x⟩<1 → (0<1 → ∀x. ¬⟨0+x⟩<1))
(∀x. ¬⟨0+x⟩<1 → (1<0 → ∀x. ¬⟨0+x⟩<1))
(∀x. ¬⟨0+x⟩<1 → (1<1 → ∀x. ¬⟨0+x⟩<1))
(∀x. ¬⟨0+x⟩<x → (0=0 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨0+x⟩<x → (0=1 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨0+x⟩<x → (1=0 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨0+x⟩<x → (1=1 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨0+x⟩<x → (0<0 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨0+x⟩<x → (0<1 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨0+x⟩<x → (1<0 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨0+x⟩<x → (1<1 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨0+x⟩<x → (0=0 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨0+x⟩<x → (0=1 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨0+x⟩<x → (1=0 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨0+x⟩<x → (1=1 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨0+x⟩<x → (0<0 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨0+x⟩<x → (0<1 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨0+x⟩<x → (1<0 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨0+x⟩<x → (1<1 → ∀x. ¬⟨0+x⟩<x))
(∀x. ¬⟨1+0⟩<x → (0=0 → ∀x. ¬⟨1+0⟩<x))
(∀x. ¬⟨1+0⟩<x → (0=1 → ∀x. ¬⟨1+0⟩<x))
(∀x. ¬⟨1+0⟩<x → (1=0 → ∀x. ¬⟨1+0⟩<x))
(∀x. ¬⟨1+0⟩<x → (1=1 → ∀x. ¬⟨1+0⟩<x))
(∀x. ¬⟨1+0⟩<x → (0<0 → ∀x. ¬⟨1+0⟩<x))
(∀x. ¬⟨1+0⟩<x → (0<1 → ∀x. ¬⟨1+0⟩<x))
(∀x. ¬⟨1+0⟩<x → (1<0 → ∀x. ¬⟨1+0⟩<x))
(∀x. ¬⟨1+0⟩<x → (1<1 → ∀x. ¬⟨1+0⟩<x))
(∀x. ¬⟨1+1⟩<x → (0=0 → ∀x. ¬⟨1+1⟩<x))
(∀x. ¬⟨1+1⟩<x → (0=1 → ∀x. ¬⟨1+1⟩<x))
(∀x. ¬⟨1+1⟩<x → (1=0 → ∀x. ¬⟨1+1⟩<x))
(∀x. ¬⟨1+1⟩<x → (1=1 → ∀x. ¬⟨1+1⟩<x))
(∀x. ¬⟨1+1⟩<x → (0<0 → ∀x. ¬⟨1+1⟩<x))
(∀x. ¬⟨1+1⟩<x → (0<1 → ∀x. ¬⟨1+1⟩<x))
(∀x. ¬⟨1+1⟩<x → (1<0 → ∀x. ¬⟨1+1⟩<x))
(∀x. ¬⟨1+1⟩<x → (1<1 → ∀x. ¬⟨1+1⟩<x))
(∀x. ¬⟨1+x⟩<0 → (0=0 → ∀x. ¬⟨1+x⟩<0))
(∀x. ¬⟨1+x⟩<0 → (0=1 → ∀x. ¬⟨1+x⟩<0))
(∀x. ¬⟨1+x⟩<0 → (1=0 → ∀x. ¬⟨1+x⟩<0))
(∀x. ¬⟨1+x⟩<0 → (1=1 → ∀x. ¬⟨1+x⟩<0))
(∀x. ¬⟨1+x⟩<0 → (0<0 → ∀x. ¬⟨1+x⟩<0))
(∀x. ¬⟨1+x⟩<0 → (0<1 → ∀x. ¬⟨1+x⟩<0))
(∀x. ¬⟨1+x⟩<0 → (1<0 → ∀x. ¬⟨1+x⟩<0))
(∀x. ¬⟨1+x⟩<0 → (1<1 → ∀x. ¬⟨1+x⟩<0))
(∀x. ¬⟨1+x⟩<1 → (0=0 → ∀x. ¬⟨1+x⟩<1))
(∀x. ¬⟨1+x⟩<1 → (0=1 → ∀x. ¬⟨1+x⟩<1))
(∀x. ¬⟨1+x⟩<1 → (1=0 → ∀x. ¬⟨1+x⟩<1))
(∀x. ¬⟨1+x⟩<1 → (1=1 → ∀x. ¬⟨1+x⟩<1))
(∀x. ¬⟨1+x⟩<1 → (0<0 → ∀x. ¬⟨1+x⟩<1))
(∀x. ¬⟨1+x⟩<1 → (0<1 → ∀x. ¬⟨1+x⟩<1))
(∀x. ¬⟨1+x⟩<1 → (1<0 → ∀x. ¬⟨1+x⟩<1))
(∀x. ¬⟨1+x⟩<1 → (1<1 → ∀x. ¬⟨1+x⟩<1))
(∀x. ¬⟨1+x⟩<x → (0=0 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨1+x⟩<x → (0=1 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨1+x⟩<x → (1=0 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨1+x⟩<x → (1=1 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨1+x⟩<x → (0<0 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨1+x⟩<x → (0<1 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨1+x⟩<x → (1<0 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨1+x⟩<x → (1<1 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨1+x⟩<x → (0=0 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨1+x⟩<x → (0=1 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨1+x⟩<x → (1=0 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨1+x⟩<x → (1=1 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨1+x⟩<x → (0<0 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨1+x⟩<x → (0<1 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨1+x⟩<x → (1<0 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨1+x⟩<x → (1<1 → ∀x. ¬⟨1+x⟩<x))
(∀x. ¬⟨x+0⟩<0 → (0=0 → ∀x. ¬⟨x+0⟩<0))
(∀x. ¬⟨x+0⟩<0 → (0=1 → ∀x. ¬⟨x+0⟩<0))
(∀x. ¬⟨x+0⟩<0 → (1=0 → ∀x. ¬⟨x+0⟩<0))
(∀x. ¬⟨x+0⟩<0 → (1=1 → ∀x. ¬⟨x+0⟩<0))
(∀x. ¬⟨x+0⟩<0 → (0<0 → ∀x. ¬⟨x+0⟩<0))
(∀x. ¬⟨x+0⟩<0 → (0<1 → ∀x. ¬⟨x+0⟩<0))
(∀x. ¬⟨x+0⟩<0 → (1<0 → ∀x. ¬⟨x+0⟩<0))
(∀x. ¬⟨x+0⟩<0 → (1<1 → ∀x. ¬⟨x+0⟩<0))
(∀x. ¬⟨x+0⟩<1 → (0=0 → ∀x. ¬⟨x+0⟩<1))
(∀x. ¬⟨x+0⟩<1 → (0=1 → ∀x. ¬⟨x+0⟩<1))
(∀x. ¬⟨x+0⟩<1 → (1=0 → ∀x. ¬⟨x+0⟩<1))
(∀x. ¬⟨x+0⟩<1 → (1=1 → ∀x. ¬⟨x+0⟩<1))
(∀x. ¬⟨x+0⟩<1 → (0<0 → ∀x. ¬⟨x+0⟩<1))
(∀x. ¬⟨x+0⟩<1 → (0<1 → ∀x. ¬⟨x+0⟩<1))
(∀x. ¬⟨x+0⟩<1 → (1<0 → ∀x. ¬⟨x+0⟩<1))
(∀x. ¬⟨x+0⟩<1 → (1<1 → ∀x. ¬⟨x+0⟩<1))
(∀x. ¬⟨x+0⟩<x → (0=0 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+0⟩<x → (0=1 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+0⟩<x → (1=0 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+0⟩<x → (1=1 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+0⟩<x → (0<0 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+0⟩<x → (0<1 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+0⟩<x → (1<0 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+0⟩<x → (1<1 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+0⟩<x → (0=0 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+0⟩<x → (0=1 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+0⟩<x → (1=0 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+0⟩<x → (1=1 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+0⟩<x → (0<0 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+0⟩<x → (0<1 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+0⟩<x → (1<0 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+0⟩<x → (1<1 → ∀x. ¬⟨x+0⟩<x))
(∀x. ¬⟨x+1⟩<0 → (0=0 → ∀x. ¬⟨x+1⟩<0))
(∀x. ¬⟨x+1⟩<0 → (0=1 → ∀x. ¬⟨x+1⟩<0))
(∀x. ¬⟨x+1⟩<0 → (1=0 → ∀x. ¬⟨x+1⟩<0))
(∀x. ¬⟨x+1⟩<0 → (1=1 → ∀x. ¬⟨x+1⟩<0))
(∀x. ¬⟨x+1⟩<0 → (0<0 → ∀x. ¬⟨x+1⟩<0))
(∀x. ¬⟨x+1⟩<0 → (0<1 → ∀x. ¬⟨x+1⟩<0))
(∀x. ¬⟨x+1⟩<0 → (1<0 → ∀x. ¬⟨x+1⟩<0))
(∀x. ¬⟨x+1⟩<0 → (1<1 → ∀x. ¬⟨x+1⟩<0))
(∀x. ¬⟨x+1⟩<1 → (0=0 → ∀x. ¬⟨x+1⟩<1))
(∀x. ¬⟨x+1⟩<1 → (0=1 → ∀x. ¬⟨x+1⟩<1))
(∀x. ¬⟨x+1⟩<1 → (1=0 → ∀x. ¬⟨x+1⟩<1))
(∀x. ¬⟨x+1⟩<1 → (1=1 → ∀x. ¬⟨x+1⟩<1))
(∀x. ¬⟨x+1⟩<1 → (0<0 → ∀x. ¬⟨x+1⟩<1))
(∀x. ¬⟨x+1⟩<1 → (0<1 → ∀x. ¬⟨x+1⟩<1))
(∀x. ¬⟨x+1⟩<1 → (1<0 → ∀x. ¬⟨x+1⟩<1))
(∀x. ¬⟨x+1⟩<1 → (1<1 → ∀x. ¬⟨x+1⟩<1))
(∀x. ¬⟨x+1⟩<x → (0=0 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+1⟩<x → (0=1 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+1⟩<x → (1=0 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+1⟩<x → (1=1 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+1⟩<x → (0<0 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+1⟩<x → (0<1 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+1⟩<x → (1<0 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+1⟩<x → (1<1 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+1⟩<x → (0=0 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+1⟩<x → (0=1 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+1⟩<x → (1=0 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+1⟩<x → (1=1 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+1⟩<x → (0<0 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+1⟩<x → (0<1 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+1⟩<x → (1<0 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+1⟩<x → (1<1 → ∀x. ¬⟨x+1⟩<x))
(∀x. ¬⟨x+x⟩<0 → (0=0 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<0 → (0=1 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<0 → (1=0 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<0 → (1=1 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<0 → (0<0 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<0 → (0<1 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<0 → (1<0 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<0 → (1<1 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<0 → (0=0 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<0 → (0=1 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<0 → (1=0 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<0 → (1=1 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<0 → (0<0 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<0 → (0<1 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<0 → (1<0 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<0 → (1<1 → ∀x. ¬⟨x+x⟩<0))
(∀x. ¬⟨x+x⟩<1 → (0=0 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<1 → (0=1 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<1 → (1=0 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<1 → (1=1 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<1 → (0<0 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<1 → (0<1 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<1 → (1<0 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<1 → (1<1 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<1 → (0=0 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<1 → (0=1 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<1 → (1=0 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<1 → (1=1 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<1 → (0<0 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<1 → (0<1 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<1 → (1<0 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<1 → (1<1 → ∀x. ¬⟨x+x⟩<1))
(∀x. ¬⟨x+x⟩<x → (0=0 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (0=1 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (1=0 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (1=1 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (0<0 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (0<1 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (1<0 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (1<1 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (0=0 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (0=1 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (1=0 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (1=1 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (0<0 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (0<1 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (1<0 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (1<1 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (0=0 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (0=1 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (1=0 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (1=1 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (0<0 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (0<1 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (1<0 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨x+x⟩<x → (1<1 → ∀x. ¬⟨x+x⟩<x))
(∀x. ¬⟨0⋅0⟩<x → (0=0 → ∀x. ¬⟨0⋅0⟩<x))
(∀x. ¬⟨0⋅0⟩<x → (0=1 → ∀x. ¬⟨0⋅0⟩<x))
(∀x. ¬⟨0⋅0⟩<x → (1=0 → ∀x. ¬⟨0⋅0⟩<x))
(∀x. ¬⟨0⋅0⟩<x → (1=1 → ∀x. ¬⟨0⋅0⟩<x))
(∀x. ¬⟨0⋅0⟩<x → (0<0 → ∀x. ¬⟨0⋅0⟩<x))
(∀x. ¬⟨0⋅0⟩<x → (0<1 → ∀x. ¬⟨0⋅0⟩<x))
(∀x. ¬⟨0⋅0⟩<x → (1<0 → ∀x. ¬⟨0⋅0⟩<x))
(∀x. ¬⟨0⋅0⟩<x → (1<1 → ∀x. ¬⟨0⋅0⟩<x))
(∀x. ¬⟨0⋅1⟩<x → (0=0 → ∀x. ¬⟨0⋅1⟩<x))
(∀x. ¬⟨0⋅1⟩<x → (0=1 → ∀x. ¬⟨0⋅1⟩<x))
(∀x. ¬⟨0⋅1⟩<x → (1=0 → ∀x. ¬⟨0⋅1⟩<x))
(∀x. ¬⟨0⋅1⟩<x → (1=1 → ∀x. ¬⟨0⋅1⟩<x))
(∀x. ¬⟨0⋅1⟩<x → (0<0 → ∀x. ¬⟨0⋅1⟩<x))
(∀x. ¬⟨0⋅1⟩<x → (0<1 → ∀x. ¬⟨0⋅1⟩<x))
(∀x. ¬⟨0⋅1⟩<x → (1<0 → ∀x. ¬⟨0⋅1⟩<x))
(∀x. ¬⟨0⋅1⟩<x → (1<1 → ∀x. ¬⟨0⋅1⟩<x))
(∀x. ¬⟨0⋅x⟩<0 → (0=0 → ∀x. ¬⟨0⋅x⟩<0))
(∀x. ¬⟨0⋅x⟩<0 → (0=1 → ∀x. ¬⟨0⋅x⟩<0))
(∀x. ¬⟨0⋅x⟩<0 → (1=0 → ∀x. ¬⟨0⋅x⟩<0))
(∀x. ¬⟨0⋅x⟩<0 → (1=1 → ∀x. ¬⟨0⋅x⟩<0))
(∀x. ¬⟨0⋅x⟩<0 → (0<0 → ∀x. ¬⟨0⋅x⟩<0))
(∀x. ¬⟨0⋅x⟩<0 → (0<1 → ∀x. ¬⟨0⋅x⟩<0))
(∀x. ¬⟨0⋅x⟩<0 → (1<0 → ∀x. ¬⟨0⋅x⟩<0))
(∀x. ¬⟨0⋅x⟩<0 → (1<1 → ∀x. ¬⟨0⋅x⟩<0))
(∀x. ¬⟨0⋅x⟩<1 → (0=0 → ∀x. ¬⟨0⋅x⟩<1))
(∀x. ¬⟨0⋅x⟩<1 → (0=1 → ∀x. ¬⟨0⋅x⟩<1))
(∀x. ¬⟨0⋅x⟩<1 → (1=0 → ∀x. ¬⟨0⋅x⟩<1))
(∀x. ¬⟨0⋅x⟩<1 → (1=1 → ∀x. ¬⟨0⋅x⟩<1))
(∀x. ¬⟨0⋅x⟩<1 → (0<0 → ∀x. ¬⟨0⋅x⟩<1))
(∀x. ¬⟨0⋅x⟩<1 → (0<1 → ∀x. ¬⟨0⋅x⟩<1))
(∀x. ¬⟨0⋅x⟩<1 → (1<0 → ∀x. ¬⟨0⋅x⟩<1))
(∀x. ¬⟨0⋅x⟩<1 → (1<1 → ∀x. ¬⟨0⋅x⟩<1))
(∀x. ¬⟨0⋅x⟩<x → (0=0 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨0⋅x⟩<x → (0=1 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨0⋅x⟩<x → (1=0 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨0⋅x⟩<x → (1=1 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨0⋅x⟩<x → (0<0 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨0⋅x⟩<x → (0<1 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨0⋅x⟩<x → (1<0 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨0⋅x⟩<x → (1<1 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨0⋅x⟩<x → (0=0 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨0⋅x⟩<x → (0=1 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨0⋅x⟩<x → (1=0 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨0⋅x⟩<x → (1=1 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨0⋅x⟩<x → (0<0 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨0⋅x⟩<x → (0<1 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨0⋅x⟩<x → (1<0 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨0⋅x⟩<x → (1<1 → ∀x. ¬⟨0⋅x⟩<x))
(∀x. ¬⟨1⋅0⟩<x → (0=0 → ∀x. ¬⟨1⋅0⟩<x))
(∀x. ¬⟨1⋅0⟩<x → (0=1 → ∀x. ¬⟨1⋅0⟩<x))
(∀x. ¬⟨1⋅0⟩<x → (1=0 → ∀x. ¬⟨1⋅0⟩<x))
(∀x. ¬⟨1⋅0⟩<x → (1=1 → ∀x. ¬⟨1⋅0⟩<x))
(∀x. ¬⟨1⋅0⟩<x → (0<0 → ∀x. ¬⟨1⋅0⟩<x))
(∀x. ¬⟨1⋅0⟩<x → (0<1 → ∀x. ¬⟨1⋅0⟩<x))
(∀x. ¬⟨1⋅0⟩<x → (1<0 → ∀x. ¬⟨1⋅0⟩<x))
(∀x. ¬⟨1⋅0⟩<x → (1<1 → ∀x. ¬⟨1⋅0⟩<x))
(∀x. ¬⟨1⋅1⟩<x → (0=0 → ∀x. ¬⟨1⋅1⟩<x))
(∀x. ¬⟨1⋅1⟩<x → (0=1 → ∀x. ¬⟨1⋅1⟩<x))
(∀x. ¬⟨1⋅1⟩<x → (1=0 → ∀x. ¬⟨1⋅1⟩<x))
(∀x. ¬⟨1⋅1⟩<x → (1=1 → ∀x. ¬⟨1⋅1⟩<x))
(∀x. ¬⟨1⋅1⟩<x → (0<0 → ∀x. ¬⟨1⋅1⟩<x))
(∀x. ¬⟨1⋅1⟩<x → (0<1 → ∀x. ¬⟨1⋅1⟩<x))
(∀x. ¬⟨1⋅1⟩<x → (1<0 → ∀x. ¬⟨1⋅1⟩<x))
(∀x. ¬⟨1⋅1⟩<x → (1<1 → ∀x. ¬⟨1⋅1⟩<x))
(∀x. ¬⟨1⋅x⟩<0 → (0=0 → ∀x. ¬⟨1⋅x⟩<0))
(∀x. ¬⟨1⋅x⟩<0 → (0=1 → ∀x. ¬⟨1⋅x⟩<0))
(∀x. ¬⟨1⋅x⟩<0 → (1=0 → ∀x. ¬⟨1⋅x⟩<0))
(∀x. ¬⟨1⋅x⟩<0 → (1=1 → ∀x. ¬⟨1⋅x⟩<0))
(∀x. ¬⟨1⋅x⟩<0 → (0<0 → ∀x. ¬⟨1⋅x⟩<0))
(∀x. ¬⟨1⋅x⟩<0 → (0<1 → ∀x. ¬⟨1⋅x⟩<0))
(∀x. ¬⟨1⋅x⟩<0 → (1<0 → ∀x. ¬⟨1⋅x⟩<0))
(∀x. ¬⟨1⋅x⟩<0 → (1<1 → ∀x. ¬⟨1⋅x⟩<0))
(∀x. ¬⟨1⋅x⟩<1 → (0=0 → ∀x. ¬⟨1⋅x⟩<1))
(∀x. ¬⟨1⋅x⟩<1 → (0=1 → ∀x. ¬⟨1⋅x⟩<1))
(∀x. ¬⟨1⋅x⟩<1 → (1=0 → ∀x. ¬⟨1⋅x⟩<1))
(∀x. ¬⟨1⋅x⟩<1 → (1=1 → ∀x. ¬⟨1⋅x⟩<1))
(∀x. ¬⟨1⋅x⟩<1 → (0<0 → ∀x. ¬⟨1⋅x⟩<1))
(∀x. ¬⟨1⋅x⟩<1 → (0<1 → ∀x. ¬⟨1⋅x⟩<1))
(∀x. ¬⟨1⋅x⟩<1 → (1<0 → ∀x. ¬⟨1⋅x⟩<1))
(∀x. ¬⟨1⋅x⟩<1 → (1<1 → ∀x. ¬⟨1⋅x⟩<1))
(∀x. ¬⟨1⋅x⟩<x → (0=0 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨1⋅x⟩<x → (0=1 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨1⋅x⟩<x → (1=0 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨1⋅x⟩<x → (1=1 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨1⋅x⟩<x → (0<0 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨1⋅x⟩<x → (0<1 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨1⋅x⟩<x → (1<0 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨1⋅x⟩<x → (1<1 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨1⋅x⟩<x → (0=0 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨1⋅x⟩<x → (0=1 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨1⋅x⟩<x → (1=0 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨1⋅x⟩<x → (1=1 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨1⋅x⟩<x → (0<0 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨1⋅x⟩<x → (0<1 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨1⋅x⟩<x → (1<0 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨1⋅x⟩<x → (1<1 → ∀x. ¬⟨1⋅x⟩<x))
(∀x. ¬⟨x⋅0⟩<0 → (0=0 → ∀x. ¬⟨x⋅0⟩<0))
(∀x. ¬⟨x⋅0⟩<0 → (0=1 → ∀x. ¬⟨x⋅0⟩<0))
(∀x. ¬⟨x⋅0⟩<0 → (1=0 → ∀x. ¬⟨x⋅0⟩<0))
(∀x. ¬⟨x⋅0⟩<0 → (1=1 → ∀x. ¬⟨x⋅0⟩<0))
(∀x. ¬⟨x⋅0⟩<0 → (0<0 → ∀x. ¬⟨x⋅0⟩<0))
(∀x. ¬⟨x⋅0⟩<0 → (0<1 → ∀x. ¬⟨x⋅0⟩<0))
(∀x. ¬⟨x⋅0⟩<0 → (1<0 → ∀x. ¬⟨x⋅0⟩<0))
(∀x. ¬⟨x⋅0⟩<0 → (1<1 → ∀x. ¬⟨x⋅0⟩<0))
(∀x. ¬⟨x⋅0⟩<1 → (0=0 → ∀x. ¬⟨x⋅0⟩<1))
(∀x. ¬⟨x⋅0⟩<1 → (0=1 → ∀x. ¬⟨x⋅0⟩<1))
(∀x. ¬⟨x⋅0⟩<1 → (1=0 → ∀x. ¬⟨x⋅0⟩<1))
(∀x. ¬⟨x⋅0⟩<1 → (1=1 → ∀x. ¬⟨x⋅0⟩<1))
(∀x. ¬⟨x⋅0⟩<1 → (0<0 → ∀x. ¬⟨x⋅0⟩<1))
(∀x. ¬⟨x⋅0⟩<1 → (0<1 → ∀x. ¬⟨x⋅0⟩<1))
(∀x. ¬⟨x⋅0⟩<1 → (1<0 → ∀x. ¬⟨x⋅0⟩<1))
(∀x. ¬⟨x⋅0⟩<1 → (1<1 → ∀x. ¬⟨x⋅0⟩<1))
(∀x. ¬⟨x⋅0⟩<x → (0=0 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅0⟩<x → (0=1 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅0⟩<x → (1=0 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅0⟩<x → (1=1 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅0⟩<x → (0<0 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅0⟩<x → (0<1 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅0⟩<x → (1<0 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅0⟩<x → (1<1 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅0⟩<x → (0=0 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅0⟩<x → (0=1 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅0⟩<x → (1=0 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅0⟩<x → (1=1 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅0⟩<x → (0<0 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅0⟩<x → (0<1 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅0⟩<x → (1<0 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅0⟩<x → (1<1 → ∀x. ¬⟨x⋅0⟩<x))
(∀x. ¬⟨x⋅1⟩<0 → (0=0 → ∀x. ¬⟨x⋅1⟩<0))
(∀x. ¬⟨x⋅1⟩<0 → (0=1 → ∀x. ¬⟨x⋅1⟩<0))
(∀x. ¬⟨x⋅1⟩<0 → (1=0 → ∀x. ¬⟨x⋅1⟩<0))
(∀x. ¬⟨x⋅1⟩<0 → (1=1 → ∀x. ¬⟨x⋅1⟩<0))
(∀x. ¬⟨x⋅1⟩<0 → (0<0 → ∀x. ¬⟨x⋅1⟩<0))
(∀x. ¬⟨x⋅1⟩<0 → (0<1 → ∀x. ¬⟨x⋅1⟩<0))
(∀x. ¬⟨x⋅1⟩<0 → (1<0 → ∀x. ¬⟨x⋅1⟩<0))
(∀x. ¬⟨x⋅1⟩<0 → (1<1 → ∀x. ¬⟨x⋅1⟩<0))
(∀x. ¬⟨x⋅1⟩<1 → (0=0 → ∀x. ¬⟨x⋅1⟩<1))
(∀x. ¬⟨x⋅1⟩<1 → (0=1 → ∀x. ¬⟨x⋅1⟩<1))
(∀x. ¬⟨x⋅1⟩<1 → (1=0 → ∀x. ¬⟨x⋅1⟩<1))
(∀x. ¬⟨x⋅1⟩<1 → (1=1 → ∀x. ¬⟨x⋅1⟩<1))
(∀x. ¬⟨x⋅1⟩<1 → (0<0 → ∀x. ¬⟨x⋅1⟩<1))
(∀x. ¬⟨x⋅1⟩<1 → (0<1 → ∀x. ¬⟨x⋅1⟩<1))
(∀x. ¬⟨x⋅1⟩<1 → (1<0 → ∀x. ¬⟨x⋅1⟩<1))
(∀x. ¬⟨x⋅1⟩<1 → (1<1 → ∀x. ¬⟨x⋅1⟩<1))
(∀x. ¬⟨x⋅1⟩<x → (0=0 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅1⟩<x → (0=1 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅1⟩<x → (1=0 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅1⟩<x → (1=1 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅1⟩<x → (0<0 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅1⟩<x → (0<1 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅1⟩<x → (1<0 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅1⟩<x → (1<1 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅1⟩<x → (0=0 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅1⟩<x → (0=1 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅1⟩<x → (1=0 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅1⟩<x → (1=1 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅1⟩<x → (0<0 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅1⟩<x → (0<1 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅1⟩<x → (1<0 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅1⟩<x → (1<1 → ∀x. ¬⟨x⋅1⟩<x))
(∀x. ¬⟨x⋅x⟩<0 → (0=0 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<0 → (0=1 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<0 → (1=0 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<0 → (1=1 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<0 → (0<0 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<0 → (0<1 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<0 → (1<0 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<0 → (1<1 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<0 → (0=0 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<0 → (0=1 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<0 → (1=0 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<0 → (1=1 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<0 → (0<0 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<0 → (0<1 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<0 → (1<0 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<0 → (1<1 → ∀x. ¬⟨x⋅x⟩<0))
(∀x. ¬⟨x⋅x⟩<1 → (0=0 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<1 → (0=1 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<1 → (1=0 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<1 → (1=1 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<1 → (0<0 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<1 → (0<1 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<1 → (1<0 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<1 → (1<1 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<1 → (0=0 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<1 → (0=1 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<1 → (1=0 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<1 → (1=1 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<1 → (0<0 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<1 → (0<1 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<1 → (1<0 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<1 → (1<1 → ∀x. ¬⟨x⋅x⟩<1))
(∀x. ¬⟨x⋅x⟩<x → (0=0 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (0=1 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (1=0 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (1=1 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (0<0 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (0<1 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (1<0 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (1<1 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (0=0 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (0=1 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (1=0 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (1=1 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (0<0 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (0<1 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (1<0 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (1<1 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (0=0 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (0=1 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (1=0 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (1=1 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (0<0 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (0<1 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (1<0 → ∀x. ¬⟨x⋅x⟩<x))
(∀x. ¬⟨x⋅x⟩<x → (1<1 → ∀x. ¬⟨x⋅x⟩<x))
(∀y. ¬¬0=y → (0=0 → ∀y. ¬¬0=y))
(∀y. ¬¬0=y → (0=1 → ∀y. ¬¬0=y))
(∀y. ¬¬0=y → (1=0 → ∀y. ¬¬0=y))
(∀y. ¬¬0=y → (1=1 → ∀y. ¬¬0=y))
(∀y. ¬¬0=y → (0<0 → ∀y. ¬¬0=y))
(∀y. ¬¬0=y → (0<1 → ∀y. ¬¬0=y))
(∀y. ¬¬0=y → (1<0 → ∀y. ¬¬0=y))
(∀y. ¬¬0=y → (1<1 → ∀y. ¬¬0=y))
(∀y. ¬¬1=y → (0=0 → ∀y. ¬¬1=y))
(∀y. ¬¬1=y → (0=1 → ∀y. ¬¬1=y))
(∀y. ¬¬1=y → (1=0 → ∀y. ¬¬1=y))
(∀y. ¬¬1=y → (1=1 → ∀y. ¬¬1=y))
(∀y. ¬¬1=y → (0<0 → ∀y. ¬¬1=y))
(∀y. ¬¬1=y → (0<1 → ∀y. ¬¬1=y))
(∀y. ¬¬1=y → (1<0 → ∀y. ¬¬1=y))
(∀y. ¬¬1=y → (1<1 → ∀y. ¬¬1=y))
(∀y. ¬¬y=0 → (0=0 → ∀y. ¬¬y=0))
(∀y. ¬¬y=0 → (0=1 → ∀y. ¬¬y=0))
(∀y. ¬¬y=0 → (1=0 → ∀y. ¬¬y=0))
(∀y. ¬¬y=0 → (1=1 → ∀y. ¬¬y=0))
(∀y. ¬¬y=0 → (0<0 → ∀y. ¬¬y=0))
(∀y. ¬¬y=0 → (0<1 → ∀y. ¬¬y=0))
(∀y. ¬¬y=0 → (1<0 → ∀y. ¬¬y=0))
(∀y. ¬¬y=0 → (1<1 → ∀y. ¬¬y=0))
(∀y. ¬¬y=1 → (0=0 → ∀y. ¬¬y=1))
(∀y. ¬¬y=1 → (0=1 → ∀y. ¬¬y=1))
(∀y. ¬¬y=1 → (1=0 → ∀y. ¬¬y=1))
(∀y. ¬¬y=1 → (1=1 → ∀y. ¬¬y=1))
(∀y. ¬¬y=1 → (0<0 → ∀y. ¬¬y=1))
(∀y. ¬¬y=1 → (0<1 → ∀y. ¬¬y=1))
(∀y. ¬¬y=1 → (1<0 → ∀y. ¬¬y=1))
(∀y. ¬¬y=1 → (1<1 → ∀y. ¬¬y=1))
(∀y. ¬¬0<y → (0=0 → ∀y. ¬¬0<y))
(∀y. ¬¬0<y → (0=1 → ∀y. ¬¬0<y))
(∀y. ¬¬0<y → (1=0 → ∀y. ¬¬0<y))
(∀y. ¬¬0<y → (1=1 → ∀y. ¬¬0<y))
(∀y. ¬¬0<y → (0<0 → ∀y. ¬¬0<y))
(∀y. ¬¬0<y → (0<1 → ∀y. ¬¬0<y))
(∀y. ¬¬0<y → (1<0 → ∀y. ¬¬0<y))
(∀y. ¬¬0<y → (1<1 → ∀y. ¬¬0<y))
(∀y. ¬¬1<y → (0=0 → ∀y. ¬¬1<y))
(∀y. ¬¬1<y → (0=1 → ∀y. ¬¬1<y))
(∀y. ¬¬1<y → (1=0 → ∀y. ¬¬1<y))
(∀y. ¬¬1<y → (1=1 → ∀y. ¬¬1<y))
(∀y. ¬¬1<y → (0<0 → ∀y. ¬¬1<y))
(∀y. ¬¬1<y → (0<1 → ∀y. ¬¬1<y))
(∀y. ¬¬1<y → (1<0 → ∀y. ¬¬1<y))
(∀y. ¬¬1<y → (1<1 → ∀y. ¬¬1<y))
(∀y. ¬¬y<0 → (0=0 → ∀y. ¬¬y<0))
(∀y. ¬¬y<0 → (0=1 → ∀y. ¬¬y<0))
(∀y. ¬¬y<0 → (1=0 → ∀y. ¬¬y<0))
(∀y. ¬¬y<0 → (1=1 → ∀y. ¬¬y<0))
(∀y. ¬¬y<0 → (0<0 → ∀y. ¬¬y<0))
(∀y. ¬¬y<0 → (0<1 → ∀y. ¬¬y<0))
(∀y. ¬¬y<0 → (1<0 → ∀y. ¬¬y<0))
(∀y. ¬¬y<0 → (1<1 → ∀y. ¬¬y<0))
(∀y. ¬¬y<1 → (0=0 → ∀y. ¬¬y<1))
(∀y. ¬¬y<1 → (0=1 → ∀y. ¬¬y<1))
(∀y. ¬¬y<1 → (1=0 → ∀y. ¬¬y<1))
(∀y. ¬¬y<1 → (1=1 → ∀y. ¬¬y<1))
(∀y. ¬¬y<1 → (0<0 → ∀y. ¬¬y<1))
(∀y. ¬¬y<1 → (0<1 → ∀y. ¬¬y<1))
(∀y. ¬¬y<1 → (1<0 → ∀y. ¬¬y<1))
(∀y. ¬¬y<1 → (1<1 → ∀y. ¬¬y<1))
(∀x. ¬¬¬0=x → (0=0 → ∀x. ¬¬¬0=x))
(∀x. ¬¬¬0=x → (0=1 → ∀x. ¬¬¬0=x))
(∀x. ¬¬¬0=x → (1=0 → ∀x. ¬¬¬0=x))
(∀x. ¬¬¬0=x → (1=1 → ∀x. ¬¬¬0=x))
(∀x. ¬¬¬0=x → (0<0 → ∀x. ¬¬¬0=x))
(∀x. ¬¬¬0=x → (0<1 → ∀x. ¬¬¬0=x))
(∀x. ¬¬¬0=x → (1<0 → ∀x. ¬¬¬0=x))
(∀x. ¬¬¬0=x → (1<1 → ∀x. ¬¬¬0=x))
(∀x. ¬¬¬1=x → (0=0 → ∀x. ¬¬¬1=x))
(∀x. ¬¬¬1=x → (0=1 → ∀x. ¬¬¬1=x))
(∀x. ¬¬¬1=x → (1=0 → ∀x. ¬¬¬1=x))
(∀x. ¬¬¬1=x → (1=1 → ∀x. ¬¬¬1=x))
(∀x. ¬¬¬1=x → (0<0 → ∀x. ¬¬¬1=x))
(∀x. ¬¬¬1=x → (0<1 → ∀x. ¬¬¬1=x))
(∀x. ¬¬¬1=x → (1<0 → ∀x. ¬¬¬1=x))
(∀x. ¬¬¬1=x → (1<1 → ∀x. ¬¬¬1=x))
(∀x. ¬¬¬x=0 → (0=0 → ∀x. ¬¬¬x=0))
(∀x. ¬¬¬x=0 → (0=1 → ∀x. ¬¬¬x=0))
(∀x. ¬¬¬x=0 → (1=0 → ∀x. ¬¬¬x=0))
(∀x. ¬¬¬x=0 → (1=1 → ∀x. ¬¬¬x=0))
(∀x. ¬¬¬x=0 → (0<0 → ∀x. ¬¬¬x=0))
(∀x. ¬¬¬x=0 → (0<1 → ∀x. ¬¬¬x=0))
(∀x. ¬¬¬x=0 → (1<0 → ∀x. ¬¬¬x=0))
(∀x. ¬¬¬x=0 → (1<1 → ∀x. ¬¬¬x=0))
(∀x. ¬¬¬x=1 → (0=0 → ∀x. ¬¬¬x=1))
(∀x. ¬¬¬x=1 → (0=1 → ∀x. ¬¬¬x=1))
(∀x. ¬¬¬x=1 → (1=0 → ∀x. ¬¬¬x=1))
(∀x. ¬¬¬x=1 → (1=1 → ∀x. ¬¬¬x=1))
(∀x. ¬¬¬x=1 → (0<0 → ∀x. ¬¬¬x=1))
(∀x. ¬¬¬x=1 → (0<1 → ∀x. ¬¬¬x=1))
(∀x. ¬¬¬x=1 → (1<0 → ∀x. ¬¬¬x=1))
(∀x. ¬¬¬x=1 → (1<1 → ∀x. ¬¬¬x=1))
(∀x. ¬¬¬x=x → (0=0 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬x=x → (0=1 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬x=x → (1=0 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬x=x → (1=1 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬x=x → (0<0 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬x=x → (0<1 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬x=x → (1<0 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬x=x → (1<1 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬x=x → (0=0 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬x=x → (0=1 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬x=x → (1=0 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬x=x → (1=1 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬x=x → (0<0 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬x=x → (0<1 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬x=x → (1<0 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬x=x → (1<1 → ∀x. ¬¬¬x=x))
(∀x. ¬¬¬0<x → (0=0 → ∀x. ¬¬¬0<x))
(∀x. ¬¬¬0<x → (0=1 → ∀x. ¬¬¬0<x))
(∀x. ¬¬¬0<x → (1=0 → ∀x. ¬¬¬0<x))
(∀x. ¬¬¬0<x → (1=1 → ∀x. ¬¬¬0<x))
(∀x. ¬¬¬0<x → (0<0 → ∀x. ¬¬¬0<x))
(∀x. ¬¬¬0<x → (0<1 → ∀x. ¬¬¬0<x))
(∀x. ¬¬¬0<x → (1<0 → ∀x. ¬¬¬0<x))
(∀x. ¬¬¬0<x → (1<1 → ∀x. ¬¬¬0<x))
(∀x. ¬¬¬1<x → (0=0 → ∀x. ¬¬¬1<x))
(∀x. ¬¬¬1<x → (0=1 → ∀x. ¬¬¬1<x))
(∀x. ¬¬¬1<x → (1=0 → ∀x. ¬¬¬1<x))
(∀x. ¬¬¬1<x → (1=1 → ∀x. ¬¬¬1<x))
(∀x. ¬¬¬1<x → (0<0 → ∀x. ¬¬¬1<x))
(∀x. ¬¬¬1<x → (0<1 → ∀x. ¬¬¬1<x))
(∀x. ¬¬¬1<x → (1<0 → ∀x. ¬¬¬1<x))
(∀x. ¬¬¬1<x → (1<1 → ∀x. ¬¬¬1<x))
(∀x. ¬¬¬x<0 → (0=0 → ∀x. ¬¬¬x<0))
(∀x. ¬¬¬x<0 → (0=1 → ∀x. ¬¬¬x<0))
(∀x. ¬¬¬x<0 → (1=0 → ∀x. ¬¬¬x<0))
(∀x. ¬¬¬x<0 → (1=1 → ∀x. ¬¬¬x<0))
(∀x. ¬¬¬x<0 → (0<0 → ∀x. ¬¬¬x<0))
(∀x. ¬¬¬x<0 → (0<1 → ∀x. ¬¬¬x<0))
(∀x. ¬¬¬x<0 → (1<0 → ∀x. ¬¬¬x<0))
(∀x. ¬¬¬x<0 → (1<1 → ∀x. ¬¬¬x<0))
(∀x. ¬¬¬x<1 → (0=0 → ∀x. ¬¬¬x<1))
(∀x. ¬¬¬x<1 → (0=1 → ∀x. ¬¬¬x<1))
(∀x. ¬¬¬x<1 → (1=0 → ∀x. ¬¬¬x<1))
(∀x. ¬¬¬x<1 → (1=1 → ∀x. ¬¬¬x<1))
(∀x. ¬¬¬x<1 → (0<0 → ∀x. ¬¬¬x<1))
(∀x. ¬¬¬x<1 → (0<1 → ∀x. ¬¬¬x<1))
(∀x. ¬¬¬x<1 → (1<0 → ∀x. ¬¬¬x<1))
(∀x. ¬¬¬x<1 → (1<1 → ∀x. ¬¬¬x<1))
(∀x. ¬¬¬x<x → (0=0 → ∀x. ¬¬¬x<x))
(∀x. ¬¬¬x<x → (0=1 → ∀x. ¬¬¬x<x))
(∀x. ¬¬¬x<x → (1=0 → ∀x. ¬¬¬x<x))
(∀x. ¬¬¬x<x → (1=1 → ∀x. ¬¬¬x<x))
(∀x. ¬¬¬x<x → (0<0 → ∀x. ¬¬¬x<x))
(∀x. ¬¬¬x<x → (0<1 → ∀x. ¬¬¬x<x))
(∀x. ¬¬¬x<x → (1<0 → ∀x. ¬¬¬x<x))
(∀x. ¬¬¬x<x → (1<1 → ∀x. ¬¬¬x<x))
(∀x. ¬¬¬x<x → (0=0 → ∀x. ¬¬¬x<x))
(∀x. ¬¬¬x<x → (0=1 → ∀x. ¬¬¬x<x))
(∀x. ¬¬¬x<x → (1=0 → ∀x. ¬¬¬x<x))
(∀x. ¬¬¬x<x → (1=1 → ∀x. ¬¬¬x<x))
(∀x. ¬¬¬x<x → (0<0 → ∀x. ¬¬¬x<x))
(∀x. ¬¬¬x<x → (0<1 → ∀x. ¬¬¬x<x))
(∀x. ¬¬¬x<x → (1<0 → ∀x. ¬¬¬x<x))
(∀x. ¬¬¬x<x → (1<1 → ∀x. ¬¬¬x<x))
(∀y. ¬∀x. x=y → (0=0 → ∀y. ¬∀x. x=y))
(∀y. ¬∀x. x=y → (0=1 → ∀y. ¬∀x. x=y))
(∀y. ¬∀x. x=y → (1=0 → ∀y. ¬∀x. x=y))
(∀y. ¬∀x. x=y → (1=1 → ∀y. ¬∀x. x=y))
(∀y. ¬∀x. x=y → (0<0 → ∀y. ¬∀x. x=y))
(∀y. ¬∀x. x=y → (0<1 → ∀y. ¬∀x. x=y))
(∀y. ¬∀x. x=y → (1<0 → ∀y. ¬∀x. x=y))
(∀y. ¬∀x. x=y → (1<1 → ∀y. ¬∀x. x=y))
(∀x. ¬∀y. x=y → (0=0 → ∀x. ¬∀y. x=y))
(∀x. ¬∀y. x=y → (0=1 → ∀x. ¬∀y. x=y))
(∀x. ¬∀y. x=y → (1=0 → ∀x. ¬∀y. x=y))
(∀x. ¬∀y. x=y → (1=1 → ∀x. ¬∀y. x=y))
(∀x. ¬∀y. x=y → (0<0 → ∀x. ¬∀y. x=y))
(∀x. ¬∀y. x=y → (0<1 → ∀x. ¬∀y. x=y))
(∀x. ¬∀y. x=y → (1<0 → ∀x. ¬∀y. x=y))
(∀x. ¬∀y. x=y → (1<1 → ∀x. ¬∀y. x=y))
(∀x. ¬∀y. y=x → (0=0 → ∀x. ¬∀y. y=x))
(∀x. ¬∀y. y=x → (0=1 → ∀x. ¬∀y. y=x))
(∀x. ¬∀y. y=x → (1=0 → ∀x. ¬∀y. y=x))
(∀x. ¬∀y. y=x → (1=1 → ∀x. ¬∀y. y=x))
(∀x. ¬∀y. y=x → (0<0 → ∀x. ¬∀y. y=x))
(∀x. ¬∀y. y=x → (0<1 → ∀x. ¬∀y. y=x))
(∀x. ¬∀y. y=x → (1<0 → ∀x. ¬∀y. y=x))
(∀x. ¬∀y. y=x → (1<1 → ∀x. ¬∀y. y=x))
(∀y. ¬∀x. y=x → (0=0 → ∀y. ¬∀x. y=x))
(∀y. ¬∀x. y=x → (0=1 → ∀y. ¬∀x. y=x))
(∀y. ¬∀x. y=x → (1=0 → ∀y. ¬∀x. y=x))
(∀y. ¬∀x. y=x → (1=1 → ∀y. ¬∀x. y=x))
(∀y. ¬∀x. y=x → (0<0 → ∀y. ¬∀x. y=x))
(∀y. ¬∀x. y=x → (0<1 → ∀y. ¬∀x. y=x))
(∀y. ¬∀x. y=x → (1<0 → ∀y. ¬∀x. y=x))
(∀y. ¬∀x. y=x → (1<1 → ∀y. ¬∀x. y=x))
(∀y. ¬∀x. x<y → (0=0 → ∀y. ¬∀x. x<y))
(∀y. ¬∀x. x<y → (0=1 → ∀y. ¬∀x. x<y))
(∀y. ¬∀x. x<y → (1=0 → ∀y. ¬∀x. x<y))
(∀y. ¬∀x. x<y → (1=1 → ∀y. ¬∀x. x<y))
(∀y. ¬∀x. x<y → (0<0 → ∀y. ¬∀x. x<y))
(∀y. ¬∀x. x<y → (0<1 → ∀y. ¬∀x. x<y))
(∀y. ¬∀x. x<y → (1<0 → ∀y. ¬∀x. x<y))
(∀y. ¬∀x. x<y → (1<1 → ∀y. ¬∀x. x<y))
(∀x. ¬∀y. x<y → (0=0 → ∀x. ¬∀y. x<y))
(∀x. ¬∀y. x<y → (0=1 → ∀x. ¬∀y. x<y))
(∀x. ¬∀y. x<y → (1=0 → ∀x. ¬∀y. x<y))
(∀x. ¬∀y. x<y → (1=1 → ∀x. ¬∀y. x<y))
(∀x. ¬∀y. x<y → (0<0 → ∀x. ¬∀y. x<y))
(∀x. ¬∀y. x<y → (0<1 → ∀x. ¬∀y. x<y))
(∀x. ¬∀y. x<y → (1<0 → ∀x. ¬∀y. x<y))
(∀x. ¬∀y. x<y → (1<1 → ∀x. ¬∀y. x<y))
(∀x. ¬∀y. y<x → (0=0 → ∀x. ¬∀y. y<x))
(∀x. ¬∀y. y<x → (0=1 → ∀x. ¬∀y. y<x))
(∀x. ¬∀y. y<x → (1=0 → ∀x. ¬∀y. y<x))
(∀x. ¬∀y. y<x → (1=1 → ∀x. ¬∀y. y<x))
(∀x. ¬∀y. y<x → (0<0 → ∀x. ¬∀y. y<x))
(∀x. ¬∀y. y<x → (0<1 → ∀x. ¬∀y. y<x))
(∀x. ¬∀y. y<x → (1<0 → ∀x. ¬∀y. y<x))
(∀x. ¬∀y. y<x → (1<1 → ∀x. ¬∀y. y<x))
(∀y. ¬∀x. y<x → (0=0 → ∀y. ¬∀x. y<x))
(∀y. ¬∀x. y<x → (0=1 → ∀y. ¬∀x. y<x))
(∀y. ¬∀x. y<x → (1=0 → ∀y. ¬∀x. y<x))
(∀y. ¬∀x. y<x → (1=1 → ∀y. ¬∀x. y<x))
(∀y. ¬∀x. y<x → (0<0 → ∀y. ¬∀x. y<x))
(∀y. ¬∀x. y<x → (0<1 → ∀y. ¬∀x. y<x))
(∀y. ¬∀x. y<x → (1<0 → ∀y. ¬∀x. y<x))
(∀y. ¬∀x. y<x → (1<1 → ∀y. ¬∀x. y<x))
(∀z. ∀x. x=z → (0=0 → ∀z. ∀x. x=z))
(∀z. ∀x. x=z → (0=1 → ∀z. ∀x. x=z))
(∀z. ∀x. x=z → (1=0 → ∀z. ∀x. x=z))
(∀z. ∀x. x=z → (1=1 → ∀z. ∀x. x=z))
(∀z. ∀x. x=z → (0<0 → ∀z. ∀x. x=z))
(∀z. ∀x. x=z → (0<1 → ∀z. ∀x. x=z))
(∀z. ∀x. x=z → (1<0 → ∀z. ∀x. x=z))
(∀z. ∀x. x=z → (1<1 → ∀z. ∀x. x=z))
(∀x. ∀z. x=z → (0=0 → ∀x. ∀z. x=z))
(∀x. ∀z. x=z → (0=1 → ∀x. ∀z. x=z))
(∀x. ∀z. x=z → (1=0 → ∀x. ∀z. x=z))
(∀x. ∀z. x=z → (1=1 → ∀x. ∀z. x=z))
(∀x. ∀z. x=z → (0<0 → ∀x. ∀z. x=z))
(∀x. ∀z. x=z → (0<1 → ∀x. ∀z. x=z))
(∀x. ∀z. x=z → (1<0 → ∀x. ∀z. x=z))
(∀x. ∀z. x=z → (1<1 → ∀x. ∀z. x=z))
(∀x. ∀z. z=x → (0=0 → ∀x. ∀z. z=x))
(∀x. ∀z. z=x → (0=1 → ∀x. ∀z. z=x))
(∀x. ∀z. z=x → (1=0 → ∀x. ∀z. z=x))
(∀x. ∀z. z=x → (1=1 → ∀x. ∀z. z=x))
(∀x. ∀z. z=x → (0<0 → ∀x. ∀z. z=x))
(∀x. ∀z. z=x → (0<1 → ∀x. ∀z. z=x))
(∀x. ∀z. z=x → (1<0 → ∀x. ∀z. z=x))
(∀x. ∀z. z=x → (1<1 → ∀x. ∀z. z=x))
(∀z. ∀x. z=x → (0=0 → ∀z. ∀x. z=x))
(∀z. ∀x. z=x → (0=1 → ∀z. ∀x. z=x))
(∀z. ∀x. z=x → (1=0 → ∀z. ∀x. z=x))
(∀z. ∀x. z=x → (1=1 → ∀z. ∀x. z=x))
(∀z. ∀x. z=x → (0<0 → ∀z. ∀x. z=x))
(∀z. ∀x. z=x → (0<1 → ∀z. ∀x. z=x))
(∀z. ∀x. z=x → (1<0 → ∀z. ∀x. z=x))
(∀z. ∀x. z=x → (1<1 → ∀z. ∀x. z=x))
(∀z. ∀x. x<z → (0=0 → ∀z. ∀x. x<z))
(∀z. ∀x. x<z → (0=1 → ∀z. ∀x. x<z))
(∀z. ∀x. x<z → (1=0 → ∀z. ∀x. x<z))
(∀z. ∀x. x<z → (1=1 → ∀z. ∀x. x<z))
(∀z. ∀x. x<z → (0<0 → ∀z. ∀x. x<z))
(∀z. ∀x. x<z → (0<1 → ∀z. ∀x. x<z))
(∀z. ∀x. x<z → (1<0 → ∀z. ∀x. x<z))
(∀z. ∀x. x<z → (1<1 → ∀z. ∀x. x<z))
(∀x. ∀z. x<z → (0=0 → ∀x. ∀z. x<z))
(∀x. ∀z. x<z → (0=1 → ∀x. ∀z. x<z))
(∀x. ∀z. x<z → (1=0 → ∀x. ∀z. x<z))
(∀x. ∀z. x<z → (1=1 → ∀x. ∀z. x<z))
(∀x. ∀z. x<z → (0<0 → ∀x. ∀z. x<z))
(∀x. ∀z. x<z → (0<1 → ∀x. ∀z. x<z))
(∀x. ∀z. x<z → (1<0 → ∀x. ∀z. x<z))
(∀x. ∀z. x<z → (1<1 → ∀x. ∀z. x<z))
(∀x. ∀z. z<x → (0=0 → ∀x. ∀z. z<x))
(∀x. ∀z. z<x → (0=1 → ∀x. ∀z. z<x))
(∀x. ∀z. z<x → (1=0 → ∀x. ∀z. z<x))
(∀x. ∀z. z<x → (1=1 → ∀x. ∀z. z<x))
(∀x. ∀z. z<x → (0<0 → ∀x. ∀z. z<x))
(∀x. ∀z. z<x → (0<1 → ∀x. ∀z. z<x))
(∀x. ∀z. z<x → (1<0 → ∀x. ∀z. z<x))
(∀x. ∀z. z<x → (1<1 → ∀x. ∀z. z<x))
(∀z. ∀x. z<x → (0=0 → ∀z. ∀x. z<x))
(∀z. ∀x. z<x → (0=1 → ∀z. ∀x. z<x))
(∀z. ∀x. z<x → (1=0 → ∀z. ∀x. z<x))
(∀z. ∀x. z<x → (1=1 → ∀z. ∀x. z<x))
(∀z. ∀x. z<x → (0<0 → ∀z. ∀x. z<x))
(∀z. ∀x. z<x → (0<1 → ∀z. ∀x. z<x))
(∀z. ∀x. z<x → (1<0 → ∀z. ∀x. z<x))
(∀z. ∀x. z<x → (1<1 → ∀z. ∀x. z<x))
(∀y. ∀x. ¬x=y → (0=0 → ∀y. ∀x. ¬x=y))
(∀y. ∀x. ¬x=y → (0=1 → ∀y. ∀x. ¬x=y))
(∀y. ∀x. ¬x=y → (1=0 → ∀y. ∀x. ¬x=y))
(∀y. ∀x. ¬x=y → (1=1 → ∀y. ∀x. ¬x=y))
(∀y. ∀x. ¬x=y → (0<0 → ∀y. ∀x. ¬x=y))
(∀y. ∀x. ¬x=y → (0<1 → ∀y. ∀x. ¬x=y))
(∀y. ∀x. ¬x=y → (1<0 → ∀y. ∀x. ¬x=y))
(∀y. ∀x. ¬x=y → (1<1 → ∀y. ∀x. ¬x=y))
(∀x. ∀y. ¬x=y → (0=0 → ∀x. ∀y. ¬x=y))
(∀x. ∀y. ¬x=y → (0=1 → ∀x. ∀y. ¬x=y))
(∀x. ∀y. ¬x=y → (1=0 → ∀x. ∀y. ¬x=y))
(∀x. ∀y. ¬x=y → (1=1 → ∀x. ∀y. ¬x=y))
(∀x. ∀y. ¬x=y → (0<0 → ∀x. ∀y. ¬x=y))
(∀x. ∀y. ¬x=y → (0<1 → ∀x. ∀y. ¬x=y))
(∀x. ∀y. ¬x=y → (1<0 → ∀x. ∀y. ¬x=y))
(∀x. ∀y. ¬x=y → (1<1 → ∀x. ∀y. ¬x=y))
(∀x. ∀y. ¬y=x → (0=0 → ∀x. ∀y. ¬y=x))
(∀x. ∀y. ¬y=x → (0=1 → ∀x. ∀y. ¬y=x))
(∀x. ∀y. ¬y=x → (1=0 → ∀x. ∀y. ¬y=x))
(∀x. ∀y. ¬y=x → (1=1 → ∀x. ∀y. ¬y=x))
(∀x. ∀y. ¬y=x → (0<0 → ∀x. ∀y. ¬y=x))
(∀x. ∀y. ¬y=x → (0<1 → ∀x. ∀y. ¬y=x))
(∀x. ∀y. ¬y=x → (1<0 → ∀x. ∀y. ¬y=x))
(∀x. ∀y. ¬y=x → (1<1 → ∀x. ∀y. ¬y=x))
(∀y. ∀x. ¬y=x → (0=0 → ∀y. ∀x. ¬y=x))
(∀y. ∀x. ¬y=x → (0=1 → ∀y. ∀x. ¬y=x))
(∀y. ∀x. ¬y=x → (1=0 → ∀y. ∀x. ¬y=x))
(∀y. ∀x. ¬y=x → (1=1 → ∀y. ∀x. ¬y=x))
(∀y. ∀x. ¬y=x → (0<0 → ∀y. ∀x. ¬y=x))
(∀y. ∀x. ¬y=x → (0<1 → ∀y. ∀x. ¬y=x))
(∀y. ∀x. ¬y=x → (1<0 → ∀y. ∀x. ¬y=x))
(∀y. ∀x. ¬y=x → (1<1 → ∀y. ∀x. ¬y=x))
(∀y. ∀x. ¬x<y → (0=0 → ∀y. ∀x. ¬x<y))
(∀y. ∀x. ¬x<y → (0=1 → ∀y. ∀x. ¬x<y))
(∀y. ∀x. ¬x<y → (1=0 → ∀y. ∀x. ¬x<y))
(∀y. ∀x. ¬x<y → (1=1 → ∀y. ∀x. ¬x<y))
(∀y. ∀x. ¬x<y → (0<0 → ∀y. ∀x. ¬x<y))
(∀y. ∀x. ¬x<y → (0<1 → ∀y. ∀x. ¬x<y))
(∀y. ∀x. ¬x<y → (1<0 → ∀y. ∀x. ¬x<y))
(∀y. ∀x. ¬x<y → (1<1 → ∀y. ∀x. ¬x<y))
(∀x. ∀y. ¬x<y → (0=0 → ∀x. ∀y. ¬x<y))
(∀x. ∀y. ¬x<y → (0=1 → ∀x. ∀y. ¬x<y))
(∀x. ∀y. ¬x<y → (1=0 → ∀x. ∀y. ¬x<y))
(∀x. ∀y. ¬x<y → (1=1 → ∀x. ∀y. ¬x<y))
(∀x. ∀y. ¬x<y → (0<0 → ∀x. ∀y. ¬x<y))
(∀x. ∀y. ¬x<y → (0<1 → ∀x. ∀y. ¬x<y))
(∀x. ∀y. ¬x<y → (1<0 → ∀x. ∀y. ¬x<y))
(∀x. ∀y. ¬x<y → (1<1 → ∀x. ∀y. ¬x<y))
(∀x. ∀y. ¬y<x → (0=0 → ∀x. ∀y. ¬y<x))
(∀x. ∀y. ¬y<x → (0=1 → ∀x. ∀y. ¬y<x))
(∀x. ∀y. ¬y<x → (1=0 → ∀x. ∀y. ¬y<x))
(∀x. ∀y. ¬y<x → (1=1 → ∀x. ∀y. ¬y<x))
(∀x. ∀y. ¬y<x → (0<0 → ∀x. ∀y. ¬y<x))
(∀x. ∀y. ¬y<x → (0<1 → ∀x. ∀y. ¬y<x))
(∀x. ∀y. ¬y<x → (1<0 → ∀x. ∀y. ¬y<x))
(∀x. ∀y. ¬y<x → (1<1 → ∀x. ∀y. ¬y<x))
(∀y. ∀x. ¬y<x → (0=0 → ∀y. ∀x. ¬y<x))
(∀y. ∀x. ¬y<x → (0=1 → ∀y. ∀x. ¬y<x))
(∀y. ∀x. ¬y<x → (1=0 → ∀y. ∀x. ¬y<x))
(∀y. ∀x. ¬y<x → (1=1 → ∀y. ∀x. ¬y<x))
(∀y. ∀x. ¬y<x → (0<0 → ∀y. ∀x. ¬y<x))
(∀y. ∀x. ¬y<x → (0<1 → ∀y. ∀x. ¬y<x))
(∀y. ∀x. ¬y<x → (1<0 → ∀y. ∀x. ¬y<x))
(∀y. ∀x. ¬y<x → (1<1 → ∀y. ∀x. ¬y<x))
((0=0 → 0=0) → (0=0 → (0=0 → 0=0)))
((0=0 → 0=0) → (0=1 → (0=0 → 0=0)))
((0=0 → 0=0) → (1=0 → (0=0 → 0=0)))
((0=0 → 0=0) → (1=1 → (0=0 → 0=0)))
((0=0 → 0=0) → (0<0 → (0=0 → 0=0)))
((0=0 → 0=0) → (0<1 → (0=0 → 0=0)))
((0=0 → 0=0) → (1<0 → (0=0 → 0=0)))
((0=0 → 0=0) → (1<1 → (0=0 → 0=0)))
((0=0 → 0=1) → (0=0 → (0=0 → 0=1)))
((0=0 → 0=1) → (0=1 → (0=0 → 0=1)))
((0=0 → 0=1) → (1=0 → (0=0 → 0=1)))
((0=0 → 0=1) → (1=1 → (0=0 → 0=1)))
((0=0 → 0=1) → (0<0 → (0=0 → 0=1)))
((0=0 → 0=1) → (0<1 → (0=0 → 0=1)))
((0=0 → 0=1) → (1<0 → (0=0 → 0=1)))
((0=0 → 0=1) → (1<1 → (0=0 → 0=1)))
((0=0 → 1=0) → (0=0 → (0=0 → 1=0)))
((0=0 → 1=0) → (0=1 → (0=0 → 1=0)))
((0=0 → 1=0) → (1=0 → (0=0 → 1=0)))
((0=0 → 1=0) → (1=1 → (0=0 → 1=0)))
((0=0 → 1=0) → (0<0 → (0=0 → 1=0)))
((0=0 → 1=0) → (0<1 → (0=0 → 1=0)))
((0=0 → 1=0) → (1<0 → (0=0 → 1=0)))
((0=0 → 1=0) → (1<1 → (0=0 → 1=0)))
((0=0 → 1=1) → (0=0 → (0=0 → 1=1)))
((0=0 → 1=1) → (0=1 → (0=0 → 1=1)))
((0=0 → 1=1) → (1=0 → (0=0 → 1=1)))
((0=0 → 1=1) → (1=1 → (0=0 → 1=1)))
((0=0 → 1=1) → (0<0 → (0=0 → 1=1)))
((0=0 → 1=1) → (0<1 → (0=0 → 1=1)))
((0=0 → 1=1) → (1<0 → (0=0 → 1=1)))
((0=0 → 1=1) → (1<1 → (0=0 → 1=1)))
((0=0 → 0<0) → (0=0 → (0=0 → 0<0)))
((0=0 → 0<0) → (0=1 → (0=0 → 0<0)))
((0=0 → 0<0) → (1=0 → (0=0 → 0<0)))
((0=0 → 0<0) → (1=1 → (0=0 → 0<0)))
((0=0 → 0<0) → (0<0 → (0=0 → 0<0)))
((0=0 → 0<0) → (0<1 → (0=0 → 0<0)))
((0=0 → 0<0) → (1<0 → (0=0 → 0<0)))
((0=0 → 0<0) → (1<1 → (0=0 → 0<0)))
((0=0 → 0<1) → (0=0 → (0=0 → 0<1)))
((0=0 → 0<1) → (0=1 → (0=0 → 0<1)))
((0=0 → 0<1) → (1=0 → (0=0 → 0<1)))
((0=0 → 0<1) → (1=1 → (0=0 → 0<1)))
((0=0 → 0<1) → (0<0 → (0=0 → 0<1)))
((0=0 → 0<1) → (0<1 → (0=0 → 0<1)))
((0=0 → 0<1) → (1<0 → (0=0 → 0<1)))
((0=0 → 0<1) → (1<1 → (0=0 → 0<1)))
((0=0 → 1<0) → (0=0 → (0=0 → 1<0)))
((0=0 → 1<0) → (0=1 → (0=0 → 1<0)))
((0=0 → 1<0) → (1=0 → (0=0 → 1<0)))
((0=0 → 1<0) → (1=1 → (0=0 → 1<0)))
((0=0 → 1<0) → (0<0 → (0=0 → 1<0)))
((0=0 → 1<0) → (0<1 → (0=0 → 1<0)))
((0=0 → 1<0) → (1<0 → (0=0 → 1<0)))
((0=0 → 1<0) → (1<1 → (0=0 → 1<0)))
((0=0 → 1<1) → (0=0 → (0=0 → 1<1)))
((0=0 → 1<1) → (0=1 → (0=0 → 1<1)))
((0=0 → 1<1) → (1=0 → (0=0 → 1<1)))
((0=0 → 1<1) → (1=1 → (0=0 → 1<1)))
((0=0 → 1<1) → (0<0 → (0=0 → 1<1)))
((0=0 → 1<1) → (0<1 → (0=0 → 1<1)))
((0=0 → 1<1) → (1<0 → (0=0 → 1<1)))
((0=0 → 1<1) → (1<1 → (0=0 → 1<1)))
((0=1 → 0=0) → (0=0 → (0=1 → 0=0)))
((0=1 → 0=0) → (0=1 → (0=1 → 0=0)))
((0=1 → 0=0) → (1=0 → (0=1 → 0=0)))
((0=1 → 0=0) → (1=1 → (0=1 → 0=0)))
((0=1 → 0=0) → (0<0 → (0=1 → 0=0)))
((0=1 → 0=0) → (0<1 → (0=1 → 0=0)))
((0=1 → 0=0) → (1<0 → (0=1 → 0=0)))
((0=1 → 0=0) → (1<1 → (0=1 → 0=0)))
((0=1 → 0=1) → (0=0 → (0=1 → 0=1)))
((0=1 → 0=1) → (0=1 → (0=1 → 0=1)))
((0=1 → 0=1) → (1=0 → (0=1 → 0=1)))
((0=1 → 0=1) → (1=1 → (0=1 → 0=1)))
((0=1 → 0=1) → (0<0 → (0=1 → 0=1)))
((0=1 → 0=1) → (0<1 → (0=1 → 0=1)))
((0=1 → 0=1) → (1<0 → (0=1 → 0=1)))
((0=1 → 0=1) → (1<1 → (0=1 → 0=1)))
((0=1 → 1=0) → (0=0 → (0=1 → 1=0)))
((0=1 → 1=0) → (0=1 → (0=1 → 1=0)))
((0=1 → 1=0) → (1=0 → (0=1 → 1=0)))
((0=1 → 1=0) → (1=1 → (0=1 → 1=0)))
((0=1 → 1=0) → (0<0 → (0=1 → 1=0)))
((0=1 → 1=0) → (0<1 → (0=1 → 1=0)))
((0=1 → 1=0) → (1<0 → (0=1 → 1=0)))
((0=1 → 1=0) → (1<1 → (0=1 → 1=0)))
((0=1 → 1=1) → (0=0 → (0=1 → 1=1)))
((0=1 → 1=1) → (0=1 → (0=1 → 1=1)))
((0=1 → 1=1) → (1=0 → (0=1 → 1=1)))
((0=1 → 1=1) → (1=1 → (0=1 → 1=1)))
((0=1 → 1=1) → (0<0 → (0=1 → 1=1)))
((0=1 → 1=1) → (0<1 → (0=1 → 1=1)))
((0=1 → 1=1) → (1<0 → (0=1 → 1=1)))
((0=1 → 1=1) → (1<1 → (0=1 → 1=1)))
((0=1 → 0<0) → (0=0 → (0=1 → 0<0)))
((0=1 → 0<0) → (0=1 → (0=1 → 0<0)))
((0=1 → 0<0) → (1=0 → (0=1 → 0<0)))
((0=1 → 0<0) → (1=1 → (0=1 → 0<0)))
((0=1 → 0<0) → (0<0 → (0=1 → 0<0)))
((0=1 → 0<0) → (0<1 → (0=1 → 0<0)))
((0=1 → 0<0) → (1<0 → (0=1 → 0<0)))
((0=1 → 0<0) → (1<1 → (0=1 → 0<0)))
((0=1 → 0<1) → (0=0 → (0=1 → 0<1)))
((0=1 → 0<1) → (0=1 → (0=1 → 0<1)))
((0=1 → 0<1) → (1=0 → (0=1 → 0<1)))
((0=1 → 0<1) → (1=1 → (0=1 → 0<1)))
((0=1 → 0<1) → (0<0 → (0=1 → 0<1)))
((0=1 → 0<1) → (0<1 → (0=1 → 0<1)))
((0=1 → 0<1) → (1<0 → (0=1 → 0<1)))
((0=1 → 0<1) → (1<1 → (0=1 → 0<1)))
((0=1 → 1<0) → (0=0 → (0=1 → 1<0)))
((0=1 → 1<0) → (0=1 → (0=1 → 1<0)))
((0=1 → 1<0) → (1=0 → (0=1 → 1<0)))
((0=1 → 1<0) → (1=1 → (0=1 → 1<0)))
((0=1 → 1<0) → (0<0 → (0=1 → 1<0)))
((0=1 → 1<0) → (0<1 → (0=1 → 1<0)))
((0=1 → 1<0) → (1<0 → (0=1 → 1<0)))
((0=1 → 1<0) → (1<1 → (0=1 → 1<0)))
((0=1 → 1<1) → (0=0 → (0=1 → 1<1)))
((0=1 → 1<1) → (0=1 → (0=1 → 1<1)))
((0=1 → 1<1) → (1=0 → (0=1 → 1<1)))
((0=1 → 1<1) → (1=1 → (0=1 → 1<1)))
((0=1 → 1<1) → (0<0 → (0=1 → 1<1)))
((0=1 → 1<1) → (0<1 → (0=1 → 1<1)))
((0=1 → 1<1) → (1<0 → (0=1 → 1<1)))
((0=1 → 1<1) → (1<1 → (0=1 → 1<1)))
((1=0 → 0=0) → (0=0 → (1=0 → 0=0)))
((1=0 → 0=0) → (0=1 → (1=0 → 0=0)))
((1=0 → 0=0) → (1=0 → (1=0 → 0=0)))
((1=0 → 0=0) → (1=1 → (1=0 → 0=0)))
((1=0 → 0=0) → (0<0 → (1=0 → 0=0)))
((1=0 → 0=0) → (0<1 → (1=0 → 0=0)))
((1=0 → 0=0) → (1<0 → (1=0 → 0=0)))
((1=0 → 0=0) → (1<1 → (1=0 → 0=0)))
((1=0 → 0=1) → (0=0 → (1=0 → 0=1)))
((1=0 → 0=1) → (0=1 → (1=0 → 0=1)))
((1=0 → 0=1) → (1=0 → (1=0 → 0=1)))
((1=0 → 0=1) → (1=1 → (1=0 → 0=1)))
((1=0 → 0=1) → (0<0 → (1=0 → 0=1)))
((1=0 → 0=1) → (0<1 → (1=0 → 0=1)))
((1=0 → 0=1) → (1<0 → (1=0 → 0=1)))
((1=0 → 0=1) → (1<1 → (1=0 → 0=1)))
((1=0 → 1=0) → (0=0 → (1=0 → 1=0)))
((1=0 → 1=0) → (0=1 → (1=0 → 1=0)))
((1=0 → 1=0) → (1=0 → (1=0 → 1=0)))
((1=0 → 1=0) → (1=1 → (1=0 → 1=0)))
((1=0 → 1=0) → (0<0 → (1=0 → 1=0)))
((1=0 → 1=0) → (0<1 → (1=0 → 1=0)))
((1=0 → 1=0) → (1<0 → (1=0 → 1=0)))
((1=0 → 1=0) → (1<1 → (1=0 → 1=0)))
((1=0 → 1=1) → (0=0 → (1=0 → 1=1)))
((1=0 → 1=1) → (0=1 → (1=0 → 1=1)))
((1=0 → 1=1) → (1=0 → (1=0 → 1=1)))
((1=0 → 1=1) → (1=1 → (1=0 → 1=1)))
((1=0 → 1=1) → (0<0 → (1=0 → 1=1)))
((1=0 → 1=1) → (0<1 → (1=0 → 1=1)))
((1=0 → 1=1) → (1<0 → (1=0 → 1=1)))
((1=0 → 1=1) → (1<1 → (1=0 → 1=1)))
((1=0 → 0<0) → (0=0 → (1=0 → 0<0)))
((1=0 → 0<0) → (0=1 → (1=0 → 0<0)))
((1=0 → 0<0) → (1=0 → (1=0 → 0<0)))
((1=0 → 0<0) → (1=1 → (1=0 → 0<0)))
((1=0 → 0<0) → (0<0 → (1=0 → 0<0)))
((1=0 → 0<0) → (0<1 → (1=0 → 0<0)))
((1=0 → 0<0) → (1<0 → (1=0 → 0<0)))
((1=0 → 0<0) → (1<1 → (1=0 → 0<0)))
((1=0 → 0<1) → (0=0 → (1=0 → 0<1)))
((1=0 → 0<1) → (0=1 → (1=0 → 0<1)))
((1=0 → 0<1) → (1=0 → (1=0 → 0<1)))
((1=0 → 0<1) → (1=1 → (1=0 → 0<1)))
((1=0 → 0<1) → (0<0 → (1=0 → 0<1)))
((1=0 → 0<1) → (0<1 → (1=0 → 0<1)))
((1=0 → 0<1) → (1<0 → (1=0 → 0<1)))
((1=0 → 0<1) → (1<1 → (1=0 → 0<1)))
((1=0 → 1<0) → (0=0 → (1=0 → 1<0)))
((1=0 → 1<0) → (0=1 → (1=0 → 1<0)))
((1=0 → 1<0) → (1=0 → (1=0 → 1<0)))
((1=0 → 1<0) → (1=1 → (1=0 → 1<0)))
((1=0 → 1<0) → (0<0 → (1=0 → 1<0)))
((1=0 → 1<0) → (0<1 → (1=0 → 1<0)))
((1=0 → 1<0) → (1<0 → (1=0 → 1<0)))
((1=0 → 1<0) → (1<1 → (1=0 → 1<0)))
((1=0 → 1<1) → (0=0 → (1=0 → 1<1)))
((1=0 → 1<1) → (0=1 → (1=0 → 1<1)))
((1=0 → 1<1) → (1=0 → (1=0 → 1<1)))
((1=0 → 1<1) → (1=1 → (1=0 → 1<1)))
((1=0 → 1<1) → (0<0 → (1=0 → 1<1)))
((1=0 → 1<1) → (0<1 → (1=0 → 1<1)))
((1=0 → 1<1) → (1<0 → (1=0 → 1<1)))
((1=0 → 1<1) → (1<1 → (1=0 → 1<1)))
((1=1 → 0=0) → (0=0 → (1=1 → 0=0)))
((1=1 → 0=0) → (0=1 → (1=1 → 0=0)))
((1=1 → 0=0) → (1=0 → (1=1 → 0=0)))
((1=1 → 0=0) → (1=1 → (1=1 → 0=0)))
((1=1 → 0=0) → (0<0 → (1=1 → 0=0)))
((1=1 → 0=0) → (0<1 → (1=1 → 0=0)))
((1=1 → 0=0) → (1<0 → (1=1 → 0=0)))
((1=1 → 0=0) → (1<1 → (1=1 → 0=0)))
((1=1 → 0=1) → (0=0 → (1=1 → 0=1)))
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((1=1 → 0=1) → (1=1 → (1=1 → 0=1)))
((1=1 → 0=1) → (0<0 → (1=1 → 0=1)))
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((1=1 → 0=1) → (1<1 → (1=1 → 0=1)))
((1=1 → 1=0) → (0=0 → (1=1 → 1=0)))
((1=1 → 1=0) → (0=1 → (1=1 → 1=0)))
((1=1 → 1=0) → (1=0 → (1=1 → 1=0)))
((1=1 → 1=0) → (1=1 → (1=1 → 1=0)))
((1=1 → 1=0) → (0<0 → (1=1 → 1=0)))
((1=1 → 1=0) → (0<1 → (1=1 → 1=0)))
((1=1 → 1=0) → (1<0 → (1=1 → 1=0)))
((1=1 → 1=0) → (1<1 → (1=1 → 1=0)))
((1=1 → 1=1) → (0=0 → (1=1 → 1=1)))
((1=1 → 1=1) → (0=1 → (1=1 → 1=1)))
((1=1 → 1=1) → (1=0 → (1=1 → 1=1)))
((1=1 → 1=1) → (1=1 → (1=1 → 1=1)))
((1=1 → 1=1) → (0<0 → (1=1 → 1=1)))
((1=1 → 1=1) → (0<1 → (1=1 → 1=1)))
((1=1 → 1=1) → (1<0 → (1=1 → 1=1)))
((1=1 → 1=1) → (1<1 → (1=1 → 1=1)))
((1=1 → 0<0) → (0=0 → (1=1 → 0<0)))
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((1=1 → 0<0) → (1=1 → (1=1 → 0<0)))
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((1=1 → 0<0) → (0<1 → (1=1 → 0<0)))
((1=1 → 0<0) → (1<0 → (1=1 → 0<0)))
((1=1 → 0<0) → (1<1 → (1=1 → 0<0)))
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((1=1 → 0<1) → (0=1 → (1=1 → 0<1)))
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((0<1 → 0=0) → (0=0 → (0<1 → 0=0)))
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((0<1 → 0=1) → (1<0 → (0<1 → 0=1)))
((0<1 → 0=1) → (1<1 → (0<1 → 0=1)))
((0<1 → 1=0) → (0=0 → (0<1 → 1=0)))
((0<1 → 1=0) → (0=1 → (0<1 → 1=0)))
((0<1 → 1=0) → (1=0 → (0<1 → 1=0)))
((0<1 → 1=0) → (1=1 → (0<1 → 1=0)))
((0<1 → 1=0) → (0<0 → (0<1 → 1=0)))
((0<1 → 1=0) → (0<1 → (0<1 → 1=0)))
((0<1 → 1=0) → (1<0 → (0<1 → 1=0)))
((0<1 → 1=0) → (1<1 → (0<1 → 1=0)))
((0<1 → 1=1) → (0=0 → (0<1 → 1=1)))
((0<1 → 1=1) → (0=1 → (0<1 → 1=1)))
((0<1 → 1=1) → (1=0 → (0<1 → 1=1)))
((0<1 → 1=1) → (1=1 → (0<1 → 1=1)))
((0<1 → 1=1) → (0<0 → (0<1 → 1=1)))
((0<1 → 1=1) → (0<1 → (0<1 → 1=1)))
((0<1 → 1=1) → (1<0 → (0<1 → 1=1)))
((0<1 → 1=1) → (1<1 → (0<1 → 1=1)))
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((0<1 → 0<1) → (1=0 → (0<1 → 0<1)))
((0<1 → 0<1) → (1=1 → (0<1 → 0<1)))
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((0<1 → 0<1) → (0<1 → (0<1 → 0<1)))
((0<1 → 0<1) → (1<0 → (0<1 → 0<1)))
((0<1 → 0<1) → (1<1 → (0<1 → 0<1)))
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((0<1 → 1<1) → (0=1 → (0<1 → 1<1)))
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((0<1 → 1<1) → (1<1 → (0<1 → 1<1)))
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((1<0 → 0=1) → (1<1 → (1<0 → 0=1)))
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((1<0 → 1=0) → (0=1 → (1<0 → 1=0)))
((1<0 → 1=0) → (1=0 → (1<0 → 1=0)))
((1<0 → 1=0) → (1=1 → (1<0 → 1=0)))
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((1<0 → 1=0) → (0<1 → (1<0 → 1=0)))
((1<0 → 1=0) → (1<0 → (1<0 → 1=0)))
((1<0 → 1=0) → (1<1 → (1<0 → 1=0)))
((1<0 → 1=1) → (0=0 → (1<0 → 1=1)))
((1<0 → 1=1) → (0=1 → (1<0 → 1=1)))
((1<0 → 1=1) → (1=0 → (1<0 → 1=1)))
((1<0 → 1=1) → (1=1 → (1<0 → 1=1)))
((1<0 → 1=1) → (0<0 → (1<0 → 1=1)))
((1<0 → 1=1) → (0<1 → (1<0 → 1=1)))
((1<0 → 1=1) → (1<0 → (1<0 → 1=1)))
((1<0 → 1=1) → (1<1 → (1<0 → 1=1)))
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((1<0 → 1<1) → (1<0 → (1<0 → 1<1)))
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((1<1 → 0=0) → (1=1 → (1<1 → 0=0)))
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((1<1 → 0=0) → (0<1 → (1<1 → 0=0)))
((1<1 → 0=0) → (1<0 → (1<1 → 0=0)))
((1<1 → 0=0) → (1<1 → (1<1 → 0=0)))
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((1<1 → 0=1) → (0=1 → (1<1 → 0=1)))
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((1<1 → 0=1) → (1=1 → (1<1 → 0=1)))
((1<1 → 0=1) → (0<0 → (1<1 → 0=1)))
((1<1 → 0=1) → (0<1 → (1<1 → 0=1)))
((1<1 → 0=1) → (1<0 → (1<1 → 0=1)))
((1<1 → 0=1) → (1<1 → (1<1 → 0=1)))
((1<1 → 1=0) → (0=0 → (1<1 → 1=0)))
((1<1 → 1=0) → (0=1 → (1<1 → 1=0)))
((1<1 → 1=0) → (1=0 → (1<1 → 1=0)))
((1<1 → 1=0) → (1=1 → (1<1 → 1=0)))
((1<1 → 1=0) → (0<0 → (1<1 → 1=0)))
((1<1 → 1=0) → (0<1 → (1<1 → 1=0)))
((1<1 → 1=0) → (1<0 → (1<1 → 1=0)))
((1<1 → 1=0) → (1<1 → (1<1 → 1=0)))
((1<1 → 1=1) → (0=0 → (1<1 → 1=1)))
((1<1 → 1=1) → (0=1 → (1<1 → 1=1)))
((1<1 → 1=1) → (1=0 → (1<1 → 1=1)))
((1<1 → 1=1) → (1=1 → (1<1 → 1=1)))
((1<1 → 1=1) → (0<0 → (1<1 → 1=1)))
((1<1 → 1=1) → (0<1 → (1<1 → 1=1)))
((1<1 → 1=1) → (1<0 → (1<1 → 1=1)))
((1<1 → 1=1) → (1<1 → (1<1 → 1=1)))
((1<1 → 0<0) → (0=0 → (1<1 → 0<0)))
((1<1 → 0<0) → (0=1 → (1<1 → 0<0)))
((1<1 → 0<0) → (1=0 → (1<1 → 0<0)))
((1<1 → 0<0) → (1=1 → (1<1 → 0<0)))
((1<1 → 0<0) → (0<0 → (1<1 → 0<0)))
((1<1 → 0<0) → (0<1 → (1<1 → 0<0)))
((1<1 → 0<0) → (1<0 → (1<1 → 0<0)))
((1<1 → 0<0) → (1<1 → (1<1 → 0<0)))
((1<1 → 0<1) → (0=0 → (1<1 → 0<1)))
((1<1 → 0<1) → (0=1 → (1<1 → 0<1)))
((1<1 → 0<1) → (1=0 → (1<1 → 0<1)))
((1<1 → 0<1) → (1=1 → (1<1 → 0<1)))
((1<1 → 0<1) → (0<0 → (1<1 → 0<1)))
((1<1 → 0<1) → (0<1 → (1<1 → 0<1)))
((1<1 → 0<1) → (1<0 → (1<1 → 0<1)))
((1<1 → 0<1) → (1<1 → (1<1 → 0<1)))
((1<1 → 1<0) → (0=0 → (1<1 → 1<0)))
((1<1 → 1<0) → (0=1 → (1<1 → 1<0)))
((1<1 → 1<0) → (1=0 → (1<1 → 1<0)))
((1<1 → 1<0) → (1=1 → (1<1 → 1<0)))
((1<1 → 1<0) → (0<0 → (1<1 → 1<0)))
((1<1 → 1<0) → (0<1 → (1<1 → 1<0)))
((1<1 → 1<0) → (1<0 → (1<1 → 1<0)))
((1<1 → 1<0) → (1<1 → (1<1 → 1<0)))
((1<1 → 1<1) → (0=0 → (1<1 → 1<1)))
((1<1 → 1<1) → (0=1 → (1<1 → 1<1)))
((1<1 → 1<1) → (1=0 → (1<1 → 1<1)))
((1<1 → 1<1) → (1=1 → (1<1 → 1<1)))
((1<1 → 1<1) → (0<0 → (1<1 → 1<1)))
((1<1 → 1<1) → (0<1 → (1<1 → 1<1)))
((1<1 → 1<1) → (1<0 → (1<1 → 1<1)))
((1<1 → 1<1) → (1<1 → (1<1 → 1<1)))
((¬0=⟨0+⟨0+0⟩⟩ → ¬0=0) → (0=0 → 0=⟨0+⟨0+0⟩⟩))
((¬0=⟨0+⟨0+1⟩⟩ → ¬0=0) → (0=0 → 0=⟨0+⟨0+1⟩⟩))
((¬0=⟨0+⟨1+0⟩⟩ → ¬0=0) → (0=0 → 0=⟨0+⟨1+0⟩⟩))
((¬0=⟨0+⟨1+1⟩⟩ → ¬0=0) → (0=0 → 0=⟨0+⟨1+1⟩⟩))
((¬0=⟨0+⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 0=⟨0+⟨0⋅0⟩⟩))
((¬0=⟨0+⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 0=⟨0+⟨0⋅1⟩⟩))
((¬0=⟨0+⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 0=⟨0+⟨1⋅0⟩⟩))
((¬0=⟨0+⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 0=⟨0+⟨1⋅1⟩⟩))
((¬0=⟨1+⟨0+0⟩⟩ → ¬0=0) → (0=0 → 0=⟨1+⟨0+0⟩⟩))
((¬0=⟨1+⟨0+1⟩⟩ → ¬0=0) → (0=0 → 0=⟨1+⟨0+1⟩⟩))
((¬0=⟨1+⟨1+0⟩⟩ → ¬0=0) → (0=0 → 0=⟨1+⟨1+0⟩⟩))
((¬0=⟨1+⟨1+1⟩⟩ → ¬0=0) → (0=0 → 0=⟨1+⟨1+1⟩⟩))
((¬0=⟨1+⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 0=⟨1+⟨0⋅0⟩⟩))
((¬0=⟨1+⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 0=⟨1+⟨0⋅1⟩⟩))
((¬0=⟨1+⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 0=⟨1+⟨1⋅0⟩⟩))
((¬0=⟨1+⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 0=⟨1+⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩+0⟩ → ¬0=0) → (0=0 → 0=⟨⟨0+0⟩+0⟩))
((¬0=⟨⟨0+0⟩+1⟩ → ¬0=0) → (0=0 → 0=⟨⟨0+0⟩+1⟩))
((¬0=⟨⟨0+1⟩+0⟩ → ¬0=0) → (0=0 → 0=⟨⟨0+1⟩+0⟩))
((¬0=⟨⟨0+1⟩+1⟩ → ¬0=0) → (0=0 → 0=⟨⟨0+1⟩+1⟩))
((¬0=⟨⟨1+0⟩+0⟩ → ¬0=0) → (0=0 → 0=⟨⟨1+0⟩+0⟩))
((¬0=⟨⟨1+0⟩+1⟩ → ¬0=0) → (0=0 → 0=⟨⟨1+0⟩+1⟩))
((¬0=⟨⟨1+1⟩+0⟩ → ¬0=0) → (0=0 → 0=⟨⟨1+1⟩+0⟩))
((¬0=⟨⟨1+1⟩+1⟩ → ¬0=0) → (0=0 → 0=⟨⟨1+1⟩+1⟩))
((¬0=⟨⟨0⋅0⟩+0⟩ → ¬0=0) → (0=0 → 0=⟨⟨0⋅0⟩+0⟩))
((¬0=⟨⟨0⋅0⟩+1⟩ → ¬0=0) → (0=0 → 0=⟨⟨0⋅0⟩+1⟩))
((¬0=⟨⟨0⋅1⟩+0⟩ → ¬0=0) → (0=0 → 0=⟨⟨0⋅1⟩+0⟩))
((¬0=⟨⟨0⋅1⟩+1⟩ → ¬0=0) → (0=0 → 0=⟨⟨0⋅1⟩+1⟩))
((¬0=⟨⟨1⋅0⟩+0⟩ → ¬0=0) → (0=0 → 0=⟨⟨1⋅0⟩+0⟩))
((¬0=⟨⟨1⋅0⟩+1⟩ → ¬0=0) → (0=0 → 0=⟨⟨1⋅0⟩+1⟩))
((¬0=⟨⟨1⋅1⟩+0⟩ → ¬0=0) → (0=0 → 0=⟨⟨1⋅1⟩+0⟩))
((¬0=⟨⟨1⋅1⟩+1⟩ → ¬0=0) → (0=0 → 0=⟨⟨1⋅1⟩+1⟩))
((¬0=⟨0⋅⟨0+0⟩⟩ → ¬0=0) → (0=0 → 0=⟨0⋅⟨0+0⟩⟩))
((¬0=⟨0⋅⟨0+1⟩⟩ → ¬0=0) → (0=0 → 0=⟨0⋅⟨0+1⟩⟩))
((¬0=⟨0⋅⟨1+0⟩⟩ → ¬0=0) → (0=0 → 0=⟨0⋅⟨1+0⟩⟩))
((¬0=⟨0⋅⟨1+1⟩⟩ → ¬0=0) → (0=0 → 0=⟨0⋅⟨1+1⟩⟩))
((¬0=⟨0⋅⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 0=⟨0⋅⟨0⋅0⟩⟩))
((¬0=⟨0⋅⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 0=⟨0⋅⟨0⋅1⟩⟩))
((¬0=⟨0⋅⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 0=⟨0⋅⟨1⋅0⟩⟩))
((¬0=⟨0⋅⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 0=⟨0⋅⟨1⋅1⟩⟩))
((¬0=⟨1⋅⟨0+0⟩⟩ → ¬0=0) → (0=0 → 0=⟨1⋅⟨0+0⟩⟩))
((¬0=⟨1⋅⟨0+1⟩⟩ → ¬0=0) → (0=0 → 0=⟨1⋅⟨0+1⟩⟩))
((¬0=⟨1⋅⟨1+0⟩⟩ → ¬0=0) → (0=0 → 0=⟨1⋅⟨1+0⟩⟩))
((¬0=⟨1⋅⟨1+1⟩⟩ → ¬0=0) → (0=0 → 0=⟨1⋅⟨1+1⟩⟩))
((¬0=⟨1⋅⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 0=⟨1⋅⟨0⋅0⟩⟩))
((¬0=⟨1⋅⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 0=⟨1⋅⟨0⋅1⟩⟩))
((¬0=⟨1⋅⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 0=⟨1⋅⟨1⋅0⟩⟩))
((¬0=⟨1⋅⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 0=⟨1⋅⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩⋅0⟩ → ¬0=0) → (0=0 → 0=⟨⟨0+0⟩⋅0⟩))
((¬0=⟨⟨0+0⟩⋅1⟩ → ¬0=0) → (0=0 → 0=⟨⟨0+0⟩⋅1⟩))
((¬0=⟨⟨0+1⟩⋅0⟩ → ¬0=0) → (0=0 → 0=⟨⟨0+1⟩⋅0⟩))
((¬0=⟨⟨0+1⟩⋅1⟩ → ¬0=0) → (0=0 → 0=⟨⟨0+1⟩⋅1⟩))
((¬0=⟨⟨1+0⟩⋅0⟩ → ¬0=0) → (0=0 → 0=⟨⟨1+0⟩⋅0⟩))
((¬0=⟨⟨1+0⟩⋅1⟩ → ¬0=0) → (0=0 → 0=⟨⟨1+0⟩⋅1⟩))
((¬0=⟨⟨1+1⟩⋅0⟩ → ¬0=0) → (0=0 → 0=⟨⟨1+1⟩⋅0⟩))
((¬0=⟨⟨1+1⟩⋅1⟩ → ¬0=0) → (0=0 → 0=⟨⟨1+1⟩⋅1⟩))
((¬0=⟨⟨0⋅0⟩⋅0⟩ → ¬0=0) → (0=0 → 0=⟨⟨0⋅0⟩⋅0⟩))
((¬0=⟨⟨0⋅0⟩⋅1⟩ → ¬0=0) → (0=0 → 0=⟨⟨0⋅0⟩⋅1⟩))
((¬0=⟨⟨0⋅1⟩⋅0⟩ → ¬0=0) → (0=0 → 0=⟨⟨0⋅1⟩⋅0⟩))
((¬0=⟨⟨0⋅1⟩⋅1⟩ → ¬0=0) → (0=0 → 0=⟨⟨0⋅1⟩⋅1⟩))
((¬0=⟨⟨1⋅0⟩⋅0⟩ → ¬0=0) → (0=0 → 0=⟨⟨1⋅0⟩⋅0⟩))
((¬0=⟨⟨1⋅0⟩⋅1⟩ → ¬0=0) → (0=0 → 0=⟨⟨1⋅0⟩⋅1⟩))
((¬0=⟨⟨1⋅1⟩⋅0⟩ → ¬0=0) → (0=0 → 0=⟨⟨1⋅1⟩⋅0⟩))
((¬0=⟨⟨1⋅1⟩⋅1⟩ → ¬0=0) → (0=0 → 0=⟨⟨1⋅1⟩⋅1⟩))
((¬1=⟨0+⟨0+0⟩⟩ → ¬0=0) → (0=0 → 1=⟨0+⟨0+0⟩⟩))
((¬1=⟨0+⟨0+1⟩⟩ → ¬0=0) → (0=0 → 1=⟨0+⟨0+1⟩⟩))
((¬1=⟨0+⟨1+0⟩⟩ → ¬0=0) → (0=0 → 1=⟨0+⟨1+0⟩⟩))
((¬1=⟨0+⟨1+1⟩⟩ → ¬0=0) → (0=0 → 1=⟨0+⟨1+1⟩⟩))
((¬1=⟨0+⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 1=⟨0+⟨0⋅0⟩⟩))
((¬1=⟨0+⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 1=⟨0+⟨0⋅1⟩⟩))
((¬1=⟨0+⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 1=⟨0+⟨1⋅0⟩⟩))
((¬1=⟨0+⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 1=⟨0+⟨1⋅1⟩⟩))
((¬1=⟨1+⟨0+0⟩⟩ → ¬0=0) → (0=0 → 1=⟨1+⟨0+0⟩⟩))
((¬1=⟨1+⟨0+1⟩⟩ → ¬0=0) → (0=0 → 1=⟨1+⟨0+1⟩⟩))
((¬1=⟨1+⟨1+0⟩⟩ → ¬0=0) → (0=0 → 1=⟨1+⟨1+0⟩⟩))
((¬1=⟨1+⟨1+1⟩⟩ → ¬0=0) → (0=0 → 1=⟨1+⟨1+1⟩⟩))
((¬1=⟨1+⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 1=⟨1+⟨0⋅0⟩⟩))
((¬1=⟨1+⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 1=⟨1+⟨0⋅1⟩⟩))
((¬1=⟨1+⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 1=⟨1+⟨1⋅0⟩⟩))
((¬1=⟨1+⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 1=⟨1+⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩+0⟩ → ¬0=0) → (0=0 → 1=⟨⟨0+0⟩+0⟩))
((¬1=⟨⟨0+0⟩+1⟩ → ¬0=0) → (0=0 → 1=⟨⟨0+0⟩+1⟩))
((¬1=⟨⟨0+1⟩+0⟩ → ¬0=0) → (0=0 → 1=⟨⟨0+1⟩+0⟩))
((¬1=⟨⟨0+1⟩+1⟩ → ¬0=0) → (0=0 → 1=⟨⟨0+1⟩+1⟩))
((¬1=⟨⟨1+0⟩+0⟩ → ¬0=0) → (0=0 → 1=⟨⟨1+0⟩+0⟩))
((¬1=⟨⟨1+0⟩+1⟩ → ¬0=0) → (0=0 → 1=⟨⟨1+0⟩+1⟩))
((¬1=⟨⟨1+1⟩+0⟩ → ¬0=0) → (0=0 → 1=⟨⟨1+1⟩+0⟩))
((¬1=⟨⟨1+1⟩+1⟩ → ¬0=0) → (0=0 → 1=⟨⟨1+1⟩+1⟩))
((¬1=⟨⟨0⋅0⟩+0⟩ → ¬0=0) → (0=0 → 1=⟨⟨0⋅0⟩+0⟩))
((¬1=⟨⟨0⋅0⟩+1⟩ → ¬0=0) → (0=0 → 1=⟨⟨0⋅0⟩+1⟩))
((¬1=⟨⟨0⋅1⟩+0⟩ → ¬0=0) → (0=0 → 1=⟨⟨0⋅1⟩+0⟩))
((¬1=⟨⟨0⋅1⟩+1⟩ → ¬0=0) → (0=0 → 1=⟨⟨0⋅1⟩+1⟩))
((¬1=⟨⟨1⋅0⟩+0⟩ → ¬0=0) → (0=0 → 1=⟨⟨1⋅0⟩+0⟩))
((¬1=⟨⟨1⋅0⟩+1⟩ → ¬0=0) → (0=0 → 1=⟨⟨1⋅0⟩+1⟩))
((¬1=⟨⟨1⋅1⟩+0⟩ → ¬0=0) → (0=0 → 1=⟨⟨1⋅1⟩+0⟩))
((¬1=⟨⟨1⋅1⟩+1⟩ → ¬0=0) → (0=0 → 1=⟨⟨1⋅1⟩+1⟩))
((¬1=⟨0⋅⟨0+0⟩⟩ → ¬0=0) → (0=0 → 1=⟨0⋅⟨0+0⟩⟩))
((¬1=⟨0⋅⟨0+1⟩⟩ → ¬0=0) → (0=0 → 1=⟨0⋅⟨0+1⟩⟩))
((¬1=⟨0⋅⟨1+0⟩⟩ → ¬0=0) → (0=0 → 1=⟨0⋅⟨1+0⟩⟩))
((¬1=⟨0⋅⟨1+1⟩⟩ → ¬0=0) → (0=0 → 1=⟨0⋅⟨1+1⟩⟩))
((¬1=⟨0⋅⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 1=⟨0⋅⟨0⋅0⟩⟩))
((¬1=⟨0⋅⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 1=⟨0⋅⟨0⋅1⟩⟩))
((¬1=⟨0⋅⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 1=⟨0⋅⟨1⋅0⟩⟩))
((¬1=⟨0⋅⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 1=⟨0⋅⟨1⋅1⟩⟩))
((¬1=⟨1⋅⟨0+0⟩⟩ → ¬0=0) → (0=0 → 1=⟨1⋅⟨0+0⟩⟩))
((¬1=⟨1⋅⟨0+1⟩⟩ → ¬0=0) → (0=0 → 1=⟨1⋅⟨0+1⟩⟩))
((¬1=⟨1⋅⟨1+0⟩⟩ → ¬0=0) → (0=0 → 1=⟨1⋅⟨1+0⟩⟩))
((¬1=⟨1⋅⟨1+1⟩⟩ → ¬0=0) → (0=0 → 1=⟨1⋅⟨1+1⟩⟩))
((¬1=⟨1⋅⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 1=⟨1⋅⟨0⋅0⟩⟩))
((¬1=⟨1⋅⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 1=⟨1⋅⟨0⋅1⟩⟩))
((¬1=⟨1⋅⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 1=⟨1⋅⟨1⋅0⟩⟩))
((¬1=⟨1⋅⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 1=⟨1⋅⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩⋅0⟩ → ¬0=0) → (0=0 → 1=⟨⟨0+0⟩⋅0⟩))
((¬1=⟨⟨0+0⟩⋅1⟩ → ¬0=0) → (0=0 → 1=⟨⟨0+0⟩⋅1⟩))
((¬1=⟨⟨0+1⟩⋅0⟩ → ¬0=0) → (0=0 → 1=⟨⟨0+1⟩⋅0⟩))
((¬1=⟨⟨0+1⟩⋅1⟩ → ¬0=0) → (0=0 → 1=⟨⟨0+1⟩⋅1⟩))
((¬1=⟨⟨1+0⟩⋅0⟩ → ¬0=0) → (0=0 → 1=⟨⟨1+0⟩⋅0⟩))
((¬1=⟨⟨1+0⟩⋅1⟩ → ¬0=0) → (0=0 → 1=⟨⟨1+0⟩⋅1⟩))
((¬1=⟨⟨1+1⟩⋅0⟩ → ¬0=0) → (0=0 → 1=⟨⟨1+1⟩⋅0⟩))
((¬1=⟨⟨1+1⟩⋅1⟩ → ¬0=0) → (0=0 → 1=⟨⟨1+1⟩⋅1⟩))
((¬1=⟨⟨0⋅0⟩⋅0⟩ → ¬0=0) → (0=0 → 1=⟨⟨0⋅0⟩⋅0⟩))
((¬1=⟨⟨0⋅0⟩⋅1⟩ → ¬0=0) → (0=0 → 1=⟨⟨0⋅0⟩⋅1⟩))
((¬1=⟨⟨0⋅1⟩⋅0⟩ → ¬0=0) → (0=0 → 1=⟨⟨0⋅1⟩⋅0⟩))
((¬1=⟨⟨0⋅1⟩⋅1⟩ → ¬0=0) → (0=0 → 1=⟨⟨0⋅1⟩⋅1⟩))
((¬1=⟨⟨1⋅0⟩⋅0⟩ → ¬0=0) → (0=0 → 1=⟨⟨1⋅0⟩⋅0⟩))
((¬1=⟨⟨1⋅0⟩⋅1⟩ → ¬0=0) → (0=0 → 1=⟨⟨1⋅0⟩⋅1⟩))
((¬1=⟨⟨1⋅1⟩⋅0⟩ → ¬0=0) → (0=0 → 1=⟨⟨1⋅1⟩⋅0⟩))
((¬1=⟨⟨1⋅1⟩⋅1⟩ → ¬0=0) → (0=0 → 1=⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩=⟨0+0⟩ → ¬0=0) → (0=0 → ⟨0+0⟩=⟨0+0⟩))
((¬⟨0+0⟩=⟨0+1⟩ → ¬0=0) → (0=0 → ⟨0+0⟩=⟨0+1⟩))
((¬⟨0+0⟩=⟨1+0⟩ → ¬0=0) → (0=0 → ⟨0+0⟩=⟨1+0⟩))
((¬⟨0+0⟩=⟨1+1⟩ → ¬0=0) → (0=0 → ⟨0+0⟩=⟨1+1⟩))
((¬⟨0+0⟩=⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨0+0⟩=⟨0⋅0⟩))
((¬⟨0+0⟩=⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨0+0⟩=⟨0⋅1⟩))
((¬⟨0+0⟩=⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨0+0⟩=⟨1⋅0⟩))
((¬⟨0+0⟩=⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨0+0⟩=⟨1⋅1⟩))
((¬⟨0+1⟩=⟨0+0⟩ → ¬0=0) → (0=0 → ⟨0+1⟩=⟨0+0⟩))
((¬⟨0+1⟩=⟨0+1⟩ → ¬0=0) → (0=0 → ⟨0+1⟩=⟨0+1⟩))
((¬⟨0+1⟩=⟨1+0⟩ → ¬0=0) → (0=0 → ⟨0+1⟩=⟨1+0⟩))
((¬⟨0+1⟩=⟨1+1⟩ → ¬0=0) → (0=0 → ⟨0+1⟩=⟨1+1⟩))
((¬⟨0+1⟩=⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨0+1⟩=⟨0⋅0⟩))
((¬⟨0+1⟩=⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨0+1⟩=⟨0⋅1⟩))
((¬⟨0+1⟩=⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨0+1⟩=⟨1⋅0⟩))
((¬⟨0+1⟩=⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨0+1⟩=⟨1⋅1⟩))
((¬⟨1+0⟩=⟨0+0⟩ → ¬0=0) → (0=0 → ⟨1+0⟩=⟨0+0⟩))
((¬⟨1+0⟩=⟨0+1⟩ → ¬0=0) → (0=0 → ⟨1+0⟩=⟨0+1⟩))
((¬⟨1+0⟩=⟨1+0⟩ → ¬0=0) → (0=0 → ⟨1+0⟩=⟨1+0⟩))
((¬⟨1+0⟩=⟨1+1⟩ → ¬0=0) → (0=0 → ⟨1+0⟩=⟨1+1⟩))
((¬⟨1+0⟩=⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨1+0⟩=⟨0⋅0⟩))
((¬⟨1+0⟩=⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨1+0⟩=⟨0⋅1⟩))
((¬⟨1+0⟩=⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨1+0⟩=⟨1⋅0⟩))
((¬⟨1+0⟩=⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨1+0⟩=⟨1⋅1⟩))
((¬⟨1+1⟩=⟨0+0⟩ → ¬0=0) → (0=0 → ⟨1+1⟩=⟨0+0⟩))
((¬⟨1+1⟩=⟨0+1⟩ → ¬0=0) → (0=0 → ⟨1+1⟩=⟨0+1⟩))
((¬⟨1+1⟩=⟨1+0⟩ → ¬0=0) → (0=0 → ⟨1+1⟩=⟨1+0⟩))
((¬⟨1+1⟩=⟨1+1⟩ → ¬0=0) → (0=0 → ⟨1+1⟩=⟨1+1⟩))
((¬⟨1+1⟩=⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨1+1⟩=⟨0⋅0⟩))
((¬⟨1+1⟩=⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨1+1⟩=⟨0⋅1⟩))
((¬⟨1+1⟩=⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨1+1⟩=⟨1⋅0⟩))
((¬⟨1+1⟩=⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨1+1⟩=⟨1⋅1⟩))
((¬⟨0⋅0⟩=⟨0+0⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩=⟨0+0⟩))
((¬⟨0⋅0⟩=⟨0+1⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩=⟨0+1⟩))
((¬⟨0⋅0⟩=⟨1+0⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩=⟨1+0⟩))
((¬⟨0⋅0⟩=⟨1+1⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩=⟨1+1⟩))
((¬⟨0⋅0⟩=⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩=⟨0⋅0⟩))
((¬⟨0⋅0⟩=⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩=⟨0⋅1⟩))
((¬⟨0⋅0⟩=⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩=⟨1⋅0⟩))
((¬⟨0⋅0⟩=⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩=⟨1⋅1⟩))
((¬⟨0⋅1⟩=⟨0+0⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩=⟨0+0⟩))
((¬⟨0⋅1⟩=⟨0+1⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩=⟨0+1⟩))
((¬⟨0⋅1⟩=⟨1+0⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩=⟨1+0⟩))
((¬⟨0⋅1⟩=⟨1+1⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩=⟨1+1⟩))
((¬⟨0⋅1⟩=⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩=⟨0⋅0⟩))
((¬⟨0⋅1⟩=⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩=⟨0⋅1⟩))
((¬⟨0⋅1⟩=⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩=⟨1⋅0⟩))
((¬⟨0⋅1⟩=⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩=⟨1⋅1⟩))
((¬⟨1⋅0⟩=⟨0+0⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩=⟨0+0⟩))
((¬⟨1⋅0⟩=⟨0+1⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩=⟨0+1⟩))
((¬⟨1⋅0⟩=⟨1+0⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩=⟨1+0⟩))
((¬⟨1⋅0⟩=⟨1+1⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩=⟨1+1⟩))
((¬⟨1⋅0⟩=⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩=⟨0⋅0⟩))
((¬⟨1⋅0⟩=⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩=⟨0⋅1⟩))
((¬⟨1⋅0⟩=⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩=⟨1⋅0⟩))
((¬⟨1⋅0⟩=⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩=⟨1⋅1⟩))
((¬⟨1⋅1⟩=⟨0+0⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩=⟨0+0⟩))
((¬⟨1⋅1⟩=⟨0+1⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩=⟨0+1⟩))
((¬⟨1⋅1⟩=⟨1+0⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩=⟨1+0⟩))
((¬⟨1⋅1⟩=⟨1+1⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩=⟨1+1⟩))
((¬⟨1⋅1⟩=⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩=⟨0⋅0⟩))
((¬⟨1⋅1⟩=⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩=⟨0⋅1⟩))
((¬⟨1⋅1⟩=⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩=⟨1⋅0⟩))
((¬⟨1⋅1⟩=⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩=⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩=0 → ¬0=0) → (0=0 → ⟨0+⟨0+0⟩⟩=0))
((¬⟨0+⟨0+0⟩⟩=1 → ¬0=0) → (0=0 → ⟨0+⟨0+0⟩⟩=1))
((¬⟨0+⟨0+1⟩⟩=0 → ¬0=0) → (0=0 → ⟨0+⟨0+1⟩⟩=0))
((¬⟨0+⟨0+1⟩⟩=1 → ¬0=0) → (0=0 → ⟨0+⟨0+1⟩⟩=1))
((¬⟨0+⟨1+0⟩⟩=0 → ¬0=0) → (0=0 → ⟨0+⟨1+0⟩⟩=0))
((¬⟨0+⟨1+0⟩⟩=1 → ¬0=0) → (0=0 → ⟨0+⟨1+0⟩⟩=1))
((¬⟨0+⟨1+1⟩⟩=0 → ¬0=0) → (0=0 → ⟨0+⟨1+1⟩⟩=0))
((¬⟨0+⟨1+1⟩⟩=1 → ¬0=0) → (0=0 → ⟨0+⟨1+1⟩⟩=1))
((¬⟨0+⟨0⋅0⟩⟩=0 → ¬0=0) → (0=0 → ⟨0+⟨0⋅0⟩⟩=0))
((¬⟨0+⟨0⋅0⟩⟩=1 → ¬0=0) → (0=0 → ⟨0+⟨0⋅0⟩⟩=1))
((¬⟨0+⟨0⋅1⟩⟩=0 → ¬0=0) → (0=0 → ⟨0+⟨0⋅1⟩⟩=0))
((¬⟨0+⟨0⋅1⟩⟩=1 → ¬0=0) → (0=0 → ⟨0+⟨0⋅1⟩⟩=1))
((¬⟨0+⟨1⋅0⟩⟩=0 → ¬0=0) → (0=0 → ⟨0+⟨1⋅0⟩⟩=0))
((¬⟨0+⟨1⋅0⟩⟩=1 → ¬0=0) → (0=0 → ⟨0+⟨1⋅0⟩⟩=1))
((¬⟨0+⟨1⋅1⟩⟩=0 → ¬0=0) → (0=0 → ⟨0+⟨1⋅1⟩⟩=0))
((¬⟨0+⟨1⋅1⟩⟩=1 → ¬0=0) → (0=0 → ⟨0+⟨1⋅1⟩⟩=1))
((¬⟨1+⟨0+0⟩⟩=0 → ¬0=0) → (0=0 → ⟨1+⟨0+0⟩⟩=0))
((¬⟨1+⟨0+0⟩⟩=1 → ¬0=0) → (0=0 → ⟨1+⟨0+0⟩⟩=1))
((¬⟨1+⟨0+1⟩⟩=0 → ¬0=0) → (0=0 → ⟨1+⟨0+1⟩⟩=0))
((¬⟨1+⟨0+1⟩⟩=1 → ¬0=0) → (0=0 → ⟨1+⟨0+1⟩⟩=1))
((¬⟨1+⟨1+0⟩⟩=0 → ¬0=0) → (0=0 → ⟨1+⟨1+0⟩⟩=0))
((¬⟨1+⟨1+0⟩⟩=1 → ¬0=0) → (0=0 → ⟨1+⟨1+0⟩⟩=1))
((¬⟨1+⟨1+1⟩⟩=0 → ¬0=0) → (0=0 → ⟨1+⟨1+1⟩⟩=0))
((¬⟨1+⟨1+1⟩⟩=1 → ¬0=0) → (0=0 → ⟨1+⟨1+1⟩⟩=1))
((¬⟨1+⟨0⋅0⟩⟩=0 → ¬0=0) → (0=0 → ⟨1+⟨0⋅0⟩⟩=0))
((¬⟨1+⟨0⋅0⟩⟩=1 → ¬0=0) → (0=0 → ⟨1+⟨0⋅0⟩⟩=1))
((¬⟨1+⟨0⋅1⟩⟩=0 → ¬0=0) → (0=0 → ⟨1+⟨0⋅1⟩⟩=0))
((¬⟨1+⟨0⋅1⟩⟩=1 → ¬0=0) → (0=0 → ⟨1+⟨0⋅1⟩⟩=1))
((¬⟨1+⟨1⋅0⟩⟩=0 → ¬0=0) → (0=0 → ⟨1+⟨1⋅0⟩⟩=0))
((¬⟨1+⟨1⋅0⟩⟩=1 → ¬0=0) → (0=0 → ⟨1+⟨1⋅0⟩⟩=1))
((¬⟨1+⟨1⋅1⟩⟩=0 → ¬0=0) → (0=0 → ⟨1+⟨1⋅1⟩⟩=0))
((¬⟨1+⟨1⋅1⟩⟩=1 → ¬0=0) → (0=0 → ⟨1+⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩+0⟩=0 → ¬0=0) → (0=0 → ⟨⟨0+0⟩+0⟩=0))
((¬⟨⟨0+0⟩+0⟩=1 → ¬0=0) → (0=0 → ⟨⟨0+0⟩+0⟩=1))
((¬⟨⟨0+0⟩+1⟩=0 → ¬0=0) → (0=0 → ⟨⟨0+0⟩+1⟩=0))
((¬⟨⟨0+0⟩+1⟩=1 → ¬0=0) → (0=0 → ⟨⟨0+0⟩+1⟩=1))
((¬⟨⟨0+1⟩+0⟩=0 → ¬0=0) → (0=0 → ⟨⟨0+1⟩+0⟩=0))
((¬⟨⟨0+1⟩+0⟩=1 → ¬0=0) → (0=0 → ⟨⟨0+1⟩+0⟩=1))
((¬⟨⟨0+1⟩+1⟩=0 → ¬0=0) → (0=0 → ⟨⟨0+1⟩+1⟩=0))
((¬⟨⟨0+1⟩+1⟩=1 → ¬0=0) → (0=0 → ⟨⟨0+1⟩+1⟩=1))
((¬⟨⟨1+0⟩+0⟩=0 → ¬0=0) → (0=0 → ⟨⟨1+0⟩+0⟩=0))
((¬⟨⟨1+0⟩+0⟩=1 → ¬0=0) → (0=0 → ⟨⟨1+0⟩+0⟩=1))
((¬⟨⟨1+0⟩+1⟩=0 → ¬0=0) → (0=0 → ⟨⟨1+0⟩+1⟩=0))
((¬⟨⟨1+0⟩+1⟩=1 → ¬0=0) → (0=0 → ⟨⟨1+0⟩+1⟩=1))
((¬⟨⟨1+1⟩+0⟩=0 → ¬0=0) → (0=0 → ⟨⟨1+1⟩+0⟩=0))
((¬⟨⟨1+1⟩+0⟩=1 → ¬0=0) → (0=0 → ⟨⟨1+1⟩+0⟩=1))
((¬⟨⟨1+1⟩+1⟩=0 → ¬0=0) → (0=0 → ⟨⟨1+1⟩+1⟩=0))
((¬⟨⟨1+1⟩+1⟩=1 → ¬0=0) → (0=0 → ⟨⟨1+1⟩+1⟩=1))
((¬⟨⟨0⋅0⟩+0⟩=0 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩+0⟩=0))
((¬⟨⟨0⋅0⟩+0⟩=1 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩+0⟩=1))
((¬⟨⟨0⋅0⟩+1⟩=0 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩+1⟩=0))
((¬⟨⟨0⋅0⟩+1⟩=1 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩+1⟩=1))
((¬⟨⟨0⋅1⟩+0⟩=0 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩+0⟩=0))
((¬⟨⟨0⋅1⟩+0⟩=1 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩+0⟩=1))
((¬⟨⟨0⋅1⟩+1⟩=0 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩+1⟩=0))
((¬⟨⟨0⋅1⟩+1⟩=1 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩+1⟩=1))
((¬⟨⟨1⋅0⟩+0⟩=0 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩+0⟩=0))
((¬⟨⟨1⋅0⟩+0⟩=1 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩+0⟩=1))
((¬⟨⟨1⋅0⟩+1⟩=0 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩+1⟩=0))
((¬⟨⟨1⋅0⟩+1⟩=1 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩+1⟩=1))
((¬⟨⟨1⋅1⟩+0⟩=0 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩+0⟩=0))
((¬⟨⟨1⋅1⟩+0⟩=1 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩+0⟩=1))
((¬⟨⟨1⋅1⟩+1⟩=0 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩+1⟩=0))
((¬⟨⟨1⋅1⟩+1⟩=1 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩+1⟩=1))
((¬⟨0⋅⟨0+0⟩⟩=0 → ¬0=0) → (0=0 → ⟨0⋅⟨0+0⟩⟩=0))
((¬⟨0⋅⟨0+0⟩⟩=1 → ¬0=0) → (0=0 → ⟨0⋅⟨0+0⟩⟩=1))
((¬⟨0⋅⟨0+1⟩⟩=0 → ¬0=0) → (0=0 → ⟨0⋅⟨0+1⟩⟩=0))
((¬⟨0⋅⟨0+1⟩⟩=1 → ¬0=0) → (0=0 → ⟨0⋅⟨0+1⟩⟩=1))
((¬⟨0⋅⟨1+0⟩⟩=0 → ¬0=0) → (0=0 → ⟨0⋅⟨1+0⟩⟩=0))
((¬⟨0⋅⟨1+0⟩⟩=1 → ¬0=0) → (0=0 → ⟨0⋅⟨1+0⟩⟩=1))
((¬⟨0⋅⟨1+1⟩⟩=0 → ¬0=0) → (0=0 → ⟨0⋅⟨1+1⟩⟩=0))
((¬⟨0⋅⟨1+1⟩⟩=1 → ¬0=0) → (0=0 → ⟨0⋅⟨1+1⟩⟩=1))
((¬⟨0⋅⟨0⋅0⟩⟩=0 → ¬0=0) → (0=0 → ⟨0⋅⟨0⋅0⟩⟩=0))
((¬⟨0⋅⟨0⋅0⟩⟩=1 → ¬0=0) → (0=0 → ⟨0⋅⟨0⋅0⟩⟩=1))
((¬⟨0⋅⟨0⋅1⟩⟩=0 → ¬0=0) → (0=0 → ⟨0⋅⟨0⋅1⟩⟩=0))
((¬⟨0⋅⟨0⋅1⟩⟩=1 → ¬0=0) → (0=0 → ⟨0⋅⟨0⋅1⟩⟩=1))
((¬⟨0⋅⟨1⋅0⟩⟩=0 → ¬0=0) → (0=0 → ⟨0⋅⟨1⋅0⟩⟩=0))
((¬⟨0⋅⟨1⋅0⟩⟩=1 → ¬0=0) → (0=0 → ⟨0⋅⟨1⋅0⟩⟩=1))
((¬⟨0⋅⟨1⋅1⟩⟩=0 → ¬0=0) → (0=0 → ⟨0⋅⟨1⋅1⟩⟩=0))
((¬⟨0⋅⟨1⋅1⟩⟩=1 → ¬0=0) → (0=0 → ⟨0⋅⟨1⋅1⟩⟩=1))
((¬⟨1⋅⟨0+0⟩⟩=0 → ¬0=0) → (0=0 → ⟨1⋅⟨0+0⟩⟩=0))
((¬⟨1⋅⟨0+0⟩⟩=1 → ¬0=0) → (0=0 → ⟨1⋅⟨0+0⟩⟩=1))
((¬⟨1⋅⟨0+1⟩⟩=0 → ¬0=0) → (0=0 → ⟨1⋅⟨0+1⟩⟩=0))
((¬⟨1⋅⟨0+1⟩⟩=1 → ¬0=0) → (0=0 → ⟨1⋅⟨0+1⟩⟩=1))
((¬⟨1⋅⟨1+0⟩⟩=0 → ¬0=0) → (0=0 → ⟨1⋅⟨1+0⟩⟩=0))
((¬⟨1⋅⟨1+0⟩⟩=1 → ¬0=0) → (0=0 → ⟨1⋅⟨1+0⟩⟩=1))
((¬⟨1⋅⟨1+1⟩⟩=0 → ¬0=0) → (0=0 → ⟨1⋅⟨1+1⟩⟩=0))
((¬⟨1⋅⟨1+1⟩⟩=1 → ¬0=0) → (0=0 → ⟨1⋅⟨1+1⟩⟩=1))
((¬⟨1⋅⟨0⋅0⟩⟩=0 → ¬0=0) → (0=0 → ⟨1⋅⟨0⋅0⟩⟩=0))
((¬⟨1⋅⟨0⋅0⟩⟩=1 → ¬0=0) → (0=0 → ⟨1⋅⟨0⋅0⟩⟩=1))
((¬⟨1⋅⟨0⋅1⟩⟩=0 → ¬0=0) → (0=0 → ⟨1⋅⟨0⋅1⟩⟩=0))
((¬⟨1⋅⟨0⋅1⟩⟩=1 → ¬0=0) → (0=0 → ⟨1⋅⟨0⋅1⟩⟩=1))
((¬⟨1⋅⟨1⋅0⟩⟩=0 → ¬0=0) → (0=0 → ⟨1⋅⟨1⋅0⟩⟩=0))
((¬⟨1⋅⟨1⋅0⟩⟩=1 → ¬0=0) → (0=0 → ⟨1⋅⟨1⋅0⟩⟩=1))
((¬⟨1⋅⟨1⋅1⟩⟩=0 → ¬0=0) → (0=0 → ⟨1⋅⟨1⋅1⟩⟩=0))
((¬⟨1⋅⟨1⋅1⟩⟩=1 → ¬0=0) → (0=0 → ⟨1⋅⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩⋅0⟩=0 → ¬0=0) → (0=0 → ⟨⟨0+0⟩⋅0⟩=0))
((¬⟨⟨0+0⟩⋅0⟩=1 → ¬0=0) → (0=0 → ⟨⟨0+0⟩⋅0⟩=1))
((¬⟨⟨0+0⟩⋅1⟩=0 → ¬0=0) → (0=0 → ⟨⟨0+0⟩⋅1⟩=0))
((¬⟨⟨0+0⟩⋅1⟩=1 → ¬0=0) → (0=0 → ⟨⟨0+0⟩⋅1⟩=1))
((¬⟨⟨0+1⟩⋅0⟩=0 → ¬0=0) → (0=0 → ⟨⟨0+1⟩⋅0⟩=0))
((¬⟨⟨0+1⟩⋅0⟩=1 → ¬0=0) → (0=0 → ⟨⟨0+1⟩⋅0⟩=1))
((¬⟨⟨0+1⟩⋅1⟩=0 → ¬0=0) → (0=0 → ⟨⟨0+1⟩⋅1⟩=0))
((¬⟨⟨0+1⟩⋅1⟩=1 → ¬0=0) → (0=0 → ⟨⟨0+1⟩⋅1⟩=1))
((¬⟨⟨1+0⟩⋅0⟩=0 → ¬0=0) → (0=0 → ⟨⟨1+0⟩⋅0⟩=0))
((¬⟨⟨1+0⟩⋅0⟩=1 → ¬0=0) → (0=0 → ⟨⟨1+0⟩⋅0⟩=1))
((¬⟨⟨1+0⟩⋅1⟩=0 → ¬0=0) → (0=0 → ⟨⟨1+0⟩⋅1⟩=0))
((¬⟨⟨1+0⟩⋅1⟩=1 → ¬0=0) → (0=0 → ⟨⟨1+0⟩⋅1⟩=1))
((¬⟨⟨1+1⟩⋅0⟩=0 → ¬0=0) → (0=0 → ⟨⟨1+1⟩⋅0⟩=0))
((¬⟨⟨1+1⟩⋅0⟩=1 → ¬0=0) → (0=0 → ⟨⟨1+1⟩⋅0⟩=1))
((¬⟨⟨1+1⟩⋅1⟩=0 → ¬0=0) → (0=0 → ⟨⟨1+1⟩⋅1⟩=0))
((¬⟨⟨1+1⟩⋅1⟩=1 → ¬0=0) → (0=0 → ⟨⟨1+1⟩⋅1⟩=1))
((¬⟨⟨0⋅0⟩⋅0⟩=0 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩⋅0⟩=0))
((¬⟨⟨0⋅0⟩⋅0⟩=1 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩⋅0⟩=1))
((¬⟨⟨0⋅0⟩⋅1⟩=0 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩⋅1⟩=0))
((¬⟨⟨0⋅0⟩⋅1⟩=1 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩⋅1⟩=1))
((¬⟨⟨0⋅1⟩⋅0⟩=0 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩⋅0⟩=0))
((¬⟨⟨0⋅1⟩⋅0⟩=1 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩⋅0⟩=1))
((¬⟨⟨0⋅1⟩⋅1⟩=0 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩⋅1⟩=0))
((¬⟨⟨0⋅1⟩⋅1⟩=1 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩⋅1⟩=1))
((¬⟨⟨1⋅0⟩⋅0⟩=0 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩⋅0⟩=0))
((¬⟨⟨1⋅0⟩⋅0⟩=1 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩⋅0⟩=1))
((¬⟨⟨1⋅0⟩⋅1⟩=0 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩⋅1⟩=0))
((¬⟨⟨1⋅0⟩⋅1⟩=1 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩⋅1⟩=1))
((¬⟨⟨1⋅1⟩⋅0⟩=0 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩⋅0⟩=0))
((¬⟨⟨1⋅1⟩⋅0⟩=1 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩⋅0⟩=1))
((¬⟨⟨1⋅1⟩⋅1⟩=0 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩⋅1⟩=0))
((¬⟨⟨1⋅1⟩⋅1⟩=1 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩⋅1⟩=1))
((¬0<⟨0+⟨0+0⟩⟩ → ¬0=0) → (0=0 → 0<⟨0+⟨0+0⟩⟩))
((¬0<⟨0+⟨0+1⟩⟩ → ¬0=0) → (0=0 → 0<⟨0+⟨0+1⟩⟩))
((¬0<⟨0+⟨1+0⟩⟩ → ¬0=0) → (0=0 → 0<⟨0+⟨1+0⟩⟩))
((¬0<⟨0+⟨1+1⟩⟩ → ¬0=0) → (0=0 → 0<⟨0+⟨1+1⟩⟩))
((¬0<⟨0+⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 0<⟨0+⟨0⋅0⟩⟩))
((¬0<⟨0+⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 0<⟨0+⟨0⋅1⟩⟩))
((¬0<⟨0+⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 0<⟨0+⟨1⋅0⟩⟩))
((¬0<⟨0+⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 0<⟨0+⟨1⋅1⟩⟩))
((¬0<⟨1+⟨0+0⟩⟩ → ¬0=0) → (0=0 → 0<⟨1+⟨0+0⟩⟩))
((¬0<⟨1+⟨0+1⟩⟩ → ¬0=0) → (0=0 → 0<⟨1+⟨0+1⟩⟩))
((¬0<⟨1+⟨1+0⟩⟩ → ¬0=0) → (0=0 → 0<⟨1+⟨1+0⟩⟩))
((¬0<⟨1+⟨1+1⟩⟩ → ¬0=0) → (0=0 → 0<⟨1+⟨1+1⟩⟩))
((¬0<⟨1+⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 0<⟨1+⟨0⋅0⟩⟩))
((¬0<⟨1+⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 0<⟨1+⟨0⋅1⟩⟩))
((¬0<⟨1+⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 0<⟨1+⟨1⋅0⟩⟩))
((¬0<⟨1+⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 0<⟨1+⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩+0⟩ → ¬0=0) → (0=0 → 0<⟨⟨0+0⟩+0⟩))
((¬0<⟨⟨0+0⟩+1⟩ → ¬0=0) → (0=0 → 0<⟨⟨0+0⟩+1⟩))
((¬0<⟨⟨0+1⟩+0⟩ → ¬0=0) → (0=0 → 0<⟨⟨0+1⟩+0⟩))
((¬0<⟨⟨0+1⟩+1⟩ → ¬0=0) → (0=0 → 0<⟨⟨0+1⟩+1⟩))
((¬0<⟨⟨1+0⟩+0⟩ → ¬0=0) → (0=0 → 0<⟨⟨1+0⟩+0⟩))
((¬0<⟨⟨1+0⟩+1⟩ → ¬0=0) → (0=0 → 0<⟨⟨1+0⟩+1⟩))
((¬0<⟨⟨1+1⟩+0⟩ → ¬0=0) → (0=0 → 0<⟨⟨1+1⟩+0⟩))
((¬0<⟨⟨1+1⟩+1⟩ → ¬0=0) → (0=0 → 0<⟨⟨1+1⟩+1⟩))
((¬0<⟨⟨0⋅0⟩+0⟩ → ¬0=0) → (0=0 → 0<⟨⟨0⋅0⟩+0⟩))
((¬0<⟨⟨0⋅0⟩+1⟩ → ¬0=0) → (0=0 → 0<⟨⟨0⋅0⟩+1⟩))
((¬0<⟨⟨0⋅1⟩+0⟩ → ¬0=0) → (0=0 → 0<⟨⟨0⋅1⟩+0⟩))
((¬0<⟨⟨0⋅1⟩+1⟩ → ¬0=0) → (0=0 → 0<⟨⟨0⋅1⟩+1⟩))
((¬0<⟨⟨1⋅0⟩+0⟩ → ¬0=0) → (0=0 → 0<⟨⟨1⋅0⟩+0⟩))
((¬0<⟨⟨1⋅0⟩+1⟩ → ¬0=0) → (0=0 → 0<⟨⟨1⋅0⟩+1⟩))
((¬0<⟨⟨1⋅1⟩+0⟩ → ¬0=0) → (0=0 → 0<⟨⟨1⋅1⟩+0⟩))
((¬0<⟨⟨1⋅1⟩+1⟩ → ¬0=0) → (0=0 → 0<⟨⟨1⋅1⟩+1⟩))
((¬0<⟨0⋅⟨0+0⟩⟩ → ¬0=0) → (0=0 → 0<⟨0⋅⟨0+0⟩⟩))
((¬0<⟨0⋅⟨0+1⟩⟩ → ¬0=0) → (0=0 → 0<⟨0⋅⟨0+1⟩⟩))
((¬0<⟨0⋅⟨1+0⟩⟩ → ¬0=0) → (0=0 → 0<⟨0⋅⟨1+0⟩⟩))
((¬0<⟨0⋅⟨1+1⟩⟩ → ¬0=0) → (0=0 → 0<⟨0⋅⟨1+1⟩⟩))
((¬0<⟨0⋅⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 0<⟨0⋅⟨0⋅0⟩⟩))
((¬0<⟨0⋅⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 0<⟨0⋅⟨0⋅1⟩⟩))
((¬0<⟨0⋅⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 0<⟨0⋅⟨1⋅0⟩⟩))
((¬0<⟨0⋅⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 0<⟨0⋅⟨1⋅1⟩⟩))
((¬0<⟨1⋅⟨0+0⟩⟩ → ¬0=0) → (0=0 → 0<⟨1⋅⟨0+0⟩⟩))
((¬0<⟨1⋅⟨0+1⟩⟩ → ¬0=0) → (0=0 → 0<⟨1⋅⟨0+1⟩⟩))
((¬0<⟨1⋅⟨1+0⟩⟩ → ¬0=0) → (0=0 → 0<⟨1⋅⟨1+0⟩⟩))
((¬0<⟨1⋅⟨1+1⟩⟩ → ¬0=0) → (0=0 → 0<⟨1⋅⟨1+1⟩⟩))
((¬0<⟨1⋅⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 0<⟨1⋅⟨0⋅0⟩⟩))
((¬0<⟨1⋅⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 0<⟨1⋅⟨0⋅1⟩⟩))
((¬0<⟨1⋅⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 0<⟨1⋅⟨1⋅0⟩⟩))
((¬0<⟨1⋅⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 0<⟨1⋅⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩⋅0⟩ → ¬0=0) → (0=0 → 0<⟨⟨0+0⟩⋅0⟩))
((¬0<⟨⟨0+0⟩⋅1⟩ → ¬0=0) → (0=0 → 0<⟨⟨0+0⟩⋅1⟩))
((¬0<⟨⟨0+1⟩⋅0⟩ → ¬0=0) → (0=0 → 0<⟨⟨0+1⟩⋅0⟩))
((¬0<⟨⟨0+1⟩⋅1⟩ → ¬0=0) → (0=0 → 0<⟨⟨0+1⟩⋅1⟩))
((¬0<⟨⟨1+0⟩⋅0⟩ → ¬0=0) → (0=0 → 0<⟨⟨1+0⟩⋅0⟩))
((¬0<⟨⟨1+0⟩⋅1⟩ → ¬0=0) → (0=0 → 0<⟨⟨1+0⟩⋅1⟩))
((¬0<⟨⟨1+1⟩⋅0⟩ → ¬0=0) → (0=0 → 0<⟨⟨1+1⟩⋅0⟩))
((¬0<⟨⟨1+1⟩⋅1⟩ → ¬0=0) → (0=0 → 0<⟨⟨1+1⟩⋅1⟩))
((¬0<⟨⟨0⋅0⟩⋅0⟩ → ¬0=0) → (0=0 → 0<⟨⟨0⋅0⟩⋅0⟩))
((¬0<⟨⟨0⋅0⟩⋅1⟩ → ¬0=0) → (0=0 → 0<⟨⟨0⋅0⟩⋅1⟩))
((¬0<⟨⟨0⋅1⟩⋅0⟩ → ¬0=0) → (0=0 → 0<⟨⟨0⋅1⟩⋅0⟩))
((¬0<⟨⟨0⋅1⟩⋅1⟩ → ¬0=0) → (0=0 → 0<⟨⟨0⋅1⟩⋅1⟩))
((¬0<⟨⟨1⋅0⟩⋅0⟩ → ¬0=0) → (0=0 → 0<⟨⟨1⋅0⟩⋅0⟩))
((¬0<⟨⟨1⋅0⟩⋅1⟩ → ¬0=0) → (0=0 → 0<⟨⟨1⋅0⟩⋅1⟩))
((¬0<⟨⟨1⋅1⟩⋅0⟩ → ¬0=0) → (0=0 → 0<⟨⟨1⋅1⟩⋅0⟩))
((¬0<⟨⟨1⋅1⟩⋅1⟩ → ¬0=0) → (0=0 → 0<⟨⟨1⋅1⟩⋅1⟩))
((¬1<⟨0+⟨0+0⟩⟩ → ¬0=0) → (0=0 → 1<⟨0+⟨0+0⟩⟩))
((¬1<⟨0+⟨0+1⟩⟩ → ¬0=0) → (0=0 → 1<⟨0+⟨0+1⟩⟩))
((¬1<⟨0+⟨1+0⟩⟩ → ¬0=0) → (0=0 → 1<⟨0+⟨1+0⟩⟩))
((¬1<⟨0+⟨1+1⟩⟩ → ¬0=0) → (0=0 → 1<⟨0+⟨1+1⟩⟩))
((¬1<⟨0+⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 1<⟨0+⟨0⋅0⟩⟩))
((¬1<⟨0+⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 1<⟨0+⟨0⋅1⟩⟩))
((¬1<⟨0+⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 1<⟨0+⟨1⋅0⟩⟩))
((¬1<⟨0+⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 1<⟨0+⟨1⋅1⟩⟩))
((¬1<⟨1+⟨0+0⟩⟩ → ¬0=0) → (0=0 → 1<⟨1+⟨0+0⟩⟩))
((¬1<⟨1+⟨0+1⟩⟩ → ¬0=0) → (0=0 → 1<⟨1+⟨0+1⟩⟩))
((¬1<⟨1+⟨1+0⟩⟩ → ¬0=0) → (0=0 → 1<⟨1+⟨1+0⟩⟩))
((¬1<⟨1+⟨1+1⟩⟩ → ¬0=0) → (0=0 → 1<⟨1+⟨1+1⟩⟩))
((¬1<⟨1+⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 1<⟨1+⟨0⋅0⟩⟩))
((¬1<⟨1+⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 1<⟨1+⟨0⋅1⟩⟩))
((¬1<⟨1+⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 1<⟨1+⟨1⋅0⟩⟩))
((¬1<⟨1+⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 1<⟨1+⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩+0⟩ → ¬0=0) → (0=0 → 1<⟨⟨0+0⟩+0⟩))
((¬1<⟨⟨0+0⟩+1⟩ → ¬0=0) → (0=0 → 1<⟨⟨0+0⟩+1⟩))
((¬1<⟨⟨0+1⟩+0⟩ → ¬0=0) → (0=0 → 1<⟨⟨0+1⟩+0⟩))
((¬1<⟨⟨0+1⟩+1⟩ → ¬0=0) → (0=0 → 1<⟨⟨0+1⟩+1⟩))
((¬1<⟨⟨1+0⟩+0⟩ → ¬0=0) → (0=0 → 1<⟨⟨1+0⟩+0⟩))
((¬1<⟨⟨1+0⟩+1⟩ → ¬0=0) → (0=0 → 1<⟨⟨1+0⟩+1⟩))
((¬1<⟨⟨1+1⟩+0⟩ → ¬0=0) → (0=0 → 1<⟨⟨1+1⟩+0⟩))
((¬1<⟨⟨1+1⟩+1⟩ → ¬0=0) → (0=0 → 1<⟨⟨1+1⟩+1⟩))
((¬1<⟨⟨0⋅0⟩+0⟩ → ¬0=0) → (0=0 → 1<⟨⟨0⋅0⟩+0⟩))
((¬1<⟨⟨0⋅0⟩+1⟩ → ¬0=0) → (0=0 → 1<⟨⟨0⋅0⟩+1⟩))
((¬1<⟨⟨0⋅1⟩+0⟩ → ¬0=0) → (0=0 → 1<⟨⟨0⋅1⟩+0⟩))
((¬1<⟨⟨0⋅1⟩+1⟩ → ¬0=0) → (0=0 → 1<⟨⟨0⋅1⟩+1⟩))
((¬1<⟨⟨1⋅0⟩+0⟩ → ¬0=0) → (0=0 → 1<⟨⟨1⋅0⟩+0⟩))
((¬1<⟨⟨1⋅0⟩+1⟩ → ¬0=0) → (0=0 → 1<⟨⟨1⋅0⟩+1⟩))
((¬1<⟨⟨1⋅1⟩+0⟩ → ¬0=0) → (0=0 → 1<⟨⟨1⋅1⟩+0⟩))
((¬1<⟨⟨1⋅1⟩+1⟩ → ¬0=0) → (0=0 → 1<⟨⟨1⋅1⟩+1⟩))
((¬1<⟨0⋅⟨0+0⟩⟩ → ¬0=0) → (0=0 → 1<⟨0⋅⟨0+0⟩⟩))
((¬1<⟨0⋅⟨0+1⟩⟩ → ¬0=0) → (0=0 → 1<⟨0⋅⟨0+1⟩⟩))
((¬1<⟨0⋅⟨1+0⟩⟩ → ¬0=0) → (0=0 → 1<⟨0⋅⟨1+0⟩⟩))
((¬1<⟨0⋅⟨1+1⟩⟩ → ¬0=0) → (0=0 → 1<⟨0⋅⟨1+1⟩⟩))
((¬1<⟨0⋅⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 1<⟨0⋅⟨0⋅0⟩⟩))
((¬1<⟨0⋅⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 1<⟨0⋅⟨0⋅1⟩⟩))
((¬1<⟨0⋅⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 1<⟨0⋅⟨1⋅0⟩⟩))
((¬1<⟨0⋅⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 1<⟨0⋅⟨1⋅1⟩⟩))
((¬1<⟨1⋅⟨0+0⟩⟩ → ¬0=0) → (0=0 → 1<⟨1⋅⟨0+0⟩⟩))
((¬1<⟨1⋅⟨0+1⟩⟩ → ¬0=0) → (0=0 → 1<⟨1⋅⟨0+1⟩⟩))
((¬1<⟨1⋅⟨1+0⟩⟩ → ¬0=0) → (0=0 → 1<⟨1⋅⟨1+0⟩⟩))
((¬1<⟨1⋅⟨1+1⟩⟩ → ¬0=0) → (0=0 → 1<⟨1⋅⟨1+1⟩⟩))
((¬1<⟨1⋅⟨0⋅0⟩⟩ → ¬0=0) → (0=0 → 1<⟨1⋅⟨0⋅0⟩⟩))
((¬1<⟨1⋅⟨0⋅1⟩⟩ → ¬0=0) → (0=0 → 1<⟨1⋅⟨0⋅1⟩⟩))
((¬1<⟨1⋅⟨1⋅0⟩⟩ → ¬0=0) → (0=0 → 1<⟨1⋅⟨1⋅0⟩⟩))
((¬1<⟨1⋅⟨1⋅1⟩⟩ → ¬0=0) → (0=0 → 1<⟨1⋅⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩⋅0⟩ → ¬0=0) → (0=0 → 1<⟨⟨0+0⟩⋅0⟩))
((¬1<⟨⟨0+0⟩⋅1⟩ → ¬0=0) → (0=0 → 1<⟨⟨0+0⟩⋅1⟩))
((¬1<⟨⟨0+1⟩⋅0⟩ → ¬0=0) → (0=0 → 1<⟨⟨0+1⟩⋅0⟩))
((¬1<⟨⟨0+1⟩⋅1⟩ → ¬0=0) → (0=0 → 1<⟨⟨0+1⟩⋅1⟩))
((¬1<⟨⟨1+0⟩⋅0⟩ → ¬0=0) → (0=0 → 1<⟨⟨1+0⟩⋅0⟩))
((¬1<⟨⟨1+0⟩⋅1⟩ → ¬0=0) → (0=0 → 1<⟨⟨1+0⟩⋅1⟩))
((¬1<⟨⟨1+1⟩⋅0⟩ → ¬0=0) → (0=0 → 1<⟨⟨1+1⟩⋅0⟩))
((¬1<⟨⟨1+1⟩⋅1⟩ → ¬0=0) → (0=0 → 1<⟨⟨1+1⟩⋅1⟩))
((¬1<⟨⟨0⋅0⟩⋅0⟩ → ¬0=0) → (0=0 → 1<⟨⟨0⋅0⟩⋅0⟩))
((¬1<⟨⟨0⋅0⟩⋅1⟩ → ¬0=0) → (0=0 → 1<⟨⟨0⋅0⟩⋅1⟩))
((¬1<⟨⟨0⋅1⟩⋅0⟩ → ¬0=0) → (0=0 → 1<⟨⟨0⋅1⟩⋅0⟩))
((¬1<⟨⟨0⋅1⟩⋅1⟩ → ¬0=0) → (0=0 → 1<⟨⟨0⋅1⟩⋅1⟩))
((¬1<⟨⟨1⋅0⟩⋅0⟩ → ¬0=0) → (0=0 → 1<⟨⟨1⋅0⟩⋅0⟩))
((¬1<⟨⟨1⋅0⟩⋅1⟩ → ¬0=0) → (0=0 → 1<⟨⟨1⋅0⟩⋅1⟩))
((¬1<⟨⟨1⋅1⟩⋅0⟩ → ¬0=0) → (0=0 → 1<⟨⟨1⋅1⟩⋅0⟩))
((¬1<⟨⟨1⋅1⟩⋅1⟩ → ¬0=0) → (0=0 → 1<⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩<⟨0+0⟩ → ¬0=0) → (0=0 → ⟨0+0⟩<⟨0+0⟩))
((¬⟨0+0⟩<⟨0+1⟩ → ¬0=0) → (0=0 → ⟨0+0⟩<⟨0+1⟩))
((¬⟨0+0⟩<⟨1+0⟩ → ¬0=0) → (0=0 → ⟨0+0⟩<⟨1+0⟩))
((¬⟨0+0⟩<⟨1+1⟩ → ¬0=0) → (0=0 → ⟨0+0⟩<⟨1+1⟩))
((¬⟨0+0⟩<⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨0+0⟩<⟨0⋅0⟩))
((¬⟨0+0⟩<⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨0+0⟩<⟨0⋅1⟩))
((¬⟨0+0⟩<⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨0+0⟩<⟨1⋅0⟩))
((¬⟨0+0⟩<⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨0+0⟩<⟨1⋅1⟩))
((¬⟨0+1⟩<⟨0+0⟩ → ¬0=0) → (0=0 → ⟨0+1⟩<⟨0+0⟩))
((¬⟨0+1⟩<⟨0+1⟩ → ¬0=0) → (0=0 → ⟨0+1⟩<⟨0+1⟩))
((¬⟨0+1⟩<⟨1+0⟩ → ¬0=0) → (0=0 → ⟨0+1⟩<⟨1+0⟩))
((¬⟨0+1⟩<⟨1+1⟩ → ¬0=0) → (0=0 → ⟨0+1⟩<⟨1+1⟩))
((¬⟨0+1⟩<⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨0+1⟩<⟨0⋅0⟩))
((¬⟨0+1⟩<⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨0+1⟩<⟨0⋅1⟩))
((¬⟨0+1⟩<⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨0+1⟩<⟨1⋅0⟩))
((¬⟨0+1⟩<⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨0+1⟩<⟨1⋅1⟩))
((¬⟨1+0⟩<⟨0+0⟩ → ¬0=0) → (0=0 → ⟨1+0⟩<⟨0+0⟩))
((¬⟨1+0⟩<⟨0+1⟩ → ¬0=0) → (0=0 → ⟨1+0⟩<⟨0+1⟩))
((¬⟨1+0⟩<⟨1+0⟩ → ¬0=0) → (0=0 → ⟨1+0⟩<⟨1+0⟩))
((¬⟨1+0⟩<⟨1+1⟩ → ¬0=0) → (0=0 → ⟨1+0⟩<⟨1+1⟩))
((¬⟨1+0⟩<⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨1+0⟩<⟨0⋅0⟩))
((¬⟨1+0⟩<⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨1+0⟩<⟨0⋅1⟩))
((¬⟨1+0⟩<⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨1+0⟩<⟨1⋅0⟩))
((¬⟨1+0⟩<⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨1+0⟩<⟨1⋅1⟩))
((¬⟨1+1⟩<⟨0+0⟩ → ¬0=0) → (0=0 → ⟨1+1⟩<⟨0+0⟩))
((¬⟨1+1⟩<⟨0+1⟩ → ¬0=0) → (0=0 → ⟨1+1⟩<⟨0+1⟩))
((¬⟨1+1⟩<⟨1+0⟩ → ¬0=0) → (0=0 → ⟨1+1⟩<⟨1+0⟩))
((¬⟨1+1⟩<⟨1+1⟩ → ¬0=0) → (0=0 → ⟨1+1⟩<⟨1+1⟩))
((¬⟨1+1⟩<⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨1+1⟩<⟨0⋅0⟩))
((¬⟨1+1⟩<⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨1+1⟩<⟨0⋅1⟩))
((¬⟨1+1⟩<⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨1+1⟩<⟨1⋅0⟩))
((¬⟨1+1⟩<⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨1+1⟩<⟨1⋅1⟩))
((¬⟨0⋅0⟩<⟨0+0⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩<⟨0+0⟩))
((¬⟨0⋅0⟩<⟨0+1⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩<⟨0+1⟩))
((¬⟨0⋅0⟩<⟨1+0⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩<⟨1+0⟩))
((¬⟨0⋅0⟩<⟨1+1⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩<⟨1+1⟩))
((¬⟨0⋅0⟩<⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩<⟨0⋅0⟩))
((¬⟨0⋅0⟩<⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩<⟨0⋅1⟩))
((¬⟨0⋅0⟩<⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩<⟨1⋅0⟩))
((¬⟨0⋅0⟩<⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨0⋅0⟩<⟨1⋅1⟩))
((¬⟨0⋅1⟩<⟨0+0⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩<⟨0+0⟩))
((¬⟨0⋅1⟩<⟨0+1⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩<⟨0+1⟩))
((¬⟨0⋅1⟩<⟨1+0⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩<⟨1+0⟩))
((¬⟨0⋅1⟩<⟨1+1⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩<⟨1+1⟩))
((¬⟨0⋅1⟩<⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩<⟨0⋅0⟩))
((¬⟨0⋅1⟩<⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩<⟨0⋅1⟩))
((¬⟨0⋅1⟩<⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩<⟨1⋅0⟩))
((¬⟨0⋅1⟩<⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨0⋅1⟩<⟨1⋅1⟩))
((¬⟨1⋅0⟩<⟨0+0⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩<⟨0+0⟩))
((¬⟨1⋅0⟩<⟨0+1⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩<⟨0+1⟩))
((¬⟨1⋅0⟩<⟨1+0⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩<⟨1+0⟩))
((¬⟨1⋅0⟩<⟨1+1⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩<⟨1+1⟩))
((¬⟨1⋅0⟩<⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩<⟨0⋅0⟩))
((¬⟨1⋅0⟩<⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩<⟨0⋅1⟩))
((¬⟨1⋅0⟩<⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩<⟨1⋅0⟩))
((¬⟨1⋅0⟩<⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨1⋅0⟩<⟨1⋅1⟩))
((¬⟨1⋅1⟩<⟨0+0⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩<⟨0+0⟩))
((¬⟨1⋅1⟩<⟨0+1⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩<⟨0+1⟩))
((¬⟨1⋅1⟩<⟨1+0⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩<⟨1+0⟩))
((¬⟨1⋅1⟩<⟨1+1⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩<⟨1+1⟩))
((¬⟨1⋅1⟩<⟨0⋅0⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩<⟨0⋅0⟩))
((¬⟨1⋅1⟩<⟨0⋅1⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩<⟨0⋅1⟩))
((¬⟨1⋅1⟩<⟨1⋅0⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩<⟨1⋅0⟩))
((¬⟨1⋅1⟩<⟨1⋅1⟩ → ¬0=0) → (0=0 → ⟨1⋅1⟩<⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩<0 → ¬0=0) → (0=0 → ⟨0+⟨0+0⟩⟩<0))
((¬⟨0+⟨0+0⟩⟩<1 → ¬0=0) → (0=0 → ⟨0+⟨0+0⟩⟩<1))
((¬⟨0+⟨0+1⟩⟩<0 → ¬0=0) → (0=0 → ⟨0+⟨0+1⟩⟩<0))
((¬⟨0+⟨0+1⟩⟩<1 → ¬0=0) → (0=0 → ⟨0+⟨0+1⟩⟩<1))
((¬⟨0+⟨1+0⟩⟩<0 → ¬0=0) → (0=0 → ⟨0+⟨1+0⟩⟩<0))
((¬⟨0+⟨1+0⟩⟩<1 → ¬0=0) → (0=0 → ⟨0+⟨1+0⟩⟩<1))
((¬⟨0+⟨1+1⟩⟩<0 → ¬0=0) → (0=0 → ⟨0+⟨1+1⟩⟩<0))
((¬⟨0+⟨1+1⟩⟩<1 → ¬0=0) → (0=0 → ⟨0+⟨1+1⟩⟩<1))
((¬⟨0+⟨0⋅0⟩⟩<0 → ¬0=0) → (0=0 → ⟨0+⟨0⋅0⟩⟩<0))
((¬⟨0+⟨0⋅0⟩⟩<1 → ¬0=0) → (0=0 → ⟨0+⟨0⋅0⟩⟩<1))
((¬⟨0+⟨0⋅1⟩⟩<0 → ¬0=0) → (0=0 → ⟨0+⟨0⋅1⟩⟩<0))
((¬⟨0+⟨0⋅1⟩⟩<1 → ¬0=0) → (0=0 → ⟨0+⟨0⋅1⟩⟩<1))
((¬⟨0+⟨1⋅0⟩⟩<0 → ¬0=0) → (0=0 → ⟨0+⟨1⋅0⟩⟩<0))
((¬⟨0+⟨1⋅0⟩⟩<1 → ¬0=0) → (0=0 → ⟨0+⟨1⋅0⟩⟩<1))
((¬⟨0+⟨1⋅1⟩⟩<0 → ¬0=0) → (0=0 → ⟨0+⟨1⋅1⟩⟩<0))
((¬⟨0+⟨1⋅1⟩⟩<1 → ¬0=0) → (0=0 → ⟨0+⟨1⋅1⟩⟩<1))
((¬⟨1+⟨0+0⟩⟩<0 → ¬0=0) → (0=0 → ⟨1+⟨0+0⟩⟩<0))
((¬⟨1+⟨0+0⟩⟩<1 → ¬0=0) → (0=0 → ⟨1+⟨0+0⟩⟩<1))
((¬⟨1+⟨0+1⟩⟩<0 → ¬0=0) → (0=0 → ⟨1+⟨0+1⟩⟩<0))
((¬⟨1+⟨0+1⟩⟩<1 → ¬0=0) → (0=0 → ⟨1+⟨0+1⟩⟩<1))
((¬⟨1+⟨1+0⟩⟩<0 → ¬0=0) → (0=0 → ⟨1+⟨1+0⟩⟩<0))
((¬⟨1+⟨1+0⟩⟩<1 → ¬0=0) → (0=0 → ⟨1+⟨1+0⟩⟩<1))
((¬⟨1+⟨1+1⟩⟩<0 → ¬0=0) → (0=0 → ⟨1+⟨1+1⟩⟩<0))
((¬⟨1+⟨1+1⟩⟩<1 → ¬0=0) → (0=0 → ⟨1+⟨1+1⟩⟩<1))
((¬⟨1+⟨0⋅0⟩⟩<0 → ¬0=0) → (0=0 → ⟨1+⟨0⋅0⟩⟩<0))
((¬⟨1+⟨0⋅0⟩⟩<1 → ¬0=0) → (0=0 → ⟨1+⟨0⋅0⟩⟩<1))
((¬⟨1+⟨0⋅1⟩⟩<0 → ¬0=0) → (0=0 → ⟨1+⟨0⋅1⟩⟩<0))
((¬⟨1+⟨0⋅1⟩⟩<1 → ¬0=0) → (0=0 → ⟨1+⟨0⋅1⟩⟩<1))
((¬⟨1+⟨1⋅0⟩⟩<0 → ¬0=0) → (0=0 → ⟨1+⟨1⋅0⟩⟩<0))
((¬⟨1+⟨1⋅0⟩⟩<1 → ¬0=0) → (0=0 → ⟨1+⟨1⋅0⟩⟩<1))
((¬⟨1+⟨1⋅1⟩⟩<0 → ¬0=0) → (0=0 → ⟨1+⟨1⋅1⟩⟩<0))
((¬⟨1+⟨1⋅1⟩⟩<1 → ¬0=0) → (0=0 → ⟨1+⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩+0⟩<0 → ¬0=0) → (0=0 → ⟨⟨0+0⟩+0⟩<0))
((¬⟨⟨0+0⟩+0⟩<1 → ¬0=0) → (0=0 → ⟨⟨0+0⟩+0⟩<1))
((¬⟨⟨0+0⟩+1⟩<0 → ¬0=0) → (0=0 → ⟨⟨0+0⟩+1⟩<0))
((¬⟨⟨0+0⟩+1⟩<1 → ¬0=0) → (0=0 → ⟨⟨0+0⟩+1⟩<1))
((¬⟨⟨0+1⟩+0⟩<0 → ¬0=0) → (0=0 → ⟨⟨0+1⟩+0⟩<0))
((¬⟨⟨0+1⟩+0⟩<1 → ¬0=0) → (0=0 → ⟨⟨0+1⟩+0⟩<1))
((¬⟨⟨0+1⟩+1⟩<0 → ¬0=0) → (0=0 → ⟨⟨0+1⟩+1⟩<0))
((¬⟨⟨0+1⟩+1⟩<1 → ¬0=0) → (0=0 → ⟨⟨0+1⟩+1⟩<1))
((¬⟨⟨1+0⟩+0⟩<0 → ¬0=0) → (0=0 → ⟨⟨1+0⟩+0⟩<0))
((¬⟨⟨1+0⟩+0⟩<1 → ¬0=0) → (0=0 → ⟨⟨1+0⟩+0⟩<1))
((¬⟨⟨1+0⟩+1⟩<0 → ¬0=0) → (0=0 → ⟨⟨1+0⟩+1⟩<0))
((¬⟨⟨1+0⟩+1⟩<1 → ¬0=0) → (0=0 → ⟨⟨1+0⟩+1⟩<1))
((¬⟨⟨1+1⟩+0⟩<0 → ¬0=0) → (0=0 → ⟨⟨1+1⟩+0⟩<0))
((¬⟨⟨1+1⟩+0⟩<1 → ¬0=0) → (0=0 → ⟨⟨1+1⟩+0⟩<1))
((¬⟨⟨1+1⟩+1⟩<0 → ¬0=0) → (0=0 → ⟨⟨1+1⟩+1⟩<0))
((¬⟨⟨1+1⟩+1⟩<1 → ¬0=0) → (0=0 → ⟨⟨1+1⟩+1⟩<1))
((¬⟨⟨0⋅0⟩+0⟩<0 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩+0⟩<0))
((¬⟨⟨0⋅0⟩+0⟩<1 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩+0⟩<1))
((¬⟨⟨0⋅0⟩+1⟩<0 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩+1⟩<0))
((¬⟨⟨0⋅0⟩+1⟩<1 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩+1⟩<1))
((¬⟨⟨0⋅1⟩+0⟩<0 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩+0⟩<0))
((¬⟨⟨0⋅1⟩+0⟩<1 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩+0⟩<1))
((¬⟨⟨0⋅1⟩+1⟩<0 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩+1⟩<0))
((¬⟨⟨0⋅1⟩+1⟩<1 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩+1⟩<1))
((¬⟨⟨1⋅0⟩+0⟩<0 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩+0⟩<0))
((¬⟨⟨1⋅0⟩+0⟩<1 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩+0⟩<1))
((¬⟨⟨1⋅0⟩+1⟩<0 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩+1⟩<0))
((¬⟨⟨1⋅0⟩+1⟩<1 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩+1⟩<1))
((¬⟨⟨1⋅1⟩+0⟩<0 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩+0⟩<0))
((¬⟨⟨1⋅1⟩+0⟩<1 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩+0⟩<1))
((¬⟨⟨1⋅1⟩+1⟩<0 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩+1⟩<0))
((¬⟨⟨1⋅1⟩+1⟩<1 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩+1⟩<1))
((¬⟨0⋅⟨0+0⟩⟩<0 → ¬0=0) → (0=0 → ⟨0⋅⟨0+0⟩⟩<0))
((¬⟨0⋅⟨0+0⟩⟩<1 → ¬0=0) → (0=0 → ⟨0⋅⟨0+0⟩⟩<1))
((¬⟨0⋅⟨0+1⟩⟩<0 → ¬0=0) → (0=0 → ⟨0⋅⟨0+1⟩⟩<0))
((¬⟨0⋅⟨0+1⟩⟩<1 → ¬0=0) → (0=0 → ⟨0⋅⟨0+1⟩⟩<1))
((¬⟨0⋅⟨1+0⟩⟩<0 → ¬0=0) → (0=0 → ⟨0⋅⟨1+0⟩⟩<0))
((¬⟨0⋅⟨1+0⟩⟩<1 → ¬0=0) → (0=0 → ⟨0⋅⟨1+0⟩⟩<1))
((¬⟨0⋅⟨1+1⟩⟩<0 → ¬0=0) → (0=0 → ⟨0⋅⟨1+1⟩⟩<0))
((¬⟨0⋅⟨1+1⟩⟩<1 → ¬0=0) → (0=0 → ⟨0⋅⟨1+1⟩⟩<1))
((¬⟨0⋅⟨0⋅0⟩⟩<0 → ¬0=0) → (0=0 → ⟨0⋅⟨0⋅0⟩⟩<0))
((¬⟨0⋅⟨0⋅0⟩⟩<1 → ¬0=0) → (0=0 → ⟨0⋅⟨0⋅0⟩⟩<1))
((¬⟨0⋅⟨0⋅1⟩⟩<0 → ¬0=0) → (0=0 → ⟨0⋅⟨0⋅1⟩⟩<0))
((¬⟨0⋅⟨0⋅1⟩⟩<1 → ¬0=0) → (0=0 → ⟨0⋅⟨0⋅1⟩⟩<1))
((¬⟨0⋅⟨1⋅0⟩⟩<0 → ¬0=0) → (0=0 → ⟨0⋅⟨1⋅0⟩⟩<0))
((¬⟨0⋅⟨1⋅0⟩⟩<1 → ¬0=0) → (0=0 → ⟨0⋅⟨1⋅0⟩⟩<1))
((¬⟨0⋅⟨1⋅1⟩⟩<0 → ¬0=0) → (0=0 → ⟨0⋅⟨1⋅1⟩⟩<0))
((¬⟨0⋅⟨1⋅1⟩⟩<1 → ¬0=0) → (0=0 → ⟨0⋅⟨1⋅1⟩⟩<1))
((¬⟨1⋅⟨0+0⟩⟩<0 → ¬0=0) → (0=0 → ⟨1⋅⟨0+0⟩⟩<0))
((¬⟨1⋅⟨0+0⟩⟩<1 → ¬0=0) → (0=0 → ⟨1⋅⟨0+0⟩⟩<1))
((¬⟨1⋅⟨0+1⟩⟩<0 → ¬0=0) → (0=0 → ⟨1⋅⟨0+1⟩⟩<0))
((¬⟨1⋅⟨0+1⟩⟩<1 → ¬0=0) → (0=0 → ⟨1⋅⟨0+1⟩⟩<1))
((¬⟨1⋅⟨1+0⟩⟩<0 → ¬0=0) → (0=0 → ⟨1⋅⟨1+0⟩⟩<0))
((¬⟨1⋅⟨1+0⟩⟩<1 → ¬0=0) → (0=0 → ⟨1⋅⟨1+0⟩⟩<1))
((¬⟨1⋅⟨1+1⟩⟩<0 → ¬0=0) → (0=0 → ⟨1⋅⟨1+1⟩⟩<0))
((¬⟨1⋅⟨1+1⟩⟩<1 → ¬0=0) → (0=0 → ⟨1⋅⟨1+1⟩⟩<1))
((¬⟨1⋅⟨0⋅0⟩⟩<0 → ¬0=0) → (0=0 → ⟨1⋅⟨0⋅0⟩⟩<0))
((¬⟨1⋅⟨0⋅0⟩⟩<1 → ¬0=0) → (0=0 → ⟨1⋅⟨0⋅0⟩⟩<1))
((¬⟨1⋅⟨0⋅1⟩⟩<0 → ¬0=0) → (0=0 → ⟨1⋅⟨0⋅1⟩⟩<0))
((¬⟨1⋅⟨0⋅1⟩⟩<1 → ¬0=0) → (0=0 → ⟨1⋅⟨0⋅1⟩⟩<1))
((¬⟨1⋅⟨1⋅0⟩⟩<0 → ¬0=0) → (0=0 → ⟨1⋅⟨1⋅0⟩⟩<0))
((¬⟨1⋅⟨1⋅0⟩⟩<1 → ¬0=0) → (0=0 → ⟨1⋅⟨1⋅0⟩⟩<1))
((¬⟨1⋅⟨1⋅1⟩⟩<0 → ¬0=0) → (0=0 → ⟨1⋅⟨1⋅1⟩⟩<0))
((¬⟨1⋅⟨1⋅1⟩⟩<1 → ¬0=0) → (0=0 → ⟨1⋅⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩⋅0⟩<0 → ¬0=0) → (0=0 → ⟨⟨0+0⟩⋅0⟩<0))
((¬⟨⟨0+0⟩⋅0⟩<1 → ¬0=0) → (0=0 → ⟨⟨0+0⟩⋅0⟩<1))
((¬⟨⟨0+0⟩⋅1⟩<0 → ¬0=0) → (0=0 → ⟨⟨0+0⟩⋅1⟩<0))
((¬⟨⟨0+0⟩⋅1⟩<1 → ¬0=0) → (0=0 → ⟨⟨0+0⟩⋅1⟩<1))
((¬⟨⟨0+1⟩⋅0⟩<0 → ¬0=0) → (0=0 → ⟨⟨0+1⟩⋅0⟩<0))
((¬⟨⟨0+1⟩⋅0⟩<1 → ¬0=0) → (0=0 → ⟨⟨0+1⟩⋅0⟩<1))
((¬⟨⟨0+1⟩⋅1⟩<0 → ¬0=0) → (0=0 → ⟨⟨0+1⟩⋅1⟩<0))
((¬⟨⟨0+1⟩⋅1⟩<1 → ¬0=0) → (0=0 → ⟨⟨0+1⟩⋅1⟩<1))
((¬⟨⟨1+0⟩⋅0⟩<0 → ¬0=0) → (0=0 → ⟨⟨1+0⟩⋅0⟩<0))
((¬⟨⟨1+0⟩⋅0⟩<1 → ¬0=0) → (0=0 → ⟨⟨1+0⟩⋅0⟩<1))
((¬⟨⟨1+0⟩⋅1⟩<0 → ¬0=0) → (0=0 → ⟨⟨1+0⟩⋅1⟩<0))
((¬⟨⟨1+0⟩⋅1⟩<1 → ¬0=0) → (0=0 → ⟨⟨1+0⟩⋅1⟩<1))
((¬⟨⟨1+1⟩⋅0⟩<0 → ¬0=0) → (0=0 → ⟨⟨1+1⟩⋅0⟩<0))
((¬⟨⟨1+1⟩⋅0⟩<1 → ¬0=0) → (0=0 → ⟨⟨1+1⟩⋅0⟩<1))
((¬⟨⟨1+1⟩⋅1⟩<0 → ¬0=0) → (0=0 → ⟨⟨1+1⟩⋅1⟩<0))
((¬⟨⟨1+1⟩⋅1⟩<1 → ¬0=0) → (0=0 → ⟨⟨1+1⟩⋅1⟩<1))
((¬⟨⟨0⋅0⟩⋅0⟩<0 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩⋅0⟩<0))
((¬⟨⟨0⋅0⟩⋅0⟩<1 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩⋅0⟩<1))
((¬⟨⟨0⋅0⟩⋅1⟩<0 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩⋅1⟩<0))
((¬⟨⟨0⋅0⟩⋅1⟩<1 → ¬0=0) → (0=0 → ⟨⟨0⋅0⟩⋅1⟩<1))
((¬⟨⟨0⋅1⟩⋅0⟩<0 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩⋅0⟩<0))
((¬⟨⟨0⋅1⟩⋅0⟩<1 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩⋅0⟩<1))
((¬⟨⟨0⋅1⟩⋅1⟩<0 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩⋅1⟩<0))
((¬⟨⟨0⋅1⟩⋅1⟩<1 → ¬0=0) → (0=0 → ⟨⟨0⋅1⟩⋅1⟩<1))
((¬⟨⟨1⋅0⟩⋅0⟩<0 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩⋅0⟩<0))
((¬⟨⟨1⋅0⟩⋅0⟩<1 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩⋅0⟩<1))
((¬⟨⟨1⋅0⟩⋅1⟩<0 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩⋅1⟩<0))
((¬⟨⟨1⋅0⟩⋅1⟩<1 → ¬0=0) → (0=0 → ⟨⟨1⋅0⟩⋅1⟩<1))
((¬⟨⟨1⋅1⟩⋅0⟩<0 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩⋅0⟩<0))
((¬⟨⟨1⋅1⟩⋅0⟩<1 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩⋅0⟩<1))
((¬⟨⟨1⋅1⟩⋅1⟩<0 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩⋅1⟩<0))
((¬⟨⟨1⋅1⟩⋅1⟩<1 → ¬0=0) → (0=0 → ⟨⟨1⋅1⟩⋅1⟩<1))
((¬¬¬0=⟨0+0⟩ → ¬0=0) → (0=0 → ¬¬0=⟨0+0⟩))
((¬¬¬0=⟨0+1⟩ → ¬0=0) → (0=0 → ¬¬0=⟨0+1⟩))
((¬¬¬0=⟨1+0⟩ → ¬0=0) → (0=0 → ¬¬0=⟨1+0⟩))
((¬¬¬0=⟨1+1⟩ → ¬0=0) → (0=0 → ¬¬0=⟨1+1⟩))
((¬¬¬0=⟨0⋅0⟩ → ¬0=0) → (0=0 → ¬¬0=⟨0⋅0⟩))
((¬¬¬0=⟨0⋅1⟩ → ¬0=0) → (0=0 → ¬¬0=⟨0⋅1⟩))
((¬¬¬0=⟨1⋅0⟩ → ¬0=0) → (0=0 → ¬¬0=⟨1⋅0⟩))
((¬¬¬0=⟨1⋅1⟩ → ¬0=0) → (0=0 → ¬¬0=⟨1⋅1⟩))
((¬¬¬1=⟨0+0⟩ → ¬0=0) → (0=0 → ¬¬1=⟨0+0⟩))
((¬¬¬1=⟨0+1⟩ → ¬0=0) → (0=0 → ¬¬1=⟨0+1⟩))
((¬¬¬1=⟨1+0⟩ → ¬0=0) → (0=0 → ¬¬1=⟨1+0⟩))
((¬¬¬1=⟨1+1⟩ → ¬0=0) → (0=0 → ¬¬1=⟨1+1⟩))
((¬¬¬1=⟨0⋅0⟩ → ¬0=0) → (0=0 → ¬¬1=⟨0⋅0⟩))
((¬¬¬1=⟨0⋅1⟩ → ¬0=0) → (0=0 → ¬¬1=⟨0⋅1⟩))
((¬¬¬1=⟨1⋅0⟩ → ¬0=0) → (0=0 → ¬¬1=⟨1⋅0⟩))
((¬¬¬1=⟨1⋅1⟩ → ¬0=0) → (0=0 → ¬¬1=⟨1⋅1⟩))
((¬¬¬⟨0+0⟩=0 → ¬0=0) → (0=0 → ¬¬⟨0+0⟩=0))
((¬¬¬⟨0+0⟩=1 → ¬0=0) → (0=0 → ¬¬⟨0+0⟩=1))
((¬¬¬⟨0+1⟩=0 → ¬0=0) → (0=0 → ¬¬⟨0+1⟩=0))
((¬¬¬⟨0+1⟩=1 → ¬0=0) → (0=0 → ¬¬⟨0+1⟩=1))
((¬¬¬⟨1+0⟩=0 → ¬0=0) → (0=0 → ¬¬⟨1+0⟩=0))
((¬¬¬⟨1+0⟩=1 → ¬0=0) → (0=0 → ¬¬⟨1+0⟩=1))
((¬¬¬⟨1+1⟩=0 → ¬0=0) → (0=0 → ¬¬⟨1+1⟩=0))
((¬¬¬⟨1+1⟩=1 → ¬0=0) → (0=0 → ¬¬⟨1+1⟩=1))
((¬¬¬⟨0⋅0⟩=0 → ¬0=0) → (0=0 → ¬¬⟨0⋅0⟩=0))
((¬¬¬⟨0⋅0⟩=1 → ¬0=0) → (0=0 → ¬¬⟨0⋅0⟩=1))
((¬¬¬⟨0⋅1⟩=0 → ¬0=0) → (0=0 → ¬¬⟨0⋅1⟩=0))
((¬¬¬⟨0⋅1⟩=1 → ¬0=0) → (0=0 → ¬¬⟨0⋅1⟩=1))
((¬¬¬⟨1⋅0⟩=0 → ¬0=0) → (0=0 → ¬¬⟨1⋅0⟩=0))
((¬¬¬⟨1⋅0⟩=1 → ¬0=0) → (0=0 → ¬¬⟨1⋅0⟩=1))
((¬¬¬⟨1⋅1⟩=0 → ¬0=0) → (0=0 → ¬¬⟨1⋅1⟩=0))
((¬¬¬⟨1⋅1⟩=1 → ¬0=0) → (0=0 → ¬¬⟨1⋅1⟩=1))
((¬¬¬0<⟨0+0⟩ → ¬0=0) → (0=0 → ¬¬0<⟨0+0⟩))
((¬¬¬0<⟨0+1⟩ → ¬0=0) → (0=0 → ¬¬0<⟨0+1⟩))
((¬¬¬0<⟨1+0⟩ → ¬0=0) → (0=0 → ¬¬0<⟨1+0⟩))
((¬¬¬0<⟨1+1⟩ → ¬0=0) → (0=0 → ¬¬0<⟨1+1⟩))
((¬¬¬0<⟨0⋅0⟩ → ¬0=0) → (0=0 → ¬¬0<⟨0⋅0⟩))
((¬¬¬0<⟨0⋅1⟩ → ¬0=0) → (0=0 → ¬¬0<⟨0⋅1⟩))
((¬¬¬0<⟨1⋅0⟩ → ¬0=0) → (0=0 → ¬¬0<⟨1⋅0⟩))
((¬¬¬0<⟨1⋅1⟩ → ¬0=0) → (0=0 → ¬¬0<⟨1⋅1⟩))
((¬¬¬1<⟨0+0⟩ → ¬0=0) → (0=0 → ¬¬1<⟨0+0⟩))
((¬¬¬1<⟨0+1⟩ → ¬0=0) → (0=0 → ¬¬1<⟨0+1⟩))
((¬¬¬1<⟨1+0⟩ → ¬0=0) → (0=0 → ¬¬1<⟨1+0⟩))
((¬¬¬1<⟨1+1⟩ → ¬0=0) → (0=0 → ¬¬1<⟨1+1⟩))
((¬¬¬1<⟨0⋅0⟩ → ¬0=0) → (0=0 → ¬¬1<⟨0⋅0⟩))
((¬¬¬1<⟨0⋅1⟩ → ¬0=0) → (0=0 → ¬¬1<⟨0⋅1⟩))
((¬¬¬1<⟨1⋅0⟩ → ¬0=0) → (0=0 → ¬¬1<⟨1⋅0⟩))
((¬¬¬1<⟨1⋅1⟩ → ¬0=0) → (0=0 → ¬¬1<⟨1⋅1⟩))
((¬¬¬⟨0+0⟩<0 → ¬0=0) → (0=0 → ¬¬⟨0+0⟩<0))
((¬¬¬⟨0+0⟩<1 → ¬0=0) → (0=0 → ¬¬⟨0+0⟩<1))
((¬¬¬⟨0+1⟩<0 → ¬0=0) → (0=0 → ¬¬⟨0+1⟩<0))
((¬¬¬⟨0+1⟩<1 → ¬0=0) → (0=0 → ¬¬⟨0+1⟩<1))
((¬¬¬⟨1+0⟩<0 → ¬0=0) → (0=0 → ¬¬⟨1+0⟩<0))
((¬¬¬⟨1+0⟩<1 → ¬0=0) → (0=0 → ¬¬⟨1+0⟩<1))
((¬¬¬⟨1+1⟩<0 → ¬0=0) → (0=0 → ¬¬⟨1+1⟩<0))
((¬¬¬⟨1+1⟩<1 → ¬0=0) → (0=0 → ¬¬⟨1+1⟩<1))
((¬¬¬⟨0⋅0⟩<0 → ¬0=0) → (0=0 → ¬¬⟨0⋅0⟩<0))
((¬¬¬⟨0⋅0⟩<1 → ¬0=0) → (0=0 → ¬¬⟨0⋅0⟩<1))
((¬¬¬⟨0⋅1⟩<0 → ¬0=0) → (0=0 → ¬¬⟨0⋅1⟩<0))
((¬¬¬⟨0⋅1⟩<1 → ¬0=0) → (0=0 → ¬¬⟨0⋅1⟩<1))
((¬¬¬⟨1⋅0⟩<0 → ¬0=0) → (0=0 → ¬¬⟨1⋅0⟩<0))
((¬¬¬⟨1⋅0⟩<1 → ¬0=0) → (0=0 → ¬¬⟨1⋅0⟩<1))
((¬¬¬⟨1⋅1⟩<0 → ¬0=0) → (0=0 → ¬¬⟨1⋅1⟩<0))
((¬¬¬⟨1⋅1⟩<1 → ¬0=0) → (0=0 → ¬¬⟨1⋅1⟩<1))
((¬¬¬¬¬0=0 → ¬0=0) → (0=0 → ¬¬¬¬0=0))
((¬¬¬¬¬0=1 → ¬0=0) → (0=0 → ¬¬¬¬0=1))
((¬¬¬¬¬1=0 → ¬0=0) → (0=0 → ¬¬¬¬1=0))
((¬¬¬¬¬1=1 → ¬0=0) → (0=0 → ¬¬¬¬1=1))
((¬¬¬¬¬0<0 → ¬0=0) → (0=0 → ¬¬¬¬0<0))
((¬¬¬¬¬0<1 → ¬0=0) → (0=0 → ¬¬¬¬0<1))
((¬¬¬¬¬1<0 → ¬0=0) → (0=0 → ¬¬¬¬1<0))
((¬¬¬¬¬1<1 → ¬0=0) → (0=0 → ¬¬¬¬1<1))
((¬¬¬¬∀x. 0=x → ¬0=0) → (0=0 → ¬¬¬∀x. 0=x))
((¬¬¬¬∀x. 1=x → ¬0=0) → (0=0 → ¬¬¬∀x. 1=x))
((¬¬¬¬∀x. x=0 → ¬0=0) → (0=0 → ¬¬¬∀x. x=0))
((¬¬¬¬∀x. x=1 → ¬0=0) → (0=0 → ¬¬¬∀x. x=1))
((¬¬¬¬∀x. x=x → ¬0=0) → (0=0 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. x=x → ¬0=0) → (0=0 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. 0<x → ¬0=0) → (0=0 → ¬¬¬∀x. 0<x))
((¬¬¬¬∀x. 1<x → ¬0=0) → (0=0 → ¬¬¬∀x. 1<x))
((¬¬¬¬∀x. x<0 → ¬0=0) → (0=0 → ¬¬¬∀x. x<0))
((¬¬¬¬∀x. x<1 → ¬0=0) → (0=0 → ¬¬¬∀x. x<1))
((¬¬¬¬∀x. x<x → ¬0=0) → (0=0 → ¬¬¬∀x. x<x))
((¬¬¬¬∀x. x<x → ¬0=0) → (0=0 → ¬¬¬∀x. x<x))
((¬¬¬∀y. 0=y → ¬0=0) → (0=0 → ¬¬∀y. 0=y))
((¬¬¬∀y. 1=y → ¬0=0) → (0=0 → ¬¬∀y. 1=y))
((¬¬¬∀y. y=0 → ¬0=0) → (0=0 → ¬¬∀y. y=0))
((¬¬¬∀y. y=1 → ¬0=0) → (0=0 → ¬¬∀y. y=1))
((¬¬¬∀y. 0<y → ¬0=0) → (0=0 → ¬¬∀y. 0<y))
((¬¬¬∀y. 1<y → ¬0=0) → (0=0 → ¬¬∀y. 1<y))
((¬¬¬∀y. y<0 → ¬0=0) → (0=0 → ¬¬∀y. y<0))
((¬¬¬∀y. y<1 → ¬0=0) → (0=0 → ¬¬∀y. y<1))
((¬¬¬∀x. ¬0=x → ¬0=0) → (0=0 → ¬¬∀x. ¬0=x))
((¬¬¬∀x. ¬1=x → ¬0=0) → (0=0 → ¬¬∀x. ¬1=x))
((¬¬¬∀x. ¬x=0 → ¬0=0) → (0=0 → ¬¬∀x. ¬x=0))
((¬¬¬∀x. ¬x=1 → ¬0=0) → (0=0 → ¬¬∀x. ¬x=1))
((¬¬¬∀x. ¬x=x → ¬0=0) → (0=0 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬x=x → ¬0=0) → (0=0 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬0<x → ¬0=0) → (0=0 → ¬¬∀x. ¬0<x))
((¬¬¬∀x. ¬1<x → ¬0=0) → (0=0 → ¬¬∀x. ¬1<x))
((¬¬¬∀x. ¬x<0 → ¬0=0) → (0=0 → ¬¬∀x. ¬x<0))
((¬¬¬∀x. ¬x<1 → ¬0=0) → (0=0 → ¬¬∀x. ¬x<1))
((¬¬¬∀x. ¬x<x → ¬0=0) → (0=0 → ¬¬∀x. ¬x<x))
((¬¬¬∀x. ¬x<x → ¬0=0) → (0=0 → ¬¬∀x. ¬x<x))
((¬¬∀z. 0=z → ¬0=0) → (0=0 → ¬∀z. 0=z))
((¬¬∀x. 0=⟨0+x⟩ → ¬0=0) → (0=0 → ¬∀x. 0=⟨0+x⟩))
((¬¬∀x. 0=⟨1+x⟩ → ¬0=0) → (0=0 → ¬∀x. 0=⟨1+x⟩))
((¬¬∀x. 0=⟨x+0⟩ → ¬0=0) → (0=0 → ¬∀x. 0=⟨x+0⟩))
((¬¬∀x. 0=⟨x+1⟩ → ¬0=0) → (0=0 → ¬∀x. 0=⟨x+1⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬0=0) → (0=0 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬0=0) → (0=0 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨0⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 0=⟨0⋅x⟩))
((¬¬∀x. 0=⟨1⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 0=⟨1⋅x⟩))
((¬¬∀x. 0=⟨x⋅0⟩ → ¬0=0) → (0=0 → ¬∀x. 0=⟨x⋅0⟩))
((¬¬∀x. 0=⟨x⋅1⟩ → ¬0=0) → (0=0 → ¬∀x. 0=⟨x⋅1⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀z. 1=z → ¬0=0) → (0=0 → ¬∀z. 1=z))
((¬¬∀x. 1=⟨0+x⟩ → ¬0=0) → (0=0 → ¬∀x. 1=⟨0+x⟩))
((¬¬∀x. 1=⟨1+x⟩ → ¬0=0) → (0=0 → ¬∀x. 1=⟨1+x⟩))
((¬¬∀x. 1=⟨x+0⟩ → ¬0=0) → (0=0 → ¬∀x. 1=⟨x+0⟩))
((¬¬∀x. 1=⟨x+1⟩ → ¬0=0) → (0=0 → ¬∀x. 1=⟨x+1⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬0=0) → (0=0 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬0=0) → (0=0 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨0⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 1=⟨0⋅x⟩))
((¬¬∀x. 1=⟨1⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 1=⟨1⋅x⟩))
((¬¬∀x. 1=⟨x⋅0⟩ → ¬0=0) → (0=0 → ¬∀x. 1=⟨x⋅0⟩))
((¬¬∀x. 1=⟨x⋅1⟩ → ¬0=0) → (0=0 → ¬∀x. 1=⟨x⋅1⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. x=⟨0+0⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨0+0⟩))
((¬¬∀x. x=⟨0+1⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨0+1⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨1+0⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨1+0⟩))
((¬¬∀x. x=⟨1+1⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨1+1⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨0⋅0⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨0⋅0⟩))
((¬¬∀x. x=⟨0⋅1⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨0⋅1⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨1⋅0⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨1⋅0⟩))
((¬¬∀x. x=⟨1⋅1⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨1⋅1⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀y. y=y → ¬0=0) → (0=0 → ¬∀y. y=y))
((¬¬∀y. y=y → ¬0=0) → (0=0 → ¬∀y. y=y))
((¬¬∀z. z=0 → ¬0=0) → (0=0 → ¬∀z. z=0))
((¬¬∀z. z=1 → ¬0=0) → (0=0 → ¬∀z. z=1))
((¬¬∀x. ⟨0+0⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨0+0⟩=x))
((¬¬∀x. ⟨0+1⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨0+1⟩=x))
((¬¬∀x. ⟨0+x⟩=0 → ¬0=0) → (0=0 → ¬∀x. ⟨0+x⟩=0))
((¬¬∀x. ⟨0+x⟩=1 → ¬0=0) → (0=0 → ¬∀x. ⟨0+x⟩=1))
((¬¬∀x. ⟨0+x⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨0+x⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨1+0⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨1+0⟩=x))
((¬¬∀x. ⟨1+1⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨1+1⟩=x))
((¬¬∀x. ⟨1+x⟩=0 → ¬0=0) → (0=0 → ¬∀x. ⟨1+x⟩=0))
((¬¬∀x. ⟨1+x⟩=1 → ¬0=0) → (0=0 → ¬∀x. ⟨1+x⟩=1))
((¬¬∀x. ⟨1+x⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨1+x⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨x+0⟩=0 → ¬0=0) → (0=0 → ¬∀x. ⟨x+0⟩=0))
((¬¬∀x. ⟨x+0⟩=1 → ¬0=0) → (0=0 → ¬∀x. ⟨x+0⟩=1))
((¬¬∀x. ⟨x+0⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+0⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+1⟩=0 → ¬0=0) → (0=0 → ¬∀x. ⟨x+1⟩=0))
((¬¬∀x. ⟨x+1⟩=1 → ¬0=0) → (0=0 → ¬∀x. ⟨x+1⟩=1))
((¬¬∀x. ⟨x+1⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+1⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+x⟩=0 → ¬0=0) → (0=0 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=0 → ¬0=0) → (0=0 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=1 → ¬0=0) → (0=0 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=1 → ¬0=0) → (0=0 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨0⋅0⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨0⋅0⟩=x))
((¬¬∀x. ⟨0⋅1⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨0⋅1⟩=x))
((¬¬∀x. ⟨0⋅x⟩=0 → ¬0=0) → (0=0 → ¬∀x. ⟨0⋅x⟩=0))
((¬¬∀x. ⟨0⋅x⟩=1 → ¬0=0) → (0=0 → ¬∀x. ⟨0⋅x⟩=1))
((¬¬∀x. ⟨0⋅x⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨0⋅x⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨1⋅0⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨1⋅0⟩=x))
((¬¬∀x. ⟨1⋅1⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨1⋅1⟩=x))
((¬¬∀x. ⟨1⋅x⟩=0 → ¬0=0) → (0=0 → ¬∀x. ⟨1⋅x⟩=0))
((¬¬∀x. ⟨1⋅x⟩=1 → ¬0=0) → (0=0 → ¬∀x. ⟨1⋅x⟩=1))
((¬¬∀x. ⟨1⋅x⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨1⋅x⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨x⋅0⟩=0 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅0⟩=0))
((¬¬∀x. ⟨x⋅0⟩=1 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅0⟩=1))
((¬¬∀x. ⟨x⋅0⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅0⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅1⟩=0 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅1⟩=0))
((¬¬∀x. ⟨x⋅1⟩=1 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅1⟩=1))
((¬¬∀x. ⟨x⋅1⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅1⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀z. 0<z → ¬0=0) → (0=0 → ¬∀z. 0<z))
((¬¬∀x. 0<⟨0+x⟩ → ¬0=0) → (0=0 → ¬∀x. 0<⟨0+x⟩))
((¬¬∀x. 0<⟨1+x⟩ → ¬0=0) → (0=0 → ¬∀x. 0<⟨1+x⟩))
((¬¬∀x. 0<⟨x+0⟩ → ¬0=0) → (0=0 → ¬∀x. 0<⟨x+0⟩))
((¬¬∀x. 0<⟨x+1⟩ → ¬0=0) → (0=0 → ¬∀x. 0<⟨x+1⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬0=0) → (0=0 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬0=0) → (0=0 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨0⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 0<⟨0⋅x⟩))
((¬¬∀x. 0<⟨1⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 0<⟨1⋅x⟩))
((¬¬∀x. 0<⟨x⋅0⟩ → ¬0=0) → (0=0 → ¬∀x. 0<⟨x⋅0⟩))
((¬¬∀x. 0<⟨x⋅1⟩ → ¬0=0) → (0=0 → ¬∀x. 0<⟨x⋅1⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀z. 1<z → ¬0=0) → (0=0 → ¬∀z. 1<z))
((¬¬∀x. 1<⟨0+x⟩ → ¬0=0) → (0=0 → ¬∀x. 1<⟨0+x⟩))
((¬¬∀x. 1<⟨1+x⟩ → ¬0=0) → (0=0 → ¬∀x. 1<⟨1+x⟩))
((¬¬∀x. 1<⟨x+0⟩ → ¬0=0) → (0=0 → ¬∀x. 1<⟨x+0⟩))
((¬¬∀x. 1<⟨x+1⟩ → ¬0=0) → (0=0 → ¬∀x. 1<⟨x+1⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬0=0) → (0=0 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬0=0) → (0=0 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨0⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 1<⟨0⋅x⟩))
((¬¬∀x. 1<⟨1⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 1<⟨1⋅x⟩))
((¬¬∀x. 1<⟨x⋅0⟩ → ¬0=0) → (0=0 → ¬∀x. 1<⟨x⋅0⟩))
((¬¬∀x. 1<⟨x⋅1⟩ → ¬0=0) → (0=0 → ¬∀x. 1<⟨x⋅1⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. x<⟨0+0⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨0+0⟩))
((¬¬∀x. x<⟨0+1⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨0+1⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨1+0⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨1+0⟩))
((¬¬∀x. x<⟨1+1⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨1+1⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨0⋅0⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨0⋅0⟩))
((¬¬∀x. x<⟨0⋅1⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨0⋅1⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨1⋅0⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨1⋅0⟩))
((¬¬∀x. x<⟨1⋅1⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨1⋅1⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬0=0) → (0=0 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀y. y<y → ¬0=0) → (0=0 → ¬∀y. y<y))
((¬¬∀y. y<y → ¬0=0) → (0=0 → ¬∀y. y<y))
((¬¬∀z. z<0 → ¬0=0) → (0=0 → ¬∀z. z<0))
((¬¬∀z. z<1 → ¬0=0) → (0=0 → ¬∀z. z<1))
((¬¬∀x. ⟨0+0⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨0+0⟩<x))
((¬¬∀x. ⟨0+1⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨0+1⟩<x))
((¬¬∀x. ⟨0+x⟩<0 → ¬0=0) → (0=0 → ¬∀x. ⟨0+x⟩<0))
((¬¬∀x. ⟨0+x⟩<1 → ¬0=0) → (0=0 → ¬∀x. ⟨0+x⟩<1))
((¬¬∀x. ⟨0+x⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨0+x⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨1+0⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨1+0⟩<x))
((¬¬∀x. ⟨1+1⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨1+1⟩<x))
((¬¬∀x. ⟨1+x⟩<0 → ¬0=0) → (0=0 → ¬∀x. ⟨1+x⟩<0))
((¬¬∀x. ⟨1+x⟩<1 → ¬0=0) → (0=0 → ¬∀x. ⟨1+x⟩<1))
((¬¬∀x. ⟨1+x⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨1+x⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨x+0⟩<0 → ¬0=0) → (0=0 → ¬∀x. ⟨x+0⟩<0))
((¬¬∀x. ⟨x+0⟩<1 → ¬0=0) → (0=0 → ¬∀x. ⟨x+0⟩<1))
((¬¬∀x. ⟨x+0⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+0⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+1⟩<0 → ¬0=0) → (0=0 → ¬∀x. ⟨x+1⟩<0))
((¬¬∀x. ⟨x+1⟩<1 → ¬0=0) → (0=0 → ¬∀x. ⟨x+1⟩<1))
((¬¬∀x. ⟨x+1⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+1⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+x⟩<0 → ¬0=0) → (0=0 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<0 → ¬0=0) → (0=0 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<1 → ¬0=0) → (0=0 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<1 → ¬0=0) → (0=0 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨0⋅0⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨0⋅0⟩<x))
((¬¬∀x. ⟨0⋅1⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨0⋅1⟩<x))
((¬¬∀x. ⟨0⋅x⟩<0 → ¬0=0) → (0=0 → ¬∀x. ⟨0⋅x⟩<0))
((¬¬∀x. ⟨0⋅x⟩<1 → ¬0=0) → (0=0 → ¬∀x. ⟨0⋅x⟩<1))
((¬¬∀x. ⟨0⋅x⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨0⋅x⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨1⋅0⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨1⋅0⟩<x))
((¬¬∀x. ⟨1⋅1⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨1⋅1⟩<x))
((¬¬∀x. ⟨1⋅x⟩<0 → ¬0=0) → (0=0 → ¬∀x. ⟨1⋅x⟩<0))
((¬¬∀x. ⟨1⋅x⟩<1 → ¬0=0) → (0=0 → ¬∀x. ⟨1⋅x⟩<1))
((¬¬∀x. ⟨1⋅x⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨1⋅x⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨x⋅0⟩<0 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅0⟩<0))
((¬¬∀x. ⟨x⋅0⟩<1 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅0⟩<1))
((¬¬∀x. ⟨x⋅0⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅0⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅1⟩<0 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅1⟩<0))
((¬¬∀x. ⟨x⋅1⟩<1 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅1⟩<1))
((¬¬∀x. ⟨x⋅1⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅1⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬0=0) → (0=0 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀y. ¬0=y → ¬0=0) → (0=0 → ¬∀y. ¬0=y))
((¬¬∀y. ¬1=y → ¬0=0) → (0=0 → ¬∀y. ¬1=y))
((¬¬∀y. ¬y=0 → ¬0=0) → (0=0 → ¬∀y. ¬y=0))
((¬¬∀y. ¬y=1 → ¬0=0) → (0=0 → ¬∀y. ¬y=1))
((¬¬∀y. ¬0<y → ¬0=0) → (0=0 → ¬∀y. ¬0<y))
((¬¬∀y. ¬1<y → ¬0=0) → (0=0 → ¬∀y. ¬1<y))
((¬¬∀y. ¬y<0 → ¬0=0) → (0=0 → ¬∀y. ¬y<0))
((¬¬∀y. ¬y<1 → ¬0=0) → (0=0 → ¬∀y. ¬y<1))
((¬¬∀x. ¬¬0=x → ¬0=0) → (0=0 → ¬∀x. ¬¬0=x))
((¬¬∀x. ¬¬1=x → ¬0=0) → (0=0 → ¬∀x. ¬¬1=x))
((¬¬∀x. ¬¬x=0 → ¬0=0) → (0=0 → ¬∀x. ¬¬x=0))
((¬¬∀x. ¬¬x=1 → ¬0=0) → (0=0 → ¬∀x. ¬¬x=1))
((¬¬∀x. ¬¬x=x → ¬0=0) → (0=0 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬x=x → ¬0=0) → (0=0 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬0<x → ¬0=0) → (0=0 → ¬∀x. ¬¬0<x))
((¬¬∀x. ¬¬1<x → ¬0=0) → (0=0 → ¬∀x. ¬¬1<x))
((¬¬∀x. ¬¬x<0 → ¬0=0) → (0=0 → ¬∀x. ¬¬x<0))
((¬¬∀x. ¬¬x<1 → ¬0=0) → (0=0 → ¬∀x. ¬¬x<1))
((¬¬∀x. ¬¬x<x → ¬0=0) → (0=0 → ¬∀x. ¬¬x<x))
((¬¬∀x. ¬¬x<x → ¬0=0) → (0=0 → ¬∀x. ¬¬x<x))
((¬¬∀y. ∀x. x=y → ¬0=0) → (0=0 → ¬∀y. ∀x. x=y))
((¬¬∀x. ∀y. x=y → ¬0=0) → (0=0 → ¬∀x. ∀y. x=y))
((¬¬∀x. ∀y. y=x → ¬0=0) → (0=0 → ¬∀x. ∀y. y=x))
((¬¬∀y. ∀x. y=x → ¬0=0) → (0=0 → ¬∀y. ∀x. y=x))
((¬¬∀y. ∀x. x<y → ¬0=0) → (0=0 → ¬∀y. ∀x. x<y))
((¬¬∀x. ∀y. x<y → ¬0=0) → (0=0 → ¬∀x. ∀y. x<y))
((¬¬∀x. ∀y. y<x → ¬0=0) → (0=0 → ¬∀x. ∀y. y<x))
((¬¬∀y. ∀x. y<x → ¬0=0) → (0=0 → ¬∀y. ∀x. y<x))
((¬∀x3. 0=x3 → ¬0=0) → (0=0 → ∀x3. 0=x3))
((¬∀y. 0=⟨0+y⟩ → ¬0=0) → (0=0 → ∀y. 0=⟨0+y⟩))
((¬∀y. 0=⟨1+y⟩ → ¬0=0) → (0=0 → ∀y. 0=⟨1+y⟩))
((¬∀y. 0=⟨y+0⟩ → ¬0=0) → (0=0 → ∀y. 0=⟨y+0⟩))
((¬∀y. 0=⟨y+1⟩ → ¬0=0) → (0=0 → ∀y. 0=⟨y+1⟩))
((¬∀y. 0=⟨0⋅y⟩ → ¬0=0) → (0=0 → ∀y. 0=⟨0⋅y⟩))
((¬∀y. 0=⟨1⋅y⟩ → ¬0=0) → (0=0 → ∀y. 0=⟨1⋅y⟩))
((¬∀y. 0=⟨y⋅0⟩ → ¬0=0) → (0=0 → ∀y. 0=⟨y⋅0⟩))
((¬∀y. 0=⟨y⋅1⟩ → ¬0=0) → (0=0 → ∀y. 0=⟨y⋅1⟩))
((¬∀x3. 1=x3 → ¬0=0) → (0=0 → ∀x3. 1=x3))
((¬∀y. 1=⟨0+y⟩ → ¬0=0) → (0=0 → ∀y. 1=⟨0+y⟩))
((¬∀y. 1=⟨1+y⟩ → ¬0=0) → (0=0 → ∀y. 1=⟨1+y⟩))
((¬∀y. 1=⟨y+0⟩ → ¬0=0) → (0=0 → ∀y. 1=⟨y+0⟩))
((¬∀y. 1=⟨y+1⟩ → ¬0=0) → (0=0 → ∀y. 1=⟨y+1⟩))
((¬∀y. 1=⟨0⋅y⟩ → ¬0=0) → (0=0 → ∀y. 1=⟨0⋅y⟩))
((¬∀y. 1=⟨1⋅y⟩ → ¬0=0) → (0=0 → ∀y. 1=⟨1⋅y⟩))
((¬∀y. 1=⟨y⋅0⟩ → ¬0=0) → (0=0 → ∀y. 1=⟨y⋅0⟩))
((¬∀y. 1=⟨y⋅1⟩ → ¬0=0) → (0=0 → ∀y. 1=⟨y⋅1⟩))
((¬∀y. y=⟨0+0⟩ → ¬0=0) → (0=0 → ∀y. y=⟨0+0⟩))
((¬∀y. y=⟨0+1⟩ → ¬0=0) → (0=0 → ∀y. y=⟨0+1⟩))
((¬∀y. y=⟨1+0⟩ → ¬0=0) → (0=0 → ∀y. y=⟨1+0⟩))
((¬∀y. y=⟨1+1⟩ → ¬0=0) → (0=0 → ∀y. y=⟨1+1⟩))
((¬∀y. y=⟨0⋅0⟩ → ¬0=0) → (0=0 → ∀y. y=⟨0⋅0⟩))
((¬∀y. y=⟨0⋅1⟩ → ¬0=0) → (0=0 → ∀y. y=⟨0⋅1⟩))
((¬∀y. y=⟨1⋅0⟩ → ¬0=0) → (0=0 → ∀y. y=⟨1⋅0⟩))
((¬∀y. y=⟨1⋅1⟩ → ¬0=0) → (0=0 → ∀y. y=⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩=y → ¬0=0) → (0=0 → ∀y. ⟨0+0⟩=y))
((¬∀y. ⟨0+1⟩=y → ¬0=0) → (0=0 → ∀y. ⟨0+1⟩=y))
((¬∀y. ⟨1+0⟩=y → ¬0=0) → (0=0 → ∀y. ⟨1+0⟩=y))
((¬∀y. ⟨1+1⟩=y → ¬0=0) → (0=0 → ∀y. ⟨1+1⟩=y))
((¬∀y. ⟨0⋅0⟩=y → ¬0=0) → (0=0 → ∀y. ⟨0⋅0⟩=y))
((¬∀y. ⟨0⋅1⟩=y → ¬0=0) → (0=0 → ∀y. ⟨0⋅1⟩=y))
((¬∀y. ⟨1⋅0⟩=y → ¬0=0) → (0=0 → ∀y. ⟨1⋅0⟩=y))
((¬∀y. ⟨1⋅1⟩=y → ¬0=0) → (0=0 → ∀y. ⟨1⋅1⟩=y))
((¬∀x3. x3=0 → ¬0=0) → (0=0 → ∀x3. x3=0))
((¬∀x3. x3=1 → ¬0=0) → (0=0 → ∀x3. x3=1))
((¬∀y. ⟨0+y⟩=0 → ¬0=0) → (0=0 → ∀y. ⟨0+y⟩=0))
((¬∀y. ⟨0+y⟩=1 → ¬0=0) → (0=0 → ∀y. ⟨0+y⟩=1))
((¬∀y. ⟨1+y⟩=0 → ¬0=0) → (0=0 → ∀y. ⟨1+y⟩=0))
((¬∀y. ⟨1+y⟩=1 → ¬0=0) → (0=0 → ∀y. ⟨1+y⟩=1))
((¬∀y. ⟨y+0⟩=0 → ¬0=0) → (0=0 → ∀y. ⟨y+0⟩=0))
((¬∀y. ⟨y+0⟩=1 → ¬0=0) → (0=0 → ∀y. ⟨y+0⟩=1))
((¬∀y. ⟨y+1⟩=0 → ¬0=0) → (0=0 → ∀y. ⟨y+1⟩=0))
((¬∀y. ⟨y+1⟩=1 → ¬0=0) → (0=0 → ∀y. ⟨y+1⟩=1))
((¬∀y. ⟨0⋅y⟩=0 → ¬0=0) → (0=0 → ∀y. ⟨0⋅y⟩=0))
((¬∀y. ⟨0⋅y⟩=1 → ¬0=0) → (0=0 → ∀y. ⟨0⋅y⟩=1))
((¬∀y. ⟨1⋅y⟩=0 → ¬0=0) → (0=0 → ∀y. ⟨1⋅y⟩=0))
((¬∀y. ⟨1⋅y⟩=1 → ¬0=0) → (0=0 → ∀y. ⟨1⋅y⟩=1))
((¬∀y. ⟨y⋅0⟩=0 → ¬0=0) → (0=0 → ∀y. ⟨y⋅0⟩=0))
((¬∀y. ⟨y⋅0⟩=1 → ¬0=0) → (0=0 → ∀y. ⟨y⋅0⟩=1))
((¬∀y. ⟨y⋅1⟩=0 → ¬0=0) → (0=0 → ∀y. ⟨y⋅1⟩=0))
((¬∀y. ⟨y⋅1⟩=1 → ¬0=0) → (0=0 → ∀y. ⟨y⋅1⟩=1))
((¬∀x3. 0<x3 → ¬0=0) → (0=0 → ∀x3. 0<x3))
((¬∀y. 0<⟨0+y⟩ → ¬0=0) → (0=0 → ∀y. 0<⟨0+y⟩))
((¬∀y. 0<⟨1+y⟩ → ¬0=0) → (0=0 → ∀y. 0<⟨1+y⟩))
((¬∀y. 0<⟨y+0⟩ → ¬0=0) → (0=0 → ∀y. 0<⟨y+0⟩))
((¬∀y. 0<⟨y+1⟩ → ¬0=0) → (0=0 → ∀y. 0<⟨y+1⟩))
((¬∀y. 0<⟨0⋅y⟩ → ¬0=0) → (0=0 → ∀y. 0<⟨0⋅y⟩))
((¬∀y. 0<⟨1⋅y⟩ → ¬0=0) → (0=0 → ∀y. 0<⟨1⋅y⟩))
((¬∀y. 0<⟨y⋅0⟩ → ¬0=0) → (0=0 → ∀y. 0<⟨y⋅0⟩))
((¬∀y. 0<⟨y⋅1⟩ → ¬0=0) → (0=0 → ∀y. 0<⟨y⋅1⟩))
((¬∀x3. 1<x3 → ¬0=0) → (0=0 → ∀x3. 1<x3))
((¬∀y. 1<⟨0+y⟩ → ¬0=0) → (0=0 → ∀y. 1<⟨0+y⟩))
((¬∀y. 1<⟨1+y⟩ → ¬0=0) → (0=0 → ∀y. 1<⟨1+y⟩))
((¬∀y. 1<⟨y+0⟩ → ¬0=0) → (0=0 → ∀y. 1<⟨y+0⟩))
((¬∀y. 1<⟨y+1⟩ → ¬0=0) → (0=0 → ∀y. 1<⟨y+1⟩))
((¬∀y. 1<⟨0⋅y⟩ → ¬0=0) → (0=0 → ∀y. 1<⟨0⋅y⟩))
((¬∀y. 1<⟨1⋅y⟩ → ¬0=0) → (0=0 → ∀y. 1<⟨1⋅y⟩))
((¬∀y. 1<⟨y⋅0⟩ → ¬0=0) → (0=0 → ∀y. 1<⟨y⋅0⟩))
((¬∀y. 1<⟨y⋅1⟩ → ¬0=0) → (0=0 → ∀y. 1<⟨y⋅1⟩))
((¬∀y. y<⟨0+0⟩ → ¬0=0) → (0=0 → ∀y. y<⟨0+0⟩))
((¬∀y. y<⟨0+1⟩ → ¬0=0) → (0=0 → ∀y. y<⟨0+1⟩))
((¬∀y. y<⟨1+0⟩ → ¬0=0) → (0=0 → ∀y. y<⟨1+0⟩))
((¬∀y. y<⟨1+1⟩ → ¬0=0) → (0=0 → ∀y. y<⟨1+1⟩))
((¬∀y. y<⟨0⋅0⟩ → ¬0=0) → (0=0 → ∀y. y<⟨0⋅0⟩))
((¬∀y. y<⟨0⋅1⟩ → ¬0=0) → (0=0 → ∀y. y<⟨0⋅1⟩))
((¬∀y. y<⟨1⋅0⟩ → ¬0=0) → (0=0 → ∀y. y<⟨1⋅0⟩))
((¬∀y. y<⟨1⋅1⟩ → ¬0=0) → (0=0 → ∀y. y<⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩<y → ¬0=0) → (0=0 → ∀y. ⟨0+0⟩<y))
((¬∀y. ⟨0+1⟩<y → ¬0=0) → (0=0 → ∀y. ⟨0+1⟩<y))
((¬∀y. ⟨1+0⟩<y → ¬0=0) → (0=0 → ∀y. ⟨1+0⟩<y))
((¬∀y. ⟨1+1⟩<y → ¬0=0) → (0=0 → ∀y. ⟨1+1⟩<y))
((¬∀y. ⟨0⋅0⟩<y → ¬0=0) → (0=0 → ∀y. ⟨0⋅0⟩<y))
((¬∀y. ⟨0⋅1⟩<y → ¬0=0) → (0=0 → ∀y. ⟨0⋅1⟩<y))
((¬∀y. ⟨1⋅0⟩<y → ¬0=0) → (0=0 → ∀y. ⟨1⋅0⟩<y))
((¬∀y. ⟨1⋅1⟩<y → ¬0=0) → (0=0 → ∀y. ⟨1⋅1⟩<y))
((¬∀x3. x3<0 → ¬0=0) → (0=0 → ∀x3. x3<0))
((¬∀x3. x3<1 → ¬0=0) → (0=0 → ∀x3. x3<1))
((¬∀y. ⟨0+y⟩<0 → ¬0=0) → (0=0 → ∀y. ⟨0+y⟩<0))
((¬∀y. ⟨0+y⟩<1 → ¬0=0) → (0=0 → ∀y. ⟨0+y⟩<1))
((¬∀y. ⟨1+y⟩<0 → ¬0=0) → (0=0 → ∀y. ⟨1+y⟩<0))
((¬∀y. ⟨1+y⟩<1 → ¬0=0) → (0=0 → ∀y. ⟨1+y⟩<1))
((¬∀y. ⟨y+0⟩<0 → ¬0=0) → (0=0 → ∀y. ⟨y+0⟩<0))
((¬∀y. ⟨y+0⟩<1 → ¬0=0) → (0=0 → ∀y. ⟨y+0⟩<1))
((¬∀y. ⟨y+1⟩<0 → ¬0=0) → (0=0 → ∀y. ⟨y+1⟩<0))
((¬∀y. ⟨y+1⟩<1 → ¬0=0) → (0=0 → ∀y. ⟨y+1⟩<1))
((¬∀y. ⟨0⋅y⟩<0 → ¬0=0) → (0=0 → ∀y. ⟨0⋅y⟩<0))
((¬∀y. ⟨0⋅y⟩<1 → ¬0=0) → (0=0 → ∀y. ⟨0⋅y⟩<1))
((¬∀y. ⟨1⋅y⟩<0 → ¬0=0) → (0=0 → ∀y. ⟨1⋅y⟩<0))
((¬∀y. ⟨1⋅y⟩<1 → ¬0=0) → (0=0 → ∀y. ⟨1⋅y⟩<1))
((¬∀y. ⟨y⋅0⟩<0 → ¬0=0) → (0=0 → ∀y. ⟨y⋅0⟩<0))
((¬∀y. ⟨y⋅0⟩<1 → ¬0=0) → (0=0 → ∀y. ⟨y⋅0⟩<1))
((¬∀y. ⟨y⋅1⟩<0 → ¬0=0) → (0=0 → ∀y. ⟨y⋅1⟩<0))
((¬∀y. ⟨y⋅1⟩<1 → ¬0=0) → (0=0 → ∀y. ⟨y⋅1⟩<1))
((¬∀z. ¬0=z → ¬0=0) → (0=0 → ∀z. ¬0=z))
((¬∀x. ¬0=⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. ¬0=⟨0+x⟩))
((¬∀x. ¬0=⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. ¬0=⟨1+x⟩))
((¬∀x. ¬0=⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. ¬0=⟨x+0⟩))
((¬∀x. ¬0=⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. ¬0=⟨x+1⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬0=⟨0⋅x⟩))
((¬∀x. ¬0=⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬0=⟨1⋅x⟩))
((¬∀x. ¬0=⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. ¬0=⟨x⋅0⟩))
((¬∀x. ¬0=⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. ¬0=⟨x⋅1⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀z. ¬1=z → ¬0=0) → (0=0 → ∀z. ¬1=z))
((¬∀x. ¬1=⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. ¬1=⟨0+x⟩))
((¬∀x. ¬1=⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. ¬1=⟨1+x⟩))
((¬∀x. ¬1=⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. ¬1=⟨x+0⟩))
((¬∀x. ¬1=⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. ¬1=⟨x+1⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬1=⟨0⋅x⟩))
((¬∀x. ¬1=⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬1=⟨1⋅x⟩))
((¬∀x. ¬1=⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. ¬1=⟨x⋅0⟩))
((¬∀x. ¬1=⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. ¬1=⟨x⋅1⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬x=⟨0+0⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨0+0⟩))
((¬∀x. ¬x=⟨0+1⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨0+1⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨1+0⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨1+0⟩))
((¬∀x. ¬x=⟨1+1⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨1+1⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨0⋅0⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨0⋅0⟩))
((¬∀x. ¬x=⟨0⋅1⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨0⋅1⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨1⋅0⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨1⋅0⟩))
((¬∀x. ¬x=⟨1⋅1⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨1⋅1⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀y. ¬y=y → ¬0=0) → (0=0 → ∀y. ¬y=y))
((¬∀y. ¬y=y → ¬0=0) → (0=0 → ∀y. ¬y=y))
((¬∀z. ¬z=0 → ¬0=0) → (0=0 → ∀z. ¬z=0))
((¬∀z. ¬z=1 → ¬0=0) → (0=0 → ∀z. ¬z=1))
((¬∀x. ¬⟨0+0⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨0+0⟩=x))
((¬∀x. ¬⟨0+1⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨0+1⟩=x))
((¬∀x. ¬⟨0+x⟩=0 → ¬0=0) → (0=0 → ∀x. ¬⟨0+x⟩=0))
((¬∀x. ¬⟨0+x⟩=1 → ¬0=0) → (0=0 → ∀x. ¬⟨0+x⟩=1))
((¬∀x. ¬⟨0+x⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨0+x⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨1+0⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨1+0⟩=x))
((¬∀x. ¬⟨1+1⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨1+1⟩=x))
((¬∀x. ¬⟨1+x⟩=0 → ¬0=0) → (0=0 → ∀x. ¬⟨1+x⟩=0))
((¬∀x. ¬⟨1+x⟩=1 → ¬0=0) → (0=0 → ∀x. ¬⟨1+x⟩=1))
((¬∀x. ¬⟨1+x⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨1+x⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨x+0⟩=0 → ¬0=0) → (0=0 → ∀x. ¬⟨x+0⟩=0))
((¬∀x. ¬⟨x+0⟩=1 → ¬0=0) → (0=0 → ∀x. ¬⟨x+0⟩=1))
((¬∀x. ¬⟨x+0⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+0⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+1⟩=0 → ¬0=0) → (0=0 → ∀x. ¬⟨x+1⟩=0))
((¬∀x. ¬⟨x+1⟩=1 → ¬0=0) → (0=0 → ∀x. ¬⟨x+1⟩=1))
((¬∀x. ¬⟨x+1⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+1⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+x⟩=0 → ¬0=0) → (0=0 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=0 → ¬0=0) → (0=0 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=1 → ¬0=0) → (0=0 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=1 → ¬0=0) → (0=0 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨0⋅0⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨0⋅0⟩=x))
((¬∀x. ¬⟨0⋅1⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨0⋅1⟩=x))
((¬∀x. ¬⟨0⋅x⟩=0 → ¬0=0) → (0=0 → ∀x. ¬⟨0⋅x⟩=0))
((¬∀x. ¬⟨0⋅x⟩=1 → ¬0=0) → (0=0 → ∀x. ¬⟨0⋅x⟩=1))
((¬∀x. ¬⟨0⋅x⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨0⋅x⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨1⋅0⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨1⋅0⟩=x))
((¬∀x. ¬⟨1⋅1⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨1⋅1⟩=x))
((¬∀x. ¬⟨1⋅x⟩=0 → ¬0=0) → (0=0 → ∀x. ¬⟨1⋅x⟩=0))
((¬∀x. ¬⟨1⋅x⟩=1 → ¬0=0) → (0=0 → ∀x. ¬⟨1⋅x⟩=1))
((¬∀x. ¬⟨1⋅x⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨1⋅x⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨x⋅0⟩=0 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅0⟩=0))
((¬∀x. ¬⟨x⋅0⟩=1 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅0⟩=1))
((¬∀x. ¬⟨x⋅0⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅0⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅1⟩=0 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅1⟩=0))
((¬∀x. ¬⟨x⋅1⟩=1 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅1⟩=1))
((¬∀x. ¬⟨x⋅1⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅1⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀z. ¬0<z → ¬0=0) → (0=0 → ∀z. ¬0<z))
((¬∀x. ¬0<⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. ¬0<⟨0+x⟩))
((¬∀x. ¬0<⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. ¬0<⟨1+x⟩))
((¬∀x. ¬0<⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. ¬0<⟨x+0⟩))
((¬∀x. ¬0<⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. ¬0<⟨x+1⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬0<⟨0⋅x⟩))
((¬∀x. ¬0<⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬0<⟨1⋅x⟩))
((¬∀x. ¬0<⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. ¬0<⟨x⋅0⟩))
((¬∀x. ¬0<⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. ¬0<⟨x⋅1⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀z. ¬1<z → ¬0=0) → (0=0 → ∀z. ¬1<z))
((¬∀x. ¬1<⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. ¬1<⟨0+x⟩))
((¬∀x. ¬1<⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. ¬1<⟨1+x⟩))
((¬∀x. ¬1<⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. ¬1<⟨x+0⟩))
((¬∀x. ¬1<⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. ¬1<⟨x+1⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬1<⟨0⋅x⟩))
((¬∀x. ¬1<⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬1<⟨1⋅x⟩))
((¬∀x. ¬1<⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. ¬1<⟨x⋅0⟩))
((¬∀x. ¬1<⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. ¬1<⟨x⋅1⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬x<⟨0+0⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨0+0⟩))
((¬∀x. ¬x<⟨0+1⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨0+1⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨1+0⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨1+0⟩))
((¬∀x. ¬x<⟨1+1⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨1+1⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨0⋅0⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨0⋅0⟩))
((¬∀x. ¬x<⟨0⋅1⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨0⋅1⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨1⋅0⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨1⋅0⟩))
((¬∀x. ¬x<⟨1⋅1⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨1⋅1⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬0=0) → (0=0 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀y. ¬y<y → ¬0=0) → (0=0 → ∀y. ¬y<y))
((¬∀y. ¬y<y → ¬0=0) → (0=0 → ∀y. ¬y<y))
((¬∀z. ¬z<0 → ¬0=0) → (0=0 → ∀z. ¬z<0))
((¬∀z. ¬z<1 → ¬0=0) → (0=0 → ∀z. ¬z<1))
((¬∀x. ¬⟨0+0⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨0+0⟩<x))
((¬∀x. ¬⟨0+1⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨0+1⟩<x))
((¬∀x. ¬⟨0+x⟩<0 → ¬0=0) → (0=0 → ∀x. ¬⟨0+x⟩<0))
((¬∀x. ¬⟨0+x⟩<1 → ¬0=0) → (0=0 → ∀x. ¬⟨0+x⟩<1))
((¬∀x. ¬⟨0+x⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨0+x⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨1+0⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨1+0⟩<x))
((¬∀x. ¬⟨1+1⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨1+1⟩<x))
((¬∀x. ¬⟨1+x⟩<0 → ¬0=0) → (0=0 → ∀x. ¬⟨1+x⟩<0))
((¬∀x. ¬⟨1+x⟩<1 → ¬0=0) → (0=0 → ∀x. ¬⟨1+x⟩<1))
((¬∀x. ¬⟨1+x⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨1+x⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨x+0⟩<0 → ¬0=0) → (0=0 → ∀x. ¬⟨x+0⟩<0))
((¬∀x. ¬⟨x+0⟩<1 → ¬0=0) → (0=0 → ∀x. ¬⟨x+0⟩<1))
((¬∀x. ¬⟨x+0⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+0⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+1⟩<0 → ¬0=0) → (0=0 → ∀x. ¬⟨x+1⟩<0))
((¬∀x. ¬⟨x+1⟩<1 → ¬0=0) → (0=0 → ∀x. ¬⟨x+1⟩<1))
((¬∀x. ¬⟨x+1⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+1⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+x⟩<0 → ¬0=0) → (0=0 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<0 → ¬0=0) → (0=0 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<1 → ¬0=0) → (0=0 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<1 → ¬0=0) → (0=0 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨0⋅0⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨0⋅0⟩<x))
((¬∀x. ¬⟨0⋅1⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨0⋅1⟩<x))
((¬∀x. ¬⟨0⋅x⟩<0 → ¬0=0) → (0=0 → ∀x. ¬⟨0⋅x⟩<0))
((¬∀x. ¬⟨0⋅x⟩<1 → ¬0=0) → (0=0 → ∀x. ¬⟨0⋅x⟩<1))
((¬∀x. ¬⟨0⋅x⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨0⋅x⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨1⋅0⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨1⋅0⟩<x))
((¬∀x. ¬⟨1⋅1⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨1⋅1⟩<x))
((¬∀x. ¬⟨1⋅x⟩<0 → ¬0=0) → (0=0 → ∀x. ¬⟨1⋅x⟩<0))
((¬∀x. ¬⟨1⋅x⟩<1 → ¬0=0) → (0=0 → ∀x. ¬⟨1⋅x⟩<1))
((¬∀x. ¬⟨1⋅x⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨1⋅x⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨x⋅0⟩<0 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅0⟩<0))
((¬∀x. ¬⟨x⋅0⟩<1 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅0⟩<1))
((¬∀x. ¬⟨x⋅0⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅0⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅1⟩<0 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅1⟩<0))
((¬∀x. ¬⟨x⋅1⟩<1 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅1⟩<1))
((¬∀x. ¬⟨x⋅1⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅1⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬0=0) → (0=0 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀y. ¬¬0=y → ¬0=0) → (0=0 → ∀y. ¬¬0=y))
((¬∀y. ¬¬1=y → ¬0=0) → (0=0 → ∀y. ¬¬1=y))
((¬∀y. ¬¬y=0 → ¬0=0) → (0=0 → ∀y. ¬¬y=0))
((¬∀y. ¬¬y=1 → ¬0=0) → (0=0 → ∀y. ¬¬y=1))
((¬∀y. ¬¬0<y → ¬0=0) → (0=0 → ∀y. ¬¬0<y))
((¬∀y. ¬¬1<y → ¬0=0) → (0=0 → ∀y. ¬¬1<y))
((¬∀y. ¬¬y<0 → ¬0=0) → (0=0 → ∀y. ¬¬y<0))
((¬∀y. ¬¬y<1 → ¬0=0) → (0=0 → ∀y. ¬¬y<1))
((¬∀x. ¬¬¬0=x → ¬0=0) → (0=0 → ∀x. ¬¬¬0=x))
((¬∀x. ¬¬¬1=x → ¬0=0) → (0=0 → ∀x. ¬¬¬1=x))
((¬∀x. ¬¬¬x=0 → ¬0=0) → (0=0 → ∀x. ¬¬¬x=0))
((¬∀x. ¬¬¬x=1 → ¬0=0) → (0=0 → ∀x. ¬¬¬x=1))
((¬∀x. ¬¬¬x=x → ¬0=0) → (0=0 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬x=x → ¬0=0) → (0=0 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬0<x → ¬0=0) → (0=0 → ∀x. ¬¬¬0<x))
((¬∀x. ¬¬¬1<x → ¬0=0) → (0=0 → ∀x. ¬¬¬1<x))
((¬∀x. ¬¬¬x<0 → ¬0=0) → (0=0 → ∀x. ¬¬¬x<0))
((¬∀x. ¬¬¬x<1 → ¬0=0) → (0=0 → ∀x. ¬¬¬x<1))
((¬∀x. ¬¬¬x<x → ¬0=0) → (0=0 → ∀x. ¬¬¬x<x))
((¬∀x. ¬¬¬x<x → ¬0=0) → (0=0 → ∀x. ¬¬¬x<x))
((¬∀y. ¬∀x. x=y → ¬0=0) → (0=0 → ∀y. ¬∀x. x=y))
((¬∀x. ¬∀y. x=y → ¬0=0) → (0=0 → ∀x. ¬∀y. x=y))
((¬∀x. ¬∀y. y=x → ¬0=0) → (0=0 → ∀x. ¬∀y. y=x))
((¬∀y. ¬∀x. y=x → ¬0=0) → (0=0 → ∀y. ¬∀x. y=x))
((¬∀y. ¬∀x. x<y → ¬0=0) → (0=0 → ∀y. ¬∀x. x<y))
((¬∀x. ¬∀y. x<y → ¬0=0) → (0=0 → ∀x. ¬∀y. x<y))
((¬∀x. ¬∀y. y<x → ¬0=0) → (0=0 → ∀x. ¬∀y. y<x))
((¬∀y. ¬∀x. y<x → ¬0=0) → (0=0 → ∀y. ¬∀x. y<x))
((¬∀z. ∀x. x=z → ¬0=0) → (0=0 → ∀z. ∀x. x=z))
((¬∀x. ∀z. x=z → ¬0=0) → (0=0 → ∀x. ∀z. x=z))
((¬∀x. ∀z. z=x → ¬0=0) → (0=0 → ∀x. ∀z. z=x))
((¬∀z. ∀x. z=x → ¬0=0) → (0=0 → ∀z. ∀x. z=x))
((¬∀z. ∀x. x<z → ¬0=0) → (0=0 → ∀z. ∀x. x<z))
((¬∀x. ∀z. x<z → ¬0=0) → (0=0 → ∀x. ∀z. x<z))
((¬∀x. ∀z. z<x → ¬0=0) → (0=0 → ∀x. ∀z. z<x))
((¬∀z. ∀x. z<x → ¬0=0) → (0=0 → ∀z. ∀x. z<x))
((¬∀y. ∀x. ¬x=y → ¬0=0) → (0=0 → ∀y. ∀x. ¬x=y))
((¬∀x. ∀y. ¬x=y → ¬0=0) → (0=0 → ∀x. ∀y. ¬x=y))
((¬∀x. ∀y. ¬y=x → ¬0=0) → (0=0 → ∀x. ∀y. ¬y=x))
((¬∀y. ∀x. ¬y=x → ¬0=0) → (0=0 → ∀y. ∀x. ¬y=x))
((¬∀y. ∀x. ¬x<y → ¬0=0) → (0=0 → ∀y. ∀x. ¬x<y))
((¬∀x. ∀y. ¬x<y → ¬0=0) → (0=0 → ∀x. ∀y. ¬x<y))
((¬∀x. ∀y. ¬y<x → ¬0=0) → (0=0 → ∀x. ∀y. ¬y<x))
((¬∀y. ∀x. ¬y<x → ¬0=0) → (0=0 → ∀y. ∀x. ¬y<x))
((¬(0=0 → 0=0) → ¬0=0) → (0=0 → (0=0 → 0=0)))
((¬(0=0 → 0=1) → ¬0=0) → (0=0 → (0=0 → 0=1)))
((¬(0=0 → 1=0) → ¬0=0) → (0=0 → (0=0 → 1=0)))
((¬(0=0 → 1=1) → ¬0=0) → (0=0 → (0=0 → 1=1)))
((¬(0=0 → 0<0) → ¬0=0) → (0=0 → (0=0 → 0<0)))
((¬(0=0 → 0<1) → ¬0=0) → (0=0 → (0=0 → 0<1)))
((¬(0=0 → 1<0) → ¬0=0) → (0=0 → (0=0 → 1<0)))
((¬(0=0 → 1<1) → ¬0=0) → (0=0 → (0=0 → 1<1)))
((¬(0=1 → 0=0) → ¬0=0) → (0=0 → (0=1 → 0=0)))
((¬(0=1 → 0=1) → ¬0=0) → (0=0 → (0=1 → 0=1)))
((¬(0=1 → 1=0) → ¬0=0) → (0=0 → (0=1 → 1=0)))
((¬(0=1 → 1=1) → ¬0=0) → (0=0 → (0=1 → 1=1)))
((¬(0=1 → 0<0) → ¬0=0) → (0=0 → (0=1 → 0<0)))
((¬(0=1 → 0<1) → ¬0=0) → (0=0 → (0=1 → 0<1)))
((¬(0=1 → 1<0) → ¬0=0) → (0=0 → (0=1 → 1<0)))
((¬(0=1 → 1<1) → ¬0=0) → (0=0 → (0=1 → 1<1)))
((¬(1=0 → 0=0) → ¬0=0) → (0=0 → (1=0 → 0=0)))
((¬(1=0 → 0=1) → ¬0=0) → (0=0 → (1=0 → 0=1)))
((¬(1=0 → 1=0) → ¬0=0) → (0=0 → (1=0 → 1=0)))
((¬(1=0 → 1=1) → ¬0=0) → (0=0 → (1=0 → 1=1)))
((¬(1=0 → 0<0) → ¬0=0) → (0=0 → (1=0 → 0<0)))
((¬(1=0 → 0<1) → ¬0=0) → (0=0 → (1=0 → 0<1)))
((¬(1=0 → 1<0) → ¬0=0) → (0=0 → (1=0 → 1<0)))
((¬(1=0 → 1<1) → ¬0=0) → (0=0 → (1=0 → 1<1)))
((¬(1=1 → 0=0) → ¬0=0) → (0=0 → (1=1 → 0=0)))
((¬(1=1 → 0=1) → ¬0=0) → (0=0 → (1=1 → 0=1)))
((¬(1=1 → 1=0) → ¬0=0) → (0=0 → (1=1 → 1=0)))
((¬(1=1 → 1=1) → ¬0=0) → (0=0 → (1=1 → 1=1)))
((¬(1=1 → 0<0) → ¬0=0) → (0=0 → (1=1 → 0<0)))
((¬(1=1 → 0<1) → ¬0=0) → (0=0 → (1=1 → 0<1)))
((¬(1=1 → 1<0) → ¬0=0) → (0=0 → (1=1 → 1<0)))
((¬(1=1 → 1<1) → ¬0=0) → (0=0 → (1=1 → 1<1)))
((¬(0<0 → 0=0) → ¬0=0) → (0=0 → (0<0 → 0=0)))
((¬(0<0 → 0=1) → ¬0=0) → (0=0 → (0<0 → 0=1)))
((¬(0<0 → 1=0) → ¬0=0) → (0=0 → (0<0 → 1=0)))
((¬(0<0 → 1=1) → ¬0=0) → (0=0 → (0<0 → 1=1)))
((¬(0<0 → 0<0) → ¬0=0) → (0=0 → (0<0 → 0<0)))
((¬(0<0 → 0<1) → ¬0=0) → (0=0 → (0<0 → 0<1)))
((¬(0<0 → 1<0) → ¬0=0) → (0=0 → (0<0 → 1<0)))
((¬(0<0 → 1<1) → ¬0=0) → (0=0 → (0<0 → 1<1)))
((¬(0<1 → 0=0) → ¬0=0) → (0=0 → (0<1 → 0=0)))
((¬(0<1 → 0=1) → ¬0=0) → (0=0 → (0<1 → 0=1)))
((¬(0<1 → 1=0) → ¬0=0) → (0=0 → (0<1 → 1=0)))
((¬(0<1 → 1=1) → ¬0=0) → (0=0 → (0<1 → 1=1)))
((¬(0<1 → 0<0) → ¬0=0) → (0=0 → (0<1 → 0<0)))
((¬(0<1 → 0<1) → ¬0=0) → (0=0 → (0<1 → 0<1)))
((¬(0<1 → 1<0) → ¬0=0) → (0=0 → (0<1 → 1<0)))
((¬(0<1 → 1<1) → ¬0=0) → (0=0 → (0<1 → 1<1)))
((¬(1<0 → 0=0) → ¬0=0) → (0=0 → (1<0 → 0=0)))
((¬(1<0 → 0=1) → ¬0=0) → (0=0 → (1<0 → 0=1)))
((¬(1<0 → 1=0) → ¬0=0) → (0=0 → (1<0 → 1=0)))
((¬(1<0 → 1=1) → ¬0=0) → (0=0 → (1<0 → 1=1)))
((¬(1<0 → 0<0) → ¬0=0) → (0=0 → (1<0 → 0<0)))
((¬(1<0 → 0<1) → ¬0=0) → (0=0 → (1<0 → 0<1)))
((¬(1<0 → 1<0) → ¬0=0) → (0=0 → (1<0 → 1<0)))
((¬(1<0 → 1<1) → ¬0=0) → (0=0 → (1<0 → 1<1)))
((¬(1<1 → 0=0) → ¬0=0) → (0=0 → (1<1 → 0=0)))
((¬(1<1 → 0=1) → ¬0=0) → (0=0 → (1<1 → 0=1)))
((¬(1<1 → 1=0) → ¬0=0) → (0=0 → (1<1 → 1=0)))
((¬(1<1 → 1=1) → ¬0=0) → (0=0 → (1<1 → 1=1)))
((¬(1<1 → 0<0) → ¬0=0) → (0=0 → (1<1 → 0<0)))
((¬(1<1 → 0<1) → ¬0=0) → (0=0 → (1<1 → 0<1)))
((¬(1<1 → 1<0) → ¬0=0) → (0=0 → (1<1 → 1<0)))
((¬(1<1 → 1<1) → ¬0=0) → (0=0 → (1<1 → 1<1)))
((¬0=⟨0+⟨0+0⟩⟩ → ¬0=1) → (0=1 → 0=⟨0+⟨0+0⟩⟩))
((¬0=⟨0+⟨0+1⟩⟩ → ¬0=1) → (0=1 → 0=⟨0+⟨0+1⟩⟩))
((¬0=⟨0+⟨1+0⟩⟩ → ¬0=1) → (0=1 → 0=⟨0+⟨1+0⟩⟩))
((¬0=⟨0+⟨1+1⟩⟩ → ¬0=1) → (0=1 → 0=⟨0+⟨1+1⟩⟩))
((¬0=⟨0+⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 0=⟨0+⟨0⋅0⟩⟩))
((¬0=⟨0+⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 0=⟨0+⟨0⋅1⟩⟩))
((¬0=⟨0+⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 0=⟨0+⟨1⋅0⟩⟩))
((¬0=⟨0+⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 0=⟨0+⟨1⋅1⟩⟩))
((¬0=⟨1+⟨0+0⟩⟩ → ¬0=1) → (0=1 → 0=⟨1+⟨0+0⟩⟩))
((¬0=⟨1+⟨0+1⟩⟩ → ¬0=1) → (0=1 → 0=⟨1+⟨0+1⟩⟩))
((¬0=⟨1+⟨1+0⟩⟩ → ¬0=1) → (0=1 → 0=⟨1+⟨1+0⟩⟩))
((¬0=⟨1+⟨1+1⟩⟩ → ¬0=1) → (0=1 → 0=⟨1+⟨1+1⟩⟩))
((¬0=⟨1+⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 0=⟨1+⟨0⋅0⟩⟩))
((¬0=⟨1+⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 0=⟨1+⟨0⋅1⟩⟩))
((¬0=⟨1+⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 0=⟨1+⟨1⋅0⟩⟩))
((¬0=⟨1+⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 0=⟨1+⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩+0⟩ → ¬0=1) → (0=1 → 0=⟨⟨0+0⟩+0⟩))
((¬0=⟨⟨0+0⟩+1⟩ → ¬0=1) → (0=1 → 0=⟨⟨0+0⟩+1⟩))
((¬0=⟨⟨0+1⟩+0⟩ → ¬0=1) → (0=1 → 0=⟨⟨0+1⟩+0⟩))
((¬0=⟨⟨0+1⟩+1⟩ → ¬0=1) → (0=1 → 0=⟨⟨0+1⟩+1⟩))
((¬0=⟨⟨1+0⟩+0⟩ → ¬0=1) → (0=1 → 0=⟨⟨1+0⟩+0⟩))
((¬0=⟨⟨1+0⟩+1⟩ → ¬0=1) → (0=1 → 0=⟨⟨1+0⟩+1⟩))
((¬0=⟨⟨1+1⟩+0⟩ → ¬0=1) → (0=1 → 0=⟨⟨1+1⟩+0⟩))
((¬0=⟨⟨1+1⟩+1⟩ → ¬0=1) → (0=1 → 0=⟨⟨1+1⟩+1⟩))
((¬0=⟨⟨0⋅0⟩+0⟩ → ¬0=1) → (0=1 → 0=⟨⟨0⋅0⟩+0⟩))
((¬0=⟨⟨0⋅0⟩+1⟩ → ¬0=1) → (0=1 → 0=⟨⟨0⋅0⟩+1⟩))
((¬0=⟨⟨0⋅1⟩+0⟩ → ¬0=1) → (0=1 → 0=⟨⟨0⋅1⟩+0⟩))
((¬0=⟨⟨0⋅1⟩+1⟩ → ¬0=1) → (0=1 → 0=⟨⟨0⋅1⟩+1⟩))
((¬0=⟨⟨1⋅0⟩+0⟩ → ¬0=1) → (0=1 → 0=⟨⟨1⋅0⟩+0⟩))
((¬0=⟨⟨1⋅0⟩+1⟩ → ¬0=1) → (0=1 → 0=⟨⟨1⋅0⟩+1⟩))
((¬0=⟨⟨1⋅1⟩+0⟩ → ¬0=1) → (0=1 → 0=⟨⟨1⋅1⟩+0⟩))
((¬0=⟨⟨1⋅1⟩+1⟩ → ¬0=1) → (0=1 → 0=⟨⟨1⋅1⟩+1⟩))
((¬0=⟨0⋅⟨0+0⟩⟩ → ¬0=1) → (0=1 → 0=⟨0⋅⟨0+0⟩⟩))
((¬0=⟨0⋅⟨0+1⟩⟩ → ¬0=1) → (0=1 → 0=⟨0⋅⟨0+1⟩⟩))
((¬0=⟨0⋅⟨1+0⟩⟩ → ¬0=1) → (0=1 → 0=⟨0⋅⟨1+0⟩⟩))
((¬0=⟨0⋅⟨1+1⟩⟩ → ¬0=1) → (0=1 → 0=⟨0⋅⟨1+1⟩⟩))
((¬0=⟨0⋅⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 0=⟨0⋅⟨0⋅0⟩⟩))
((¬0=⟨0⋅⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 0=⟨0⋅⟨0⋅1⟩⟩))
((¬0=⟨0⋅⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 0=⟨0⋅⟨1⋅0⟩⟩))
((¬0=⟨0⋅⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 0=⟨0⋅⟨1⋅1⟩⟩))
((¬0=⟨1⋅⟨0+0⟩⟩ → ¬0=1) → (0=1 → 0=⟨1⋅⟨0+0⟩⟩))
((¬0=⟨1⋅⟨0+1⟩⟩ → ¬0=1) → (0=1 → 0=⟨1⋅⟨0+1⟩⟩))
((¬0=⟨1⋅⟨1+0⟩⟩ → ¬0=1) → (0=1 → 0=⟨1⋅⟨1+0⟩⟩))
((¬0=⟨1⋅⟨1+1⟩⟩ → ¬0=1) → (0=1 → 0=⟨1⋅⟨1+1⟩⟩))
((¬0=⟨1⋅⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 0=⟨1⋅⟨0⋅0⟩⟩))
((¬0=⟨1⋅⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 0=⟨1⋅⟨0⋅1⟩⟩))
((¬0=⟨1⋅⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 0=⟨1⋅⟨1⋅0⟩⟩))
((¬0=⟨1⋅⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 0=⟨1⋅⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩⋅0⟩ → ¬0=1) → (0=1 → 0=⟨⟨0+0⟩⋅0⟩))
((¬0=⟨⟨0+0⟩⋅1⟩ → ¬0=1) → (0=1 → 0=⟨⟨0+0⟩⋅1⟩))
((¬0=⟨⟨0+1⟩⋅0⟩ → ¬0=1) → (0=1 → 0=⟨⟨0+1⟩⋅0⟩))
((¬0=⟨⟨0+1⟩⋅1⟩ → ¬0=1) → (0=1 → 0=⟨⟨0+1⟩⋅1⟩))
((¬0=⟨⟨1+0⟩⋅0⟩ → ¬0=1) → (0=1 → 0=⟨⟨1+0⟩⋅0⟩))
((¬0=⟨⟨1+0⟩⋅1⟩ → ¬0=1) → (0=1 → 0=⟨⟨1+0⟩⋅1⟩))
((¬0=⟨⟨1+1⟩⋅0⟩ → ¬0=1) → (0=1 → 0=⟨⟨1+1⟩⋅0⟩))
((¬0=⟨⟨1+1⟩⋅1⟩ → ¬0=1) → (0=1 → 0=⟨⟨1+1⟩⋅1⟩))
((¬0=⟨⟨0⋅0⟩⋅0⟩ → ¬0=1) → (0=1 → 0=⟨⟨0⋅0⟩⋅0⟩))
((¬0=⟨⟨0⋅0⟩⋅1⟩ → ¬0=1) → (0=1 → 0=⟨⟨0⋅0⟩⋅1⟩))
((¬0=⟨⟨0⋅1⟩⋅0⟩ → ¬0=1) → (0=1 → 0=⟨⟨0⋅1⟩⋅0⟩))
((¬0=⟨⟨0⋅1⟩⋅1⟩ → ¬0=1) → (0=1 → 0=⟨⟨0⋅1⟩⋅1⟩))
((¬0=⟨⟨1⋅0⟩⋅0⟩ → ¬0=1) → (0=1 → 0=⟨⟨1⋅0⟩⋅0⟩))
((¬0=⟨⟨1⋅0⟩⋅1⟩ → ¬0=1) → (0=1 → 0=⟨⟨1⋅0⟩⋅1⟩))
((¬0=⟨⟨1⋅1⟩⋅0⟩ → ¬0=1) → (0=1 → 0=⟨⟨1⋅1⟩⋅0⟩))
((¬0=⟨⟨1⋅1⟩⋅1⟩ → ¬0=1) → (0=1 → 0=⟨⟨1⋅1⟩⋅1⟩))
((¬1=⟨0+⟨0+0⟩⟩ → ¬0=1) → (0=1 → 1=⟨0+⟨0+0⟩⟩))
((¬1=⟨0+⟨0+1⟩⟩ → ¬0=1) → (0=1 → 1=⟨0+⟨0+1⟩⟩))
((¬1=⟨0+⟨1+0⟩⟩ → ¬0=1) → (0=1 → 1=⟨0+⟨1+0⟩⟩))
((¬1=⟨0+⟨1+1⟩⟩ → ¬0=1) → (0=1 → 1=⟨0+⟨1+1⟩⟩))
((¬1=⟨0+⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 1=⟨0+⟨0⋅0⟩⟩))
((¬1=⟨0+⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 1=⟨0+⟨0⋅1⟩⟩))
((¬1=⟨0+⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 1=⟨0+⟨1⋅0⟩⟩))
((¬1=⟨0+⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 1=⟨0+⟨1⋅1⟩⟩))
((¬1=⟨1+⟨0+0⟩⟩ → ¬0=1) → (0=1 → 1=⟨1+⟨0+0⟩⟩))
((¬1=⟨1+⟨0+1⟩⟩ → ¬0=1) → (0=1 → 1=⟨1+⟨0+1⟩⟩))
((¬1=⟨1+⟨1+0⟩⟩ → ¬0=1) → (0=1 → 1=⟨1+⟨1+0⟩⟩))
((¬1=⟨1+⟨1+1⟩⟩ → ¬0=1) → (0=1 → 1=⟨1+⟨1+1⟩⟩))
((¬1=⟨1+⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 1=⟨1+⟨0⋅0⟩⟩))
((¬1=⟨1+⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 1=⟨1+⟨0⋅1⟩⟩))
((¬1=⟨1+⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 1=⟨1+⟨1⋅0⟩⟩))
((¬1=⟨1+⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 1=⟨1+⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩+0⟩ → ¬0=1) → (0=1 → 1=⟨⟨0+0⟩+0⟩))
((¬1=⟨⟨0+0⟩+1⟩ → ¬0=1) → (0=1 → 1=⟨⟨0+0⟩+1⟩))
((¬1=⟨⟨0+1⟩+0⟩ → ¬0=1) → (0=1 → 1=⟨⟨0+1⟩+0⟩))
((¬1=⟨⟨0+1⟩+1⟩ → ¬0=1) → (0=1 → 1=⟨⟨0+1⟩+1⟩))
((¬1=⟨⟨1+0⟩+0⟩ → ¬0=1) → (0=1 → 1=⟨⟨1+0⟩+0⟩))
((¬1=⟨⟨1+0⟩+1⟩ → ¬0=1) → (0=1 → 1=⟨⟨1+0⟩+1⟩))
((¬1=⟨⟨1+1⟩+0⟩ → ¬0=1) → (0=1 → 1=⟨⟨1+1⟩+0⟩))
((¬1=⟨⟨1+1⟩+1⟩ → ¬0=1) → (0=1 → 1=⟨⟨1+1⟩+1⟩))
((¬1=⟨⟨0⋅0⟩+0⟩ → ¬0=1) → (0=1 → 1=⟨⟨0⋅0⟩+0⟩))
((¬1=⟨⟨0⋅0⟩+1⟩ → ¬0=1) → (0=1 → 1=⟨⟨0⋅0⟩+1⟩))
((¬1=⟨⟨0⋅1⟩+0⟩ → ¬0=1) → (0=1 → 1=⟨⟨0⋅1⟩+0⟩))
((¬1=⟨⟨0⋅1⟩+1⟩ → ¬0=1) → (0=1 → 1=⟨⟨0⋅1⟩+1⟩))
((¬1=⟨⟨1⋅0⟩+0⟩ → ¬0=1) → (0=1 → 1=⟨⟨1⋅0⟩+0⟩))
((¬1=⟨⟨1⋅0⟩+1⟩ → ¬0=1) → (0=1 → 1=⟨⟨1⋅0⟩+1⟩))
((¬1=⟨⟨1⋅1⟩+0⟩ → ¬0=1) → (0=1 → 1=⟨⟨1⋅1⟩+0⟩))
((¬1=⟨⟨1⋅1⟩+1⟩ → ¬0=1) → (0=1 → 1=⟨⟨1⋅1⟩+1⟩))
((¬1=⟨0⋅⟨0+0⟩⟩ → ¬0=1) → (0=1 → 1=⟨0⋅⟨0+0⟩⟩))
((¬1=⟨0⋅⟨0+1⟩⟩ → ¬0=1) → (0=1 → 1=⟨0⋅⟨0+1⟩⟩))
((¬1=⟨0⋅⟨1+0⟩⟩ → ¬0=1) → (0=1 → 1=⟨0⋅⟨1+0⟩⟩))
((¬1=⟨0⋅⟨1+1⟩⟩ → ¬0=1) → (0=1 → 1=⟨0⋅⟨1+1⟩⟩))
((¬1=⟨0⋅⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 1=⟨0⋅⟨0⋅0⟩⟩))
((¬1=⟨0⋅⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 1=⟨0⋅⟨0⋅1⟩⟩))
((¬1=⟨0⋅⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 1=⟨0⋅⟨1⋅0⟩⟩))
((¬1=⟨0⋅⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 1=⟨0⋅⟨1⋅1⟩⟩))
((¬1=⟨1⋅⟨0+0⟩⟩ → ¬0=1) → (0=1 → 1=⟨1⋅⟨0+0⟩⟩))
((¬1=⟨1⋅⟨0+1⟩⟩ → ¬0=1) → (0=1 → 1=⟨1⋅⟨0+1⟩⟩))
((¬1=⟨1⋅⟨1+0⟩⟩ → ¬0=1) → (0=1 → 1=⟨1⋅⟨1+0⟩⟩))
((¬1=⟨1⋅⟨1+1⟩⟩ → ¬0=1) → (0=1 → 1=⟨1⋅⟨1+1⟩⟩))
((¬1=⟨1⋅⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 1=⟨1⋅⟨0⋅0⟩⟩))
((¬1=⟨1⋅⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 1=⟨1⋅⟨0⋅1⟩⟩))
((¬1=⟨1⋅⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 1=⟨1⋅⟨1⋅0⟩⟩))
((¬1=⟨1⋅⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 1=⟨1⋅⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩⋅0⟩ → ¬0=1) → (0=1 → 1=⟨⟨0+0⟩⋅0⟩))
((¬1=⟨⟨0+0⟩⋅1⟩ → ¬0=1) → (0=1 → 1=⟨⟨0+0⟩⋅1⟩))
((¬1=⟨⟨0+1⟩⋅0⟩ → ¬0=1) → (0=1 → 1=⟨⟨0+1⟩⋅0⟩))
((¬1=⟨⟨0+1⟩⋅1⟩ → ¬0=1) → (0=1 → 1=⟨⟨0+1⟩⋅1⟩))
((¬1=⟨⟨1+0⟩⋅0⟩ → ¬0=1) → (0=1 → 1=⟨⟨1+0⟩⋅0⟩))
((¬1=⟨⟨1+0⟩⋅1⟩ → ¬0=1) → (0=1 → 1=⟨⟨1+0⟩⋅1⟩))
((¬1=⟨⟨1+1⟩⋅0⟩ → ¬0=1) → (0=1 → 1=⟨⟨1+1⟩⋅0⟩))
((¬1=⟨⟨1+1⟩⋅1⟩ → ¬0=1) → (0=1 → 1=⟨⟨1+1⟩⋅1⟩))
((¬1=⟨⟨0⋅0⟩⋅0⟩ → ¬0=1) → (0=1 → 1=⟨⟨0⋅0⟩⋅0⟩))
((¬1=⟨⟨0⋅0⟩⋅1⟩ → ¬0=1) → (0=1 → 1=⟨⟨0⋅0⟩⋅1⟩))
((¬1=⟨⟨0⋅1⟩⋅0⟩ → ¬0=1) → (0=1 → 1=⟨⟨0⋅1⟩⋅0⟩))
((¬1=⟨⟨0⋅1⟩⋅1⟩ → ¬0=1) → (0=1 → 1=⟨⟨0⋅1⟩⋅1⟩))
((¬1=⟨⟨1⋅0⟩⋅0⟩ → ¬0=1) → (0=1 → 1=⟨⟨1⋅0⟩⋅0⟩))
((¬1=⟨⟨1⋅0⟩⋅1⟩ → ¬0=1) → (0=1 → 1=⟨⟨1⋅0⟩⋅1⟩))
((¬1=⟨⟨1⋅1⟩⋅0⟩ → ¬0=1) → (0=1 → 1=⟨⟨1⋅1⟩⋅0⟩))
((¬1=⟨⟨1⋅1⟩⋅1⟩ → ¬0=1) → (0=1 → 1=⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩=⟨0+0⟩ → ¬0=1) → (0=1 → ⟨0+0⟩=⟨0+0⟩))
((¬⟨0+0⟩=⟨0+1⟩ → ¬0=1) → (0=1 → ⟨0+0⟩=⟨0+1⟩))
((¬⟨0+0⟩=⟨1+0⟩ → ¬0=1) → (0=1 → ⟨0+0⟩=⟨1+0⟩))
((¬⟨0+0⟩=⟨1+1⟩ → ¬0=1) → (0=1 → ⟨0+0⟩=⟨1+1⟩))
((¬⟨0+0⟩=⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨0+0⟩=⟨0⋅0⟩))
((¬⟨0+0⟩=⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨0+0⟩=⟨0⋅1⟩))
((¬⟨0+0⟩=⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨0+0⟩=⟨1⋅0⟩))
((¬⟨0+0⟩=⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨0+0⟩=⟨1⋅1⟩))
((¬⟨0+1⟩=⟨0+0⟩ → ¬0=1) → (0=1 → ⟨0+1⟩=⟨0+0⟩))
((¬⟨0+1⟩=⟨0+1⟩ → ¬0=1) → (0=1 → ⟨0+1⟩=⟨0+1⟩))
((¬⟨0+1⟩=⟨1+0⟩ → ¬0=1) → (0=1 → ⟨0+1⟩=⟨1+0⟩))
((¬⟨0+1⟩=⟨1+1⟩ → ¬0=1) → (0=1 → ⟨0+1⟩=⟨1+1⟩))
((¬⟨0+1⟩=⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨0+1⟩=⟨0⋅0⟩))
((¬⟨0+1⟩=⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨0+1⟩=⟨0⋅1⟩))
((¬⟨0+1⟩=⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨0+1⟩=⟨1⋅0⟩))
((¬⟨0+1⟩=⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨0+1⟩=⟨1⋅1⟩))
((¬⟨1+0⟩=⟨0+0⟩ → ¬0=1) → (0=1 → ⟨1+0⟩=⟨0+0⟩))
((¬⟨1+0⟩=⟨0+1⟩ → ¬0=1) → (0=1 → ⟨1+0⟩=⟨0+1⟩))
((¬⟨1+0⟩=⟨1+0⟩ → ¬0=1) → (0=1 → ⟨1+0⟩=⟨1+0⟩))
((¬⟨1+0⟩=⟨1+1⟩ → ¬0=1) → (0=1 → ⟨1+0⟩=⟨1+1⟩))
((¬⟨1+0⟩=⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨1+0⟩=⟨0⋅0⟩))
((¬⟨1+0⟩=⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨1+0⟩=⟨0⋅1⟩))
((¬⟨1+0⟩=⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨1+0⟩=⟨1⋅0⟩))
((¬⟨1+0⟩=⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨1+0⟩=⟨1⋅1⟩))
((¬⟨1+1⟩=⟨0+0⟩ → ¬0=1) → (0=1 → ⟨1+1⟩=⟨0+0⟩))
((¬⟨1+1⟩=⟨0+1⟩ → ¬0=1) → (0=1 → ⟨1+1⟩=⟨0+1⟩))
((¬⟨1+1⟩=⟨1+0⟩ → ¬0=1) → (0=1 → ⟨1+1⟩=⟨1+0⟩))
((¬⟨1+1⟩=⟨1+1⟩ → ¬0=1) → (0=1 → ⟨1+1⟩=⟨1+1⟩))
((¬⟨1+1⟩=⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨1+1⟩=⟨0⋅0⟩))
((¬⟨1+1⟩=⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨1+1⟩=⟨0⋅1⟩))
((¬⟨1+1⟩=⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨1+1⟩=⟨1⋅0⟩))
((¬⟨1+1⟩=⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨1+1⟩=⟨1⋅1⟩))
((¬⟨0⋅0⟩=⟨0+0⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩=⟨0+0⟩))
((¬⟨0⋅0⟩=⟨0+1⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩=⟨0+1⟩))
((¬⟨0⋅0⟩=⟨1+0⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩=⟨1+0⟩))
((¬⟨0⋅0⟩=⟨1+1⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩=⟨1+1⟩))
((¬⟨0⋅0⟩=⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩=⟨0⋅0⟩))
((¬⟨0⋅0⟩=⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩=⟨0⋅1⟩))
((¬⟨0⋅0⟩=⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩=⟨1⋅0⟩))
((¬⟨0⋅0⟩=⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩=⟨1⋅1⟩))
((¬⟨0⋅1⟩=⟨0+0⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩=⟨0+0⟩))
((¬⟨0⋅1⟩=⟨0+1⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩=⟨0+1⟩))
((¬⟨0⋅1⟩=⟨1+0⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩=⟨1+0⟩))
((¬⟨0⋅1⟩=⟨1+1⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩=⟨1+1⟩))
((¬⟨0⋅1⟩=⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩=⟨0⋅0⟩))
((¬⟨0⋅1⟩=⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩=⟨0⋅1⟩))
((¬⟨0⋅1⟩=⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩=⟨1⋅0⟩))
((¬⟨0⋅1⟩=⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩=⟨1⋅1⟩))
((¬⟨1⋅0⟩=⟨0+0⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩=⟨0+0⟩))
((¬⟨1⋅0⟩=⟨0+1⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩=⟨0+1⟩))
((¬⟨1⋅0⟩=⟨1+0⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩=⟨1+0⟩))
((¬⟨1⋅0⟩=⟨1+1⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩=⟨1+1⟩))
((¬⟨1⋅0⟩=⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩=⟨0⋅0⟩))
((¬⟨1⋅0⟩=⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩=⟨0⋅1⟩))
((¬⟨1⋅0⟩=⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩=⟨1⋅0⟩))
((¬⟨1⋅0⟩=⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩=⟨1⋅1⟩))
((¬⟨1⋅1⟩=⟨0+0⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩=⟨0+0⟩))
((¬⟨1⋅1⟩=⟨0+1⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩=⟨0+1⟩))
((¬⟨1⋅1⟩=⟨1+0⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩=⟨1+0⟩))
((¬⟨1⋅1⟩=⟨1+1⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩=⟨1+1⟩))
((¬⟨1⋅1⟩=⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩=⟨0⋅0⟩))
((¬⟨1⋅1⟩=⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩=⟨0⋅1⟩))
((¬⟨1⋅1⟩=⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩=⟨1⋅0⟩))
((¬⟨1⋅1⟩=⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩=⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩=0 → ¬0=1) → (0=1 → ⟨0+⟨0+0⟩⟩=0))
((¬⟨0+⟨0+0⟩⟩=1 → ¬0=1) → (0=1 → ⟨0+⟨0+0⟩⟩=1))
((¬⟨0+⟨0+1⟩⟩=0 → ¬0=1) → (0=1 → ⟨0+⟨0+1⟩⟩=0))
((¬⟨0+⟨0+1⟩⟩=1 → ¬0=1) → (0=1 → ⟨0+⟨0+1⟩⟩=1))
((¬⟨0+⟨1+0⟩⟩=0 → ¬0=1) → (0=1 → ⟨0+⟨1+0⟩⟩=0))
((¬⟨0+⟨1+0⟩⟩=1 → ¬0=1) → (0=1 → ⟨0+⟨1+0⟩⟩=1))
((¬⟨0+⟨1+1⟩⟩=0 → ¬0=1) → (0=1 → ⟨0+⟨1+1⟩⟩=0))
((¬⟨0+⟨1+1⟩⟩=1 → ¬0=1) → (0=1 → ⟨0+⟨1+1⟩⟩=1))
((¬⟨0+⟨0⋅0⟩⟩=0 → ¬0=1) → (0=1 → ⟨0+⟨0⋅0⟩⟩=0))
((¬⟨0+⟨0⋅0⟩⟩=1 → ¬0=1) → (0=1 → ⟨0+⟨0⋅0⟩⟩=1))
((¬⟨0+⟨0⋅1⟩⟩=0 → ¬0=1) → (0=1 → ⟨0+⟨0⋅1⟩⟩=0))
((¬⟨0+⟨0⋅1⟩⟩=1 → ¬0=1) → (0=1 → ⟨0+⟨0⋅1⟩⟩=1))
((¬⟨0+⟨1⋅0⟩⟩=0 → ¬0=1) → (0=1 → ⟨0+⟨1⋅0⟩⟩=0))
((¬⟨0+⟨1⋅0⟩⟩=1 → ¬0=1) → (0=1 → ⟨0+⟨1⋅0⟩⟩=1))
((¬⟨0+⟨1⋅1⟩⟩=0 → ¬0=1) → (0=1 → ⟨0+⟨1⋅1⟩⟩=0))
((¬⟨0+⟨1⋅1⟩⟩=1 → ¬0=1) → (0=1 → ⟨0+⟨1⋅1⟩⟩=1))
((¬⟨1+⟨0+0⟩⟩=0 → ¬0=1) → (0=1 → ⟨1+⟨0+0⟩⟩=0))
((¬⟨1+⟨0+0⟩⟩=1 → ¬0=1) → (0=1 → ⟨1+⟨0+0⟩⟩=1))
((¬⟨1+⟨0+1⟩⟩=0 → ¬0=1) → (0=1 → ⟨1+⟨0+1⟩⟩=0))
((¬⟨1+⟨0+1⟩⟩=1 → ¬0=1) → (0=1 → ⟨1+⟨0+1⟩⟩=1))
((¬⟨1+⟨1+0⟩⟩=0 → ¬0=1) → (0=1 → ⟨1+⟨1+0⟩⟩=0))
((¬⟨1+⟨1+0⟩⟩=1 → ¬0=1) → (0=1 → ⟨1+⟨1+0⟩⟩=1))
((¬⟨1+⟨1+1⟩⟩=0 → ¬0=1) → (0=1 → ⟨1+⟨1+1⟩⟩=0))
((¬⟨1+⟨1+1⟩⟩=1 → ¬0=1) → (0=1 → ⟨1+⟨1+1⟩⟩=1))
((¬⟨1+⟨0⋅0⟩⟩=0 → ¬0=1) → (0=1 → ⟨1+⟨0⋅0⟩⟩=0))
((¬⟨1+⟨0⋅0⟩⟩=1 → ¬0=1) → (0=1 → ⟨1+⟨0⋅0⟩⟩=1))
((¬⟨1+⟨0⋅1⟩⟩=0 → ¬0=1) → (0=1 → ⟨1+⟨0⋅1⟩⟩=0))
((¬⟨1+⟨0⋅1⟩⟩=1 → ¬0=1) → (0=1 → ⟨1+⟨0⋅1⟩⟩=1))
((¬⟨1+⟨1⋅0⟩⟩=0 → ¬0=1) → (0=1 → ⟨1+⟨1⋅0⟩⟩=0))
((¬⟨1+⟨1⋅0⟩⟩=1 → ¬0=1) → (0=1 → ⟨1+⟨1⋅0⟩⟩=1))
((¬⟨1+⟨1⋅1⟩⟩=0 → ¬0=1) → (0=1 → ⟨1+⟨1⋅1⟩⟩=0))
((¬⟨1+⟨1⋅1⟩⟩=1 → ¬0=1) → (0=1 → ⟨1+⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩+0⟩=0 → ¬0=1) → (0=1 → ⟨⟨0+0⟩+0⟩=0))
((¬⟨⟨0+0⟩+0⟩=1 → ¬0=1) → (0=1 → ⟨⟨0+0⟩+0⟩=1))
((¬⟨⟨0+0⟩+1⟩=0 → ¬0=1) → (0=1 → ⟨⟨0+0⟩+1⟩=0))
((¬⟨⟨0+0⟩+1⟩=1 → ¬0=1) → (0=1 → ⟨⟨0+0⟩+1⟩=1))
((¬⟨⟨0+1⟩+0⟩=0 → ¬0=1) → (0=1 → ⟨⟨0+1⟩+0⟩=0))
((¬⟨⟨0+1⟩+0⟩=1 → ¬0=1) → (0=1 → ⟨⟨0+1⟩+0⟩=1))
((¬⟨⟨0+1⟩+1⟩=0 → ¬0=1) → (0=1 → ⟨⟨0+1⟩+1⟩=0))
((¬⟨⟨0+1⟩+1⟩=1 → ¬0=1) → (0=1 → ⟨⟨0+1⟩+1⟩=1))
((¬⟨⟨1+0⟩+0⟩=0 → ¬0=1) → (0=1 → ⟨⟨1+0⟩+0⟩=0))
((¬⟨⟨1+0⟩+0⟩=1 → ¬0=1) → (0=1 → ⟨⟨1+0⟩+0⟩=1))
((¬⟨⟨1+0⟩+1⟩=0 → ¬0=1) → (0=1 → ⟨⟨1+0⟩+1⟩=0))
((¬⟨⟨1+0⟩+1⟩=1 → ¬0=1) → (0=1 → ⟨⟨1+0⟩+1⟩=1))
((¬⟨⟨1+1⟩+0⟩=0 → ¬0=1) → (0=1 → ⟨⟨1+1⟩+0⟩=0))
((¬⟨⟨1+1⟩+0⟩=1 → ¬0=1) → (0=1 → ⟨⟨1+1⟩+0⟩=1))
((¬⟨⟨1+1⟩+1⟩=0 → ¬0=1) → (0=1 → ⟨⟨1+1⟩+1⟩=0))
((¬⟨⟨1+1⟩+1⟩=1 → ¬0=1) → (0=1 → ⟨⟨1+1⟩+1⟩=1))
((¬⟨⟨0⋅0⟩+0⟩=0 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩+0⟩=0))
((¬⟨⟨0⋅0⟩+0⟩=1 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩+0⟩=1))
((¬⟨⟨0⋅0⟩+1⟩=0 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩+1⟩=0))
((¬⟨⟨0⋅0⟩+1⟩=1 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩+1⟩=1))
((¬⟨⟨0⋅1⟩+0⟩=0 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩+0⟩=0))
((¬⟨⟨0⋅1⟩+0⟩=1 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩+0⟩=1))
((¬⟨⟨0⋅1⟩+1⟩=0 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩+1⟩=0))
((¬⟨⟨0⋅1⟩+1⟩=1 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩+1⟩=1))
((¬⟨⟨1⋅0⟩+0⟩=0 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩+0⟩=0))
((¬⟨⟨1⋅0⟩+0⟩=1 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩+0⟩=1))
((¬⟨⟨1⋅0⟩+1⟩=0 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩+1⟩=0))
((¬⟨⟨1⋅0⟩+1⟩=1 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩+1⟩=1))
((¬⟨⟨1⋅1⟩+0⟩=0 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩+0⟩=0))
((¬⟨⟨1⋅1⟩+0⟩=1 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩+0⟩=1))
((¬⟨⟨1⋅1⟩+1⟩=0 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩+1⟩=0))
((¬⟨⟨1⋅1⟩+1⟩=1 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩+1⟩=1))
((¬⟨0⋅⟨0+0⟩⟩=0 → ¬0=1) → (0=1 → ⟨0⋅⟨0+0⟩⟩=0))
((¬⟨0⋅⟨0+0⟩⟩=1 → ¬0=1) → (0=1 → ⟨0⋅⟨0+0⟩⟩=1))
((¬⟨0⋅⟨0+1⟩⟩=0 → ¬0=1) → (0=1 → ⟨0⋅⟨0+1⟩⟩=0))
((¬⟨0⋅⟨0+1⟩⟩=1 → ¬0=1) → (0=1 → ⟨0⋅⟨0+1⟩⟩=1))
((¬⟨0⋅⟨1+0⟩⟩=0 → ¬0=1) → (0=1 → ⟨0⋅⟨1+0⟩⟩=0))
((¬⟨0⋅⟨1+0⟩⟩=1 → ¬0=1) → (0=1 → ⟨0⋅⟨1+0⟩⟩=1))
((¬⟨0⋅⟨1+1⟩⟩=0 → ¬0=1) → (0=1 → ⟨0⋅⟨1+1⟩⟩=0))
((¬⟨0⋅⟨1+1⟩⟩=1 → ¬0=1) → (0=1 → ⟨0⋅⟨1+1⟩⟩=1))
((¬⟨0⋅⟨0⋅0⟩⟩=0 → ¬0=1) → (0=1 → ⟨0⋅⟨0⋅0⟩⟩=0))
((¬⟨0⋅⟨0⋅0⟩⟩=1 → ¬0=1) → (0=1 → ⟨0⋅⟨0⋅0⟩⟩=1))
((¬⟨0⋅⟨0⋅1⟩⟩=0 → ¬0=1) → (0=1 → ⟨0⋅⟨0⋅1⟩⟩=0))
((¬⟨0⋅⟨0⋅1⟩⟩=1 → ¬0=1) → (0=1 → ⟨0⋅⟨0⋅1⟩⟩=1))
((¬⟨0⋅⟨1⋅0⟩⟩=0 → ¬0=1) → (0=1 → ⟨0⋅⟨1⋅0⟩⟩=0))
((¬⟨0⋅⟨1⋅0⟩⟩=1 → ¬0=1) → (0=1 → ⟨0⋅⟨1⋅0⟩⟩=1))
((¬⟨0⋅⟨1⋅1⟩⟩=0 → ¬0=1) → (0=1 → ⟨0⋅⟨1⋅1⟩⟩=0))
((¬⟨0⋅⟨1⋅1⟩⟩=1 → ¬0=1) → (0=1 → ⟨0⋅⟨1⋅1⟩⟩=1))
((¬⟨1⋅⟨0+0⟩⟩=0 → ¬0=1) → (0=1 → ⟨1⋅⟨0+0⟩⟩=0))
((¬⟨1⋅⟨0+0⟩⟩=1 → ¬0=1) → (0=1 → ⟨1⋅⟨0+0⟩⟩=1))
((¬⟨1⋅⟨0+1⟩⟩=0 → ¬0=1) → (0=1 → ⟨1⋅⟨0+1⟩⟩=0))
((¬⟨1⋅⟨0+1⟩⟩=1 → ¬0=1) → (0=1 → ⟨1⋅⟨0+1⟩⟩=1))
((¬⟨1⋅⟨1+0⟩⟩=0 → ¬0=1) → (0=1 → ⟨1⋅⟨1+0⟩⟩=0))
((¬⟨1⋅⟨1+0⟩⟩=1 → ¬0=1) → (0=1 → ⟨1⋅⟨1+0⟩⟩=1))
((¬⟨1⋅⟨1+1⟩⟩=0 → ¬0=1) → (0=1 → ⟨1⋅⟨1+1⟩⟩=0))
((¬⟨1⋅⟨1+1⟩⟩=1 → ¬0=1) → (0=1 → ⟨1⋅⟨1+1⟩⟩=1))
((¬⟨1⋅⟨0⋅0⟩⟩=0 → ¬0=1) → (0=1 → ⟨1⋅⟨0⋅0⟩⟩=0))
((¬⟨1⋅⟨0⋅0⟩⟩=1 → ¬0=1) → (0=1 → ⟨1⋅⟨0⋅0⟩⟩=1))
((¬⟨1⋅⟨0⋅1⟩⟩=0 → ¬0=1) → (0=1 → ⟨1⋅⟨0⋅1⟩⟩=0))
((¬⟨1⋅⟨0⋅1⟩⟩=1 → ¬0=1) → (0=1 → ⟨1⋅⟨0⋅1⟩⟩=1))
((¬⟨1⋅⟨1⋅0⟩⟩=0 → ¬0=1) → (0=1 → ⟨1⋅⟨1⋅0⟩⟩=0))
((¬⟨1⋅⟨1⋅0⟩⟩=1 → ¬0=1) → (0=1 → ⟨1⋅⟨1⋅0⟩⟩=1))
((¬⟨1⋅⟨1⋅1⟩⟩=0 → ¬0=1) → (0=1 → ⟨1⋅⟨1⋅1⟩⟩=0))
((¬⟨1⋅⟨1⋅1⟩⟩=1 → ¬0=1) → (0=1 → ⟨1⋅⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩⋅0⟩=0 → ¬0=1) → (0=1 → ⟨⟨0+0⟩⋅0⟩=0))
((¬⟨⟨0+0⟩⋅0⟩=1 → ¬0=1) → (0=1 → ⟨⟨0+0⟩⋅0⟩=1))
((¬⟨⟨0+0⟩⋅1⟩=0 → ¬0=1) → (0=1 → ⟨⟨0+0⟩⋅1⟩=0))
((¬⟨⟨0+0⟩⋅1⟩=1 → ¬0=1) → (0=1 → ⟨⟨0+0⟩⋅1⟩=1))
((¬⟨⟨0+1⟩⋅0⟩=0 → ¬0=1) → (0=1 → ⟨⟨0+1⟩⋅0⟩=0))
((¬⟨⟨0+1⟩⋅0⟩=1 → ¬0=1) → (0=1 → ⟨⟨0+1⟩⋅0⟩=1))
((¬⟨⟨0+1⟩⋅1⟩=0 → ¬0=1) → (0=1 → ⟨⟨0+1⟩⋅1⟩=0))
((¬⟨⟨0+1⟩⋅1⟩=1 → ¬0=1) → (0=1 → ⟨⟨0+1⟩⋅1⟩=1))
((¬⟨⟨1+0⟩⋅0⟩=0 → ¬0=1) → (0=1 → ⟨⟨1+0⟩⋅0⟩=0))
((¬⟨⟨1+0⟩⋅0⟩=1 → ¬0=1) → (0=1 → ⟨⟨1+0⟩⋅0⟩=1))
((¬⟨⟨1+0⟩⋅1⟩=0 → ¬0=1) → (0=1 → ⟨⟨1+0⟩⋅1⟩=0))
((¬⟨⟨1+0⟩⋅1⟩=1 → ¬0=1) → (0=1 → ⟨⟨1+0⟩⋅1⟩=1))
((¬⟨⟨1+1⟩⋅0⟩=0 → ¬0=1) → (0=1 → ⟨⟨1+1⟩⋅0⟩=0))
((¬⟨⟨1+1⟩⋅0⟩=1 → ¬0=1) → (0=1 → ⟨⟨1+1⟩⋅0⟩=1))
((¬⟨⟨1+1⟩⋅1⟩=0 → ¬0=1) → (0=1 → ⟨⟨1+1⟩⋅1⟩=0))
((¬⟨⟨1+1⟩⋅1⟩=1 → ¬0=1) → (0=1 → ⟨⟨1+1⟩⋅1⟩=1))
((¬⟨⟨0⋅0⟩⋅0⟩=0 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩⋅0⟩=0))
((¬⟨⟨0⋅0⟩⋅0⟩=1 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩⋅0⟩=1))
((¬⟨⟨0⋅0⟩⋅1⟩=0 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩⋅1⟩=0))
((¬⟨⟨0⋅0⟩⋅1⟩=1 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩⋅1⟩=1))
((¬⟨⟨0⋅1⟩⋅0⟩=0 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩⋅0⟩=0))
((¬⟨⟨0⋅1⟩⋅0⟩=1 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩⋅0⟩=1))
((¬⟨⟨0⋅1⟩⋅1⟩=0 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩⋅1⟩=0))
((¬⟨⟨0⋅1⟩⋅1⟩=1 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩⋅1⟩=1))
((¬⟨⟨1⋅0⟩⋅0⟩=0 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩⋅0⟩=0))
((¬⟨⟨1⋅0⟩⋅0⟩=1 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩⋅0⟩=1))
((¬⟨⟨1⋅0⟩⋅1⟩=0 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩⋅1⟩=0))
((¬⟨⟨1⋅0⟩⋅1⟩=1 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩⋅1⟩=1))
((¬⟨⟨1⋅1⟩⋅0⟩=0 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩⋅0⟩=0))
((¬⟨⟨1⋅1⟩⋅0⟩=1 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩⋅0⟩=1))
((¬⟨⟨1⋅1⟩⋅1⟩=0 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩⋅1⟩=0))
((¬⟨⟨1⋅1⟩⋅1⟩=1 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩⋅1⟩=1))
((¬0<⟨0+⟨0+0⟩⟩ → ¬0=1) → (0=1 → 0<⟨0+⟨0+0⟩⟩))
((¬0<⟨0+⟨0+1⟩⟩ → ¬0=1) → (0=1 → 0<⟨0+⟨0+1⟩⟩))
((¬0<⟨0+⟨1+0⟩⟩ → ¬0=1) → (0=1 → 0<⟨0+⟨1+0⟩⟩))
((¬0<⟨0+⟨1+1⟩⟩ → ¬0=1) → (0=1 → 0<⟨0+⟨1+1⟩⟩))
((¬0<⟨0+⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 0<⟨0+⟨0⋅0⟩⟩))
((¬0<⟨0+⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 0<⟨0+⟨0⋅1⟩⟩))
((¬0<⟨0+⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 0<⟨0+⟨1⋅0⟩⟩))
((¬0<⟨0+⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 0<⟨0+⟨1⋅1⟩⟩))
((¬0<⟨1+⟨0+0⟩⟩ → ¬0=1) → (0=1 → 0<⟨1+⟨0+0⟩⟩))
((¬0<⟨1+⟨0+1⟩⟩ → ¬0=1) → (0=1 → 0<⟨1+⟨0+1⟩⟩))
((¬0<⟨1+⟨1+0⟩⟩ → ¬0=1) → (0=1 → 0<⟨1+⟨1+0⟩⟩))
((¬0<⟨1+⟨1+1⟩⟩ → ¬0=1) → (0=1 → 0<⟨1+⟨1+1⟩⟩))
((¬0<⟨1+⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 0<⟨1+⟨0⋅0⟩⟩))
((¬0<⟨1+⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 0<⟨1+⟨0⋅1⟩⟩))
((¬0<⟨1+⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 0<⟨1+⟨1⋅0⟩⟩))
((¬0<⟨1+⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 0<⟨1+⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩+0⟩ → ¬0=1) → (0=1 → 0<⟨⟨0+0⟩+0⟩))
((¬0<⟨⟨0+0⟩+1⟩ → ¬0=1) → (0=1 → 0<⟨⟨0+0⟩+1⟩))
((¬0<⟨⟨0+1⟩+0⟩ → ¬0=1) → (0=1 → 0<⟨⟨0+1⟩+0⟩))
((¬0<⟨⟨0+1⟩+1⟩ → ¬0=1) → (0=1 → 0<⟨⟨0+1⟩+1⟩))
((¬0<⟨⟨1+0⟩+0⟩ → ¬0=1) → (0=1 → 0<⟨⟨1+0⟩+0⟩))
((¬0<⟨⟨1+0⟩+1⟩ → ¬0=1) → (0=1 → 0<⟨⟨1+0⟩+1⟩))
((¬0<⟨⟨1+1⟩+0⟩ → ¬0=1) → (0=1 → 0<⟨⟨1+1⟩+0⟩))
((¬0<⟨⟨1+1⟩+1⟩ → ¬0=1) → (0=1 → 0<⟨⟨1+1⟩+1⟩))
((¬0<⟨⟨0⋅0⟩+0⟩ → ¬0=1) → (0=1 → 0<⟨⟨0⋅0⟩+0⟩))
((¬0<⟨⟨0⋅0⟩+1⟩ → ¬0=1) → (0=1 → 0<⟨⟨0⋅0⟩+1⟩))
((¬0<⟨⟨0⋅1⟩+0⟩ → ¬0=1) → (0=1 → 0<⟨⟨0⋅1⟩+0⟩))
((¬0<⟨⟨0⋅1⟩+1⟩ → ¬0=1) → (0=1 → 0<⟨⟨0⋅1⟩+1⟩))
((¬0<⟨⟨1⋅0⟩+0⟩ → ¬0=1) → (0=1 → 0<⟨⟨1⋅0⟩+0⟩))
((¬0<⟨⟨1⋅0⟩+1⟩ → ¬0=1) → (0=1 → 0<⟨⟨1⋅0⟩+1⟩))
((¬0<⟨⟨1⋅1⟩+0⟩ → ¬0=1) → (0=1 → 0<⟨⟨1⋅1⟩+0⟩))
((¬0<⟨⟨1⋅1⟩+1⟩ → ¬0=1) → (0=1 → 0<⟨⟨1⋅1⟩+1⟩))
((¬0<⟨0⋅⟨0+0⟩⟩ → ¬0=1) → (0=1 → 0<⟨0⋅⟨0+0⟩⟩))
((¬0<⟨0⋅⟨0+1⟩⟩ → ¬0=1) → (0=1 → 0<⟨0⋅⟨0+1⟩⟩))
((¬0<⟨0⋅⟨1+0⟩⟩ → ¬0=1) → (0=1 → 0<⟨0⋅⟨1+0⟩⟩))
((¬0<⟨0⋅⟨1+1⟩⟩ → ¬0=1) → (0=1 → 0<⟨0⋅⟨1+1⟩⟩))
((¬0<⟨0⋅⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 0<⟨0⋅⟨0⋅0⟩⟩))
((¬0<⟨0⋅⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 0<⟨0⋅⟨0⋅1⟩⟩))
((¬0<⟨0⋅⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 0<⟨0⋅⟨1⋅0⟩⟩))
((¬0<⟨0⋅⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 0<⟨0⋅⟨1⋅1⟩⟩))
((¬0<⟨1⋅⟨0+0⟩⟩ → ¬0=1) → (0=1 → 0<⟨1⋅⟨0+0⟩⟩))
((¬0<⟨1⋅⟨0+1⟩⟩ → ¬0=1) → (0=1 → 0<⟨1⋅⟨0+1⟩⟩))
((¬0<⟨1⋅⟨1+0⟩⟩ → ¬0=1) → (0=1 → 0<⟨1⋅⟨1+0⟩⟩))
((¬0<⟨1⋅⟨1+1⟩⟩ → ¬0=1) → (0=1 → 0<⟨1⋅⟨1+1⟩⟩))
((¬0<⟨1⋅⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 0<⟨1⋅⟨0⋅0⟩⟩))
((¬0<⟨1⋅⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 0<⟨1⋅⟨0⋅1⟩⟩))
((¬0<⟨1⋅⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 0<⟨1⋅⟨1⋅0⟩⟩))
((¬0<⟨1⋅⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 0<⟨1⋅⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩⋅0⟩ → ¬0=1) → (0=1 → 0<⟨⟨0+0⟩⋅0⟩))
((¬0<⟨⟨0+0⟩⋅1⟩ → ¬0=1) → (0=1 → 0<⟨⟨0+0⟩⋅1⟩))
((¬0<⟨⟨0+1⟩⋅0⟩ → ¬0=1) → (0=1 → 0<⟨⟨0+1⟩⋅0⟩))
((¬0<⟨⟨0+1⟩⋅1⟩ → ¬0=1) → (0=1 → 0<⟨⟨0+1⟩⋅1⟩))
((¬0<⟨⟨1+0⟩⋅0⟩ → ¬0=1) → (0=1 → 0<⟨⟨1+0⟩⋅0⟩))
((¬0<⟨⟨1+0⟩⋅1⟩ → ¬0=1) → (0=1 → 0<⟨⟨1+0⟩⋅1⟩))
((¬0<⟨⟨1+1⟩⋅0⟩ → ¬0=1) → (0=1 → 0<⟨⟨1+1⟩⋅0⟩))
((¬0<⟨⟨1+1⟩⋅1⟩ → ¬0=1) → (0=1 → 0<⟨⟨1+1⟩⋅1⟩))
((¬0<⟨⟨0⋅0⟩⋅0⟩ → ¬0=1) → (0=1 → 0<⟨⟨0⋅0⟩⋅0⟩))
((¬0<⟨⟨0⋅0⟩⋅1⟩ → ¬0=1) → (0=1 → 0<⟨⟨0⋅0⟩⋅1⟩))
((¬0<⟨⟨0⋅1⟩⋅0⟩ → ¬0=1) → (0=1 → 0<⟨⟨0⋅1⟩⋅0⟩))
((¬0<⟨⟨0⋅1⟩⋅1⟩ → ¬0=1) → (0=1 → 0<⟨⟨0⋅1⟩⋅1⟩))
((¬0<⟨⟨1⋅0⟩⋅0⟩ → ¬0=1) → (0=1 → 0<⟨⟨1⋅0⟩⋅0⟩))
((¬0<⟨⟨1⋅0⟩⋅1⟩ → ¬0=1) → (0=1 → 0<⟨⟨1⋅0⟩⋅1⟩))
((¬0<⟨⟨1⋅1⟩⋅0⟩ → ¬0=1) → (0=1 → 0<⟨⟨1⋅1⟩⋅0⟩))
((¬0<⟨⟨1⋅1⟩⋅1⟩ → ¬0=1) → (0=1 → 0<⟨⟨1⋅1⟩⋅1⟩))
((¬1<⟨0+⟨0+0⟩⟩ → ¬0=1) → (0=1 → 1<⟨0+⟨0+0⟩⟩))
((¬1<⟨0+⟨0+1⟩⟩ → ¬0=1) → (0=1 → 1<⟨0+⟨0+1⟩⟩))
((¬1<⟨0+⟨1+0⟩⟩ → ¬0=1) → (0=1 → 1<⟨0+⟨1+0⟩⟩))
((¬1<⟨0+⟨1+1⟩⟩ → ¬0=1) → (0=1 → 1<⟨0+⟨1+1⟩⟩))
((¬1<⟨0+⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 1<⟨0+⟨0⋅0⟩⟩))
((¬1<⟨0+⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 1<⟨0+⟨0⋅1⟩⟩))
((¬1<⟨0+⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 1<⟨0+⟨1⋅0⟩⟩))
((¬1<⟨0+⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 1<⟨0+⟨1⋅1⟩⟩))
((¬1<⟨1+⟨0+0⟩⟩ → ¬0=1) → (0=1 → 1<⟨1+⟨0+0⟩⟩))
((¬1<⟨1+⟨0+1⟩⟩ → ¬0=1) → (0=1 → 1<⟨1+⟨0+1⟩⟩))
((¬1<⟨1+⟨1+0⟩⟩ → ¬0=1) → (0=1 → 1<⟨1+⟨1+0⟩⟩))
((¬1<⟨1+⟨1+1⟩⟩ → ¬0=1) → (0=1 → 1<⟨1+⟨1+1⟩⟩))
((¬1<⟨1+⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 1<⟨1+⟨0⋅0⟩⟩))
((¬1<⟨1+⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 1<⟨1+⟨0⋅1⟩⟩))
((¬1<⟨1+⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 1<⟨1+⟨1⋅0⟩⟩))
((¬1<⟨1+⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 1<⟨1+⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩+0⟩ → ¬0=1) → (0=1 → 1<⟨⟨0+0⟩+0⟩))
((¬1<⟨⟨0+0⟩+1⟩ → ¬0=1) → (0=1 → 1<⟨⟨0+0⟩+1⟩))
((¬1<⟨⟨0+1⟩+0⟩ → ¬0=1) → (0=1 → 1<⟨⟨0+1⟩+0⟩))
((¬1<⟨⟨0+1⟩+1⟩ → ¬0=1) → (0=1 → 1<⟨⟨0+1⟩+1⟩))
((¬1<⟨⟨1+0⟩+0⟩ → ¬0=1) → (0=1 → 1<⟨⟨1+0⟩+0⟩))
((¬1<⟨⟨1+0⟩+1⟩ → ¬0=1) → (0=1 → 1<⟨⟨1+0⟩+1⟩))
((¬1<⟨⟨1+1⟩+0⟩ → ¬0=1) → (0=1 → 1<⟨⟨1+1⟩+0⟩))
((¬1<⟨⟨1+1⟩+1⟩ → ¬0=1) → (0=1 → 1<⟨⟨1+1⟩+1⟩))
((¬1<⟨⟨0⋅0⟩+0⟩ → ¬0=1) → (0=1 → 1<⟨⟨0⋅0⟩+0⟩))
((¬1<⟨⟨0⋅0⟩+1⟩ → ¬0=1) → (0=1 → 1<⟨⟨0⋅0⟩+1⟩))
((¬1<⟨⟨0⋅1⟩+0⟩ → ¬0=1) → (0=1 → 1<⟨⟨0⋅1⟩+0⟩))
((¬1<⟨⟨0⋅1⟩+1⟩ → ¬0=1) → (0=1 → 1<⟨⟨0⋅1⟩+1⟩))
((¬1<⟨⟨1⋅0⟩+0⟩ → ¬0=1) → (0=1 → 1<⟨⟨1⋅0⟩+0⟩))
((¬1<⟨⟨1⋅0⟩+1⟩ → ¬0=1) → (0=1 → 1<⟨⟨1⋅0⟩+1⟩))
((¬1<⟨⟨1⋅1⟩+0⟩ → ¬0=1) → (0=1 → 1<⟨⟨1⋅1⟩+0⟩))
((¬1<⟨⟨1⋅1⟩+1⟩ → ¬0=1) → (0=1 → 1<⟨⟨1⋅1⟩+1⟩))
((¬1<⟨0⋅⟨0+0⟩⟩ → ¬0=1) → (0=1 → 1<⟨0⋅⟨0+0⟩⟩))
((¬1<⟨0⋅⟨0+1⟩⟩ → ¬0=1) → (0=1 → 1<⟨0⋅⟨0+1⟩⟩))
((¬1<⟨0⋅⟨1+0⟩⟩ → ¬0=1) → (0=1 → 1<⟨0⋅⟨1+0⟩⟩))
((¬1<⟨0⋅⟨1+1⟩⟩ → ¬0=1) → (0=1 → 1<⟨0⋅⟨1+1⟩⟩))
((¬1<⟨0⋅⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 1<⟨0⋅⟨0⋅0⟩⟩))
((¬1<⟨0⋅⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 1<⟨0⋅⟨0⋅1⟩⟩))
((¬1<⟨0⋅⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 1<⟨0⋅⟨1⋅0⟩⟩))
((¬1<⟨0⋅⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 1<⟨0⋅⟨1⋅1⟩⟩))
((¬1<⟨1⋅⟨0+0⟩⟩ → ¬0=1) → (0=1 → 1<⟨1⋅⟨0+0⟩⟩))
((¬1<⟨1⋅⟨0+1⟩⟩ → ¬0=1) → (0=1 → 1<⟨1⋅⟨0+1⟩⟩))
((¬1<⟨1⋅⟨1+0⟩⟩ → ¬0=1) → (0=1 → 1<⟨1⋅⟨1+0⟩⟩))
((¬1<⟨1⋅⟨1+1⟩⟩ → ¬0=1) → (0=1 → 1<⟨1⋅⟨1+1⟩⟩))
((¬1<⟨1⋅⟨0⋅0⟩⟩ → ¬0=1) → (0=1 → 1<⟨1⋅⟨0⋅0⟩⟩))
((¬1<⟨1⋅⟨0⋅1⟩⟩ → ¬0=1) → (0=1 → 1<⟨1⋅⟨0⋅1⟩⟩))
((¬1<⟨1⋅⟨1⋅0⟩⟩ → ¬0=1) → (0=1 → 1<⟨1⋅⟨1⋅0⟩⟩))
((¬1<⟨1⋅⟨1⋅1⟩⟩ → ¬0=1) → (0=1 → 1<⟨1⋅⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩⋅0⟩ → ¬0=1) → (0=1 → 1<⟨⟨0+0⟩⋅0⟩))
((¬1<⟨⟨0+0⟩⋅1⟩ → ¬0=1) → (0=1 → 1<⟨⟨0+0⟩⋅1⟩))
((¬1<⟨⟨0+1⟩⋅0⟩ → ¬0=1) → (0=1 → 1<⟨⟨0+1⟩⋅0⟩))
((¬1<⟨⟨0+1⟩⋅1⟩ → ¬0=1) → (0=1 → 1<⟨⟨0+1⟩⋅1⟩))
((¬1<⟨⟨1+0⟩⋅0⟩ → ¬0=1) → (0=1 → 1<⟨⟨1+0⟩⋅0⟩))
((¬1<⟨⟨1+0⟩⋅1⟩ → ¬0=1) → (0=1 → 1<⟨⟨1+0⟩⋅1⟩))
((¬1<⟨⟨1+1⟩⋅0⟩ → ¬0=1) → (0=1 → 1<⟨⟨1+1⟩⋅0⟩))
((¬1<⟨⟨1+1⟩⋅1⟩ → ¬0=1) → (0=1 → 1<⟨⟨1+1⟩⋅1⟩))
((¬1<⟨⟨0⋅0⟩⋅0⟩ → ¬0=1) → (0=1 → 1<⟨⟨0⋅0⟩⋅0⟩))
((¬1<⟨⟨0⋅0⟩⋅1⟩ → ¬0=1) → (0=1 → 1<⟨⟨0⋅0⟩⋅1⟩))
((¬1<⟨⟨0⋅1⟩⋅0⟩ → ¬0=1) → (0=1 → 1<⟨⟨0⋅1⟩⋅0⟩))
((¬1<⟨⟨0⋅1⟩⋅1⟩ → ¬0=1) → (0=1 → 1<⟨⟨0⋅1⟩⋅1⟩))
((¬1<⟨⟨1⋅0⟩⋅0⟩ → ¬0=1) → (0=1 → 1<⟨⟨1⋅0⟩⋅0⟩))
((¬1<⟨⟨1⋅0⟩⋅1⟩ → ¬0=1) → (0=1 → 1<⟨⟨1⋅0⟩⋅1⟩))
((¬1<⟨⟨1⋅1⟩⋅0⟩ → ¬0=1) → (0=1 → 1<⟨⟨1⋅1⟩⋅0⟩))
((¬1<⟨⟨1⋅1⟩⋅1⟩ → ¬0=1) → (0=1 → 1<⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩<⟨0+0⟩ → ¬0=1) → (0=1 → ⟨0+0⟩<⟨0+0⟩))
((¬⟨0+0⟩<⟨0+1⟩ → ¬0=1) → (0=1 → ⟨0+0⟩<⟨0+1⟩))
((¬⟨0+0⟩<⟨1+0⟩ → ¬0=1) → (0=1 → ⟨0+0⟩<⟨1+0⟩))
((¬⟨0+0⟩<⟨1+1⟩ → ¬0=1) → (0=1 → ⟨0+0⟩<⟨1+1⟩))
((¬⟨0+0⟩<⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨0+0⟩<⟨0⋅0⟩))
((¬⟨0+0⟩<⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨0+0⟩<⟨0⋅1⟩))
((¬⟨0+0⟩<⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨0+0⟩<⟨1⋅0⟩))
((¬⟨0+0⟩<⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨0+0⟩<⟨1⋅1⟩))
((¬⟨0+1⟩<⟨0+0⟩ → ¬0=1) → (0=1 → ⟨0+1⟩<⟨0+0⟩))
((¬⟨0+1⟩<⟨0+1⟩ → ¬0=1) → (0=1 → ⟨0+1⟩<⟨0+1⟩))
((¬⟨0+1⟩<⟨1+0⟩ → ¬0=1) → (0=1 → ⟨0+1⟩<⟨1+0⟩))
((¬⟨0+1⟩<⟨1+1⟩ → ¬0=1) → (0=1 → ⟨0+1⟩<⟨1+1⟩))
((¬⟨0+1⟩<⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨0+1⟩<⟨0⋅0⟩))
((¬⟨0+1⟩<⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨0+1⟩<⟨0⋅1⟩))
((¬⟨0+1⟩<⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨0+1⟩<⟨1⋅0⟩))
((¬⟨0+1⟩<⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨0+1⟩<⟨1⋅1⟩))
((¬⟨1+0⟩<⟨0+0⟩ → ¬0=1) → (0=1 → ⟨1+0⟩<⟨0+0⟩))
((¬⟨1+0⟩<⟨0+1⟩ → ¬0=1) → (0=1 → ⟨1+0⟩<⟨0+1⟩))
((¬⟨1+0⟩<⟨1+0⟩ → ¬0=1) → (0=1 → ⟨1+0⟩<⟨1+0⟩))
((¬⟨1+0⟩<⟨1+1⟩ → ¬0=1) → (0=1 → ⟨1+0⟩<⟨1+1⟩))
((¬⟨1+0⟩<⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨1+0⟩<⟨0⋅0⟩))
((¬⟨1+0⟩<⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨1+0⟩<⟨0⋅1⟩))
((¬⟨1+0⟩<⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨1+0⟩<⟨1⋅0⟩))
((¬⟨1+0⟩<⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨1+0⟩<⟨1⋅1⟩))
((¬⟨1+1⟩<⟨0+0⟩ → ¬0=1) → (0=1 → ⟨1+1⟩<⟨0+0⟩))
((¬⟨1+1⟩<⟨0+1⟩ → ¬0=1) → (0=1 → ⟨1+1⟩<⟨0+1⟩))
((¬⟨1+1⟩<⟨1+0⟩ → ¬0=1) → (0=1 → ⟨1+1⟩<⟨1+0⟩))
((¬⟨1+1⟩<⟨1+1⟩ → ¬0=1) → (0=1 → ⟨1+1⟩<⟨1+1⟩))
((¬⟨1+1⟩<⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨1+1⟩<⟨0⋅0⟩))
((¬⟨1+1⟩<⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨1+1⟩<⟨0⋅1⟩))
((¬⟨1+1⟩<⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨1+1⟩<⟨1⋅0⟩))
((¬⟨1+1⟩<⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨1+1⟩<⟨1⋅1⟩))
((¬⟨0⋅0⟩<⟨0+0⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩<⟨0+0⟩))
((¬⟨0⋅0⟩<⟨0+1⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩<⟨0+1⟩))
((¬⟨0⋅0⟩<⟨1+0⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩<⟨1+0⟩))
((¬⟨0⋅0⟩<⟨1+1⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩<⟨1+1⟩))
((¬⟨0⋅0⟩<⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩<⟨0⋅0⟩))
((¬⟨0⋅0⟩<⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩<⟨0⋅1⟩))
((¬⟨0⋅0⟩<⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩<⟨1⋅0⟩))
((¬⟨0⋅0⟩<⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨0⋅0⟩<⟨1⋅1⟩))
((¬⟨0⋅1⟩<⟨0+0⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩<⟨0+0⟩))
((¬⟨0⋅1⟩<⟨0+1⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩<⟨0+1⟩))
((¬⟨0⋅1⟩<⟨1+0⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩<⟨1+0⟩))
((¬⟨0⋅1⟩<⟨1+1⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩<⟨1+1⟩))
((¬⟨0⋅1⟩<⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩<⟨0⋅0⟩))
((¬⟨0⋅1⟩<⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩<⟨0⋅1⟩))
((¬⟨0⋅1⟩<⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩<⟨1⋅0⟩))
((¬⟨0⋅1⟩<⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨0⋅1⟩<⟨1⋅1⟩))
((¬⟨1⋅0⟩<⟨0+0⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩<⟨0+0⟩))
((¬⟨1⋅0⟩<⟨0+1⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩<⟨0+1⟩))
((¬⟨1⋅0⟩<⟨1+0⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩<⟨1+0⟩))
((¬⟨1⋅0⟩<⟨1+1⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩<⟨1+1⟩))
((¬⟨1⋅0⟩<⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩<⟨0⋅0⟩))
((¬⟨1⋅0⟩<⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩<⟨0⋅1⟩))
((¬⟨1⋅0⟩<⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩<⟨1⋅0⟩))
((¬⟨1⋅0⟩<⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨1⋅0⟩<⟨1⋅1⟩))
((¬⟨1⋅1⟩<⟨0+0⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩<⟨0+0⟩))
((¬⟨1⋅1⟩<⟨0+1⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩<⟨0+1⟩))
((¬⟨1⋅1⟩<⟨1+0⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩<⟨1+0⟩))
((¬⟨1⋅1⟩<⟨1+1⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩<⟨1+1⟩))
((¬⟨1⋅1⟩<⟨0⋅0⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩<⟨0⋅0⟩))
((¬⟨1⋅1⟩<⟨0⋅1⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩<⟨0⋅1⟩))
((¬⟨1⋅1⟩<⟨1⋅0⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩<⟨1⋅0⟩))
((¬⟨1⋅1⟩<⟨1⋅1⟩ → ¬0=1) → (0=1 → ⟨1⋅1⟩<⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩<0 → ¬0=1) → (0=1 → ⟨0+⟨0+0⟩⟩<0))
((¬⟨0+⟨0+0⟩⟩<1 → ¬0=1) → (0=1 → ⟨0+⟨0+0⟩⟩<1))
((¬⟨0+⟨0+1⟩⟩<0 → ¬0=1) → (0=1 → ⟨0+⟨0+1⟩⟩<0))
((¬⟨0+⟨0+1⟩⟩<1 → ¬0=1) → (0=1 → ⟨0+⟨0+1⟩⟩<1))
((¬⟨0+⟨1+0⟩⟩<0 → ¬0=1) → (0=1 → ⟨0+⟨1+0⟩⟩<0))
((¬⟨0+⟨1+0⟩⟩<1 → ¬0=1) → (0=1 → ⟨0+⟨1+0⟩⟩<1))
((¬⟨0+⟨1+1⟩⟩<0 → ¬0=1) → (0=1 → ⟨0+⟨1+1⟩⟩<0))
((¬⟨0+⟨1+1⟩⟩<1 → ¬0=1) → (0=1 → ⟨0+⟨1+1⟩⟩<1))
((¬⟨0+⟨0⋅0⟩⟩<0 → ¬0=1) → (0=1 → ⟨0+⟨0⋅0⟩⟩<0))
((¬⟨0+⟨0⋅0⟩⟩<1 → ¬0=1) → (0=1 → ⟨0+⟨0⋅0⟩⟩<1))
((¬⟨0+⟨0⋅1⟩⟩<0 → ¬0=1) → (0=1 → ⟨0+⟨0⋅1⟩⟩<0))
((¬⟨0+⟨0⋅1⟩⟩<1 → ¬0=1) → (0=1 → ⟨0+⟨0⋅1⟩⟩<1))
((¬⟨0+⟨1⋅0⟩⟩<0 → ¬0=1) → (0=1 → ⟨0+⟨1⋅0⟩⟩<0))
((¬⟨0+⟨1⋅0⟩⟩<1 → ¬0=1) → (0=1 → ⟨0+⟨1⋅0⟩⟩<1))
((¬⟨0+⟨1⋅1⟩⟩<0 → ¬0=1) → (0=1 → ⟨0+⟨1⋅1⟩⟩<0))
((¬⟨0+⟨1⋅1⟩⟩<1 → ¬0=1) → (0=1 → ⟨0+⟨1⋅1⟩⟩<1))
((¬⟨1+⟨0+0⟩⟩<0 → ¬0=1) → (0=1 → ⟨1+⟨0+0⟩⟩<0))
((¬⟨1+⟨0+0⟩⟩<1 → ¬0=1) → (0=1 → ⟨1+⟨0+0⟩⟩<1))
((¬⟨1+⟨0+1⟩⟩<0 → ¬0=1) → (0=1 → ⟨1+⟨0+1⟩⟩<0))
((¬⟨1+⟨0+1⟩⟩<1 → ¬0=1) → (0=1 → ⟨1+⟨0+1⟩⟩<1))
((¬⟨1+⟨1+0⟩⟩<0 → ¬0=1) → (0=1 → ⟨1+⟨1+0⟩⟩<0))
((¬⟨1+⟨1+0⟩⟩<1 → ¬0=1) → (0=1 → ⟨1+⟨1+0⟩⟩<1))
((¬⟨1+⟨1+1⟩⟩<0 → ¬0=1) → (0=1 → ⟨1+⟨1+1⟩⟩<0))
((¬⟨1+⟨1+1⟩⟩<1 → ¬0=1) → (0=1 → ⟨1+⟨1+1⟩⟩<1))
((¬⟨1+⟨0⋅0⟩⟩<0 → ¬0=1) → (0=1 → ⟨1+⟨0⋅0⟩⟩<0))
((¬⟨1+⟨0⋅0⟩⟩<1 → ¬0=1) → (0=1 → ⟨1+⟨0⋅0⟩⟩<1))
((¬⟨1+⟨0⋅1⟩⟩<0 → ¬0=1) → (0=1 → ⟨1+⟨0⋅1⟩⟩<0))
((¬⟨1+⟨0⋅1⟩⟩<1 → ¬0=1) → (0=1 → ⟨1+⟨0⋅1⟩⟩<1))
((¬⟨1+⟨1⋅0⟩⟩<0 → ¬0=1) → (0=1 → ⟨1+⟨1⋅0⟩⟩<0))
((¬⟨1+⟨1⋅0⟩⟩<1 → ¬0=1) → (0=1 → ⟨1+⟨1⋅0⟩⟩<1))
((¬⟨1+⟨1⋅1⟩⟩<0 → ¬0=1) → (0=1 → ⟨1+⟨1⋅1⟩⟩<0))
((¬⟨1+⟨1⋅1⟩⟩<1 → ¬0=1) → (0=1 → ⟨1+⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩+0⟩<0 → ¬0=1) → (0=1 → ⟨⟨0+0⟩+0⟩<0))
((¬⟨⟨0+0⟩+0⟩<1 → ¬0=1) → (0=1 → ⟨⟨0+0⟩+0⟩<1))
((¬⟨⟨0+0⟩+1⟩<0 → ¬0=1) → (0=1 → ⟨⟨0+0⟩+1⟩<0))
((¬⟨⟨0+0⟩+1⟩<1 → ¬0=1) → (0=1 → ⟨⟨0+0⟩+1⟩<1))
((¬⟨⟨0+1⟩+0⟩<0 → ¬0=1) → (0=1 → ⟨⟨0+1⟩+0⟩<0))
((¬⟨⟨0+1⟩+0⟩<1 → ¬0=1) → (0=1 → ⟨⟨0+1⟩+0⟩<1))
((¬⟨⟨0+1⟩+1⟩<0 → ¬0=1) → (0=1 → ⟨⟨0+1⟩+1⟩<0))
((¬⟨⟨0+1⟩+1⟩<1 → ¬0=1) → (0=1 → ⟨⟨0+1⟩+1⟩<1))
((¬⟨⟨1+0⟩+0⟩<0 → ¬0=1) → (0=1 → ⟨⟨1+0⟩+0⟩<0))
((¬⟨⟨1+0⟩+0⟩<1 → ¬0=1) → (0=1 → ⟨⟨1+0⟩+0⟩<1))
((¬⟨⟨1+0⟩+1⟩<0 → ¬0=1) → (0=1 → ⟨⟨1+0⟩+1⟩<0))
((¬⟨⟨1+0⟩+1⟩<1 → ¬0=1) → (0=1 → ⟨⟨1+0⟩+1⟩<1))
((¬⟨⟨1+1⟩+0⟩<0 → ¬0=1) → (0=1 → ⟨⟨1+1⟩+0⟩<0))
((¬⟨⟨1+1⟩+0⟩<1 → ¬0=1) → (0=1 → ⟨⟨1+1⟩+0⟩<1))
((¬⟨⟨1+1⟩+1⟩<0 → ¬0=1) → (0=1 → ⟨⟨1+1⟩+1⟩<0))
((¬⟨⟨1+1⟩+1⟩<1 → ¬0=1) → (0=1 → ⟨⟨1+1⟩+1⟩<1))
((¬⟨⟨0⋅0⟩+0⟩<0 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩+0⟩<0))
((¬⟨⟨0⋅0⟩+0⟩<1 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩+0⟩<1))
((¬⟨⟨0⋅0⟩+1⟩<0 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩+1⟩<0))
((¬⟨⟨0⋅0⟩+1⟩<1 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩+1⟩<1))
((¬⟨⟨0⋅1⟩+0⟩<0 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩+0⟩<0))
((¬⟨⟨0⋅1⟩+0⟩<1 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩+0⟩<1))
((¬⟨⟨0⋅1⟩+1⟩<0 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩+1⟩<0))
((¬⟨⟨0⋅1⟩+1⟩<1 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩+1⟩<1))
((¬⟨⟨1⋅0⟩+0⟩<0 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩+0⟩<0))
((¬⟨⟨1⋅0⟩+0⟩<1 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩+0⟩<1))
((¬⟨⟨1⋅0⟩+1⟩<0 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩+1⟩<0))
((¬⟨⟨1⋅0⟩+1⟩<1 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩+1⟩<1))
((¬⟨⟨1⋅1⟩+0⟩<0 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩+0⟩<0))
((¬⟨⟨1⋅1⟩+0⟩<1 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩+0⟩<1))
((¬⟨⟨1⋅1⟩+1⟩<0 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩+1⟩<0))
((¬⟨⟨1⋅1⟩+1⟩<1 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩+1⟩<1))
((¬⟨0⋅⟨0+0⟩⟩<0 → ¬0=1) → (0=1 → ⟨0⋅⟨0+0⟩⟩<0))
((¬⟨0⋅⟨0+0⟩⟩<1 → ¬0=1) → (0=1 → ⟨0⋅⟨0+0⟩⟩<1))
((¬⟨0⋅⟨0+1⟩⟩<0 → ¬0=1) → (0=1 → ⟨0⋅⟨0+1⟩⟩<0))
((¬⟨0⋅⟨0+1⟩⟩<1 → ¬0=1) → (0=1 → ⟨0⋅⟨0+1⟩⟩<1))
((¬⟨0⋅⟨1+0⟩⟩<0 → ¬0=1) → (0=1 → ⟨0⋅⟨1+0⟩⟩<0))
((¬⟨0⋅⟨1+0⟩⟩<1 → ¬0=1) → (0=1 → ⟨0⋅⟨1+0⟩⟩<1))
((¬⟨0⋅⟨1+1⟩⟩<0 → ¬0=1) → (0=1 → ⟨0⋅⟨1+1⟩⟩<0))
((¬⟨0⋅⟨1+1⟩⟩<1 → ¬0=1) → (0=1 → ⟨0⋅⟨1+1⟩⟩<1))
((¬⟨0⋅⟨0⋅0⟩⟩<0 → ¬0=1) → (0=1 → ⟨0⋅⟨0⋅0⟩⟩<0))
((¬⟨0⋅⟨0⋅0⟩⟩<1 → ¬0=1) → (0=1 → ⟨0⋅⟨0⋅0⟩⟩<1))
((¬⟨0⋅⟨0⋅1⟩⟩<0 → ¬0=1) → (0=1 → ⟨0⋅⟨0⋅1⟩⟩<0))
((¬⟨0⋅⟨0⋅1⟩⟩<1 → ¬0=1) → (0=1 → ⟨0⋅⟨0⋅1⟩⟩<1))
((¬⟨0⋅⟨1⋅0⟩⟩<0 → ¬0=1) → (0=1 → ⟨0⋅⟨1⋅0⟩⟩<0))
((¬⟨0⋅⟨1⋅0⟩⟩<1 → ¬0=1) → (0=1 → ⟨0⋅⟨1⋅0⟩⟩<1))
((¬⟨0⋅⟨1⋅1⟩⟩<0 → ¬0=1) → (0=1 → ⟨0⋅⟨1⋅1⟩⟩<0))
((¬⟨0⋅⟨1⋅1⟩⟩<1 → ¬0=1) → (0=1 → ⟨0⋅⟨1⋅1⟩⟩<1))
((¬⟨1⋅⟨0+0⟩⟩<0 → ¬0=1) → (0=1 → ⟨1⋅⟨0+0⟩⟩<0))
((¬⟨1⋅⟨0+0⟩⟩<1 → ¬0=1) → (0=1 → ⟨1⋅⟨0+0⟩⟩<1))
((¬⟨1⋅⟨0+1⟩⟩<0 → ¬0=1) → (0=1 → ⟨1⋅⟨0+1⟩⟩<0))
((¬⟨1⋅⟨0+1⟩⟩<1 → ¬0=1) → (0=1 → ⟨1⋅⟨0+1⟩⟩<1))
((¬⟨1⋅⟨1+0⟩⟩<0 → ¬0=1) → (0=1 → ⟨1⋅⟨1+0⟩⟩<0))
((¬⟨1⋅⟨1+0⟩⟩<1 → ¬0=1) → (0=1 → ⟨1⋅⟨1+0⟩⟩<1))
((¬⟨1⋅⟨1+1⟩⟩<0 → ¬0=1) → (0=1 → ⟨1⋅⟨1+1⟩⟩<0))
((¬⟨1⋅⟨1+1⟩⟩<1 → ¬0=1) → (0=1 → ⟨1⋅⟨1+1⟩⟩<1))
((¬⟨1⋅⟨0⋅0⟩⟩<0 → ¬0=1) → (0=1 → ⟨1⋅⟨0⋅0⟩⟩<0))
((¬⟨1⋅⟨0⋅0⟩⟩<1 → ¬0=1) → (0=1 → ⟨1⋅⟨0⋅0⟩⟩<1))
((¬⟨1⋅⟨0⋅1⟩⟩<0 → ¬0=1) → (0=1 → ⟨1⋅⟨0⋅1⟩⟩<0))
((¬⟨1⋅⟨0⋅1⟩⟩<1 → ¬0=1) → (0=1 → ⟨1⋅⟨0⋅1⟩⟩<1))
((¬⟨1⋅⟨1⋅0⟩⟩<0 → ¬0=1) → (0=1 → ⟨1⋅⟨1⋅0⟩⟩<0))
((¬⟨1⋅⟨1⋅0⟩⟩<1 → ¬0=1) → (0=1 → ⟨1⋅⟨1⋅0⟩⟩<1))
((¬⟨1⋅⟨1⋅1⟩⟩<0 → ¬0=1) → (0=1 → ⟨1⋅⟨1⋅1⟩⟩<0))
((¬⟨1⋅⟨1⋅1⟩⟩<1 → ¬0=1) → (0=1 → ⟨1⋅⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩⋅0⟩<0 → ¬0=1) → (0=1 → ⟨⟨0+0⟩⋅0⟩<0))
((¬⟨⟨0+0⟩⋅0⟩<1 → ¬0=1) → (0=1 → ⟨⟨0+0⟩⋅0⟩<1))
((¬⟨⟨0+0⟩⋅1⟩<0 → ¬0=1) → (0=1 → ⟨⟨0+0⟩⋅1⟩<0))
((¬⟨⟨0+0⟩⋅1⟩<1 → ¬0=1) → (0=1 → ⟨⟨0+0⟩⋅1⟩<1))
((¬⟨⟨0+1⟩⋅0⟩<0 → ¬0=1) → (0=1 → ⟨⟨0+1⟩⋅0⟩<0))
((¬⟨⟨0+1⟩⋅0⟩<1 → ¬0=1) → (0=1 → ⟨⟨0+1⟩⋅0⟩<1))
((¬⟨⟨0+1⟩⋅1⟩<0 → ¬0=1) → (0=1 → ⟨⟨0+1⟩⋅1⟩<0))
((¬⟨⟨0+1⟩⋅1⟩<1 → ¬0=1) → (0=1 → ⟨⟨0+1⟩⋅1⟩<1))
((¬⟨⟨1+0⟩⋅0⟩<0 → ¬0=1) → (0=1 → ⟨⟨1+0⟩⋅0⟩<0))
((¬⟨⟨1+0⟩⋅0⟩<1 → ¬0=1) → (0=1 → ⟨⟨1+0⟩⋅0⟩<1))
((¬⟨⟨1+0⟩⋅1⟩<0 → ¬0=1) → (0=1 → ⟨⟨1+0⟩⋅1⟩<0))
((¬⟨⟨1+0⟩⋅1⟩<1 → ¬0=1) → (0=1 → ⟨⟨1+0⟩⋅1⟩<1))
((¬⟨⟨1+1⟩⋅0⟩<0 → ¬0=1) → (0=1 → ⟨⟨1+1⟩⋅0⟩<0))
((¬⟨⟨1+1⟩⋅0⟩<1 → ¬0=1) → (0=1 → ⟨⟨1+1⟩⋅0⟩<1))
((¬⟨⟨1+1⟩⋅1⟩<0 → ¬0=1) → (0=1 → ⟨⟨1+1⟩⋅1⟩<0))
((¬⟨⟨1+1⟩⋅1⟩<1 → ¬0=1) → (0=1 → ⟨⟨1+1⟩⋅1⟩<1))
((¬⟨⟨0⋅0⟩⋅0⟩<0 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩⋅0⟩<0))
((¬⟨⟨0⋅0⟩⋅0⟩<1 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩⋅0⟩<1))
((¬⟨⟨0⋅0⟩⋅1⟩<0 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩⋅1⟩<0))
((¬⟨⟨0⋅0⟩⋅1⟩<1 → ¬0=1) → (0=1 → ⟨⟨0⋅0⟩⋅1⟩<1))
((¬⟨⟨0⋅1⟩⋅0⟩<0 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩⋅0⟩<0))
((¬⟨⟨0⋅1⟩⋅0⟩<1 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩⋅0⟩<1))
((¬⟨⟨0⋅1⟩⋅1⟩<0 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩⋅1⟩<0))
((¬⟨⟨0⋅1⟩⋅1⟩<1 → ¬0=1) → (0=1 → ⟨⟨0⋅1⟩⋅1⟩<1))
((¬⟨⟨1⋅0⟩⋅0⟩<0 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩⋅0⟩<0))
((¬⟨⟨1⋅0⟩⋅0⟩<1 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩⋅0⟩<1))
((¬⟨⟨1⋅0⟩⋅1⟩<0 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩⋅1⟩<0))
((¬⟨⟨1⋅0⟩⋅1⟩<1 → ¬0=1) → (0=1 → ⟨⟨1⋅0⟩⋅1⟩<1))
((¬⟨⟨1⋅1⟩⋅0⟩<0 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩⋅0⟩<0))
((¬⟨⟨1⋅1⟩⋅0⟩<1 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩⋅0⟩<1))
((¬⟨⟨1⋅1⟩⋅1⟩<0 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩⋅1⟩<0))
((¬⟨⟨1⋅1⟩⋅1⟩<1 → ¬0=1) → (0=1 → ⟨⟨1⋅1⟩⋅1⟩<1))
((¬¬¬0=⟨0+0⟩ → ¬0=1) → (0=1 → ¬¬0=⟨0+0⟩))
((¬¬¬0=⟨0+1⟩ → ¬0=1) → (0=1 → ¬¬0=⟨0+1⟩))
((¬¬¬0=⟨1+0⟩ → ¬0=1) → (0=1 → ¬¬0=⟨1+0⟩))
((¬¬¬0=⟨1+1⟩ → ¬0=1) → (0=1 → ¬¬0=⟨1+1⟩))
((¬¬¬0=⟨0⋅0⟩ → ¬0=1) → (0=1 → ¬¬0=⟨0⋅0⟩))
((¬¬¬0=⟨0⋅1⟩ → ¬0=1) → (0=1 → ¬¬0=⟨0⋅1⟩))
((¬¬¬0=⟨1⋅0⟩ → ¬0=1) → (0=1 → ¬¬0=⟨1⋅0⟩))
((¬¬¬0=⟨1⋅1⟩ → ¬0=1) → (0=1 → ¬¬0=⟨1⋅1⟩))
((¬¬¬1=⟨0+0⟩ → ¬0=1) → (0=1 → ¬¬1=⟨0+0⟩))
((¬¬¬1=⟨0+1⟩ → ¬0=1) → (0=1 → ¬¬1=⟨0+1⟩))
((¬¬¬1=⟨1+0⟩ → ¬0=1) → (0=1 → ¬¬1=⟨1+0⟩))
((¬¬¬1=⟨1+1⟩ → ¬0=1) → (0=1 → ¬¬1=⟨1+1⟩))
((¬¬¬1=⟨0⋅0⟩ → ¬0=1) → (0=1 → ¬¬1=⟨0⋅0⟩))
((¬¬¬1=⟨0⋅1⟩ → ¬0=1) → (0=1 → ¬¬1=⟨0⋅1⟩))
((¬¬¬1=⟨1⋅0⟩ → ¬0=1) → (0=1 → ¬¬1=⟨1⋅0⟩))
((¬¬¬1=⟨1⋅1⟩ → ¬0=1) → (0=1 → ¬¬1=⟨1⋅1⟩))
((¬¬¬⟨0+0⟩=0 → ¬0=1) → (0=1 → ¬¬⟨0+0⟩=0))
((¬¬¬⟨0+0⟩=1 → ¬0=1) → (0=1 → ¬¬⟨0+0⟩=1))
((¬¬¬⟨0+1⟩=0 → ¬0=1) → (0=1 → ¬¬⟨0+1⟩=0))
((¬¬¬⟨0+1⟩=1 → ¬0=1) → (0=1 → ¬¬⟨0+1⟩=1))
((¬¬¬⟨1+0⟩=0 → ¬0=1) → (0=1 → ¬¬⟨1+0⟩=0))
((¬¬¬⟨1+0⟩=1 → ¬0=1) → (0=1 → ¬¬⟨1+0⟩=1))
((¬¬¬⟨1+1⟩=0 → ¬0=1) → (0=1 → ¬¬⟨1+1⟩=0))
((¬¬¬⟨1+1⟩=1 → ¬0=1) → (0=1 → ¬¬⟨1+1⟩=1))
((¬¬¬⟨0⋅0⟩=0 → ¬0=1) → (0=1 → ¬¬⟨0⋅0⟩=0))
((¬¬¬⟨0⋅0⟩=1 → ¬0=1) → (0=1 → ¬¬⟨0⋅0⟩=1))
((¬¬¬⟨0⋅1⟩=0 → ¬0=1) → (0=1 → ¬¬⟨0⋅1⟩=0))
((¬¬¬⟨0⋅1⟩=1 → ¬0=1) → (0=1 → ¬¬⟨0⋅1⟩=1))
((¬¬¬⟨1⋅0⟩=0 → ¬0=1) → (0=1 → ¬¬⟨1⋅0⟩=0))
((¬¬¬⟨1⋅0⟩=1 → ¬0=1) → (0=1 → ¬¬⟨1⋅0⟩=1))
((¬¬¬⟨1⋅1⟩=0 → ¬0=1) → (0=1 → ¬¬⟨1⋅1⟩=0))
((¬¬¬⟨1⋅1⟩=1 → ¬0=1) → (0=1 → ¬¬⟨1⋅1⟩=1))
((¬¬¬0<⟨0+0⟩ → ¬0=1) → (0=1 → ¬¬0<⟨0+0⟩))
((¬¬¬0<⟨0+1⟩ → ¬0=1) → (0=1 → ¬¬0<⟨0+1⟩))
((¬¬¬0<⟨1+0⟩ → ¬0=1) → (0=1 → ¬¬0<⟨1+0⟩))
((¬¬¬0<⟨1+1⟩ → ¬0=1) → (0=1 → ¬¬0<⟨1+1⟩))
((¬¬¬0<⟨0⋅0⟩ → ¬0=1) → (0=1 → ¬¬0<⟨0⋅0⟩))
((¬¬¬0<⟨0⋅1⟩ → ¬0=1) → (0=1 → ¬¬0<⟨0⋅1⟩))
((¬¬¬0<⟨1⋅0⟩ → ¬0=1) → (0=1 → ¬¬0<⟨1⋅0⟩))
((¬¬¬0<⟨1⋅1⟩ → ¬0=1) → (0=1 → ¬¬0<⟨1⋅1⟩))
((¬¬¬1<⟨0+0⟩ → ¬0=1) → (0=1 → ¬¬1<⟨0+0⟩))
((¬¬¬1<⟨0+1⟩ → ¬0=1) → (0=1 → ¬¬1<⟨0+1⟩))
((¬¬¬1<⟨1+0⟩ → ¬0=1) → (0=1 → ¬¬1<⟨1+0⟩))
((¬¬¬1<⟨1+1⟩ → ¬0=1) → (0=1 → ¬¬1<⟨1+1⟩))
((¬¬¬1<⟨0⋅0⟩ → ¬0=1) → (0=1 → ¬¬1<⟨0⋅0⟩))
((¬¬¬1<⟨0⋅1⟩ → ¬0=1) → (0=1 → ¬¬1<⟨0⋅1⟩))
((¬¬¬1<⟨1⋅0⟩ → ¬0=1) → (0=1 → ¬¬1<⟨1⋅0⟩))
((¬¬¬1<⟨1⋅1⟩ → ¬0=1) → (0=1 → ¬¬1<⟨1⋅1⟩))
((¬¬¬⟨0+0⟩<0 → ¬0=1) → (0=1 → ¬¬⟨0+0⟩<0))
((¬¬¬⟨0+0⟩<1 → ¬0=1) → (0=1 → ¬¬⟨0+0⟩<1))
((¬¬¬⟨0+1⟩<0 → ¬0=1) → (0=1 → ¬¬⟨0+1⟩<0))
((¬¬¬⟨0+1⟩<1 → ¬0=1) → (0=1 → ¬¬⟨0+1⟩<1))
((¬¬¬⟨1+0⟩<0 → ¬0=1) → (0=1 → ¬¬⟨1+0⟩<0))
((¬¬¬⟨1+0⟩<1 → ¬0=1) → (0=1 → ¬¬⟨1+0⟩<1))
((¬¬¬⟨1+1⟩<0 → ¬0=1) → (0=1 → ¬¬⟨1+1⟩<0))
((¬¬¬⟨1+1⟩<1 → ¬0=1) → (0=1 → ¬¬⟨1+1⟩<1))
((¬¬¬⟨0⋅0⟩<0 → ¬0=1) → (0=1 → ¬¬⟨0⋅0⟩<0))
((¬¬¬⟨0⋅0⟩<1 → ¬0=1) → (0=1 → ¬¬⟨0⋅0⟩<1))
((¬¬¬⟨0⋅1⟩<0 → ¬0=1) → (0=1 → ¬¬⟨0⋅1⟩<0))
((¬¬¬⟨0⋅1⟩<1 → ¬0=1) → (0=1 → ¬¬⟨0⋅1⟩<1))
((¬¬¬⟨1⋅0⟩<0 → ¬0=1) → (0=1 → ¬¬⟨1⋅0⟩<0))
((¬¬¬⟨1⋅0⟩<1 → ¬0=1) → (0=1 → ¬¬⟨1⋅0⟩<1))
((¬¬¬⟨1⋅1⟩<0 → ¬0=1) → (0=1 → ¬¬⟨1⋅1⟩<0))
((¬¬¬⟨1⋅1⟩<1 → ¬0=1) → (0=1 → ¬¬⟨1⋅1⟩<1))
((¬¬¬¬¬0=0 → ¬0=1) → (0=1 → ¬¬¬¬0=0))
((¬¬¬¬¬0=1 → ¬0=1) → (0=1 → ¬¬¬¬0=1))
((¬¬¬¬¬1=0 → ¬0=1) → (0=1 → ¬¬¬¬1=0))
((¬¬¬¬¬1=1 → ¬0=1) → (0=1 → ¬¬¬¬1=1))
((¬¬¬¬¬0<0 → ¬0=1) → (0=1 → ¬¬¬¬0<0))
((¬¬¬¬¬0<1 → ¬0=1) → (0=1 → ¬¬¬¬0<1))
((¬¬¬¬¬1<0 → ¬0=1) → (0=1 → ¬¬¬¬1<0))
((¬¬¬¬¬1<1 → ¬0=1) → (0=1 → ¬¬¬¬1<1))
((¬¬¬¬∀x. 0=x → ¬0=1) → (0=1 → ¬¬¬∀x. 0=x))
((¬¬¬¬∀x. 1=x → ¬0=1) → (0=1 → ¬¬¬∀x. 1=x))
((¬¬¬¬∀x. x=0 → ¬0=1) → (0=1 → ¬¬¬∀x. x=0))
((¬¬¬¬∀x. x=1 → ¬0=1) → (0=1 → ¬¬¬∀x. x=1))
((¬¬¬¬∀x. x=x → ¬0=1) → (0=1 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. x=x → ¬0=1) → (0=1 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. 0<x → ¬0=1) → (0=1 → ¬¬¬∀x. 0<x))
((¬¬¬¬∀x. 1<x → ¬0=1) → (0=1 → ¬¬¬∀x. 1<x))
((¬¬¬¬∀x. x<0 → ¬0=1) → (0=1 → ¬¬¬∀x. x<0))
((¬¬¬¬∀x. x<1 → ¬0=1) → (0=1 → ¬¬¬∀x. x<1))
((¬¬¬¬∀x. x<x → ¬0=1) → (0=1 → ¬¬¬∀x. x<x))
((¬¬¬¬∀x. x<x → ¬0=1) → (0=1 → ¬¬¬∀x. x<x))
((¬¬¬∀y. 0=y → ¬0=1) → (0=1 → ¬¬∀y. 0=y))
((¬¬¬∀y. 1=y → ¬0=1) → (0=1 → ¬¬∀y. 1=y))
((¬¬¬∀y. y=0 → ¬0=1) → (0=1 → ¬¬∀y. y=0))
((¬¬¬∀y. y=1 → ¬0=1) → (0=1 → ¬¬∀y. y=1))
((¬¬¬∀y. 0<y → ¬0=1) → (0=1 → ¬¬∀y. 0<y))
((¬¬¬∀y. 1<y → ¬0=1) → (0=1 → ¬¬∀y. 1<y))
((¬¬¬∀y. y<0 → ¬0=1) → (0=1 → ¬¬∀y. y<0))
((¬¬¬∀y. y<1 → ¬0=1) → (0=1 → ¬¬∀y. y<1))
((¬¬¬∀x. ¬0=x → ¬0=1) → (0=1 → ¬¬∀x. ¬0=x))
((¬¬¬∀x. ¬1=x → ¬0=1) → (0=1 → ¬¬∀x. ¬1=x))
((¬¬¬∀x. ¬x=0 → ¬0=1) → (0=1 → ¬¬∀x. ¬x=0))
((¬¬¬∀x. ¬x=1 → ¬0=1) → (0=1 → ¬¬∀x. ¬x=1))
((¬¬¬∀x. ¬x=x → ¬0=1) → (0=1 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬x=x → ¬0=1) → (0=1 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬0<x → ¬0=1) → (0=1 → ¬¬∀x. ¬0<x))
((¬¬¬∀x. ¬1<x → ¬0=1) → (0=1 → ¬¬∀x. ¬1<x))
((¬¬¬∀x. ¬x<0 → ¬0=1) → (0=1 → ¬¬∀x. ¬x<0))
((¬¬¬∀x. ¬x<1 → ¬0=1) → (0=1 → ¬¬∀x. ¬x<1))
((¬¬¬∀x. ¬x<x → ¬0=1) → (0=1 → ¬¬∀x. ¬x<x))
((¬¬¬∀x. ¬x<x → ¬0=1) → (0=1 → ¬¬∀x. ¬x<x))
((¬¬∀z. 0=z → ¬0=1) → (0=1 → ¬∀z. 0=z))
((¬¬∀x. 0=⟨0+x⟩ → ¬0=1) → (0=1 → ¬∀x. 0=⟨0+x⟩))
((¬¬∀x. 0=⟨1+x⟩ → ¬0=1) → (0=1 → ¬∀x. 0=⟨1+x⟩))
((¬¬∀x. 0=⟨x+0⟩ → ¬0=1) → (0=1 → ¬∀x. 0=⟨x+0⟩))
((¬¬∀x. 0=⟨x+1⟩ → ¬0=1) → (0=1 → ¬∀x. 0=⟨x+1⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬0=1) → (0=1 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬0=1) → (0=1 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨0⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 0=⟨0⋅x⟩))
((¬¬∀x. 0=⟨1⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 0=⟨1⋅x⟩))
((¬¬∀x. 0=⟨x⋅0⟩ → ¬0=1) → (0=1 → ¬∀x. 0=⟨x⋅0⟩))
((¬¬∀x. 0=⟨x⋅1⟩ → ¬0=1) → (0=1 → ¬∀x. 0=⟨x⋅1⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀z. 1=z → ¬0=1) → (0=1 → ¬∀z. 1=z))
((¬¬∀x. 1=⟨0+x⟩ → ¬0=1) → (0=1 → ¬∀x. 1=⟨0+x⟩))
((¬¬∀x. 1=⟨1+x⟩ → ¬0=1) → (0=1 → ¬∀x. 1=⟨1+x⟩))
((¬¬∀x. 1=⟨x+0⟩ → ¬0=1) → (0=1 → ¬∀x. 1=⟨x+0⟩))
((¬¬∀x. 1=⟨x+1⟩ → ¬0=1) → (0=1 → ¬∀x. 1=⟨x+1⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬0=1) → (0=1 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬0=1) → (0=1 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨0⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 1=⟨0⋅x⟩))
((¬¬∀x. 1=⟨1⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 1=⟨1⋅x⟩))
((¬¬∀x. 1=⟨x⋅0⟩ → ¬0=1) → (0=1 → ¬∀x. 1=⟨x⋅0⟩))
((¬¬∀x. 1=⟨x⋅1⟩ → ¬0=1) → (0=1 → ¬∀x. 1=⟨x⋅1⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. x=⟨0+0⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨0+0⟩))
((¬¬∀x. x=⟨0+1⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨0+1⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨1+0⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨1+0⟩))
((¬¬∀x. x=⟨1+1⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨1+1⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨0⋅0⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨0⋅0⟩))
((¬¬∀x. x=⟨0⋅1⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨0⋅1⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨1⋅0⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨1⋅0⟩))
((¬¬∀x. x=⟨1⋅1⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨1⋅1⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀y. y=y → ¬0=1) → (0=1 → ¬∀y. y=y))
((¬¬∀y. y=y → ¬0=1) → (0=1 → ¬∀y. y=y))
((¬¬∀z. z=0 → ¬0=1) → (0=1 → ¬∀z. z=0))
((¬¬∀z. z=1 → ¬0=1) → (0=1 → ¬∀z. z=1))
((¬¬∀x. ⟨0+0⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨0+0⟩=x))
((¬¬∀x. ⟨0+1⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨0+1⟩=x))
((¬¬∀x. ⟨0+x⟩=0 → ¬0=1) → (0=1 → ¬∀x. ⟨0+x⟩=0))
((¬¬∀x. ⟨0+x⟩=1 → ¬0=1) → (0=1 → ¬∀x. ⟨0+x⟩=1))
((¬¬∀x. ⟨0+x⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨0+x⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨1+0⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨1+0⟩=x))
((¬¬∀x. ⟨1+1⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨1+1⟩=x))
((¬¬∀x. ⟨1+x⟩=0 → ¬0=1) → (0=1 → ¬∀x. ⟨1+x⟩=0))
((¬¬∀x. ⟨1+x⟩=1 → ¬0=1) → (0=1 → ¬∀x. ⟨1+x⟩=1))
((¬¬∀x. ⟨1+x⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨1+x⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨x+0⟩=0 → ¬0=1) → (0=1 → ¬∀x. ⟨x+0⟩=0))
((¬¬∀x. ⟨x+0⟩=1 → ¬0=1) → (0=1 → ¬∀x. ⟨x+0⟩=1))
((¬¬∀x. ⟨x+0⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+0⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+1⟩=0 → ¬0=1) → (0=1 → ¬∀x. ⟨x+1⟩=0))
((¬¬∀x. ⟨x+1⟩=1 → ¬0=1) → (0=1 → ¬∀x. ⟨x+1⟩=1))
((¬¬∀x. ⟨x+1⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+1⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+x⟩=0 → ¬0=1) → (0=1 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=0 → ¬0=1) → (0=1 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=1 → ¬0=1) → (0=1 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=1 → ¬0=1) → (0=1 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨0⋅0⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨0⋅0⟩=x))
((¬¬∀x. ⟨0⋅1⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨0⋅1⟩=x))
((¬¬∀x. ⟨0⋅x⟩=0 → ¬0=1) → (0=1 → ¬∀x. ⟨0⋅x⟩=0))
((¬¬∀x. ⟨0⋅x⟩=1 → ¬0=1) → (0=1 → ¬∀x. ⟨0⋅x⟩=1))
((¬¬∀x. ⟨0⋅x⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨0⋅x⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨1⋅0⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨1⋅0⟩=x))
((¬¬∀x. ⟨1⋅1⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨1⋅1⟩=x))
((¬¬∀x. ⟨1⋅x⟩=0 → ¬0=1) → (0=1 → ¬∀x. ⟨1⋅x⟩=0))
((¬¬∀x. ⟨1⋅x⟩=1 → ¬0=1) → (0=1 → ¬∀x. ⟨1⋅x⟩=1))
((¬¬∀x. ⟨1⋅x⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨1⋅x⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨x⋅0⟩=0 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅0⟩=0))
((¬¬∀x. ⟨x⋅0⟩=1 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅0⟩=1))
((¬¬∀x. ⟨x⋅0⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅0⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅1⟩=0 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅1⟩=0))
((¬¬∀x. ⟨x⋅1⟩=1 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅1⟩=1))
((¬¬∀x. ⟨x⋅1⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅1⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀z. 0<z → ¬0=1) → (0=1 → ¬∀z. 0<z))
((¬¬∀x. 0<⟨0+x⟩ → ¬0=1) → (0=1 → ¬∀x. 0<⟨0+x⟩))
((¬¬∀x. 0<⟨1+x⟩ → ¬0=1) → (0=1 → ¬∀x. 0<⟨1+x⟩))
((¬¬∀x. 0<⟨x+0⟩ → ¬0=1) → (0=1 → ¬∀x. 0<⟨x+0⟩))
((¬¬∀x. 0<⟨x+1⟩ → ¬0=1) → (0=1 → ¬∀x. 0<⟨x+1⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬0=1) → (0=1 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬0=1) → (0=1 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨0⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 0<⟨0⋅x⟩))
((¬¬∀x. 0<⟨1⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 0<⟨1⋅x⟩))
((¬¬∀x. 0<⟨x⋅0⟩ → ¬0=1) → (0=1 → ¬∀x. 0<⟨x⋅0⟩))
((¬¬∀x. 0<⟨x⋅1⟩ → ¬0=1) → (0=1 → ¬∀x. 0<⟨x⋅1⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀z. 1<z → ¬0=1) → (0=1 → ¬∀z. 1<z))
((¬¬∀x. 1<⟨0+x⟩ → ¬0=1) → (0=1 → ¬∀x. 1<⟨0+x⟩))
((¬¬∀x. 1<⟨1+x⟩ → ¬0=1) → (0=1 → ¬∀x. 1<⟨1+x⟩))
((¬¬∀x. 1<⟨x+0⟩ → ¬0=1) → (0=1 → ¬∀x. 1<⟨x+0⟩))
((¬¬∀x. 1<⟨x+1⟩ → ¬0=1) → (0=1 → ¬∀x. 1<⟨x+1⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬0=1) → (0=1 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬0=1) → (0=1 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨0⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 1<⟨0⋅x⟩))
((¬¬∀x. 1<⟨1⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 1<⟨1⋅x⟩))
((¬¬∀x. 1<⟨x⋅0⟩ → ¬0=1) → (0=1 → ¬∀x. 1<⟨x⋅0⟩))
((¬¬∀x. 1<⟨x⋅1⟩ → ¬0=1) → (0=1 → ¬∀x. 1<⟨x⋅1⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. x<⟨0+0⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨0+0⟩))
((¬¬∀x. x<⟨0+1⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨0+1⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨1+0⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨1+0⟩))
((¬¬∀x. x<⟨1+1⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨1+1⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨0⋅0⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨0⋅0⟩))
((¬¬∀x. x<⟨0⋅1⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨0⋅1⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨1⋅0⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨1⋅0⟩))
((¬¬∀x. x<⟨1⋅1⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨1⋅1⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬0=1) → (0=1 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀y. y<y → ¬0=1) → (0=1 → ¬∀y. y<y))
((¬¬∀y. y<y → ¬0=1) → (0=1 → ¬∀y. y<y))
((¬¬∀z. z<0 → ¬0=1) → (0=1 → ¬∀z. z<0))
((¬¬∀z. z<1 → ¬0=1) → (0=1 → ¬∀z. z<1))
((¬¬∀x. ⟨0+0⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨0+0⟩<x))
((¬¬∀x. ⟨0+1⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨0+1⟩<x))
((¬¬∀x. ⟨0+x⟩<0 → ¬0=1) → (0=1 → ¬∀x. ⟨0+x⟩<0))
((¬¬∀x. ⟨0+x⟩<1 → ¬0=1) → (0=1 → ¬∀x. ⟨0+x⟩<1))
((¬¬∀x. ⟨0+x⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨0+x⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨1+0⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨1+0⟩<x))
((¬¬∀x. ⟨1+1⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨1+1⟩<x))
((¬¬∀x. ⟨1+x⟩<0 → ¬0=1) → (0=1 → ¬∀x. ⟨1+x⟩<0))
((¬¬∀x. ⟨1+x⟩<1 → ¬0=1) → (0=1 → ¬∀x. ⟨1+x⟩<1))
((¬¬∀x. ⟨1+x⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨1+x⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨x+0⟩<0 → ¬0=1) → (0=1 → ¬∀x. ⟨x+0⟩<0))
((¬¬∀x. ⟨x+0⟩<1 → ¬0=1) → (0=1 → ¬∀x. ⟨x+0⟩<1))
((¬¬∀x. ⟨x+0⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+0⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+1⟩<0 → ¬0=1) → (0=1 → ¬∀x. ⟨x+1⟩<0))
((¬¬∀x. ⟨x+1⟩<1 → ¬0=1) → (0=1 → ¬∀x. ⟨x+1⟩<1))
((¬¬∀x. ⟨x+1⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+1⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+x⟩<0 → ¬0=1) → (0=1 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<0 → ¬0=1) → (0=1 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<1 → ¬0=1) → (0=1 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<1 → ¬0=1) → (0=1 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨0⋅0⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨0⋅0⟩<x))
((¬¬∀x. ⟨0⋅1⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨0⋅1⟩<x))
((¬¬∀x. ⟨0⋅x⟩<0 → ¬0=1) → (0=1 → ¬∀x. ⟨0⋅x⟩<0))
((¬¬∀x. ⟨0⋅x⟩<1 → ¬0=1) → (0=1 → ¬∀x. ⟨0⋅x⟩<1))
((¬¬∀x. ⟨0⋅x⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨0⋅x⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨1⋅0⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨1⋅0⟩<x))
((¬¬∀x. ⟨1⋅1⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨1⋅1⟩<x))
((¬¬∀x. ⟨1⋅x⟩<0 → ¬0=1) → (0=1 → ¬∀x. ⟨1⋅x⟩<0))
((¬¬∀x. ⟨1⋅x⟩<1 → ¬0=1) → (0=1 → ¬∀x. ⟨1⋅x⟩<1))
((¬¬∀x. ⟨1⋅x⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨1⋅x⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨x⋅0⟩<0 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅0⟩<0))
((¬¬∀x. ⟨x⋅0⟩<1 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅0⟩<1))
((¬¬∀x. ⟨x⋅0⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅0⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅1⟩<0 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅1⟩<0))
((¬¬∀x. ⟨x⋅1⟩<1 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅1⟩<1))
((¬¬∀x. ⟨x⋅1⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅1⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬0=1) → (0=1 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀y. ¬0=y → ¬0=1) → (0=1 → ¬∀y. ¬0=y))
((¬¬∀y. ¬1=y → ¬0=1) → (0=1 → ¬∀y. ¬1=y))
((¬¬∀y. ¬y=0 → ¬0=1) → (0=1 → ¬∀y. ¬y=0))
((¬¬∀y. ¬y=1 → ¬0=1) → (0=1 → ¬∀y. ¬y=1))
((¬¬∀y. ¬0<y → ¬0=1) → (0=1 → ¬∀y. ¬0<y))
((¬¬∀y. ¬1<y → ¬0=1) → (0=1 → ¬∀y. ¬1<y))
((¬¬∀y. ¬y<0 → ¬0=1) → (0=1 → ¬∀y. ¬y<0))
((¬¬∀y. ¬y<1 → ¬0=1) → (0=1 → ¬∀y. ¬y<1))
((¬¬∀x. ¬¬0=x → ¬0=1) → (0=1 → ¬∀x. ¬¬0=x))
((¬¬∀x. ¬¬1=x → ¬0=1) → (0=1 → ¬∀x. ¬¬1=x))
((¬¬∀x. ¬¬x=0 → ¬0=1) → (0=1 → ¬∀x. ¬¬x=0))
((¬¬∀x. ¬¬x=1 → ¬0=1) → (0=1 → ¬∀x. ¬¬x=1))
((¬¬∀x. ¬¬x=x → ¬0=1) → (0=1 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬x=x → ¬0=1) → (0=1 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬0<x → ¬0=1) → (0=1 → ¬∀x. ¬¬0<x))
((¬¬∀x. ¬¬1<x → ¬0=1) → (0=1 → ¬∀x. ¬¬1<x))
((¬¬∀x. ¬¬x<0 → ¬0=1) → (0=1 → ¬∀x. ¬¬x<0))
((¬¬∀x. ¬¬x<1 → ¬0=1) → (0=1 → ¬∀x. ¬¬x<1))
((¬¬∀x. ¬¬x<x → ¬0=1) → (0=1 → ¬∀x. ¬¬x<x))
((¬¬∀x. ¬¬x<x → ¬0=1) → (0=1 → ¬∀x. ¬¬x<x))
((¬¬∀y. ∀x. x=y → ¬0=1) → (0=1 → ¬∀y. ∀x. x=y))
((¬¬∀x. ∀y. x=y → ¬0=1) → (0=1 → ¬∀x. ∀y. x=y))
((¬¬∀x. ∀y. y=x → ¬0=1) → (0=1 → ¬∀x. ∀y. y=x))
((¬¬∀y. ∀x. y=x → ¬0=1) → (0=1 → ¬∀y. ∀x. y=x))
((¬¬∀y. ∀x. x<y → ¬0=1) → (0=1 → ¬∀y. ∀x. x<y))
((¬¬∀x. ∀y. x<y → ¬0=1) → (0=1 → ¬∀x. ∀y. x<y))
((¬¬∀x. ∀y. y<x → ¬0=1) → (0=1 → ¬∀x. ∀y. y<x))
((¬¬∀y. ∀x. y<x → ¬0=1) → (0=1 → ¬∀y. ∀x. y<x))
((¬∀x3. 0=x3 → ¬0=1) → (0=1 → ∀x3. 0=x3))
((¬∀y. 0=⟨0+y⟩ → ¬0=1) → (0=1 → ∀y. 0=⟨0+y⟩))
((¬∀y. 0=⟨1+y⟩ → ¬0=1) → (0=1 → ∀y. 0=⟨1+y⟩))
((¬∀y. 0=⟨y+0⟩ → ¬0=1) → (0=1 → ∀y. 0=⟨y+0⟩))
((¬∀y. 0=⟨y+1⟩ → ¬0=1) → (0=1 → ∀y. 0=⟨y+1⟩))
((¬∀y. 0=⟨0⋅y⟩ → ¬0=1) → (0=1 → ∀y. 0=⟨0⋅y⟩))
((¬∀y. 0=⟨1⋅y⟩ → ¬0=1) → (0=1 → ∀y. 0=⟨1⋅y⟩))
((¬∀y. 0=⟨y⋅0⟩ → ¬0=1) → (0=1 → ∀y. 0=⟨y⋅0⟩))
((¬∀y. 0=⟨y⋅1⟩ → ¬0=1) → (0=1 → ∀y. 0=⟨y⋅1⟩))
((¬∀x3. 1=x3 → ¬0=1) → (0=1 → ∀x3. 1=x3))
((¬∀y. 1=⟨0+y⟩ → ¬0=1) → (0=1 → ∀y. 1=⟨0+y⟩))
((¬∀y. 1=⟨1+y⟩ → ¬0=1) → (0=1 → ∀y. 1=⟨1+y⟩))
((¬∀y. 1=⟨y+0⟩ → ¬0=1) → (0=1 → ∀y. 1=⟨y+0⟩))
((¬∀y. 1=⟨y+1⟩ → ¬0=1) → (0=1 → ∀y. 1=⟨y+1⟩))
((¬∀y. 1=⟨0⋅y⟩ → ¬0=1) → (0=1 → ∀y. 1=⟨0⋅y⟩))
((¬∀y. 1=⟨1⋅y⟩ → ¬0=1) → (0=1 → ∀y. 1=⟨1⋅y⟩))
((¬∀y. 1=⟨y⋅0⟩ → ¬0=1) → (0=1 → ∀y. 1=⟨y⋅0⟩))
((¬∀y. 1=⟨y⋅1⟩ → ¬0=1) → (0=1 → ∀y. 1=⟨y⋅1⟩))
((¬∀y. y=⟨0+0⟩ → ¬0=1) → (0=1 → ∀y. y=⟨0+0⟩))
((¬∀y. y=⟨0+1⟩ → ¬0=1) → (0=1 → ∀y. y=⟨0+1⟩))
((¬∀y. y=⟨1+0⟩ → ¬0=1) → (0=1 → ∀y. y=⟨1+0⟩))
((¬∀y. y=⟨1+1⟩ → ¬0=1) → (0=1 → ∀y. y=⟨1+1⟩))
((¬∀y. y=⟨0⋅0⟩ → ¬0=1) → (0=1 → ∀y. y=⟨0⋅0⟩))
((¬∀y. y=⟨0⋅1⟩ → ¬0=1) → (0=1 → ∀y. y=⟨0⋅1⟩))
((¬∀y. y=⟨1⋅0⟩ → ¬0=1) → (0=1 → ∀y. y=⟨1⋅0⟩))
((¬∀y. y=⟨1⋅1⟩ → ¬0=1) → (0=1 → ∀y. y=⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩=y → ¬0=1) → (0=1 → ∀y. ⟨0+0⟩=y))
((¬∀y. ⟨0+1⟩=y → ¬0=1) → (0=1 → ∀y. ⟨0+1⟩=y))
((¬∀y. ⟨1+0⟩=y → ¬0=1) → (0=1 → ∀y. ⟨1+0⟩=y))
((¬∀y. ⟨1+1⟩=y → ¬0=1) → (0=1 → ∀y. ⟨1+1⟩=y))
((¬∀y. ⟨0⋅0⟩=y → ¬0=1) → (0=1 → ∀y. ⟨0⋅0⟩=y))
((¬∀y. ⟨0⋅1⟩=y → ¬0=1) → (0=1 → ∀y. ⟨0⋅1⟩=y))
((¬∀y. ⟨1⋅0⟩=y → ¬0=1) → (0=1 → ∀y. ⟨1⋅0⟩=y))
((¬∀y. ⟨1⋅1⟩=y → ¬0=1) → (0=1 → ∀y. ⟨1⋅1⟩=y))
((¬∀x3. x3=0 → ¬0=1) → (0=1 → ∀x3. x3=0))
((¬∀x3. x3=1 → ¬0=1) → (0=1 → ∀x3. x3=1))
((¬∀y. ⟨0+y⟩=0 → ¬0=1) → (0=1 → ∀y. ⟨0+y⟩=0))
((¬∀y. ⟨0+y⟩=1 → ¬0=1) → (0=1 → ∀y. ⟨0+y⟩=1))
((¬∀y. ⟨1+y⟩=0 → ¬0=1) → (0=1 → ∀y. ⟨1+y⟩=0))
((¬∀y. ⟨1+y⟩=1 → ¬0=1) → (0=1 → ∀y. ⟨1+y⟩=1))
((¬∀y. ⟨y+0⟩=0 → ¬0=1) → (0=1 → ∀y. ⟨y+0⟩=0))
((¬∀y. ⟨y+0⟩=1 → ¬0=1) → (0=1 → ∀y. ⟨y+0⟩=1))
((¬∀y. ⟨y+1⟩=0 → ¬0=1) → (0=1 → ∀y. ⟨y+1⟩=0))
((¬∀y. ⟨y+1⟩=1 → ¬0=1) → (0=1 → ∀y. ⟨y+1⟩=1))
((¬∀y. ⟨0⋅y⟩=0 → ¬0=1) → (0=1 → ∀y. ⟨0⋅y⟩=0))
((¬∀y. ⟨0⋅y⟩=1 → ¬0=1) → (0=1 → ∀y. ⟨0⋅y⟩=1))
((¬∀y. ⟨1⋅y⟩=0 → ¬0=1) → (0=1 → ∀y. ⟨1⋅y⟩=0))
((¬∀y. ⟨1⋅y⟩=1 → ¬0=1) → (0=1 → ∀y. ⟨1⋅y⟩=1))
((¬∀y. ⟨y⋅0⟩=0 → ¬0=1) → (0=1 → ∀y. ⟨y⋅0⟩=0))
((¬∀y. ⟨y⋅0⟩=1 → ¬0=1) → (0=1 → ∀y. ⟨y⋅0⟩=1))
((¬∀y. ⟨y⋅1⟩=0 → ¬0=1) → (0=1 → ∀y. ⟨y⋅1⟩=0))
((¬∀y. ⟨y⋅1⟩=1 → ¬0=1) → (0=1 → ∀y. ⟨y⋅1⟩=1))
((¬∀x3. 0<x3 → ¬0=1) → (0=1 → ∀x3. 0<x3))
((¬∀y. 0<⟨0+y⟩ → ¬0=1) → (0=1 → ∀y. 0<⟨0+y⟩))
((¬∀y. 0<⟨1+y⟩ → ¬0=1) → (0=1 → ∀y. 0<⟨1+y⟩))
((¬∀y. 0<⟨y+0⟩ → ¬0=1) → (0=1 → ∀y. 0<⟨y+0⟩))
((¬∀y. 0<⟨y+1⟩ → ¬0=1) → (0=1 → ∀y. 0<⟨y+1⟩))
((¬∀y. 0<⟨0⋅y⟩ → ¬0=1) → (0=1 → ∀y. 0<⟨0⋅y⟩))
((¬∀y. 0<⟨1⋅y⟩ → ¬0=1) → (0=1 → ∀y. 0<⟨1⋅y⟩))
((¬∀y. 0<⟨y⋅0⟩ → ¬0=1) → (0=1 → ∀y. 0<⟨y⋅0⟩))
((¬∀y. 0<⟨y⋅1⟩ → ¬0=1) → (0=1 → ∀y. 0<⟨y⋅1⟩))
((¬∀x3. 1<x3 → ¬0=1) → (0=1 → ∀x3. 1<x3))
((¬∀y. 1<⟨0+y⟩ → ¬0=1) → (0=1 → ∀y. 1<⟨0+y⟩))
((¬∀y. 1<⟨1+y⟩ → ¬0=1) → (0=1 → ∀y. 1<⟨1+y⟩))
((¬∀y. 1<⟨y+0⟩ → ¬0=1) → (0=1 → ∀y. 1<⟨y+0⟩))
((¬∀y. 1<⟨y+1⟩ → ¬0=1) → (0=1 → ∀y. 1<⟨y+1⟩))
((¬∀y. 1<⟨0⋅y⟩ → ¬0=1) → (0=1 → ∀y. 1<⟨0⋅y⟩))
((¬∀y. 1<⟨1⋅y⟩ → ¬0=1) → (0=1 → ∀y. 1<⟨1⋅y⟩))
((¬∀y. 1<⟨y⋅0⟩ → ¬0=1) → (0=1 → ∀y. 1<⟨y⋅0⟩))
((¬∀y. 1<⟨y⋅1⟩ → ¬0=1) → (0=1 → ∀y. 1<⟨y⋅1⟩))
((¬∀y. y<⟨0+0⟩ → ¬0=1) → (0=1 → ∀y. y<⟨0+0⟩))
((¬∀y. y<⟨0+1⟩ → ¬0=1) → (0=1 → ∀y. y<⟨0+1⟩))
((¬∀y. y<⟨1+0⟩ → ¬0=1) → (0=1 → ∀y. y<⟨1+0⟩))
((¬∀y. y<⟨1+1⟩ → ¬0=1) → (0=1 → ∀y. y<⟨1+1⟩))
((¬∀y. y<⟨0⋅0⟩ → ¬0=1) → (0=1 → ∀y. y<⟨0⋅0⟩))
((¬∀y. y<⟨0⋅1⟩ → ¬0=1) → (0=1 → ∀y. y<⟨0⋅1⟩))
((¬∀y. y<⟨1⋅0⟩ → ¬0=1) → (0=1 → ∀y. y<⟨1⋅0⟩))
((¬∀y. y<⟨1⋅1⟩ → ¬0=1) → (0=1 → ∀y. y<⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩<y → ¬0=1) → (0=1 → ∀y. ⟨0+0⟩<y))
((¬∀y. ⟨0+1⟩<y → ¬0=1) → (0=1 → ∀y. ⟨0+1⟩<y))
((¬∀y. ⟨1+0⟩<y → ¬0=1) → (0=1 → ∀y. ⟨1+0⟩<y))
((¬∀y. ⟨1+1⟩<y → ¬0=1) → (0=1 → ∀y. ⟨1+1⟩<y))
((¬∀y. ⟨0⋅0⟩<y → ¬0=1) → (0=1 → ∀y. ⟨0⋅0⟩<y))
((¬∀y. ⟨0⋅1⟩<y → ¬0=1) → (0=1 → ∀y. ⟨0⋅1⟩<y))
((¬∀y. ⟨1⋅0⟩<y → ¬0=1) → (0=1 → ∀y. ⟨1⋅0⟩<y))
((¬∀y. ⟨1⋅1⟩<y → ¬0=1) → (0=1 → ∀y. ⟨1⋅1⟩<y))
((¬∀x3. x3<0 → ¬0=1) → (0=1 → ∀x3. x3<0))
((¬∀x3. x3<1 → ¬0=1) → (0=1 → ∀x3. x3<1))
((¬∀y. ⟨0+y⟩<0 → ¬0=1) → (0=1 → ∀y. ⟨0+y⟩<0))
((¬∀y. ⟨0+y⟩<1 → ¬0=1) → (0=1 → ∀y. ⟨0+y⟩<1))
((¬∀y. ⟨1+y⟩<0 → ¬0=1) → (0=1 → ∀y. ⟨1+y⟩<0))
((¬∀y. ⟨1+y⟩<1 → ¬0=1) → (0=1 → ∀y. ⟨1+y⟩<1))
((¬∀y. ⟨y+0⟩<0 → ¬0=1) → (0=1 → ∀y. ⟨y+0⟩<0))
((¬∀y. ⟨y+0⟩<1 → ¬0=1) → (0=1 → ∀y. ⟨y+0⟩<1))
((¬∀y. ⟨y+1⟩<0 → ¬0=1) → (0=1 → ∀y. ⟨y+1⟩<0))
((¬∀y. ⟨y+1⟩<1 → ¬0=1) → (0=1 → ∀y. ⟨y+1⟩<1))
((¬∀y. ⟨0⋅y⟩<0 → ¬0=1) → (0=1 → ∀y. ⟨0⋅y⟩<0))
((¬∀y. ⟨0⋅y⟩<1 → ¬0=1) → (0=1 → ∀y. ⟨0⋅y⟩<1))
((¬∀y. ⟨1⋅y⟩<0 → ¬0=1) → (0=1 → ∀y. ⟨1⋅y⟩<0))
((¬∀y. ⟨1⋅y⟩<1 → ¬0=1) → (0=1 → ∀y. ⟨1⋅y⟩<1))
((¬∀y. ⟨y⋅0⟩<0 → ¬0=1) → (0=1 → ∀y. ⟨y⋅0⟩<0))
((¬∀y. ⟨y⋅0⟩<1 → ¬0=1) → (0=1 → ∀y. ⟨y⋅0⟩<1))
((¬∀y. ⟨y⋅1⟩<0 → ¬0=1) → (0=1 → ∀y. ⟨y⋅1⟩<0))
((¬∀y. ⟨y⋅1⟩<1 → ¬0=1) → (0=1 → ∀y. ⟨y⋅1⟩<1))
((¬∀z. ¬0=z → ¬0=1) → (0=1 → ∀z. ¬0=z))
((¬∀x. ¬0=⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. ¬0=⟨0+x⟩))
((¬∀x. ¬0=⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. ¬0=⟨1+x⟩))
((¬∀x. ¬0=⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. ¬0=⟨x+0⟩))
((¬∀x. ¬0=⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. ¬0=⟨x+1⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬0=⟨0⋅x⟩))
((¬∀x. ¬0=⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬0=⟨1⋅x⟩))
((¬∀x. ¬0=⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. ¬0=⟨x⋅0⟩))
((¬∀x. ¬0=⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. ¬0=⟨x⋅1⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀z. ¬1=z → ¬0=1) → (0=1 → ∀z. ¬1=z))
((¬∀x. ¬1=⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. ¬1=⟨0+x⟩))
((¬∀x. ¬1=⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. ¬1=⟨1+x⟩))
((¬∀x. ¬1=⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. ¬1=⟨x+0⟩))
((¬∀x. ¬1=⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. ¬1=⟨x+1⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬1=⟨0⋅x⟩))
((¬∀x. ¬1=⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬1=⟨1⋅x⟩))
((¬∀x. ¬1=⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. ¬1=⟨x⋅0⟩))
((¬∀x. ¬1=⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. ¬1=⟨x⋅1⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬x=⟨0+0⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨0+0⟩))
((¬∀x. ¬x=⟨0+1⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨0+1⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨1+0⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨1+0⟩))
((¬∀x. ¬x=⟨1+1⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨1+1⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨0⋅0⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨0⋅0⟩))
((¬∀x. ¬x=⟨0⋅1⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨0⋅1⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨1⋅0⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨1⋅0⟩))
((¬∀x. ¬x=⟨1⋅1⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨1⋅1⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀y. ¬y=y → ¬0=1) → (0=1 → ∀y. ¬y=y))
((¬∀y. ¬y=y → ¬0=1) → (0=1 → ∀y. ¬y=y))
((¬∀z. ¬z=0 → ¬0=1) → (0=1 → ∀z. ¬z=0))
((¬∀z. ¬z=1 → ¬0=1) → (0=1 → ∀z. ¬z=1))
((¬∀x. ¬⟨0+0⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨0+0⟩=x))
((¬∀x. ¬⟨0+1⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨0+1⟩=x))
((¬∀x. ¬⟨0+x⟩=0 → ¬0=1) → (0=1 → ∀x. ¬⟨0+x⟩=0))
((¬∀x. ¬⟨0+x⟩=1 → ¬0=1) → (0=1 → ∀x. ¬⟨0+x⟩=1))
((¬∀x. ¬⟨0+x⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨0+x⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨1+0⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨1+0⟩=x))
((¬∀x. ¬⟨1+1⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨1+1⟩=x))
((¬∀x. ¬⟨1+x⟩=0 → ¬0=1) → (0=1 → ∀x. ¬⟨1+x⟩=0))
((¬∀x. ¬⟨1+x⟩=1 → ¬0=1) → (0=1 → ∀x. ¬⟨1+x⟩=1))
((¬∀x. ¬⟨1+x⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨1+x⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨x+0⟩=0 → ¬0=1) → (0=1 → ∀x. ¬⟨x+0⟩=0))
((¬∀x. ¬⟨x+0⟩=1 → ¬0=1) → (0=1 → ∀x. ¬⟨x+0⟩=1))
((¬∀x. ¬⟨x+0⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+0⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+1⟩=0 → ¬0=1) → (0=1 → ∀x. ¬⟨x+1⟩=0))
((¬∀x. ¬⟨x+1⟩=1 → ¬0=1) → (0=1 → ∀x. ¬⟨x+1⟩=1))
((¬∀x. ¬⟨x+1⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+1⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+x⟩=0 → ¬0=1) → (0=1 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=0 → ¬0=1) → (0=1 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=1 → ¬0=1) → (0=1 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=1 → ¬0=1) → (0=1 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨0⋅0⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨0⋅0⟩=x))
((¬∀x. ¬⟨0⋅1⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨0⋅1⟩=x))
((¬∀x. ¬⟨0⋅x⟩=0 → ¬0=1) → (0=1 → ∀x. ¬⟨0⋅x⟩=0))
((¬∀x. ¬⟨0⋅x⟩=1 → ¬0=1) → (0=1 → ∀x. ¬⟨0⋅x⟩=1))
((¬∀x. ¬⟨0⋅x⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨0⋅x⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨1⋅0⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨1⋅0⟩=x))
((¬∀x. ¬⟨1⋅1⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨1⋅1⟩=x))
((¬∀x. ¬⟨1⋅x⟩=0 → ¬0=1) → (0=1 → ∀x. ¬⟨1⋅x⟩=0))
((¬∀x. ¬⟨1⋅x⟩=1 → ¬0=1) → (0=1 → ∀x. ¬⟨1⋅x⟩=1))
((¬∀x. ¬⟨1⋅x⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨1⋅x⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨x⋅0⟩=0 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅0⟩=0))
((¬∀x. ¬⟨x⋅0⟩=1 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅0⟩=1))
((¬∀x. ¬⟨x⋅0⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅0⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅1⟩=0 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅1⟩=0))
((¬∀x. ¬⟨x⋅1⟩=1 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅1⟩=1))
((¬∀x. ¬⟨x⋅1⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅1⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀z. ¬0<z → ¬0=1) → (0=1 → ∀z. ¬0<z))
((¬∀x. ¬0<⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. ¬0<⟨0+x⟩))
((¬∀x. ¬0<⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. ¬0<⟨1+x⟩))
((¬∀x. ¬0<⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. ¬0<⟨x+0⟩))
((¬∀x. ¬0<⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. ¬0<⟨x+1⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬0<⟨0⋅x⟩))
((¬∀x. ¬0<⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬0<⟨1⋅x⟩))
((¬∀x. ¬0<⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. ¬0<⟨x⋅0⟩))
((¬∀x. ¬0<⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. ¬0<⟨x⋅1⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀z. ¬1<z → ¬0=1) → (0=1 → ∀z. ¬1<z))
((¬∀x. ¬1<⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. ¬1<⟨0+x⟩))
((¬∀x. ¬1<⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. ¬1<⟨1+x⟩))
((¬∀x. ¬1<⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. ¬1<⟨x+0⟩))
((¬∀x. ¬1<⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. ¬1<⟨x+1⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬1<⟨0⋅x⟩))
((¬∀x. ¬1<⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬1<⟨1⋅x⟩))
((¬∀x. ¬1<⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. ¬1<⟨x⋅0⟩))
((¬∀x. ¬1<⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. ¬1<⟨x⋅1⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬x<⟨0+0⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨0+0⟩))
((¬∀x. ¬x<⟨0+1⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨0+1⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨1+0⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨1+0⟩))
((¬∀x. ¬x<⟨1+1⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨1+1⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨0⋅0⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨0⋅0⟩))
((¬∀x. ¬x<⟨0⋅1⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨0⋅1⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨1⋅0⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨1⋅0⟩))
((¬∀x. ¬x<⟨1⋅1⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨1⋅1⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬0=1) → (0=1 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀y. ¬y<y → ¬0=1) → (0=1 → ∀y. ¬y<y))
((¬∀y. ¬y<y → ¬0=1) → (0=1 → ∀y. ¬y<y))
((¬∀z. ¬z<0 → ¬0=1) → (0=1 → ∀z. ¬z<0))
((¬∀z. ¬z<1 → ¬0=1) → (0=1 → ∀z. ¬z<1))
((¬∀x. ¬⟨0+0⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨0+0⟩<x))
((¬∀x. ¬⟨0+1⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨0+1⟩<x))
((¬∀x. ¬⟨0+x⟩<0 → ¬0=1) → (0=1 → ∀x. ¬⟨0+x⟩<0))
((¬∀x. ¬⟨0+x⟩<1 → ¬0=1) → (0=1 → ∀x. ¬⟨0+x⟩<1))
((¬∀x. ¬⟨0+x⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨0+x⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨1+0⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨1+0⟩<x))
((¬∀x. ¬⟨1+1⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨1+1⟩<x))
((¬∀x. ¬⟨1+x⟩<0 → ¬0=1) → (0=1 → ∀x. ¬⟨1+x⟩<0))
((¬∀x. ¬⟨1+x⟩<1 → ¬0=1) → (0=1 → ∀x. ¬⟨1+x⟩<1))
((¬∀x. ¬⟨1+x⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨1+x⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨x+0⟩<0 → ¬0=1) → (0=1 → ∀x. ¬⟨x+0⟩<0))
((¬∀x. ¬⟨x+0⟩<1 → ¬0=1) → (0=1 → ∀x. ¬⟨x+0⟩<1))
((¬∀x. ¬⟨x+0⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+0⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+1⟩<0 → ¬0=1) → (0=1 → ∀x. ¬⟨x+1⟩<0))
((¬∀x. ¬⟨x+1⟩<1 → ¬0=1) → (0=1 → ∀x. ¬⟨x+1⟩<1))
((¬∀x. ¬⟨x+1⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+1⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+x⟩<0 → ¬0=1) → (0=1 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<0 → ¬0=1) → (0=1 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<1 → ¬0=1) → (0=1 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<1 → ¬0=1) → (0=1 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨0⋅0⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨0⋅0⟩<x))
((¬∀x. ¬⟨0⋅1⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨0⋅1⟩<x))
((¬∀x. ¬⟨0⋅x⟩<0 → ¬0=1) → (0=1 → ∀x. ¬⟨0⋅x⟩<0))
((¬∀x. ¬⟨0⋅x⟩<1 → ¬0=1) → (0=1 → ∀x. ¬⟨0⋅x⟩<1))
((¬∀x. ¬⟨0⋅x⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨0⋅x⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨1⋅0⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨1⋅0⟩<x))
((¬∀x. ¬⟨1⋅1⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨1⋅1⟩<x))
((¬∀x. ¬⟨1⋅x⟩<0 → ¬0=1) → (0=1 → ∀x. ¬⟨1⋅x⟩<0))
((¬∀x. ¬⟨1⋅x⟩<1 → ¬0=1) → (0=1 → ∀x. ¬⟨1⋅x⟩<1))
((¬∀x. ¬⟨1⋅x⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨1⋅x⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨x⋅0⟩<0 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅0⟩<0))
((¬∀x. ¬⟨x⋅0⟩<1 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅0⟩<1))
((¬∀x. ¬⟨x⋅0⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅0⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅1⟩<0 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅1⟩<0))
((¬∀x. ¬⟨x⋅1⟩<1 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅1⟩<1))
((¬∀x. ¬⟨x⋅1⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅1⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬0=1) → (0=1 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀y. ¬¬0=y → ¬0=1) → (0=1 → ∀y. ¬¬0=y))
((¬∀y. ¬¬1=y → ¬0=1) → (0=1 → ∀y. ¬¬1=y))
((¬∀y. ¬¬y=0 → ¬0=1) → (0=1 → ∀y. ¬¬y=0))
((¬∀y. ¬¬y=1 → ¬0=1) → (0=1 → ∀y. ¬¬y=1))
((¬∀y. ¬¬0<y → ¬0=1) → (0=1 → ∀y. ¬¬0<y))
((¬∀y. ¬¬1<y → ¬0=1) → (0=1 → ∀y. ¬¬1<y))
((¬∀y. ¬¬y<0 → ¬0=1) → (0=1 → ∀y. ¬¬y<0))
((¬∀y. ¬¬y<1 → ¬0=1) → (0=1 → ∀y. ¬¬y<1))
((¬∀x. ¬¬¬0=x → ¬0=1) → (0=1 → ∀x. ¬¬¬0=x))
((¬∀x. ¬¬¬1=x → ¬0=1) → (0=1 → ∀x. ¬¬¬1=x))
((¬∀x. ¬¬¬x=0 → ¬0=1) → (0=1 → ∀x. ¬¬¬x=0))
((¬∀x. ¬¬¬x=1 → ¬0=1) → (0=1 → ∀x. ¬¬¬x=1))
((¬∀x. ¬¬¬x=x → ¬0=1) → (0=1 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬x=x → ¬0=1) → (0=1 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬0<x → ¬0=1) → (0=1 → ∀x. ¬¬¬0<x))
((¬∀x. ¬¬¬1<x → ¬0=1) → (0=1 → ∀x. ¬¬¬1<x))
((¬∀x. ¬¬¬x<0 → ¬0=1) → (0=1 → ∀x. ¬¬¬x<0))
((¬∀x. ¬¬¬x<1 → ¬0=1) → (0=1 → ∀x. ¬¬¬x<1))
((¬∀x. ¬¬¬x<x → ¬0=1) → (0=1 → ∀x. ¬¬¬x<x))
((¬∀x. ¬¬¬x<x → ¬0=1) → (0=1 → ∀x. ¬¬¬x<x))
((¬∀y. ¬∀x. x=y → ¬0=1) → (0=1 → ∀y. ¬∀x. x=y))
((¬∀x. ¬∀y. x=y → ¬0=1) → (0=1 → ∀x. ¬∀y. x=y))
((¬∀x. ¬∀y. y=x → ¬0=1) → (0=1 → ∀x. ¬∀y. y=x))
((¬∀y. ¬∀x. y=x → ¬0=1) → (0=1 → ∀y. ¬∀x. y=x))
((¬∀y. ¬∀x. x<y → ¬0=1) → (0=1 → ∀y. ¬∀x. x<y))
((¬∀x. ¬∀y. x<y → ¬0=1) → (0=1 → ∀x. ¬∀y. x<y))
((¬∀x. ¬∀y. y<x → ¬0=1) → (0=1 → ∀x. ¬∀y. y<x))
((¬∀y. ¬∀x. y<x → ¬0=1) → (0=1 → ∀y. ¬∀x. y<x))
((¬∀z. ∀x. x=z → ¬0=1) → (0=1 → ∀z. ∀x. x=z))
((¬∀x. ∀z. x=z → ¬0=1) → (0=1 → ∀x. ∀z. x=z))
((¬∀x. ∀z. z=x → ¬0=1) → (0=1 → ∀x. ∀z. z=x))
((¬∀z. ∀x. z=x → ¬0=1) → (0=1 → ∀z. ∀x. z=x))
((¬∀z. ∀x. x<z → ¬0=1) → (0=1 → ∀z. ∀x. x<z))
((¬∀x. ∀z. x<z → ¬0=1) → (0=1 → ∀x. ∀z. x<z))
((¬∀x. ∀z. z<x → ¬0=1) → (0=1 → ∀x. ∀z. z<x))
((¬∀z. ∀x. z<x → ¬0=1) → (0=1 → ∀z. ∀x. z<x))
((¬∀y. ∀x. ¬x=y → ¬0=1) → (0=1 → ∀y. ∀x. ¬x=y))
((¬∀x. ∀y. ¬x=y → ¬0=1) → (0=1 → ∀x. ∀y. ¬x=y))
((¬∀x. ∀y. ¬y=x → ¬0=1) → (0=1 → ∀x. ∀y. ¬y=x))
((¬∀y. ∀x. ¬y=x → ¬0=1) → (0=1 → ∀y. ∀x. ¬y=x))
((¬∀y. ∀x. ¬x<y → ¬0=1) → (0=1 → ∀y. ∀x. ¬x<y))
((¬∀x. ∀y. ¬x<y → ¬0=1) → (0=1 → ∀x. ∀y. ¬x<y))
((¬∀x. ∀y. ¬y<x → ¬0=1) → (0=1 → ∀x. ∀y. ¬y<x))
((¬∀y. ∀x. ¬y<x → ¬0=1) → (0=1 → ∀y. ∀x. ¬y<x))
((¬(0=0 → 0=0) → ¬0=1) → (0=1 → (0=0 → 0=0)))
((¬(0=0 → 0=1) → ¬0=1) → (0=1 → (0=0 → 0=1)))
((¬(0=0 → 1=0) → ¬0=1) → (0=1 → (0=0 → 1=0)))
((¬(0=0 → 1=1) → ¬0=1) → (0=1 → (0=0 → 1=1)))
((¬(0=0 → 0<0) → ¬0=1) → (0=1 → (0=0 → 0<0)))
((¬(0=0 → 0<1) → ¬0=1) → (0=1 → (0=0 → 0<1)))
((¬(0=0 → 1<0) → ¬0=1) → (0=1 → (0=0 → 1<0)))
((¬(0=0 → 1<1) → ¬0=1) → (0=1 → (0=0 → 1<1)))
((¬(0=1 → 0=0) → ¬0=1) → (0=1 → (0=1 → 0=0)))
((¬(0=1 → 0=1) → ¬0=1) → (0=1 → (0=1 → 0=1)))
((¬(0=1 → 1=0) → ¬0=1) → (0=1 → (0=1 → 1=0)))
((¬(0=1 → 1=1) → ¬0=1) → (0=1 → (0=1 → 1=1)))
((¬(0=1 → 0<0) → ¬0=1) → (0=1 → (0=1 → 0<0)))
((¬(0=1 → 0<1) → ¬0=1) → (0=1 → (0=1 → 0<1)))
((¬(0=1 → 1<0) → ¬0=1) → (0=1 → (0=1 → 1<0)))
((¬(0=1 → 1<1) → ¬0=1) → (0=1 → (0=1 → 1<1)))
((¬(1=0 → 0=0) → ¬0=1) → (0=1 → (1=0 → 0=0)))
((¬(1=0 → 0=1) → ¬0=1) → (0=1 → (1=0 → 0=1)))
((¬(1=0 → 1=0) → ¬0=1) → (0=1 → (1=0 → 1=0)))
((¬(1=0 → 1=1) → ¬0=1) → (0=1 → (1=0 → 1=1)))
((¬(1=0 → 0<0) → ¬0=1) → (0=1 → (1=0 → 0<0)))
((¬(1=0 → 0<1) → ¬0=1) → (0=1 → (1=0 → 0<1)))
((¬(1=0 → 1<0) → ¬0=1) → (0=1 → (1=0 → 1<0)))
((¬(1=0 → 1<1) → ¬0=1) → (0=1 → (1=0 → 1<1)))
((¬(1=1 → 0=0) → ¬0=1) → (0=1 → (1=1 → 0=0)))
((¬(1=1 → 0=1) → ¬0=1) → (0=1 → (1=1 → 0=1)))
((¬(1=1 → 1=0) → ¬0=1) → (0=1 → (1=1 → 1=0)))
((¬(1=1 → 1=1) → ¬0=1) → (0=1 → (1=1 → 1=1)))
((¬(1=1 → 0<0) → ¬0=1) → (0=1 → (1=1 → 0<0)))
((¬(1=1 → 0<1) → ¬0=1) → (0=1 → (1=1 → 0<1)))
((¬(1=1 → 1<0) → ¬0=1) → (0=1 → (1=1 → 1<0)))
((¬(1=1 → 1<1) → ¬0=1) → (0=1 → (1=1 → 1<1)))
((¬(0<0 → 0=0) → ¬0=1) → (0=1 → (0<0 → 0=0)))
((¬(0<0 → 0=1) → ¬0=1) → (0=1 → (0<0 → 0=1)))
((¬(0<0 → 1=0) → ¬0=1) → (0=1 → (0<0 → 1=0)))
((¬(0<0 → 1=1) → ¬0=1) → (0=1 → (0<0 → 1=1)))
((¬(0<0 → 0<0) → ¬0=1) → (0=1 → (0<0 → 0<0)))
((¬(0<0 → 0<1) → ¬0=1) → (0=1 → (0<0 → 0<1)))
((¬(0<0 → 1<0) → ¬0=1) → (0=1 → (0<0 → 1<0)))
((¬(0<0 → 1<1) → ¬0=1) → (0=1 → (0<0 → 1<1)))
((¬(0<1 → 0=0) → ¬0=1) → (0=1 → (0<1 → 0=0)))
((¬(0<1 → 0=1) → ¬0=1) → (0=1 → (0<1 → 0=1)))
((¬(0<1 → 1=0) → ¬0=1) → (0=1 → (0<1 → 1=0)))
((¬(0<1 → 1=1) → ¬0=1) → (0=1 → (0<1 → 1=1)))
((¬(0<1 → 0<0) → ¬0=1) → (0=1 → (0<1 → 0<0)))
((¬(0<1 → 0<1) → ¬0=1) → (0=1 → (0<1 → 0<1)))
((¬(0<1 → 1<0) → ¬0=1) → (0=1 → (0<1 → 1<0)))
((¬(0<1 → 1<1) → ¬0=1) → (0=1 → (0<1 → 1<1)))
((¬(1<0 → 0=0) → ¬0=1) → (0=1 → (1<0 → 0=0)))
((¬(1<0 → 0=1) → ¬0=1) → (0=1 → (1<0 → 0=1)))
((¬(1<0 → 1=0) → ¬0=1) → (0=1 → (1<0 → 1=0)))
((¬(1<0 → 1=1) → ¬0=1) → (0=1 → (1<0 → 1=1)))
((¬(1<0 → 0<0) → ¬0=1) → (0=1 → (1<0 → 0<0)))
((¬(1<0 → 0<1) → ¬0=1) → (0=1 → (1<0 → 0<1)))
((¬(1<0 → 1<0) → ¬0=1) → (0=1 → (1<0 → 1<0)))
((¬(1<0 → 1<1) → ¬0=1) → (0=1 → (1<0 → 1<1)))
((¬(1<1 → 0=0) → ¬0=1) → (0=1 → (1<1 → 0=0)))
((¬(1<1 → 0=1) → ¬0=1) → (0=1 → (1<1 → 0=1)))
((¬(1<1 → 1=0) → ¬0=1) → (0=1 → (1<1 → 1=0)))
((¬(1<1 → 1=1) → ¬0=1) → (0=1 → (1<1 → 1=1)))
((¬(1<1 → 0<0) → ¬0=1) → (0=1 → (1<1 → 0<0)))
((¬(1<1 → 0<1) → ¬0=1) → (0=1 → (1<1 → 0<1)))
((¬(1<1 → 1<0) → ¬0=1) → (0=1 → (1<1 → 1<0)))
((¬(1<1 → 1<1) → ¬0=1) → (0=1 → (1<1 → 1<1)))
((¬0=⟨0+⟨0+0⟩⟩ → ¬1=0) → (1=0 → 0=⟨0+⟨0+0⟩⟩))
((¬0=⟨0+⟨0+1⟩⟩ → ¬1=0) → (1=0 → 0=⟨0+⟨0+1⟩⟩))
((¬0=⟨0+⟨1+0⟩⟩ → ¬1=0) → (1=0 → 0=⟨0+⟨1+0⟩⟩))
((¬0=⟨0+⟨1+1⟩⟩ → ¬1=0) → (1=0 → 0=⟨0+⟨1+1⟩⟩))
((¬0=⟨0+⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 0=⟨0+⟨0⋅0⟩⟩))
((¬0=⟨0+⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 0=⟨0+⟨0⋅1⟩⟩))
((¬0=⟨0+⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 0=⟨0+⟨1⋅0⟩⟩))
((¬0=⟨0+⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 0=⟨0+⟨1⋅1⟩⟩))
((¬0=⟨1+⟨0+0⟩⟩ → ¬1=0) → (1=0 → 0=⟨1+⟨0+0⟩⟩))
((¬0=⟨1+⟨0+1⟩⟩ → ¬1=0) → (1=0 → 0=⟨1+⟨0+1⟩⟩))
((¬0=⟨1+⟨1+0⟩⟩ → ¬1=0) → (1=0 → 0=⟨1+⟨1+0⟩⟩))
((¬0=⟨1+⟨1+1⟩⟩ → ¬1=0) → (1=0 → 0=⟨1+⟨1+1⟩⟩))
((¬0=⟨1+⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 0=⟨1+⟨0⋅0⟩⟩))
((¬0=⟨1+⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 0=⟨1+⟨0⋅1⟩⟩))
((¬0=⟨1+⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 0=⟨1+⟨1⋅0⟩⟩))
((¬0=⟨1+⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 0=⟨1+⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩+0⟩ → ¬1=0) → (1=0 → 0=⟨⟨0+0⟩+0⟩))
((¬0=⟨⟨0+0⟩+1⟩ → ¬1=0) → (1=0 → 0=⟨⟨0+0⟩+1⟩))
((¬0=⟨⟨0+1⟩+0⟩ → ¬1=0) → (1=0 → 0=⟨⟨0+1⟩+0⟩))
((¬0=⟨⟨0+1⟩+1⟩ → ¬1=0) → (1=0 → 0=⟨⟨0+1⟩+1⟩))
((¬0=⟨⟨1+0⟩+0⟩ → ¬1=0) → (1=0 → 0=⟨⟨1+0⟩+0⟩))
((¬0=⟨⟨1+0⟩+1⟩ → ¬1=0) → (1=0 → 0=⟨⟨1+0⟩+1⟩))
((¬0=⟨⟨1+1⟩+0⟩ → ¬1=0) → (1=0 → 0=⟨⟨1+1⟩+0⟩))
((¬0=⟨⟨1+1⟩+1⟩ → ¬1=0) → (1=0 → 0=⟨⟨1+1⟩+1⟩))
((¬0=⟨⟨0⋅0⟩+0⟩ → ¬1=0) → (1=0 → 0=⟨⟨0⋅0⟩+0⟩))
((¬0=⟨⟨0⋅0⟩+1⟩ → ¬1=0) → (1=0 → 0=⟨⟨0⋅0⟩+1⟩))
((¬0=⟨⟨0⋅1⟩+0⟩ → ¬1=0) → (1=0 → 0=⟨⟨0⋅1⟩+0⟩))
((¬0=⟨⟨0⋅1⟩+1⟩ → ¬1=0) → (1=0 → 0=⟨⟨0⋅1⟩+1⟩))
((¬0=⟨⟨1⋅0⟩+0⟩ → ¬1=0) → (1=0 → 0=⟨⟨1⋅0⟩+0⟩))
((¬0=⟨⟨1⋅0⟩+1⟩ → ¬1=0) → (1=0 → 0=⟨⟨1⋅0⟩+1⟩))
((¬0=⟨⟨1⋅1⟩+0⟩ → ¬1=0) → (1=0 → 0=⟨⟨1⋅1⟩+0⟩))
((¬0=⟨⟨1⋅1⟩+1⟩ → ¬1=0) → (1=0 → 0=⟨⟨1⋅1⟩+1⟩))
((¬0=⟨0⋅⟨0+0⟩⟩ → ¬1=0) → (1=0 → 0=⟨0⋅⟨0+0⟩⟩))
((¬0=⟨0⋅⟨0+1⟩⟩ → ¬1=0) → (1=0 → 0=⟨0⋅⟨0+1⟩⟩))
((¬0=⟨0⋅⟨1+0⟩⟩ → ¬1=0) → (1=0 → 0=⟨0⋅⟨1+0⟩⟩))
((¬0=⟨0⋅⟨1+1⟩⟩ → ¬1=0) → (1=0 → 0=⟨0⋅⟨1+1⟩⟩))
((¬0=⟨0⋅⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 0=⟨0⋅⟨0⋅0⟩⟩))
((¬0=⟨0⋅⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 0=⟨0⋅⟨0⋅1⟩⟩))
((¬0=⟨0⋅⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 0=⟨0⋅⟨1⋅0⟩⟩))
((¬0=⟨0⋅⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 0=⟨0⋅⟨1⋅1⟩⟩))
((¬0=⟨1⋅⟨0+0⟩⟩ → ¬1=0) → (1=0 → 0=⟨1⋅⟨0+0⟩⟩))
((¬0=⟨1⋅⟨0+1⟩⟩ → ¬1=0) → (1=0 → 0=⟨1⋅⟨0+1⟩⟩))
((¬0=⟨1⋅⟨1+0⟩⟩ → ¬1=0) → (1=0 → 0=⟨1⋅⟨1+0⟩⟩))
((¬0=⟨1⋅⟨1+1⟩⟩ → ¬1=0) → (1=0 → 0=⟨1⋅⟨1+1⟩⟩))
((¬0=⟨1⋅⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 0=⟨1⋅⟨0⋅0⟩⟩))
((¬0=⟨1⋅⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 0=⟨1⋅⟨0⋅1⟩⟩))
((¬0=⟨1⋅⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 0=⟨1⋅⟨1⋅0⟩⟩))
((¬0=⟨1⋅⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 0=⟨1⋅⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩⋅0⟩ → ¬1=0) → (1=0 → 0=⟨⟨0+0⟩⋅0⟩))
((¬0=⟨⟨0+0⟩⋅1⟩ → ¬1=0) → (1=0 → 0=⟨⟨0+0⟩⋅1⟩))
((¬0=⟨⟨0+1⟩⋅0⟩ → ¬1=0) → (1=0 → 0=⟨⟨0+1⟩⋅0⟩))
((¬0=⟨⟨0+1⟩⋅1⟩ → ¬1=0) → (1=0 → 0=⟨⟨0+1⟩⋅1⟩))
((¬0=⟨⟨1+0⟩⋅0⟩ → ¬1=0) → (1=0 → 0=⟨⟨1+0⟩⋅0⟩))
((¬0=⟨⟨1+0⟩⋅1⟩ → ¬1=0) → (1=0 → 0=⟨⟨1+0⟩⋅1⟩))
((¬0=⟨⟨1+1⟩⋅0⟩ → ¬1=0) → (1=0 → 0=⟨⟨1+1⟩⋅0⟩))
((¬0=⟨⟨1+1⟩⋅1⟩ → ¬1=0) → (1=0 → 0=⟨⟨1+1⟩⋅1⟩))
((¬0=⟨⟨0⋅0⟩⋅0⟩ → ¬1=0) → (1=0 → 0=⟨⟨0⋅0⟩⋅0⟩))
((¬0=⟨⟨0⋅0⟩⋅1⟩ → ¬1=0) → (1=0 → 0=⟨⟨0⋅0⟩⋅1⟩))
((¬0=⟨⟨0⋅1⟩⋅0⟩ → ¬1=0) → (1=0 → 0=⟨⟨0⋅1⟩⋅0⟩))
((¬0=⟨⟨0⋅1⟩⋅1⟩ → ¬1=0) → (1=0 → 0=⟨⟨0⋅1⟩⋅1⟩))
((¬0=⟨⟨1⋅0⟩⋅0⟩ → ¬1=0) → (1=0 → 0=⟨⟨1⋅0⟩⋅0⟩))
((¬0=⟨⟨1⋅0⟩⋅1⟩ → ¬1=0) → (1=0 → 0=⟨⟨1⋅0⟩⋅1⟩))
((¬0=⟨⟨1⋅1⟩⋅0⟩ → ¬1=0) → (1=0 → 0=⟨⟨1⋅1⟩⋅0⟩))
((¬0=⟨⟨1⋅1⟩⋅1⟩ → ¬1=0) → (1=0 → 0=⟨⟨1⋅1⟩⋅1⟩))
((¬1=⟨0+⟨0+0⟩⟩ → ¬1=0) → (1=0 → 1=⟨0+⟨0+0⟩⟩))
((¬1=⟨0+⟨0+1⟩⟩ → ¬1=0) → (1=0 → 1=⟨0+⟨0+1⟩⟩))
((¬1=⟨0+⟨1+0⟩⟩ → ¬1=0) → (1=0 → 1=⟨0+⟨1+0⟩⟩))
((¬1=⟨0+⟨1+1⟩⟩ → ¬1=0) → (1=0 → 1=⟨0+⟨1+1⟩⟩))
((¬1=⟨0+⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 1=⟨0+⟨0⋅0⟩⟩))
((¬1=⟨0+⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 1=⟨0+⟨0⋅1⟩⟩))
((¬1=⟨0+⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 1=⟨0+⟨1⋅0⟩⟩))
((¬1=⟨0+⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 1=⟨0+⟨1⋅1⟩⟩))
((¬1=⟨1+⟨0+0⟩⟩ → ¬1=0) → (1=0 → 1=⟨1+⟨0+0⟩⟩))
((¬1=⟨1+⟨0+1⟩⟩ → ¬1=0) → (1=0 → 1=⟨1+⟨0+1⟩⟩))
((¬1=⟨1+⟨1+0⟩⟩ → ¬1=0) → (1=0 → 1=⟨1+⟨1+0⟩⟩))
((¬1=⟨1+⟨1+1⟩⟩ → ¬1=0) → (1=0 → 1=⟨1+⟨1+1⟩⟩))
((¬1=⟨1+⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 1=⟨1+⟨0⋅0⟩⟩))
((¬1=⟨1+⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 1=⟨1+⟨0⋅1⟩⟩))
((¬1=⟨1+⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 1=⟨1+⟨1⋅0⟩⟩))
((¬1=⟨1+⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 1=⟨1+⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩+0⟩ → ¬1=0) → (1=0 → 1=⟨⟨0+0⟩+0⟩))
((¬1=⟨⟨0+0⟩+1⟩ → ¬1=0) → (1=0 → 1=⟨⟨0+0⟩+1⟩))
((¬1=⟨⟨0+1⟩+0⟩ → ¬1=0) → (1=0 → 1=⟨⟨0+1⟩+0⟩))
((¬1=⟨⟨0+1⟩+1⟩ → ¬1=0) → (1=0 → 1=⟨⟨0+1⟩+1⟩))
((¬1=⟨⟨1+0⟩+0⟩ → ¬1=0) → (1=0 → 1=⟨⟨1+0⟩+0⟩))
((¬1=⟨⟨1+0⟩+1⟩ → ¬1=0) → (1=0 → 1=⟨⟨1+0⟩+1⟩))
((¬1=⟨⟨1+1⟩+0⟩ → ¬1=0) → (1=0 → 1=⟨⟨1+1⟩+0⟩))
((¬1=⟨⟨1+1⟩+1⟩ → ¬1=0) → (1=0 → 1=⟨⟨1+1⟩+1⟩))
((¬1=⟨⟨0⋅0⟩+0⟩ → ¬1=0) → (1=0 → 1=⟨⟨0⋅0⟩+0⟩))
((¬1=⟨⟨0⋅0⟩+1⟩ → ¬1=0) → (1=0 → 1=⟨⟨0⋅0⟩+1⟩))
((¬1=⟨⟨0⋅1⟩+0⟩ → ¬1=0) → (1=0 → 1=⟨⟨0⋅1⟩+0⟩))
((¬1=⟨⟨0⋅1⟩+1⟩ → ¬1=0) → (1=0 → 1=⟨⟨0⋅1⟩+1⟩))
((¬1=⟨⟨1⋅0⟩+0⟩ → ¬1=0) → (1=0 → 1=⟨⟨1⋅0⟩+0⟩))
((¬1=⟨⟨1⋅0⟩+1⟩ → ¬1=0) → (1=0 → 1=⟨⟨1⋅0⟩+1⟩))
((¬1=⟨⟨1⋅1⟩+0⟩ → ¬1=0) → (1=0 → 1=⟨⟨1⋅1⟩+0⟩))
((¬1=⟨⟨1⋅1⟩+1⟩ → ¬1=0) → (1=0 → 1=⟨⟨1⋅1⟩+1⟩))
((¬1=⟨0⋅⟨0+0⟩⟩ → ¬1=0) → (1=0 → 1=⟨0⋅⟨0+0⟩⟩))
((¬1=⟨0⋅⟨0+1⟩⟩ → ¬1=0) → (1=0 → 1=⟨0⋅⟨0+1⟩⟩))
((¬1=⟨0⋅⟨1+0⟩⟩ → ¬1=0) → (1=0 → 1=⟨0⋅⟨1+0⟩⟩))
((¬1=⟨0⋅⟨1+1⟩⟩ → ¬1=0) → (1=0 → 1=⟨0⋅⟨1+1⟩⟩))
((¬1=⟨0⋅⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 1=⟨0⋅⟨0⋅0⟩⟩))
((¬1=⟨0⋅⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 1=⟨0⋅⟨0⋅1⟩⟩))
((¬1=⟨0⋅⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 1=⟨0⋅⟨1⋅0⟩⟩))
((¬1=⟨0⋅⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 1=⟨0⋅⟨1⋅1⟩⟩))
((¬1=⟨1⋅⟨0+0⟩⟩ → ¬1=0) → (1=0 → 1=⟨1⋅⟨0+0⟩⟩))
((¬1=⟨1⋅⟨0+1⟩⟩ → ¬1=0) → (1=0 → 1=⟨1⋅⟨0+1⟩⟩))
((¬1=⟨1⋅⟨1+0⟩⟩ → ¬1=0) → (1=0 → 1=⟨1⋅⟨1+0⟩⟩))
((¬1=⟨1⋅⟨1+1⟩⟩ → ¬1=0) → (1=0 → 1=⟨1⋅⟨1+1⟩⟩))
((¬1=⟨1⋅⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 1=⟨1⋅⟨0⋅0⟩⟩))
((¬1=⟨1⋅⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 1=⟨1⋅⟨0⋅1⟩⟩))
((¬1=⟨1⋅⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 1=⟨1⋅⟨1⋅0⟩⟩))
((¬1=⟨1⋅⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 1=⟨1⋅⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩⋅0⟩ → ¬1=0) → (1=0 → 1=⟨⟨0+0⟩⋅0⟩))
((¬1=⟨⟨0+0⟩⋅1⟩ → ¬1=0) → (1=0 → 1=⟨⟨0+0⟩⋅1⟩))
((¬1=⟨⟨0+1⟩⋅0⟩ → ¬1=0) → (1=0 → 1=⟨⟨0+1⟩⋅0⟩))
((¬1=⟨⟨0+1⟩⋅1⟩ → ¬1=0) → (1=0 → 1=⟨⟨0+1⟩⋅1⟩))
((¬1=⟨⟨1+0⟩⋅0⟩ → ¬1=0) → (1=0 → 1=⟨⟨1+0⟩⋅0⟩))
((¬1=⟨⟨1+0⟩⋅1⟩ → ¬1=0) → (1=0 → 1=⟨⟨1+0⟩⋅1⟩))
((¬1=⟨⟨1+1⟩⋅0⟩ → ¬1=0) → (1=0 → 1=⟨⟨1+1⟩⋅0⟩))
((¬1=⟨⟨1+1⟩⋅1⟩ → ¬1=0) → (1=0 → 1=⟨⟨1+1⟩⋅1⟩))
((¬1=⟨⟨0⋅0⟩⋅0⟩ → ¬1=0) → (1=0 → 1=⟨⟨0⋅0⟩⋅0⟩))
((¬1=⟨⟨0⋅0⟩⋅1⟩ → ¬1=0) → (1=0 → 1=⟨⟨0⋅0⟩⋅1⟩))
((¬1=⟨⟨0⋅1⟩⋅0⟩ → ¬1=0) → (1=0 → 1=⟨⟨0⋅1⟩⋅0⟩))
((¬1=⟨⟨0⋅1⟩⋅1⟩ → ¬1=0) → (1=0 → 1=⟨⟨0⋅1⟩⋅1⟩))
((¬1=⟨⟨1⋅0⟩⋅0⟩ → ¬1=0) → (1=0 → 1=⟨⟨1⋅0⟩⋅0⟩))
((¬1=⟨⟨1⋅0⟩⋅1⟩ → ¬1=0) → (1=0 → 1=⟨⟨1⋅0⟩⋅1⟩))
((¬1=⟨⟨1⋅1⟩⋅0⟩ → ¬1=0) → (1=0 → 1=⟨⟨1⋅1⟩⋅0⟩))
((¬1=⟨⟨1⋅1⟩⋅1⟩ → ¬1=0) → (1=0 → 1=⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩=⟨0+0⟩ → ¬1=0) → (1=0 → ⟨0+0⟩=⟨0+0⟩))
((¬⟨0+0⟩=⟨0+1⟩ → ¬1=0) → (1=0 → ⟨0+0⟩=⟨0+1⟩))
((¬⟨0+0⟩=⟨1+0⟩ → ¬1=0) → (1=0 → ⟨0+0⟩=⟨1+0⟩))
((¬⟨0+0⟩=⟨1+1⟩ → ¬1=0) → (1=0 → ⟨0+0⟩=⟨1+1⟩))
((¬⟨0+0⟩=⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨0+0⟩=⟨0⋅0⟩))
((¬⟨0+0⟩=⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨0+0⟩=⟨0⋅1⟩))
((¬⟨0+0⟩=⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨0+0⟩=⟨1⋅0⟩))
((¬⟨0+0⟩=⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨0+0⟩=⟨1⋅1⟩))
((¬⟨0+1⟩=⟨0+0⟩ → ¬1=0) → (1=0 → ⟨0+1⟩=⟨0+0⟩))
((¬⟨0+1⟩=⟨0+1⟩ → ¬1=0) → (1=0 → ⟨0+1⟩=⟨0+1⟩))
((¬⟨0+1⟩=⟨1+0⟩ → ¬1=0) → (1=0 → ⟨0+1⟩=⟨1+0⟩))
((¬⟨0+1⟩=⟨1+1⟩ → ¬1=0) → (1=0 → ⟨0+1⟩=⟨1+1⟩))
((¬⟨0+1⟩=⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨0+1⟩=⟨0⋅0⟩))
((¬⟨0+1⟩=⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨0+1⟩=⟨0⋅1⟩))
((¬⟨0+1⟩=⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨0+1⟩=⟨1⋅0⟩))
((¬⟨0+1⟩=⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨0+1⟩=⟨1⋅1⟩))
((¬⟨1+0⟩=⟨0+0⟩ → ¬1=0) → (1=0 → ⟨1+0⟩=⟨0+0⟩))
((¬⟨1+0⟩=⟨0+1⟩ → ¬1=0) → (1=0 → ⟨1+0⟩=⟨0+1⟩))
((¬⟨1+0⟩=⟨1+0⟩ → ¬1=0) → (1=0 → ⟨1+0⟩=⟨1+0⟩))
((¬⟨1+0⟩=⟨1+1⟩ → ¬1=0) → (1=0 → ⟨1+0⟩=⟨1+1⟩))
((¬⟨1+0⟩=⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨1+0⟩=⟨0⋅0⟩))
((¬⟨1+0⟩=⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨1+0⟩=⟨0⋅1⟩))
((¬⟨1+0⟩=⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨1+0⟩=⟨1⋅0⟩))
((¬⟨1+0⟩=⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨1+0⟩=⟨1⋅1⟩))
((¬⟨1+1⟩=⟨0+0⟩ → ¬1=0) → (1=0 → ⟨1+1⟩=⟨0+0⟩))
((¬⟨1+1⟩=⟨0+1⟩ → ¬1=0) → (1=0 → ⟨1+1⟩=⟨0+1⟩))
((¬⟨1+1⟩=⟨1+0⟩ → ¬1=0) → (1=0 → ⟨1+1⟩=⟨1+0⟩))
((¬⟨1+1⟩=⟨1+1⟩ → ¬1=0) → (1=0 → ⟨1+1⟩=⟨1+1⟩))
((¬⟨1+1⟩=⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨1+1⟩=⟨0⋅0⟩))
((¬⟨1+1⟩=⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨1+1⟩=⟨0⋅1⟩))
((¬⟨1+1⟩=⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨1+1⟩=⟨1⋅0⟩))
((¬⟨1+1⟩=⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨1+1⟩=⟨1⋅1⟩))
((¬⟨0⋅0⟩=⟨0+0⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩=⟨0+0⟩))
((¬⟨0⋅0⟩=⟨0+1⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩=⟨0+1⟩))
((¬⟨0⋅0⟩=⟨1+0⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩=⟨1+0⟩))
((¬⟨0⋅0⟩=⟨1+1⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩=⟨1+1⟩))
((¬⟨0⋅0⟩=⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩=⟨0⋅0⟩))
((¬⟨0⋅0⟩=⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩=⟨0⋅1⟩))
((¬⟨0⋅0⟩=⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩=⟨1⋅0⟩))
((¬⟨0⋅0⟩=⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩=⟨1⋅1⟩))
((¬⟨0⋅1⟩=⟨0+0⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩=⟨0+0⟩))
((¬⟨0⋅1⟩=⟨0+1⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩=⟨0+1⟩))
((¬⟨0⋅1⟩=⟨1+0⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩=⟨1+0⟩))
((¬⟨0⋅1⟩=⟨1+1⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩=⟨1+1⟩))
((¬⟨0⋅1⟩=⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩=⟨0⋅0⟩))
((¬⟨0⋅1⟩=⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩=⟨0⋅1⟩))
((¬⟨0⋅1⟩=⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩=⟨1⋅0⟩))
((¬⟨0⋅1⟩=⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩=⟨1⋅1⟩))
((¬⟨1⋅0⟩=⟨0+0⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩=⟨0+0⟩))
((¬⟨1⋅0⟩=⟨0+1⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩=⟨0+1⟩))
((¬⟨1⋅0⟩=⟨1+0⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩=⟨1+0⟩))
((¬⟨1⋅0⟩=⟨1+1⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩=⟨1+1⟩))
((¬⟨1⋅0⟩=⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩=⟨0⋅0⟩))
((¬⟨1⋅0⟩=⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩=⟨0⋅1⟩))
((¬⟨1⋅0⟩=⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩=⟨1⋅0⟩))
((¬⟨1⋅0⟩=⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩=⟨1⋅1⟩))
((¬⟨1⋅1⟩=⟨0+0⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩=⟨0+0⟩))
((¬⟨1⋅1⟩=⟨0+1⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩=⟨0+1⟩))
((¬⟨1⋅1⟩=⟨1+0⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩=⟨1+0⟩))
((¬⟨1⋅1⟩=⟨1+1⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩=⟨1+1⟩))
((¬⟨1⋅1⟩=⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩=⟨0⋅0⟩))
((¬⟨1⋅1⟩=⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩=⟨0⋅1⟩))
((¬⟨1⋅1⟩=⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩=⟨1⋅0⟩))
((¬⟨1⋅1⟩=⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩=⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩=0 → ¬1=0) → (1=0 → ⟨0+⟨0+0⟩⟩=0))
((¬⟨0+⟨0+0⟩⟩=1 → ¬1=0) → (1=0 → ⟨0+⟨0+0⟩⟩=1))
((¬⟨0+⟨0+1⟩⟩=0 → ¬1=0) → (1=0 → ⟨0+⟨0+1⟩⟩=0))
((¬⟨0+⟨0+1⟩⟩=1 → ¬1=0) → (1=0 → ⟨0+⟨0+1⟩⟩=1))
((¬⟨0+⟨1+0⟩⟩=0 → ¬1=0) → (1=0 → ⟨0+⟨1+0⟩⟩=0))
((¬⟨0+⟨1+0⟩⟩=1 → ¬1=0) → (1=0 → ⟨0+⟨1+0⟩⟩=1))
((¬⟨0+⟨1+1⟩⟩=0 → ¬1=0) → (1=0 → ⟨0+⟨1+1⟩⟩=0))
((¬⟨0+⟨1+1⟩⟩=1 → ¬1=0) → (1=0 → ⟨0+⟨1+1⟩⟩=1))
((¬⟨0+⟨0⋅0⟩⟩=0 → ¬1=0) → (1=0 → ⟨0+⟨0⋅0⟩⟩=0))
((¬⟨0+⟨0⋅0⟩⟩=1 → ¬1=0) → (1=0 → ⟨0+⟨0⋅0⟩⟩=1))
((¬⟨0+⟨0⋅1⟩⟩=0 → ¬1=0) → (1=0 → ⟨0+⟨0⋅1⟩⟩=0))
((¬⟨0+⟨0⋅1⟩⟩=1 → ¬1=0) → (1=0 → ⟨0+⟨0⋅1⟩⟩=1))
((¬⟨0+⟨1⋅0⟩⟩=0 → ¬1=0) → (1=0 → ⟨0+⟨1⋅0⟩⟩=0))
((¬⟨0+⟨1⋅0⟩⟩=1 → ¬1=0) → (1=0 → ⟨0+⟨1⋅0⟩⟩=1))
((¬⟨0+⟨1⋅1⟩⟩=0 → ¬1=0) → (1=0 → ⟨0+⟨1⋅1⟩⟩=0))
((¬⟨0+⟨1⋅1⟩⟩=1 → ¬1=0) → (1=0 → ⟨0+⟨1⋅1⟩⟩=1))
((¬⟨1+⟨0+0⟩⟩=0 → ¬1=0) → (1=0 → ⟨1+⟨0+0⟩⟩=0))
((¬⟨1+⟨0+0⟩⟩=1 → ¬1=0) → (1=0 → ⟨1+⟨0+0⟩⟩=1))
((¬⟨1+⟨0+1⟩⟩=0 → ¬1=0) → (1=0 → ⟨1+⟨0+1⟩⟩=0))
((¬⟨1+⟨0+1⟩⟩=1 → ¬1=0) → (1=0 → ⟨1+⟨0+1⟩⟩=1))
((¬⟨1+⟨1+0⟩⟩=0 → ¬1=0) → (1=0 → ⟨1+⟨1+0⟩⟩=0))
((¬⟨1+⟨1+0⟩⟩=1 → ¬1=0) → (1=0 → ⟨1+⟨1+0⟩⟩=1))
((¬⟨1+⟨1+1⟩⟩=0 → ¬1=0) → (1=0 → ⟨1+⟨1+1⟩⟩=0))
((¬⟨1+⟨1+1⟩⟩=1 → ¬1=0) → (1=0 → ⟨1+⟨1+1⟩⟩=1))
((¬⟨1+⟨0⋅0⟩⟩=0 → ¬1=0) → (1=0 → ⟨1+⟨0⋅0⟩⟩=0))
((¬⟨1+⟨0⋅0⟩⟩=1 → ¬1=0) → (1=0 → ⟨1+⟨0⋅0⟩⟩=1))
((¬⟨1+⟨0⋅1⟩⟩=0 → ¬1=0) → (1=0 → ⟨1+⟨0⋅1⟩⟩=0))
((¬⟨1+⟨0⋅1⟩⟩=1 → ¬1=0) → (1=0 → ⟨1+⟨0⋅1⟩⟩=1))
((¬⟨1+⟨1⋅0⟩⟩=0 → ¬1=0) → (1=0 → ⟨1+⟨1⋅0⟩⟩=0))
((¬⟨1+⟨1⋅0⟩⟩=1 → ¬1=0) → (1=0 → ⟨1+⟨1⋅0⟩⟩=1))
((¬⟨1+⟨1⋅1⟩⟩=0 → ¬1=0) → (1=0 → ⟨1+⟨1⋅1⟩⟩=0))
((¬⟨1+⟨1⋅1⟩⟩=1 → ¬1=0) → (1=0 → ⟨1+⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩+0⟩=0 → ¬1=0) → (1=0 → ⟨⟨0+0⟩+0⟩=0))
((¬⟨⟨0+0⟩+0⟩=1 → ¬1=0) → (1=0 → ⟨⟨0+0⟩+0⟩=1))
((¬⟨⟨0+0⟩+1⟩=0 → ¬1=0) → (1=0 → ⟨⟨0+0⟩+1⟩=0))
((¬⟨⟨0+0⟩+1⟩=1 → ¬1=0) → (1=0 → ⟨⟨0+0⟩+1⟩=1))
((¬⟨⟨0+1⟩+0⟩=0 → ¬1=0) → (1=0 → ⟨⟨0+1⟩+0⟩=0))
((¬⟨⟨0+1⟩+0⟩=1 → ¬1=0) → (1=0 → ⟨⟨0+1⟩+0⟩=1))
((¬⟨⟨0+1⟩+1⟩=0 → ¬1=0) → (1=0 → ⟨⟨0+1⟩+1⟩=0))
((¬⟨⟨0+1⟩+1⟩=1 → ¬1=0) → (1=0 → ⟨⟨0+1⟩+1⟩=1))
((¬⟨⟨1+0⟩+0⟩=0 → ¬1=0) → (1=0 → ⟨⟨1+0⟩+0⟩=0))
((¬⟨⟨1+0⟩+0⟩=1 → ¬1=0) → (1=0 → ⟨⟨1+0⟩+0⟩=1))
((¬⟨⟨1+0⟩+1⟩=0 → ¬1=0) → (1=0 → ⟨⟨1+0⟩+1⟩=0))
((¬⟨⟨1+0⟩+1⟩=1 → ¬1=0) → (1=0 → ⟨⟨1+0⟩+1⟩=1))
((¬⟨⟨1+1⟩+0⟩=0 → ¬1=0) → (1=0 → ⟨⟨1+1⟩+0⟩=0))
((¬⟨⟨1+1⟩+0⟩=1 → ¬1=0) → (1=0 → ⟨⟨1+1⟩+0⟩=1))
((¬⟨⟨1+1⟩+1⟩=0 → ¬1=0) → (1=0 → ⟨⟨1+1⟩+1⟩=0))
((¬⟨⟨1+1⟩+1⟩=1 → ¬1=0) → (1=0 → ⟨⟨1+1⟩+1⟩=1))
((¬⟨⟨0⋅0⟩+0⟩=0 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩+0⟩=0))
((¬⟨⟨0⋅0⟩+0⟩=1 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩+0⟩=1))
((¬⟨⟨0⋅0⟩+1⟩=0 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩+1⟩=0))
((¬⟨⟨0⋅0⟩+1⟩=1 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩+1⟩=1))
((¬⟨⟨0⋅1⟩+0⟩=0 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩+0⟩=0))
((¬⟨⟨0⋅1⟩+0⟩=1 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩+0⟩=1))
((¬⟨⟨0⋅1⟩+1⟩=0 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩+1⟩=0))
((¬⟨⟨0⋅1⟩+1⟩=1 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩+1⟩=1))
((¬⟨⟨1⋅0⟩+0⟩=0 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩+0⟩=0))
((¬⟨⟨1⋅0⟩+0⟩=1 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩+0⟩=1))
((¬⟨⟨1⋅0⟩+1⟩=0 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩+1⟩=0))
((¬⟨⟨1⋅0⟩+1⟩=1 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩+1⟩=1))
((¬⟨⟨1⋅1⟩+0⟩=0 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩+0⟩=0))
((¬⟨⟨1⋅1⟩+0⟩=1 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩+0⟩=1))
((¬⟨⟨1⋅1⟩+1⟩=0 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩+1⟩=0))
((¬⟨⟨1⋅1⟩+1⟩=1 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩+1⟩=1))
((¬⟨0⋅⟨0+0⟩⟩=0 → ¬1=0) → (1=0 → ⟨0⋅⟨0+0⟩⟩=0))
((¬⟨0⋅⟨0+0⟩⟩=1 → ¬1=0) → (1=0 → ⟨0⋅⟨0+0⟩⟩=1))
((¬⟨0⋅⟨0+1⟩⟩=0 → ¬1=0) → (1=0 → ⟨0⋅⟨0+1⟩⟩=0))
((¬⟨0⋅⟨0+1⟩⟩=1 → ¬1=0) → (1=0 → ⟨0⋅⟨0+1⟩⟩=1))
((¬⟨0⋅⟨1+0⟩⟩=0 → ¬1=0) → (1=0 → ⟨0⋅⟨1+0⟩⟩=0))
((¬⟨0⋅⟨1+0⟩⟩=1 → ¬1=0) → (1=0 → ⟨0⋅⟨1+0⟩⟩=1))
((¬⟨0⋅⟨1+1⟩⟩=0 → ¬1=0) → (1=0 → ⟨0⋅⟨1+1⟩⟩=0))
((¬⟨0⋅⟨1+1⟩⟩=1 → ¬1=0) → (1=0 → ⟨0⋅⟨1+1⟩⟩=1))
((¬⟨0⋅⟨0⋅0⟩⟩=0 → ¬1=0) → (1=0 → ⟨0⋅⟨0⋅0⟩⟩=0))
((¬⟨0⋅⟨0⋅0⟩⟩=1 → ¬1=0) → (1=0 → ⟨0⋅⟨0⋅0⟩⟩=1))
((¬⟨0⋅⟨0⋅1⟩⟩=0 → ¬1=0) → (1=0 → ⟨0⋅⟨0⋅1⟩⟩=0))
((¬⟨0⋅⟨0⋅1⟩⟩=1 → ¬1=0) → (1=0 → ⟨0⋅⟨0⋅1⟩⟩=1))
((¬⟨0⋅⟨1⋅0⟩⟩=0 → ¬1=0) → (1=0 → ⟨0⋅⟨1⋅0⟩⟩=0))
((¬⟨0⋅⟨1⋅0⟩⟩=1 → ¬1=0) → (1=0 → ⟨0⋅⟨1⋅0⟩⟩=1))
((¬⟨0⋅⟨1⋅1⟩⟩=0 → ¬1=0) → (1=0 → ⟨0⋅⟨1⋅1⟩⟩=0))
((¬⟨0⋅⟨1⋅1⟩⟩=1 → ¬1=0) → (1=0 → ⟨0⋅⟨1⋅1⟩⟩=1))
((¬⟨1⋅⟨0+0⟩⟩=0 → ¬1=0) → (1=0 → ⟨1⋅⟨0+0⟩⟩=0))
((¬⟨1⋅⟨0+0⟩⟩=1 → ¬1=0) → (1=0 → ⟨1⋅⟨0+0⟩⟩=1))
((¬⟨1⋅⟨0+1⟩⟩=0 → ¬1=0) → (1=0 → ⟨1⋅⟨0+1⟩⟩=0))
((¬⟨1⋅⟨0+1⟩⟩=1 → ¬1=0) → (1=0 → ⟨1⋅⟨0+1⟩⟩=1))
((¬⟨1⋅⟨1+0⟩⟩=0 → ¬1=0) → (1=0 → ⟨1⋅⟨1+0⟩⟩=0))
((¬⟨1⋅⟨1+0⟩⟩=1 → ¬1=0) → (1=0 → ⟨1⋅⟨1+0⟩⟩=1))
((¬⟨1⋅⟨1+1⟩⟩=0 → ¬1=0) → (1=0 → ⟨1⋅⟨1+1⟩⟩=0))
((¬⟨1⋅⟨1+1⟩⟩=1 → ¬1=0) → (1=0 → ⟨1⋅⟨1+1⟩⟩=1))
((¬⟨1⋅⟨0⋅0⟩⟩=0 → ¬1=0) → (1=0 → ⟨1⋅⟨0⋅0⟩⟩=0))
((¬⟨1⋅⟨0⋅0⟩⟩=1 → ¬1=0) → (1=0 → ⟨1⋅⟨0⋅0⟩⟩=1))
((¬⟨1⋅⟨0⋅1⟩⟩=0 → ¬1=0) → (1=0 → ⟨1⋅⟨0⋅1⟩⟩=0))
((¬⟨1⋅⟨0⋅1⟩⟩=1 → ¬1=0) → (1=0 → ⟨1⋅⟨0⋅1⟩⟩=1))
((¬⟨1⋅⟨1⋅0⟩⟩=0 → ¬1=0) → (1=0 → ⟨1⋅⟨1⋅0⟩⟩=0))
((¬⟨1⋅⟨1⋅0⟩⟩=1 → ¬1=0) → (1=0 → ⟨1⋅⟨1⋅0⟩⟩=1))
((¬⟨1⋅⟨1⋅1⟩⟩=0 → ¬1=0) → (1=0 → ⟨1⋅⟨1⋅1⟩⟩=0))
((¬⟨1⋅⟨1⋅1⟩⟩=1 → ¬1=0) → (1=0 → ⟨1⋅⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩⋅0⟩=0 → ¬1=0) → (1=0 → ⟨⟨0+0⟩⋅0⟩=0))
((¬⟨⟨0+0⟩⋅0⟩=1 → ¬1=0) → (1=0 → ⟨⟨0+0⟩⋅0⟩=1))
((¬⟨⟨0+0⟩⋅1⟩=0 → ¬1=0) → (1=0 → ⟨⟨0+0⟩⋅1⟩=0))
((¬⟨⟨0+0⟩⋅1⟩=1 → ¬1=0) → (1=0 → ⟨⟨0+0⟩⋅1⟩=1))
((¬⟨⟨0+1⟩⋅0⟩=0 → ¬1=0) → (1=0 → ⟨⟨0+1⟩⋅0⟩=0))
((¬⟨⟨0+1⟩⋅0⟩=1 → ¬1=0) → (1=0 → ⟨⟨0+1⟩⋅0⟩=1))
((¬⟨⟨0+1⟩⋅1⟩=0 → ¬1=0) → (1=0 → ⟨⟨0+1⟩⋅1⟩=0))
((¬⟨⟨0+1⟩⋅1⟩=1 → ¬1=0) → (1=0 → ⟨⟨0+1⟩⋅1⟩=1))
((¬⟨⟨1+0⟩⋅0⟩=0 → ¬1=0) → (1=0 → ⟨⟨1+0⟩⋅0⟩=0))
((¬⟨⟨1+0⟩⋅0⟩=1 → ¬1=0) → (1=0 → ⟨⟨1+0⟩⋅0⟩=1))
((¬⟨⟨1+0⟩⋅1⟩=0 → ¬1=0) → (1=0 → ⟨⟨1+0⟩⋅1⟩=0))
((¬⟨⟨1+0⟩⋅1⟩=1 → ¬1=0) → (1=0 → ⟨⟨1+0⟩⋅1⟩=1))
((¬⟨⟨1+1⟩⋅0⟩=0 → ¬1=0) → (1=0 → ⟨⟨1+1⟩⋅0⟩=0))
((¬⟨⟨1+1⟩⋅0⟩=1 → ¬1=0) → (1=0 → ⟨⟨1+1⟩⋅0⟩=1))
((¬⟨⟨1+1⟩⋅1⟩=0 → ¬1=0) → (1=0 → ⟨⟨1+1⟩⋅1⟩=0))
((¬⟨⟨1+1⟩⋅1⟩=1 → ¬1=0) → (1=0 → ⟨⟨1+1⟩⋅1⟩=1))
((¬⟨⟨0⋅0⟩⋅0⟩=0 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩⋅0⟩=0))
((¬⟨⟨0⋅0⟩⋅0⟩=1 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩⋅0⟩=1))
((¬⟨⟨0⋅0⟩⋅1⟩=0 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩⋅1⟩=0))
((¬⟨⟨0⋅0⟩⋅1⟩=1 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩⋅1⟩=1))
((¬⟨⟨0⋅1⟩⋅0⟩=0 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩⋅0⟩=0))
((¬⟨⟨0⋅1⟩⋅0⟩=1 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩⋅0⟩=1))
((¬⟨⟨0⋅1⟩⋅1⟩=0 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩⋅1⟩=0))
((¬⟨⟨0⋅1⟩⋅1⟩=1 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩⋅1⟩=1))
((¬⟨⟨1⋅0⟩⋅0⟩=0 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩⋅0⟩=0))
((¬⟨⟨1⋅0⟩⋅0⟩=1 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩⋅0⟩=1))
((¬⟨⟨1⋅0⟩⋅1⟩=0 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩⋅1⟩=0))
((¬⟨⟨1⋅0⟩⋅1⟩=1 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩⋅1⟩=1))
((¬⟨⟨1⋅1⟩⋅0⟩=0 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩⋅0⟩=0))
((¬⟨⟨1⋅1⟩⋅0⟩=1 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩⋅0⟩=1))
((¬⟨⟨1⋅1⟩⋅1⟩=0 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩⋅1⟩=0))
((¬⟨⟨1⋅1⟩⋅1⟩=1 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩⋅1⟩=1))
((¬0<⟨0+⟨0+0⟩⟩ → ¬1=0) → (1=0 → 0<⟨0+⟨0+0⟩⟩))
((¬0<⟨0+⟨0+1⟩⟩ → ¬1=0) → (1=0 → 0<⟨0+⟨0+1⟩⟩))
((¬0<⟨0+⟨1+0⟩⟩ → ¬1=0) → (1=0 → 0<⟨0+⟨1+0⟩⟩))
((¬0<⟨0+⟨1+1⟩⟩ → ¬1=0) → (1=0 → 0<⟨0+⟨1+1⟩⟩))
((¬0<⟨0+⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 0<⟨0+⟨0⋅0⟩⟩))
((¬0<⟨0+⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 0<⟨0+⟨0⋅1⟩⟩))
((¬0<⟨0+⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 0<⟨0+⟨1⋅0⟩⟩))
((¬0<⟨0+⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 0<⟨0+⟨1⋅1⟩⟩))
((¬0<⟨1+⟨0+0⟩⟩ → ¬1=0) → (1=0 → 0<⟨1+⟨0+0⟩⟩))
((¬0<⟨1+⟨0+1⟩⟩ → ¬1=0) → (1=0 → 0<⟨1+⟨0+1⟩⟩))
((¬0<⟨1+⟨1+0⟩⟩ → ¬1=0) → (1=0 → 0<⟨1+⟨1+0⟩⟩))
((¬0<⟨1+⟨1+1⟩⟩ → ¬1=0) → (1=0 → 0<⟨1+⟨1+1⟩⟩))
((¬0<⟨1+⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 0<⟨1+⟨0⋅0⟩⟩))
((¬0<⟨1+⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 0<⟨1+⟨0⋅1⟩⟩))
((¬0<⟨1+⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 0<⟨1+⟨1⋅0⟩⟩))
((¬0<⟨1+⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 0<⟨1+⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩+0⟩ → ¬1=0) → (1=0 → 0<⟨⟨0+0⟩+0⟩))
((¬0<⟨⟨0+0⟩+1⟩ → ¬1=0) → (1=0 → 0<⟨⟨0+0⟩+1⟩))
((¬0<⟨⟨0+1⟩+0⟩ → ¬1=0) → (1=0 → 0<⟨⟨0+1⟩+0⟩))
((¬0<⟨⟨0+1⟩+1⟩ → ¬1=0) → (1=0 → 0<⟨⟨0+1⟩+1⟩))
((¬0<⟨⟨1+0⟩+0⟩ → ¬1=0) → (1=0 → 0<⟨⟨1+0⟩+0⟩))
((¬0<⟨⟨1+0⟩+1⟩ → ¬1=0) → (1=0 → 0<⟨⟨1+0⟩+1⟩))
((¬0<⟨⟨1+1⟩+0⟩ → ¬1=0) → (1=0 → 0<⟨⟨1+1⟩+0⟩))
((¬0<⟨⟨1+1⟩+1⟩ → ¬1=0) → (1=0 → 0<⟨⟨1+1⟩+1⟩))
((¬0<⟨⟨0⋅0⟩+0⟩ → ¬1=0) → (1=0 → 0<⟨⟨0⋅0⟩+0⟩))
((¬0<⟨⟨0⋅0⟩+1⟩ → ¬1=0) → (1=0 → 0<⟨⟨0⋅0⟩+1⟩))
((¬0<⟨⟨0⋅1⟩+0⟩ → ¬1=0) → (1=0 → 0<⟨⟨0⋅1⟩+0⟩))
((¬0<⟨⟨0⋅1⟩+1⟩ → ¬1=0) → (1=0 → 0<⟨⟨0⋅1⟩+1⟩))
((¬0<⟨⟨1⋅0⟩+0⟩ → ¬1=0) → (1=0 → 0<⟨⟨1⋅0⟩+0⟩))
((¬0<⟨⟨1⋅0⟩+1⟩ → ¬1=0) → (1=0 → 0<⟨⟨1⋅0⟩+1⟩))
((¬0<⟨⟨1⋅1⟩+0⟩ → ¬1=0) → (1=0 → 0<⟨⟨1⋅1⟩+0⟩))
((¬0<⟨⟨1⋅1⟩+1⟩ → ¬1=0) → (1=0 → 0<⟨⟨1⋅1⟩+1⟩))
((¬0<⟨0⋅⟨0+0⟩⟩ → ¬1=0) → (1=0 → 0<⟨0⋅⟨0+0⟩⟩))
((¬0<⟨0⋅⟨0+1⟩⟩ → ¬1=0) → (1=0 → 0<⟨0⋅⟨0+1⟩⟩))
((¬0<⟨0⋅⟨1+0⟩⟩ → ¬1=0) → (1=0 → 0<⟨0⋅⟨1+0⟩⟩))
((¬0<⟨0⋅⟨1+1⟩⟩ → ¬1=0) → (1=0 → 0<⟨0⋅⟨1+1⟩⟩))
((¬0<⟨0⋅⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 0<⟨0⋅⟨0⋅0⟩⟩))
((¬0<⟨0⋅⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 0<⟨0⋅⟨0⋅1⟩⟩))
((¬0<⟨0⋅⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 0<⟨0⋅⟨1⋅0⟩⟩))
((¬0<⟨0⋅⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 0<⟨0⋅⟨1⋅1⟩⟩))
((¬0<⟨1⋅⟨0+0⟩⟩ → ¬1=0) → (1=0 → 0<⟨1⋅⟨0+0⟩⟩))
((¬0<⟨1⋅⟨0+1⟩⟩ → ¬1=0) → (1=0 → 0<⟨1⋅⟨0+1⟩⟩))
((¬0<⟨1⋅⟨1+0⟩⟩ → ¬1=0) → (1=0 → 0<⟨1⋅⟨1+0⟩⟩))
((¬0<⟨1⋅⟨1+1⟩⟩ → ¬1=0) → (1=0 → 0<⟨1⋅⟨1+1⟩⟩))
((¬0<⟨1⋅⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 0<⟨1⋅⟨0⋅0⟩⟩))
((¬0<⟨1⋅⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 0<⟨1⋅⟨0⋅1⟩⟩))
((¬0<⟨1⋅⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 0<⟨1⋅⟨1⋅0⟩⟩))
((¬0<⟨1⋅⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 0<⟨1⋅⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩⋅0⟩ → ¬1=0) → (1=0 → 0<⟨⟨0+0⟩⋅0⟩))
((¬0<⟨⟨0+0⟩⋅1⟩ → ¬1=0) → (1=0 → 0<⟨⟨0+0⟩⋅1⟩))
((¬0<⟨⟨0+1⟩⋅0⟩ → ¬1=0) → (1=0 → 0<⟨⟨0+1⟩⋅0⟩))
((¬0<⟨⟨0+1⟩⋅1⟩ → ¬1=0) → (1=0 → 0<⟨⟨0+1⟩⋅1⟩))
((¬0<⟨⟨1+0⟩⋅0⟩ → ¬1=0) → (1=0 → 0<⟨⟨1+0⟩⋅0⟩))
((¬0<⟨⟨1+0⟩⋅1⟩ → ¬1=0) → (1=0 → 0<⟨⟨1+0⟩⋅1⟩))
((¬0<⟨⟨1+1⟩⋅0⟩ → ¬1=0) → (1=0 → 0<⟨⟨1+1⟩⋅0⟩))
((¬0<⟨⟨1+1⟩⋅1⟩ → ¬1=0) → (1=0 → 0<⟨⟨1+1⟩⋅1⟩))
((¬0<⟨⟨0⋅0⟩⋅0⟩ → ¬1=0) → (1=0 → 0<⟨⟨0⋅0⟩⋅0⟩))
((¬0<⟨⟨0⋅0⟩⋅1⟩ → ¬1=0) → (1=0 → 0<⟨⟨0⋅0⟩⋅1⟩))
((¬0<⟨⟨0⋅1⟩⋅0⟩ → ¬1=0) → (1=0 → 0<⟨⟨0⋅1⟩⋅0⟩))
((¬0<⟨⟨0⋅1⟩⋅1⟩ → ¬1=0) → (1=0 → 0<⟨⟨0⋅1⟩⋅1⟩))
((¬0<⟨⟨1⋅0⟩⋅0⟩ → ¬1=0) → (1=0 → 0<⟨⟨1⋅0⟩⋅0⟩))
((¬0<⟨⟨1⋅0⟩⋅1⟩ → ¬1=0) → (1=0 → 0<⟨⟨1⋅0⟩⋅1⟩))
((¬0<⟨⟨1⋅1⟩⋅0⟩ → ¬1=0) → (1=0 → 0<⟨⟨1⋅1⟩⋅0⟩))
((¬0<⟨⟨1⋅1⟩⋅1⟩ → ¬1=0) → (1=0 → 0<⟨⟨1⋅1⟩⋅1⟩))
((¬1<⟨0+⟨0+0⟩⟩ → ¬1=0) → (1=0 → 1<⟨0+⟨0+0⟩⟩))
((¬1<⟨0+⟨0+1⟩⟩ → ¬1=0) → (1=0 → 1<⟨0+⟨0+1⟩⟩))
((¬1<⟨0+⟨1+0⟩⟩ → ¬1=0) → (1=0 → 1<⟨0+⟨1+0⟩⟩))
((¬1<⟨0+⟨1+1⟩⟩ → ¬1=0) → (1=0 → 1<⟨0+⟨1+1⟩⟩))
((¬1<⟨0+⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 1<⟨0+⟨0⋅0⟩⟩))
((¬1<⟨0+⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 1<⟨0+⟨0⋅1⟩⟩))
((¬1<⟨0+⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 1<⟨0+⟨1⋅0⟩⟩))
((¬1<⟨0+⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 1<⟨0+⟨1⋅1⟩⟩))
((¬1<⟨1+⟨0+0⟩⟩ → ¬1=0) → (1=0 → 1<⟨1+⟨0+0⟩⟩))
((¬1<⟨1+⟨0+1⟩⟩ → ¬1=0) → (1=0 → 1<⟨1+⟨0+1⟩⟩))
((¬1<⟨1+⟨1+0⟩⟩ → ¬1=0) → (1=0 → 1<⟨1+⟨1+0⟩⟩))
((¬1<⟨1+⟨1+1⟩⟩ → ¬1=0) → (1=0 → 1<⟨1+⟨1+1⟩⟩))
((¬1<⟨1+⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 1<⟨1+⟨0⋅0⟩⟩))
((¬1<⟨1+⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 1<⟨1+⟨0⋅1⟩⟩))
((¬1<⟨1+⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 1<⟨1+⟨1⋅0⟩⟩))
((¬1<⟨1+⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 1<⟨1+⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩+0⟩ → ¬1=0) → (1=0 → 1<⟨⟨0+0⟩+0⟩))
((¬1<⟨⟨0+0⟩+1⟩ → ¬1=0) → (1=0 → 1<⟨⟨0+0⟩+1⟩))
((¬1<⟨⟨0+1⟩+0⟩ → ¬1=0) → (1=0 → 1<⟨⟨0+1⟩+0⟩))
((¬1<⟨⟨0+1⟩+1⟩ → ¬1=0) → (1=0 → 1<⟨⟨0+1⟩+1⟩))
((¬1<⟨⟨1+0⟩+0⟩ → ¬1=0) → (1=0 → 1<⟨⟨1+0⟩+0⟩))
((¬1<⟨⟨1+0⟩+1⟩ → ¬1=0) → (1=0 → 1<⟨⟨1+0⟩+1⟩))
((¬1<⟨⟨1+1⟩+0⟩ → ¬1=0) → (1=0 → 1<⟨⟨1+1⟩+0⟩))
((¬1<⟨⟨1+1⟩+1⟩ → ¬1=0) → (1=0 → 1<⟨⟨1+1⟩+1⟩))
((¬1<⟨⟨0⋅0⟩+0⟩ → ¬1=0) → (1=0 → 1<⟨⟨0⋅0⟩+0⟩))
((¬1<⟨⟨0⋅0⟩+1⟩ → ¬1=0) → (1=0 → 1<⟨⟨0⋅0⟩+1⟩))
((¬1<⟨⟨0⋅1⟩+0⟩ → ¬1=0) → (1=0 → 1<⟨⟨0⋅1⟩+0⟩))
((¬1<⟨⟨0⋅1⟩+1⟩ → ¬1=0) → (1=0 → 1<⟨⟨0⋅1⟩+1⟩))
((¬1<⟨⟨1⋅0⟩+0⟩ → ¬1=0) → (1=0 → 1<⟨⟨1⋅0⟩+0⟩))
((¬1<⟨⟨1⋅0⟩+1⟩ → ¬1=0) → (1=0 → 1<⟨⟨1⋅0⟩+1⟩))
((¬1<⟨⟨1⋅1⟩+0⟩ → ¬1=0) → (1=0 → 1<⟨⟨1⋅1⟩+0⟩))
((¬1<⟨⟨1⋅1⟩+1⟩ → ¬1=0) → (1=0 → 1<⟨⟨1⋅1⟩+1⟩))
((¬1<⟨0⋅⟨0+0⟩⟩ → ¬1=0) → (1=0 → 1<⟨0⋅⟨0+0⟩⟩))
((¬1<⟨0⋅⟨0+1⟩⟩ → ¬1=0) → (1=0 → 1<⟨0⋅⟨0+1⟩⟩))
((¬1<⟨0⋅⟨1+0⟩⟩ → ¬1=0) → (1=0 → 1<⟨0⋅⟨1+0⟩⟩))
((¬1<⟨0⋅⟨1+1⟩⟩ → ¬1=0) → (1=0 → 1<⟨0⋅⟨1+1⟩⟩))
((¬1<⟨0⋅⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 1<⟨0⋅⟨0⋅0⟩⟩))
((¬1<⟨0⋅⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 1<⟨0⋅⟨0⋅1⟩⟩))
((¬1<⟨0⋅⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 1<⟨0⋅⟨1⋅0⟩⟩))
((¬1<⟨0⋅⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 1<⟨0⋅⟨1⋅1⟩⟩))
((¬1<⟨1⋅⟨0+0⟩⟩ → ¬1=0) → (1=0 → 1<⟨1⋅⟨0+0⟩⟩))
((¬1<⟨1⋅⟨0+1⟩⟩ → ¬1=0) → (1=0 → 1<⟨1⋅⟨0+1⟩⟩))
((¬1<⟨1⋅⟨1+0⟩⟩ → ¬1=0) → (1=0 → 1<⟨1⋅⟨1+0⟩⟩))
((¬1<⟨1⋅⟨1+1⟩⟩ → ¬1=0) → (1=0 → 1<⟨1⋅⟨1+1⟩⟩))
((¬1<⟨1⋅⟨0⋅0⟩⟩ → ¬1=0) → (1=0 → 1<⟨1⋅⟨0⋅0⟩⟩))
((¬1<⟨1⋅⟨0⋅1⟩⟩ → ¬1=0) → (1=0 → 1<⟨1⋅⟨0⋅1⟩⟩))
((¬1<⟨1⋅⟨1⋅0⟩⟩ → ¬1=0) → (1=0 → 1<⟨1⋅⟨1⋅0⟩⟩))
((¬1<⟨1⋅⟨1⋅1⟩⟩ → ¬1=0) → (1=0 → 1<⟨1⋅⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩⋅0⟩ → ¬1=0) → (1=0 → 1<⟨⟨0+0⟩⋅0⟩))
((¬1<⟨⟨0+0⟩⋅1⟩ → ¬1=0) → (1=0 → 1<⟨⟨0+0⟩⋅1⟩))
((¬1<⟨⟨0+1⟩⋅0⟩ → ¬1=0) → (1=0 → 1<⟨⟨0+1⟩⋅0⟩))
((¬1<⟨⟨0+1⟩⋅1⟩ → ¬1=0) → (1=0 → 1<⟨⟨0+1⟩⋅1⟩))
((¬1<⟨⟨1+0⟩⋅0⟩ → ¬1=0) → (1=0 → 1<⟨⟨1+0⟩⋅0⟩))
((¬1<⟨⟨1+0⟩⋅1⟩ → ¬1=0) → (1=0 → 1<⟨⟨1+0⟩⋅1⟩))
((¬1<⟨⟨1+1⟩⋅0⟩ → ¬1=0) → (1=0 → 1<⟨⟨1+1⟩⋅0⟩))
((¬1<⟨⟨1+1⟩⋅1⟩ → ¬1=0) → (1=0 → 1<⟨⟨1+1⟩⋅1⟩))
((¬1<⟨⟨0⋅0⟩⋅0⟩ → ¬1=0) → (1=0 → 1<⟨⟨0⋅0⟩⋅0⟩))
((¬1<⟨⟨0⋅0⟩⋅1⟩ → ¬1=0) → (1=0 → 1<⟨⟨0⋅0⟩⋅1⟩))
((¬1<⟨⟨0⋅1⟩⋅0⟩ → ¬1=0) → (1=0 → 1<⟨⟨0⋅1⟩⋅0⟩))
((¬1<⟨⟨0⋅1⟩⋅1⟩ → ¬1=0) → (1=0 → 1<⟨⟨0⋅1⟩⋅1⟩))
((¬1<⟨⟨1⋅0⟩⋅0⟩ → ¬1=0) → (1=0 → 1<⟨⟨1⋅0⟩⋅0⟩))
((¬1<⟨⟨1⋅0⟩⋅1⟩ → ¬1=0) → (1=0 → 1<⟨⟨1⋅0⟩⋅1⟩))
((¬1<⟨⟨1⋅1⟩⋅0⟩ → ¬1=0) → (1=0 → 1<⟨⟨1⋅1⟩⋅0⟩))
((¬1<⟨⟨1⋅1⟩⋅1⟩ → ¬1=0) → (1=0 → 1<⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩<⟨0+0⟩ → ¬1=0) → (1=0 → ⟨0+0⟩<⟨0+0⟩))
((¬⟨0+0⟩<⟨0+1⟩ → ¬1=0) → (1=0 → ⟨0+0⟩<⟨0+1⟩))
((¬⟨0+0⟩<⟨1+0⟩ → ¬1=0) → (1=0 → ⟨0+0⟩<⟨1+0⟩))
((¬⟨0+0⟩<⟨1+1⟩ → ¬1=0) → (1=0 → ⟨0+0⟩<⟨1+1⟩))
((¬⟨0+0⟩<⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨0+0⟩<⟨0⋅0⟩))
((¬⟨0+0⟩<⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨0+0⟩<⟨0⋅1⟩))
((¬⟨0+0⟩<⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨0+0⟩<⟨1⋅0⟩))
((¬⟨0+0⟩<⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨0+0⟩<⟨1⋅1⟩))
((¬⟨0+1⟩<⟨0+0⟩ → ¬1=0) → (1=0 → ⟨0+1⟩<⟨0+0⟩))
((¬⟨0+1⟩<⟨0+1⟩ → ¬1=0) → (1=0 → ⟨0+1⟩<⟨0+1⟩))
((¬⟨0+1⟩<⟨1+0⟩ → ¬1=0) → (1=0 → ⟨0+1⟩<⟨1+0⟩))
((¬⟨0+1⟩<⟨1+1⟩ → ¬1=0) → (1=0 → ⟨0+1⟩<⟨1+1⟩))
((¬⟨0+1⟩<⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨0+1⟩<⟨0⋅0⟩))
((¬⟨0+1⟩<⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨0+1⟩<⟨0⋅1⟩))
((¬⟨0+1⟩<⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨0+1⟩<⟨1⋅0⟩))
((¬⟨0+1⟩<⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨0+1⟩<⟨1⋅1⟩))
((¬⟨1+0⟩<⟨0+0⟩ → ¬1=0) → (1=0 → ⟨1+0⟩<⟨0+0⟩))
((¬⟨1+0⟩<⟨0+1⟩ → ¬1=0) → (1=0 → ⟨1+0⟩<⟨0+1⟩))
((¬⟨1+0⟩<⟨1+0⟩ → ¬1=0) → (1=0 → ⟨1+0⟩<⟨1+0⟩))
((¬⟨1+0⟩<⟨1+1⟩ → ¬1=0) → (1=0 → ⟨1+0⟩<⟨1+1⟩))
((¬⟨1+0⟩<⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨1+0⟩<⟨0⋅0⟩))
((¬⟨1+0⟩<⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨1+0⟩<⟨0⋅1⟩))
((¬⟨1+0⟩<⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨1+0⟩<⟨1⋅0⟩))
((¬⟨1+0⟩<⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨1+0⟩<⟨1⋅1⟩))
((¬⟨1+1⟩<⟨0+0⟩ → ¬1=0) → (1=0 → ⟨1+1⟩<⟨0+0⟩))
((¬⟨1+1⟩<⟨0+1⟩ → ¬1=0) → (1=0 → ⟨1+1⟩<⟨0+1⟩))
((¬⟨1+1⟩<⟨1+0⟩ → ¬1=0) → (1=0 → ⟨1+1⟩<⟨1+0⟩))
((¬⟨1+1⟩<⟨1+1⟩ → ¬1=0) → (1=0 → ⟨1+1⟩<⟨1+1⟩))
((¬⟨1+1⟩<⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨1+1⟩<⟨0⋅0⟩))
((¬⟨1+1⟩<⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨1+1⟩<⟨0⋅1⟩))
((¬⟨1+1⟩<⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨1+1⟩<⟨1⋅0⟩))
((¬⟨1+1⟩<⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨1+1⟩<⟨1⋅1⟩))
((¬⟨0⋅0⟩<⟨0+0⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩<⟨0+0⟩))
((¬⟨0⋅0⟩<⟨0+1⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩<⟨0+1⟩))
((¬⟨0⋅0⟩<⟨1+0⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩<⟨1+0⟩))
((¬⟨0⋅0⟩<⟨1+1⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩<⟨1+1⟩))
((¬⟨0⋅0⟩<⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩<⟨0⋅0⟩))
((¬⟨0⋅0⟩<⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩<⟨0⋅1⟩))
((¬⟨0⋅0⟩<⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩<⟨1⋅0⟩))
((¬⟨0⋅0⟩<⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨0⋅0⟩<⟨1⋅1⟩))
((¬⟨0⋅1⟩<⟨0+0⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩<⟨0+0⟩))
((¬⟨0⋅1⟩<⟨0+1⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩<⟨0+1⟩))
((¬⟨0⋅1⟩<⟨1+0⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩<⟨1+0⟩))
((¬⟨0⋅1⟩<⟨1+1⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩<⟨1+1⟩))
((¬⟨0⋅1⟩<⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩<⟨0⋅0⟩))
((¬⟨0⋅1⟩<⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩<⟨0⋅1⟩))
((¬⟨0⋅1⟩<⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩<⟨1⋅0⟩))
((¬⟨0⋅1⟩<⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨0⋅1⟩<⟨1⋅1⟩))
((¬⟨1⋅0⟩<⟨0+0⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩<⟨0+0⟩))
((¬⟨1⋅0⟩<⟨0+1⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩<⟨0+1⟩))
((¬⟨1⋅0⟩<⟨1+0⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩<⟨1+0⟩))
((¬⟨1⋅0⟩<⟨1+1⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩<⟨1+1⟩))
((¬⟨1⋅0⟩<⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩<⟨0⋅0⟩))
((¬⟨1⋅0⟩<⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩<⟨0⋅1⟩))
((¬⟨1⋅0⟩<⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩<⟨1⋅0⟩))
((¬⟨1⋅0⟩<⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨1⋅0⟩<⟨1⋅1⟩))
((¬⟨1⋅1⟩<⟨0+0⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩<⟨0+0⟩))
((¬⟨1⋅1⟩<⟨0+1⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩<⟨0+1⟩))
((¬⟨1⋅1⟩<⟨1+0⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩<⟨1+0⟩))
((¬⟨1⋅1⟩<⟨1+1⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩<⟨1+1⟩))
((¬⟨1⋅1⟩<⟨0⋅0⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩<⟨0⋅0⟩))
((¬⟨1⋅1⟩<⟨0⋅1⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩<⟨0⋅1⟩))
((¬⟨1⋅1⟩<⟨1⋅0⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩<⟨1⋅0⟩))
((¬⟨1⋅1⟩<⟨1⋅1⟩ → ¬1=0) → (1=0 → ⟨1⋅1⟩<⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩<0 → ¬1=0) → (1=0 → ⟨0+⟨0+0⟩⟩<0))
((¬⟨0+⟨0+0⟩⟩<1 → ¬1=0) → (1=0 → ⟨0+⟨0+0⟩⟩<1))
((¬⟨0+⟨0+1⟩⟩<0 → ¬1=0) → (1=0 → ⟨0+⟨0+1⟩⟩<0))
((¬⟨0+⟨0+1⟩⟩<1 → ¬1=0) → (1=0 → ⟨0+⟨0+1⟩⟩<1))
((¬⟨0+⟨1+0⟩⟩<0 → ¬1=0) → (1=0 → ⟨0+⟨1+0⟩⟩<0))
((¬⟨0+⟨1+0⟩⟩<1 → ¬1=0) → (1=0 → ⟨0+⟨1+0⟩⟩<1))
((¬⟨0+⟨1+1⟩⟩<0 → ¬1=0) → (1=0 → ⟨0+⟨1+1⟩⟩<0))
((¬⟨0+⟨1+1⟩⟩<1 → ¬1=0) → (1=0 → ⟨0+⟨1+1⟩⟩<1))
((¬⟨0+⟨0⋅0⟩⟩<0 → ¬1=0) → (1=0 → ⟨0+⟨0⋅0⟩⟩<0))
((¬⟨0+⟨0⋅0⟩⟩<1 → ¬1=0) → (1=0 → ⟨0+⟨0⋅0⟩⟩<1))
((¬⟨0+⟨0⋅1⟩⟩<0 → ¬1=0) → (1=0 → ⟨0+⟨0⋅1⟩⟩<0))
((¬⟨0+⟨0⋅1⟩⟩<1 → ¬1=0) → (1=0 → ⟨0+⟨0⋅1⟩⟩<1))
((¬⟨0+⟨1⋅0⟩⟩<0 → ¬1=0) → (1=0 → ⟨0+⟨1⋅0⟩⟩<0))
((¬⟨0+⟨1⋅0⟩⟩<1 → ¬1=0) → (1=0 → ⟨0+⟨1⋅0⟩⟩<1))
((¬⟨0+⟨1⋅1⟩⟩<0 → ¬1=0) → (1=0 → ⟨0+⟨1⋅1⟩⟩<0))
((¬⟨0+⟨1⋅1⟩⟩<1 → ¬1=0) → (1=0 → ⟨0+⟨1⋅1⟩⟩<1))
((¬⟨1+⟨0+0⟩⟩<0 → ¬1=0) → (1=0 → ⟨1+⟨0+0⟩⟩<0))
((¬⟨1+⟨0+0⟩⟩<1 → ¬1=0) → (1=0 → ⟨1+⟨0+0⟩⟩<1))
((¬⟨1+⟨0+1⟩⟩<0 → ¬1=0) → (1=0 → ⟨1+⟨0+1⟩⟩<0))
((¬⟨1+⟨0+1⟩⟩<1 → ¬1=0) → (1=0 → ⟨1+⟨0+1⟩⟩<1))
((¬⟨1+⟨1+0⟩⟩<0 → ¬1=0) → (1=0 → ⟨1+⟨1+0⟩⟩<0))
((¬⟨1+⟨1+0⟩⟩<1 → ¬1=0) → (1=0 → ⟨1+⟨1+0⟩⟩<1))
((¬⟨1+⟨1+1⟩⟩<0 → ¬1=0) → (1=0 → ⟨1+⟨1+1⟩⟩<0))
((¬⟨1+⟨1+1⟩⟩<1 → ¬1=0) → (1=0 → ⟨1+⟨1+1⟩⟩<1))
((¬⟨1+⟨0⋅0⟩⟩<0 → ¬1=0) → (1=0 → ⟨1+⟨0⋅0⟩⟩<0))
((¬⟨1+⟨0⋅0⟩⟩<1 → ¬1=0) → (1=0 → ⟨1+⟨0⋅0⟩⟩<1))
((¬⟨1+⟨0⋅1⟩⟩<0 → ¬1=0) → (1=0 → ⟨1+⟨0⋅1⟩⟩<0))
((¬⟨1+⟨0⋅1⟩⟩<1 → ¬1=0) → (1=0 → ⟨1+⟨0⋅1⟩⟩<1))
((¬⟨1+⟨1⋅0⟩⟩<0 → ¬1=0) → (1=0 → ⟨1+⟨1⋅0⟩⟩<0))
((¬⟨1+⟨1⋅0⟩⟩<1 → ¬1=0) → (1=0 → ⟨1+⟨1⋅0⟩⟩<1))
((¬⟨1+⟨1⋅1⟩⟩<0 → ¬1=0) → (1=0 → ⟨1+⟨1⋅1⟩⟩<0))
((¬⟨1+⟨1⋅1⟩⟩<1 → ¬1=0) → (1=0 → ⟨1+⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩+0⟩<0 → ¬1=0) → (1=0 → ⟨⟨0+0⟩+0⟩<0))
((¬⟨⟨0+0⟩+0⟩<1 → ¬1=0) → (1=0 → ⟨⟨0+0⟩+0⟩<1))
((¬⟨⟨0+0⟩+1⟩<0 → ¬1=0) → (1=0 → ⟨⟨0+0⟩+1⟩<0))
((¬⟨⟨0+0⟩+1⟩<1 → ¬1=0) → (1=0 → ⟨⟨0+0⟩+1⟩<1))
((¬⟨⟨0+1⟩+0⟩<0 → ¬1=0) → (1=0 → ⟨⟨0+1⟩+0⟩<0))
((¬⟨⟨0+1⟩+0⟩<1 → ¬1=0) → (1=0 → ⟨⟨0+1⟩+0⟩<1))
((¬⟨⟨0+1⟩+1⟩<0 → ¬1=0) → (1=0 → ⟨⟨0+1⟩+1⟩<0))
((¬⟨⟨0+1⟩+1⟩<1 → ¬1=0) → (1=0 → ⟨⟨0+1⟩+1⟩<1))
((¬⟨⟨1+0⟩+0⟩<0 → ¬1=0) → (1=0 → ⟨⟨1+0⟩+0⟩<0))
((¬⟨⟨1+0⟩+0⟩<1 → ¬1=0) → (1=0 → ⟨⟨1+0⟩+0⟩<1))
((¬⟨⟨1+0⟩+1⟩<0 → ¬1=0) → (1=0 → ⟨⟨1+0⟩+1⟩<0))
((¬⟨⟨1+0⟩+1⟩<1 → ¬1=0) → (1=0 → ⟨⟨1+0⟩+1⟩<1))
((¬⟨⟨1+1⟩+0⟩<0 → ¬1=0) → (1=0 → ⟨⟨1+1⟩+0⟩<0))
((¬⟨⟨1+1⟩+0⟩<1 → ¬1=0) → (1=0 → ⟨⟨1+1⟩+0⟩<1))
((¬⟨⟨1+1⟩+1⟩<0 → ¬1=0) → (1=0 → ⟨⟨1+1⟩+1⟩<0))
((¬⟨⟨1+1⟩+1⟩<1 → ¬1=0) → (1=0 → ⟨⟨1+1⟩+1⟩<1))
((¬⟨⟨0⋅0⟩+0⟩<0 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩+0⟩<0))
((¬⟨⟨0⋅0⟩+0⟩<1 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩+0⟩<1))
((¬⟨⟨0⋅0⟩+1⟩<0 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩+1⟩<0))
((¬⟨⟨0⋅0⟩+1⟩<1 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩+1⟩<1))
((¬⟨⟨0⋅1⟩+0⟩<0 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩+0⟩<0))
((¬⟨⟨0⋅1⟩+0⟩<1 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩+0⟩<1))
((¬⟨⟨0⋅1⟩+1⟩<0 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩+1⟩<0))
((¬⟨⟨0⋅1⟩+1⟩<1 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩+1⟩<1))
((¬⟨⟨1⋅0⟩+0⟩<0 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩+0⟩<0))
((¬⟨⟨1⋅0⟩+0⟩<1 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩+0⟩<1))
((¬⟨⟨1⋅0⟩+1⟩<0 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩+1⟩<0))
((¬⟨⟨1⋅0⟩+1⟩<1 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩+1⟩<1))
((¬⟨⟨1⋅1⟩+0⟩<0 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩+0⟩<0))
((¬⟨⟨1⋅1⟩+0⟩<1 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩+0⟩<1))
((¬⟨⟨1⋅1⟩+1⟩<0 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩+1⟩<0))
((¬⟨⟨1⋅1⟩+1⟩<1 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩+1⟩<1))
((¬⟨0⋅⟨0+0⟩⟩<0 → ¬1=0) → (1=0 → ⟨0⋅⟨0+0⟩⟩<0))
((¬⟨0⋅⟨0+0⟩⟩<1 → ¬1=0) → (1=0 → ⟨0⋅⟨0+0⟩⟩<1))
((¬⟨0⋅⟨0+1⟩⟩<0 → ¬1=0) → (1=0 → ⟨0⋅⟨0+1⟩⟩<0))
((¬⟨0⋅⟨0+1⟩⟩<1 → ¬1=0) → (1=0 → ⟨0⋅⟨0+1⟩⟩<1))
((¬⟨0⋅⟨1+0⟩⟩<0 → ¬1=0) → (1=0 → ⟨0⋅⟨1+0⟩⟩<0))
((¬⟨0⋅⟨1+0⟩⟩<1 → ¬1=0) → (1=0 → ⟨0⋅⟨1+0⟩⟩<1))
((¬⟨0⋅⟨1+1⟩⟩<0 → ¬1=0) → (1=0 → ⟨0⋅⟨1+1⟩⟩<0))
((¬⟨0⋅⟨1+1⟩⟩<1 → ¬1=0) → (1=0 → ⟨0⋅⟨1+1⟩⟩<1))
((¬⟨0⋅⟨0⋅0⟩⟩<0 → ¬1=0) → (1=0 → ⟨0⋅⟨0⋅0⟩⟩<0))
((¬⟨0⋅⟨0⋅0⟩⟩<1 → ¬1=0) → (1=0 → ⟨0⋅⟨0⋅0⟩⟩<1))
((¬⟨0⋅⟨0⋅1⟩⟩<0 → ¬1=0) → (1=0 → ⟨0⋅⟨0⋅1⟩⟩<0))
((¬⟨0⋅⟨0⋅1⟩⟩<1 → ¬1=0) → (1=0 → ⟨0⋅⟨0⋅1⟩⟩<1))
((¬⟨0⋅⟨1⋅0⟩⟩<0 → ¬1=0) → (1=0 → ⟨0⋅⟨1⋅0⟩⟩<0))
((¬⟨0⋅⟨1⋅0⟩⟩<1 → ¬1=0) → (1=0 → ⟨0⋅⟨1⋅0⟩⟩<1))
((¬⟨0⋅⟨1⋅1⟩⟩<0 → ¬1=0) → (1=0 → ⟨0⋅⟨1⋅1⟩⟩<0))
((¬⟨0⋅⟨1⋅1⟩⟩<1 → ¬1=0) → (1=0 → ⟨0⋅⟨1⋅1⟩⟩<1))
((¬⟨1⋅⟨0+0⟩⟩<0 → ¬1=0) → (1=0 → ⟨1⋅⟨0+0⟩⟩<0))
((¬⟨1⋅⟨0+0⟩⟩<1 → ¬1=0) → (1=0 → ⟨1⋅⟨0+0⟩⟩<1))
((¬⟨1⋅⟨0+1⟩⟩<0 → ¬1=0) → (1=0 → ⟨1⋅⟨0+1⟩⟩<0))
((¬⟨1⋅⟨0+1⟩⟩<1 → ¬1=0) → (1=0 → ⟨1⋅⟨0+1⟩⟩<1))
((¬⟨1⋅⟨1+0⟩⟩<0 → ¬1=0) → (1=0 → ⟨1⋅⟨1+0⟩⟩<0))
((¬⟨1⋅⟨1+0⟩⟩<1 → ¬1=0) → (1=0 → ⟨1⋅⟨1+0⟩⟩<1))
((¬⟨1⋅⟨1+1⟩⟩<0 → ¬1=0) → (1=0 → ⟨1⋅⟨1+1⟩⟩<0))
((¬⟨1⋅⟨1+1⟩⟩<1 → ¬1=0) → (1=0 → ⟨1⋅⟨1+1⟩⟩<1))
((¬⟨1⋅⟨0⋅0⟩⟩<0 → ¬1=0) → (1=0 → ⟨1⋅⟨0⋅0⟩⟩<0))
((¬⟨1⋅⟨0⋅0⟩⟩<1 → ¬1=0) → (1=0 → ⟨1⋅⟨0⋅0⟩⟩<1))
((¬⟨1⋅⟨0⋅1⟩⟩<0 → ¬1=0) → (1=0 → ⟨1⋅⟨0⋅1⟩⟩<0))
((¬⟨1⋅⟨0⋅1⟩⟩<1 → ¬1=0) → (1=0 → ⟨1⋅⟨0⋅1⟩⟩<1))
((¬⟨1⋅⟨1⋅0⟩⟩<0 → ¬1=0) → (1=0 → ⟨1⋅⟨1⋅0⟩⟩<0))
((¬⟨1⋅⟨1⋅0⟩⟩<1 → ¬1=0) → (1=0 → ⟨1⋅⟨1⋅0⟩⟩<1))
((¬⟨1⋅⟨1⋅1⟩⟩<0 → ¬1=0) → (1=0 → ⟨1⋅⟨1⋅1⟩⟩<0))
((¬⟨1⋅⟨1⋅1⟩⟩<1 → ¬1=0) → (1=0 → ⟨1⋅⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩⋅0⟩<0 → ¬1=0) → (1=0 → ⟨⟨0+0⟩⋅0⟩<0))
((¬⟨⟨0+0⟩⋅0⟩<1 → ¬1=0) → (1=0 → ⟨⟨0+0⟩⋅0⟩<1))
((¬⟨⟨0+0⟩⋅1⟩<0 → ¬1=0) → (1=0 → ⟨⟨0+0⟩⋅1⟩<0))
((¬⟨⟨0+0⟩⋅1⟩<1 → ¬1=0) → (1=0 → ⟨⟨0+0⟩⋅1⟩<1))
((¬⟨⟨0+1⟩⋅0⟩<0 → ¬1=0) → (1=0 → ⟨⟨0+1⟩⋅0⟩<0))
((¬⟨⟨0+1⟩⋅0⟩<1 → ¬1=0) → (1=0 → ⟨⟨0+1⟩⋅0⟩<1))
((¬⟨⟨0+1⟩⋅1⟩<0 → ¬1=0) → (1=0 → ⟨⟨0+1⟩⋅1⟩<0))
((¬⟨⟨0+1⟩⋅1⟩<1 → ¬1=0) → (1=0 → ⟨⟨0+1⟩⋅1⟩<1))
((¬⟨⟨1+0⟩⋅0⟩<0 → ¬1=0) → (1=0 → ⟨⟨1+0⟩⋅0⟩<0))
((¬⟨⟨1+0⟩⋅0⟩<1 → ¬1=0) → (1=0 → ⟨⟨1+0⟩⋅0⟩<1))
((¬⟨⟨1+0⟩⋅1⟩<0 → ¬1=0) → (1=0 → ⟨⟨1+0⟩⋅1⟩<0))
((¬⟨⟨1+0⟩⋅1⟩<1 → ¬1=0) → (1=0 → ⟨⟨1+0⟩⋅1⟩<1))
((¬⟨⟨1+1⟩⋅0⟩<0 → ¬1=0) → (1=0 → ⟨⟨1+1⟩⋅0⟩<0))
((¬⟨⟨1+1⟩⋅0⟩<1 → ¬1=0) → (1=0 → ⟨⟨1+1⟩⋅0⟩<1))
((¬⟨⟨1+1⟩⋅1⟩<0 → ¬1=0) → (1=0 → ⟨⟨1+1⟩⋅1⟩<0))
((¬⟨⟨1+1⟩⋅1⟩<1 → ¬1=0) → (1=0 → ⟨⟨1+1⟩⋅1⟩<1))
((¬⟨⟨0⋅0⟩⋅0⟩<0 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩⋅0⟩<0))
((¬⟨⟨0⋅0⟩⋅0⟩<1 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩⋅0⟩<1))
((¬⟨⟨0⋅0⟩⋅1⟩<0 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩⋅1⟩<0))
((¬⟨⟨0⋅0⟩⋅1⟩<1 → ¬1=0) → (1=0 → ⟨⟨0⋅0⟩⋅1⟩<1))
((¬⟨⟨0⋅1⟩⋅0⟩<0 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩⋅0⟩<0))
((¬⟨⟨0⋅1⟩⋅0⟩<1 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩⋅0⟩<1))
((¬⟨⟨0⋅1⟩⋅1⟩<0 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩⋅1⟩<0))
((¬⟨⟨0⋅1⟩⋅1⟩<1 → ¬1=0) → (1=0 → ⟨⟨0⋅1⟩⋅1⟩<1))
((¬⟨⟨1⋅0⟩⋅0⟩<0 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩⋅0⟩<0))
((¬⟨⟨1⋅0⟩⋅0⟩<1 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩⋅0⟩<1))
((¬⟨⟨1⋅0⟩⋅1⟩<0 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩⋅1⟩<0))
((¬⟨⟨1⋅0⟩⋅1⟩<1 → ¬1=0) → (1=0 → ⟨⟨1⋅0⟩⋅1⟩<1))
((¬⟨⟨1⋅1⟩⋅0⟩<0 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩⋅0⟩<0))
((¬⟨⟨1⋅1⟩⋅0⟩<1 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩⋅0⟩<1))
((¬⟨⟨1⋅1⟩⋅1⟩<0 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩⋅1⟩<0))
((¬⟨⟨1⋅1⟩⋅1⟩<1 → ¬1=0) → (1=0 → ⟨⟨1⋅1⟩⋅1⟩<1))
((¬¬¬0=⟨0+0⟩ → ¬1=0) → (1=0 → ¬¬0=⟨0+0⟩))
((¬¬¬0=⟨0+1⟩ → ¬1=0) → (1=0 → ¬¬0=⟨0+1⟩))
((¬¬¬0=⟨1+0⟩ → ¬1=0) → (1=0 → ¬¬0=⟨1+0⟩))
((¬¬¬0=⟨1+1⟩ → ¬1=0) → (1=0 → ¬¬0=⟨1+1⟩))
((¬¬¬0=⟨0⋅0⟩ → ¬1=0) → (1=0 → ¬¬0=⟨0⋅0⟩))
((¬¬¬0=⟨0⋅1⟩ → ¬1=0) → (1=0 → ¬¬0=⟨0⋅1⟩))
((¬¬¬0=⟨1⋅0⟩ → ¬1=0) → (1=0 → ¬¬0=⟨1⋅0⟩))
((¬¬¬0=⟨1⋅1⟩ → ¬1=0) → (1=0 → ¬¬0=⟨1⋅1⟩))
((¬¬¬1=⟨0+0⟩ → ¬1=0) → (1=0 → ¬¬1=⟨0+0⟩))
((¬¬¬1=⟨0+1⟩ → ¬1=0) → (1=0 → ¬¬1=⟨0+1⟩))
((¬¬¬1=⟨1+0⟩ → ¬1=0) → (1=0 → ¬¬1=⟨1+0⟩))
((¬¬¬1=⟨1+1⟩ → ¬1=0) → (1=0 → ¬¬1=⟨1+1⟩))
((¬¬¬1=⟨0⋅0⟩ → ¬1=0) → (1=0 → ¬¬1=⟨0⋅0⟩))
((¬¬¬1=⟨0⋅1⟩ → ¬1=0) → (1=0 → ¬¬1=⟨0⋅1⟩))
((¬¬¬1=⟨1⋅0⟩ → ¬1=0) → (1=0 → ¬¬1=⟨1⋅0⟩))
((¬¬¬1=⟨1⋅1⟩ → ¬1=0) → (1=0 → ¬¬1=⟨1⋅1⟩))
((¬¬¬⟨0+0⟩=0 → ¬1=0) → (1=0 → ¬¬⟨0+0⟩=0))
((¬¬¬⟨0+0⟩=1 → ¬1=0) → (1=0 → ¬¬⟨0+0⟩=1))
((¬¬¬⟨0+1⟩=0 → ¬1=0) → (1=0 → ¬¬⟨0+1⟩=0))
((¬¬¬⟨0+1⟩=1 → ¬1=0) → (1=0 → ¬¬⟨0+1⟩=1))
((¬¬¬⟨1+0⟩=0 → ¬1=0) → (1=0 → ¬¬⟨1+0⟩=0))
((¬¬¬⟨1+0⟩=1 → ¬1=0) → (1=0 → ¬¬⟨1+0⟩=1))
((¬¬¬⟨1+1⟩=0 → ¬1=0) → (1=0 → ¬¬⟨1+1⟩=0))
((¬¬¬⟨1+1⟩=1 → ¬1=0) → (1=0 → ¬¬⟨1+1⟩=1))
((¬¬¬⟨0⋅0⟩=0 → ¬1=0) → (1=0 → ¬¬⟨0⋅0⟩=0))
((¬¬¬⟨0⋅0⟩=1 → ¬1=0) → (1=0 → ¬¬⟨0⋅0⟩=1))
((¬¬¬⟨0⋅1⟩=0 → ¬1=0) → (1=0 → ¬¬⟨0⋅1⟩=0))
((¬¬¬⟨0⋅1⟩=1 → ¬1=0) → (1=0 → ¬¬⟨0⋅1⟩=1))
((¬¬¬⟨1⋅0⟩=0 → ¬1=0) → (1=0 → ¬¬⟨1⋅0⟩=0))
((¬¬¬⟨1⋅0⟩=1 → ¬1=0) → (1=0 → ¬¬⟨1⋅0⟩=1))
((¬¬¬⟨1⋅1⟩=0 → ¬1=0) → (1=0 → ¬¬⟨1⋅1⟩=0))
((¬¬¬⟨1⋅1⟩=1 → ¬1=0) → (1=0 → ¬¬⟨1⋅1⟩=1))
((¬¬¬0<⟨0+0⟩ → ¬1=0) → (1=0 → ¬¬0<⟨0+0⟩))
((¬¬¬0<⟨0+1⟩ → ¬1=0) → (1=0 → ¬¬0<⟨0+1⟩))
((¬¬¬0<⟨1+0⟩ → ¬1=0) → (1=0 → ¬¬0<⟨1+0⟩))
((¬¬¬0<⟨1+1⟩ → ¬1=0) → (1=0 → ¬¬0<⟨1+1⟩))
((¬¬¬0<⟨0⋅0⟩ → ¬1=0) → (1=0 → ¬¬0<⟨0⋅0⟩))
((¬¬¬0<⟨0⋅1⟩ → ¬1=0) → (1=0 → ¬¬0<⟨0⋅1⟩))
((¬¬¬0<⟨1⋅0⟩ → ¬1=0) → (1=0 → ¬¬0<⟨1⋅0⟩))
((¬¬¬0<⟨1⋅1⟩ → ¬1=0) → (1=0 → ¬¬0<⟨1⋅1⟩))
((¬¬¬1<⟨0+0⟩ → ¬1=0) → (1=0 → ¬¬1<⟨0+0⟩))
((¬¬¬1<⟨0+1⟩ → ¬1=0) → (1=0 → ¬¬1<⟨0+1⟩))
((¬¬¬1<⟨1+0⟩ → ¬1=0) → (1=0 → ¬¬1<⟨1+0⟩))
((¬¬¬1<⟨1+1⟩ → ¬1=0) → (1=0 → ¬¬1<⟨1+1⟩))
((¬¬¬1<⟨0⋅0⟩ → ¬1=0) → (1=0 → ¬¬1<⟨0⋅0⟩))
((¬¬¬1<⟨0⋅1⟩ → ¬1=0) → (1=0 → ¬¬1<⟨0⋅1⟩))
((¬¬¬1<⟨1⋅0⟩ → ¬1=0) → (1=0 → ¬¬1<⟨1⋅0⟩))
((¬¬¬1<⟨1⋅1⟩ → ¬1=0) → (1=0 → ¬¬1<⟨1⋅1⟩))
((¬¬¬⟨0+0⟩<0 → ¬1=0) → (1=0 → ¬¬⟨0+0⟩<0))
((¬¬¬⟨0+0⟩<1 → ¬1=0) → (1=0 → ¬¬⟨0+0⟩<1))
((¬¬¬⟨0+1⟩<0 → ¬1=0) → (1=0 → ¬¬⟨0+1⟩<0))
((¬¬¬⟨0+1⟩<1 → ¬1=0) → (1=0 → ¬¬⟨0+1⟩<1))
((¬¬¬⟨1+0⟩<0 → ¬1=0) → (1=0 → ¬¬⟨1+0⟩<0))
((¬¬¬⟨1+0⟩<1 → ¬1=0) → (1=0 → ¬¬⟨1+0⟩<1))
((¬¬¬⟨1+1⟩<0 → ¬1=0) → (1=0 → ¬¬⟨1+1⟩<0))
((¬¬¬⟨1+1⟩<1 → ¬1=0) → (1=0 → ¬¬⟨1+1⟩<1))
((¬¬¬⟨0⋅0⟩<0 → ¬1=0) → (1=0 → ¬¬⟨0⋅0⟩<0))
((¬¬¬⟨0⋅0⟩<1 → ¬1=0) → (1=0 → ¬¬⟨0⋅0⟩<1))
((¬¬¬⟨0⋅1⟩<0 → ¬1=0) → (1=0 → ¬¬⟨0⋅1⟩<0))
((¬¬¬⟨0⋅1⟩<1 → ¬1=0) → (1=0 → ¬¬⟨0⋅1⟩<1))
((¬¬¬⟨1⋅0⟩<0 → ¬1=0) → (1=0 → ¬¬⟨1⋅0⟩<0))
((¬¬¬⟨1⋅0⟩<1 → ¬1=0) → (1=0 → ¬¬⟨1⋅0⟩<1))
((¬¬¬⟨1⋅1⟩<0 → ¬1=0) → (1=0 → ¬¬⟨1⋅1⟩<0))
((¬¬¬⟨1⋅1⟩<1 → ¬1=0) → (1=0 → ¬¬⟨1⋅1⟩<1))
((¬¬¬¬¬0=0 → ¬1=0) → (1=0 → ¬¬¬¬0=0))
((¬¬¬¬¬0=1 → ¬1=0) → (1=0 → ¬¬¬¬0=1))
((¬¬¬¬¬1=0 → ¬1=0) → (1=0 → ¬¬¬¬1=0))
((¬¬¬¬¬1=1 → ¬1=0) → (1=0 → ¬¬¬¬1=1))
((¬¬¬¬¬0<0 → ¬1=0) → (1=0 → ¬¬¬¬0<0))
((¬¬¬¬¬0<1 → ¬1=0) → (1=0 → ¬¬¬¬0<1))
((¬¬¬¬¬1<0 → ¬1=0) → (1=0 → ¬¬¬¬1<0))
((¬¬¬¬¬1<1 → ¬1=0) → (1=0 → ¬¬¬¬1<1))
((¬¬¬¬∀x. 0=x → ¬1=0) → (1=0 → ¬¬¬∀x. 0=x))
((¬¬¬¬∀x. 1=x → ¬1=0) → (1=0 → ¬¬¬∀x. 1=x))
((¬¬¬¬∀x. x=0 → ¬1=0) → (1=0 → ¬¬¬∀x. x=0))
((¬¬¬¬∀x. x=1 → ¬1=0) → (1=0 → ¬¬¬∀x. x=1))
((¬¬¬¬∀x. x=x → ¬1=0) → (1=0 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. x=x → ¬1=0) → (1=0 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. 0<x → ¬1=0) → (1=0 → ¬¬¬∀x. 0<x))
((¬¬¬¬∀x. 1<x → ¬1=0) → (1=0 → ¬¬¬∀x. 1<x))
((¬¬¬¬∀x. x<0 → ¬1=0) → (1=0 → ¬¬¬∀x. x<0))
((¬¬¬¬∀x. x<1 → ¬1=0) → (1=0 → ¬¬¬∀x. x<1))
((¬¬¬¬∀x. x<x → ¬1=0) → (1=0 → ¬¬¬∀x. x<x))
((¬¬¬¬∀x. x<x → ¬1=0) → (1=0 → ¬¬¬∀x. x<x))
((¬¬¬∀y. 0=y → ¬1=0) → (1=0 → ¬¬∀y. 0=y))
((¬¬¬∀y. 1=y → ¬1=0) → (1=0 → ¬¬∀y. 1=y))
((¬¬¬∀y. y=0 → ¬1=0) → (1=0 → ¬¬∀y. y=0))
((¬¬¬∀y. y=1 → ¬1=0) → (1=0 → ¬¬∀y. y=1))
((¬¬¬∀y. 0<y → ¬1=0) → (1=0 → ¬¬∀y. 0<y))
((¬¬¬∀y. 1<y → ¬1=0) → (1=0 → ¬¬∀y. 1<y))
((¬¬¬∀y. y<0 → ¬1=0) → (1=0 → ¬¬∀y. y<0))
((¬¬¬∀y. y<1 → ¬1=0) → (1=0 → ¬¬∀y. y<1))
((¬¬¬∀x. ¬0=x → ¬1=0) → (1=0 → ¬¬∀x. ¬0=x))
((¬¬¬∀x. ¬1=x → ¬1=0) → (1=0 → ¬¬∀x. ¬1=x))
((¬¬¬∀x. ¬x=0 → ¬1=0) → (1=0 → ¬¬∀x. ¬x=0))
((¬¬¬∀x. ¬x=1 → ¬1=0) → (1=0 → ¬¬∀x. ¬x=1))
((¬¬¬∀x. ¬x=x → ¬1=0) → (1=0 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬x=x → ¬1=0) → (1=0 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬0<x → ¬1=0) → (1=0 → ¬¬∀x. ¬0<x))
((¬¬¬∀x. ¬1<x → ¬1=0) → (1=0 → ¬¬∀x. ¬1<x))
((¬¬¬∀x. ¬x<0 → ¬1=0) → (1=0 → ¬¬∀x. ¬x<0))
((¬¬¬∀x. ¬x<1 → ¬1=0) → (1=0 → ¬¬∀x. ¬x<1))
((¬¬¬∀x. ¬x<x → ¬1=0) → (1=0 → ¬¬∀x. ¬x<x))
((¬¬¬∀x. ¬x<x → ¬1=0) → (1=0 → ¬¬∀x. ¬x<x))
((¬¬∀z. 0=z → ¬1=0) → (1=0 → ¬∀z. 0=z))
((¬¬∀x. 0=⟨0+x⟩ → ¬1=0) → (1=0 → ¬∀x. 0=⟨0+x⟩))
((¬¬∀x. 0=⟨1+x⟩ → ¬1=0) → (1=0 → ¬∀x. 0=⟨1+x⟩))
((¬¬∀x. 0=⟨x+0⟩ → ¬1=0) → (1=0 → ¬∀x. 0=⟨x+0⟩))
((¬¬∀x. 0=⟨x+1⟩ → ¬1=0) → (1=0 → ¬∀x. 0=⟨x+1⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬1=0) → (1=0 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬1=0) → (1=0 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨0⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 0=⟨0⋅x⟩))
((¬¬∀x. 0=⟨1⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 0=⟨1⋅x⟩))
((¬¬∀x. 0=⟨x⋅0⟩ → ¬1=0) → (1=0 → ¬∀x. 0=⟨x⋅0⟩))
((¬¬∀x. 0=⟨x⋅1⟩ → ¬1=0) → (1=0 → ¬∀x. 0=⟨x⋅1⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀z. 1=z → ¬1=0) → (1=0 → ¬∀z. 1=z))
((¬¬∀x. 1=⟨0+x⟩ → ¬1=0) → (1=0 → ¬∀x. 1=⟨0+x⟩))
((¬¬∀x. 1=⟨1+x⟩ → ¬1=0) → (1=0 → ¬∀x. 1=⟨1+x⟩))
((¬¬∀x. 1=⟨x+0⟩ → ¬1=0) → (1=0 → ¬∀x. 1=⟨x+0⟩))
((¬¬∀x. 1=⟨x+1⟩ → ¬1=0) → (1=0 → ¬∀x. 1=⟨x+1⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬1=0) → (1=0 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬1=0) → (1=0 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨0⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 1=⟨0⋅x⟩))
((¬¬∀x. 1=⟨1⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 1=⟨1⋅x⟩))
((¬¬∀x. 1=⟨x⋅0⟩ → ¬1=0) → (1=0 → ¬∀x. 1=⟨x⋅0⟩))
((¬¬∀x. 1=⟨x⋅1⟩ → ¬1=0) → (1=0 → ¬∀x. 1=⟨x⋅1⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. x=⟨0+0⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨0+0⟩))
((¬¬∀x. x=⟨0+1⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨0+1⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨1+0⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨1+0⟩))
((¬¬∀x. x=⟨1+1⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨1+1⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨0⋅0⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨0⋅0⟩))
((¬¬∀x. x=⟨0⋅1⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨0⋅1⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨1⋅0⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨1⋅0⟩))
((¬¬∀x. x=⟨1⋅1⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨1⋅1⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀y. y=y → ¬1=0) → (1=0 → ¬∀y. y=y))
((¬¬∀y. y=y → ¬1=0) → (1=0 → ¬∀y. y=y))
((¬¬∀z. z=0 → ¬1=0) → (1=0 → ¬∀z. z=0))
((¬¬∀z. z=1 → ¬1=0) → (1=0 → ¬∀z. z=1))
((¬¬∀x. ⟨0+0⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨0+0⟩=x))
((¬¬∀x. ⟨0+1⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨0+1⟩=x))
((¬¬∀x. ⟨0+x⟩=0 → ¬1=0) → (1=0 → ¬∀x. ⟨0+x⟩=0))
((¬¬∀x. ⟨0+x⟩=1 → ¬1=0) → (1=0 → ¬∀x. ⟨0+x⟩=1))
((¬¬∀x. ⟨0+x⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨0+x⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨1+0⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨1+0⟩=x))
((¬¬∀x. ⟨1+1⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨1+1⟩=x))
((¬¬∀x. ⟨1+x⟩=0 → ¬1=0) → (1=0 → ¬∀x. ⟨1+x⟩=0))
((¬¬∀x. ⟨1+x⟩=1 → ¬1=0) → (1=0 → ¬∀x. ⟨1+x⟩=1))
((¬¬∀x. ⟨1+x⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨1+x⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨x+0⟩=0 → ¬1=0) → (1=0 → ¬∀x. ⟨x+0⟩=0))
((¬¬∀x. ⟨x+0⟩=1 → ¬1=0) → (1=0 → ¬∀x. ⟨x+0⟩=1))
((¬¬∀x. ⟨x+0⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+0⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+1⟩=0 → ¬1=0) → (1=0 → ¬∀x. ⟨x+1⟩=0))
((¬¬∀x. ⟨x+1⟩=1 → ¬1=0) → (1=0 → ¬∀x. ⟨x+1⟩=1))
((¬¬∀x. ⟨x+1⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+1⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+x⟩=0 → ¬1=0) → (1=0 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=0 → ¬1=0) → (1=0 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=1 → ¬1=0) → (1=0 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=1 → ¬1=0) → (1=0 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨0⋅0⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨0⋅0⟩=x))
((¬¬∀x. ⟨0⋅1⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨0⋅1⟩=x))
((¬¬∀x. ⟨0⋅x⟩=0 → ¬1=0) → (1=0 → ¬∀x. ⟨0⋅x⟩=0))
((¬¬∀x. ⟨0⋅x⟩=1 → ¬1=0) → (1=0 → ¬∀x. ⟨0⋅x⟩=1))
((¬¬∀x. ⟨0⋅x⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨0⋅x⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨1⋅0⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨1⋅0⟩=x))
((¬¬∀x. ⟨1⋅1⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨1⋅1⟩=x))
((¬¬∀x. ⟨1⋅x⟩=0 → ¬1=0) → (1=0 → ¬∀x. ⟨1⋅x⟩=0))
((¬¬∀x. ⟨1⋅x⟩=1 → ¬1=0) → (1=0 → ¬∀x. ⟨1⋅x⟩=1))
((¬¬∀x. ⟨1⋅x⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨1⋅x⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨x⋅0⟩=0 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅0⟩=0))
((¬¬∀x. ⟨x⋅0⟩=1 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅0⟩=1))
((¬¬∀x. ⟨x⋅0⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅0⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅1⟩=0 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅1⟩=0))
((¬¬∀x. ⟨x⋅1⟩=1 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅1⟩=1))
((¬¬∀x. ⟨x⋅1⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅1⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀z. 0<z → ¬1=0) → (1=0 → ¬∀z. 0<z))
((¬¬∀x. 0<⟨0+x⟩ → ¬1=0) → (1=0 → ¬∀x. 0<⟨0+x⟩))
((¬¬∀x. 0<⟨1+x⟩ → ¬1=0) → (1=0 → ¬∀x. 0<⟨1+x⟩))
((¬¬∀x. 0<⟨x+0⟩ → ¬1=0) → (1=0 → ¬∀x. 0<⟨x+0⟩))
((¬¬∀x. 0<⟨x+1⟩ → ¬1=0) → (1=0 → ¬∀x. 0<⟨x+1⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬1=0) → (1=0 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬1=0) → (1=0 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨0⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 0<⟨0⋅x⟩))
((¬¬∀x. 0<⟨1⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 0<⟨1⋅x⟩))
((¬¬∀x. 0<⟨x⋅0⟩ → ¬1=0) → (1=0 → ¬∀x. 0<⟨x⋅0⟩))
((¬¬∀x. 0<⟨x⋅1⟩ → ¬1=0) → (1=0 → ¬∀x. 0<⟨x⋅1⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀z. 1<z → ¬1=0) → (1=0 → ¬∀z. 1<z))
((¬¬∀x. 1<⟨0+x⟩ → ¬1=0) → (1=0 → ¬∀x. 1<⟨0+x⟩))
((¬¬∀x. 1<⟨1+x⟩ → ¬1=0) → (1=0 → ¬∀x. 1<⟨1+x⟩))
((¬¬∀x. 1<⟨x+0⟩ → ¬1=0) → (1=0 → ¬∀x. 1<⟨x+0⟩))
((¬¬∀x. 1<⟨x+1⟩ → ¬1=0) → (1=0 → ¬∀x. 1<⟨x+1⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬1=0) → (1=0 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬1=0) → (1=0 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨0⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 1<⟨0⋅x⟩))
((¬¬∀x. 1<⟨1⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 1<⟨1⋅x⟩))
((¬¬∀x. 1<⟨x⋅0⟩ → ¬1=0) → (1=0 → ¬∀x. 1<⟨x⋅0⟩))
((¬¬∀x. 1<⟨x⋅1⟩ → ¬1=0) → (1=0 → ¬∀x. 1<⟨x⋅1⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. x<⟨0+0⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨0+0⟩))
((¬¬∀x. x<⟨0+1⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨0+1⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨1+0⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨1+0⟩))
((¬¬∀x. x<⟨1+1⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨1+1⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨0⋅0⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨0⋅0⟩))
((¬¬∀x. x<⟨0⋅1⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨0⋅1⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨1⋅0⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨1⋅0⟩))
((¬¬∀x. x<⟨1⋅1⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨1⋅1⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬1=0) → (1=0 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀y. y<y → ¬1=0) → (1=0 → ¬∀y. y<y))
((¬¬∀y. y<y → ¬1=0) → (1=0 → ¬∀y. y<y))
((¬¬∀z. z<0 → ¬1=0) → (1=0 → ¬∀z. z<0))
((¬¬∀z. z<1 → ¬1=0) → (1=0 → ¬∀z. z<1))
((¬¬∀x. ⟨0+0⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨0+0⟩<x))
((¬¬∀x. ⟨0+1⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨0+1⟩<x))
((¬¬∀x. ⟨0+x⟩<0 → ¬1=0) → (1=0 → ¬∀x. ⟨0+x⟩<0))
((¬¬∀x. ⟨0+x⟩<1 → ¬1=0) → (1=0 → ¬∀x. ⟨0+x⟩<1))
((¬¬∀x. ⟨0+x⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨0+x⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨1+0⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨1+0⟩<x))
((¬¬∀x. ⟨1+1⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨1+1⟩<x))
((¬¬∀x. ⟨1+x⟩<0 → ¬1=0) → (1=0 → ¬∀x. ⟨1+x⟩<0))
((¬¬∀x. ⟨1+x⟩<1 → ¬1=0) → (1=0 → ¬∀x. ⟨1+x⟩<1))
((¬¬∀x. ⟨1+x⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨1+x⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨x+0⟩<0 → ¬1=0) → (1=0 → ¬∀x. ⟨x+0⟩<0))
((¬¬∀x. ⟨x+0⟩<1 → ¬1=0) → (1=0 → ¬∀x. ⟨x+0⟩<1))
((¬¬∀x. ⟨x+0⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+0⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+1⟩<0 → ¬1=0) → (1=0 → ¬∀x. ⟨x+1⟩<0))
((¬¬∀x. ⟨x+1⟩<1 → ¬1=0) → (1=0 → ¬∀x. ⟨x+1⟩<1))
((¬¬∀x. ⟨x+1⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+1⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+x⟩<0 → ¬1=0) → (1=0 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<0 → ¬1=0) → (1=0 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<1 → ¬1=0) → (1=0 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<1 → ¬1=0) → (1=0 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨0⋅0⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨0⋅0⟩<x))
((¬¬∀x. ⟨0⋅1⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨0⋅1⟩<x))
((¬¬∀x. ⟨0⋅x⟩<0 → ¬1=0) → (1=0 → ¬∀x. ⟨0⋅x⟩<0))
((¬¬∀x. ⟨0⋅x⟩<1 → ¬1=0) → (1=0 → ¬∀x. ⟨0⋅x⟩<1))
((¬¬∀x. ⟨0⋅x⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨0⋅x⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨1⋅0⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨1⋅0⟩<x))
((¬¬∀x. ⟨1⋅1⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨1⋅1⟩<x))
((¬¬∀x. ⟨1⋅x⟩<0 → ¬1=0) → (1=0 → ¬∀x. ⟨1⋅x⟩<0))
((¬¬∀x. ⟨1⋅x⟩<1 → ¬1=0) → (1=0 → ¬∀x. ⟨1⋅x⟩<1))
((¬¬∀x. ⟨1⋅x⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨1⋅x⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨x⋅0⟩<0 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅0⟩<0))
((¬¬∀x. ⟨x⋅0⟩<1 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅0⟩<1))
((¬¬∀x. ⟨x⋅0⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅0⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅1⟩<0 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅1⟩<0))
((¬¬∀x. ⟨x⋅1⟩<1 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅1⟩<1))
((¬¬∀x. ⟨x⋅1⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅1⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬1=0) → (1=0 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀y. ¬0=y → ¬1=0) → (1=0 → ¬∀y. ¬0=y))
((¬¬∀y. ¬1=y → ¬1=0) → (1=0 → ¬∀y. ¬1=y))
((¬¬∀y. ¬y=0 → ¬1=0) → (1=0 → ¬∀y. ¬y=0))
((¬¬∀y. ¬y=1 → ¬1=0) → (1=0 → ¬∀y. ¬y=1))
((¬¬∀y. ¬0<y → ¬1=0) → (1=0 → ¬∀y. ¬0<y))
((¬¬∀y. ¬1<y → ¬1=0) → (1=0 → ¬∀y. ¬1<y))
((¬¬∀y. ¬y<0 → ¬1=0) → (1=0 → ¬∀y. ¬y<0))
((¬¬∀y. ¬y<1 → ¬1=0) → (1=0 → ¬∀y. ¬y<1))
((¬¬∀x. ¬¬0=x → ¬1=0) → (1=0 → ¬∀x. ¬¬0=x))
((¬¬∀x. ¬¬1=x → ¬1=0) → (1=0 → ¬∀x. ¬¬1=x))
((¬¬∀x. ¬¬x=0 → ¬1=0) → (1=0 → ¬∀x. ¬¬x=0))
((¬¬∀x. ¬¬x=1 → ¬1=0) → (1=0 → ¬∀x. ¬¬x=1))
((¬¬∀x. ¬¬x=x → ¬1=0) → (1=0 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬x=x → ¬1=0) → (1=0 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬0<x → ¬1=0) → (1=0 → ¬∀x. ¬¬0<x))
((¬¬∀x. ¬¬1<x → ¬1=0) → (1=0 → ¬∀x. ¬¬1<x))
((¬¬∀x. ¬¬x<0 → ¬1=0) → (1=0 → ¬∀x. ¬¬x<0))
((¬¬∀x. ¬¬x<1 → ¬1=0) → (1=0 → ¬∀x. ¬¬x<1))
((¬¬∀x. ¬¬x<x → ¬1=0) → (1=0 → ¬∀x. ¬¬x<x))
((¬¬∀x. ¬¬x<x → ¬1=0) → (1=0 → ¬∀x. ¬¬x<x))
((¬¬∀y. ∀x. x=y → ¬1=0) → (1=0 → ¬∀y. ∀x. x=y))
((¬¬∀x. ∀y. x=y → ¬1=0) → (1=0 → ¬∀x. ∀y. x=y))
((¬¬∀x. ∀y. y=x → ¬1=0) → (1=0 → ¬∀x. ∀y. y=x))
((¬¬∀y. ∀x. y=x → ¬1=0) → (1=0 → ¬∀y. ∀x. y=x))
((¬¬∀y. ∀x. x<y → ¬1=0) → (1=0 → ¬∀y. ∀x. x<y))
((¬¬∀x. ∀y. x<y → ¬1=0) → (1=0 → ¬∀x. ∀y. x<y))
((¬¬∀x. ∀y. y<x → ¬1=0) → (1=0 → ¬∀x. ∀y. y<x))
((¬¬∀y. ∀x. y<x → ¬1=0) → (1=0 → ¬∀y. ∀x. y<x))
((¬∀x3. 0=x3 → ¬1=0) → (1=0 → ∀x3. 0=x3))
((¬∀y. 0=⟨0+y⟩ → ¬1=0) → (1=0 → ∀y. 0=⟨0+y⟩))
((¬∀y. 0=⟨1+y⟩ → ¬1=0) → (1=0 → ∀y. 0=⟨1+y⟩))
((¬∀y. 0=⟨y+0⟩ → ¬1=0) → (1=0 → ∀y. 0=⟨y+0⟩))
((¬∀y. 0=⟨y+1⟩ → ¬1=0) → (1=0 → ∀y. 0=⟨y+1⟩))
((¬∀y. 0=⟨0⋅y⟩ → ¬1=0) → (1=0 → ∀y. 0=⟨0⋅y⟩))
((¬∀y. 0=⟨1⋅y⟩ → ¬1=0) → (1=0 → ∀y. 0=⟨1⋅y⟩))
((¬∀y. 0=⟨y⋅0⟩ → ¬1=0) → (1=0 → ∀y. 0=⟨y⋅0⟩))
((¬∀y. 0=⟨y⋅1⟩ → ¬1=0) → (1=0 → ∀y. 0=⟨y⋅1⟩))
((¬∀x3. 1=x3 → ¬1=0) → (1=0 → ∀x3. 1=x3))
((¬∀y. 1=⟨0+y⟩ → ¬1=0) → (1=0 → ∀y. 1=⟨0+y⟩))
((¬∀y. 1=⟨1+y⟩ → ¬1=0) → (1=0 → ∀y. 1=⟨1+y⟩))
((¬∀y. 1=⟨y+0⟩ → ¬1=0) → (1=0 → ∀y. 1=⟨y+0⟩))
((¬∀y. 1=⟨y+1⟩ → ¬1=0) → (1=0 → ∀y. 1=⟨y+1⟩))
((¬∀y. 1=⟨0⋅y⟩ → ¬1=0) → (1=0 → ∀y. 1=⟨0⋅y⟩))
((¬∀y. 1=⟨1⋅y⟩ → ¬1=0) → (1=0 → ∀y. 1=⟨1⋅y⟩))
((¬∀y. 1=⟨y⋅0⟩ → ¬1=0) → (1=0 → ∀y. 1=⟨y⋅0⟩))
((¬∀y. 1=⟨y⋅1⟩ → ¬1=0) → (1=0 → ∀y. 1=⟨y⋅1⟩))
((¬∀y. y=⟨0+0⟩ → ¬1=0) → (1=0 → ∀y. y=⟨0+0⟩))
((¬∀y. y=⟨0+1⟩ → ¬1=0) → (1=0 → ∀y. y=⟨0+1⟩))
((¬∀y. y=⟨1+0⟩ → ¬1=0) → (1=0 → ∀y. y=⟨1+0⟩))
((¬∀y. y=⟨1+1⟩ → ¬1=0) → (1=0 → ∀y. y=⟨1+1⟩))
((¬∀y. y=⟨0⋅0⟩ → ¬1=0) → (1=0 → ∀y. y=⟨0⋅0⟩))
((¬∀y. y=⟨0⋅1⟩ → ¬1=0) → (1=0 → ∀y. y=⟨0⋅1⟩))
((¬∀y. y=⟨1⋅0⟩ → ¬1=0) → (1=0 → ∀y. y=⟨1⋅0⟩))
((¬∀y. y=⟨1⋅1⟩ → ¬1=0) → (1=0 → ∀y. y=⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩=y → ¬1=0) → (1=0 → ∀y. ⟨0+0⟩=y))
((¬∀y. ⟨0+1⟩=y → ¬1=0) → (1=0 → ∀y. ⟨0+1⟩=y))
((¬∀y. ⟨1+0⟩=y → ¬1=0) → (1=0 → ∀y. ⟨1+0⟩=y))
((¬∀y. ⟨1+1⟩=y → ¬1=0) → (1=0 → ∀y. ⟨1+1⟩=y))
((¬∀y. ⟨0⋅0⟩=y → ¬1=0) → (1=0 → ∀y. ⟨0⋅0⟩=y))
((¬∀y. ⟨0⋅1⟩=y → ¬1=0) → (1=0 → ∀y. ⟨0⋅1⟩=y))
((¬∀y. ⟨1⋅0⟩=y → ¬1=0) → (1=0 → ∀y. ⟨1⋅0⟩=y))
((¬∀y. ⟨1⋅1⟩=y → ¬1=0) → (1=0 → ∀y. ⟨1⋅1⟩=y))
((¬∀x3. x3=0 → ¬1=0) → (1=0 → ∀x3. x3=0))
((¬∀x3. x3=1 → ¬1=0) → (1=0 → ∀x3. x3=1))
((¬∀y. ⟨0+y⟩=0 → ¬1=0) → (1=0 → ∀y. ⟨0+y⟩=0))
((¬∀y. ⟨0+y⟩=1 → ¬1=0) → (1=0 → ∀y. ⟨0+y⟩=1))
((¬∀y. ⟨1+y⟩=0 → ¬1=0) → (1=0 → ∀y. ⟨1+y⟩=0))
((¬∀y. ⟨1+y⟩=1 → ¬1=0) → (1=0 → ∀y. ⟨1+y⟩=1))
((¬∀y. ⟨y+0⟩=0 → ¬1=0) → (1=0 → ∀y. ⟨y+0⟩=0))
((¬∀y. ⟨y+0⟩=1 → ¬1=0) → (1=0 → ∀y. ⟨y+0⟩=1))
((¬∀y. ⟨y+1⟩=0 → ¬1=0) → (1=0 → ∀y. ⟨y+1⟩=0))
((¬∀y. ⟨y+1⟩=1 → ¬1=0) → (1=0 → ∀y. ⟨y+1⟩=1))
((¬∀y. ⟨0⋅y⟩=0 → ¬1=0) → (1=0 → ∀y. ⟨0⋅y⟩=0))
((¬∀y. ⟨0⋅y⟩=1 → ¬1=0) → (1=0 → ∀y. ⟨0⋅y⟩=1))
((¬∀y. ⟨1⋅y⟩=0 → ¬1=0) → (1=0 → ∀y. ⟨1⋅y⟩=0))
((¬∀y. ⟨1⋅y⟩=1 → ¬1=0) → (1=0 → ∀y. ⟨1⋅y⟩=1))
((¬∀y. ⟨y⋅0⟩=0 → ¬1=0) → (1=0 → ∀y. ⟨y⋅0⟩=0))
((¬∀y. ⟨y⋅0⟩=1 → ¬1=0) → (1=0 → ∀y. ⟨y⋅0⟩=1))
((¬∀y. ⟨y⋅1⟩=0 → ¬1=0) → (1=0 → ∀y. ⟨y⋅1⟩=0))
((¬∀y. ⟨y⋅1⟩=1 → ¬1=0) → (1=0 → ∀y. ⟨y⋅1⟩=1))
((¬∀x3. 0<x3 → ¬1=0) → (1=0 → ∀x3. 0<x3))
((¬∀y. 0<⟨0+y⟩ → ¬1=0) → (1=0 → ∀y. 0<⟨0+y⟩))
((¬∀y. 0<⟨1+y⟩ → ¬1=0) → (1=0 → ∀y. 0<⟨1+y⟩))
((¬∀y. 0<⟨y+0⟩ → ¬1=0) → (1=0 → ∀y. 0<⟨y+0⟩))
((¬∀y. 0<⟨y+1⟩ → ¬1=0) → (1=0 → ∀y. 0<⟨y+1⟩))
((¬∀y. 0<⟨0⋅y⟩ → ¬1=0) → (1=0 → ∀y. 0<⟨0⋅y⟩))
((¬∀y. 0<⟨1⋅y⟩ → ¬1=0) → (1=0 → ∀y. 0<⟨1⋅y⟩))
((¬∀y. 0<⟨y⋅0⟩ → ¬1=0) → (1=0 → ∀y. 0<⟨y⋅0⟩))
((¬∀y. 0<⟨y⋅1⟩ → ¬1=0) → (1=0 → ∀y. 0<⟨y⋅1⟩))
((¬∀x3. 1<x3 → ¬1=0) → (1=0 → ∀x3. 1<x3))
((¬∀y. 1<⟨0+y⟩ → ¬1=0) → (1=0 → ∀y. 1<⟨0+y⟩))
((¬∀y. 1<⟨1+y⟩ → ¬1=0) → (1=0 → ∀y. 1<⟨1+y⟩))
((¬∀y. 1<⟨y+0⟩ → ¬1=0) → (1=0 → ∀y. 1<⟨y+0⟩))
((¬∀y. 1<⟨y+1⟩ → ¬1=0) → (1=0 → ∀y. 1<⟨y+1⟩))
((¬∀y. 1<⟨0⋅y⟩ → ¬1=0) → (1=0 → ∀y. 1<⟨0⋅y⟩))
((¬∀y. 1<⟨1⋅y⟩ → ¬1=0) → (1=0 → ∀y. 1<⟨1⋅y⟩))
((¬∀y. 1<⟨y⋅0⟩ → ¬1=0) → (1=0 → ∀y. 1<⟨y⋅0⟩))
((¬∀y. 1<⟨y⋅1⟩ → ¬1=0) → (1=0 → ∀y. 1<⟨y⋅1⟩))
((¬∀y. y<⟨0+0⟩ → ¬1=0) → (1=0 → ∀y. y<⟨0+0⟩))
((¬∀y. y<⟨0+1⟩ → ¬1=0) → (1=0 → ∀y. y<⟨0+1⟩))
((¬∀y. y<⟨1+0⟩ → ¬1=0) → (1=0 → ∀y. y<⟨1+0⟩))
((¬∀y. y<⟨1+1⟩ → ¬1=0) → (1=0 → ∀y. y<⟨1+1⟩))
((¬∀y. y<⟨0⋅0⟩ → ¬1=0) → (1=0 → ∀y. y<⟨0⋅0⟩))
((¬∀y. y<⟨0⋅1⟩ → ¬1=0) → (1=0 → ∀y. y<⟨0⋅1⟩))
((¬∀y. y<⟨1⋅0⟩ → ¬1=0) → (1=0 → ∀y. y<⟨1⋅0⟩))
((¬∀y. y<⟨1⋅1⟩ → ¬1=0) → (1=0 → ∀y. y<⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩<y → ¬1=0) → (1=0 → ∀y. ⟨0+0⟩<y))
((¬∀y. ⟨0+1⟩<y → ¬1=0) → (1=0 → ∀y. ⟨0+1⟩<y))
((¬∀y. ⟨1+0⟩<y → ¬1=0) → (1=0 → ∀y. ⟨1+0⟩<y))
((¬∀y. ⟨1+1⟩<y → ¬1=0) → (1=0 → ∀y. ⟨1+1⟩<y))
((¬∀y. ⟨0⋅0⟩<y → ¬1=0) → (1=0 → ∀y. ⟨0⋅0⟩<y))
((¬∀y. ⟨0⋅1⟩<y → ¬1=0) → (1=0 → ∀y. ⟨0⋅1⟩<y))
((¬∀y. ⟨1⋅0⟩<y → ¬1=0) → (1=0 → ∀y. ⟨1⋅0⟩<y))
((¬∀y. ⟨1⋅1⟩<y → ¬1=0) → (1=0 → ∀y. ⟨1⋅1⟩<y))
((¬∀x3. x3<0 → ¬1=0) → (1=0 → ∀x3. x3<0))
((¬∀x3. x3<1 → ¬1=0) → (1=0 → ∀x3. x3<1))
((¬∀y. ⟨0+y⟩<0 → ¬1=0) → (1=0 → ∀y. ⟨0+y⟩<0))
((¬∀y. ⟨0+y⟩<1 → ¬1=0) → (1=0 → ∀y. ⟨0+y⟩<1))
((¬∀y. ⟨1+y⟩<0 → ¬1=0) → (1=0 → ∀y. ⟨1+y⟩<0))
((¬∀y. ⟨1+y⟩<1 → ¬1=0) → (1=0 → ∀y. ⟨1+y⟩<1))
((¬∀y. ⟨y+0⟩<0 → ¬1=0) → (1=0 → ∀y. ⟨y+0⟩<0))
((¬∀y. ⟨y+0⟩<1 → ¬1=0) → (1=0 → ∀y. ⟨y+0⟩<1))
((¬∀y. ⟨y+1⟩<0 → ¬1=0) → (1=0 → ∀y. ⟨y+1⟩<0))
((¬∀y. ⟨y+1⟩<1 → ¬1=0) → (1=0 → ∀y. ⟨y+1⟩<1))
((¬∀y. ⟨0⋅y⟩<0 → ¬1=0) → (1=0 → ∀y. ⟨0⋅y⟩<0))
((¬∀y. ⟨0⋅y⟩<1 → ¬1=0) → (1=0 → ∀y. ⟨0⋅y⟩<1))
((¬∀y. ⟨1⋅y⟩<0 → ¬1=0) → (1=0 → ∀y. ⟨1⋅y⟩<0))
((¬∀y. ⟨1⋅y⟩<1 → ¬1=0) → (1=0 → ∀y. ⟨1⋅y⟩<1))
((¬∀y. ⟨y⋅0⟩<0 → ¬1=0) → (1=0 → ∀y. ⟨y⋅0⟩<0))
((¬∀y. ⟨y⋅0⟩<1 → ¬1=0) → (1=0 → ∀y. ⟨y⋅0⟩<1))
((¬∀y. ⟨y⋅1⟩<0 → ¬1=0) → (1=0 → ∀y. ⟨y⋅1⟩<0))
((¬∀y. ⟨y⋅1⟩<1 → ¬1=0) → (1=0 → ∀y. ⟨y⋅1⟩<1))
((¬∀z. ¬0=z → ¬1=0) → (1=0 → ∀z. ¬0=z))
((¬∀x. ¬0=⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. ¬0=⟨0+x⟩))
((¬∀x. ¬0=⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. ¬0=⟨1+x⟩))
((¬∀x. ¬0=⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. ¬0=⟨x+0⟩))
((¬∀x. ¬0=⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. ¬0=⟨x+1⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬0=⟨0⋅x⟩))
((¬∀x. ¬0=⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬0=⟨1⋅x⟩))
((¬∀x. ¬0=⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. ¬0=⟨x⋅0⟩))
((¬∀x. ¬0=⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. ¬0=⟨x⋅1⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀z. ¬1=z → ¬1=0) → (1=0 → ∀z. ¬1=z))
((¬∀x. ¬1=⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. ¬1=⟨0+x⟩))
((¬∀x. ¬1=⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. ¬1=⟨1+x⟩))
((¬∀x. ¬1=⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. ¬1=⟨x+0⟩))
((¬∀x. ¬1=⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. ¬1=⟨x+1⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬1=⟨0⋅x⟩))
((¬∀x. ¬1=⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬1=⟨1⋅x⟩))
((¬∀x. ¬1=⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. ¬1=⟨x⋅0⟩))
((¬∀x. ¬1=⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. ¬1=⟨x⋅1⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬x=⟨0+0⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨0+0⟩))
((¬∀x. ¬x=⟨0+1⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨0+1⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨1+0⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨1+0⟩))
((¬∀x. ¬x=⟨1+1⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨1+1⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨0⋅0⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨0⋅0⟩))
((¬∀x. ¬x=⟨0⋅1⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨0⋅1⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨1⋅0⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨1⋅0⟩))
((¬∀x. ¬x=⟨1⋅1⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨1⋅1⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀y. ¬y=y → ¬1=0) → (1=0 → ∀y. ¬y=y))
((¬∀y. ¬y=y → ¬1=0) → (1=0 → ∀y. ¬y=y))
((¬∀z. ¬z=0 → ¬1=0) → (1=0 → ∀z. ¬z=0))
((¬∀z. ¬z=1 → ¬1=0) → (1=0 → ∀z. ¬z=1))
((¬∀x. ¬⟨0+0⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨0+0⟩=x))
((¬∀x. ¬⟨0+1⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨0+1⟩=x))
((¬∀x. ¬⟨0+x⟩=0 → ¬1=0) → (1=0 → ∀x. ¬⟨0+x⟩=0))
((¬∀x. ¬⟨0+x⟩=1 → ¬1=0) → (1=0 → ∀x. ¬⟨0+x⟩=1))
((¬∀x. ¬⟨0+x⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨0+x⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨1+0⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨1+0⟩=x))
((¬∀x. ¬⟨1+1⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨1+1⟩=x))
((¬∀x. ¬⟨1+x⟩=0 → ¬1=0) → (1=0 → ∀x. ¬⟨1+x⟩=0))
((¬∀x. ¬⟨1+x⟩=1 → ¬1=0) → (1=0 → ∀x. ¬⟨1+x⟩=1))
((¬∀x. ¬⟨1+x⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨1+x⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨x+0⟩=0 → ¬1=0) → (1=0 → ∀x. ¬⟨x+0⟩=0))
((¬∀x. ¬⟨x+0⟩=1 → ¬1=0) → (1=0 → ∀x. ¬⟨x+0⟩=1))
((¬∀x. ¬⟨x+0⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+0⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+1⟩=0 → ¬1=0) → (1=0 → ∀x. ¬⟨x+1⟩=0))
((¬∀x. ¬⟨x+1⟩=1 → ¬1=0) → (1=0 → ∀x. ¬⟨x+1⟩=1))
((¬∀x. ¬⟨x+1⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+1⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+x⟩=0 → ¬1=0) → (1=0 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=0 → ¬1=0) → (1=0 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=1 → ¬1=0) → (1=0 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=1 → ¬1=0) → (1=0 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨0⋅0⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨0⋅0⟩=x))
((¬∀x. ¬⟨0⋅1⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨0⋅1⟩=x))
((¬∀x. ¬⟨0⋅x⟩=0 → ¬1=0) → (1=0 → ∀x. ¬⟨0⋅x⟩=0))
((¬∀x. ¬⟨0⋅x⟩=1 → ¬1=0) → (1=0 → ∀x. ¬⟨0⋅x⟩=1))
((¬∀x. ¬⟨0⋅x⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨0⋅x⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨1⋅0⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨1⋅0⟩=x))
((¬∀x. ¬⟨1⋅1⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨1⋅1⟩=x))
((¬∀x. ¬⟨1⋅x⟩=0 → ¬1=0) → (1=0 → ∀x. ¬⟨1⋅x⟩=0))
((¬∀x. ¬⟨1⋅x⟩=1 → ¬1=0) → (1=0 → ∀x. ¬⟨1⋅x⟩=1))
((¬∀x. ¬⟨1⋅x⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨1⋅x⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨x⋅0⟩=0 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅0⟩=0))
((¬∀x. ¬⟨x⋅0⟩=1 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅0⟩=1))
((¬∀x. ¬⟨x⋅0⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅0⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅1⟩=0 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅1⟩=0))
((¬∀x. ¬⟨x⋅1⟩=1 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅1⟩=1))
((¬∀x. ¬⟨x⋅1⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅1⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀z. ¬0<z → ¬1=0) → (1=0 → ∀z. ¬0<z))
((¬∀x. ¬0<⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. ¬0<⟨0+x⟩))
((¬∀x. ¬0<⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. ¬0<⟨1+x⟩))
((¬∀x. ¬0<⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. ¬0<⟨x+0⟩))
((¬∀x. ¬0<⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. ¬0<⟨x+1⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬0<⟨0⋅x⟩))
((¬∀x. ¬0<⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬0<⟨1⋅x⟩))
((¬∀x. ¬0<⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. ¬0<⟨x⋅0⟩))
((¬∀x. ¬0<⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. ¬0<⟨x⋅1⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀z. ¬1<z → ¬1=0) → (1=0 → ∀z. ¬1<z))
((¬∀x. ¬1<⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. ¬1<⟨0+x⟩))
((¬∀x. ¬1<⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. ¬1<⟨1+x⟩))
((¬∀x. ¬1<⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. ¬1<⟨x+0⟩))
((¬∀x. ¬1<⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. ¬1<⟨x+1⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬1<⟨0⋅x⟩))
((¬∀x. ¬1<⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬1<⟨1⋅x⟩))
((¬∀x. ¬1<⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. ¬1<⟨x⋅0⟩))
((¬∀x. ¬1<⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. ¬1<⟨x⋅1⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬x<⟨0+0⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨0+0⟩))
((¬∀x. ¬x<⟨0+1⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨0+1⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨1+0⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨1+0⟩))
((¬∀x. ¬x<⟨1+1⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨1+1⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨0⋅0⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨0⋅0⟩))
((¬∀x. ¬x<⟨0⋅1⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨0⋅1⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨1⋅0⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨1⋅0⟩))
((¬∀x. ¬x<⟨1⋅1⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨1⋅1⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬1=0) → (1=0 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀y. ¬y<y → ¬1=0) → (1=0 → ∀y. ¬y<y))
((¬∀y. ¬y<y → ¬1=0) → (1=0 → ∀y. ¬y<y))
((¬∀z. ¬z<0 → ¬1=0) → (1=0 → ∀z. ¬z<0))
((¬∀z. ¬z<1 → ¬1=0) → (1=0 → ∀z. ¬z<1))
((¬∀x. ¬⟨0+0⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨0+0⟩<x))
((¬∀x. ¬⟨0+1⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨0+1⟩<x))
((¬∀x. ¬⟨0+x⟩<0 → ¬1=0) → (1=0 → ∀x. ¬⟨0+x⟩<0))
((¬∀x. ¬⟨0+x⟩<1 → ¬1=0) → (1=0 → ∀x. ¬⟨0+x⟩<1))
((¬∀x. ¬⟨0+x⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨0+x⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨1+0⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨1+0⟩<x))
((¬∀x. ¬⟨1+1⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨1+1⟩<x))
((¬∀x. ¬⟨1+x⟩<0 → ¬1=0) → (1=0 → ∀x. ¬⟨1+x⟩<0))
((¬∀x. ¬⟨1+x⟩<1 → ¬1=0) → (1=0 → ∀x. ¬⟨1+x⟩<1))
((¬∀x. ¬⟨1+x⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨1+x⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨x+0⟩<0 → ¬1=0) → (1=0 → ∀x. ¬⟨x+0⟩<0))
((¬∀x. ¬⟨x+0⟩<1 → ¬1=0) → (1=0 → ∀x. ¬⟨x+0⟩<1))
((¬∀x. ¬⟨x+0⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+0⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+1⟩<0 → ¬1=0) → (1=0 → ∀x. ¬⟨x+1⟩<0))
((¬∀x. ¬⟨x+1⟩<1 → ¬1=0) → (1=0 → ∀x. ¬⟨x+1⟩<1))
((¬∀x. ¬⟨x+1⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+1⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+x⟩<0 → ¬1=0) → (1=0 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<0 → ¬1=0) → (1=0 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<1 → ¬1=0) → (1=0 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<1 → ¬1=0) → (1=0 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨0⋅0⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨0⋅0⟩<x))
((¬∀x. ¬⟨0⋅1⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨0⋅1⟩<x))
((¬∀x. ¬⟨0⋅x⟩<0 → ¬1=0) → (1=0 → ∀x. ¬⟨0⋅x⟩<0))
((¬∀x. ¬⟨0⋅x⟩<1 → ¬1=0) → (1=0 → ∀x. ¬⟨0⋅x⟩<1))
((¬∀x. ¬⟨0⋅x⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨0⋅x⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨1⋅0⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨1⋅0⟩<x))
((¬∀x. ¬⟨1⋅1⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨1⋅1⟩<x))
((¬∀x. ¬⟨1⋅x⟩<0 → ¬1=0) → (1=0 → ∀x. ¬⟨1⋅x⟩<0))
((¬∀x. ¬⟨1⋅x⟩<1 → ¬1=0) → (1=0 → ∀x. ¬⟨1⋅x⟩<1))
((¬∀x. ¬⟨1⋅x⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨1⋅x⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨x⋅0⟩<0 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅0⟩<0))
((¬∀x. ¬⟨x⋅0⟩<1 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅0⟩<1))
((¬∀x. ¬⟨x⋅0⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅0⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅1⟩<0 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅1⟩<0))
((¬∀x. ¬⟨x⋅1⟩<1 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅1⟩<1))
((¬∀x. ¬⟨x⋅1⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅1⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬1=0) → (1=0 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀y. ¬¬0=y → ¬1=0) → (1=0 → ∀y. ¬¬0=y))
((¬∀y. ¬¬1=y → ¬1=0) → (1=0 → ∀y. ¬¬1=y))
((¬∀y. ¬¬y=0 → ¬1=0) → (1=0 → ∀y. ¬¬y=0))
((¬∀y. ¬¬y=1 → ¬1=0) → (1=0 → ∀y. ¬¬y=1))
((¬∀y. ¬¬0<y → ¬1=0) → (1=0 → ∀y. ¬¬0<y))
((¬∀y. ¬¬1<y → ¬1=0) → (1=0 → ∀y. ¬¬1<y))
((¬∀y. ¬¬y<0 → ¬1=0) → (1=0 → ∀y. ¬¬y<0))
((¬∀y. ¬¬y<1 → ¬1=0) → (1=0 → ∀y. ¬¬y<1))
((¬∀x. ¬¬¬0=x → ¬1=0) → (1=0 → ∀x. ¬¬¬0=x))
((¬∀x. ¬¬¬1=x → ¬1=0) → (1=0 → ∀x. ¬¬¬1=x))
((¬∀x. ¬¬¬x=0 → ¬1=0) → (1=0 → ∀x. ¬¬¬x=0))
((¬∀x. ¬¬¬x=1 → ¬1=0) → (1=0 → ∀x. ¬¬¬x=1))
((¬∀x. ¬¬¬x=x → ¬1=0) → (1=0 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬x=x → ¬1=0) → (1=0 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬0<x → ¬1=0) → (1=0 → ∀x. ¬¬¬0<x))
((¬∀x. ¬¬¬1<x → ¬1=0) → (1=0 → ∀x. ¬¬¬1<x))
((¬∀x. ¬¬¬x<0 → ¬1=0) → (1=0 → ∀x. ¬¬¬x<0))
((¬∀x. ¬¬¬x<1 → ¬1=0) → (1=0 → ∀x. ¬¬¬x<1))
((¬∀x. ¬¬¬x<x → ¬1=0) → (1=0 → ∀x. ¬¬¬x<x))
((¬∀x. ¬¬¬x<x → ¬1=0) → (1=0 → ∀x. ¬¬¬x<x))
((¬∀y. ¬∀x. x=y → ¬1=0) → (1=0 → ∀y. ¬∀x. x=y))
((¬∀x. ¬∀y. x=y → ¬1=0) → (1=0 → ∀x. ¬∀y. x=y))
((¬∀x. ¬∀y. y=x → ¬1=0) → (1=0 → ∀x. ¬∀y. y=x))
((¬∀y. ¬∀x. y=x → ¬1=0) → (1=0 → ∀y. ¬∀x. y=x))
((¬∀y. ¬∀x. x<y → ¬1=0) → (1=0 → ∀y. ¬∀x. x<y))
((¬∀x. ¬∀y. x<y → ¬1=0) → (1=0 → ∀x. ¬∀y. x<y))
((¬∀x. ¬∀y. y<x → ¬1=0) → (1=0 → ∀x. ¬∀y. y<x))
((¬∀y. ¬∀x. y<x → ¬1=0) → (1=0 → ∀y. ¬∀x. y<x))
((¬∀z. ∀x. x=z → ¬1=0) → (1=0 → ∀z. ∀x. x=z))
((¬∀x. ∀z. x=z → ¬1=0) → (1=0 → ∀x. ∀z. x=z))
((¬∀x. ∀z. z=x → ¬1=0) → (1=0 → ∀x. ∀z. z=x))
((¬∀z. ∀x. z=x → ¬1=0) → (1=0 → ∀z. ∀x. z=x))
((¬∀z. ∀x. x<z → ¬1=0) → (1=0 → ∀z. ∀x. x<z))
((¬∀x. ∀z. x<z → ¬1=0) → (1=0 → ∀x. ∀z. x<z))
((¬∀x. ∀z. z<x → ¬1=0) → (1=0 → ∀x. ∀z. z<x))
((¬∀z. ∀x. z<x → ¬1=0) → (1=0 → ∀z. ∀x. z<x))
((¬∀y. ∀x. ¬x=y → ¬1=0) → (1=0 → ∀y. ∀x. ¬x=y))
((¬∀x. ∀y. ¬x=y → ¬1=0) → (1=0 → ∀x. ∀y. ¬x=y))
((¬∀x. ∀y. ¬y=x → ¬1=0) → (1=0 → ∀x. ∀y. ¬y=x))
((¬∀y. ∀x. ¬y=x → ¬1=0) → (1=0 → ∀y. ∀x. ¬y=x))
((¬∀y. ∀x. ¬x<y → ¬1=0) → (1=0 → ∀y. ∀x. ¬x<y))
((¬∀x. ∀y. ¬x<y → ¬1=0) → (1=0 → ∀x. ∀y. ¬x<y))
((¬∀x. ∀y. ¬y<x → ¬1=0) → (1=0 → ∀x. ∀y. ¬y<x))
((¬∀y. ∀x. ¬y<x → ¬1=0) → (1=0 → ∀y. ∀x. ¬y<x))
((¬(0=0 → 0=0) → ¬1=0) → (1=0 → (0=0 → 0=0)))
((¬(0=0 → 0=1) → ¬1=0) → (1=0 → (0=0 → 0=1)))
((¬(0=0 → 1=0) → ¬1=0) → (1=0 → (0=0 → 1=0)))
((¬(0=0 → 1=1) → ¬1=0) → (1=0 → (0=0 → 1=1)))
((¬(0=0 → 0<0) → ¬1=0) → (1=0 → (0=0 → 0<0)))
((¬(0=0 → 0<1) → ¬1=0) → (1=0 → (0=0 → 0<1)))
((¬(0=0 → 1<0) → ¬1=0) → (1=0 → (0=0 → 1<0)))
((¬(0=0 → 1<1) → ¬1=0) → (1=0 → (0=0 → 1<1)))
((¬(0=1 → 0=0) → ¬1=0) → (1=0 → (0=1 → 0=0)))
((¬(0=1 → 0=1) → ¬1=0) → (1=0 → (0=1 → 0=1)))
((¬(0=1 → 1=0) → ¬1=0) → (1=0 → (0=1 → 1=0)))
((¬(0=1 → 1=1) → ¬1=0) → (1=0 → (0=1 → 1=1)))
((¬(0=1 → 0<0) → ¬1=0) → (1=0 → (0=1 → 0<0)))
((¬(0=1 → 0<1) → ¬1=0) → (1=0 → (0=1 → 0<1)))
((¬(0=1 → 1<0) → ¬1=0) → (1=0 → (0=1 → 1<0)))
((¬(0=1 → 1<1) → ¬1=0) → (1=0 → (0=1 → 1<1)))
((¬(1=0 → 0=0) → ¬1=0) → (1=0 → (1=0 → 0=0)))
((¬(1=0 → 0=1) → ¬1=0) → (1=0 → (1=0 → 0=1)))
((¬(1=0 → 1=0) → ¬1=0) → (1=0 → (1=0 → 1=0)))
((¬(1=0 → 1=1) → ¬1=0) → (1=0 → (1=0 → 1=1)))
((¬(1=0 → 0<0) → ¬1=0) → (1=0 → (1=0 → 0<0)))
((¬(1=0 → 0<1) → ¬1=0) → (1=0 → (1=0 → 0<1)))
((¬(1=0 → 1<0) → ¬1=0) → (1=0 → (1=0 → 1<0)))
((¬(1=0 → 1<1) → ¬1=0) → (1=0 → (1=0 → 1<1)))
((¬(1=1 → 0=0) → ¬1=0) → (1=0 → (1=1 → 0=0)))
((¬(1=1 → 0=1) → ¬1=0) → (1=0 → (1=1 → 0=1)))
((¬(1=1 → 1=0) → ¬1=0) → (1=0 → (1=1 → 1=0)))
((¬(1=1 → 1=1) → ¬1=0) → (1=0 → (1=1 → 1=1)))
((¬(1=1 → 0<0) → ¬1=0) → (1=0 → (1=1 → 0<0)))
((¬(1=1 → 0<1) → ¬1=0) → (1=0 → (1=1 → 0<1)))
((¬(1=1 → 1<0) → ¬1=0) → (1=0 → (1=1 → 1<0)))
((¬(1=1 → 1<1) → ¬1=0) → (1=0 → (1=1 → 1<1)))
((¬(0<0 → 0=0) → ¬1=0) → (1=0 → (0<0 → 0=0)))
((¬(0<0 → 0=1) → ¬1=0) → (1=0 → (0<0 → 0=1)))
((¬(0<0 → 1=0) → ¬1=0) → (1=0 → (0<0 → 1=0)))
((¬(0<0 → 1=1) → ¬1=0) → (1=0 → (0<0 → 1=1)))
((¬(0<0 → 0<0) → ¬1=0) → (1=0 → (0<0 → 0<0)))
((¬(0<0 → 0<1) → ¬1=0) → (1=0 → (0<0 → 0<1)))
((¬(0<0 → 1<0) → ¬1=0) → (1=0 → (0<0 → 1<0)))
((¬(0<0 → 1<1) → ¬1=0) → (1=0 → (0<0 → 1<1)))
((¬(0<1 → 0=0) → ¬1=0) → (1=0 → (0<1 → 0=0)))
((¬(0<1 → 0=1) → ¬1=0) → (1=0 → (0<1 → 0=1)))
((¬(0<1 → 1=0) → ¬1=0) → (1=0 → (0<1 → 1=0)))
((¬(0<1 → 1=1) → ¬1=0) → (1=0 → (0<1 → 1=1)))
((¬(0<1 → 0<0) → ¬1=0) → (1=0 → (0<1 → 0<0)))
((¬(0<1 → 0<1) → ¬1=0) → (1=0 → (0<1 → 0<1)))
((¬(0<1 → 1<0) → ¬1=0) → (1=0 → (0<1 → 1<0)))
((¬(0<1 → 1<1) → ¬1=0) → (1=0 → (0<1 → 1<1)))
((¬(1<0 → 0=0) → ¬1=0) → (1=0 → (1<0 → 0=0)))
((¬(1<0 → 0=1) → ¬1=0) → (1=0 → (1<0 → 0=1)))
((¬(1<0 → 1=0) → ¬1=0) → (1=0 → (1<0 → 1=0)))
((¬(1<0 → 1=1) → ¬1=0) → (1=0 → (1<0 → 1=1)))
((¬(1<0 → 0<0) → ¬1=0) → (1=0 → (1<0 → 0<0)))
((¬(1<0 → 0<1) → ¬1=0) → (1=0 → (1<0 → 0<1)))
((¬(1<0 → 1<0) → ¬1=0) → (1=0 → (1<0 → 1<0)))
((¬(1<0 → 1<1) → ¬1=0) → (1=0 → (1<0 → 1<1)))
((¬(1<1 → 0=0) → ¬1=0) → (1=0 → (1<1 → 0=0)))
((¬(1<1 → 0=1) → ¬1=0) → (1=0 → (1<1 → 0=1)))
((¬(1<1 → 1=0) → ¬1=0) → (1=0 → (1<1 → 1=0)))
((¬(1<1 → 1=1) → ¬1=0) → (1=0 → (1<1 → 1=1)))
((¬(1<1 → 0<0) → ¬1=0) → (1=0 → (1<1 → 0<0)))
((¬(1<1 → 0<1) → ¬1=0) → (1=0 → (1<1 → 0<1)))
((¬(1<1 → 1<0) → ¬1=0) → (1=0 → (1<1 → 1<0)))
((¬(1<1 → 1<1) → ¬1=0) → (1=0 → (1<1 → 1<1)))
((¬0=⟨0+⟨0+0⟩⟩ → ¬1=1) → (1=1 → 0=⟨0+⟨0+0⟩⟩))
((¬0=⟨0+⟨0+1⟩⟩ → ¬1=1) → (1=1 → 0=⟨0+⟨0+1⟩⟩))
((¬0=⟨0+⟨1+0⟩⟩ → ¬1=1) → (1=1 → 0=⟨0+⟨1+0⟩⟩))
((¬0=⟨0+⟨1+1⟩⟩ → ¬1=1) → (1=1 → 0=⟨0+⟨1+1⟩⟩))
((¬0=⟨0+⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 0=⟨0+⟨0⋅0⟩⟩))
((¬0=⟨0+⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 0=⟨0+⟨0⋅1⟩⟩))
((¬0=⟨0+⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 0=⟨0+⟨1⋅0⟩⟩))
((¬0=⟨0+⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 0=⟨0+⟨1⋅1⟩⟩))
((¬0=⟨1+⟨0+0⟩⟩ → ¬1=1) → (1=1 → 0=⟨1+⟨0+0⟩⟩))
((¬0=⟨1+⟨0+1⟩⟩ → ¬1=1) → (1=1 → 0=⟨1+⟨0+1⟩⟩))
((¬0=⟨1+⟨1+0⟩⟩ → ¬1=1) → (1=1 → 0=⟨1+⟨1+0⟩⟩))
((¬0=⟨1+⟨1+1⟩⟩ → ¬1=1) → (1=1 → 0=⟨1+⟨1+1⟩⟩))
((¬0=⟨1+⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 0=⟨1+⟨0⋅0⟩⟩))
((¬0=⟨1+⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 0=⟨1+⟨0⋅1⟩⟩))
((¬0=⟨1+⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 0=⟨1+⟨1⋅0⟩⟩))
((¬0=⟨1+⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 0=⟨1+⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩+0⟩ → ¬1=1) → (1=1 → 0=⟨⟨0+0⟩+0⟩))
((¬0=⟨⟨0+0⟩+1⟩ → ¬1=1) → (1=1 → 0=⟨⟨0+0⟩+1⟩))
((¬0=⟨⟨0+1⟩+0⟩ → ¬1=1) → (1=1 → 0=⟨⟨0+1⟩+0⟩))
((¬0=⟨⟨0+1⟩+1⟩ → ¬1=1) → (1=1 → 0=⟨⟨0+1⟩+1⟩))
((¬0=⟨⟨1+0⟩+0⟩ → ¬1=1) → (1=1 → 0=⟨⟨1+0⟩+0⟩))
((¬0=⟨⟨1+0⟩+1⟩ → ¬1=1) → (1=1 → 0=⟨⟨1+0⟩+1⟩))
((¬0=⟨⟨1+1⟩+0⟩ → ¬1=1) → (1=1 → 0=⟨⟨1+1⟩+0⟩))
((¬0=⟨⟨1+1⟩+1⟩ → ¬1=1) → (1=1 → 0=⟨⟨1+1⟩+1⟩))
((¬0=⟨⟨0⋅0⟩+0⟩ → ¬1=1) → (1=1 → 0=⟨⟨0⋅0⟩+0⟩))
((¬0=⟨⟨0⋅0⟩+1⟩ → ¬1=1) → (1=1 → 0=⟨⟨0⋅0⟩+1⟩))
((¬0=⟨⟨0⋅1⟩+0⟩ → ¬1=1) → (1=1 → 0=⟨⟨0⋅1⟩+0⟩))
((¬0=⟨⟨0⋅1⟩+1⟩ → ¬1=1) → (1=1 → 0=⟨⟨0⋅1⟩+1⟩))
((¬0=⟨⟨1⋅0⟩+0⟩ → ¬1=1) → (1=1 → 0=⟨⟨1⋅0⟩+0⟩))
((¬0=⟨⟨1⋅0⟩+1⟩ → ¬1=1) → (1=1 → 0=⟨⟨1⋅0⟩+1⟩))
((¬0=⟨⟨1⋅1⟩+0⟩ → ¬1=1) → (1=1 → 0=⟨⟨1⋅1⟩+0⟩))
((¬0=⟨⟨1⋅1⟩+1⟩ → ¬1=1) → (1=1 → 0=⟨⟨1⋅1⟩+1⟩))
((¬0=⟨0⋅⟨0+0⟩⟩ → ¬1=1) → (1=1 → 0=⟨0⋅⟨0+0⟩⟩))
((¬0=⟨0⋅⟨0+1⟩⟩ → ¬1=1) → (1=1 → 0=⟨0⋅⟨0+1⟩⟩))
((¬0=⟨0⋅⟨1+0⟩⟩ → ¬1=1) → (1=1 → 0=⟨0⋅⟨1+0⟩⟩))
((¬0=⟨0⋅⟨1+1⟩⟩ → ¬1=1) → (1=1 → 0=⟨0⋅⟨1+1⟩⟩))
((¬0=⟨0⋅⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 0=⟨0⋅⟨0⋅0⟩⟩))
((¬0=⟨0⋅⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 0=⟨0⋅⟨0⋅1⟩⟩))
((¬0=⟨0⋅⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 0=⟨0⋅⟨1⋅0⟩⟩))
((¬0=⟨0⋅⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 0=⟨0⋅⟨1⋅1⟩⟩))
((¬0=⟨1⋅⟨0+0⟩⟩ → ¬1=1) → (1=1 → 0=⟨1⋅⟨0+0⟩⟩))
((¬0=⟨1⋅⟨0+1⟩⟩ → ¬1=1) → (1=1 → 0=⟨1⋅⟨0+1⟩⟩))
((¬0=⟨1⋅⟨1+0⟩⟩ → ¬1=1) → (1=1 → 0=⟨1⋅⟨1+0⟩⟩))
((¬0=⟨1⋅⟨1+1⟩⟩ → ¬1=1) → (1=1 → 0=⟨1⋅⟨1+1⟩⟩))
((¬0=⟨1⋅⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 0=⟨1⋅⟨0⋅0⟩⟩))
((¬0=⟨1⋅⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 0=⟨1⋅⟨0⋅1⟩⟩))
((¬0=⟨1⋅⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 0=⟨1⋅⟨1⋅0⟩⟩))
((¬0=⟨1⋅⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 0=⟨1⋅⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩⋅0⟩ → ¬1=1) → (1=1 → 0=⟨⟨0+0⟩⋅0⟩))
((¬0=⟨⟨0+0⟩⋅1⟩ → ¬1=1) → (1=1 → 0=⟨⟨0+0⟩⋅1⟩))
((¬0=⟨⟨0+1⟩⋅0⟩ → ¬1=1) → (1=1 → 0=⟨⟨0+1⟩⋅0⟩))
((¬0=⟨⟨0+1⟩⋅1⟩ → ¬1=1) → (1=1 → 0=⟨⟨0+1⟩⋅1⟩))
((¬0=⟨⟨1+0⟩⋅0⟩ → ¬1=1) → (1=1 → 0=⟨⟨1+0⟩⋅0⟩))
((¬0=⟨⟨1+0⟩⋅1⟩ → ¬1=1) → (1=1 → 0=⟨⟨1+0⟩⋅1⟩))
((¬0=⟨⟨1+1⟩⋅0⟩ → ¬1=1) → (1=1 → 0=⟨⟨1+1⟩⋅0⟩))
((¬0=⟨⟨1+1⟩⋅1⟩ → ¬1=1) → (1=1 → 0=⟨⟨1+1⟩⋅1⟩))
((¬0=⟨⟨0⋅0⟩⋅0⟩ → ¬1=1) → (1=1 → 0=⟨⟨0⋅0⟩⋅0⟩))
((¬0=⟨⟨0⋅0⟩⋅1⟩ → ¬1=1) → (1=1 → 0=⟨⟨0⋅0⟩⋅1⟩))
((¬0=⟨⟨0⋅1⟩⋅0⟩ → ¬1=1) → (1=1 → 0=⟨⟨0⋅1⟩⋅0⟩))
((¬0=⟨⟨0⋅1⟩⋅1⟩ → ¬1=1) → (1=1 → 0=⟨⟨0⋅1⟩⋅1⟩))
((¬0=⟨⟨1⋅0⟩⋅0⟩ → ¬1=1) → (1=1 → 0=⟨⟨1⋅0⟩⋅0⟩))
((¬0=⟨⟨1⋅0⟩⋅1⟩ → ¬1=1) → (1=1 → 0=⟨⟨1⋅0⟩⋅1⟩))
((¬0=⟨⟨1⋅1⟩⋅0⟩ → ¬1=1) → (1=1 → 0=⟨⟨1⋅1⟩⋅0⟩))
((¬0=⟨⟨1⋅1⟩⋅1⟩ → ¬1=1) → (1=1 → 0=⟨⟨1⋅1⟩⋅1⟩))
((¬1=⟨0+⟨0+0⟩⟩ → ¬1=1) → (1=1 → 1=⟨0+⟨0+0⟩⟩))
((¬1=⟨0+⟨0+1⟩⟩ → ¬1=1) → (1=1 → 1=⟨0+⟨0+1⟩⟩))
((¬1=⟨0+⟨1+0⟩⟩ → ¬1=1) → (1=1 → 1=⟨0+⟨1+0⟩⟩))
((¬1=⟨0+⟨1+1⟩⟩ → ¬1=1) → (1=1 → 1=⟨0+⟨1+1⟩⟩))
((¬1=⟨0+⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 1=⟨0+⟨0⋅0⟩⟩))
((¬1=⟨0+⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 1=⟨0+⟨0⋅1⟩⟩))
((¬1=⟨0+⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 1=⟨0+⟨1⋅0⟩⟩))
((¬1=⟨0+⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 1=⟨0+⟨1⋅1⟩⟩))
((¬1=⟨1+⟨0+0⟩⟩ → ¬1=1) → (1=1 → 1=⟨1+⟨0+0⟩⟩))
((¬1=⟨1+⟨0+1⟩⟩ → ¬1=1) → (1=1 → 1=⟨1+⟨0+1⟩⟩))
((¬1=⟨1+⟨1+0⟩⟩ → ¬1=1) → (1=1 → 1=⟨1+⟨1+0⟩⟩))
((¬1=⟨1+⟨1+1⟩⟩ → ¬1=1) → (1=1 → 1=⟨1+⟨1+1⟩⟩))
((¬1=⟨1+⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 1=⟨1+⟨0⋅0⟩⟩))
((¬1=⟨1+⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 1=⟨1+⟨0⋅1⟩⟩))
((¬1=⟨1+⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 1=⟨1+⟨1⋅0⟩⟩))
((¬1=⟨1+⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 1=⟨1+⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩+0⟩ → ¬1=1) → (1=1 → 1=⟨⟨0+0⟩+0⟩))
((¬1=⟨⟨0+0⟩+1⟩ → ¬1=1) → (1=1 → 1=⟨⟨0+0⟩+1⟩))
((¬1=⟨⟨0+1⟩+0⟩ → ¬1=1) → (1=1 → 1=⟨⟨0+1⟩+0⟩))
((¬1=⟨⟨0+1⟩+1⟩ → ¬1=1) → (1=1 → 1=⟨⟨0+1⟩+1⟩))
((¬1=⟨⟨1+0⟩+0⟩ → ¬1=1) → (1=1 → 1=⟨⟨1+0⟩+0⟩))
((¬1=⟨⟨1+0⟩+1⟩ → ¬1=1) → (1=1 → 1=⟨⟨1+0⟩+1⟩))
((¬1=⟨⟨1+1⟩+0⟩ → ¬1=1) → (1=1 → 1=⟨⟨1+1⟩+0⟩))
((¬1=⟨⟨1+1⟩+1⟩ → ¬1=1) → (1=1 → 1=⟨⟨1+1⟩+1⟩))
((¬1=⟨⟨0⋅0⟩+0⟩ → ¬1=1) → (1=1 → 1=⟨⟨0⋅0⟩+0⟩))
((¬1=⟨⟨0⋅0⟩+1⟩ → ¬1=1) → (1=1 → 1=⟨⟨0⋅0⟩+1⟩))
((¬1=⟨⟨0⋅1⟩+0⟩ → ¬1=1) → (1=1 → 1=⟨⟨0⋅1⟩+0⟩))
((¬1=⟨⟨0⋅1⟩+1⟩ → ¬1=1) → (1=1 → 1=⟨⟨0⋅1⟩+1⟩))
((¬1=⟨⟨1⋅0⟩+0⟩ → ¬1=1) → (1=1 → 1=⟨⟨1⋅0⟩+0⟩))
((¬1=⟨⟨1⋅0⟩+1⟩ → ¬1=1) → (1=1 → 1=⟨⟨1⋅0⟩+1⟩))
((¬1=⟨⟨1⋅1⟩+0⟩ → ¬1=1) → (1=1 → 1=⟨⟨1⋅1⟩+0⟩))
((¬1=⟨⟨1⋅1⟩+1⟩ → ¬1=1) → (1=1 → 1=⟨⟨1⋅1⟩+1⟩))
((¬1=⟨0⋅⟨0+0⟩⟩ → ¬1=1) → (1=1 → 1=⟨0⋅⟨0+0⟩⟩))
((¬1=⟨0⋅⟨0+1⟩⟩ → ¬1=1) → (1=1 → 1=⟨0⋅⟨0+1⟩⟩))
((¬1=⟨0⋅⟨1+0⟩⟩ → ¬1=1) → (1=1 → 1=⟨0⋅⟨1+0⟩⟩))
((¬1=⟨0⋅⟨1+1⟩⟩ → ¬1=1) → (1=1 → 1=⟨0⋅⟨1+1⟩⟩))
((¬1=⟨0⋅⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 1=⟨0⋅⟨0⋅0⟩⟩))
((¬1=⟨0⋅⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 1=⟨0⋅⟨0⋅1⟩⟩))
((¬1=⟨0⋅⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 1=⟨0⋅⟨1⋅0⟩⟩))
((¬1=⟨0⋅⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 1=⟨0⋅⟨1⋅1⟩⟩))
((¬1=⟨1⋅⟨0+0⟩⟩ → ¬1=1) → (1=1 → 1=⟨1⋅⟨0+0⟩⟩))
((¬1=⟨1⋅⟨0+1⟩⟩ → ¬1=1) → (1=1 → 1=⟨1⋅⟨0+1⟩⟩))
((¬1=⟨1⋅⟨1+0⟩⟩ → ¬1=1) → (1=1 → 1=⟨1⋅⟨1+0⟩⟩))
((¬1=⟨1⋅⟨1+1⟩⟩ → ¬1=1) → (1=1 → 1=⟨1⋅⟨1+1⟩⟩))
((¬1=⟨1⋅⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 1=⟨1⋅⟨0⋅0⟩⟩))
((¬1=⟨1⋅⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 1=⟨1⋅⟨0⋅1⟩⟩))
((¬1=⟨1⋅⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 1=⟨1⋅⟨1⋅0⟩⟩))
((¬1=⟨1⋅⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 1=⟨1⋅⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩⋅0⟩ → ¬1=1) → (1=1 → 1=⟨⟨0+0⟩⋅0⟩))
((¬1=⟨⟨0+0⟩⋅1⟩ → ¬1=1) → (1=1 → 1=⟨⟨0+0⟩⋅1⟩))
((¬1=⟨⟨0+1⟩⋅0⟩ → ¬1=1) → (1=1 → 1=⟨⟨0+1⟩⋅0⟩))
((¬1=⟨⟨0+1⟩⋅1⟩ → ¬1=1) → (1=1 → 1=⟨⟨0+1⟩⋅1⟩))
((¬1=⟨⟨1+0⟩⋅0⟩ → ¬1=1) → (1=1 → 1=⟨⟨1+0⟩⋅0⟩))
((¬1=⟨⟨1+0⟩⋅1⟩ → ¬1=1) → (1=1 → 1=⟨⟨1+0⟩⋅1⟩))
((¬1=⟨⟨1+1⟩⋅0⟩ → ¬1=1) → (1=1 → 1=⟨⟨1+1⟩⋅0⟩))
((¬1=⟨⟨1+1⟩⋅1⟩ → ¬1=1) → (1=1 → 1=⟨⟨1+1⟩⋅1⟩))
((¬1=⟨⟨0⋅0⟩⋅0⟩ → ¬1=1) → (1=1 → 1=⟨⟨0⋅0⟩⋅0⟩))
((¬1=⟨⟨0⋅0⟩⋅1⟩ → ¬1=1) → (1=1 → 1=⟨⟨0⋅0⟩⋅1⟩))
((¬1=⟨⟨0⋅1⟩⋅0⟩ → ¬1=1) → (1=1 → 1=⟨⟨0⋅1⟩⋅0⟩))
((¬1=⟨⟨0⋅1⟩⋅1⟩ → ¬1=1) → (1=1 → 1=⟨⟨0⋅1⟩⋅1⟩))
((¬1=⟨⟨1⋅0⟩⋅0⟩ → ¬1=1) → (1=1 → 1=⟨⟨1⋅0⟩⋅0⟩))
((¬1=⟨⟨1⋅0⟩⋅1⟩ → ¬1=1) → (1=1 → 1=⟨⟨1⋅0⟩⋅1⟩))
((¬1=⟨⟨1⋅1⟩⋅0⟩ → ¬1=1) → (1=1 → 1=⟨⟨1⋅1⟩⋅0⟩))
((¬1=⟨⟨1⋅1⟩⋅1⟩ → ¬1=1) → (1=1 → 1=⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩=⟨0+0⟩ → ¬1=1) → (1=1 → ⟨0+0⟩=⟨0+0⟩))
((¬⟨0+0⟩=⟨0+1⟩ → ¬1=1) → (1=1 → ⟨0+0⟩=⟨0+1⟩))
((¬⟨0+0⟩=⟨1+0⟩ → ¬1=1) → (1=1 → ⟨0+0⟩=⟨1+0⟩))
((¬⟨0+0⟩=⟨1+1⟩ → ¬1=1) → (1=1 → ⟨0+0⟩=⟨1+1⟩))
((¬⟨0+0⟩=⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨0+0⟩=⟨0⋅0⟩))
((¬⟨0+0⟩=⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨0+0⟩=⟨0⋅1⟩))
((¬⟨0+0⟩=⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨0+0⟩=⟨1⋅0⟩))
((¬⟨0+0⟩=⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨0+0⟩=⟨1⋅1⟩))
((¬⟨0+1⟩=⟨0+0⟩ → ¬1=1) → (1=1 → ⟨0+1⟩=⟨0+0⟩))
((¬⟨0+1⟩=⟨0+1⟩ → ¬1=1) → (1=1 → ⟨0+1⟩=⟨0+1⟩))
((¬⟨0+1⟩=⟨1+0⟩ → ¬1=1) → (1=1 → ⟨0+1⟩=⟨1+0⟩))
((¬⟨0+1⟩=⟨1+1⟩ → ¬1=1) → (1=1 → ⟨0+1⟩=⟨1+1⟩))
((¬⟨0+1⟩=⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨0+1⟩=⟨0⋅0⟩))
((¬⟨0+1⟩=⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨0+1⟩=⟨0⋅1⟩))
((¬⟨0+1⟩=⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨0+1⟩=⟨1⋅0⟩))
((¬⟨0+1⟩=⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨0+1⟩=⟨1⋅1⟩))
((¬⟨1+0⟩=⟨0+0⟩ → ¬1=1) → (1=1 → ⟨1+0⟩=⟨0+0⟩))
((¬⟨1+0⟩=⟨0+1⟩ → ¬1=1) → (1=1 → ⟨1+0⟩=⟨0+1⟩))
((¬⟨1+0⟩=⟨1+0⟩ → ¬1=1) → (1=1 → ⟨1+0⟩=⟨1+0⟩))
((¬⟨1+0⟩=⟨1+1⟩ → ¬1=1) → (1=1 → ⟨1+0⟩=⟨1+1⟩))
((¬⟨1+0⟩=⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨1+0⟩=⟨0⋅0⟩))
((¬⟨1+0⟩=⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨1+0⟩=⟨0⋅1⟩))
((¬⟨1+0⟩=⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨1+0⟩=⟨1⋅0⟩))
((¬⟨1+0⟩=⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨1+0⟩=⟨1⋅1⟩))
((¬⟨1+1⟩=⟨0+0⟩ → ¬1=1) → (1=1 → ⟨1+1⟩=⟨0+0⟩))
((¬⟨1+1⟩=⟨0+1⟩ → ¬1=1) → (1=1 → ⟨1+1⟩=⟨0+1⟩))
((¬⟨1+1⟩=⟨1+0⟩ → ¬1=1) → (1=1 → ⟨1+1⟩=⟨1+0⟩))
((¬⟨1+1⟩=⟨1+1⟩ → ¬1=1) → (1=1 → ⟨1+1⟩=⟨1+1⟩))
((¬⟨1+1⟩=⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨1+1⟩=⟨0⋅0⟩))
((¬⟨1+1⟩=⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨1+1⟩=⟨0⋅1⟩))
((¬⟨1+1⟩=⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨1+1⟩=⟨1⋅0⟩))
((¬⟨1+1⟩=⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨1+1⟩=⟨1⋅1⟩))
((¬⟨0⋅0⟩=⟨0+0⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩=⟨0+0⟩))
((¬⟨0⋅0⟩=⟨0+1⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩=⟨0+1⟩))
((¬⟨0⋅0⟩=⟨1+0⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩=⟨1+0⟩))
((¬⟨0⋅0⟩=⟨1+1⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩=⟨1+1⟩))
((¬⟨0⋅0⟩=⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩=⟨0⋅0⟩))
((¬⟨0⋅0⟩=⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩=⟨0⋅1⟩))
((¬⟨0⋅0⟩=⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩=⟨1⋅0⟩))
((¬⟨0⋅0⟩=⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩=⟨1⋅1⟩))
((¬⟨0⋅1⟩=⟨0+0⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩=⟨0+0⟩))
((¬⟨0⋅1⟩=⟨0+1⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩=⟨0+1⟩))
((¬⟨0⋅1⟩=⟨1+0⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩=⟨1+0⟩))
((¬⟨0⋅1⟩=⟨1+1⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩=⟨1+1⟩))
((¬⟨0⋅1⟩=⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩=⟨0⋅0⟩))
((¬⟨0⋅1⟩=⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩=⟨0⋅1⟩))
((¬⟨0⋅1⟩=⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩=⟨1⋅0⟩))
((¬⟨0⋅1⟩=⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩=⟨1⋅1⟩))
((¬⟨1⋅0⟩=⟨0+0⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩=⟨0+0⟩))
((¬⟨1⋅0⟩=⟨0+1⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩=⟨0+1⟩))
((¬⟨1⋅0⟩=⟨1+0⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩=⟨1+0⟩))
((¬⟨1⋅0⟩=⟨1+1⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩=⟨1+1⟩))
((¬⟨1⋅0⟩=⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩=⟨0⋅0⟩))
((¬⟨1⋅0⟩=⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩=⟨0⋅1⟩))
((¬⟨1⋅0⟩=⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩=⟨1⋅0⟩))
((¬⟨1⋅0⟩=⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩=⟨1⋅1⟩))
((¬⟨1⋅1⟩=⟨0+0⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩=⟨0+0⟩))
((¬⟨1⋅1⟩=⟨0+1⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩=⟨0+1⟩))
((¬⟨1⋅1⟩=⟨1+0⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩=⟨1+0⟩))
((¬⟨1⋅1⟩=⟨1+1⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩=⟨1+1⟩))
((¬⟨1⋅1⟩=⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩=⟨0⋅0⟩))
((¬⟨1⋅1⟩=⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩=⟨0⋅1⟩))
((¬⟨1⋅1⟩=⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩=⟨1⋅0⟩))
((¬⟨1⋅1⟩=⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩=⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩=0 → ¬1=1) → (1=1 → ⟨0+⟨0+0⟩⟩=0))
((¬⟨0+⟨0+0⟩⟩=1 → ¬1=1) → (1=1 → ⟨0+⟨0+0⟩⟩=1))
((¬⟨0+⟨0+1⟩⟩=0 → ¬1=1) → (1=1 → ⟨0+⟨0+1⟩⟩=0))
((¬⟨0+⟨0+1⟩⟩=1 → ¬1=1) → (1=1 → ⟨0+⟨0+1⟩⟩=1))
((¬⟨0+⟨1+0⟩⟩=0 → ¬1=1) → (1=1 → ⟨0+⟨1+0⟩⟩=0))
((¬⟨0+⟨1+0⟩⟩=1 → ¬1=1) → (1=1 → ⟨0+⟨1+0⟩⟩=1))
((¬⟨0+⟨1+1⟩⟩=0 → ¬1=1) → (1=1 → ⟨0+⟨1+1⟩⟩=0))
((¬⟨0+⟨1+1⟩⟩=1 → ¬1=1) → (1=1 → ⟨0+⟨1+1⟩⟩=1))
((¬⟨0+⟨0⋅0⟩⟩=0 → ¬1=1) → (1=1 → ⟨0+⟨0⋅0⟩⟩=0))
((¬⟨0+⟨0⋅0⟩⟩=1 → ¬1=1) → (1=1 → ⟨0+⟨0⋅0⟩⟩=1))
((¬⟨0+⟨0⋅1⟩⟩=0 → ¬1=1) → (1=1 → ⟨0+⟨0⋅1⟩⟩=0))
((¬⟨0+⟨0⋅1⟩⟩=1 → ¬1=1) → (1=1 → ⟨0+⟨0⋅1⟩⟩=1))
((¬⟨0+⟨1⋅0⟩⟩=0 → ¬1=1) → (1=1 → ⟨0+⟨1⋅0⟩⟩=0))
((¬⟨0+⟨1⋅0⟩⟩=1 → ¬1=1) → (1=1 → ⟨0+⟨1⋅0⟩⟩=1))
((¬⟨0+⟨1⋅1⟩⟩=0 → ¬1=1) → (1=1 → ⟨0+⟨1⋅1⟩⟩=0))
((¬⟨0+⟨1⋅1⟩⟩=1 → ¬1=1) → (1=1 → ⟨0+⟨1⋅1⟩⟩=1))
((¬⟨1+⟨0+0⟩⟩=0 → ¬1=1) → (1=1 → ⟨1+⟨0+0⟩⟩=0))
((¬⟨1+⟨0+0⟩⟩=1 → ¬1=1) → (1=1 → ⟨1+⟨0+0⟩⟩=1))
((¬⟨1+⟨0+1⟩⟩=0 → ¬1=1) → (1=1 → ⟨1+⟨0+1⟩⟩=0))
((¬⟨1+⟨0+1⟩⟩=1 → ¬1=1) → (1=1 → ⟨1+⟨0+1⟩⟩=1))
((¬⟨1+⟨1+0⟩⟩=0 → ¬1=1) → (1=1 → ⟨1+⟨1+0⟩⟩=0))
((¬⟨1+⟨1+0⟩⟩=1 → ¬1=1) → (1=1 → ⟨1+⟨1+0⟩⟩=1))
((¬⟨1+⟨1+1⟩⟩=0 → ¬1=1) → (1=1 → ⟨1+⟨1+1⟩⟩=0))
((¬⟨1+⟨1+1⟩⟩=1 → ¬1=1) → (1=1 → ⟨1+⟨1+1⟩⟩=1))
((¬⟨1+⟨0⋅0⟩⟩=0 → ¬1=1) → (1=1 → ⟨1+⟨0⋅0⟩⟩=0))
((¬⟨1+⟨0⋅0⟩⟩=1 → ¬1=1) → (1=1 → ⟨1+⟨0⋅0⟩⟩=1))
((¬⟨1+⟨0⋅1⟩⟩=0 → ¬1=1) → (1=1 → ⟨1+⟨0⋅1⟩⟩=0))
((¬⟨1+⟨0⋅1⟩⟩=1 → ¬1=1) → (1=1 → ⟨1+⟨0⋅1⟩⟩=1))
((¬⟨1+⟨1⋅0⟩⟩=0 → ¬1=1) → (1=1 → ⟨1+⟨1⋅0⟩⟩=0))
((¬⟨1+⟨1⋅0⟩⟩=1 → ¬1=1) → (1=1 → ⟨1+⟨1⋅0⟩⟩=1))
((¬⟨1+⟨1⋅1⟩⟩=0 → ¬1=1) → (1=1 → ⟨1+⟨1⋅1⟩⟩=0))
((¬⟨1+⟨1⋅1⟩⟩=1 → ¬1=1) → (1=1 → ⟨1+⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩+0⟩=0 → ¬1=1) → (1=1 → ⟨⟨0+0⟩+0⟩=0))
((¬⟨⟨0+0⟩+0⟩=1 → ¬1=1) → (1=1 → ⟨⟨0+0⟩+0⟩=1))
((¬⟨⟨0+0⟩+1⟩=0 → ¬1=1) → (1=1 → ⟨⟨0+0⟩+1⟩=0))
((¬⟨⟨0+0⟩+1⟩=1 → ¬1=1) → (1=1 → ⟨⟨0+0⟩+1⟩=1))
((¬⟨⟨0+1⟩+0⟩=0 → ¬1=1) → (1=1 → ⟨⟨0+1⟩+0⟩=0))
((¬⟨⟨0+1⟩+0⟩=1 → ¬1=1) → (1=1 → ⟨⟨0+1⟩+0⟩=1))
((¬⟨⟨0+1⟩+1⟩=0 → ¬1=1) → (1=1 → ⟨⟨0+1⟩+1⟩=0))
((¬⟨⟨0+1⟩+1⟩=1 → ¬1=1) → (1=1 → ⟨⟨0+1⟩+1⟩=1))
((¬⟨⟨1+0⟩+0⟩=0 → ¬1=1) → (1=1 → ⟨⟨1+0⟩+0⟩=0))
((¬⟨⟨1+0⟩+0⟩=1 → ¬1=1) → (1=1 → ⟨⟨1+0⟩+0⟩=1))
((¬⟨⟨1+0⟩+1⟩=0 → ¬1=1) → (1=1 → ⟨⟨1+0⟩+1⟩=0))
((¬⟨⟨1+0⟩+1⟩=1 → ¬1=1) → (1=1 → ⟨⟨1+0⟩+1⟩=1))
((¬⟨⟨1+1⟩+0⟩=0 → ¬1=1) → (1=1 → ⟨⟨1+1⟩+0⟩=0))
((¬⟨⟨1+1⟩+0⟩=1 → ¬1=1) → (1=1 → ⟨⟨1+1⟩+0⟩=1))
((¬⟨⟨1+1⟩+1⟩=0 → ¬1=1) → (1=1 → ⟨⟨1+1⟩+1⟩=0))
((¬⟨⟨1+1⟩+1⟩=1 → ¬1=1) → (1=1 → ⟨⟨1+1⟩+1⟩=1))
((¬⟨⟨0⋅0⟩+0⟩=0 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩+0⟩=0))
((¬⟨⟨0⋅0⟩+0⟩=1 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩+0⟩=1))
((¬⟨⟨0⋅0⟩+1⟩=0 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩+1⟩=0))
((¬⟨⟨0⋅0⟩+1⟩=1 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩+1⟩=1))
((¬⟨⟨0⋅1⟩+0⟩=0 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩+0⟩=0))
((¬⟨⟨0⋅1⟩+0⟩=1 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩+0⟩=1))
((¬⟨⟨0⋅1⟩+1⟩=0 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩+1⟩=0))
((¬⟨⟨0⋅1⟩+1⟩=1 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩+1⟩=1))
((¬⟨⟨1⋅0⟩+0⟩=0 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩+0⟩=0))
((¬⟨⟨1⋅0⟩+0⟩=1 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩+0⟩=1))
((¬⟨⟨1⋅0⟩+1⟩=0 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩+1⟩=0))
((¬⟨⟨1⋅0⟩+1⟩=1 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩+1⟩=1))
((¬⟨⟨1⋅1⟩+0⟩=0 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩+0⟩=0))
((¬⟨⟨1⋅1⟩+0⟩=1 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩+0⟩=1))
((¬⟨⟨1⋅1⟩+1⟩=0 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩+1⟩=0))
((¬⟨⟨1⋅1⟩+1⟩=1 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩+1⟩=1))
((¬⟨0⋅⟨0+0⟩⟩=0 → ¬1=1) → (1=1 → ⟨0⋅⟨0+0⟩⟩=0))
((¬⟨0⋅⟨0+0⟩⟩=1 → ¬1=1) → (1=1 → ⟨0⋅⟨0+0⟩⟩=1))
((¬⟨0⋅⟨0+1⟩⟩=0 → ¬1=1) → (1=1 → ⟨0⋅⟨0+1⟩⟩=0))
((¬⟨0⋅⟨0+1⟩⟩=1 → ¬1=1) → (1=1 → ⟨0⋅⟨0+1⟩⟩=1))
((¬⟨0⋅⟨1+0⟩⟩=0 → ¬1=1) → (1=1 → ⟨0⋅⟨1+0⟩⟩=0))
((¬⟨0⋅⟨1+0⟩⟩=1 → ¬1=1) → (1=1 → ⟨0⋅⟨1+0⟩⟩=1))
((¬⟨0⋅⟨1+1⟩⟩=0 → ¬1=1) → (1=1 → ⟨0⋅⟨1+1⟩⟩=0))
((¬⟨0⋅⟨1+1⟩⟩=1 → ¬1=1) → (1=1 → ⟨0⋅⟨1+1⟩⟩=1))
((¬⟨0⋅⟨0⋅0⟩⟩=0 → ¬1=1) → (1=1 → ⟨0⋅⟨0⋅0⟩⟩=0))
((¬⟨0⋅⟨0⋅0⟩⟩=1 → ¬1=1) → (1=1 → ⟨0⋅⟨0⋅0⟩⟩=1))
((¬⟨0⋅⟨0⋅1⟩⟩=0 → ¬1=1) → (1=1 → ⟨0⋅⟨0⋅1⟩⟩=0))
((¬⟨0⋅⟨0⋅1⟩⟩=1 → ¬1=1) → (1=1 → ⟨0⋅⟨0⋅1⟩⟩=1))
((¬⟨0⋅⟨1⋅0⟩⟩=0 → ¬1=1) → (1=1 → ⟨0⋅⟨1⋅0⟩⟩=0))
((¬⟨0⋅⟨1⋅0⟩⟩=1 → ¬1=1) → (1=1 → ⟨0⋅⟨1⋅0⟩⟩=1))
((¬⟨0⋅⟨1⋅1⟩⟩=0 → ¬1=1) → (1=1 → ⟨0⋅⟨1⋅1⟩⟩=0))
((¬⟨0⋅⟨1⋅1⟩⟩=1 → ¬1=1) → (1=1 → ⟨0⋅⟨1⋅1⟩⟩=1))
((¬⟨1⋅⟨0+0⟩⟩=0 → ¬1=1) → (1=1 → ⟨1⋅⟨0+0⟩⟩=0))
((¬⟨1⋅⟨0+0⟩⟩=1 → ¬1=1) → (1=1 → ⟨1⋅⟨0+0⟩⟩=1))
((¬⟨1⋅⟨0+1⟩⟩=0 → ¬1=1) → (1=1 → ⟨1⋅⟨0+1⟩⟩=0))
((¬⟨1⋅⟨0+1⟩⟩=1 → ¬1=1) → (1=1 → ⟨1⋅⟨0+1⟩⟩=1))
((¬⟨1⋅⟨1+0⟩⟩=0 → ¬1=1) → (1=1 → ⟨1⋅⟨1+0⟩⟩=0))
((¬⟨1⋅⟨1+0⟩⟩=1 → ¬1=1) → (1=1 → ⟨1⋅⟨1+0⟩⟩=1))
((¬⟨1⋅⟨1+1⟩⟩=0 → ¬1=1) → (1=1 → ⟨1⋅⟨1+1⟩⟩=0))
((¬⟨1⋅⟨1+1⟩⟩=1 → ¬1=1) → (1=1 → ⟨1⋅⟨1+1⟩⟩=1))
((¬⟨1⋅⟨0⋅0⟩⟩=0 → ¬1=1) → (1=1 → ⟨1⋅⟨0⋅0⟩⟩=0))
((¬⟨1⋅⟨0⋅0⟩⟩=1 → ¬1=1) → (1=1 → ⟨1⋅⟨0⋅0⟩⟩=1))
((¬⟨1⋅⟨0⋅1⟩⟩=0 → ¬1=1) → (1=1 → ⟨1⋅⟨0⋅1⟩⟩=0))
((¬⟨1⋅⟨0⋅1⟩⟩=1 → ¬1=1) → (1=1 → ⟨1⋅⟨0⋅1⟩⟩=1))
((¬⟨1⋅⟨1⋅0⟩⟩=0 → ¬1=1) → (1=1 → ⟨1⋅⟨1⋅0⟩⟩=0))
((¬⟨1⋅⟨1⋅0⟩⟩=1 → ¬1=1) → (1=1 → ⟨1⋅⟨1⋅0⟩⟩=1))
((¬⟨1⋅⟨1⋅1⟩⟩=0 → ¬1=1) → (1=1 → ⟨1⋅⟨1⋅1⟩⟩=0))
((¬⟨1⋅⟨1⋅1⟩⟩=1 → ¬1=1) → (1=1 → ⟨1⋅⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩⋅0⟩=0 → ¬1=1) → (1=1 → ⟨⟨0+0⟩⋅0⟩=0))
((¬⟨⟨0+0⟩⋅0⟩=1 → ¬1=1) → (1=1 → ⟨⟨0+0⟩⋅0⟩=1))
((¬⟨⟨0+0⟩⋅1⟩=0 → ¬1=1) → (1=1 → ⟨⟨0+0⟩⋅1⟩=0))
((¬⟨⟨0+0⟩⋅1⟩=1 → ¬1=1) → (1=1 → ⟨⟨0+0⟩⋅1⟩=1))
((¬⟨⟨0+1⟩⋅0⟩=0 → ¬1=1) → (1=1 → ⟨⟨0+1⟩⋅0⟩=0))
((¬⟨⟨0+1⟩⋅0⟩=1 → ¬1=1) → (1=1 → ⟨⟨0+1⟩⋅0⟩=1))
((¬⟨⟨0+1⟩⋅1⟩=0 → ¬1=1) → (1=1 → ⟨⟨0+1⟩⋅1⟩=0))
((¬⟨⟨0+1⟩⋅1⟩=1 → ¬1=1) → (1=1 → ⟨⟨0+1⟩⋅1⟩=1))
((¬⟨⟨1+0⟩⋅0⟩=0 → ¬1=1) → (1=1 → ⟨⟨1+0⟩⋅0⟩=0))
((¬⟨⟨1+0⟩⋅0⟩=1 → ¬1=1) → (1=1 → ⟨⟨1+0⟩⋅0⟩=1))
((¬⟨⟨1+0⟩⋅1⟩=0 → ¬1=1) → (1=1 → ⟨⟨1+0⟩⋅1⟩=0))
((¬⟨⟨1+0⟩⋅1⟩=1 → ¬1=1) → (1=1 → ⟨⟨1+0⟩⋅1⟩=1))
((¬⟨⟨1+1⟩⋅0⟩=0 → ¬1=1) → (1=1 → ⟨⟨1+1⟩⋅0⟩=0))
((¬⟨⟨1+1⟩⋅0⟩=1 → ¬1=1) → (1=1 → ⟨⟨1+1⟩⋅0⟩=1))
((¬⟨⟨1+1⟩⋅1⟩=0 → ¬1=1) → (1=1 → ⟨⟨1+1⟩⋅1⟩=0))
((¬⟨⟨1+1⟩⋅1⟩=1 → ¬1=1) → (1=1 → ⟨⟨1+1⟩⋅1⟩=1))
((¬⟨⟨0⋅0⟩⋅0⟩=0 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩⋅0⟩=0))
((¬⟨⟨0⋅0⟩⋅0⟩=1 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩⋅0⟩=1))
((¬⟨⟨0⋅0⟩⋅1⟩=0 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩⋅1⟩=0))
((¬⟨⟨0⋅0⟩⋅1⟩=1 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩⋅1⟩=1))
((¬⟨⟨0⋅1⟩⋅0⟩=0 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩⋅0⟩=0))
((¬⟨⟨0⋅1⟩⋅0⟩=1 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩⋅0⟩=1))
((¬⟨⟨0⋅1⟩⋅1⟩=0 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩⋅1⟩=0))
((¬⟨⟨0⋅1⟩⋅1⟩=1 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩⋅1⟩=1))
((¬⟨⟨1⋅0⟩⋅0⟩=0 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩⋅0⟩=0))
((¬⟨⟨1⋅0⟩⋅0⟩=1 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩⋅0⟩=1))
((¬⟨⟨1⋅0⟩⋅1⟩=0 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩⋅1⟩=0))
((¬⟨⟨1⋅0⟩⋅1⟩=1 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩⋅1⟩=1))
((¬⟨⟨1⋅1⟩⋅0⟩=0 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩⋅0⟩=0))
((¬⟨⟨1⋅1⟩⋅0⟩=1 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩⋅0⟩=1))
((¬⟨⟨1⋅1⟩⋅1⟩=0 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩⋅1⟩=0))
((¬⟨⟨1⋅1⟩⋅1⟩=1 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩⋅1⟩=1))
((¬0<⟨0+⟨0+0⟩⟩ → ¬1=1) → (1=1 → 0<⟨0+⟨0+0⟩⟩))
((¬0<⟨0+⟨0+1⟩⟩ → ¬1=1) → (1=1 → 0<⟨0+⟨0+1⟩⟩))
((¬0<⟨0+⟨1+0⟩⟩ → ¬1=1) → (1=1 → 0<⟨0+⟨1+0⟩⟩))
((¬0<⟨0+⟨1+1⟩⟩ → ¬1=1) → (1=1 → 0<⟨0+⟨1+1⟩⟩))
((¬0<⟨0+⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 0<⟨0+⟨0⋅0⟩⟩))
((¬0<⟨0+⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 0<⟨0+⟨0⋅1⟩⟩))
((¬0<⟨0+⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 0<⟨0+⟨1⋅0⟩⟩))
((¬0<⟨0+⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 0<⟨0+⟨1⋅1⟩⟩))
((¬0<⟨1+⟨0+0⟩⟩ → ¬1=1) → (1=1 → 0<⟨1+⟨0+0⟩⟩))
((¬0<⟨1+⟨0+1⟩⟩ → ¬1=1) → (1=1 → 0<⟨1+⟨0+1⟩⟩))
((¬0<⟨1+⟨1+0⟩⟩ → ¬1=1) → (1=1 → 0<⟨1+⟨1+0⟩⟩))
((¬0<⟨1+⟨1+1⟩⟩ → ¬1=1) → (1=1 → 0<⟨1+⟨1+1⟩⟩))
((¬0<⟨1+⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 0<⟨1+⟨0⋅0⟩⟩))
((¬0<⟨1+⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 0<⟨1+⟨0⋅1⟩⟩))
((¬0<⟨1+⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 0<⟨1+⟨1⋅0⟩⟩))
((¬0<⟨1+⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 0<⟨1+⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩+0⟩ → ¬1=1) → (1=1 → 0<⟨⟨0+0⟩+0⟩))
((¬0<⟨⟨0+0⟩+1⟩ → ¬1=1) → (1=1 → 0<⟨⟨0+0⟩+1⟩))
((¬0<⟨⟨0+1⟩+0⟩ → ¬1=1) → (1=1 → 0<⟨⟨0+1⟩+0⟩))
((¬0<⟨⟨0+1⟩+1⟩ → ¬1=1) → (1=1 → 0<⟨⟨0+1⟩+1⟩))
((¬0<⟨⟨1+0⟩+0⟩ → ¬1=1) → (1=1 → 0<⟨⟨1+0⟩+0⟩))
((¬0<⟨⟨1+0⟩+1⟩ → ¬1=1) → (1=1 → 0<⟨⟨1+0⟩+1⟩))
((¬0<⟨⟨1+1⟩+0⟩ → ¬1=1) → (1=1 → 0<⟨⟨1+1⟩+0⟩))
((¬0<⟨⟨1+1⟩+1⟩ → ¬1=1) → (1=1 → 0<⟨⟨1+1⟩+1⟩))
((¬0<⟨⟨0⋅0⟩+0⟩ → ¬1=1) → (1=1 → 0<⟨⟨0⋅0⟩+0⟩))
((¬0<⟨⟨0⋅0⟩+1⟩ → ¬1=1) → (1=1 → 0<⟨⟨0⋅0⟩+1⟩))
((¬0<⟨⟨0⋅1⟩+0⟩ → ¬1=1) → (1=1 → 0<⟨⟨0⋅1⟩+0⟩))
((¬0<⟨⟨0⋅1⟩+1⟩ → ¬1=1) → (1=1 → 0<⟨⟨0⋅1⟩+1⟩))
((¬0<⟨⟨1⋅0⟩+0⟩ → ¬1=1) → (1=1 → 0<⟨⟨1⋅0⟩+0⟩))
((¬0<⟨⟨1⋅0⟩+1⟩ → ¬1=1) → (1=1 → 0<⟨⟨1⋅0⟩+1⟩))
((¬0<⟨⟨1⋅1⟩+0⟩ → ¬1=1) → (1=1 → 0<⟨⟨1⋅1⟩+0⟩))
((¬0<⟨⟨1⋅1⟩+1⟩ → ¬1=1) → (1=1 → 0<⟨⟨1⋅1⟩+1⟩))
((¬0<⟨0⋅⟨0+0⟩⟩ → ¬1=1) → (1=1 → 0<⟨0⋅⟨0+0⟩⟩))
((¬0<⟨0⋅⟨0+1⟩⟩ → ¬1=1) → (1=1 → 0<⟨0⋅⟨0+1⟩⟩))
((¬0<⟨0⋅⟨1+0⟩⟩ → ¬1=1) → (1=1 → 0<⟨0⋅⟨1+0⟩⟩))
((¬0<⟨0⋅⟨1+1⟩⟩ → ¬1=1) → (1=1 → 0<⟨0⋅⟨1+1⟩⟩))
((¬0<⟨0⋅⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 0<⟨0⋅⟨0⋅0⟩⟩))
((¬0<⟨0⋅⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 0<⟨0⋅⟨0⋅1⟩⟩))
((¬0<⟨0⋅⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 0<⟨0⋅⟨1⋅0⟩⟩))
((¬0<⟨0⋅⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 0<⟨0⋅⟨1⋅1⟩⟩))
((¬0<⟨1⋅⟨0+0⟩⟩ → ¬1=1) → (1=1 → 0<⟨1⋅⟨0+0⟩⟩))
((¬0<⟨1⋅⟨0+1⟩⟩ → ¬1=1) → (1=1 → 0<⟨1⋅⟨0+1⟩⟩))
((¬0<⟨1⋅⟨1+0⟩⟩ → ¬1=1) → (1=1 → 0<⟨1⋅⟨1+0⟩⟩))
((¬0<⟨1⋅⟨1+1⟩⟩ → ¬1=1) → (1=1 → 0<⟨1⋅⟨1+1⟩⟩))
((¬0<⟨1⋅⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 0<⟨1⋅⟨0⋅0⟩⟩))
((¬0<⟨1⋅⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 0<⟨1⋅⟨0⋅1⟩⟩))
((¬0<⟨1⋅⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 0<⟨1⋅⟨1⋅0⟩⟩))
((¬0<⟨1⋅⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 0<⟨1⋅⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩⋅0⟩ → ¬1=1) → (1=1 → 0<⟨⟨0+0⟩⋅0⟩))
((¬0<⟨⟨0+0⟩⋅1⟩ → ¬1=1) → (1=1 → 0<⟨⟨0+0⟩⋅1⟩))
((¬0<⟨⟨0+1⟩⋅0⟩ → ¬1=1) → (1=1 → 0<⟨⟨0+1⟩⋅0⟩))
((¬0<⟨⟨0+1⟩⋅1⟩ → ¬1=1) → (1=1 → 0<⟨⟨0+1⟩⋅1⟩))
((¬0<⟨⟨1+0⟩⋅0⟩ → ¬1=1) → (1=1 → 0<⟨⟨1+0⟩⋅0⟩))
((¬0<⟨⟨1+0⟩⋅1⟩ → ¬1=1) → (1=1 → 0<⟨⟨1+0⟩⋅1⟩))
((¬0<⟨⟨1+1⟩⋅0⟩ → ¬1=1) → (1=1 → 0<⟨⟨1+1⟩⋅0⟩))
((¬0<⟨⟨1+1⟩⋅1⟩ → ¬1=1) → (1=1 → 0<⟨⟨1+1⟩⋅1⟩))
((¬0<⟨⟨0⋅0⟩⋅0⟩ → ¬1=1) → (1=1 → 0<⟨⟨0⋅0⟩⋅0⟩))
((¬0<⟨⟨0⋅0⟩⋅1⟩ → ¬1=1) → (1=1 → 0<⟨⟨0⋅0⟩⋅1⟩))
((¬0<⟨⟨0⋅1⟩⋅0⟩ → ¬1=1) → (1=1 → 0<⟨⟨0⋅1⟩⋅0⟩))
((¬0<⟨⟨0⋅1⟩⋅1⟩ → ¬1=1) → (1=1 → 0<⟨⟨0⋅1⟩⋅1⟩))
((¬0<⟨⟨1⋅0⟩⋅0⟩ → ¬1=1) → (1=1 → 0<⟨⟨1⋅0⟩⋅0⟩))
((¬0<⟨⟨1⋅0⟩⋅1⟩ → ¬1=1) → (1=1 → 0<⟨⟨1⋅0⟩⋅1⟩))
((¬0<⟨⟨1⋅1⟩⋅0⟩ → ¬1=1) → (1=1 → 0<⟨⟨1⋅1⟩⋅0⟩))
((¬0<⟨⟨1⋅1⟩⋅1⟩ → ¬1=1) → (1=1 → 0<⟨⟨1⋅1⟩⋅1⟩))
((¬1<⟨0+⟨0+0⟩⟩ → ¬1=1) → (1=1 → 1<⟨0+⟨0+0⟩⟩))
((¬1<⟨0+⟨0+1⟩⟩ → ¬1=1) → (1=1 → 1<⟨0+⟨0+1⟩⟩))
((¬1<⟨0+⟨1+0⟩⟩ → ¬1=1) → (1=1 → 1<⟨0+⟨1+0⟩⟩))
((¬1<⟨0+⟨1+1⟩⟩ → ¬1=1) → (1=1 → 1<⟨0+⟨1+1⟩⟩))
((¬1<⟨0+⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 1<⟨0+⟨0⋅0⟩⟩))
((¬1<⟨0+⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 1<⟨0+⟨0⋅1⟩⟩))
((¬1<⟨0+⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 1<⟨0+⟨1⋅0⟩⟩))
((¬1<⟨0+⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 1<⟨0+⟨1⋅1⟩⟩))
((¬1<⟨1+⟨0+0⟩⟩ → ¬1=1) → (1=1 → 1<⟨1+⟨0+0⟩⟩))
((¬1<⟨1+⟨0+1⟩⟩ → ¬1=1) → (1=1 → 1<⟨1+⟨0+1⟩⟩))
((¬1<⟨1+⟨1+0⟩⟩ → ¬1=1) → (1=1 → 1<⟨1+⟨1+0⟩⟩))
((¬1<⟨1+⟨1+1⟩⟩ → ¬1=1) → (1=1 → 1<⟨1+⟨1+1⟩⟩))
((¬1<⟨1+⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 1<⟨1+⟨0⋅0⟩⟩))
((¬1<⟨1+⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 1<⟨1+⟨0⋅1⟩⟩))
((¬1<⟨1+⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 1<⟨1+⟨1⋅0⟩⟩))
((¬1<⟨1+⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 1<⟨1+⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩+0⟩ → ¬1=1) → (1=1 → 1<⟨⟨0+0⟩+0⟩))
((¬1<⟨⟨0+0⟩+1⟩ → ¬1=1) → (1=1 → 1<⟨⟨0+0⟩+1⟩))
((¬1<⟨⟨0+1⟩+0⟩ → ¬1=1) → (1=1 → 1<⟨⟨0+1⟩+0⟩))
((¬1<⟨⟨0+1⟩+1⟩ → ¬1=1) → (1=1 → 1<⟨⟨0+1⟩+1⟩))
((¬1<⟨⟨1+0⟩+0⟩ → ¬1=1) → (1=1 → 1<⟨⟨1+0⟩+0⟩))
((¬1<⟨⟨1+0⟩+1⟩ → ¬1=1) → (1=1 → 1<⟨⟨1+0⟩+1⟩))
((¬1<⟨⟨1+1⟩+0⟩ → ¬1=1) → (1=1 → 1<⟨⟨1+1⟩+0⟩))
((¬1<⟨⟨1+1⟩+1⟩ → ¬1=1) → (1=1 → 1<⟨⟨1+1⟩+1⟩))
((¬1<⟨⟨0⋅0⟩+0⟩ → ¬1=1) → (1=1 → 1<⟨⟨0⋅0⟩+0⟩))
((¬1<⟨⟨0⋅0⟩+1⟩ → ¬1=1) → (1=1 → 1<⟨⟨0⋅0⟩+1⟩))
((¬1<⟨⟨0⋅1⟩+0⟩ → ¬1=1) → (1=1 → 1<⟨⟨0⋅1⟩+0⟩))
((¬1<⟨⟨0⋅1⟩+1⟩ → ¬1=1) → (1=1 → 1<⟨⟨0⋅1⟩+1⟩))
((¬1<⟨⟨1⋅0⟩+0⟩ → ¬1=1) → (1=1 → 1<⟨⟨1⋅0⟩+0⟩))
((¬1<⟨⟨1⋅0⟩+1⟩ → ¬1=1) → (1=1 → 1<⟨⟨1⋅0⟩+1⟩))
((¬1<⟨⟨1⋅1⟩+0⟩ → ¬1=1) → (1=1 → 1<⟨⟨1⋅1⟩+0⟩))
((¬1<⟨⟨1⋅1⟩+1⟩ → ¬1=1) → (1=1 → 1<⟨⟨1⋅1⟩+1⟩))
((¬1<⟨0⋅⟨0+0⟩⟩ → ¬1=1) → (1=1 → 1<⟨0⋅⟨0+0⟩⟩))
((¬1<⟨0⋅⟨0+1⟩⟩ → ¬1=1) → (1=1 → 1<⟨0⋅⟨0+1⟩⟩))
((¬1<⟨0⋅⟨1+0⟩⟩ → ¬1=1) → (1=1 → 1<⟨0⋅⟨1+0⟩⟩))
((¬1<⟨0⋅⟨1+1⟩⟩ → ¬1=1) → (1=1 → 1<⟨0⋅⟨1+1⟩⟩))
((¬1<⟨0⋅⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 1<⟨0⋅⟨0⋅0⟩⟩))
((¬1<⟨0⋅⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 1<⟨0⋅⟨0⋅1⟩⟩))
((¬1<⟨0⋅⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 1<⟨0⋅⟨1⋅0⟩⟩))
((¬1<⟨0⋅⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 1<⟨0⋅⟨1⋅1⟩⟩))
((¬1<⟨1⋅⟨0+0⟩⟩ → ¬1=1) → (1=1 → 1<⟨1⋅⟨0+0⟩⟩))
((¬1<⟨1⋅⟨0+1⟩⟩ → ¬1=1) → (1=1 → 1<⟨1⋅⟨0+1⟩⟩))
((¬1<⟨1⋅⟨1+0⟩⟩ → ¬1=1) → (1=1 → 1<⟨1⋅⟨1+0⟩⟩))
((¬1<⟨1⋅⟨1+1⟩⟩ → ¬1=1) → (1=1 → 1<⟨1⋅⟨1+1⟩⟩))
((¬1<⟨1⋅⟨0⋅0⟩⟩ → ¬1=1) → (1=1 → 1<⟨1⋅⟨0⋅0⟩⟩))
((¬1<⟨1⋅⟨0⋅1⟩⟩ → ¬1=1) → (1=1 → 1<⟨1⋅⟨0⋅1⟩⟩))
((¬1<⟨1⋅⟨1⋅0⟩⟩ → ¬1=1) → (1=1 → 1<⟨1⋅⟨1⋅0⟩⟩))
((¬1<⟨1⋅⟨1⋅1⟩⟩ → ¬1=1) → (1=1 → 1<⟨1⋅⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩⋅0⟩ → ¬1=1) → (1=1 → 1<⟨⟨0+0⟩⋅0⟩))
((¬1<⟨⟨0+0⟩⋅1⟩ → ¬1=1) → (1=1 → 1<⟨⟨0+0⟩⋅1⟩))
((¬1<⟨⟨0+1⟩⋅0⟩ → ¬1=1) → (1=1 → 1<⟨⟨0+1⟩⋅0⟩))
((¬1<⟨⟨0+1⟩⋅1⟩ → ¬1=1) → (1=1 → 1<⟨⟨0+1⟩⋅1⟩))
((¬1<⟨⟨1+0⟩⋅0⟩ → ¬1=1) → (1=1 → 1<⟨⟨1+0⟩⋅0⟩))
((¬1<⟨⟨1+0⟩⋅1⟩ → ¬1=1) → (1=1 → 1<⟨⟨1+0⟩⋅1⟩))
((¬1<⟨⟨1+1⟩⋅0⟩ → ¬1=1) → (1=1 → 1<⟨⟨1+1⟩⋅0⟩))
((¬1<⟨⟨1+1⟩⋅1⟩ → ¬1=1) → (1=1 → 1<⟨⟨1+1⟩⋅1⟩))
((¬1<⟨⟨0⋅0⟩⋅0⟩ → ¬1=1) → (1=1 → 1<⟨⟨0⋅0⟩⋅0⟩))
((¬1<⟨⟨0⋅0⟩⋅1⟩ → ¬1=1) → (1=1 → 1<⟨⟨0⋅0⟩⋅1⟩))
((¬1<⟨⟨0⋅1⟩⋅0⟩ → ¬1=1) → (1=1 → 1<⟨⟨0⋅1⟩⋅0⟩))
((¬1<⟨⟨0⋅1⟩⋅1⟩ → ¬1=1) → (1=1 → 1<⟨⟨0⋅1⟩⋅1⟩))
((¬1<⟨⟨1⋅0⟩⋅0⟩ → ¬1=1) → (1=1 → 1<⟨⟨1⋅0⟩⋅0⟩))
((¬1<⟨⟨1⋅0⟩⋅1⟩ → ¬1=1) → (1=1 → 1<⟨⟨1⋅0⟩⋅1⟩))
((¬1<⟨⟨1⋅1⟩⋅0⟩ → ¬1=1) → (1=1 → 1<⟨⟨1⋅1⟩⋅0⟩))
((¬1<⟨⟨1⋅1⟩⋅1⟩ → ¬1=1) → (1=1 → 1<⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩<⟨0+0⟩ → ¬1=1) → (1=1 → ⟨0+0⟩<⟨0+0⟩))
((¬⟨0+0⟩<⟨0+1⟩ → ¬1=1) → (1=1 → ⟨0+0⟩<⟨0+1⟩))
((¬⟨0+0⟩<⟨1+0⟩ → ¬1=1) → (1=1 → ⟨0+0⟩<⟨1+0⟩))
((¬⟨0+0⟩<⟨1+1⟩ → ¬1=1) → (1=1 → ⟨0+0⟩<⟨1+1⟩))
((¬⟨0+0⟩<⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨0+0⟩<⟨0⋅0⟩))
((¬⟨0+0⟩<⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨0+0⟩<⟨0⋅1⟩))
((¬⟨0+0⟩<⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨0+0⟩<⟨1⋅0⟩))
((¬⟨0+0⟩<⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨0+0⟩<⟨1⋅1⟩))
((¬⟨0+1⟩<⟨0+0⟩ → ¬1=1) → (1=1 → ⟨0+1⟩<⟨0+0⟩))
((¬⟨0+1⟩<⟨0+1⟩ → ¬1=1) → (1=1 → ⟨0+1⟩<⟨0+1⟩))
((¬⟨0+1⟩<⟨1+0⟩ → ¬1=1) → (1=1 → ⟨0+1⟩<⟨1+0⟩))
((¬⟨0+1⟩<⟨1+1⟩ → ¬1=1) → (1=1 → ⟨0+1⟩<⟨1+1⟩))
((¬⟨0+1⟩<⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨0+1⟩<⟨0⋅0⟩))
((¬⟨0+1⟩<⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨0+1⟩<⟨0⋅1⟩))
((¬⟨0+1⟩<⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨0+1⟩<⟨1⋅0⟩))
((¬⟨0+1⟩<⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨0+1⟩<⟨1⋅1⟩))
((¬⟨1+0⟩<⟨0+0⟩ → ¬1=1) → (1=1 → ⟨1+0⟩<⟨0+0⟩))
((¬⟨1+0⟩<⟨0+1⟩ → ¬1=1) → (1=1 → ⟨1+0⟩<⟨0+1⟩))
((¬⟨1+0⟩<⟨1+0⟩ → ¬1=1) → (1=1 → ⟨1+0⟩<⟨1+0⟩))
((¬⟨1+0⟩<⟨1+1⟩ → ¬1=1) → (1=1 → ⟨1+0⟩<⟨1+1⟩))
((¬⟨1+0⟩<⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨1+0⟩<⟨0⋅0⟩))
((¬⟨1+0⟩<⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨1+0⟩<⟨0⋅1⟩))
((¬⟨1+0⟩<⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨1+0⟩<⟨1⋅0⟩))
((¬⟨1+0⟩<⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨1+0⟩<⟨1⋅1⟩))
((¬⟨1+1⟩<⟨0+0⟩ → ¬1=1) → (1=1 → ⟨1+1⟩<⟨0+0⟩))
((¬⟨1+1⟩<⟨0+1⟩ → ¬1=1) → (1=1 → ⟨1+1⟩<⟨0+1⟩))
((¬⟨1+1⟩<⟨1+0⟩ → ¬1=1) → (1=1 → ⟨1+1⟩<⟨1+0⟩))
((¬⟨1+1⟩<⟨1+1⟩ → ¬1=1) → (1=1 → ⟨1+1⟩<⟨1+1⟩))
((¬⟨1+1⟩<⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨1+1⟩<⟨0⋅0⟩))
((¬⟨1+1⟩<⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨1+1⟩<⟨0⋅1⟩))
((¬⟨1+1⟩<⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨1+1⟩<⟨1⋅0⟩))
((¬⟨1+1⟩<⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨1+1⟩<⟨1⋅1⟩))
((¬⟨0⋅0⟩<⟨0+0⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩<⟨0+0⟩))
((¬⟨0⋅0⟩<⟨0+1⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩<⟨0+1⟩))
((¬⟨0⋅0⟩<⟨1+0⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩<⟨1+0⟩))
((¬⟨0⋅0⟩<⟨1+1⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩<⟨1+1⟩))
((¬⟨0⋅0⟩<⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩<⟨0⋅0⟩))
((¬⟨0⋅0⟩<⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩<⟨0⋅1⟩))
((¬⟨0⋅0⟩<⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩<⟨1⋅0⟩))
((¬⟨0⋅0⟩<⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨0⋅0⟩<⟨1⋅1⟩))
((¬⟨0⋅1⟩<⟨0+0⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩<⟨0+0⟩))
((¬⟨0⋅1⟩<⟨0+1⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩<⟨0+1⟩))
((¬⟨0⋅1⟩<⟨1+0⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩<⟨1+0⟩))
((¬⟨0⋅1⟩<⟨1+1⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩<⟨1+1⟩))
((¬⟨0⋅1⟩<⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩<⟨0⋅0⟩))
((¬⟨0⋅1⟩<⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩<⟨0⋅1⟩))
((¬⟨0⋅1⟩<⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩<⟨1⋅0⟩))
((¬⟨0⋅1⟩<⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨0⋅1⟩<⟨1⋅1⟩))
((¬⟨1⋅0⟩<⟨0+0⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩<⟨0+0⟩))
((¬⟨1⋅0⟩<⟨0+1⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩<⟨0+1⟩))
((¬⟨1⋅0⟩<⟨1+0⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩<⟨1+0⟩))
((¬⟨1⋅0⟩<⟨1+1⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩<⟨1+1⟩))
((¬⟨1⋅0⟩<⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩<⟨0⋅0⟩))
((¬⟨1⋅0⟩<⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩<⟨0⋅1⟩))
((¬⟨1⋅0⟩<⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩<⟨1⋅0⟩))
((¬⟨1⋅0⟩<⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨1⋅0⟩<⟨1⋅1⟩))
((¬⟨1⋅1⟩<⟨0+0⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩<⟨0+0⟩))
((¬⟨1⋅1⟩<⟨0+1⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩<⟨0+1⟩))
((¬⟨1⋅1⟩<⟨1+0⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩<⟨1+0⟩))
((¬⟨1⋅1⟩<⟨1+1⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩<⟨1+1⟩))
((¬⟨1⋅1⟩<⟨0⋅0⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩<⟨0⋅0⟩))
((¬⟨1⋅1⟩<⟨0⋅1⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩<⟨0⋅1⟩))
((¬⟨1⋅1⟩<⟨1⋅0⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩<⟨1⋅0⟩))
((¬⟨1⋅1⟩<⟨1⋅1⟩ → ¬1=1) → (1=1 → ⟨1⋅1⟩<⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩<0 → ¬1=1) → (1=1 → ⟨0+⟨0+0⟩⟩<0))
((¬⟨0+⟨0+0⟩⟩<1 → ¬1=1) → (1=1 → ⟨0+⟨0+0⟩⟩<1))
((¬⟨0+⟨0+1⟩⟩<0 → ¬1=1) → (1=1 → ⟨0+⟨0+1⟩⟩<0))
((¬⟨0+⟨0+1⟩⟩<1 → ¬1=1) → (1=1 → ⟨0+⟨0+1⟩⟩<1))
((¬⟨0+⟨1+0⟩⟩<0 → ¬1=1) → (1=1 → ⟨0+⟨1+0⟩⟩<0))
((¬⟨0+⟨1+0⟩⟩<1 → ¬1=1) → (1=1 → ⟨0+⟨1+0⟩⟩<1))
((¬⟨0+⟨1+1⟩⟩<0 → ¬1=1) → (1=1 → ⟨0+⟨1+1⟩⟩<0))
((¬⟨0+⟨1+1⟩⟩<1 → ¬1=1) → (1=1 → ⟨0+⟨1+1⟩⟩<1))
((¬⟨0+⟨0⋅0⟩⟩<0 → ¬1=1) → (1=1 → ⟨0+⟨0⋅0⟩⟩<0))
((¬⟨0+⟨0⋅0⟩⟩<1 → ¬1=1) → (1=1 → ⟨0+⟨0⋅0⟩⟩<1))
((¬⟨0+⟨0⋅1⟩⟩<0 → ¬1=1) → (1=1 → ⟨0+⟨0⋅1⟩⟩<0))
((¬⟨0+⟨0⋅1⟩⟩<1 → ¬1=1) → (1=1 → ⟨0+⟨0⋅1⟩⟩<1))
((¬⟨0+⟨1⋅0⟩⟩<0 → ¬1=1) → (1=1 → ⟨0+⟨1⋅0⟩⟩<0))
((¬⟨0+⟨1⋅0⟩⟩<1 → ¬1=1) → (1=1 → ⟨0+⟨1⋅0⟩⟩<1))
((¬⟨0+⟨1⋅1⟩⟩<0 → ¬1=1) → (1=1 → ⟨0+⟨1⋅1⟩⟩<0))
((¬⟨0+⟨1⋅1⟩⟩<1 → ¬1=1) → (1=1 → ⟨0+⟨1⋅1⟩⟩<1))
((¬⟨1+⟨0+0⟩⟩<0 → ¬1=1) → (1=1 → ⟨1+⟨0+0⟩⟩<0))
((¬⟨1+⟨0+0⟩⟩<1 → ¬1=1) → (1=1 → ⟨1+⟨0+0⟩⟩<1))
((¬⟨1+⟨0+1⟩⟩<0 → ¬1=1) → (1=1 → ⟨1+⟨0+1⟩⟩<0))
((¬⟨1+⟨0+1⟩⟩<1 → ¬1=1) → (1=1 → ⟨1+⟨0+1⟩⟩<1))
((¬⟨1+⟨1+0⟩⟩<0 → ¬1=1) → (1=1 → ⟨1+⟨1+0⟩⟩<0))
((¬⟨1+⟨1+0⟩⟩<1 → ¬1=1) → (1=1 → ⟨1+⟨1+0⟩⟩<1))
((¬⟨1+⟨1+1⟩⟩<0 → ¬1=1) → (1=1 → ⟨1+⟨1+1⟩⟩<0))
((¬⟨1+⟨1+1⟩⟩<1 → ¬1=1) → (1=1 → ⟨1+⟨1+1⟩⟩<1))
((¬⟨1+⟨0⋅0⟩⟩<0 → ¬1=1) → (1=1 → ⟨1+⟨0⋅0⟩⟩<0))
((¬⟨1+⟨0⋅0⟩⟩<1 → ¬1=1) → (1=1 → ⟨1+⟨0⋅0⟩⟩<1))
((¬⟨1+⟨0⋅1⟩⟩<0 → ¬1=1) → (1=1 → ⟨1+⟨0⋅1⟩⟩<0))
((¬⟨1+⟨0⋅1⟩⟩<1 → ¬1=1) → (1=1 → ⟨1+⟨0⋅1⟩⟩<1))
((¬⟨1+⟨1⋅0⟩⟩<0 → ¬1=1) → (1=1 → ⟨1+⟨1⋅0⟩⟩<0))
((¬⟨1+⟨1⋅0⟩⟩<1 → ¬1=1) → (1=1 → ⟨1+⟨1⋅0⟩⟩<1))
((¬⟨1+⟨1⋅1⟩⟩<0 → ¬1=1) → (1=1 → ⟨1+⟨1⋅1⟩⟩<0))
((¬⟨1+⟨1⋅1⟩⟩<1 → ¬1=1) → (1=1 → ⟨1+⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩+0⟩<0 → ¬1=1) → (1=1 → ⟨⟨0+0⟩+0⟩<0))
((¬⟨⟨0+0⟩+0⟩<1 → ¬1=1) → (1=1 → ⟨⟨0+0⟩+0⟩<1))
((¬⟨⟨0+0⟩+1⟩<0 → ¬1=1) → (1=1 → ⟨⟨0+0⟩+1⟩<0))
((¬⟨⟨0+0⟩+1⟩<1 → ¬1=1) → (1=1 → ⟨⟨0+0⟩+1⟩<1))
((¬⟨⟨0+1⟩+0⟩<0 → ¬1=1) → (1=1 → ⟨⟨0+1⟩+0⟩<0))
((¬⟨⟨0+1⟩+0⟩<1 → ¬1=1) → (1=1 → ⟨⟨0+1⟩+0⟩<1))
((¬⟨⟨0+1⟩+1⟩<0 → ¬1=1) → (1=1 → ⟨⟨0+1⟩+1⟩<0))
((¬⟨⟨0+1⟩+1⟩<1 → ¬1=1) → (1=1 → ⟨⟨0+1⟩+1⟩<1))
((¬⟨⟨1+0⟩+0⟩<0 → ¬1=1) → (1=1 → ⟨⟨1+0⟩+0⟩<0))
((¬⟨⟨1+0⟩+0⟩<1 → ¬1=1) → (1=1 → ⟨⟨1+0⟩+0⟩<1))
((¬⟨⟨1+0⟩+1⟩<0 → ¬1=1) → (1=1 → ⟨⟨1+0⟩+1⟩<0))
((¬⟨⟨1+0⟩+1⟩<1 → ¬1=1) → (1=1 → ⟨⟨1+0⟩+1⟩<1))
((¬⟨⟨1+1⟩+0⟩<0 → ¬1=1) → (1=1 → ⟨⟨1+1⟩+0⟩<0))
((¬⟨⟨1+1⟩+0⟩<1 → ¬1=1) → (1=1 → ⟨⟨1+1⟩+0⟩<1))
((¬⟨⟨1+1⟩+1⟩<0 → ¬1=1) → (1=1 → ⟨⟨1+1⟩+1⟩<0))
((¬⟨⟨1+1⟩+1⟩<1 → ¬1=1) → (1=1 → ⟨⟨1+1⟩+1⟩<1))
((¬⟨⟨0⋅0⟩+0⟩<0 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩+0⟩<0))
((¬⟨⟨0⋅0⟩+0⟩<1 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩+0⟩<1))
((¬⟨⟨0⋅0⟩+1⟩<0 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩+1⟩<0))
((¬⟨⟨0⋅0⟩+1⟩<1 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩+1⟩<1))
((¬⟨⟨0⋅1⟩+0⟩<0 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩+0⟩<0))
((¬⟨⟨0⋅1⟩+0⟩<1 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩+0⟩<1))
((¬⟨⟨0⋅1⟩+1⟩<0 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩+1⟩<0))
((¬⟨⟨0⋅1⟩+1⟩<1 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩+1⟩<1))
((¬⟨⟨1⋅0⟩+0⟩<0 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩+0⟩<0))
((¬⟨⟨1⋅0⟩+0⟩<1 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩+0⟩<1))
((¬⟨⟨1⋅0⟩+1⟩<0 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩+1⟩<0))
((¬⟨⟨1⋅0⟩+1⟩<1 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩+1⟩<1))
((¬⟨⟨1⋅1⟩+0⟩<0 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩+0⟩<0))
((¬⟨⟨1⋅1⟩+0⟩<1 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩+0⟩<1))
((¬⟨⟨1⋅1⟩+1⟩<0 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩+1⟩<0))
((¬⟨⟨1⋅1⟩+1⟩<1 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩+1⟩<1))
((¬⟨0⋅⟨0+0⟩⟩<0 → ¬1=1) → (1=1 → ⟨0⋅⟨0+0⟩⟩<0))
((¬⟨0⋅⟨0+0⟩⟩<1 → ¬1=1) → (1=1 → ⟨0⋅⟨0+0⟩⟩<1))
((¬⟨0⋅⟨0+1⟩⟩<0 → ¬1=1) → (1=1 → ⟨0⋅⟨0+1⟩⟩<0))
((¬⟨0⋅⟨0+1⟩⟩<1 → ¬1=1) → (1=1 → ⟨0⋅⟨0+1⟩⟩<1))
((¬⟨0⋅⟨1+0⟩⟩<0 → ¬1=1) → (1=1 → ⟨0⋅⟨1+0⟩⟩<0))
((¬⟨0⋅⟨1+0⟩⟩<1 → ¬1=1) → (1=1 → ⟨0⋅⟨1+0⟩⟩<1))
((¬⟨0⋅⟨1+1⟩⟩<0 → ¬1=1) → (1=1 → ⟨0⋅⟨1+1⟩⟩<0))
((¬⟨0⋅⟨1+1⟩⟩<1 → ¬1=1) → (1=1 → ⟨0⋅⟨1+1⟩⟩<1))
((¬⟨0⋅⟨0⋅0⟩⟩<0 → ¬1=1) → (1=1 → ⟨0⋅⟨0⋅0⟩⟩<0))
((¬⟨0⋅⟨0⋅0⟩⟩<1 → ¬1=1) → (1=1 → ⟨0⋅⟨0⋅0⟩⟩<1))
((¬⟨0⋅⟨0⋅1⟩⟩<0 → ¬1=1) → (1=1 → ⟨0⋅⟨0⋅1⟩⟩<0))
((¬⟨0⋅⟨0⋅1⟩⟩<1 → ¬1=1) → (1=1 → ⟨0⋅⟨0⋅1⟩⟩<1))
((¬⟨0⋅⟨1⋅0⟩⟩<0 → ¬1=1) → (1=1 → ⟨0⋅⟨1⋅0⟩⟩<0))
((¬⟨0⋅⟨1⋅0⟩⟩<1 → ¬1=1) → (1=1 → ⟨0⋅⟨1⋅0⟩⟩<1))
((¬⟨0⋅⟨1⋅1⟩⟩<0 → ¬1=1) → (1=1 → ⟨0⋅⟨1⋅1⟩⟩<0))
((¬⟨0⋅⟨1⋅1⟩⟩<1 → ¬1=1) → (1=1 → ⟨0⋅⟨1⋅1⟩⟩<1))
((¬⟨1⋅⟨0+0⟩⟩<0 → ¬1=1) → (1=1 → ⟨1⋅⟨0+0⟩⟩<0))
((¬⟨1⋅⟨0+0⟩⟩<1 → ¬1=1) → (1=1 → ⟨1⋅⟨0+0⟩⟩<1))
((¬⟨1⋅⟨0+1⟩⟩<0 → ¬1=1) → (1=1 → ⟨1⋅⟨0+1⟩⟩<0))
((¬⟨1⋅⟨0+1⟩⟩<1 → ¬1=1) → (1=1 → ⟨1⋅⟨0+1⟩⟩<1))
((¬⟨1⋅⟨1+0⟩⟩<0 → ¬1=1) → (1=1 → ⟨1⋅⟨1+0⟩⟩<0))
((¬⟨1⋅⟨1+0⟩⟩<1 → ¬1=1) → (1=1 → ⟨1⋅⟨1+0⟩⟩<1))
((¬⟨1⋅⟨1+1⟩⟩<0 → ¬1=1) → (1=1 → ⟨1⋅⟨1+1⟩⟩<0))
((¬⟨1⋅⟨1+1⟩⟩<1 → ¬1=1) → (1=1 → ⟨1⋅⟨1+1⟩⟩<1))
((¬⟨1⋅⟨0⋅0⟩⟩<0 → ¬1=1) → (1=1 → ⟨1⋅⟨0⋅0⟩⟩<0))
((¬⟨1⋅⟨0⋅0⟩⟩<1 → ¬1=1) → (1=1 → ⟨1⋅⟨0⋅0⟩⟩<1))
((¬⟨1⋅⟨0⋅1⟩⟩<0 → ¬1=1) → (1=1 → ⟨1⋅⟨0⋅1⟩⟩<0))
((¬⟨1⋅⟨0⋅1⟩⟩<1 → ¬1=1) → (1=1 → ⟨1⋅⟨0⋅1⟩⟩<1))
((¬⟨1⋅⟨1⋅0⟩⟩<0 → ¬1=1) → (1=1 → ⟨1⋅⟨1⋅0⟩⟩<0))
((¬⟨1⋅⟨1⋅0⟩⟩<1 → ¬1=1) → (1=1 → ⟨1⋅⟨1⋅0⟩⟩<1))
((¬⟨1⋅⟨1⋅1⟩⟩<0 → ¬1=1) → (1=1 → ⟨1⋅⟨1⋅1⟩⟩<0))
((¬⟨1⋅⟨1⋅1⟩⟩<1 → ¬1=1) → (1=1 → ⟨1⋅⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩⋅0⟩<0 → ¬1=1) → (1=1 → ⟨⟨0+0⟩⋅0⟩<0))
((¬⟨⟨0+0⟩⋅0⟩<1 → ¬1=1) → (1=1 → ⟨⟨0+0⟩⋅0⟩<1))
((¬⟨⟨0+0⟩⋅1⟩<0 → ¬1=1) → (1=1 → ⟨⟨0+0⟩⋅1⟩<0))
((¬⟨⟨0+0⟩⋅1⟩<1 → ¬1=1) → (1=1 → ⟨⟨0+0⟩⋅1⟩<1))
((¬⟨⟨0+1⟩⋅0⟩<0 → ¬1=1) → (1=1 → ⟨⟨0+1⟩⋅0⟩<0))
((¬⟨⟨0+1⟩⋅0⟩<1 → ¬1=1) → (1=1 → ⟨⟨0+1⟩⋅0⟩<1))
((¬⟨⟨0+1⟩⋅1⟩<0 → ¬1=1) → (1=1 → ⟨⟨0+1⟩⋅1⟩<0))
((¬⟨⟨0+1⟩⋅1⟩<1 → ¬1=1) → (1=1 → ⟨⟨0+1⟩⋅1⟩<1))
((¬⟨⟨1+0⟩⋅0⟩<0 → ¬1=1) → (1=1 → ⟨⟨1+0⟩⋅0⟩<0))
((¬⟨⟨1+0⟩⋅0⟩<1 → ¬1=1) → (1=1 → ⟨⟨1+0⟩⋅0⟩<1))
((¬⟨⟨1+0⟩⋅1⟩<0 → ¬1=1) → (1=1 → ⟨⟨1+0⟩⋅1⟩<0))
((¬⟨⟨1+0⟩⋅1⟩<1 → ¬1=1) → (1=1 → ⟨⟨1+0⟩⋅1⟩<1))
((¬⟨⟨1+1⟩⋅0⟩<0 → ¬1=1) → (1=1 → ⟨⟨1+1⟩⋅0⟩<0))
((¬⟨⟨1+1⟩⋅0⟩<1 → ¬1=1) → (1=1 → ⟨⟨1+1⟩⋅0⟩<1))
((¬⟨⟨1+1⟩⋅1⟩<0 → ¬1=1) → (1=1 → ⟨⟨1+1⟩⋅1⟩<0))
((¬⟨⟨1+1⟩⋅1⟩<1 → ¬1=1) → (1=1 → ⟨⟨1+1⟩⋅1⟩<1))
((¬⟨⟨0⋅0⟩⋅0⟩<0 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩⋅0⟩<0))
((¬⟨⟨0⋅0⟩⋅0⟩<1 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩⋅0⟩<1))
((¬⟨⟨0⋅0⟩⋅1⟩<0 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩⋅1⟩<0))
((¬⟨⟨0⋅0⟩⋅1⟩<1 → ¬1=1) → (1=1 → ⟨⟨0⋅0⟩⋅1⟩<1))
((¬⟨⟨0⋅1⟩⋅0⟩<0 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩⋅0⟩<0))
((¬⟨⟨0⋅1⟩⋅0⟩<1 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩⋅0⟩<1))
((¬⟨⟨0⋅1⟩⋅1⟩<0 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩⋅1⟩<0))
((¬⟨⟨0⋅1⟩⋅1⟩<1 → ¬1=1) → (1=1 → ⟨⟨0⋅1⟩⋅1⟩<1))
((¬⟨⟨1⋅0⟩⋅0⟩<0 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩⋅0⟩<0))
((¬⟨⟨1⋅0⟩⋅0⟩<1 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩⋅0⟩<1))
((¬⟨⟨1⋅0⟩⋅1⟩<0 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩⋅1⟩<0))
((¬⟨⟨1⋅0⟩⋅1⟩<1 → ¬1=1) → (1=1 → ⟨⟨1⋅0⟩⋅1⟩<1))
((¬⟨⟨1⋅1⟩⋅0⟩<0 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩⋅0⟩<0))
((¬⟨⟨1⋅1⟩⋅0⟩<1 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩⋅0⟩<1))
((¬⟨⟨1⋅1⟩⋅1⟩<0 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩⋅1⟩<0))
((¬⟨⟨1⋅1⟩⋅1⟩<1 → ¬1=1) → (1=1 → ⟨⟨1⋅1⟩⋅1⟩<1))
((¬¬¬0=⟨0+0⟩ → ¬1=1) → (1=1 → ¬¬0=⟨0+0⟩))
((¬¬¬0=⟨0+1⟩ → ¬1=1) → (1=1 → ¬¬0=⟨0+1⟩))
((¬¬¬0=⟨1+0⟩ → ¬1=1) → (1=1 → ¬¬0=⟨1+0⟩))
((¬¬¬0=⟨1+1⟩ → ¬1=1) → (1=1 → ¬¬0=⟨1+1⟩))
((¬¬¬0=⟨0⋅0⟩ → ¬1=1) → (1=1 → ¬¬0=⟨0⋅0⟩))
((¬¬¬0=⟨0⋅1⟩ → ¬1=1) → (1=1 → ¬¬0=⟨0⋅1⟩))
((¬¬¬0=⟨1⋅0⟩ → ¬1=1) → (1=1 → ¬¬0=⟨1⋅0⟩))
((¬¬¬0=⟨1⋅1⟩ → ¬1=1) → (1=1 → ¬¬0=⟨1⋅1⟩))
((¬¬¬1=⟨0+0⟩ → ¬1=1) → (1=1 → ¬¬1=⟨0+0⟩))
((¬¬¬1=⟨0+1⟩ → ¬1=1) → (1=1 → ¬¬1=⟨0+1⟩))
((¬¬¬1=⟨1+0⟩ → ¬1=1) → (1=1 → ¬¬1=⟨1+0⟩))
((¬¬¬1=⟨1+1⟩ → ¬1=1) → (1=1 → ¬¬1=⟨1+1⟩))
((¬¬¬1=⟨0⋅0⟩ → ¬1=1) → (1=1 → ¬¬1=⟨0⋅0⟩))
((¬¬¬1=⟨0⋅1⟩ → ¬1=1) → (1=1 → ¬¬1=⟨0⋅1⟩))
((¬¬¬1=⟨1⋅0⟩ → ¬1=1) → (1=1 → ¬¬1=⟨1⋅0⟩))
((¬¬¬1=⟨1⋅1⟩ → ¬1=1) → (1=1 → ¬¬1=⟨1⋅1⟩))
((¬¬¬⟨0+0⟩=0 → ¬1=1) → (1=1 → ¬¬⟨0+0⟩=0))
((¬¬¬⟨0+0⟩=1 → ¬1=1) → (1=1 → ¬¬⟨0+0⟩=1))
((¬¬¬⟨0+1⟩=0 → ¬1=1) → (1=1 → ¬¬⟨0+1⟩=0))
((¬¬¬⟨0+1⟩=1 → ¬1=1) → (1=1 → ¬¬⟨0+1⟩=1))
((¬¬¬⟨1+0⟩=0 → ¬1=1) → (1=1 → ¬¬⟨1+0⟩=0))
((¬¬¬⟨1+0⟩=1 → ¬1=1) → (1=1 → ¬¬⟨1+0⟩=1))
((¬¬¬⟨1+1⟩=0 → ¬1=1) → (1=1 → ¬¬⟨1+1⟩=0))
((¬¬¬⟨1+1⟩=1 → ¬1=1) → (1=1 → ¬¬⟨1+1⟩=1))
((¬¬¬⟨0⋅0⟩=0 → ¬1=1) → (1=1 → ¬¬⟨0⋅0⟩=0))
((¬¬¬⟨0⋅0⟩=1 → ¬1=1) → (1=1 → ¬¬⟨0⋅0⟩=1))
((¬¬¬⟨0⋅1⟩=0 → ¬1=1) → (1=1 → ¬¬⟨0⋅1⟩=0))
((¬¬¬⟨0⋅1⟩=1 → ¬1=1) → (1=1 → ¬¬⟨0⋅1⟩=1))
((¬¬¬⟨1⋅0⟩=0 → ¬1=1) → (1=1 → ¬¬⟨1⋅0⟩=0))
((¬¬¬⟨1⋅0⟩=1 → ¬1=1) → (1=1 → ¬¬⟨1⋅0⟩=1))
((¬¬¬⟨1⋅1⟩=0 → ¬1=1) → (1=1 → ¬¬⟨1⋅1⟩=0))
((¬¬¬⟨1⋅1⟩=1 → ¬1=1) → (1=1 → ¬¬⟨1⋅1⟩=1))
((¬¬¬0<⟨0+0⟩ → ¬1=1) → (1=1 → ¬¬0<⟨0+0⟩))
((¬¬¬0<⟨0+1⟩ → ¬1=1) → (1=1 → ¬¬0<⟨0+1⟩))
((¬¬¬0<⟨1+0⟩ → ¬1=1) → (1=1 → ¬¬0<⟨1+0⟩))
((¬¬¬0<⟨1+1⟩ → ¬1=1) → (1=1 → ¬¬0<⟨1+1⟩))
((¬¬¬0<⟨0⋅0⟩ → ¬1=1) → (1=1 → ¬¬0<⟨0⋅0⟩))
((¬¬¬0<⟨0⋅1⟩ → ¬1=1) → (1=1 → ¬¬0<⟨0⋅1⟩))
((¬¬¬0<⟨1⋅0⟩ → ¬1=1) → (1=1 → ¬¬0<⟨1⋅0⟩))
((¬¬¬0<⟨1⋅1⟩ → ¬1=1) → (1=1 → ¬¬0<⟨1⋅1⟩))
((¬¬¬1<⟨0+0⟩ → ¬1=1) → (1=1 → ¬¬1<⟨0+0⟩))
((¬¬¬1<⟨0+1⟩ → ¬1=1) → (1=1 → ¬¬1<⟨0+1⟩))
((¬¬¬1<⟨1+0⟩ → ¬1=1) → (1=1 → ¬¬1<⟨1+0⟩))
((¬¬¬1<⟨1+1⟩ → ¬1=1) → (1=1 → ¬¬1<⟨1+1⟩))
((¬¬¬1<⟨0⋅0⟩ → ¬1=1) → (1=1 → ¬¬1<⟨0⋅0⟩))
((¬¬¬1<⟨0⋅1⟩ → ¬1=1) → (1=1 → ¬¬1<⟨0⋅1⟩))
((¬¬¬1<⟨1⋅0⟩ → ¬1=1) → (1=1 → ¬¬1<⟨1⋅0⟩))
((¬¬¬1<⟨1⋅1⟩ → ¬1=1) → (1=1 → ¬¬1<⟨1⋅1⟩))
((¬¬¬⟨0+0⟩<0 → ¬1=1) → (1=1 → ¬¬⟨0+0⟩<0))
((¬¬¬⟨0+0⟩<1 → ¬1=1) → (1=1 → ¬¬⟨0+0⟩<1))
((¬¬¬⟨0+1⟩<0 → ¬1=1) → (1=1 → ¬¬⟨0+1⟩<0))
((¬¬¬⟨0+1⟩<1 → ¬1=1) → (1=1 → ¬¬⟨0+1⟩<1))
((¬¬¬⟨1+0⟩<0 → ¬1=1) → (1=1 → ¬¬⟨1+0⟩<0))
((¬¬¬⟨1+0⟩<1 → ¬1=1) → (1=1 → ¬¬⟨1+0⟩<1))
((¬¬¬⟨1+1⟩<0 → ¬1=1) → (1=1 → ¬¬⟨1+1⟩<0))
((¬¬¬⟨1+1⟩<1 → ¬1=1) → (1=1 → ¬¬⟨1+1⟩<1))
((¬¬¬⟨0⋅0⟩<0 → ¬1=1) → (1=1 → ¬¬⟨0⋅0⟩<0))
((¬¬¬⟨0⋅0⟩<1 → ¬1=1) → (1=1 → ¬¬⟨0⋅0⟩<1))
((¬¬¬⟨0⋅1⟩<0 → ¬1=1) → (1=1 → ¬¬⟨0⋅1⟩<0))
((¬¬¬⟨0⋅1⟩<1 → ¬1=1) → (1=1 → ¬¬⟨0⋅1⟩<1))
((¬¬¬⟨1⋅0⟩<0 → ¬1=1) → (1=1 → ¬¬⟨1⋅0⟩<0))
((¬¬¬⟨1⋅0⟩<1 → ¬1=1) → (1=1 → ¬¬⟨1⋅0⟩<1))
((¬¬¬⟨1⋅1⟩<0 → ¬1=1) → (1=1 → ¬¬⟨1⋅1⟩<0))
((¬¬¬⟨1⋅1⟩<1 → ¬1=1) → (1=1 → ¬¬⟨1⋅1⟩<1))
((¬¬¬¬¬0=0 → ¬1=1) → (1=1 → ¬¬¬¬0=0))
((¬¬¬¬¬0=1 → ¬1=1) → (1=1 → ¬¬¬¬0=1))
((¬¬¬¬¬1=0 → ¬1=1) → (1=1 → ¬¬¬¬1=0))
((¬¬¬¬¬1=1 → ¬1=1) → (1=1 → ¬¬¬¬1=1))
((¬¬¬¬¬0<0 → ¬1=1) → (1=1 → ¬¬¬¬0<0))
((¬¬¬¬¬0<1 → ¬1=1) → (1=1 → ¬¬¬¬0<1))
((¬¬¬¬¬1<0 → ¬1=1) → (1=1 → ¬¬¬¬1<0))
((¬¬¬¬¬1<1 → ¬1=1) → (1=1 → ¬¬¬¬1<1))
((¬¬¬¬∀x. 0=x → ¬1=1) → (1=1 → ¬¬¬∀x. 0=x))
((¬¬¬¬∀x. 1=x → ¬1=1) → (1=1 → ¬¬¬∀x. 1=x))
((¬¬¬¬∀x. x=0 → ¬1=1) → (1=1 → ¬¬¬∀x. x=0))
((¬¬¬¬∀x. x=1 → ¬1=1) → (1=1 → ¬¬¬∀x. x=1))
((¬¬¬¬∀x. x=x → ¬1=1) → (1=1 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. x=x → ¬1=1) → (1=1 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. 0<x → ¬1=1) → (1=1 → ¬¬¬∀x. 0<x))
((¬¬¬¬∀x. 1<x → ¬1=1) → (1=1 → ¬¬¬∀x. 1<x))
((¬¬¬¬∀x. x<0 → ¬1=1) → (1=1 → ¬¬¬∀x. x<0))
((¬¬¬¬∀x. x<1 → ¬1=1) → (1=1 → ¬¬¬∀x. x<1))
((¬¬¬¬∀x. x<x → ¬1=1) → (1=1 → ¬¬¬∀x. x<x))
((¬¬¬¬∀x. x<x → ¬1=1) → (1=1 → ¬¬¬∀x. x<x))
((¬¬¬∀y. 0=y → ¬1=1) → (1=1 → ¬¬∀y. 0=y))
((¬¬¬∀y. 1=y → ¬1=1) → (1=1 → ¬¬∀y. 1=y))
((¬¬¬∀y. y=0 → ¬1=1) → (1=1 → ¬¬∀y. y=0))
((¬¬¬∀y. y=1 → ¬1=1) → (1=1 → ¬¬∀y. y=1))
((¬¬¬∀y. 0<y → ¬1=1) → (1=1 → ¬¬∀y. 0<y))
((¬¬¬∀y. 1<y → ¬1=1) → (1=1 → ¬¬∀y. 1<y))
((¬¬¬∀y. y<0 → ¬1=1) → (1=1 → ¬¬∀y. y<0))
((¬¬¬∀y. y<1 → ¬1=1) → (1=1 → ¬¬∀y. y<1))
((¬¬¬∀x. ¬0=x → ¬1=1) → (1=1 → ¬¬∀x. ¬0=x))
((¬¬¬∀x. ¬1=x → ¬1=1) → (1=1 → ¬¬∀x. ¬1=x))
((¬¬¬∀x. ¬x=0 → ¬1=1) → (1=1 → ¬¬∀x. ¬x=0))
((¬¬¬∀x. ¬x=1 → ¬1=1) → (1=1 → ¬¬∀x. ¬x=1))
((¬¬¬∀x. ¬x=x → ¬1=1) → (1=1 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬x=x → ¬1=1) → (1=1 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬0<x → ¬1=1) → (1=1 → ¬¬∀x. ¬0<x))
((¬¬¬∀x. ¬1<x → ¬1=1) → (1=1 → ¬¬∀x. ¬1<x))
((¬¬¬∀x. ¬x<0 → ¬1=1) → (1=1 → ¬¬∀x. ¬x<0))
((¬¬¬∀x. ¬x<1 → ¬1=1) → (1=1 → ¬¬∀x. ¬x<1))
((¬¬¬∀x. ¬x<x → ¬1=1) → (1=1 → ¬¬∀x. ¬x<x))
((¬¬¬∀x. ¬x<x → ¬1=1) → (1=1 → ¬¬∀x. ¬x<x))
((¬¬∀z. 0=z → ¬1=1) → (1=1 → ¬∀z. 0=z))
((¬¬∀x. 0=⟨0+x⟩ → ¬1=1) → (1=1 → ¬∀x. 0=⟨0+x⟩))
((¬¬∀x. 0=⟨1+x⟩ → ¬1=1) → (1=1 → ¬∀x. 0=⟨1+x⟩))
((¬¬∀x. 0=⟨x+0⟩ → ¬1=1) → (1=1 → ¬∀x. 0=⟨x+0⟩))
((¬¬∀x. 0=⟨x+1⟩ → ¬1=1) → (1=1 → ¬∀x. 0=⟨x+1⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬1=1) → (1=1 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬1=1) → (1=1 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨0⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 0=⟨0⋅x⟩))
((¬¬∀x. 0=⟨1⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 0=⟨1⋅x⟩))
((¬¬∀x. 0=⟨x⋅0⟩ → ¬1=1) → (1=1 → ¬∀x. 0=⟨x⋅0⟩))
((¬¬∀x. 0=⟨x⋅1⟩ → ¬1=1) → (1=1 → ¬∀x. 0=⟨x⋅1⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀z. 1=z → ¬1=1) → (1=1 → ¬∀z. 1=z))
((¬¬∀x. 1=⟨0+x⟩ → ¬1=1) → (1=1 → ¬∀x. 1=⟨0+x⟩))
((¬¬∀x. 1=⟨1+x⟩ → ¬1=1) → (1=1 → ¬∀x. 1=⟨1+x⟩))
((¬¬∀x. 1=⟨x+0⟩ → ¬1=1) → (1=1 → ¬∀x. 1=⟨x+0⟩))
((¬¬∀x. 1=⟨x+1⟩ → ¬1=1) → (1=1 → ¬∀x. 1=⟨x+1⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬1=1) → (1=1 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬1=1) → (1=1 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨0⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 1=⟨0⋅x⟩))
((¬¬∀x. 1=⟨1⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 1=⟨1⋅x⟩))
((¬¬∀x. 1=⟨x⋅0⟩ → ¬1=1) → (1=1 → ¬∀x. 1=⟨x⋅0⟩))
((¬¬∀x. 1=⟨x⋅1⟩ → ¬1=1) → (1=1 → ¬∀x. 1=⟨x⋅1⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. x=⟨0+0⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨0+0⟩))
((¬¬∀x. x=⟨0+1⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨0+1⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨1+0⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨1+0⟩))
((¬¬∀x. x=⟨1+1⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨1+1⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨0⋅0⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨0⋅0⟩))
((¬¬∀x. x=⟨0⋅1⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨0⋅1⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨1⋅0⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨1⋅0⟩))
((¬¬∀x. x=⟨1⋅1⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨1⋅1⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀y. y=y → ¬1=1) → (1=1 → ¬∀y. y=y))
((¬¬∀y. y=y → ¬1=1) → (1=1 → ¬∀y. y=y))
((¬¬∀z. z=0 → ¬1=1) → (1=1 → ¬∀z. z=0))
((¬¬∀z. z=1 → ¬1=1) → (1=1 → ¬∀z. z=1))
((¬¬∀x. ⟨0+0⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨0+0⟩=x))
((¬¬∀x. ⟨0+1⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨0+1⟩=x))
((¬¬∀x. ⟨0+x⟩=0 → ¬1=1) → (1=1 → ¬∀x. ⟨0+x⟩=0))
((¬¬∀x. ⟨0+x⟩=1 → ¬1=1) → (1=1 → ¬∀x. ⟨0+x⟩=1))
((¬¬∀x. ⟨0+x⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨0+x⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨1+0⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨1+0⟩=x))
((¬¬∀x. ⟨1+1⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨1+1⟩=x))
((¬¬∀x. ⟨1+x⟩=0 → ¬1=1) → (1=1 → ¬∀x. ⟨1+x⟩=0))
((¬¬∀x. ⟨1+x⟩=1 → ¬1=1) → (1=1 → ¬∀x. ⟨1+x⟩=1))
((¬¬∀x. ⟨1+x⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨1+x⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨x+0⟩=0 → ¬1=1) → (1=1 → ¬∀x. ⟨x+0⟩=0))
((¬¬∀x. ⟨x+0⟩=1 → ¬1=1) → (1=1 → ¬∀x. ⟨x+0⟩=1))
((¬¬∀x. ⟨x+0⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+0⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+1⟩=0 → ¬1=1) → (1=1 → ¬∀x. ⟨x+1⟩=0))
((¬¬∀x. ⟨x+1⟩=1 → ¬1=1) → (1=1 → ¬∀x. ⟨x+1⟩=1))
((¬¬∀x. ⟨x+1⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+1⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+x⟩=0 → ¬1=1) → (1=1 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=0 → ¬1=1) → (1=1 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=1 → ¬1=1) → (1=1 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=1 → ¬1=1) → (1=1 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨0⋅0⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨0⋅0⟩=x))
((¬¬∀x. ⟨0⋅1⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨0⋅1⟩=x))
((¬¬∀x. ⟨0⋅x⟩=0 → ¬1=1) → (1=1 → ¬∀x. ⟨0⋅x⟩=0))
((¬¬∀x. ⟨0⋅x⟩=1 → ¬1=1) → (1=1 → ¬∀x. ⟨0⋅x⟩=1))
((¬¬∀x. ⟨0⋅x⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨0⋅x⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨1⋅0⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨1⋅0⟩=x))
((¬¬∀x. ⟨1⋅1⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨1⋅1⟩=x))
((¬¬∀x. ⟨1⋅x⟩=0 → ¬1=1) → (1=1 → ¬∀x. ⟨1⋅x⟩=0))
((¬¬∀x. ⟨1⋅x⟩=1 → ¬1=1) → (1=1 → ¬∀x. ⟨1⋅x⟩=1))
((¬¬∀x. ⟨1⋅x⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨1⋅x⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨x⋅0⟩=0 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅0⟩=0))
((¬¬∀x. ⟨x⋅0⟩=1 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅0⟩=1))
((¬¬∀x. ⟨x⋅0⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅0⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅1⟩=0 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅1⟩=0))
((¬¬∀x. ⟨x⋅1⟩=1 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅1⟩=1))
((¬¬∀x. ⟨x⋅1⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅1⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀z. 0<z → ¬1=1) → (1=1 → ¬∀z. 0<z))
((¬¬∀x. 0<⟨0+x⟩ → ¬1=1) → (1=1 → ¬∀x. 0<⟨0+x⟩))
((¬¬∀x. 0<⟨1+x⟩ → ¬1=1) → (1=1 → ¬∀x. 0<⟨1+x⟩))
((¬¬∀x. 0<⟨x+0⟩ → ¬1=1) → (1=1 → ¬∀x. 0<⟨x+0⟩))
((¬¬∀x. 0<⟨x+1⟩ → ¬1=1) → (1=1 → ¬∀x. 0<⟨x+1⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬1=1) → (1=1 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬1=1) → (1=1 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨0⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 0<⟨0⋅x⟩))
((¬¬∀x. 0<⟨1⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 0<⟨1⋅x⟩))
((¬¬∀x. 0<⟨x⋅0⟩ → ¬1=1) → (1=1 → ¬∀x. 0<⟨x⋅0⟩))
((¬¬∀x. 0<⟨x⋅1⟩ → ¬1=1) → (1=1 → ¬∀x. 0<⟨x⋅1⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀z. 1<z → ¬1=1) → (1=1 → ¬∀z. 1<z))
((¬¬∀x. 1<⟨0+x⟩ → ¬1=1) → (1=1 → ¬∀x. 1<⟨0+x⟩))
((¬¬∀x. 1<⟨1+x⟩ → ¬1=1) → (1=1 → ¬∀x. 1<⟨1+x⟩))
((¬¬∀x. 1<⟨x+0⟩ → ¬1=1) → (1=1 → ¬∀x. 1<⟨x+0⟩))
((¬¬∀x. 1<⟨x+1⟩ → ¬1=1) → (1=1 → ¬∀x. 1<⟨x+1⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬1=1) → (1=1 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬1=1) → (1=1 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨0⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 1<⟨0⋅x⟩))
((¬¬∀x. 1<⟨1⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 1<⟨1⋅x⟩))
((¬¬∀x. 1<⟨x⋅0⟩ → ¬1=1) → (1=1 → ¬∀x. 1<⟨x⋅0⟩))
((¬¬∀x. 1<⟨x⋅1⟩ → ¬1=1) → (1=1 → ¬∀x. 1<⟨x⋅1⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. x<⟨0+0⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨0+0⟩))
((¬¬∀x. x<⟨0+1⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨0+1⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨1+0⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨1+0⟩))
((¬¬∀x. x<⟨1+1⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨1+1⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨0⋅0⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨0⋅0⟩))
((¬¬∀x. x<⟨0⋅1⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨0⋅1⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨1⋅0⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨1⋅0⟩))
((¬¬∀x. x<⟨1⋅1⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨1⋅1⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬1=1) → (1=1 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀y. y<y → ¬1=1) → (1=1 → ¬∀y. y<y))
((¬¬∀y. y<y → ¬1=1) → (1=1 → ¬∀y. y<y))
((¬¬∀z. z<0 → ¬1=1) → (1=1 → ¬∀z. z<0))
((¬¬∀z. z<1 → ¬1=1) → (1=1 → ¬∀z. z<1))
((¬¬∀x. ⟨0+0⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨0+0⟩<x))
((¬¬∀x. ⟨0+1⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨0+1⟩<x))
((¬¬∀x. ⟨0+x⟩<0 → ¬1=1) → (1=1 → ¬∀x. ⟨0+x⟩<0))
((¬¬∀x. ⟨0+x⟩<1 → ¬1=1) → (1=1 → ¬∀x. ⟨0+x⟩<1))
((¬¬∀x. ⟨0+x⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨0+x⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨1+0⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨1+0⟩<x))
((¬¬∀x. ⟨1+1⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨1+1⟩<x))
((¬¬∀x. ⟨1+x⟩<0 → ¬1=1) → (1=1 → ¬∀x. ⟨1+x⟩<0))
((¬¬∀x. ⟨1+x⟩<1 → ¬1=1) → (1=1 → ¬∀x. ⟨1+x⟩<1))
((¬¬∀x. ⟨1+x⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨1+x⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨x+0⟩<0 → ¬1=1) → (1=1 → ¬∀x. ⟨x+0⟩<0))
((¬¬∀x. ⟨x+0⟩<1 → ¬1=1) → (1=1 → ¬∀x. ⟨x+0⟩<1))
((¬¬∀x. ⟨x+0⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+0⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+1⟩<0 → ¬1=1) → (1=1 → ¬∀x. ⟨x+1⟩<0))
((¬¬∀x. ⟨x+1⟩<1 → ¬1=1) → (1=1 → ¬∀x. ⟨x+1⟩<1))
((¬¬∀x. ⟨x+1⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+1⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+x⟩<0 → ¬1=1) → (1=1 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<0 → ¬1=1) → (1=1 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<1 → ¬1=1) → (1=1 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<1 → ¬1=1) → (1=1 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨0⋅0⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨0⋅0⟩<x))
((¬¬∀x. ⟨0⋅1⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨0⋅1⟩<x))
((¬¬∀x. ⟨0⋅x⟩<0 → ¬1=1) → (1=1 → ¬∀x. ⟨0⋅x⟩<0))
((¬¬∀x. ⟨0⋅x⟩<1 → ¬1=1) → (1=1 → ¬∀x. ⟨0⋅x⟩<1))
((¬¬∀x. ⟨0⋅x⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨0⋅x⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨1⋅0⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨1⋅0⟩<x))
((¬¬∀x. ⟨1⋅1⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨1⋅1⟩<x))
((¬¬∀x. ⟨1⋅x⟩<0 → ¬1=1) → (1=1 → ¬∀x. ⟨1⋅x⟩<0))
((¬¬∀x. ⟨1⋅x⟩<1 → ¬1=1) → (1=1 → ¬∀x. ⟨1⋅x⟩<1))
((¬¬∀x. ⟨1⋅x⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨1⋅x⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨x⋅0⟩<0 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅0⟩<0))
((¬¬∀x. ⟨x⋅0⟩<1 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅0⟩<1))
((¬¬∀x. ⟨x⋅0⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅0⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅1⟩<0 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅1⟩<0))
((¬¬∀x. ⟨x⋅1⟩<1 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅1⟩<1))
((¬¬∀x. ⟨x⋅1⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅1⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬1=1) → (1=1 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀y. ¬0=y → ¬1=1) → (1=1 → ¬∀y. ¬0=y))
((¬¬∀y. ¬1=y → ¬1=1) → (1=1 → ¬∀y. ¬1=y))
((¬¬∀y. ¬y=0 → ¬1=1) → (1=1 → ¬∀y. ¬y=0))
((¬¬∀y. ¬y=1 → ¬1=1) → (1=1 → ¬∀y. ¬y=1))
((¬¬∀y. ¬0<y → ¬1=1) → (1=1 → ¬∀y. ¬0<y))
((¬¬∀y. ¬1<y → ¬1=1) → (1=1 → ¬∀y. ¬1<y))
((¬¬∀y. ¬y<0 → ¬1=1) → (1=1 → ¬∀y. ¬y<0))
((¬¬∀y. ¬y<1 → ¬1=1) → (1=1 → ¬∀y. ¬y<1))
((¬¬∀x. ¬¬0=x → ¬1=1) → (1=1 → ¬∀x. ¬¬0=x))
((¬¬∀x. ¬¬1=x → ¬1=1) → (1=1 → ¬∀x. ¬¬1=x))
((¬¬∀x. ¬¬x=0 → ¬1=1) → (1=1 → ¬∀x. ¬¬x=0))
((¬¬∀x. ¬¬x=1 → ¬1=1) → (1=1 → ¬∀x. ¬¬x=1))
((¬¬∀x. ¬¬x=x → ¬1=1) → (1=1 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬x=x → ¬1=1) → (1=1 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬0<x → ¬1=1) → (1=1 → ¬∀x. ¬¬0<x))
((¬¬∀x. ¬¬1<x → ¬1=1) → (1=1 → ¬∀x. ¬¬1<x))
((¬¬∀x. ¬¬x<0 → ¬1=1) → (1=1 → ¬∀x. ¬¬x<0))
((¬¬∀x. ¬¬x<1 → ¬1=1) → (1=1 → ¬∀x. ¬¬x<1))
((¬¬∀x. ¬¬x<x → ¬1=1) → (1=1 → ¬∀x. ¬¬x<x))
((¬¬∀x. ¬¬x<x → ¬1=1) → (1=1 → ¬∀x. ¬¬x<x))
((¬¬∀y. ∀x. x=y → ¬1=1) → (1=1 → ¬∀y. ∀x. x=y))
((¬¬∀x. ∀y. x=y → ¬1=1) → (1=1 → ¬∀x. ∀y. x=y))
((¬¬∀x. ∀y. y=x → ¬1=1) → (1=1 → ¬∀x. ∀y. y=x))
((¬¬∀y. ∀x. y=x → ¬1=1) → (1=1 → ¬∀y. ∀x. y=x))
((¬¬∀y. ∀x. x<y → ¬1=1) → (1=1 → ¬∀y. ∀x. x<y))
((¬¬∀x. ∀y. x<y → ¬1=1) → (1=1 → ¬∀x. ∀y. x<y))
((¬¬∀x. ∀y. y<x → ¬1=1) → (1=1 → ¬∀x. ∀y. y<x))
((¬¬∀y. ∀x. y<x → ¬1=1) → (1=1 → ¬∀y. ∀x. y<x))
((¬∀x3. 0=x3 → ¬1=1) → (1=1 → ∀x3. 0=x3))
((¬∀y. 0=⟨0+y⟩ → ¬1=1) → (1=1 → ∀y. 0=⟨0+y⟩))
((¬∀y. 0=⟨1+y⟩ → ¬1=1) → (1=1 → ∀y. 0=⟨1+y⟩))
((¬∀y. 0=⟨y+0⟩ → ¬1=1) → (1=1 → ∀y. 0=⟨y+0⟩))
((¬∀y. 0=⟨y+1⟩ → ¬1=1) → (1=1 → ∀y. 0=⟨y+1⟩))
((¬∀y. 0=⟨0⋅y⟩ → ¬1=1) → (1=1 → ∀y. 0=⟨0⋅y⟩))
((¬∀y. 0=⟨1⋅y⟩ → ¬1=1) → (1=1 → ∀y. 0=⟨1⋅y⟩))
((¬∀y. 0=⟨y⋅0⟩ → ¬1=1) → (1=1 → ∀y. 0=⟨y⋅0⟩))
((¬∀y. 0=⟨y⋅1⟩ → ¬1=1) → (1=1 → ∀y. 0=⟨y⋅1⟩))
((¬∀x3. 1=x3 → ¬1=1) → (1=1 → ∀x3. 1=x3))
((¬∀y. 1=⟨0+y⟩ → ¬1=1) → (1=1 → ∀y. 1=⟨0+y⟩))
((¬∀y. 1=⟨1+y⟩ → ¬1=1) → (1=1 → ∀y. 1=⟨1+y⟩))
((¬∀y. 1=⟨y+0⟩ → ¬1=1) → (1=1 → ∀y. 1=⟨y+0⟩))
((¬∀y. 1=⟨y+1⟩ → ¬1=1) → (1=1 → ∀y. 1=⟨y+1⟩))
((¬∀y. 1=⟨0⋅y⟩ → ¬1=1) → (1=1 → ∀y. 1=⟨0⋅y⟩))
((¬∀y. 1=⟨1⋅y⟩ → ¬1=1) → (1=1 → ∀y. 1=⟨1⋅y⟩))
((¬∀y. 1=⟨y⋅0⟩ → ¬1=1) → (1=1 → ∀y. 1=⟨y⋅0⟩))
((¬∀y. 1=⟨y⋅1⟩ → ¬1=1) → (1=1 → ∀y. 1=⟨y⋅1⟩))
((¬∀y. y=⟨0+0⟩ → ¬1=1) → (1=1 → ∀y. y=⟨0+0⟩))
((¬∀y. y=⟨0+1⟩ → ¬1=1) → (1=1 → ∀y. y=⟨0+1⟩))
((¬∀y. y=⟨1+0⟩ → ¬1=1) → (1=1 → ∀y. y=⟨1+0⟩))
((¬∀y. y=⟨1+1⟩ → ¬1=1) → (1=1 → ∀y. y=⟨1+1⟩))
((¬∀y. y=⟨0⋅0⟩ → ¬1=1) → (1=1 → ∀y. y=⟨0⋅0⟩))
((¬∀y. y=⟨0⋅1⟩ → ¬1=1) → (1=1 → ∀y. y=⟨0⋅1⟩))
((¬∀y. y=⟨1⋅0⟩ → ¬1=1) → (1=1 → ∀y. y=⟨1⋅0⟩))
((¬∀y. y=⟨1⋅1⟩ → ¬1=1) → (1=1 → ∀y. y=⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩=y → ¬1=1) → (1=1 → ∀y. ⟨0+0⟩=y))
((¬∀y. ⟨0+1⟩=y → ¬1=1) → (1=1 → ∀y. ⟨0+1⟩=y))
((¬∀y. ⟨1+0⟩=y → ¬1=1) → (1=1 → ∀y. ⟨1+0⟩=y))
((¬∀y. ⟨1+1⟩=y → ¬1=1) → (1=1 → ∀y. ⟨1+1⟩=y))
((¬∀y. ⟨0⋅0⟩=y → ¬1=1) → (1=1 → ∀y. ⟨0⋅0⟩=y))
((¬∀y. ⟨0⋅1⟩=y → ¬1=1) → (1=1 → ∀y. ⟨0⋅1⟩=y))
((¬∀y. ⟨1⋅0⟩=y → ¬1=1) → (1=1 → ∀y. ⟨1⋅0⟩=y))
((¬∀y. ⟨1⋅1⟩=y → ¬1=1) → (1=1 → ∀y. ⟨1⋅1⟩=y))
((¬∀x3. x3=0 → ¬1=1) → (1=1 → ∀x3. x3=0))
((¬∀x3. x3=1 → ¬1=1) → (1=1 → ∀x3. x3=1))
((¬∀y. ⟨0+y⟩=0 → ¬1=1) → (1=1 → ∀y. ⟨0+y⟩=0))
((¬∀y. ⟨0+y⟩=1 → ¬1=1) → (1=1 → ∀y. ⟨0+y⟩=1))
((¬∀y. ⟨1+y⟩=0 → ¬1=1) → (1=1 → ∀y. ⟨1+y⟩=0))
((¬∀y. ⟨1+y⟩=1 → ¬1=1) → (1=1 → ∀y. ⟨1+y⟩=1))
((¬∀y. ⟨y+0⟩=0 → ¬1=1) → (1=1 → ∀y. ⟨y+0⟩=0))
((¬∀y. ⟨y+0⟩=1 → ¬1=1) → (1=1 → ∀y. ⟨y+0⟩=1))
((¬∀y. ⟨y+1⟩=0 → ¬1=1) → (1=1 → ∀y. ⟨y+1⟩=0))
((¬∀y. ⟨y+1⟩=1 → ¬1=1) → (1=1 → ∀y. ⟨y+1⟩=1))
((¬∀y. ⟨0⋅y⟩=0 → ¬1=1) → (1=1 → ∀y. ⟨0⋅y⟩=0))
((¬∀y. ⟨0⋅y⟩=1 → ¬1=1) → (1=1 → ∀y. ⟨0⋅y⟩=1))
((¬∀y. ⟨1⋅y⟩=0 → ¬1=1) → (1=1 → ∀y. ⟨1⋅y⟩=0))
((¬∀y. ⟨1⋅y⟩=1 → ¬1=1) → (1=1 → ∀y. ⟨1⋅y⟩=1))
((¬∀y. ⟨y⋅0⟩=0 → ¬1=1) → (1=1 → ∀y. ⟨y⋅0⟩=0))
((¬∀y. ⟨y⋅0⟩=1 → ¬1=1) → (1=1 → ∀y. ⟨y⋅0⟩=1))
((¬∀y. ⟨y⋅1⟩=0 → ¬1=1) → (1=1 → ∀y. ⟨y⋅1⟩=0))
((¬∀y. ⟨y⋅1⟩=1 → ¬1=1) → (1=1 → ∀y. ⟨y⋅1⟩=1))
((¬∀x3. 0<x3 → ¬1=1) → (1=1 → ∀x3. 0<x3))
((¬∀y. 0<⟨0+y⟩ → ¬1=1) → (1=1 → ∀y. 0<⟨0+y⟩))
((¬∀y. 0<⟨1+y⟩ → ¬1=1) → (1=1 → ∀y. 0<⟨1+y⟩))
((¬∀y. 0<⟨y+0⟩ → ¬1=1) → (1=1 → ∀y. 0<⟨y+0⟩))
((¬∀y. 0<⟨y+1⟩ → ¬1=1) → (1=1 → ∀y. 0<⟨y+1⟩))
((¬∀y. 0<⟨0⋅y⟩ → ¬1=1) → (1=1 → ∀y. 0<⟨0⋅y⟩))
((¬∀y. 0<⟨1⋅y⟩ → ¬1=1) → (1=1 → ∀y. 0<⟨1⋅y⟩))
((¬∀y. 0<⟨y⋅0⟩ → ¬1=1) → (1=1 → ∀y. 0<⟨y⋅0⟩))
((¬∀y. 0<⟨y⋅1⟩ → ¬1=1) → (1=1 → ∀y. 0<⟨y⋅1⟩))
((¬∀x3. 1<x3 → ¬1=1) → (1=1 → ∀x3. 1<x3))
((¬∀y. 1<⟨0+y⟩ → ¬1=1) → (1=1 → ∀y. 1<⟨0+y⟩))
((¬∀y. 1<⟨1+y⟩ → ¬1=1) → (1=1 → ∀y. 1<⟨1+y⟩))
((¬∀y. 1<⟨y+0⟩ → ¬1=1) → (1=1 → ∀y. 1<⟨y+0⟩))
((¬∀y. 1<⟨y+1⟩ → ¬1=1) → (1=1 → ∀y. 1<⟨y+1⟩))
((¬∀y. 1<⟨0⋅y⟩ → ¬1=1) → (1=1 → ∀y. 1<⟨0⋅y⟩))
((¬∀y. 1<⟨1⋅y⟩ → ¬1=1) → (1=1 → ∀y. 1<⟨1⋅y⟩))
((¬∀y. 1<⟨y⋅0⟩ → ¬1=1) → (1=1 → ∀y. 1<⟨y⋅0⟩))
((¬∀y. 1<⟨y⋅1⟩ → ¬1=1) → (1=1 → ∀y. 1<⟨y⋅1⟩))
((¬∀y. y<⟨0+0⟩ → ¬1=1) → (1=1 → ∀y. y<⟨0+0⟩))
((¬∀y. y<⟨0+1⟩ → ¬1=1) → (1=1 → ∀y. y<⟨0+1⟩))
((¬∀y. y<⟨1+0⟩ → ¬1=1) → (1=1 → ∀y. y<⟨1+0⟩))
((¬∀y. y<⟨1+1⟩ → ¬1=1) → (1=1 → ∀y. y<⟨1+1⟩))
((¬∀y. y<⟨0⋅0⟩ → ¬1=1) → (1=1 → ∀y. y<⟨0⋅0⟩))
((¬∀y. y<⟨0⋅1⟩ → ¬1=1) → (1=1 → ∀y. y<⟨0⋅1⟩))
((¬∀y. y<⟨1⋅0⟩ → ¬1=1) → (1=1 → ∀y. y<⟨1⋅0⟩))
((¬∀y. y<⟨1⋅1⟩ → ¬1=1) → (1=1 → ∀y. y<⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩<y → ¬1=1) → (1=1 → ∀y. ⟨0+0⟩<y))
((¬∀y. ⟨0+1⟩<y → ¬1=1) → (1=1 → ∀y. ⟨0+1⟩<y))
((¬∀y. ⟨1+0⟩<y → ¬1=1) → (1=1 → ∀y. ⟨1+0⟩<y))
((¬∀y. ⟨1+1⟩<y → ¬1=1) → (1=1 → ∀y. ⟨1+1⟩<y))
((¬∀y. ⟨0⋅0⟩<y → ¬1=1) → (1=1 → ∀y. ⟨0⋅0⟩<y))
((¬∀y. ⟨0⋅1⟩<y → ¬1=1) → (1=1 → ∀y. ⟨0⋅1⟩<y))
((¬∀y. ⟨1⋅0⟩<y → ¬1=1) → (1=1 → ∀y. ⟨1⋅0⟩<y))
((¬∀y. ⟨1⋅1⟩<y → ¬1=1) → (1=1 → ∀y. ⟨1⋅1⟩<y))
((¬∀x3. x3<0 → ¬1=1) → (1=1 → ∀x3. x3<0))
((¬∀x3. x3<1 → ¬1=1) → (1=1 → ∀x3. x3<1))
((¬∀y. ⟨0+y⟩<0 → ¬1=1) → (1=1 → ∀y. ⟨0+y⟩<0))
((¬∀y. ⟨0+y⟩<1 → ¬1=1) → (1=1 → ∀y. ⟨0+y⟩<1))
((¬∀y. ⟨1+y⟩<0 → ¬1=1) → (1=1 → ∀y. ⟨1+y⟩<0))
((¬∀y. ⟨1+y⟩<1 → ¬1=1) → (1=1 → ∀y. ⟨1+y⟩<1))
((¬∀y. ⟨y+0⟩<0 → ¬1=1) → (1=1 → ∀y. ⟨y+0⟩<0))
((¬∀y. ⟨y+0⟩<1 → ¬1=1) → (1=1 → ∀y. ⟨y+0⟩<1))
((¬∀y. ⟨y+1⟩<0 → ¬1=1) → (1=1 → ∀y. ⟨y+1⟩<0))
((¬∀y. ⟨y+1⟩<1 → ¬1=1) → (1=1 → ∀y. ⟨y+1⟩<1))
((¬∀y. ⟨0⋅y⟩<0 → ¬1=1) → (1=1 → ∀y. ⟨0⋅y⟩<0))
((¬∀y. ⟨0⋅y⟩<1 → ¬1=1) → (1=1 → ∀y. ⟨0⋅y⟩<1))
((¬∀y. ⟨1⋅y⟩<0 → ¬1=1) → (1=1 → ∀y. ⟨1⋅y⟩<0))
((¬∀y. ⟨1⋅y⟩<1 → ¬1=1) → (1=1 → ∀y. ⟨1⋅y⟩<1))
((¬∀y. ⟨y⋅0⟩<0 → ¬1=1) → (1=1 → ∀y. ⟨y⋅0⟩<0))
((¬∀y. ⟨y⋅0⟩<1 → ¬1=1) → (1=1 → ∀y. ⟨y⋅0⟩<1))
((¬∀y. ⟨y⋅1⟩<0 → ¬1=1) → (1=1 → ∀y. ⟨y⋅1⟩<0))
((¬∀y. ⟨y⋅1⟩<1 → ¬1=1) → (1=1 → ∀y. ⟨y⋅1⟩<1))
((¬∀z. ¬0=z → ¬1=1) → (1=1 → ∀z. ¬0=z))
((¬∀x. ¬0=⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. ¬0=⟨0+x⟩))
((¬∀x. ¬0=⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. ¬0=⟨1+x⟩))
((¬∀x. ¬0=⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. ¬0=⟨x+0⟩))
((¬∀x. ¬0=⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. ¬0=⟨x+1⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬0=⟨0⋅x⟩))
((¬∀x. ¬0=⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬0=⟨1⋅x⟩))
((¬∀x. ¬0=⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. ¬0=⟨x⋅0⟩))
((¬∀x. ¬0=⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. ¬0=⟨x⋅1⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀z. ¬1=z → ¬1=1) → (1=1 → ∀z. ¬1=z))
((¬∀x. ¬1=⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. ¬1=⟨0+x⟩))
((¬∀x. ¬1=⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. ¬1=⟨1+x⟩))
((¬∀x. ¬1=⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. ¬1=⟨x+0⟩))
((¬∀x. ¬1=⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. ¬1=⟨x+1⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬1=⟨0⋅x⟩))
((¬∀x. ¬1=⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬1=⟨1⋅x⟩))
((¬∀x. ¬1=⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. ¬1=⟨x⋅0⟩))
((¬∀x. ¬1=⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. ¬1=⟨x⋅1⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬x=⟨0+0⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨0+0⟩))
((¬∀x. ¬x=⟨0+1⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨0+1⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨1+0⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨1+0⟩))
((¬∀x. ¬x=⟨1+1⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨1+1⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨0⋅0⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨0⋅0⟩))
((¬∀x. ¬x=⟨0⋅1⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨0⋅1⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨1⋅0⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨1⋅0⟩))
((¬∀x. ¬x=⟨1⋅1⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨1⋅1⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀y. ¬y=y → ¬1=1) → (1=1 → ∀y. ¬y=y))
((¬∀y. ¬y=y → ¬1=1) → (1=1 → ∀y. ¬y=y))
((¬∀z. ¬z=0 → ¬1=1) → (1=1 → ∀z. ¬z=0))
((¬∀z. ¬z=1 → ¬1=1) → (1=1 → ∀z. ¬z=1))
((¬∀x. ¬⟨0+0⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨0+0⟩=x))
((¬∀x. ¬⟨0+1⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨0+1⟩=x))
((¬∀x. ¬⟨0+x⟩=0 → ¬1=1) → (1=1 → ∀x. ¬⟨0+x⟩=0))
((¬∀x. ¬⟨0+x⟩=1 → ¬1=1) → (1=1 → ∀x. ¬⟨0+x⟩=1))
((¬∀x. ¬⟨0+x⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨0+x⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨1+0⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨1+0⟩=x))
((¬∀x. ¬⟨1+1⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨1+1⟩=x))
((¬∀x. ¬⟨1+x⟩=0 → ¬1=1) → (1=1 → ∀x. ¬⟨1+x⟩=0))
((¬∀x. ¬⟨1+x⟩=1 → ¬1=1) → (1=1 → ∀x. ¬⟨1+x⟩=1))
((¬∀x. ¬⟨1+x⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨1+x⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨x+0⟩=0 → ¬1=1) → (1=1 → ∀x. ¬⟨x+0⟩=0))
((¬∀x. ¬⟨x+0⟩=1 → ¬1=1) → (1=1 → ∀x. ¬⟨x+0⟩=1))
((¬∀x. ¬⟨x+0⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+0⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+1⟩=0 → ¬1=1) → (1=1 → ∀x. ¬⟨x+1⟩=0))
((¬∀x. ¬⟨x+1⟩=1 → ¬1=1) → (1=1 → ∀x. ¬⟨x+1⟩=1))
((¬∀x. ¬⟨x+1⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+1⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+x⟩=0 → ¬1=1) → (1=1 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=0 → ¬1=1) → (1=1 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=1 → ¬1=1) → (1=1 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=1 → ¬1=1) → (1=1 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨0⋅0⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨0⋅0⟩=x))
((¬∀x. ¬⟨0⋅1⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨0⋅1⟩=x))
((¬∀x. ¬⟨0⋅x⟩=0 → ¬1=1) → (1=1 → ∀x. ¬⟨0⋅x⟩=0))
((¬∀x. ¬⟨0⋅x⟩=1 → ¬1=1) → (1=1 → ∀x. ¬⟨0⋅x⟩=1))
((¬∀x. ¬⟨0⋅x⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨0⋅x⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨1⋅0⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨1⋅0⟩=x))
((¬∀x. ¬⟨1⋅1⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨1⋅1⟩=x))
((¬∀x. ¬⟨1⋅x⟩=0 → ¬1=1) → (1=1 → ∀x. ¬⟨1⋅x⟩=0))
((¬∀x. ¬⟨1⋅x⟩=1 → ¬1=1) → (1=1 → ∀x. ¬⟨1⋅x⟩=1))
((¬∀x. ¬⟨1⋅x⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨1⋅x⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨x⋅0⟩=0 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅0⟩=0))
((¬∀x. ¬⟨x⋅0⟩=1 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅0⟩=1))
((¬∀x. ¬⟨x⋅0⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅0⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅1⟩=0 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅1⟩=0))
((¬∀x. ¬⟨x⋅1⟩=1 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅1⟩=1))
((¬∀x. ¬⟨x⋅1⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅1⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀z. ¬0<z → ¬1=1) → (1=1 → ∀z. ¬0<z))
((¬∀x. ¬0<⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. ¬0<⟨0+x⟩))
((¬∀x. ¬0<⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. ¬0<⟨1+x⟩))
((¬∀x. ¬0<⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. ¬0<⟨x+0⟩))
((¬∀x. ¬0<⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. ¬0<⟨x+1⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬0<⟨0⋅x⟩))
((¬∀x. ¬0<⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬0<⟨1⋅x⟩))
((¬∀x. ¬0<⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. ¬0<⟨x⋅0⟩))
((¬∀x. ¬0<⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. ¬0<⟨x⋅1⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀z. ¬1<z → ¬1=1) → (1=1 → ∀z. ¬1<z))
((¬∀x. ¬1<⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. ¬1<⟨0+x⟩))
((¬∀x. ¬1<⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. ¬1<⟨1+x⟩))
((¬∀x. ¬1<⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. ¬1<⟨x+0⟩))
((¬∀x. ¬1<⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. ¬1<⟨x+1⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬1<⟨0⋅x⟩))
((¬∀x. ¬1<⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬1<⟨1⋅x⟩))
((¬∀x. ¬1<⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. ¬1<⟨x⋅0⟩))
((¬∀x. ¬1<⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. ¬1<⟨x⋅1⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬x<⟨0+0⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨0+0⟩))
((¬∀x. ¬x<⟨0+1⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨0+1⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨1+0⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨1+0⟩))
((¬∀x. ¬x<⟨1+1⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨1+1⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨0⋅0⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨0⋅0⟩))
((¬∀x. ¬x<⟨0⋅1⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨0⋅1⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨1⋅0⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨1⋅0⟩))
((¬∀x. ¬x<⟨1⋅1⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨1⋅1⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬1=1) → (1=1 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀y. ¬y<y → ¬1=1) → (1=1 → ∀y. ¬y<y))
((¬∀y. ¬y<y → ¬1=1) → (1=1 → ∀y. ¬y<y))
((¬∀z. ¬z<0 → ¬1=1) → (1=1 → ∀z. ¬z<0))
((¬∀z. ¬z<1 → ¬1=1) → (1=1 → ∀z. ¬z<1))
((¬∀x. ¬⟨0+0⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨0+0⟩<x))
((¬∀x. ¬⟨0+1⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨0+1⟩<x))
((¬∀x. ¬⟨0+x⟩<0 → ¬1=1) → (1=1 → ∀x. ¬⟨0+x⟩<0))
((¬∀x. ¬⟨0+x⟩<1 → ¬1=1) → (1=1 → ∀x. ¬⟨0+x⟩<1))
((¬∀x. ¬⟨0+x⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨0+x⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨1+0⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨1+0⟩<x))
((¬∀x. ¬⟨1+1⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨1+1⟩<x))
((¬∀x. ¬⟨1+x⟩<0 → ¬1=1) → (1=1 → ∀x. ¬⟨1+x⟩<0))
((¬∀x. ¬⟨1+x⟩<1 → ¬1=1) → (1=1 → ∀x. ¬⟨1+x⟩<1))
((¬∀x. ¬⟨1+x⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨1+x⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨x+0⟩<0 → ¬1=1) → (1=1 → ∀x. ¬⟨x+0⟩<0))
((¬∀x. ¬⟨x+0⟩<1 → ¬1=1) → (1=1 → ∀x. ¬⟨x+0⟩<1))
((¬∀x. ¬⟨x+0⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+0⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+1⟩<0 → ¬1=1) → (1=1 → ∀x. ¬⟨x+1⟩<0))
((¬∀x. ¬⟨x+1⟩<1 → ¬1=1) → (1=1 → ∀x. ¬⟨x+1⟩<1))
((¬∀x. ¬⟨x+1⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+1⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+x⟩<0 → ¬1=1) → (1=1 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<0 → ¬1=1) → (1=1 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<1 → ¬1=1) → (1=1 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<1 → ¬1=1) → (1=1 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨0⋅0⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨0⋅0⟩<x))
((¬∀x. ¬⟨0⋅1⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨0⋅1⟩<x))
((¬∀x. ¬⟨0⋅x⟩<0 → ¬1=1) → (1=1 → ∀x. ¬⟨0⋅x⟩<0))
((¬∀x. ¬⟨0⋅x⟩<1 → ¬1=1) → (1=1 → ∀x. ¬⟨0⋅x⟩<1))
((¬∀x. ¬⟨0⋅x⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨0⋅x⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨1⋅0⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨1⋅0⟩<x))
((¬∀x. ¬⟨1⋅1⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨1⋅1⟩<x))
((¬∀x. ¬⟨1⋅x⟩<0 → ¬1=1) → (1=1 → ∀x. ¬⟨1⋅x⟩<0))
((¬∀x. ¬⟨1⋅x⟩<1 → ¬1=1) → (1=1 → ∀x. ¬⟨1⋅x⟩<1))
((¬∀x. ¬⟨1⋅x⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨1⋅x⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨x⋅0⟩<0 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅0⟩<0))
((¬∀x. ¬⟨x⋅0⟩<1 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅0⟩<1))
((¬∀x. ¬⟨x⋅0⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅0⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅1⟩<0 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅1⟩<0))
((¬∀x. ¬⟨x⋅1⟩<1 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅1⟩<1))
((¬∀x. ¬⟨x⋅1⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅1⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬1=1) → (1=1 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀y. ¬¬0=y → ¬1=1) → (1=1 → ∀y. ¬¬0=y))
((¬∀y. ¬¬1=y → ¬1=1) → (1=1 → ∀y. ¬¬1=y))
((¬∀y. ¬¬y=0 → ¬1=1) → (1=1 → ∀y. ¬¬y=0))
((¬∀y. ¬¬y=1 → ¬1=1) → (1=1 → ∀y. ¬¬y=1))
((¬∀y. ¬¬0<y → ¬1=1) → (1=1 → ∀y. ¬¬0<y))
((¬∀y. ¬¬1<y → ¬1=1) → (1=1 → ∀y. ¬¬1<y))
((¬∀y. ¬¬y<0 → ¬1=1) → (1=1 → ∀y. ¬¬y<0))
((¬∀y. ¬¬y<1 → ¬1=1) → (1=1 → ∀y. ¬¬y<1))
((¬∀x. ¬¬¬0=x → ¬1=1) → (1=1 → ∀x. ¬¬¬0=x))
((¬∀x. ¬¬¬1=x → ¬1=1) → (1=1 → ∀x. ¬¬¬1=x))
((¬∀x. ¬¬¬x=0 → ¬1=1) → (1=1 → ∀x. ¬¬¬x=0))
((¬∀x. ¬¬¬x=1 → ¬1=1) → (1=1 → ∀x. ¬¬¬x=1))
((¬∀x. ¬¬¬x=x → ¬1=1) → (1=1 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬x=x → ¬1=1) → (1=1 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬0<x → ¬1=1) → (1=1 → ∀x. ¬¬¬0<x))
((¬∀x. ¬¬¬1<x → ¬1=1) → (1=1 → ∀x. ¬¬¬1<x))
((¬∀x. ¬¬¬x<0 → ¬1=1) → (1=1 → ∀x. ¬¬¬x<0))
((¬∀x. ¬¬¬x<1 → ¬1=1) → (1=1 → ∀x. ¬¬¬x<1))
((¬∀x. ¬¬¬x<x → ¬1=1) → (1=1 → ∀x. ¬¬¬x<x))
((¬∀x. ¬¬¬x<x → ¬1=1) → (1=1 → ∀x. ¬¬¬x<x))
((¬∀y. ¬∀x. x=y → ¬1=1) → (1=1 → ∀y. ¬∀x. x=y))
((¬∀x. ¬∀y. x=y → ¬1=1) → (1=1 → ∀x. ¬∀y. x=y))
((¬∀x. ¬∀y. y=x → ¬1=1) → (1=1 → ∀x. ¬∀y. y=x))
((¬∀y. ¬∀x. y=x → ¬1=1) → (1=1 → ∀y. ¬∀x. y=x))
((¬∀y. ¬∀x. x<y → ¬1=1) → (1=1 → ∀y. ¬∀x. x<y))
((¬∀x. ¬∀y. x<y → ¬1=1) → (1=1 → ∀x. ¬∀y. x<y))
((¬∀x. ¬∀y. y<x → ¬1=1) → (1=1 → ∀x. ¬∀y. y<x))
((¬∀y. ¬∀x. y<x → ¬1=1) → (1=1 → ∀y. ¬∀x. y<x))
((¬∀z. ∀x. x=z → ¬1=1) → (1=1 → ∀z. ∀x. x=z))
((¬∀x. ∀z. x=z → ¬1=1) → (1=1 → ∀x. ∀z. x=z))
((¬∀x. ∀z. z=x → ¬1=1) → (1=1 → ∀x. ∀z. z=x))
((¬∀z. ∀x. z=x → ¬1=1) → (1=1 → ∀z. ∀x. z=x))
((¬∀z. ∀x. x<z → ¬1=1) → (1=1 → ∀z. ∀x. x<z))
((¬∀x. ∀z. x<z → ¬1=1) → (1=1 → ∀x. ∀z. x<z))
((¬∀x. ∀z. z<x → ¬1=1) → (1=1 → ∀x. ∀z. z<x))
((¬∀z. ∀x. z<x → ¬1=1) → (1=1 → ∀z. ∀x. z<x))
((¬∀y. ∀x. ¬x=y → ¬1=1) → (1=1 → ∀y. ∀x. ¬x=y))
((¬∀x. ∀y. ¬x=y → ¬1=1) → (1=1 → ∀x. ∀y. ¬x=y))
((¬∀x. ∀y. ¬y=x → ¬1=1) → (1=1 → ∀x. ∀y. ¬y=x))
((¬∀y. ∀x. ¬y=x → ¬1=1) → (1=1 → ∀y. ∀x. ¬y=x))
((¬∀y. ∀x. ¬x<y → ¬1=1) → (1=1 → ∀y. ∀x. ¬x<y))
((¬∀x. ∀y. ¬x<y → ¬1=1) → (1=1 → ∀x. ∀y. ¬x<y))
((¬∀x. ∀y. ¬y<x → ¬1=1) → (1=1 → ∀x. ∀y. ¬y<x))
((¬∀y. ∀x. ¬y<x → ¬1=1) → (1=1 → ∀y. ∀x. ¬y<x))
((¬(0=0 → 0=0) → ¬1=1) → (1=1 → (0=0 → 0=0)))
((¬(0=0 → 0=1) → ¬1=1) → (1=1 → (0=0 → 0=1)))
((¬(0=0 → 1=0) → ¬1=1) → (1=1 → (0=0 → 1=0)))
((¬(0=0 → 1=1) → ¬1=1) → (1=1 → (0=0 → 1=1)))
((¬(0=0 → 0<0) → ¬1=1) → (1=1 → (0=0 → 0<0)))
((¬(0=0 → 0<1) → ¬1=1) → (1=1 → (0=0 → 0<1)))
((¬(0=0 → 1<0) → ¬1=1) → (1=1 → (0=0 → 1<0)))
((¬(0=0 → 1<1) → ¬1=1) → (1=1 → (0=0 → 1<1)))
((¬(0=1 → 0=0) → ¬1=1) → (1=1 → (0=1 → 0=0)))
((¬(0=1 → 0=1) → ¬1=1) → (1=1 → (0=1 → 0=1)))
((¬(0=1 → 1=0) → ¬1=1) → (1=1 → (0=1 → 1=0)))
((¬(0=1 → 1=1) → ¬1=1) → (1=1 → (0=1 → 1=1)))
((¬(0=1 → 0<0) → ¬1=1) → (1=1 → (0=1 → 0<0)))
((¬(0=1 → 0<1) → ¬1=1) → (1=1 → (0=1 → 0<1)))
((¬(0=1 → 1<0) → ¬1=1) → (1=1 → (0=1 → 1<0)))
((¬(0=1 → 1<1) → ¬1=1) → (1=1 → (0=1 → 1<1)))
((¬(1=0 → 0=0) → ¬1=1) → (1=1 → (1=0 → 0=0)))
((¬(1=0 → 0=1) → ¬1=1) → (1=1 → (1=0 → 0=1)))
((¬(1=0 → 1=0) → ¬1=1) → (1=1 → (1=0 → 1=0)))
((¬(1=0 → 1=1) → ¬1=1) → (1=1 → (1=0 → 1=1)))
((¬(1=0 → 0<0) → ¬1=1) → (1=1 → (1=0 → 0<0)))
((¬(1=0 → 0<1) → ¬1=1) → (1=1 → (1=0 → 0<1)))
((¬(1=0 → 1<0) → ¬1=1) → (1=1 → (1=0 → 1<0)))
((¬(1=0 → 1<1) → ¬1=1) → (1=1 → (1=0 → 1<1)))
((¬(1=1 → 0=0) → ¬1=1) → (1=1 → (1=1 → 0=0)))
((¬(1=1 → 0=1) → ¬1=1) → (1=1 → (1=1 → 0=1)))
((¬(1=1 → 1=0) → ¬1=1) → (1=1 → (1=1 → 1=0)))
((¬(1=1 → 1=1) → ¬1=1) → (1=1 → (1=1 → 1=1)))
((¬(1=1 → 0<0) → ¬1=1) → (1=1 → (1=1 → 0<0)))
((¬(1=1 → 0<1) → ¬1=1) → (1=1 → (1=1 → 0<1)))
((¬(1=1 → 1<0) → ¬1=1) → (1=1 → (1=1 → 1<0)))
((¬(1=1 → 1<1) → ¬1=1) → (1=1 → (1=1 → 1<1)))
((¬(0<0 → 0=0) → ¬1=1) → (1=1 → (0<0 → 0=0)))
((¬(0<0 → 0=1) → ¬1=1) → (1=1 → (0<0 → 0=1)))
((¬(0<0 → 1=0) → ¬1=1) → (1=1 → (0<0 → 1=0)))
((¬(0<0 → 1=1) → ¬1=1) → (1=1 → (0<0 → 1=1)))
((¬(0<0 → 0<0) → ¬1=1) → (1=1 → (0<0 → 0<0)))
((¬(0<0 → 0<1) → ¬1=1) → (1=1 → (0<0 → 0<1)))
((¬(0<0 → 1<0) → ¬1=1) → (1=1 → (0<0 → 1<0)))
((¬(0<0 → 1<1) → ¬1=1) → (1=1 → (0<0 → 1<1)))
((¬(0<1 → 0=0) → ¬1=1) → (1=1 → (0<1 → 0=0)))
((¬(0<1 → 0=1) → ¬1=1) → (1=1 → (0<1 → 0=1)))
((¬(0<1 → 1=0) → ¬1=1) → (1=1 → (0<1 → 1=0)))
((¬(0<1 → 1=1) → ¬1=1) → (1=1 → (0<1 → 1=1)))
((¬(0<1 → 0<0) → ¬1=1) → (1=1 → (0<1 → 0<0)))
((¬(0<1 → 0<1) → ¬1=1) → (1=1 → (0<1 → 0<1)))
((¬(0<1 → 1<0) → ¬1=1) → (1=1 → (0<1 → 1<0)))
((¬(0<1 → 1<1) → ¬1=1) → (1=1 → (0<1 → 1<1)))
((¬(1<0 → 0=0) → ¬1=1) → (1=1 → (1<0 → 0=0)))
((¬(1<0 → 0=1) → ¬1=1) → (1=1 → (1<0 → 0=1)))
((¬(1<0 → 1=0) → ¬1=1) → (1=1 → (1<0 → 1=0)))
((¬(1<0 → 1=1) → ¬1=1) → (1=1 → (1<0 → 1=1)))
((¬(1<0 → 0<0) → ¬1=1) → (1=1 → (1<0 → 0<0)))
((¬(1<0 → 0<1) → ¬1=1) → (1=1 → (1<0 → 0<1)))
((¬(1<0 → 1<0) → ¬1=1) → (1=1 → (1<0 → 1<0)))
((¬(1<0 → 1<1) → ¬1=1) → (1=1 → (1<0 → 1<1)))
((¬(1<1 → 0=0) → ¬1=1) → (1=1 → (1<1 → 0=0)))
((¬(1<1 → 0=1) → ¬1=1) → (1=1 → (1<1 → 0=1)))
((¬(1<1 → 1=0) → ¬1=1) → (1=1 → (1<1 → 1=0)))
((¬(1<1 → 1=1) → ¬1=1) → (1=1 → (1<1 → 1=1)))
((¬(1<1 → 0<0) → ¬1=1) → (1=1 → (1<1 → 0<0)))
((¬(1<1 → 0<1) → ¬1=1) → (1=1 → (1<1 → 0<1)))
((¬(1<1 → 1<0) → ¬1=1) → (1=1 → (1<1 → 1<0)))
((¬(1<1 → 1<1) → ¬1=1) → (1=1 → (1<1 → 1<1)))
((¬0=⟨0+⟨0+0⟩⟩ → ¬0<0) → (0<0 → 0=⟨0+⟨0+0⟩⟩))
((¬0=⟨0+⟨0+1⟩⟩ → ¬0<0) → (0<0 → 0=⟨0+⟨0+1⟩⟩))
((¬0=⟨0+⟨1+0⟩⟩ → ¬0<0) → (0<0 → 0=⟨0+⟨1+0⟩⟩))
((¬0=⟨0+⟨1+1⟩⟩ → ¬0<0) → (0<0 → 0=⟨0+⟨1+1⟩⟩))
((¬0=⟨0+⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 0=⟨0+⟨0⋅0⟩⟩))
((¬0=⟨0+⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 0=⟨0+⟨0⋅1⟩⟩))
((¬0=⟨0+⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 0=⟨0+⟨1⋅0⟩⟩))
((¬0=⟨0+⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 0=⟨0+⟨1⋅1⟩⟩))
((¬0=⟨1+⟨0+0⟩⟩ → ¬0<0) → (0<0 → 0=⟨1+⟨0+0⟩⟩))
((¬0=⟨1+⟨0+1⟩⟩ → ¬0<0) → (0<0 → 0=⟨1+⟨0+1⟩⟩))
((¬0=⟨1+⟨1+0⟩⟩ → ¬0<0) → (0<0 → 0=⟨1+⟨1+0⟩⟩))
((¬0=⟨1+⟨1+1⟩⟩ → ¬0<0) → (0<0 → 0=⟨1+⟨1+1⟩⟩))
((¬0=⟨1+⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 0=⟨1+⟨0⋅0⟩⟩))
((¬0=⟨1+⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 0=⟨1+⟨0⋅1⟩⟩))
((¬0=⟨1+⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 0=⟨1+⟨1⋅0⟩⟩))
((¬0=⟨1+⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 0=⟨1+⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩+0⟩ → ¬0<0) → (0<0 → 0=⟨⟨0+0⟩+0⟩))
((¬0=⟨⟨0+0⟩+1⟩ → ¬0<0) → (0<0 → 0=⟨⟨0+0⟩+1⟩))
((¬0=⟨⟨0+1⟩+0⟩ → ¬0<0) → (0<0 → 0=⟨⟨0+1⟩+0⟩))
((¬0=⟨⟨0+1⟩+1⟩ → ¬0<0) → (0<0 → 0=⟨⟨0+1⟩+1⟩))
((¬0=⟨⟨1+0⟩+0⟩ → ¬0<0) → (0<0 → 0=⟨⟨1+0⟩+0⟩))
((¬0=⟨⟨1+0⟩+1⟩ → ¬0<0) → (0<0 → 0=⟨⟨1+0⟩+1⟩))
((¬0=⟨⟨1+1⟩+0⟩ → ¬0<0) → (0<0 → 0=⟨⟨1+1⟩+0⟩))
((¬0=⟨⟨1+1⟩+1⟩ → ¬0<0) → (0<0 → 0=⟨⟨1+1⟩+1⟩))
((¬0=⟨⟨0⋅0⟩+0⟩ → ¬0<0) → (0<0 → 0=⟨⟨0⋅0⟩+0⟩))
((¬0=⟨⟨0⋅0⟩+1⟩ → ¬0<0) → (0<0 → 0=⟨⟨0⋅0⟩+1⟩))
((¬0=⟨⟨0⋅1⟩+0⟩ → ¬0<0) → (0<0 → 0=⟨⟨0⋅1⟩+0⟩))
((¬0=⟨⟨0⋅1⟩+1⟩ → ¬0<0) → (0<0 → 0=⟨⟨0⋅1⟩+1⟩))
((¬0=⟨⟨1⋅0⟩+0⟩ → ¬0<0) → (0<0 → 0=⟨⟨1⋅0⟩+0⟩))
((¬0=⟨⟨1⋅0⟩+1⟩ → ¬0<0) → (0<0 → 0=⟨⟨1⋅0⟩+1⟩))
((¬0=⟨⟨1⋅1⟩+0⟩ → ¬0<0) → (0<0 → 0=⟨⟨1⋅1⟩+0⟩))
((¬0=⟨⟨1⋅1⟩+1⟩ → ¬0<0) → (0<0 → 0=⟨⟨1⋅1⟩+1⟩))
((¬0=⟨0⋅⟨0+0⟩⟩ → ¬0<0) → (0<0 → 0=⟨0⋅⟨0+0⟩⟩))
((¬0=⟨0⋅⟨0+1⟩⟩ → ¬0<0) → (0<0 → 0=⟨0⋅⟨0+1⟩⟩))
((¬0=⟨0⋅⟨1+0⟩⟩ → ¬0<0) → (0<0 → 0=⟨0⋅⟨1+0⟩⟩))
((¬0=⟨0⋅⟨1+1⟩⟩ → ¬0<0) → (0<0 → 0=⟨0⋅⟨1+1⟩⟩))
((¬0=⟨0⋅⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 0=⟨0⋅⟨0⋅0⟩⟩))
((¬0=⟨0⋅⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 0=⟨0⋅⟨0⋅1⟩⟩))
((¬0=⟨0⋅⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 0=⟨0⋅⟨1⋅0⟩⟩))
((¬0=⟨0⋅⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 0=⟨0⋅⟨1⋅1⟩⟩))
((¬0=⟨1⋅⟨0+0⟩⟩ → ¬0<0) → (0<0 → 0=⟨1⋅⟨0+0⟩⟩))
((¬0=⟨1⋅⟨0+1⟩⟩ → ¬0<0) → (0<0 → 0=⟨1⋅⟨0+1⟩⟩))
((¬0=⟨1⋅⟨1+0⟩⟩ → ¬0<0) → (0<0 → 0=⟨1⋅⟨1+0⟩⟩))
((¬0=⟨1⋅⟨1+1⟩⟩ → ¬0<0) → (0<0 → 0=⟨1⋅⟨1+1⟩⟩))
((¬0=⟨1⋅⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 0=⟨1⋅⟨0⋅0⟩⟩))
((¬0=⟨1⋅⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 0=⟨1⋅⟨0⋅1⟩⟩))
((¬0=⟨1⋅⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 0=⟨1⋅⟨1⋅0⟩⟩))
((¬0=⟨1⋅⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 0=⟨1⋅⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩⋅0⟩ → ¬0<0) → (0<0 → 0=⟨⟨0+0⟩⋅0⟩))
((¬0=⟨⟨0+0⟩⋅1⟩ → ¬0<0) → (0<0 → 0=⟨⟨0+0⟩⋅1⟩))
((¬0=⟨⟨0+1⟩⋅0⟩ → ¬0<0) → (0<0 → 0=⟨⟨0+1⟩⋅0⟩))
((¬0=⟨⟨0+1⟩⋅1⟩ → ¬0<0) → (0<0 → 0=⟨⟨0+1⟩⋅1⟩))
((¬0=⟨⟨1+0⟩⋅0⟩ → ¬0<0) → (0<0 → 0=⟨⟨1+0⟩⋅0⟩))
((¬0=⟨⟨1+0⟩⋅1⟩ → ¬0<0) → (0<0 → 0=⟨⟨1+0⟩⋅1⟩))
((¬0=⟨⟨1+1⟩⋅0⟩ → ¬0<0) → (0<0 → 0=⟨⟨1+1⟩⋅0⟩))
((¬0=⟨⟨1+1⟩⋅1⟩ → ¬0<0) → (0<0 → 0=⟨⟨1+1⟩⋅1⟩))
((¬0=⟨⟨0⋅0⟩⋅0⟩ → ¬0<0) → (0<0 → 0=⟨⟨0⋅0⟩⋅0⟩))
((¬0=⟨⟨0⋅0⟩⋅1⟩ → ¬0<0) → (0<0 → 0=⟨⟨0⋅0⟩⋅1⟩))
((¬0=⟨⟨0⋅1⟩⋅0⟩ → ¬0<0) → (0<0 → 0=⟨⟨0⋅1⟩⋅0⟩))
((¬0=⟨⟨0⋅1⟩⋅1⟩ → ¬0<0) → (0<0 → 0=⟨⟨0⋅1⟩⋅1⟩))
((¬0=⟨⟨1⋅0⟩⋅0⟩ → ¬0<0) → (0<0 → 0=⟨⟨1⋅0⟩⋅0⟩))
((¬0=⟨⟨1⋅0⟩⋅1⟩ → ¬0<0) → (0<0 → 0=⟨⟨1⋅0⟩⋅1⟩))
((¬0=⟨⟨1⋅1⟩⋅0⟩ → ¬0<0) → (0<0 → 0=⟨⟨1⋅1⟩⋅0⟩))
((¬0=⟨⟨1⋅1⟩⋅1⟩ → ¬0<0) → (0<0 → 0=⟨⟨1⋅1⟩⋅1⟩))
((¬1=⟨0+⟨0+0⟩⟩ → ¬0<0) → (0<0 → 1=⟨0+⟨0+0⟩⟩))
((¬1=⟨0+⟨0+1⟩⟩ → ¬0<0) → (0<0 → 1=⟨0+⟨0+1⟩⟩))
((¬1=⟨0+⟨1+0⟩⟩ → ¬0<0) → (0<0 → 1=⟨0+⟨1+0⟩⟩))
((¬1=⟨0+⟨1+1⟩⟩ → ¬0<0) → (0<0 → 1=⟨0+⟨1+1⟩⟩))
((¬1=⟨0+⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 1=⟨0+⟨0⋅0⟩⟩))
((¬1=⟨0+⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 1=⟨0+⟨0⋅1⟩⟩))
((¬1=⟨0+⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 1=⟨0+⟨1⋅0⟩⟩))
((¬1=⟨0+⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 1=⟨0+⟨1⋅1⟩⟩))
((¬1=⟨1+⟨0+0⟩⟩ → ¬0<0) → (0<0 → 1=⟨1+⟨0+0⟩⟩))
((¬1=⟨1+⟨0+1⟩⟩ → ¬0<0) → (0<0 → 1=⟨1+⟨0+1⟩⟩))
((¬1=⟨1+⟨1+0⟩⟩ → ¬0<0) → (0<0 → 1=⟨1+⟨1+0⟩⟩))
((¬1=⟨1+⟨1+1⟩⟩ → ¬0<0) → (0<0 → 1=⟨1+⟨1+1⟩⟩))
((¬1=⟨1+⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 1=⟨1+⟨0⋅0⟩⟩))
((¬1=⟨1+⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 1=⟨1+⟨0⋅1⟩⟩))
((¬1=⟨1+⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 1=⟨1+⟨1⋅0⟩⟩))
((¬1=⟨1+⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 1=⟨1+⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩+0⟩ → ¬0<0) → (0<0 → 1=⟨⟨0+0⟩+0⟩))
((¬1=⟨⟨0+0⟩+1⟩ → ¬0<0) → (0<0 → 1=⟨⟨0+0⟩+1⟩))
((¬1=⟨⟨0+1⟩+0⟩ → ¬0<0) → (0<0 → 1=⟨⟨0+1⟩+0⟩))
((¬1=⟨⟨0+1⟩+1⟩ → ¬0<0) → (0<0 → 1=⟨⟨0+1⟩+1⟩))
((¬1=⟨⟨1+0⟩+0⟩ → ¬0<0) → (0<0 → 1=⟨⟨1+0⟩+0⟩))
((¬1=⟨⟨1+0⟩+1⟩ → ¬0<0) → (0<0 → 1=⟨⟨1+0⟩+1⟩))
((¬1=⟨⟨1+1⟩+0⟩ → ¬0<0) → (0<0 → 1=⟨⟨1+1⟩+0⟩))
((¬1=⟨⟨1+1⟩+1⟩ → ¬0<0) → (0<0 → 1=⟨⟨1+1⟩+1⟩))
((¬1=⟨⟨0⋅0⟩+0⟩ → ¬0<0) → (0<0 → 1=⟨⟨0⋅0⟩+0⟩))
((¬1=⟨⟨0⋅0⟩+1⟩ → ¬0<0) → (0<0 → 1=⟨⟨0⋅0⟩+1⟩))
((¬1=⟨⟨0⋅1⟩+0⟩ → ¬0<0) → (0<0 → 1=⟨⟨0⋅1⟩+0⟩))
((¬1=⟨⟨0⋅1⟩+1⟩ → ¬0<0) → (0<0 → 1=⟨⟨0⋅1⟩+1⟩))
((¬1=⟨⟨1⋅0⟩+0⟩ → ¬0<0) → (0<0 → 1=⟨⟨1⋅0⟩+0⟩))
((¬1=⟨⟨1⋅0⟩+1⟩ → ¬0<0) → (0<0 → 1=⟨⟨1⋅0⟩+1⟩))
((¬1=⟨⟨1⋅1⟩+0⟩ → ¬0<0) → (0<0 → 1=⟨⟨1⋅1⟩+0⟩))
((¬1=⟨⟨1⋅1⟩+1⟩ → ¬0<0) → (0<0 → 1=⟨⟨1⋅1⟩+1⟩))
((¬1=⟨0⋅⟨0+0⟩⟩ → ¬0<0) → (0<0 → 1=⟨0⋅⟨0+0⟩⟩))
((¬1=⟨0⋅⟨0+1⟩⟩ → ¬0<0) → (0<0 → 1=⟨0⋅⟨0+1⟩⟩))
((¬1=⟨0⋅⟨1+0⟩⟩ → ¬0<0) → (0<0 → 1=⟨0⋅⟨1+0⟩⟩))
((¬1=⟨0⋅⟨1+1⟩⟩ → ¬0<0) → (0<0 → 1=⟨0⋅⟨1+1⟩⟩))
((¬1=⟨0⋅⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 1=⟨0⋅⟨0⋅0⟩⟩))
((¬1=⟨0⋅⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 1=⟨0⋅⟨0⋅1⟩⟩))
((¬1=⟨0⋅⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 1=⟨0⋅⟨1⋅0⟩⟩))
((¬1=⟨0⋅⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 1=⟨0⋅⟨1⋅1⟩⟩))
((¬1=⟨1⋅⟨0+0⟩⟩ → ¬0<0) → (0<0 → 1=⟨1⋅⟨0+0⟩⟩))
((¬1=⟨1⋅⟨0+1⟩⟩ → ¬0<0) → (0<0 → 1=⟨1⋅⟨0+1⟩⟩))
((¬1=⟨1⋅⟨1+0⟩⟩ → ¬0<0) → (0<0 → 1=⟨1⋅⟨1+0⟩⟩))
((¬1=⟨1⋅⟨1+1⟩⟩ → ¬0<0) → (0<0 → 1=⟨1⋅⟨1+1⟩⟩))
((¬1=⟨1⋅⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 1=⟨1⋅⟨0⋅0⟩⟩))
((¬1=⟨1⋅⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 1=⟨1⋅⟨0⋅1⟩⟩))
((¬1=⟨1⋅⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 1=⟨1⋅⟨1⋅0⟩⟩))
((¬1=⟨1⋅⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 1=⟨1⋅⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩⋅0⟩ → ¬0<0) → (0<0 → 1=⟨⟨0+0⟩⋅0⟩))
((¬1=⟨⟨0+0⟩⋅1⟩ → ¬0<0) → (0<0 → 1=⟨⟨0+0⟩⋅1⟩))
((¬1=⟨⟨0+1⟩⋅0⟩ → ¬0<0) → (0<0 → 1=⟨⟨0+1⟩⋅0⟩))
((¬1=⟨⟨0+1⟩⋅1⟩ → ¬0<0) → (0<0 → 1=⟨⟨0+1⟩⋅1⟩))
((¬1=⟨⟨1+0⟩⋅0⟩ → ¬0<0) → (0<0 → 1=⟨⟨1+0⟩⋅0⟩))
((¬1=⟨⟨1+0⟩⋅1⟩ → ¬0<0) → (0<0 → 1=⟨⟨1+0⟩⋅1⟩))
((¬1=⟨⟨1+1⟩⋅0⟩ → ¬0<0) → (0<0 → 1=⟨⟨1+1⟩⋅0⟩))
((¬1=⟨⟨1+1⟩⋅1⟩ → ¬0<0) → (0<0 → 1=⟨⟨1+1⟩⋅1⟩))
((¬1=⟨⟨0⋅0⟩⋅0⟩ → ¬0<0) → (0<0 → 1=⟨⟨0⋅0⟩⋅0⟩))
((¬1=⟨⟨0⋅0⟩⋅1⟩ → ¬0<0) → (0<0 → 1=⟨⟨0⋅0⟩⋅1⟩))
((¬1=⟨⟨0⋅1⟩⋅0⟩ → ¬0<0) → (0<0 → 1=⟨⟨0⋅1⟩⋅0⟩))
((¬1=⟨⟨0⋅1⟩⋅1⟩ → ¬0<0) → (0<0 → 1=⟨⟨0⋅1⟩⋅1⟩))
((¬1=⟨⟨1⋅0⟩⋅0⟩ → ¬0<0) → (0<0 → 1=⟨⟨1⋅0⟩⋅0⟩))
((¬1=⟨⟨1⋅0⟩⋅1⟩ → ¬0<0) → (0<0 → 1=⟨⟨1⋅0⟩⋅1⟩))
((¬1=⟨⟨1⋅1⟩⋅0⟩ → ¬0<0) → (0<0 → 1=⟨⟨1⋅1⟩⋅0⟩))
((¬1=⟨⟨1⋅1⟩⋅1⟩ → ¬0<0) → (0<0 → 1=⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩=⟨0+0⟩ → ¬0<0) → (0<0 → ⟨0+0⟩=⟨0+0⟩))
((¬⟨0+0⟩=⟨0+1⟩ → ¬0<0) → (0<0 → ⟨0+0⟩=⟨0+1⟩))
((¬⟨0+0⟩=⟨1+0⟩ → ¬0<0) → (0<0 → ⟨0+0⟩=⟨1+0⟩))
((¬⟨0+0⟩=⟨1+1⟩ → ¬0<0) → (0<0 → ⟨0+0⟩=⟨1+1⟩))
((¬⟨0+0⟩=⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨0+0⟩=⟨0⋅0⟩))
((¬⟨0+0⟩=⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨0+0⟩=⟨0⋅1⟩))
((¬⟨0+0⟩=⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨0+0⟩=⟨1⋅0⟩))
((¬⟨0+0⟩=⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨0+0⟩=⟨1⋅1⟩))
((¬⟨0+1⟩=⟨0+0⟩ → ¬0<0) → (0<0 → ⟨0+1⟩=⟨0+0⟩))
((¬⟨0+1⟩=⟨0+1⟩ → ¬0<0) → (0<0 → ⟨0+1⟩=⟨0+1⟩))
((¬⟨0+1⟩=⟨1+0⟩ → ¬0<0) → (0<0 → ⟨0+1⟩=⟨1+0⟩))
((¬⟨0+1⟩=⟨1+1⟩ → ¬0<0) → (0<0 → ⟨0+1⟩=⟨1+1⟩))
((¬⟨0+1⟩=⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨0+1⟩=⟨0⋅0⟩))
((¬⟨0+1⟩=⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨0+1⟩=⟨0⋅1⟩))
((¬⟨0+1⟩=⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨0+1⟩=⟨1⋅0⟩))
((¬⟨0+1⟩=⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨0+1⟩=⟨1⋅1⟩))
((¬⟨1+0⟩=⟨0+0⟩ → ¬0<0) → (0<0 → ⟨1+0⟩=⟨0+0⟩))
((¬⟨1+0⟩=⟨0+1⟩ → ¬0<0) → (0<0 → ⟨1+0⟩=⟨0+1⟩))
((¬⟨1+0⟩=⟨1+0⟩ → ¬0<0) → (0<0 → ⟨1+0⟩=⟨1+0⟩))
((¬⟨1+0⟩=⟨1+1⟩ → ¬0<0) → (0<0 → ⟨1+0⟩=⟨1+1⟩))
((¬⟨1+0⟩=⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨1+0⟩=⟨0⋅0⟩))
((¬⟨1+0⟩=⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨1+0⟩=⟨0⋅1⟩))
((¬⟨1+0⟩=⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨1+0⟩=⟨1⋅0⟩))
((¬⟨1+0⟩=⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨1+0⟩=⟨1⋅1⟩))
((¬⟨1+1⟩=⟨0+0⟩ → ¬0<0) → (0<0 → ⟨1+1⟩=⟨0+0⟩))
((¬⟨1+1⟩=⟨0+1⟩ → ¬0<0) → (0<0 → ⟨1+1⟩=⟨0+1⟩))
((¬⟨1+1⟩=⟨1+0⟩ → ¬0<0) → (0<0 → ⟨1+1⟩=⟨1+0⟩))
((¬⟨1+1⟩=⟨1+1⟩ → ¬0<0) → (0<0 → ⟨1+1⟩=⟨1+1⟩))
((¬⟨1+1⟩=⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨1+1⟩=⟨0⋅0⟩))
((¬⟨1+1⟩=⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨1+1⟩=⟨0⋅1⟩))
((¬⟨1+1⟩=⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨1+1⟩=⟨1⋅0⟩))
((¬⟨1+1⟩=⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨1+1⟩=⟨1⋅1⟩))
((¬⟨0⋅0⟩=⟨0+0⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩=⟨0+0⟩))
((¬⟨0⋅0⟩=⟨0+1⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩=⟨0+1⟩))
((¬⟨0⋅0⟩=⟨1+0⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩=⟨1+0⟩))
((¬⟨0⋅0⟩=⟨1+1⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩=⟨1+1⟩))
((¬⟨0⋅0⟩=⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩=⟨0⋅0⟩))
((¬⟨0⋅0⟩=⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩=⟨0⋅1⟩))
((¬⟨0⋅0⟩=⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩=⟨1⋅0⟩))
((¬⟨0⋅0⟩=⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩=⟨1⋅1⟩))
((¬⟨0⋅1⟩=⟨0+0⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩=⟨0+0⟩))
((¬⟨0⋅1⟩=⟨0+1⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩=⟨0+1⟩))
((¬⟨0⋅1⟩=⟨1+0⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩=⟨1+0⟩))
((¬⟨0⋅1⟩=⟨1+1⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩=⟨1+1⟩))
((¬⟨0⋅1⟩=⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩=⟨0⋅0⟩))
((¬⟨0⋅1⟩=⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩=⟨0⋅1⟩))
((¬⟨0⋅1⟩=⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩=⟨1⋅0⟩))
((¬⟨0⋅1⟩=⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩=⟨1⋅1⟩))
((¬⟨1⋅0⟩=⟨0+0⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩=⟨0+0⟩))
((¬⟨1⋅0⟩=⟨0+1⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩=⟨0+1⟩))
((¬⟨1⋅0⟩=⟨1+0⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩=⟨1+0⟩))
((¬⟨1⋅0⟩=⟨1+1⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩=⟨1+1⟩))
((¬⟨1⋅0⟩=⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩=⟨0⋅0⟩))
((¬⟨1⋅0⟩=⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩=⟨0⋅1⟩))
((¬⟨1⋅0⟩=⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩=⟨1⋅0⟩))
((¬⟨1⋅0⟩=⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩=⟨1⋅1⟩))
((¬⟨1⋅1⟩=⟨0+0⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩=⟨0+0⟩))
((¬⟨1⋅1⟩=⟨0+1⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩=⟨0+1⟩))
((¬⟨1⋅1⟩=⟨1+0⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩=⟨1+0⟩))
((¬⟨1⋅1⟩=⟨1+1⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩=⟨1+1⟩))
((¬⟨1⋅1⟩=⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩=⟨0⋅0⟩))
((¬⟨1⋅1⟩=⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩=⟨0⋅1⟩))
((¬⟨1⋅1⟩=⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩=⟨1⋅0⟩))
((¬⟨1⋅1⟩=⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩=⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩=0 → ¬0<0) → (0<0 → ⟨0+⟨0+0⟩⟩=0))
((¬⟨0+⟨0+0⟩⟩=1 → ¬0<0) → (0<0 → ⟨0+⟨0+0⟩⟩=1))
((¬⟨0+⟨0+1⟩⟩=0 → ¬0<0) → (0<0 → ⟨0+⟨0+1⟩⟩=0))
((¬⟨0+⟨0+1⟩⟩=1 → ¬0<0) → (0<0 → ⟨0+⟨0+1⟩⟩=1))
((¬⟨0+⟨1+0⟩⟩=0 → ¬0<0) → (0<0 → ⟨0+⟨1+0⟩⟩=0))
((¬⟨0+⟨1+0⟩⟩=1 → ¬0<0) → (0<0 → ⟨0+⟨1+0⟩⟩=1))
((¬⟨0+⟨1+1⟩⟩=0 → ¬0<0) → (0<0 → ⟨0+⟨1+1⟩⟩=0))
((¬⟨0+⟨1+1⟩⟩=1 → ¬0<0) → (0<0 → ⟨0+⟨1+1⟩⟩=1))
((¬⟨0+⟨0⋅0⟩⟩=0 → ¬0<0) → (0<0 → ⟨0+⟨0⋅0⟩⟩=0))
((¬⟨0+⟨0⋅0⟩⟩=1 → ¬0<0) → (0<0 → ⟨0+⟨0⋅0⟩⟩=1))
((¬⟨0+⟨0⋅1⟩⟩=0 → ¬0<0) → (0<0 → ⟨0+⟨0⋅1⟩⟩=0))
((¬⟨0+⟨0⋅1⟩⟩=1 → ¬0<0) → (0<0 → ⟨0+⟨0⋅1⟩⟩=1))
((¬⟨0+⟨1⋅0⟩⟩=0 → ¬0<0) → (0<0 → ⟨0+⟨1⋅0⟩⟩=0))
((¬⟨0+⟨1⋅0⟩⟩=1 → ¬0<0) → (0<0 → ⟨0+⟨1⋅0⟩⟩=1))
((¬⟨0+⟨1⋅1⟩⟩=0 → ¬0<0) → (0<0 → ⟨0+⟨1⋅1⟩⟩=0))
((¬⟨0+⟨1⋅1⟩⟩=1 → ¬0<0) → (0<0 → ⟨0+⟨1⋅1⟩⟩=1))
((¬⟨1+⟨0+0⟩⟩=0 → ¬0<0) → (0<0 → ⟨1+⟨0+0⟩⟩=0))
((¬⟨1+⟨0+0⟩⟩=1 → ¬0<0) → (0<0 → ⟨1+⟨0+0⟩⟩=1))
((¬⟨1+⟨0+1⟩⟩=0 → ¬0<0) → (0<0 → ⟨1+⟨0+1⟩⟩=0))
((¬⟨1+⟨0+1⟩⟩=1 → ¬0<0) → (0<0 → ⟨1+⟨0+1⟩⟩=1))
((¬⟨1+⟨1+0⟩⟩=0 → ¬0<0) → (0<0 → ⟨1+⟨1+0⟩⟩=0))
((¬⟨1+⟨1+0⟩⟩=1 → ¬0<0) → (0<0 → ⟨1+⟨1+0⟩⟩=1))
((¬⟨1+⟨1+1⟩⟩=0 → ¬0<0) → (0<0 → ⟨1+⟨1+1⟩⟩=0))
((¬⟨1+⟨1+1⟩⟩=1 → ¬0<0) → (0<0 → ⟨1+⟨1+1⟩⟩=1))
((¬⟨1+⟨0⋅0⟩⟩=0 → ¬0<0) → (0<0 → ⟨1+⟨0⋅0⟩⟩=0))
((¬⟨1+⟨0⋅0⟩⟩=1 → ¬0<0) → (0<0 → ⟨1+⟨0⋅0⟩⟩=1))
((¬⟨1+⟨0⋅1⟩⟩=0 → ¬0<0) → (0<0 → ⟨1+⟨0⋅1⟩⟩=0))
((¬⟨1+⟨0⋅1⟩⟩=1 → ¬0<0) → (0<0 → ⟨1+⟨0⋅1⟩⟩=1))
((¬⟨1+⟨1⋅0⟩⟩=0 → ¬0<0) → (0<0 → ⟨1+⟨1⋅0⟩⟩=0))
((¬⟨1+⟨1⋅0⟩⟩=1 → ¬0<0) → (0<0 → ⟨1+⟨1⋅0⟩⟩=1))
((¬⟨1+⟨1⋅1⟩⟩=0 → ¬0<0) → (0<0 → ⟨1+⟨1⋅1⟩⟩=0))
((¬⟨1+⟨1⋅1⟩⟩=1 → ¬0<0) → (0<0 → ⟨1+⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩+0⟩=0 → ¬0<0) → (0<0 → ⟨⟨0+0⟩+0⟩=0))
((¬⟨⟨0+0⟩+0⟩=1 → ¬0<0) → (0<0 → ⟨⟨0+0⟩+0⟩=1))
((¬⟨⟨0+0⟩+1⟩=0 → ¬0<0) → (0<0 → ⟨⟨0+0⟩+1⟩=0))
((¬⟨⟨0+0⟩+1⟩=1 → ¬0<0) → (0<0 → ⟨⟨0+0⟩+1⟩=1))
((¬⟨⟨0+1⟩+0⟩=0 → ¬0<0) → (0<0 → ⟨⟨0+1⟩+0⟩=0))
((¬⟨⟨0+1⟩+0⟩=1 → ¬0<0) → (0<0 → ⟨⟨0+1⟩+0⟩=1))
((¬⟨⟨0+1⟩+1⟩=0 → ¬0<0) → (0<0 → ⟨⟨0+1⟩+1⟩=0))
((¬⟨⟨0+1⟩+1⟩=1 → ¬0<0) → (0<0 → ⟨⟨0+1⟩+1⟩=1))
((¬⟨⟨1+0⟩+0⟩=0 → ¬0<0) → (0<0 → ⟨⟨1+0⟩+0⟩=0))
((¬⟨⟨1+0⟩+0⟩=1 → ¬0<0) → (0<0 → ⟨⟨1+0⟩+0⟩=1))
((¬⟨⟨1+0⟩+1⟩=0 → ¬0<0) → (0<0 → ⟨⟨1+0⟩+1⟩=0))
((¬⟨⟨1+0⟩+1⟩=1 → ¬0<0) → (0<0 → ⟨⟨1+0⟩+1⟩=1))
((¬⟨⟨1+1⟩+0⟩=0 → ¬0<0) → (0<0 → ⟨⟨1+1⟩+0⟩=0))
((¬⟨⟨1+1⟩+0⟩=1 → ¬0<0) → (0<0 → ⟨⟨1+1⟩+0⟩=1))
((¬⟨⟨1+1⟩+1⟩=0 → ¬0<0) → (0<0 → ⟨⟨1+1⟩+1⟩=0))
((¬⟨⟨1+1⟩+1⟩=1 → ¬0<0) → (0<0 → ⟨⟨1+1⟩+1⟩=1))
((¬⟨⟨0⋅0⟩+0⟩=0 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩+0⟩=0))
((¬⟨⟨0⋅0⟩+0⟩=1 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩+0⟩=1))
((¬⟨⟨0⋅0⟩+1⟩=0 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩+1⟩=0))
((¬⟨⟨0⋅0⟩+1⟩=1 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩+1⟩=1))
((¬⟨⟨0⋅1⟩+0⟩=0 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩+0⟩=0))
((¬⟨⟨0⋅1⟩+0⟩=1 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩+0⟩=1))
((¬⟨⟨0⋅1⟩+1⟩=0 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩+1⟩=0))
((¬⟨⟨0⋅1⟩+1⟩=1 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩+1⟩=1))
((¬⟨⟨1⋅0⟩+0⟩=0 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩+0⟩=0))
((¬⟨⟨1⋅0⟩+0⟩=1 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩+0⟩=1))
((¬⟨⟨1⋅0⟩+1⟩=0 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩+1⟩=0))
((¬⟨⟨1⋅0⟩+1⟩=1 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩+1⟩=1))
((¬⟨⟨1⋅1⟩+0⟩=0 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩+0⟩=0))
((¬⟨⟨1⋅1⟩+0⟩=1 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩+0⟩=1))
((¬⟨⟨1⋅1⟩+1⟩=0 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩+1⟩=0))
((¬⟨⟨1⋅1⟩+1⟩=1 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩+1⟩=1))
((¬⟨0⋅⟨0+0⟩⟩=0 → ¬0<0) → (0<0 → ⟨0⋅⟨0+0⟩⟩=0))
((¬⟨0⋅⟨0+0⟩⟩=1 → ¬0<0) → (0<0 → ⟨0⋅⟨0+0⟩⟩=1))
((¬⟨0⋅⟨0+1⟩⟩=0 → ¬0<0) → (0<0 → ⟨0⋅⟨0+1⟩⟩=0))
((¬⟨0⋅⟨0+1⟩⟩=1 → ¬0<0) → (0<0 → ⟨0⋅⟨0+1⟩⟩=1))
((¬⟨0⋅⟨1+0⟩⟩=0 → ¬0<0) → (0<0 → ⟨0⋅⟨1+0⟩⟩=0))
((¬⟨0⋅⟨1+0⟩⟩=1 → ¬0<0) → (0<0 → ⟨0⋅⟨1+0⟩⟩=1))
((¬⟨0⋅⟨1+1⟩⟩=0 → ¬0<0) → (0<0 → ⟨0⋅⟨1+1⟩⟩=0))
((¬⟨0⋅⟨1+1⟩⟩=1 → ¬0<0) → (0<0 → ⟨0⋅⟨1+1⟩⟩=1))
((¬⟨0⋅⟨0⋅0⟩⟩=0 → ¬0<0) → (0<0 → ⟨0⋅⟨0⋅0⟩⟩=0))
((¬⟨0⋅⟨0⋅0⟩⟩=1 → ¬0<0) → (0<0 → ⟨0⋅⟨0⋅0⟩⟩=1))
((¬⟨0⋅⟨0⋅1⟩⟩=0 → ¬0<0) → (0<0 → ⟨0⋅⟨0⋅1⟩⟩=0))
((¬⟨0⋅⟨0⋅1⟩⟩=1 → ¬0<0) → (0<0 → ⟨0⋅⟨0⋅1⟩⟩=1))
((¬⟨0⋅⟨1⋅0⟩⟩=0 → ¬0<0) → (0<0 → ⟨0⋅⟨1⋅0⟩⟩=0))
((¬⟨0⋅⟨1⋅0⟩⟩=1 → ¬0<0) → (0<0 → ⟨0⋅⟨1⋅0⟩⟩=1))
((¬⟨0⋅⟨1⋅1⟩⟩=0 → ¬0<0) → (0<0 → ⟨0⋅⟨1⋅1⟩⟩=0))
((¬⟨0⋅⟨1⋅1⟩⟩=1 → ¬0<0) → (0<0 → ⟨0⋅⟨1⋅1⟩⟩=1))
((¬⟨1⋅⟨0+0⟩⟩=0 → ¬0<0) → (0<0 → ⟨1⋅⟨0+0⟩⟩=0))
((¬⟨1⋅⟨0+0⟩⟩=1 → ¬0<0) → (0<0 → ⟨1⋅⟨0+0⟩⟩=1))
((¬⟨1⋅⟨0+1⟩⟩=0 → ¬0<0) → (0<0 → ⟨1⋅⟨0+1⟩⟩=0))
((¬⟨1⋅⟨0+1⟩⟩=1 → ¬0<0) → (0<0 → ⟨1⋅⟨0+1⟩⟩=1))
((¬⟨1⋅⟨1+0⟩⟩=0 → ¬0<0) → (0<0 → ⟨1⋅⟨1+0⟩⟩=0))
((¬⟨1⋅⟨1+0⟩⟩=1 → ¬0<0) → (0<0 → ⟨1⋅⟨1+0⟩⟩=1))
((¬⟨1⋅⟨1+1⟩⟩=0 → ¬0<0) → (0<0 → ⟨1⋅⟨1+1⟩⟩=0))
((¬⟨1⋅⟨1+1⟩⟩=1 → ¬0<0) → (0<0 → ⟨1⋅⟨1+1⟩⟩=1))
((¬⟨1⋅⟨0⋅0⟩⟩=0 → ¬0<0) → (0<0 → ⟨1⋅⟨0⋅0⟩⟩=0))
((¬⟨1⋅⟨0⋅0⟩⟩=1 → ¬0<0) → (0<0 → ⟨1⋅⟨0⋅0⟩⟩=1))
((¬⟨1⋅⟨0⋅1⟩⟩=0 → ¬0<0) → (0<0 → ⟨1⋅⟨0⋅1⟩⟩=0))
((¬⟨1⋅⟨0⋅1⟩⟩=1 → ¬0<0) → (0<0 → ⟨1⋅⟨0⋅1⟩⟩=1))
((¬⟨1⋅⟨1⋅0⟩⟩=0 → ¬0<0) → (0<0 → ⟨1⋅⟨1⋅0⟩⟩=0))
((¬⟨1⋅⟨1⋅0⟩⟩=1 → ¬0<0) → (0<0 → ⟨1⋅⟨1⋅0⟩⟩=1))
((¬⟨1⋅⟨1⋅1⟩⟩=0 → ¬0<0) → (0<0 → ⟨1⋅⟨1⋅1⟩⟩=0))
((¬⟨1⋅⟨1⋅1⟩⟩=1 → ¬0<0) → (0<0 → ⟨1⋅⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩⋅0⟩=0 → ¬0<0) → (0<0 → ⟨⟨0+0⟩⋅0⟩=0))
((¬⟨⟨0+0⟩⋅0⟩=1 → ¬0<0) → (0<0 → ⟨⟨0+0⟩⋅0⟩=1))
((¬⟨⟨0+0⟩⋅1⟩=0 → ¬0<0) → (0<0 → ⟨⟨0+0⟩⋅1⟩=0))
((¬⟨⟨0+0⟩⋅1⟩=1 → ¬0<0) → (0<0 → ⟨⟨0+0⟩⋅1⟩=1))
((¬⟨⟨0+1⟩⋅0⟩=0 → ¬0<0) → (0<0 → ⟨⟨0+1⟩⋅0⟩=0))
((¬⟨⟨0+1⟩⋅0⟩=1 → ¬0<0) → (0<0 → ⟨⟨0+1⟩⋅0⟩=1))
((¬⟨⟨0+1⟩⋅1⟩=0 → ¬0<0) → (0<0 → ⟨⟨0+1⟩⋅1⟩=0))
((¬⟨⟨0+1⟩⋅1⟩=1 → ¬0<0) → (0<0 → ⟨⟨0+1⟩⋅1⟩=1))
((¬⟨⟨1+0⟩⋅0⟩=0 → ¬0<0) → (0<0 → ⟨⟨1+0⟩⋅0⟩=0))
((¬⟨⟨1+0⟩⋅0⟩=1 → ¬0<0) → (0<0 → ⟨⟨1+0⟩⋅0⟩=1))
((¬⟨⟨1+0⟩⋅1⟩=0 → ¬0<0) → (0<0 → ⟨⟨1+0⟩⋅1⟩=0))
((¬⟨⟨1+0⟩⋅1⟩=1 → ¬0<0) → (0<0 → ⟨⟨1+0⟩⋅1⟩=1))
((¬⟨⟨1+1⟩⋅0⟩=0 → ¬0<0) → (0<0 → ⟨⟨1+1⟩⋅0⟩=0))
((¬⟨⟨1+1⟩⋅0⟩=1 → ¬0<0) → (0<0 → ⟨⟨1+1⟩⋅0⟩=1))
((¬⟨⟨1+1⟩⋅1⟩=0 → ¬0<0) → (0<0 → ⟨⟨1+1⟩⋅1⟩=0))
((¬⟨⟨1+1⟩⋅1⟩=1 → ¬0<0) → (0<0 → ⟨⟨1+1⟩⋅1⟩=1))
((¬⟨⟨0⋅0⟩⋅0⟩=0 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩⋅0⟩=0))
((¬⟨⟨0⋅0⟩⋅0⟩=1 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩⋅0⟩=1))
((¬⟨⟨0⋅0⟩⋅1⟩=0 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩⋅1⟩=0))
((¬⟨⟨0⋅0⟩⋅1⟩=1 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩⋅1⟩=1))
((¬⟨⟨0⋅1⟩⋅0⟩=0 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩⋅0⟩=0))
((¬⟨⟨0⋅1⟩⋅0⟩=1 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩⋅0⟩=1))
((¬⟨⟨0⋅1⟩⋅1⟩=0 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩⋅1⟩=0))
((¬⟨⟨0⋅1⟩⋅1⟩=1 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩⋅1⟩=1))
((¬⟨⟨1⋅0⟩⋅0⟩=0 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩⋅0⟩=0))
((¬⟨⟨1⋅0⟩⋅0⟩=1 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩⋅0⟩=1))
((¬⟨⟨1⋅0⟩⋅1⟩=0 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩⋅1⟩=0))
((¬⟨⟨1⋅0⟩⋅1⟩=1 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩⋅1⟩=1))
((¬⟨⟨1⋅1⟩⋅0⟩=0 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩⋅0⟩=0))
((¬⟨⟨1⋅1⟩⋅0⟩=1 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩⋅0⟩=1))
((¬⟨⟨1⋅1⟩⋅1⟩=0 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩⋅1⟩=0))
((¬⟨⟨1⋅1⟩⋅1⟩=1 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩⋅1⟩=1))
((¬0<⟨0+⟨0+0⟩⟩ → ¬0<0) → (0<0 → 0<⟨0+⟨0+0⟩⟩))
((¬0<⟨0+⟨0+1⟩⟩ → ¬0<0) → (0<0 → 0<⟨0+⟨0+1⟩⟩))
((¬0<⟨0+⟨1+0⟩⟩ → ¬0<0) → (0<0 → 0<⟨0+⟨1+0⟩⟩))
((¬0<⟨0+⟨1+1⟩⟩ → ¬0<0) → (0<0 → 0<⟨0+⟨1+1⟩⟩))
((¬0<⟨0+⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 0<⟨0+⟨0⋅0⟩⟩))
((¬0<⟨0+⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 0<⟨0+⟨0⋅1⟩⟩))
((¬0<⟨0+⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 0<⟨0+⟨1⋅0⟩⟩))
((¬0<⟨0+⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 0<⟨0+⟨1⋅1⟩⟩))
((¬0<⟨1+⟨0+0⟩⟩ → ¬0<0) → (0<0 → 0<⟨1+⟨0+0⟩⟩))
((¬0<⟨1+⟨0+1⟩⟩ → ¬0<0) → (0<0 → 0<⟨1+⟨0+1⟩⟩))
((¬0<⟨1+⟨1+0⟩⟩ → ¬0<0) → (0<0 → 0<⟨1+⟨1+0⟩⟩))
((¬0<⟨1+⟨1+1⟩⟩ → ¬0<0) → (0<0 → 0<⟨1+⟨1+1⟩⟩))
((¬0<⟨1+⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 0<⟨1+⟨0⋅0⟩⟩))
((¬0<⟨1+⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 0<⟨1+⟨0⋅1⟩⟩))
((¬0<⟨1+⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 0<⟨1+⟨1⋅0⟩⟩))
((¬0<⟨1+⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 0<⟨1+⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩+0⟩ → ¬0<0) → (0<0 → 0<⟨⟨0+0⟩+0⟩))
((¬0<⟨⟨0+0⟩+1⟩ → ¬0<0) → (0<0 → 0<⟨⟨0+0⟩+1⟩))
((¬0<⟨⟨0+1⟩+0⟩ → ¬0<0) → (0<0 → 0<⟨⟨0+1⟩+0⟩))
((¬0<⟨⟨0+1⟩+1⟩ → ¬0<0) → (0<0 → 0<⟨⟨0+1⟩+1⟩))
((¬0<⟨⟨1+0⟩+0⟩ → ¬0<0) → (0<0 → 0<⟨⟨1+0⟩+0⟩))
((¬0<⟨⟨1+0⟩+1⟩ → ¬0<0) → (0<0 → 0<⟨⟨1+0⟩+1⟩))
((¬0<⟨⟨1+1⟩+0⟩ → ¬0<0) → (0<0 → 0<⟨⟨1+1⟩+0⟩))
((¬0<⟨⟨1+1⟩+1⟩ → ¬0<0) → (0<0 → 0<⟨⟨1+1⟩+1⟩))
((¬0<⟨⟨0⋅0⟩+0⟩ → ¬0<0) → (0<0 → 0<⟨⟨0⋅0⟩+0⟩))
((¬0<⟨⟨0⋅0⟩+1⟩ → ¬0<0) → (0<0 → 0<⟨⟨0⋅0⟩+1⟩))
((¬0<⟨⟨0⋅1⟩+0⟩ → ¬0<0) → (0<0 → 0<⟨⟨0⋅1⟩+0⟩))
((¬0<⟨⟨0⋅1⟩+1⟩ → ¬0<0) → (0<0 → 0<⟨⟨0⋅1⟩+1⟩))
((¬0<⟨⟨1⋅0⟩+0⟩ → ¬0<0) → (0<0 → 0<⟨⟨1⋅0⟩+0⟩))
((¬0<⟨⟨1⋅0⟩+1⟩ → ¬0<0) → (0<0 → 0<⟨⟨1⋅0⟩+1⟩))
((¬0<⟨⟨1⋅1⟩+0⟩ → ¬0<0) → (0<0 → 0<⟨⟨1⋅1⟩+0⟩))
((¬0<⟨⟨1⋅1⟩+1⟩ → ¬0<0) → (0<0 → 0<⟨⟨1⋅1⟩+1⟩))
((¬0<⟨0⋅⟨0+0⟩⟩ → ¬0<0) → (0<0 → 0<⟨0⋅⟨0+0⟩⟩))
((¬0<⟨0⋅⟨0+1⟩⟩ → ¬0<0) → (0<0 → 0<⟨0⋅⟨0+1⟩⟩))
((¬0<⟨0⋅⟨1+0⟩⟩ → ¬0<0) → (0<0 → 0<⟨0⋅⟨1+0⟩⟩))
((¬0<⟨0⋅⟨1+1⟩⟩ → ¬0<0) → (0<0 → 0<⟨0⋅⟨1+1⟩⟩))
((¬0<⟨0⋅⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 0<⟨0⋅⟨0⋅0⟩⟩))
((¬0<⟨0⋅⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 0<⟨0⋅⟨0⋅1⟩⟩))
((¬0<⟨0⋅⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 0<⟨0⋅⟨1⋅0⟩⟩))
((¬0<⟨0⋅⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 0<⟨0⋅⟨1⋅1⟩⟩))
((¬0<⟨1⋅⟨0+0⟩⟩ → ¬0<0) → (0<0 → 0<⟨1⋅⟨0+0⟩⟩))
((¬0<⟨1⋅⟨0+1⟩⟩ → ¬0<0) → (0<0 → 0<⟨1⋅⟨0+1⟩⟩))
((¬0<⟨1⋅⟨1+0⟩⟩ → ¬0<0) → (0<0 → 0<⟨1⋅⟨1+0⟩⟩))
((¬0<⟨1⋅⟨1+1⟩⟩ → ¬0<0) → (0<0 → 0<⟨1⋅⟨1+1⟩⟩))
((¬0<⟨1⋅⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 0<⟨1⋅⟨0⋅0⟩⟩))
((¬0<⟨1⋅⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 0<⟨1⋅⟨0⋅1⟩⟩))
((¬0<⟨1⋅⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 0<⟨1⋅⟨1⋅0⟩⟩))
((¬0<⟨1⋅⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 0<⟨1⋅⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩⋅0⟩ → ¬0<0) → (0<0 → 0<⟨⟨0+0⟩⋅0⟩))
((¬0<⟨⟨0+0⟩⋅1⟩ → ¬0<0) → (0<0 → 0<⟨⟨0+0⟩⋅1⟩))
((¬0<⟨⟨0+1⟩⋅0⟩ → ¬0<0) → (0<0 → 0<⟨⟨0+1⟩⋅0⟩))
((¬0<⟨⟨0+1⟩⋅1⟩ → ¬0<0) → (0<0 → 0<⟨⟨0+1⟩⋅1⟩))
((¬0<⟨⟨1+0⟩⋅0⟩ → ¬0<0) → (0<0 → 0<⟨⟨1+0⟩⋅0⟩))
((¬0<⟨⟨1+0⟩⋅1⟩ → ¬0<0) → (0<0 → 0<⟨⟨1+0⟩⋅1⟩))
((¬0<⟨⟨1+1⟩⋅0⟩ → ¬0<0) → (0<0 → 0<⟨⟨1+1⟩⋅0⟩))
((¬0<⟨⟨1+1⟩⋅1⟩ → ¬0<0) → (0<0 → 0<⟨⟨1+1⟩⋅1⟩))
((¬0<⟨⟨0⋅0⟩⋅0⟩ → ¬0<0) → (0<0 → 0<⟨⟨0⋅0⟩⋅0⟩))
((¬0<⟨⟨0⋅0⟩⋅1⟩ → ¬0<0) → (0<0 → 0<⟨⟨0⋅0⟩⋅1⟩))
((¬0<⟨⟨0⋅1⟩⋅0⟩ → ¬0<0) → (0<0 → 0<⟨⟨0⋅1⟩⋅0⟩))
((¬0<⟨⟨0⋅1⟩⋅1⟩ → ¬0<0) → (0<0 → 0<⟨⟨0⋅1⟩⋅1⟩))
((¬0<⟨⟨1⋅0⟩⋅0⟩ → ¬0<0) → (0<0 → 0<⟨⟨1⋅0⟩⋅0⟩))
((¬0<⟨⟨1⋅0⟩⋅1⟩ → ¬0<0) → (0<0 → 0<⟨⟨1⋅0⟩⋅1⟩))
((¬0<⟨⟨1⋅1⟩⋅0⟩ → ¬0<0) → (0<0 → 0<⟨⟨1⋅1⟩⋅0⟩))
((¬0<⟨⟨1⋅1⟩⋅1⟩ → ¬0<0) → (0<0 → 0<⟨⟨1⋅1⟩⋅1⟩))
((¬1<⟨0+⟨0+0⟩⟩ → ¬0<0) → (0<0 → 1<⟨0+⟨0+0⟩⟩))
((¬1<⟨0+⟨0+1⟩⟩ → ¬0<0) → (0<0 → 1<⟨0+⟨0+1⟩⟩))
((¬1<⟨0+⟨1+0⟩⟩ → ¬0<0) → (0<0 → 1<⟨0+⟨1+0⟩⟩))
((¬1<⟨0+⟨1+1⟩⟩ → ¬0<0) → (0<0 → 1<⟨0+⟨1+1⟩⟩))
((¬1<⟨0+⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 1<⟨0+⟨0⋅0⟩⟩))
((¬1<⟨0+⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 1<⟨0+⟨0⋅1⟩⟩))
((¬1<⟨0+⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 1<⟨0+⟨1⋅0⟩⟩))
((¬1<⟨0+⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 1<⟨0+⟨1⋅1⟩⟩))
((¬1<⟨1+⟨0+0⟩⟩ → ¬0<0) → (0<0 → 1<⟨1+⟨0+0⟩⟩))
((¬1<⟨1+⟨0+1⟩⟩ → ¬0<0) → (0<0 → 1<⟨1+⟨0+1⟩⟩))
((¬1<⟨1+⟨1+0⟩⟩ → ¬0<0) → (0<0 → 1<⟨1+⟨1+0⟩⟩))
((¬1<⟨1+⟨1+1⟩⟩ → ¬0<0) → (0<0 → 1<⟨1+⟨1+1⟩⟩))
((¬1<⟨1+⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 1<⟨1+⟨0⋅0⟩⟩))
((¬1<⟨1+⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 1<⟨1+⟨0⋅1⟩⟩))
((¬1<⟨1+⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 1<⟨1+⟨1⋅0⟩⟩))
((¬1<⟨1+⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 1<⟨1+⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩+0⟩ → ¬0<0) → (0<0 → 1<⟨⟨0+0⟩+0⟩))
((¬1<⟨⟨0+0⟩+1⟩ → ¬0<0) → (0<0 → 1<⟨⟨0+0⟩+1⟩))
((¬1<⟨⟨0+1⟩+0⟩ → ¬0<0) → (0<0 → 1<⟨⟨0+1⟩+0⟩))
((¬1<⟨⟨0+1⟩+1⟩ → ¬0<0) → (0<0 → 1<⟨⟨0+1⟩+1⟩))
((¬1<⟨⟨1+0⟩+0⟩ → ¬0<0) → (0<0 → 1<⟨⟨1+0⟩+0⟩))
((¬1<⟨⟨1+0⟩+1⟩ → ¬0<0) → (0<0 → 1<⟨⟨1+0⟩+1⟩))
((¬1<⟨⟨1+1⟩+0⟩ → ¬0<0) → (0<0 → 1<⟨⟨1+1⟩+0⟩))
((¬1<⟨⟨1+1⟩+1⟩ → ¬0<0) → (0<0 → 1<⟨⟨1+1⟩+1⟩))
((¬1<⟨⟨0⋅0⟩+0⟩ → ¬0<0) → (0<0 → 1<⟨⟨0⋅0⟩+0⟩))
((¬1<⟨⟨0⋅0⟩+1⟩ → ¬0<0) → (0<0 → 1<⟨⟨0⋅0⟩+1⟩))
((¬1<⟨⟨0⋅1⟩+0⟩ → ¬0<0) → (0<0 → 1<⟨⟨0⋅1⟩+0⟩))
((¬1<⟨⟨0⋅1⟩+1⟩ → ¬0<0) → (0<0 → 1<⟨⟨0⋅1⟩+1⟩))
((¬1<⟨⟨1⋅0⟩+0⟩ → ¬0<0) → (0<0 → 1<⟨⟨1⋅0⟩+0⟩))
((¬1<⟨⟨1⋅0⟩+1⟩ → ¬0<0) → (0<0 → 1<⟨⟨1⋅0⟩+1⟩))
((¬1<⟨⟨1⋅1⟩+0⟩ → ¬0<0) → (0<0 → 1<⟨⟨1⋅1⟩+0⟩))
((¬1<⟨⟨1⋅1⟩+1⟩ → ¬0<0) → (0<0 → 1<⟨⟨1⋅1⟩+1⟩))
((¬1<⟨0⋅⟨0+0⟩⟩ → ¬0<0) → (0<0 → 1<⟨0⋅⟨0+0⟩⟩))
((¬1<⟨0⋅⟨0+1⟩⟩ → ¬0<0) → (0<0 → 1<⟨0⋅⟨0+1⟩⟩))
((¬1<⟨0⋅⟨1+0⟩⟩ → ¬0<0) → (0<0 → 1<⟨0⋅⟨1+0⟩⟩))
((¬1<⟨0⋅⟨1+1⟩⟩ → ¬0<0) → (0<0 → 1<⟨0⋅⟨1+1⟩⟩))
((¬1<⟨0⋅⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 1<⟨0⋅⟨0⋅0⟩⟩))
((¬1<⟨0⋅⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 1<⟨0⋅⟨0⋅1⟩⟩))
((¬1<⟨0⋅⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 1<⟨0⋅⟨1⋅0⟩⟩))
((¬1<⟨0⋅⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 1<⟨0⋅⟨1⋅1⟩⟩))
((¬1<⟨1⋅⟨0+0⟩⟩ → ¬0<0) → (0<0 → 1<⟨1⋅⟨0+0⟩⟩))
((¬1<⟨1⋅⟨0+1⟩⟩ → ¬0<0) → (0<0 → 1<⟨1⋅⟨0+1⟩⟩))
((¬1<⟨1⋅⟨1+0⟩⟩ → ¬0<0) → (0<0 → 1<⟨1⋅⟨1+0⟩⟩))
((¬1<⟨1⋅⟨1+1⟩⟩ → ¬0<0) → (0<0 → 1<⟨1⋅⟨1+1⟩⟩))
((¬1<⟨1⋅⟨0⋅0⟩⟩ → ¬0<0) → (0<0 → 1<⟨1⋅⟨0⋅0⟩⟩))
((¬1<⟨1⋅⟨0⋅1⟩⟩ → ¬0<0) → (0<0 → 1<⟨1⋅⟨0⋅1⟩⟩))
((¬1<⟨1⋅⟨1⋅0⟩⟩ → ¬0<0) → (0<0 → 1<⟨1⋅⟨1⋅0⟩⟩))
((¬1<⟨1⋅⟨1⋅1⟩⟩ → ¬0<0) → (0<0 → 1<⟨1⋅⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩⋅0⟩ → ¬0<0) → (0<0 → 1<⟨⟨0+0⟩⋅0⟩))
((¬1<⟨⟨0+0⟩⋅1⟩ → ¬0<0) → (0<0 → 1<⟨⟨0+0⟩⋅1⟩))
((¬1<⟨⟨0+1⟩⋅0⟩ → ¬0<0) → (0<0 → 1<⟨⟨0+1⟩⋅0⟩))
((¬1<⟨⟨0+1⟩⋅1⟩ → ¬0<0) → (0<0 → 1<⟨⟨0+1⟩⋅1⟩))
((¬1<⟨⟨1+0⟩⋅0⟩ → ¬0<0) → (0<0 → 1<⟨⟨1+0⟩⋅0⟩))
((¬1<⟨⟨1+0⟩⋅1⟩ → ¬0<0) → (0<0 → 1<⟨⟨1+0⟩⋅1⟩))
((¬1<⟨⟨1+1⟩⋅0⟩ → ¬0<0) → (0<0 → 1<⟨⟨1+1⟩⋅0⟩))
((¬1<⟨⟨1+1⟩⋅1⟩ → ¬0<0) → (0<0 → 1<⟨⟨1+1⟩⋅1⟩))
((¬1<⟨⟨0⋅0⟩⋅0⟩ → ¬0<0) → (0<0 → 1<⟨⟨0⋅0⟩⋅0⟩))
((¬1<⟨⟨0⋅0⟩⋅1⟩ → ¬0<0) → (0<0 → 1<⟨⟨0⋅0⟩⋅1⟩))
((¬1<⟨⟨0⋅1⟩⋅0⟩ → ¬0<0) → (0<0 → 1<⟨⟨0⋅1⟩⋅0⟩))
((¬1<⟨⟨0⋅1⟩⋅1⟩ → ¬0<0) → (0<0 → 1<⟨⟨0⋅1⟩⋅1⟩))
((¬1<⟨⟨1⋅0⟩⋅0⟩ → ¬0<0) → (0<0 → 1<⟨⟨1⋅0⟩⋅0⟩))
((¬1<⟨⟨1⋅0⟩⋅1⟩ → ¬0<0) → (0<0 → 1<⟨⟨1⋅0⟩⋅1⟩))
((¬1<⟨⟨1⋅1⟩⋅0⟩ → ¬0<0) → (0<0 → 1<⟨⟨1⋅1⟩⋅0⟩))
((¬1<⟨⟨1⋅1⟩⋅1⟩ → ¬0<0) → (0<0 → 1<⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩<⟨0+0⟩ → ¬0<0) → (0<0 → ⟨0+0⟩<⟨0+0⟩))
((¬⟨0+0⟩<⟨0+1⟩ → ¬0<0) → (0<0 → ⟨0+0⟩<⟨0+1⟩))
((¬⟨0+0⟩<⟨1+0⟩ → ¬0<0) → (0<0 → ⟨0+0⟩<⟨1+0⟩))
((¬⟨0+0⟩<⟨1+1⟩ → ¬0<0) → (0<0 → ⟨0+0⟩<⟨1+1⟩))
((¬⟨0+0⟩<⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨0+0⟩<⟨0⋅0⟩))
((¬⟨0+0⟩<⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨0+0⟩<⟨0⋅1⟩))
((¬⟨0+0⟩<⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨0+0⟩<⟨1⋅0⟩))
((¬⟨0+0⟩<⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨0+0⟩<⟨1⋅1⟩))
((¬⟨0+1⟩<⟨0+0⟩ → ¬0<0) → (0<0 → ⟨0+1⟩<⟨0+0⟩))
((¬⟨0+1⟩<⟨0+1⟩ → ¬0<0) → (0<0 → ⟨0+1⟩<⟨0+1⟩))
((¬⟨0+1⟩<⟨1+0⟩ → ¬0<0) → (0<0 → ⟨0+1⟩<⟨1+0⟩))
((¬⟨0+1⟩<⟨1+1⟩ → ¬0<0) → (0<0 → ⟨0+1⟩<⟨1+1⟩))
((¬⟨0+1⟩<⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨0+1⟩<⟨0⋅0⟩))
((¬⟨0+1⟩<⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨0+1⟩<⟨0⋅1⟩))
((¬⟨0+1⟩<⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨0+1⟩<⟨1⋅0⟩))
((¬⟨0+1⟩<⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨0+1⟩<⟨1⋅1⟩))
((¬⟨1+0⟩<⟨0+0⟩ → ¬0<0) → (0<0 → ⟨1+0⟩<⟨0+0⟩))
((¬⟨1+0⟩<⟨0+1⟩ → ¬0<0) → (0<0 → ⟨1+0⟩<⟨0+1⟩))
((¬⟨1+0⟩<⟨1+0⟩ → ¬0<0) → (0<0 → ⟨1+0⟩<⟨1+0⟩))
((¬⟨1+0⟩<⟨1+1⟩ → ¬0<0) → (0<0 → ⟨1+0⟩<⟨1+1⟩))
((¬⟨1+0⟩<⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨1+0⟩<⟨0⋅0⟩))
((¬⟨1+0⟩<⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨1+0⟩<⟨0⋅1⟩))
((¬⟨1+0⟩<⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨1+0⟩<⟨1⋅0⟩))
((¬⟨1+0⟩<⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨1+0⟩<⟨1⋅1⟩))
((¬⟨1+1⟩<⟨0+0⟩ → ¬0<0) → (0<0 → ⟨1+1⟩<⟨0+0⟩))
((¬⟨1+1⟩<⟨0+1⟩ → ¬0<0) → (0<0 → ⟨1+1⟩<⟨0+1⟩))
((¬⟨1+1⟩<⟨1+0⟩ → ¬0<0) → (0<0 → ⟨1+1⟩<⟨1+0⟩))
((¬⟨1+1⟩<⟨1+1⟩ → ¬0<0) → (0<0 → ⟨1+1⟩<⟨1+1⟩))
((¬⟨1+1⟩<⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨1+1⟩<⟨0⋅0⟩))
((¬⟨1+1⟩<⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨1+1⟩<⟨0⋅1⟩))
((¬⟨1+1⟩<⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨1+1⟩<⟨1⋅0⟩))
((¬⟨1+1⟩<⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨1+1⟩<⟨1⋅1⟩))
((¬⟨0⋅0⟩<⟨0+0⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩<⟨0+0⟩))
((¬⟨0⋅0⟩<⟨0+1⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩<⟨0+1⟩))
((¬⟨0⋅0⟩<⟨1+0⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩<⟨1+0⟩))
((¬⟨0⋅0⟩<⟨1+1⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩<⟨1+1⟩))
((¬⟨0⋅0⟩<⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩<⟨0⋅0⟩))
((¬⟨0⋅0⟩<⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩<⟨0⋅1⟩))
((¬⟨0⋅0⟩<⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩<⟨1⋅0⟩))
((¬⟨0⋅0⟩<⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨0⋅0⟩<⟨1⋅1⟩))
((¬⟨0⋅1⟩<⟨0+0⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩<⟨0+0⟩))
((¬⟨0⋅1⟩<⟨0+1⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩<⟨0+1⟩))
((¬⟨0⋅1⟩<⟨1+0⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩<⟨1+0⟩))
((¬⟨0⋅1⟩<⟨1+1⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩<⟨1+1⟩))
((¬⟨0⋅1⟩<⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩<⟨0⋅0⟩))
((¬⟨0⋅1⟩<⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩<⟨0⋅1⟩))
((¬⟨0⋅1⟩<⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩<⟨1⋅0⟩))
((¬⟨0⋅1⟩<⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨0⋅1⟩<⟨1⋅1⟩))
((¬⟨1⋅0⟩<⟨0+0⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩<⟨0+0⟩))
((¬⟨1⋅0⟩<⟨0+1⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩<⟨0+1⟩))
((¬⟨1⋅0⟩<⟨1+0⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩<⟨1+0⟩))
((¬⟨1⋅0⟩<⟨1+1⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩<⟨1+1⟩))
((¬⟨1⋅0⟩<⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩<⟨0⋅0⟩))
((¬⟨1⋅0⟩<⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩<⟨0⋅1⟩))
((¬⟨1⋅0⟩<⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩<⟨1⋅0⟩))
((¬⟨1⋅0⟩<⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨1⋅0⟩<⟨1⋅1⟩))
((¬⟨1⋅1⟩<⟨0+0⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩<⟨0+0⟩))
((¬⟨1⋅1⟩<⟨0+1⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩<⟨0+1⟩))
((¬⟨1⋅1⟩<⟨1+0⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩<⟨1+0⟩))
((¬⟨1⋅1⟩<⟨1+1⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩<⟨1+1⟩))
((¬⟨1⋅1⟩<⟨0⋅0⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩<⟨0⋅0⟩))
((¬⟨1⋅1⟩<⟨0⋅1⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩<⟨0⋅1⟩))
((¬⟨1⋅1⟩<⟨1⋅0⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩<⟨1⋅0⟩))
((¬⟨1⋅1⟩<⟨1⋅1⟩ → ¬0<0) → (0<0 → ⟨1⋅1⟩<⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩<0 → ¬0<0) → (0<0 → ⟨0+⟨0+0⟩⟩<0))
((¬⟨0+⟨0+0⟩⟩<1 → ¬0<0) → (0<0 → ⟨0+⟨0+0⟩⟩<1))
((¬⟨0+⟨0+1⟩⟩<0 → ¬0<0) → (0<0 → ⟨0+⟨0+1⟩⟩<0))
((¬⟨0+⟨0+1⟩⟩<1 → ¬0<0) → (0<0 → ⟨0+⟨0+1⟩⟩<1))
((¬⟨0+⟨1+0⟩⟩<0 → ¬0<0) → (0<0 → ⟨0+⟨1+0⟩⟩<0))
((¬⟨0+⟨1+0⟩⟩<1 → ¬0<0) → (0<0 → ⟨0+⟨1+0⟩⟩<1))
((¬⟨0+⟨1+1⟩⟩<0 → ¬0<0) → (0<0 → ⟨0+⟨1+1⟩⟩<0))
((¬⟨0+⟨1+1⟩⟩<1 → ¬0<0) → (0<0 → ⟨0+⟨1+1⟩⟩<1))
((¬⟨0+⟨0⋅0⟩⟩<0 → ¬0<0) → (0<0 → ⟨0+⟨0⋅0⟩⟩<0))
((¬⟨0+⟨0⋅0⟩⟩<1 → ¬0<0) → (0<0 → ⟨0+⟨0⋅0⟩⟩<1))
((¬⟨0+⟨0⋅1⟩⟩<0 → ¬0<0) → (0<0 → ⟨0+⟨0⋅1⟩⟩<0))
((¬⟨0+⟨0⋅1⟩⟩<1 → ¬0<0) → (0<0 → ⟨0+⟨0⋅1⟩⟩<1))
((¬⟨0+⟨1⋅0⟩⟩<0 → ¬0<0) → (0<0 → ⟨0+⟨1⋅0⟩⟩<0))
((¬⟨0+⟨1⋅0⟩⟩<1 → ¬0<0) → (0<0 → ⟨0+⟨1⋅0⟩⟩<1))
((¬⟨0+⟨1⋅1⟩⟩<0 → ¬0<0) → (0<0 → ⟨0+⟨1⋅1⟩⟩<0))
((¬⟨0+⟨1⋅1⟩⟩<1 → ¬0<0) → (0<0 → ⟨0+⟨1⋅1⟩⟩<1))
((¬⟨1+⟨0+0⟩⟩<0 → ¬0<0) → (0<0 → ⟨1+⟨0+0⟩⟩<0))
((¬⟨1+⟨0+0⟩⟩<1 → ¬0<0) → (0<0 → ⟨1+⟨0+0⟩⟩<1))
((¬⟨1+⟨0+1⟩⟩<0 → ¬0<0) → (0<0 → ⟨1+⟨0+1⟩⟩<0))
((¬⟨1+⟨0+1⟩⟩<1 → ¬0<0) → (0<0 → ⟨1+⟨0+1⟩⟩<1))
((¬⟨1+⟨1+0⟩⟩<0 → ¬0<0) → (0<0 → ⟨1+⟨1+0⟩⟩<0))
((¬⟨1+⟨1+0⟩⟩<1 → ¬0<0) → (0<0 → ⟨1+⟨1+0⟩⟩<1))
((¬⟨1+⟨1+1⟩⟩<0 → ¬0<0) → (0<0 → ⟨1+⟨1+1⟩⟩<0))
((¬⟨1+⟨1+1⟩⟩<1 → ¬0<0) → (0<0 → ⟨1+⟨1+1⟩⟩<1))
((¬⟨1+⟨0⋅0⟩⟩<0 → ¬0<0) → (0<0 → ⟨1+⟨0⋅0⟩⟩<0))
((¬⟨1+⟨0⋅0⟩⟩<1 → ¬0<0) → (0<0 → ⟨1+⟨0⋅0⟩⟩<1))
((¬⟨1+⟨0⋅1⟩⟩<0 → ¬0<0) → (0<0 → ⟨1+⟨0⋅1⟩⟩<0))
((¬⟨1+⟨0⋅1⟩⟩<1 → ¬0<0) → (0<0 → ⟨1+⟨0⋅1⟩⟩<1))
((¬⟨1+⟨1⋅0⟩⟩<0 → ¬0<0) → (0<0 → ⟨1+⟨1⋅0⟩⟩<0))
((¬⟨1+⟨1⋅0⟩⟩<1 → ¬0<0) → (0<0 → ⟨1+⟨1⋅0⟩⟩<1))
((¬⟨1+⟨1⋅1⟩⟩<0 → ¬0<0) → (0<0 → ⟨1+⟨1⋅1⟩⟩<0))
((¬⟨1+⟨1⋅1⟩⟩<1 → ¬0<0) → (0<0 → ⟨1+⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩+0⟩<0 → ¬0<0) → (0<0 → ⟨⟨0+0⟩+0⟩<0))
((¬⟨⟨0+0⟩+0⟩<1 → ¬0<0) → (0<0 → ⟨⟨0+0⟩+0⟩<1))
((¬⟨⟨0+0⟩+1⟩<0 → ¬0<0) → (0<0 → ⟨⟨0+0⟩+1⟩<0))
((¬⟨⟨0+0⟩+1⟩<1 → ¬0<0) → (0<0 → ⟨⟨0+0⟩+1⟩<1))
((¬⟨⟨0+1⟩+0⟩<0 → ¬0<0) → (0<0 → ⟨⟨0+1⟩+0⟩<0))
((¬⟨⟨0+1⟩+0⟩<1 → ¬0<0) → (0<0 → ⟨⟨0+1⟩+0⟩<1))
((¬⟨⟨0+1⟩+1⟩<0 → ¬0<0) → (0<0 → ⟨⟨0+1⟩+1⟩<0))
((¬⟨⟨0+1⟩+1⟩<1 → ¬0<0) → (0<0 → ⟨⟨0+1⟩+1⟩<1))
((¬⟨⟨1+0⟩+0⟩<0 → ¬0<0) → (0<0 → ⟨⟨1+0⟩+0⟩<0))
((¬⟨⟨1+0⟩+0⟩<1 → ¬0<0) → (0<0 → ⟨⟨1+0⟩+0⟩<1))
((¬⟨⟨1+0⟩+1⟩<0 → ¬0<0) → (0<0 → ⟨⟨1+0⟩+1⟩<0))
((¬⟨⟨1+0⟩+1⟩<1 → ¬0<0) → (0<0 → ⟨⟨1+0⟩+1⟩<1))
((¬⟨⟨1+1⟩+0⟩<0 → ¬0<0) → (0<0 → ⟨⟨1+1⟩+0⟩<0))
((¬⟨⟨1+1⟩+0⟩<1 → ¬0<0) → (0<0 → ⟨⟨1+1⟩+0⟩<1))
((¬⟨⟨1+1⟩+1⟩<0 → ¬0<0) → (0<0 → ⟨⟨1+1⟩+1⟩<0))
((¬⟨⟨1+1⟩+1⟩<1 → ¬0<0) → (0<0 → ⟨⟨1+1⟩+1⟩<1))
((¬⟨⟨0⋅0⟩+0⟩<0 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩+0⟩<0))
((¬⟨⟨0⋅0⟩+0⟩<1 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩+0⟩<1))
((¬⟨⟨0⋅0⟩+1⟩<0 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩+1⟩<0))
((¬⟨⟨0⋅0⟩+1⟩<1 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩+1⟩<1))
((¬⟨⟨0⋅1⟩+0⟩<0 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩+0⟩<0))
((¬⟨⟨0⋅1⟩+0⟩<1 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩+0⟩<1))
((¬⟨⟨0⋅1⟩+1⟩<0 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩+1⟩<0))
((¬⟨⟨0⋅1⟩+1⟩<1 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩+1⟩<1))
((¬⟨⟨1⋅0⟩+0⟩<0 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩+0⟩<0))
((¬⟨⟨1⋅0⟩+0⟩<1 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩+0⟩<1))
((¬⟨⟨1⋅0⟩+1⟩<0 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩+1⟩<0))
((¬⟨⟨1⋅0⟩+1⟩<1 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩+1⟩<1))
((¬⟨⟨1⋅1⟩+0⟩<0 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩+0⟩<0))
((¬⟨⟨1⋅1⟩+0⟩<1 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩+0⟩<1))
((¬⟨⟨1⋅1⟩+1⟩<0 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩+1⟩<0))
((¬⟨⟨1⋅1⟩+1⟩<1 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩+1⟩<1))
((¬⟨0⋅⟨0+0⟩⟩<0 → ¬0<0) → (0<0 → ⟨0⋅⟨0+0⟩⟩<0))
((¬⟨0⋅⟨0+0⟩⟩<1 → ¬0<0) → (0<0 → ⟨0⋅⟨0+0⟩⟩<1))
((¬⟨0⋅⟨0+1⟩⟩<0 → ¬0<0) → (0<0 → ⟨0⋅⟨0+1⟩⟩<0))
((¬⟨0⋅⟨0+1⟩⟩<1 → ¬0<0) → (0<0 → ⟨0⋅⟨0+1⟩⟩<1))
((¬⟨0⋅⟨1+0⟩⟩<0 → ¬0<0) → (0<0 → ⟨0⋅⟨1+0⟩⟩<0))
((¬⟨0⋅⟨1+0⟩⟩<1 → ¬0<0) → (0<0 → ⟨0⋅⟨1+0⟩⟩<1))
((¬⟨0⋅⟨1+1⟩⟩<0 → ¬0<0) → (0<0 → ⟨0⋅⟨1+1⟩⟩<0))
((¬⟨0⋅⟨1+1⟩⟩<1 → ¬0<0) → (0<0 → ⟨0⋅⟨1+1⟩⟩<1))
((¬⟨0⋅⟨0⋅0⟩⟩<0 → ¬0<0) → (0<0 → ⟨0⋅⟨0⋅0⟩⟩<0))
((¬⟨0⋅⟨0⋅0⟩⟩<1 → ¬0<0) → (0<0 → ⟨0⋅⟨0⋅0⟩⟩<1))
((¬⟨0⋅⟨0⋅1⟩⟩<0 → ¬0<0) → (0<0 → ⟨0⋅⟨0⋅1⟩⟩<0))
((¬⟨0⋅⟨0⋅1⟩⟩<1 → ¬0<0) → (0<0 → ⟨0⋅⟨0⋅1⟩⟩<1))
((¬⟨0⋅⟨1⋅0⟩⟩<0 → ¬0<0) → (0<0 → ⟨0⋅⟨1⋅0⟩⟩<0))
((¬⟨0⋅⟨1⋅0⟩⟩<1 → ¬0<0) → (0<0 → ⟨0⋅⟨1⋅0⟩⟩<1))
((¬⟨0⋅⟨1⋅1⟩⟩<0 → ¬0<0) → (0<0 → ⟨0⋅⟨1⋅1⟩⟩<0))
((¬⟨0⋅⟨1⋅1⟩⟩<1 → ¬0<0) → (0<0 → ⟨0⋅⟨1⋅1⟩⟩<1))
((¬⟨1⋅⟨0+0⟩⟩<0 → ¬0<0) → (0<0 → ⟨1⋅⟨0+0⟩⟩<0))
((¬⟨1⋅⟨0+0⟩⟩<1 → ¬0<0) → (0<0 → ⟨1⋅⟨0+0⟩⟩<1))
((¬⟨1⋅⟨0+1⟩⟩<0 → ¬0<0) → (0<0 → ⟨1⋅⟨0+1⟩⟩<0))
((¬⟨1⋅⟨0+1⟩⟩<1 → ¬0<0) → (0<0 → ⟨1⋅⟨0+1⟩⟩<1))
((¬⟨1⋅⟨1+0⟩⟩<0 → ¬0<0) → (0<0 → ⟨1⋅⟨1+0⟩⟩<0))
((¬⟨1⋅⟨1+0⟩⟩<1 → ¬0<0) → (0<0 → ⟨1⋅⟨1+0⟩⟩<1))
((¬⟨1⋅⟨1+1⟩⟩<0 → ¬0<0) → (0<0 → ⟨1⋅⟨1+1⟩⟩<0))
((¬⟨1⋅⟨1+1⟩⟩<1 → ¬0<0) → (0<0 → ⟨1⋅⟨1+1⟩⟩<1))
((¬⟨1⋅⟨0⋅0⟩⟩<0 → ¬0<0) → (0<0 → ⟨1⋅⟨0⋅0⟩⟩<0))
((¬⟨1⋅⟨0⋅0⟩⟩<1 → ¬0<0) → (0<0 → ⟨1⋅⟨0⋅0⟩⟩<1))
((¬⟨1⋅⟨0⋅1⟩⟩<0 → ¬0<0) → (0<0 → ⟨1⋅⟨0⋅1⟩⟩<0))
((¬⟨1⋅⟨0⋅1⟩⟩<1 → ¬0<0) → (0<0 → ⟨1⋅⟨0⋅1⟩⟩<1))
((¬⟨1⋅⟨1⋅0⟩⟩<0 → ¬0<0) → (0<0 → ⟨1⋅⟨1⋅0⟩⟩<0))
((¬⟨1⋅⟨1⋅0⟩⟩<1 → ¬0<0) → (0<0 → ⟨1⋅⟨1⋅0⟩⟩<1))
((¬⟨1⋅⟨1⋅1⟩⟩<0 → ¬0<0) → (0<0 → ⟨1⋅⟨1⋅1⟩⟩<0))
((¬⟨1⋅⟨1⋅1⟩⟩<1 → ¬0<0) → (0<0 → ⟨1⋅⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩⋅0⟩<0 → ¬0<0) → (0<0 → ⟨⟨0+0⟩⋅0⟩<0))
((¬⟨⟨0+0⟩⋅0⟩<1 → ¬0<0) → (0<0 → ⟨⟨0+0⟩⋅0⟩<1))
((¬⟨⟨0+0⟩⋅1⟩<0 → ¬0<0) → (0<0 → ⟨⟨0+0⟩⋅1⟩<0))
((¬⟨⟨0+0⟩⋅1⟩<1 → ¬0<0) → (0<0 → ⟨⟨0+0⟩⋅1⟩<1))
((¬⟨⟨0+1⟩⋅0⟩<0 → ¬0<0) → (0<0 → ⟨⟨0+1⟩⋅0⟩<0))
((¬⟨⟨0+1⟩⋅0⟩<1 → ¬0<0) → (0<0 → ⟨⟨0+1⟩⋅0⟩<1))
((¬⟨⟨0+1⟩⋅1⟩<0 → ¬0<0) → (0<0 → ⟨⟨0+1⟩⋅1⟩<0))
((¬⟨⟨0+1⟩⋅1⟩<1 → ¬0<0) → (0<0 → ⟨⟨0+1⟩⋅1⟩<1))
((¬⟨⟨1+0⟩⋅0⟩<0 → ¬0<0) → (0<0 → ⟨⟨1+0⟩⋅0⟩<0))
((¬⟨⟨1+0⟩⋅0⟩<1 → ¬0<0) → (0<0 → ⟨⟨1+0⟩⋅0⟩<1))
((¬⟨⟨1+0⟩⋅1⟩<0 → ¬0<0) → (0<0 → ⟨⟨1+0⟩⋅1⟩<0))
((¬⟨⟨1+0⟩⋅1⟩<1 → ¬0<0) → (0<0 → ⟨⟨1+0⟩⋅1⟩<1))
((¬⟨⟨1+1⟩⋅0⟩<0 → ¬0<0) → (0<0 → ⟨⟨1+1⟩⋅0⟩<0))
((¬⟨⟨1+1⟩⋅0⟩<1 → ¬0<0) → (0<0 → ⟨⟨1+1⟩⋅0⟩<1))
((¬⟨⟨1+1⟩⋅1⟩<0 → ¬0<0) → (0<0 → ⟨⟨1+1⟩⋅1⟩<0))
((¬⟨⟨1+1⟩⋅1⟩<1 → ¬0<0) → (0<0 → ⟨⟨1+1⟩⋅1⟩<1))
((¬⟨⟨0⋅0⟩⋅0⟩<0 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩⋅0⟩<0))
((¬⟨⟨0⋅0⟩⋅0⟩<1 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩⋅0⟩<1))
((¬⟨⟨0⋅0⟩⋅1⟩<0 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩⋅1⟩<0))
((¬⟨⟨0⋅0⟩⋅1⟩<1 → ¬0<0) → (0<0 → ⟨⟨0⋅0⟩⋅1⟩<1))
((¬⟨⟨0⋅1⟩⋅0⟩<0 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩⋅0⟩<0))
((¬⟨⟨0⋅1⟩⋅0⟩<1 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩⋅0⟩<1))
((¬⟨⟨0⋅1⟩⋅1⟩<0 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩⋅1⟩<0))
((¬⟨⟨0⋅1⟩⋅1⟩<1 → ¬0<0) → (0<0 → ⟨⟨0⋅1⟩⋅1⟩<1))
((¬⟨⟨1⋅0⟩⋅0⟩<0 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩⋅0⟩<0))
((¬⟨⟨1⋅0⟩⋅0⟩<1 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩⋅0⟩<1))
((¬⟨⟨1⋅0⟩⋅1⟩<0 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩⋅1⟩<0))
((¬⟨⟨1⋅0⟩⋅1⟩<1 → ¬0<0) → (0<0 → ⟨⟨1⋅0⟩⋅1⟩<1))
((¬⟨⟨1⋅1⟩⋅0⟩<0 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩⋅0⟩<0))
((¬⟨⟨1⋅1⟩⋅0⟩<1 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩⋅0⟩<1))
((¬⟨⟨1⋅1⟩⋅1⟩<0 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩⋅1⟩<0))
((¬⟨⟨1⋅1⟩⋅1⟩<1 → ¬0<0) → (0<0 → ⟨⟨1⋅1⟩⋅1⟩<1))
((¬¬¬0=⟨0+0⟩ → ¬0<0) → (0<0 → ¬¬0=⟨0+0⟩))
((¬¬¬0=⟨0+1⟩ → ¬0<0) → (0<0 → ¬¬0=⟨0+1⟩))
((¬¬¬0=⟨1+0⟩ → ¬0<0) → (0<0 → ¬¬0=⟨1+0⟩))
((¬¬¬0=⟨1+1⟩ → ¬0<0) → (0<0 → ¬¬0=⟨1+1⟩))
((¬¬¬0=⟨0⋅0⟩ → ¬0<0) → (0<0 → ¬¬0=⟨0⋅0⟩))
((¬¬¬0=⟨0⋅1⟩ → ¬0<0) → (0<0 → ¬¬0=⟨0⋅1⟩))
((¬¬¬0=⟨1⋅0⟩ → ¬0<0) → (0<0 → ¬¬0=⟨1⋅0⟩))
((¬¬¬0=⟨1⋅1⟩ → ¬0<0) → (0<0 → ¬¬0=⟨1⋅1⟩))
((¬¬¬1=⟨0+0⟩ → ¬0<0) → (0<0 → ¬¬1=⟨0+0⟩))
((¬¬¬1=⟨0+1⟩ → ¬0<0) → (0<0 → ¬¬1=⟨0+1⟩))
((¬¬¬1=⟨1+0⟩ → ¬0<0) → (0<0 → ¬¬1=⟨1+0⟩))
((¬¬¬1=⟨1+1⟩ → ¬0<0) → (0<0 → ¬¬1=⟨1+1⟩))
((¬¬¬1=⟨0⋅0⟩ → ¬0<0) → (0<0 → ¬¬1=⟨0⋅0⟩))
((¬¬¬1=⟨0⋅1⟩ → ¬0<0) → (0<0 → ¬¬1=⟨0⋅1⟩))
((¬¬¬1=⟨1⋅0⟩ → ¬0<0) → (0<0 → ¬¬1=⟨1⋅0⟩))
((¬¬¬1=⟨1⋅1⟩ → ¬0<0) → (0<0 → ¬¬1=⟨1⋅1⟩))
((¬¬¬⟨0+0⟩=0 → ¬0<0) → (0<0 → ¬¬⟨0+0⟩=0))
((¬¬¬⟨0+0⟩=1 → ¬0<0) → (0<0 → ¬¬⟨0+0⟩=1))
((¬¬¬⟨0+1⟩=0 → ¬0<0) → (0<0 → ¬¬⟨0+1⟩=0))
((¬¬¬⟨0+1⟩=1 → ¬0<0) → (0<0 → ¬¬⟨0+1⟩=1))
((¬¬¬⟨1+0⟩=0 → ¬0<0) → (0<0 → ¬¬⟨1+0⟩=0))
((¬¬¬⟨1+0⟩=1 → ¬0<0) → (0<0 → ¬¬⟨1+0⟩=1))
((¬¬¬⟨1+1⟩=0 → ¬0<0) → (0<0 → ¬¬⟨1+1⟩=0))
((¬¬¬⟨1+1⟩=1 → ¬0<0) → (0<0 → ¬¬⟨1+1⟩=1))
((¬¬¬⟨0⋅0⟩=0 → ¬0<0) → (0<0 → ¬¬⟨0⋅0⟩=0))
((¬¬¬⟨0⋅0⟩=1 → ¬0<0) → (0<0 → ¬¬⟨0⋅0⟩=1))
((¬¬¬⟨0⋅1⟩=0 → ¬0<0) → (0<0 → ¬¬⟨0⋅1⟩=0))
((¬¬¬⟨0⋅1⟩=1 → ¬0<0) → (0<0 → ¬¬⟨0⋅1⟩=1))
((¬¬¬⟨1⋅0⟩=0 → ¬0<0) → (0<0 → ¬¬⟨1⋅0⟩=0))
((¬¬¬⟨1⋅0⟩=1 → ¬0<0) → (0<0 → ¬¬⟨1⋅0⟩=1))
((¬¬¬⟨1⋅1⟩=0 → ¬0<0) → (0<0 → ¬¬⟨1⋅1⟩=0))
((¬¬¬⟨1⋅1⟩=1 → ¬0<0) → (0<0 → ¬¬⟨1⋅1⟩=1))
((¬¬¬0<⟨0+0⟩ → ¬0<0) → (0<0 → ¬¬0<⟨0+0⟩))
((¬¬¬0<⟨0+1⟩ → ¬0<0) → (0<0 → ¬¬0<⟨0+1⟩))
((¬¬¬0<⟨1+0⟩ → ¬0<0) → (0<0 → ¬¬0<⟨1+0⟩))
((¬¬¬0<⟨1+1⟩ → ¬0<0) → (0<0 → ¬¬0<⟨1+1⟩))
((¬¬¬0<⟨0⋅0⟩ → ¬0<0) → (0<0 → ¬¬0<⟨0⋅0⟩))
((¬¬¬0<⟨0⋅1⟩ → ¬0<0) → (0<0 → ¬¬0<⟨0⋅1⟩))
((¬¬¬0<⟨1⋅0⟩ → ¬0<0) → (0<0 → ¬¬0<⟨1⋅0⟩))
((¬¬¬0<⟨1⋅1⟩ → ¬0<0) → (0<0 → ¬¬0<⟨1⋅1⟩))
((¬¬¬1<⟨0+0⟩ → ¬0<0) → (0<0 → ¬¬1<⟨0+0⟩))
((¬¬¬1<⟨0+1⟩ → ¬0<0) → (0<0 → ¬¬1<⟨0+1⟩))
((¬¬¬1<⟨1+0⟩ → ¬0<0) → (0<0 → ¬¬1<⟨1+0⟩))
((¬¬¬1<⟨1+1⟩ → ¬0<0) → (0<0 → ¬¬1<⟨1+1⟩))
((¬¬¬1<⟨0⋅0⟩ → ¬0<0) → (0<0 → ¬¬1<⟨0⋅0⟩))
((¬¬¬1<⟨0⋅1⟩ → ¬0<0) → (0<0 → ¬¬1<⟨0⋅1⟩))
((¬¬¬1<⟨1⋅0⟩ → ¬0<0) → (0<0 → ¬¬1<⟨1⋅0⟩))
((¬¬¬1<⟨1⋅1⟩ → ¬0<0) → (0<0 → ¬¬1<⟨1⋅1⟩))
((¬¬¬⟨0+0⟩<0 → ¬0<0) → (0<0 → ¬¬⟨0+0⟩<0))
((¬¬¬⟨0+0⟩<1 → ¬0<0) → (0<0 → ¬¬⟨0+0⟩<1))
((¬¬¬⟨0+1⟩<0 → ¬0<0) → (0<0 → ¬¬⟨0+1⟩<0))
((¬¬¬⟨0+1⟩<1 → ¬0<0) → (0<0 → ¬¬⟨0+1⟩<1))
((¬¬¬⟨1+0⟩<0 → ¬0<0) → (0<0 → ¬¬⟨1+0⟩<0))
((¬¬¬⟨1+0⟩<1 → ¬0<0) → (0<0 → ¬¬⟨1+0⟩<1))
((¬¬¬⟨1+1⟩<0 → ¬0<0) → (0<0 → ¬¬⟨1+1⟩<0))
((¬¬¬⟨1+1⟩<1 → ¬0<0) → (0<0 → ¬¬⟨1+1⟩<1))
((¬¬¬⟨0⋅0⟩<0 → ¬0<0) → (0<0 → ¬¬⟨0⋅0⟩<0))
((¬¬¬⟨0⋅0⟩<1 → ¬0<0) → (0<0 → ¬¬⟨0⋅0⟩<1))
((¬¬¬⟨0⋅1⟩<0 → ¬0<0) → (0<0 → ¬¬⟨0⋅1⟩<0))
((¬¬¬⟨0⋅1⟩<1 → ¬0<0) → (0<0 → ¬¬⟨0⋅1⟩<1))
((¬¬¬⟨1⋅0⟩<0 → ¬0<0) → (0<0 → ¬¬⟨1⋅0⟩<0))
((¬¬¬⟨1⋅0⟩<1 → ¬0<0) → (0<0 → ¬¬⟨1⋅0⟩<1))
((¬¬¬⟨1⋅1⟩<0 → ¬0<0) → (0<0 → ¬¬⟨1⋅1⟩<0))
((¬¬¬⟨1⋅1⟩<1 → ¬0<0) → (0<0 → ¬¬⟨1⋅1⟩<1))
((¬¬¬¬¬0=0 → ¬0<0) → (0<0 → ¬¬¬¬0=0))
((¬¬¬¬¬0=1 → ¬0<0) → (0<0 → ¬¬¬¬0=1))
((¬¬¬¬¬1=0 → ¬0<0) → (0<0 → ¬¬¬¬1=0))
((¬¬¬¬¬1=1 → ¬0<0) → (0<0 → ¬¬¬¬1=1))
((¬¬¬¬¬0<0 → ¬0<0) → (0<0 → ¬¬¬¬0<0))
((¬¬¬¬¬0<1 → ¬0<0) → (0<0 → ¬¬¬¬0<1))
((¬¬¬¬¬1<0 → ¬0<0) → (0<0 → ¬¬¬¬1<0))
((¬¬¬¬¬1<1 → ¬0<0) → (0<0 → ¬¬¬¬1<1))
((¬¬¬¬∀x. 0=x → ¬0<0) → (0<0 → ¬¬¬∀x. 0=x))
((¬¬¬¬∀x. 1=x → ¬0<0) → (0<0 → ¬¬¬∀x. 1=x))
((¬¬¬¬∀x. x=0 → ¬0<0) → (0<0 → ¬¬¬∀x. x=0))
((¬¬¬¬∀x. x=1 → ¬0<0) → (0<0 → ¬¬¬∀x. x=1))
((¬¬¬¬∀x. x=x → ¬0<0) → (0<0 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. x=x → ¬0<0) → (0<0 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. 0<x → ¬0<0) → (0<0 → ¬¬¬∀x. 0<x))
((¬¬¬¬∀x. 1<x → ¬0<0) → (0<0 → ¬¬¬∀x. 1<x))
((¬¬¬¬∀x. x<0 → ¬0<0) → (0<0 → ¬¬¬∀x. x<0))
((¬¬¬¬∀x. x<1 → ¬0<0) → (0<0 → ¬¬¬∀x. x<1))
((¬¬¬¬∀x. x<x → ¬0<0) → (0<0 → ¬¬¬∀x. x<x))
((¬¬¬¬∀x. x<x → ¬0<0) → (0<0 → ¬¬¬∀x. x<x))
((¬¬¬∀y. 0=y → ¬0<0) → (0<0 → ¬¬∀y. 0=y))
((¬¬¬∀y. 1=y → ¬0<0) → (0<0 → ¬¬∀y. 1=y))
((¬¬¬∀y. y=0 → ¬0<0) → (0<0 → ¬¬∀y. y=0))
((¬¬¬∀y. y=1 → ¬0<0) → (0<0 → ¬¬∀y. y=1))
((¬¬¬∀y. 0<y → ¬0<0) → (0<0 → ¬¬∀y. 0<y))
((¬¬¬∀y. 1<y → ¬0<0) → (0<0 → ¬¬∀y. 1<y))
((¬¬¬∀y. y<0 → ¬0<0) → (0<0 → ¬¬∀y. y<0))
((¬¬¬∀y. y<1 → ¬0<0) → (0<0 → ¬¬∀y. y<1))
((¬¬¬∀x. ¬0=x → ¬0<0) → (0<0 → ¬¬∀x. ¬0=x))
((¬¬¬∀x. ¬1=x → ¬0<0) → (0<0 → ¬¬∀x. ¬1=x))
((¬¬¬∀x. ¬x=0 → ¬0<0) → (0<0 → ¬¬∀x. ¬x=0))
((¬¬¬∀x. ¬x=1 → ¬0<0) → (0<0 → ¬¬∀x. ¬x=1))
((¬¬¬∀x. ¬x=x → ¬0<0) → (0<0 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬x=x → ¬0<0) → (0<0 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬0<x → ¬0<0) → (0<0 → ¬¬∀x. ¬0<x))
((¬¬¬∀x. ¬1<x → ¬0<0) → (0<0 → ¬¬∀x. ¬1<x))
((¬¬¬∀x. ¬x<0 → ¬0<0) → (0<0 → ¬¬∀x. ¬x<0))
((¬¬¬∀x. ¬x<1 → ¬0<0) → (0<0 → ¬¬∀x. ¬x<1))
((¬¬¬∀x. ¬x<x → ¬0<0) → (0<0 → ¬¬∀x. ¬x<x))
((¬¬¬∀x. ¬x<x → ¬0<0) → (0<0 → ¬¬∀x. ¬x<x))
((¬¬∀z. 0=z → ¬0<0) → (0<0 → ¬∀z. 0=z))
((¬¬∀x. 0=⟨0+x⟩ → ¬0<0) → (0<0 → ¬∀x. 0=⟨0+x⟩))
((¬¬∀x. 0=⟨1+x⟩ → ¬0<0) → (0<0 → ¬∀x. 0=⟨1+x⟩))
((¬¬∀x. 0=⟨x+0⟩ → ¬0<0) → (0<0 → ¬∀x. 0=⟨x+0⟩))
((¬¬∀x. 0=⟨x+1⟩ → ¬0<0) → (0<0 → ¬∀x. 0=⟨x+1⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬0<0) → (0<0 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬0<0) → (0<0 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨0⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 0=⟨0⋅x⟩))
((¬¬∀x. 0=⟨1⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 0=⟨1⋅x⟩))
((¬¬∀x. 0=⟨x⋅0⟩ → ¬0<0) → (0<0 → ¬∀x. 0=⟨x⋅0⟩))
((¬¬∀x. 0=⟨x⋅1⟩ → ¬0<0) → (0<0 → ¬∀x. 0=⟨x⋅1⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀z. 1=z → ¬0<0) → (0<0 → ¬∀z. 1=z))
((¬¬∀x. 1=⟨0+x⟩ → ¬0<0) → (0<0 → ¬∀x. 1=⟨0+x⟩))
((¬¬∀x. 1=⟨1+x⟩ → ¬0<0) → (0<0 → ¬∀x. 1=⟨1+x⟩))
((¬¬∀x. 1=⟨x+0⟩ → ¬0<0) → (0<0 → ¬∀x. 1=⟨x+0⟩))
((¬¬∀x. 1=⟨x+1⟩ → ¬0<0) → (0<0 → ¬∀x. 1=⟨x+1⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬0<0) → (0<0 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬0<0) → (0<0 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨0⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 1=⟨0⋅x⟩))
((¬¬∀x. 1=⟨1⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 1=⟨1⋅x⟩))
((¬¬∀x. 1=⟨x⋅0⟩ → ¬0<0) → (0<0 → ¬∀x. 1=⟨x⋅0⟩))
((¬¬∀x. 1=⟨x⋅1⟩ → ¬0<0) → (0<0 → ¬∀x. 1=⟨x⋅1⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. x=⟨0+0⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨0+0⟩))
((¬¬∀x. x=⟨0+1⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨0+1⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨1+0⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨1+0⟩))
((¬¬∀x. x=⟨1+1⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨1+1⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨0⋅0⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨0⋅0⟩))
((¬¬∀x. x=⟨0⋅1⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨0⋅1⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨1⋅0⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨1⋅0⟩))
((¬¬∀x. x=⟨1⋅1⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨1⋅1⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀y. y=y → ¬0<0) → (0<0 → ¬∀y. y=y))
((¬¬∀y. y=y → ¬0<0) → (0<0 → ¬∀y. y=y))
((¬¬∀z. z=0 → ¬0<0) → (0<0 → ¬∀z. z=0))
((¬¬∀z. z=1 → ¬0<0) → (0<0 → ¬∀z. z=1))
((¬¬∀x. ⟨0+0⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨0+0⟩=x))
((¬¬∀x. ⟨0+1⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨0+1⟩=x))
((¬¬∀x. ⟨0+x⟩=0 → ¬0<0) → (0<0 → ¬∀x. ⟨0+x⟩=0))
((¬¬∀x. ⟨0+x⟩=1 → ¬0<0) → (0<0 → ¬∀x. ⟨0+x⟩=1))
((¬¬∀x. ⟨0+x⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨0+x⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨1+0⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨1+0⟩=x))
((¬¬∀x. ⟨1+1⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨1+1⟩=x))
((¬¬∀x. ⟨1+x⟩=0 → ¬0<0) → (0<0 → ¬∀x. ⟨1+x⟩=0))
((¬¬∀x. ⟨1+x⟩=1 → ¬0<0) → (0<0 → ¬∀x. ⟨1+x⟩=1))
((¬¬∀x. ⟨1+x⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨1+x⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨x+0⟩=0 → ¬0<0) → (0<0 → ¬∀x. ⟨x+0⟩=0))
((¬¬∀x. ⟨x+0⟩=1 → ¬0<0) → (0<0 → ¬∀x. ⟨x+0⟩=1))
((¬¬∀x. ⟨x+0⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+0⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+1⟩=0 → ¬0<0) → (0<0 → ¬∀x. ⟨x+1⟩=0))
((¬¬∀x. ⟨x+1⟩=1 → ¬0<0) → (0<0 → ¬∀x. ⟨x+1⟩=1))
((¬¬∀x. ⟨x+1⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+1⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+x⟩=0 → ¬0<0) → (0<0 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=0 → ¬0<0) → (0<0 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=1 → ¬0<0) → (0<0 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=1 → ¬0<0) → (0<0 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨0⋅0⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨0⋅0⟩=x))
((¬¬∀x. ⟨0⋅1⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨0⋅1⟩=x))
((¬¬∀x. ⟨0⋅x⟩=0 → ¬0<0) → (0<0 → ¬∀x. ⟨0⋅x⟩=0))
((¬¬∀x. ⟨0⋅x⟩=1 → ¬0<0) → (0<0 → ¬∀x. ⟨0⋅x⟩=1))
((¬¬∀x. ⟨0⋅x⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨0⋅x⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨1⋅0⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨1⋅0⟩=x))
((¬¬∀x. ⟨1⋅1⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨1⋅1⟩=x))
((¬¬∀x. ⟨1⋅x⟩=0 → ¬0<0) → (0<0 → ¬∀x. ⟨1⋅x⟩=0))
((¬¬∀x. ⟨1⋅x⟩=1 → ¬0<0) → (0<0 → ¬∀x. ⟨1⋅x⟩=1))
((¬¬∀x. ⟨1⋅x⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨1⋅x⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨x⋅0⟩=0 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅0⟩=0))
((¬¬∀x. ⟨x⋅0⟩=1 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅0⟩=1))
((¬¬∀x. ⟨x⋅0⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅0⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅1⟩=0 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅1⟩=0))
((¬¬∀x. ⟨x⋅1⟩=1 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅1⟩=1))
((¬¬∀x. ⟨x⋅1⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅1⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀z. 0<z → ¬0<0) → (0<0 → ¬∀z. 0<z))
((¬¬∀x. 0<⟨0+x⟩ → ¬0<0) → (0<0 → ¬∀x. 0<⟨0+x⟩))
((¬¬∀x. 0<⟨1+x⟩ → ¬0<0) → (0<0 → ¬∀x. 0<⟨1+x⟩))
((¬¬∀x. 0<⟨x+0⟩ → ¬0<0) → (0<0 → ¬∀x. 0<⟨x+0⟩))
((¬¬∀x. 0<⟨x+1⟩ → ¬0<0) → (0<0 → ¬∀x. 0<⟨x+1⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬0<0) → (0<0 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬0<0) → (0<0 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨0⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 0<⟨0⋅x⟩))
((¬¬∀x. 0<⟨1⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 0<⟨1⋅x⟩))
((¬¬∀x. 0<⟨x⋅0⟩ → ¬0<0) → (0<0 → ¬∀x. 0<⟨x⋅0⟩))
((¬¬∀x. 0<⟨x⋅1⟩ → ¬0<0) → (0<0 → ¬∀x. 0<⟨x⋅1⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀z. 1<z → ¬0<0) → (0<0 → ¬∀z. 1<z))
((¬¬∀x. 1<⟨0+x⟩ → ¬0<0) → (0<0 → ¬∀x. 1<⟨0+x⟩))
((¬¬∀x. 1<⟨1+x⟩ → ¬0<0) → (0<0 → ¬∀x. 1<⟨1+x⟩))
((¬¬∀x. 1<⟨x+0⟩ → ¬0<0) → (0<0 → ¬∀x. 1<⟨x+0⟩))
((¬¬∀x. 1<⟨x+1⟩ → ¬0<0) → (0<0 → ¬∀x. 1<⟨x+1⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬0<0) → (0<0 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬0<0) → (0<0 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨0⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 1<⟨0⋅x⟩))
((¬¬∀x. 1<⟨1⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 1<⟨1⋅x⟩))
((¬¬∀x. 1<⟨x⋅0⟩ → ¬0<0) → (0<0 → ¬∀x. 1<⟨x⋅0⟩))
((¬¬∀x. 1<⟨x⋅1⟩ → ¬0<0) → (0<0 → ¬∀x. 1<⟨x⋅1⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. x<⟨0+0⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨0+0⟩))
((¬¬∀x. x<⟨0+1⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨0+1⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨1+0⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨1+0⟩))
((¬¬∀x. x<⟨1+1⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨1+1⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨0⋅0⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨0⋅0⟩))
((¬¬∀x. x<⟨0⋅1⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨0⋅1⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨1⋅0⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨1⋅0⟩))
((¬¬∀x. x<⟨1⋅1⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨1⋅1⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬0<0) → (0<0 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀y. y<y → ¬0<0) → (0<0 → ¬∀y. y<y))
((¬¬∀y. y<y → ¬0<0) → (0<0 → ¬∀y. y<y))
((¬¬∀z. z<0 → ¬0<0) → (0<0 → ¬∀z. z<0))
((¬¬∀z. z<1 → ¬0<0) → (0<0 → ¬∀z. z<1))
((¬¬∀x. ⟨0+0⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨0+0⟩<x))
((¬¬∀x. ⟨0+1⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨0+1⟩<x))
((¬¬∀x. ⟨0+x⟩<0 → ¬0<0) → (0<0 → ¬∀x. ⟨0+x⟩<0))
((¬¬∀x. ⟨0+x⟩<1 → ¬0<0) → (0<0 → ¬∀x. ⟨0+x⟩<1))
((¬¬∀x. ⟨0+x⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨0+x⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨1+0⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨1+0⟩<x))
((¬¬∀x. ⟨1+1⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨1+1⟩<x))
((¬¬∀x. ⟨1+x⟩<0 → ¬0<0) → (0<0 → ¬∀x. ⟨1+x⟩<0))
((¬¬∀x. ⟨1+x⟩<1 → ¬0<0) → (0<0 → ¬∀x. ⟨1+x⟩<1))
((¬¬∀x. ⟨1+x⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨1+x⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨x+0⟩<0 → ¬0<0) → (0<0 → ¬∀x. ⟨x+0⟩<0))
((¬¬∀x. ⟨x+0⟩<1 → ¬0<0) → (0<0 → ¬∀x. ⟨x+0⟩<1))
((¬¬∀x. ⟨x+0⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+0⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+1⟩<0 → ¬0<0) → (0<0 → ¬∀x. ⟨x+1⟩<0))
((¬¬∀x. ⟨x+1⟩<1 → ¬0<0) → (0<0 → ¬∀x. ⟨x+1⟩<1))
((¬¬∀x. ⟨x+1⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+1⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+x⟩<0 → ¬0<0) → (0<0 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<0 → ¬0<0) → (0<0 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<1 → ¬0<0) → (0<0 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<1 → ¬0<0) → (0<0 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨0⋅0⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨0⋅0⟩<x))
((¬¬∀x. ⟨0⋅1⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨0⋅1⟩<x))
((¬¬∀x. ⟨0⋅x⟩<0 → ¬0<0) → (0<0 → ¬∀x. ⟨0⋅x⟩<0))
((¬¬∀x. ⟨0⋅x⟩<1 → ¬0<0) → (0<0 → ¬∀x. ⟨0⋅x⟩<1))
((¬¬∀x. ⟨0⋅x⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨0⋅x⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨1⋅0⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨1⋅0⟩<x))
((¬¬∀x. ⟨1⋅1⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨1⋅1⟩<x))
((¬¬∀x. ⟨1⋅x⟩<0 → ¬0<0) → (0<0 → ¬∀x. ⟨1⋅x⟩<0))
((¬¬∀x. ⟨1⋅x⟩<1 → ¬0<0) → (0<0 → ¬∀x. ⟨1⋅x⟩<1))
((¬¬∀x. ⟨1⋅x⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨1⋅x⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨x⋅0⟩<0 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅0⟩<0))
((¬¬∀x. ⟨x⋅0⟩<1 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅0⟩<1))
((¬¬∀x. ⟨x⋅0⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅0⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅1⟩<0 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅1⟩<0))
((¬¬∀x. ⟨x⋅1⟩<1 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅1⟩<1))
((¬¬∀x. ⟨x⋅1⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅1⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬0<0) → (0<0 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀y. ¬0=y → ¬0<0) → (0<0 → ¬∀y. ¬0=y))
((¬¬∀y. ¬1=y → ¬0<0) → (0<0 → ¬∀y. ¬1=y))
((¬¬∀y. ¬y=0 → ¬0<0) → (0<0 → ¬∀y. ¬y=0))
((¬¬∀y. ¬y=1 → ¬0<0) → (0<0 → ¬∀y. ¬y=1))
((¬¬∀y. ¬0<y → ¬0<0) → (0<0 → ¬∀y. ¬0<y))
((¬¬∀y. ¬1<y → ¬0<0) → (0<0 → ¬∀y. ¬1<y))
((¬¬∀y. ¬y<0 → ¬0<0) → (0<0 → ¬∀y. ¬y<0))
((¬¬∀y. ¬y<1 → ¬0<0) → (0<0 → ¬∀y. ¬y<1))
((¬¬∀x. ¬¬0=x → ¬0<0) → (0<0 → ¬∀x. ¬¬0=x))
((¬¬∀x. ¬¬1=x → ¬0<0) → (0<0 → ¬∀x. ¬¬1=x))
((¬¬∀x. ¬¬x=0 → ¬0<0) → (0<0 → ¬∀x. ¬¬x=0))
((¬¬∀x. ¬¬x=1 → ¬0<0) → (0<0 → ¬∀x. ¬¬x=1))
((¬¬∀x. ¬¬x=x → ¬0<0) → (0<0 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬x=x → ¬0<0) → (0<0 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬0<x → ¬0<0) → (0<0 → ¬∀x. ¬¬0<x))
((¬¬∀x. ¬¬1<x → ¬0<0) → (0<0 → ¬∀x. ¬¬1<x))
((¬¬∀x. ¬¬x<0 → ¬0<0) → (0<0 → ¬∀x. ¬¬x<0))
((¬¬∀x. ¬¬x<1 → ¬0<0) → (0<0 → ¬∀x. ¬¬x<1))
((¬¬∀x. ¬¬x<x → ¬0<0) → (0<0 → ¬∀x. ¬¬x<x))
((¬¬∀x. ¬¬x<x → ¬0<0) → (0<0 → ¬∀x. ¬¬x<x))
((¬¬∀y. ∀x. x=y → ¬0<0) → (0<0 → ¬∀y. ∀x. x=y))
((¬¬∀x. ∀y. x=y → ¬0<0) → (0<0 → ¬∀x. ∀y. x=y))
((¬¬∀x. ∀y. y=x → ¬0<0) → (0<0 → ¬∀x. ∀y. y=x))
((¬¬∀y. ∀x. y=x → ¬0<0) → (0<0 → ¬∀y. ∀x. y=x))
((¬¬∀y. ∀x. x<y → ¬0<0) → (0<0 → ¬∀y. ∀x. x<y))
((¬¬∀x. ∀y. x<y → ¬0<0) → (0<0 → ¬∀x. ∀y. x<y))
((¬¬∀x. ∀y. y<x → ¬0<0) → (0<0 → ¬∀x. ∀y. y<x))
((¬¬∀y. ∀x. y<x → ¬0<0) → (0<0 → ¬∀y. ∀x. y<x))
((¬∀x3. 0=x3 → ¬0<0) → (0<0 → ∀x3. 0=x3))
((¬∀y. 0=⟨0+y⟩ → ¬0<0) → (0<0 → ∀y. 0=⟨0+y⟩))
((¬∀y. 0=⟨1+y⟩ → ¬0<0) → (0<0 → ∀y. 0=⟨1+y⟩))
((¬∀y. 0=⟨y+0⟩ → ¬0<0) → (0<0 → ∀y. 0=⟨y+0⟩))
((¬∀y. 0=⟨y+1⟩ → ¬0<0) → (0<0 → ∀y. 0=⟨y+1⟩))
((¬∀y. 0=⟨0⋅y⟩ → ¬0<0) → (0<0 → ∀y. 0=⟨0⋅y⟩))
((¬∀y. 0=⟨1⋅y⟩ → ¬0<0) → (0<0 → ∀y. 0=⟨1⋅y⟩))
((¬∀y. 0=⟨y⋅0⟩ → ¬0<0) → (0<0 → ∀y. 0=⟨y⋅0⟩))
((¬∀y. 0=⟨y⋅1⟩ → ¬0<0) → (0<0 → ∀y. 0=⟨y⋅1⟩))
((¬∀x3. 1=x3 → ¬0<0) → (0<0 → ∀x3. 1=x3))
((¬∀y. 1=⟨0+y⟩ → ¬0<0) → (0<0 → ∀y. 1=⟨0+y⟩))
((¬∀y. 1=⟨1+y⟩ → ¬0<0) → (0<0 → ∀y. 1=⟨1+y⟩))
((¬∀y. 1=⟨y+0⟩ → ¬0<0) → (0<0 → ∀y. 1=⟨y+0⟩))
((¬∀y. 1=⟨y+1⟩ → ¬0<0) → (0<0 → ∀y. 1=⟨y+1⟩))
((¬∀y. 1=⟨0⋅y⟩ → ¬0<0) → (0<0 → ∀y. 1=⟨0⋅y⟩))
((¬∀y. 1=⟨1⋅y⟩ → ¬0<0) → (0<0 → ∀y. 1=⟨1⋅y⟩))
((¬∀y. 1=⟨y⋅0⟩ → ¬0<0) → (0<0 → ∀y. 1=⟨y⋅0⟩))
((¬∀y. 1=⟨y⋅1⟩ → ¬0<0) → (0<0 → ∀y. 1=⟨y⋅1⟩))
((¬∀y. y=⟨0+0⟩ → ¬0<0) → (0<0 → ∀y. y=⟨0+0⟩))
((¬∀y. y=⟨0+1⟩ → ¬0<0) → (0<0 → ∀y. y=⟨0+1⟩))
((¬∀y. y=⟨1+0⟩ → ¬0<0) → (0<0 → ∀y. y=⟨1+0⟩))
((¬∀y. y=⟨1+1⟩ → ¬0<0) → (0<0 → ∀y. y=⟨1+1⟩))
((¬∀y. y=⟨0⋅0⟩ → ¬0<0) → (0<0 → ∀y. y=⟨0⋅0⟩))
((¬∀y. y=⟨0⋅1⟩ → ¬0<0) → (0<0 → ∀y. y=⟨0⋅1⟩))
((¬∀y. y=⟨1⋅0⟩ → ¬0<0) → (0<0 → ∀y. y=⟨1⋅0⟩))
((¬∀y. y=⟨1⋅1⟩ → ¬0<0) → (0<0 → ∀y. y=⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩=y → ¬0<0) → (0<0 → ∀y. ⟨0+0⟩=y))
((¬∀y. ⟨0+1⟩=y → ¬0<0) → (0<0 → ∀y. ⟨0+1⟩=y))
((¬∀y. ⟨1+0⟩=y → ¬0<0) → (0<0 → ∀y. ⟨1+0⟩=y))
((¬∀y. ⟨1+1⟩=y → ¬0<0) → (0<0 → ∀y. ⟨1+1⟩=y))
((¬∀y. ⟨0⋅0⟩=y → ¬0<0) → (0<0 → ∀y. ⟨0⋅0⟩=y))
((¬∀y. ⟨0⋅1⟩=y → ¬0<0) → (0<0 → ∀y. ⟨0⋅1⟩=y))
((¬∀y. ⟨1⋅0⟩=y → ¬0<0) → (0<0 → ∀y. ⟨1⋅0⟩=y))
((¬∀y. ⟨1⋅1⟩=y → ¬0<0) → (0<0 → ∀y. ⟨1⋅1⟩=y))
((¬∀x3. x3=0 → ¬0<0) → (0<0 → ∀x3. x3=0))
((¬∀x3. x3=1 → ¬0<0) → (0<0 → ∀x3. x3=1))
((¬∀y. ⟨0+y⟩=0 → ¬0<0) → (0<0 → ∀y. ⟨0+y⟩=0))
((¬∀y. ⟨0+y⟩=1 → ¬0<0) → (0<0 → ∀y. ⟨0+y⟩=1))
((¬∀y. ⟨1+y⟩=0 → ¬0<0) → (0<0 → ∀y. ⟨1+y⟩=0))
((¬∀y. ⟨1+y⟩=1 → ¬0<0) → (0<0 → ∀y. ⟨1+y⟩=1))
((¬∀y. ⟨y+0⟩=0 → ¬0<0) → (0<0 → ∀y. ⟨y+0⟩=0))
((¬∀y. ⟨y+0⟩=1 → ¬0<0) → (0<0 → ∀y. ⟨y+0⟩=1))
((¬∀y. ⟨y+1⟩=0 → ¬0<0) → (0<0 → ∀y. ⟨y+1⟩=0))
((¬∀y. ⟨y+1⟩=1 → ¬0<0) → (0<0 → ∀y. ⟨y+1⟩=1))
((¬∀y. ⟨0⋅y⟩=0 → ¬0<0) → (0<0 → ∀y. ⟨0⋅y⟩=0))
((¬∀y. ⟨0⋅y⟩=1 → ¬0<0) → (0<0 → ∀y. ⟨0⋅y⟩=1))
((¬∀y. ⟨1⋅y⟩=0 → ¬0<0) → (0<0 → ∀y. ⟨1⋅y⟩=0))
((¬∀y. ⟨1⋅y⟩=1 → ¬0<0) → (0<0 → ∀y. ⟨1⋅y⟩=1))
((¬∀y. ⟨y⋅0⟩=0 → ¬0<0) → (0<0 → ∀y. ⟨y⋅0⟩=0))
((¬∀y. ⟨y⋅0⟩=1 → ¬0<0) → (0<0 → ∀y. ⟨y⋅0⟩=1))
((¬∀y. ⟨y⋅1⟩=0 → ¬0<0) → (0<0 → ∀y. ⟨y⋅1⟩=0))
((¬∀y. ⟨y⋅1⟩=1 → ¬0<0) → (0<0 → ∀y. ⟨y⋅1⟩=1))
((¬∀x3. 0<x3 → ¬0<0) → (0<0 → ∀x3. 0<x3))
((¬∀y. 0<⟨0+y⟩ → ¬0<0) → (0<0 → ∀y. 0<⟨0+y⟩))
((¬∀y. 0<⟨1+y⟩ → ¬0<0) → (0<0 → ∀y. 0<⟨1+y⟩))
((¬∀y. 0<⟨y+0⟩ → ¬0<0) → (0<0 → ∀y. 0<⟨y+0⟩))
((¬∀y. 0<⟨y+1⟩ → ¬0<0) → (0<0 → ∀y. 0<⟨y+1⟩))
((¬∀y. 0<⟨0⋅y⟩ → ¬0<0) → (0<0 → ∀y. 0<⟨0⋅y⟩))
((¬∀y. 0<⟨1⋅y⟩ → ¬0<0) → (0<0 → ∀y. 0<⟨1⋅y⟩))
((¬∀y. 0<⟨y⋅0⟩ → ¬0<0) → (0<0 → ∀y. 0<⟨y⋅0⟩))
((¬∀y. 0<⟨y⋅1⟩ → ¬0<0) → (0<0 → ∀y. 0<⟨y⋅1⟩))
((¬∀x3. 1<x3 → ¬0<0) → (0<0 → ∀x3. 1<x3))
((¬∀y. 1<⟨0+y⟩ → ¬0<0) → (0<0 → ∀y. 1<⟨0+y⟩))
((¬∀y. 1<⟨1+y⟩ → ¬0<0) → (0<0 → ∀y. 1<⟨1+y⟩))
((¬∀y. 1<⟨y+0⟩ → ¬0<0) → (0<0 → ∀y. 1<⟨y+0⟩))
((¬∀y. 1<⟨y+1⟩ → ¬0<0) → (0<0 → ∀y. 1<⟨y+1⟩))
((¬∀y. 1<⟨0⋅y⟩ → ¬0<0) → (0<0 → ∀y. 1<⟨0⋅y⟩))
((¬∀y. 1<⟨1⋅y⟩ → ¬0<0) → (0<0 → ∀y. 1<⟨1⋅y⟩))
((¬∀y. 1<⟨y⋅0⟩ → ¬0<0) → (0<0 → ∀y. 1<⟨y⋅0⟩))
((¬∀y. 1<⟨y⋅1⟩ → ¬0<0) → (0<0 → ∀y. 1<⟨y⋅1⟩))
((¬∀y. y<⟨0+0⟩ → ¬0<0) → (0<0 → ∀y. y<⟨0+0⟩))
((¬∀y. y<⟨0+1⟩ → ¬0<0) → (0<0 → ∀y. y<⟨0+1⟩))
((¬∀y. y<⟨1+0⟩ → ¬0<0) → (0<0 → ∀y. y<⟨1+0⟩))
((¬∀y. y<⟨1+1⟩ → ¬0<0) → (0<0 → ∀y. y<⟨1+1⟩))
((¬∀y. y<⟨0⋅0⟩ → ¬0<0) → (0<0 → ∀y. y<⟨0⋅0⟩))
((¬∀y. y<⟨0⋅1⟩ → ¬0<0) → (0<0 → ∀y. y<⟨0⋅1⟩))
((¬∀y. y<⟨1⋅0⟩ → ¬0<0) → (0<0 → ∀y. y<⟨1⋅0⟩))
((¬∀y. y<⟨1⋅1⟩ → ¬0<0) → (0<0 → ∀y. y<⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩<y → ¬0<0) → (0<0 → ∀y. ⟨0+0⟩<y))
((¬∀y. ⟨0+1⟩<y → ¬0<0) → (0<0 → ∀y. ⟨0+1⟩<y))
((¬∀y. ⟨1+0⟩<y → ¬0<0) → (0<0 → ∀y. ⟨1+0⟩<y))
((¬∀y. ⟨1+1⟩<y → ¬0<0) → (0<0 → ∀y. ⟨1+1⟩<y))
((¬∀y. ⟨0⋅0⟩<y → ¬0<0) → (0<0 → ∀y. ⟨0⋅0⟩<y))
((¬∀y. ⟨0⋅1⟩<y → ¬0<0) → (0<0 → ∀y. ⟨0⋅1⟩<y))
((¬∀y. ⟨1⋅0⟩<y → ¬0<0) → (0<0 → ∀y. ⟨1⋅0⟩<y))
((¬∀y. ⟨1⋅1⟩<y → ¬0<0) → (0<0 → ∀y. ⟨1⋅1⟩<y))
((¬∀x3. x3<0 → ¬0<0) → (0<0 → ∀x3. x3<0))
((¬∀x3. x3<1 → ¬0<0) → (0<0 → ∀x3. x3<1))
((¬∀y. ⟨0+y⟩<0 → ¬0<0) → (0<0 → ∀y. ⟨0+y⟩<0))
((¬∀y. ⟨0+y⟩<1 → ¬0<0) → (0<0 → ∀y. ⟨0+y⟩<1))
((¬∀y. ⟨1+y⟩<0 → ¬0<0) → (0<0 → ∀y. ⟨1+y⟩<0))
((¬∀y. ⟨1+y⟩<1 → ¬0<0) → (0<0 → ∀y. ⟨1+y⟩<1))
((¬∀y. ⟨y+0⟩<0 → ¬0<0) → (0<0 → ∀y. ⟨y+0⟩<0))
((¬∀y. ⟨y+0⟩<1 → ¬0<0) → (0<0 → ∀y. ⟨y+0⟩<1))
((¬∀y. ⟨y+1⟩<0 → ¬0<0) → (0<0 → ∀y. ⟨y+1⟩<0))
((¬∀y. ⟨y+1⟩<1 → ¬0<0) → (0<0 → ∀y. ⟨y+1⟩<1))
((¬∀y. ⟨0⋅y⟩<0 → ¬0<0) → (0<0 → ∀y. ⟨0⋅y⟩<0))
((¬∀y. ⟨0⋅y⟩<1 → ¬0<0) → (0<0 → ∀y. ⟨0⋅y⟩<1))
((¬∀y. ⟨1⋅y⟩<0 → ¬0<0) → (0<0 → ∀y. ⟨1⋅y⟩<0))
((¬∀y. ⟨1⋅y⟩<1 → ¬0<0) → (0<0 → ∀y. ⟨1⋅y⟩<1))
((¬∀y. ⟨y⋅0⟩<0 → ¬0<0) → (0<0 → ∀y. ⟨y⋅0⟩<0))
((¬∀y. ⟨y⋅0⟩<1 → ¬0<0) → (0<0 → ∀y. ⟨y⋅0⟩<1))
((¬∀y. ⟨y⋅1⟩<0 → ¬0<0) → (0<0 → ∀y. ⟨y⋅1⟩<0))
((¬∀y. ⟨y⋅1⟩<1 → ¬0<0) → (0<0 → ∀y. ⟨y⋅1⟩<1))
((¬∀z. ¬0=z → ¬0<0) → (0<0 → ∀z. ¬0=z))
((¬∀x. ¬0=⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. ¬0=⟨0+x⟩))
((¬∀x. ¬0=⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. ¬0=⟨1+x⟩))
((¬∀x. ¬0=⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. ¬0=⟨x+0⟩))
((¬∀x. ¬0=⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. ¬0=⟨x+1⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬0=⟨0⋅x⟩))
((¬∀x. ¬0=⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬0=⟨1⋅x⟩))
((¬∀x. ¬0=⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. ¬0=⟨x⋅0⟩))
((¬∀x. ¬0=⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. ¬0=⟨x⋅1⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀z. ¬1=z → ¬0<0) → (0<0 → ∀z. ¬1=z))
((¬∀x. ¬1=⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. ¬1=⟨0+x⟩))
((¬∀x. ¬1=⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. ¬1=⟨1+x⟩))
((¬∀x. ¬1=⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. ¬1=⟨x+0⟩))
((¬∀x. ¬1=⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. ¬1=⟨x+1⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬1=⟨0⋅x⟩))
((¬∀x. ¬1=⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬1=⟨1⋅x⟩))
((¬∀x. ¬1=⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. ¬1=⟨x⋅0⟩))
((¬∀x. ¬1=⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. ¬1=⟨x⋅1⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬x=⟨0+0⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨0+0⟩))
((¬∀x. ¬x=⟨0+1⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨0+1⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨1+0⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨1+0⟩))
((¬∀x. ¬x=⟨1+1⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨1+1⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨0⋅0⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨0⋅0⟩))
((¬∀x. ¬x=⟨0⋅1⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨0⋅1⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨1⋅0⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨1⋅0⟩))
((¬∀x. ¬x=⟨1⋅1⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨1⋅1⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀y. ¬y=y → ¬0<0) → (0<0 → ∀y. ¬y=y))
((¬∀y. ¬y=y → ¬0<0) → (0<0 → ∀y. ¬y=y))
((¬∀z. ¬z=0 → ¬0<0) → (0<0 → ∀z. ¬z=0))
((¬∀z. ¬z=1 → ¬0<0) → (0<0 → ∀z. ¬z=1))
((¬∀x. ¬⟨0+0⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨0+0⟩=x))
((¬∀x. ¬⟨0+1⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨0+1⟩=x))
((¬∀x. ¬⟨0+x⟩=0 → ¬0<0) → (0<0 → ∀x. ¬⟨0+x⟩=0))
((¬∀x. ¬⟨0+x⟩=1 → ¬0<0) → (0<0 → ∀x. ¬⟨0+x⟩=1))
((¬∀x. ¬⟨0+x⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨0+x⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨1+0⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨1+0⟩=x))
((¬∀x. ¬⟨1+1⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨1+1⟩=x))
((¬∀x. ¬⟨1+x⟩=0 → ¬0<0) → (0<0 → ∀x. ¬⟨1+x⟩=0))
((¬∀x. ¬⟨1+x⟩=1 → ¬0<0) → (0<0 → ∀x. ¬⟨1+x⟩=1))
((¬∀x. ¬⟨1+x⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨1+x⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨x+0⟩=0 → ¬0<0) → (0<0 → ∀x. ¬⟨x+0⟩=0))
((¬∀x. ¬⟨x+0⟩=1 → ¬0<0) → (0<0 → ∀x. ¬⟨x+0⟩=1))
((¬∀x. ¬⟨x+0⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+0⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+1⟩=0 → ¬0<0) → (0<0 → ∀x. ¬⟨x+1⟩=0))
((¬∀x. ¬⟨x+1⟩=1 → ¬0<0) → (0<0 → ∀x. ¬⟨x+1⟩=1))
((¬∀x. ¬⟨x+1⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+1⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+x⟩=0 → ¬0<0) → (0<0 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=0 → ¬0<0) → (0<0 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=1 → ¬0<0) → (0<0 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=1 → ¬0<0) → (0<0 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨0⋅0⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨0⋅0⟩=x))
((¬∀x. ¬⟨0⋅1⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨0⋅1⟩=x))
((¬∀x. ¬⟨0⋅x⟩=0 → ¬0<0) → (0<0 → ∀x. ¬⟨0⋅x⟩=0))
((¬∀x. ¬⟨0⋅x⟩=1 → ¬0<0) → (0<0 → ∀x. ¬⟨0⋅x⟩=1))
((¬∀x. ¬⟨0⋅x⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨0⋅x⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨1⋅0⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨1⋅0⟩=x))
((¬∀x. ¬⟨1⋅1⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨1⋅1⟩=x))
((¬∀x. ¬⟨1⋅x⟩=0 → ¬0<0) → (0<0 → ∀x. ¬⟨1⋅x⟩=0))
((¬∀x. ¬⟨1⋅x⟩=1 → ¬0<0) → (0<0 → ∀x. ¬⟨1⋅x⟩=1))
((¬∀x. ¬⟨1⋅x⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨1⋅x⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨x⋅0⟩=0 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅0⟩=0))
((¬∀x. ¬⟨x⋅0⟩=1 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅0⟩=1))
((¬∀x. ¬⟨x⋅0⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅0⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅1⟩=0 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅1⟩=0))
((¬∀x. ¬⟨x⋅1⟩=1 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅1⟩=1))
((¬∀x. ¬⟨x⋅1⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅1⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀z. ¬0<z → ¬0<0) → (0<0 → ∀z. ¬0<z))
((¬∀x. ¬0<⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. ¬0<⟨0+x⟩))
((¬∀x. ¬0<⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. ¬0<⟨1+x⟩))
((¬∀x. ¬0<⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. ¬0<⟨x+0⟩))
((¬∀x. ¬0<⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. ¬0<⟨x+1⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬0<⟨0⋅x⟩))
((¬∀x. ¬0<⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬0<⟨1⋅x⟩))
((¬∀x. ¬0<⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. ¬0<⟨x⋅0⟩))
((¬∀x. ¬0<⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. ¬0<⟨x⋅1⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀z. ¬1<z → ¬0<0) → (0<0 → ∀z. ¬1<z))
((¬∀x. ¬1<⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. ¬1<⟨0+x⟩))
((¬∀x. ¬1<⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. ¬1<⟨1+x⟩))
((¬∀x. ¬1<⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. ¬1<⟨x+0⟩))
((¬∀x. ¬1<⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. ¬1<⟨x+1⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬1<⟨0⋅x⟩))
((¬∀x. ¬1<⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬1<⟨1⋅x⟩))
((¬∀x. ¬1<⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. ¬1<⟨x⋅0⟩))
((¬∀x. ¬1<⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. ¬1<⟨x⋅1⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬x<⟨0+0⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨0+0⟩))
((¬∀x. ¬x<⟨0+1⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨0+1⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨1+0⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨1+0⟩))
((¬∀x. ¬x<⟨1+1⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨1+1⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨0⋅0⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨0⋅0⟩))
((¬∀x. ¬x<⟨0⋅1⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨0⋅1⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨1⋅0⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨1⋅0⟩))
((¬∀x. ¬x<⟨1⋅1⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨1⋅1⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬0<0) → (0<0 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀y. ¬y<y → ¬0<0) → (0<0 → ∀y. ¬y<y))
((¬∀y. ¬y<y → ¬0<0) → (0<0 → ∀y. ¬y<y))
((¬∀z. ¬z<0 → ¬0<0) → (0<0 → ∀z. ¬z<0))
((¬∀z. ¬z<1 → ¬0<0) → (0<0 → ∀z. ¬z<1))
((¬∀x. ¬⟨0+0⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨0+0⟩<x))
((¬∀x. ¬⟨0+1⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨0+1⟩<x))
((¬∀x. ¬⟨0+x⟩<0 → ¬0<0) → (0<0 → ∀x. ¬⟨0+x⟩<0))
((¬∀x. ¬⟨0+x⟩<1 → ¬0<0) → (0<0 → ∀x. ¬⟨0+x⟩<1))
((¬∀x. ¬⟨0+x⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨0+x⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨1+0⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨1+0⟩<x))
((¬∀x. ¬⟨1+1⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨1+1⟩<x))
((¬∀x. ¬⟨1+x⟩<0 → ¬0<0) → (0<0 → ∀x. ¬⟨1+x⟩<0))
((¬∀x. ¬⟨1+x⟩<1 → ¬0<0) → (0<0 → ∀x. ¬⟨1+x⟩<1))
((¬∀x. ¬⟨1+x⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨1+x⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨x+0⟩<0 → ¬0<0) → (0<0 → ∀x. ¬⟨x+0⟩<0))
((¬∀x. ¬⟨x+0⟩<1 → ¬0<0) → (0<0 → ∀x. ¬⟨x+0⟩<1))
((¬∀x. ¬⟨x+0⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+0⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+1⟩<0 → ¬0<0) → (0<0 → ∀x. ¬⟨x+1⟩<0))
((¬∀x. ¬⟨x+1⟩<1 → ¬0<0) → (0<0 → ∀x. ¬⟨x+1⟩<1))
((¬∀x. ¬⟨x+1⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+1⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+x⟩<0 → ¬0<0) → (0<0 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<0 → ¬0<0) → (0<0 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<1 → ¬0<0) → (0<0 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<1 → ¬0<0) → (0<0 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨0⋅0⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨0⋅0⟩<x))
((¬∀x. ¬⟨0⋅1⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨0⋅1⟩<x))
((¬∀x. ¬⟨0⋅x⟩<0 → ¬0<0) → (0<0 → ∀x. ¬⟨0⋅x⟩<0))
((¬∀x. ¬⟨0⋅x⟩<1 → ¬0<0) → (0<0 → ∀x. ¬⟨0⋅x⟩<1))
((¬∀x. ¬⟨0⋅x⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨0⋅x⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨1⋅0⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨1⋅0⟩<x))
((¬∀x. ¬⟨1⋅1⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨1⋅1⟩<x))
((¬∀x. ¬⟨1⋅x⟩<0 → ¬0<0) → (0<0 → ∀x. ¬⟨1⋅x⟩<0))
((¬∀x. ¬⟨1⋅x⟩<1 → ¬0<0) → (0<0 → ∀x. ¬⟨1⋅x⟩<1))
((¬∀x. ¬⟨1⋅x⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨1⋅x⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨x⋅0⟩<0 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅0⟩<0))
((¬∀x. ¬⟨x⋅0⟩<1 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅0⟩<1))
((¬∀x. ¬⟨x⋅0⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅0⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅1⟩<0 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅1⟩<0))
((¬∀x. ¬⟨x⋅1⟩<1 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅1⟩<1))
((¬∀x. ¬⟨x⋅1⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅1⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬0<0) → (0<0 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀y. ¬¬0=y → ¬0<0) → (0<0 → ∀y. ¬¬0=y))
((¬∀y. ¬¬1=y → ¬0<0) → (0<0 → ∀y. ¬¬1=y))
((¬∀y. ¬¬y=0 → ¬0<0) → (0<0 → ∀y. ¬¬y=0))
((¬∀y. ¬¬y=1 → ¬0<0) → (0<0 → ∀y. ¬¬y=1))
((¬∀y. ¬¬0<y → ¬0<0) → (0<0 → ∀y. ¬¬0<y))
((¬∀y. ¬¬1<y → ¬0<0) → (0<0 → ∀y. ¬¬1<y))
((¬∀y. ¬¬y<0 → ¬0<0) → (0<0 → ∀y. ¬¬y<0))
((¬∀y. ¬¬y<1 → ¬0<0) → (0<0 → ∀y. ¬¬y<1))
((¬∀x. ¬¬¬0=x → ¬0<0) → (0<0 → ∀x. ¬¬¬0=x))
((¬∀x. ¬¬¬1=x → ¬0<0) → (0<0 → ∀x. ¬¬¬1=x))
((¬∀x. ¬¬¬x=0 → ¬0<0) → (0<0 → ∀x. ¬¬¬x=0))
((¬∀x. ¬¬¬x=1 → ¬0<0) → (0<0 → ∀x. ¬¬¬x=1))
((¬∀x. ¬¬¬x=x → ¬0<0) → (0<0 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬x=x → ¬0<0) → (0<0 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬0<x → ¬0<0) → (0<0 → ∀x. ¬¬¬0<x))
((¬∀x. ¬¬¬1<x → ¬0<0) → (0<0 → ∀x. ¬¬¬1<x))
((¬∀x. ¬¬¬x<0 → ¬0<0) → (0<0 → ∀x. ¬¬¬x<0))
((¬∀x. ¬¬¬x<1 → ¬0<0) → (0<0 → ∀x. ¬¬¬x<1))
((¬∀x. ¬¬¬x<x → ¬0<0) → (0<0 → ∀x. ¬¬¬x<x))
((¬∀x. ¬¬¬x<x → ¬0<0) → (0<0 → ∀x. ¬¬¬x<x))
((¬∀y. ¬∀x. x=y → ¬0<0) → (0<0 → ∀y. ¬∀x. x=y))
((¬∀x. ¬∀y. x=y → ¬0<0) → (0<0 → ∀x. ¬∀y. x=y))
((¬∀x. ¬∀y. y=x → ¬0<0) → (0<0 → ∀x. ¬∀y. y=x))
((¬∀y. ¬∀x. y=x → ¬0<0) → (0<0 → ∀y. ¬∀x. y=x))
((¬∀y. ¬∀x. x<y → ¬0<0) → (0<0 → ∀y. ¬∀x. x<y))
((¬∀x. ¬∀y. x<y → ¬0<0) → (0<0 → ∀x. ¬∀y. x<y))
((¬∀x. ¬∀y. y<x → ¬0<0) → (0<0 → ∀x. ¬∀y. y<x))
((¬∀y. ¬∀x. y<x → ¬0<0) → (0<0 → ∀y. ¬∀x. y<x))
((¬∀z. ∀x. x=z → ¬0<0) → (0<0 → ∀z. ∀x. x=z))
((¬∀x. ∀z. x=z → ¬0<0) → (0<0 → ∀x. ∀z. x=z))
((¬∀x. ∀z. z=x → ¬0<0) → (0<0 → ∀x. ∀z. z=x))
((¬∀z. ∀x. z=x → ¬0<0) → (0<0 → ∀z. ∀x. z=x))
((¬∀z. ∀x. x<z → ¬0<0) → (0<0 → ∀z. ∀x. x<z))
((¬∀x. ∀z. x<z → ¬0<0) → (0<0 → ∀x. ∀z. x<z))
((¬∀x. ∀z. z<x → ¬0<0) → (0<0 → ∀x. ∀z. z<x))
((¬∀z. ∀x. z<x → ¬0<0) → (0<0 → ∀z. ∀x. z<x))
((¬∀y. ∀x. ¬x=y → ¬0<0) → (0<0 → ∀y. ∀x. ¬x=y))
((¬∀x. ∀y. ¬x=y → ¬0<0) → (0<0 → ∀x. ∀y. ¬x=y))
((¬∀x. ∀y. ¬y=x → ¬0<0) → (0<0 → ∀x. ∀y. ¬y=x))
((¬∀y. ∀x. ¬y=x → ¬0<0) → (0<0 → ∀y. ∀x. ¬y=x))
((¬∀y. ∀x. ¬x<y → ¬0<0) → (0<0 → ∀y. ∀x. ¬x<y))
((¬∀x. ∀y. ¬x<y → ¬0<0) → (0<0 → ∀x. ∀y. ¬x<y))
((¬∀x. ∀y. ¬y<x → ¬0<0) → (0<0 → ∀x. ∀y. ¬y<x))
((¬∀y. ∀x. ¬y<x → ¬0<0) → (0<0 → ∀y. ∀x. ¬y<x))
((¬(0=0 → 0=0) → ¬0<0) → (0<0 → (0=0 → 0=0)))
((¬(0=0 → 0=1) → ¬0<0) → (0<0 → (0=0 → 0=1)))
((¬(0=0 → 1=0) → ¬0<0) → (0<0 → (0=0 → 1=0)))
((¬(0=0 → 1=1) → ¬0<0) → (0<0 → (0=0 → 1=1)))
((¬(0=0 → 0<0) → ¬0<0) → (0<0 → (0=0 → 0<0)))
((¬(0=0 → 0<1) → ¬0<0) → (0<0 → (0=0 → 0<1)))
((¬(0=0 → 1<0) → ¬0<0) → (0<0 → (0=0 → 1<0)))
((¬(0=0 → 1<1) → ¬0<0) → (0<0 → (0=0 → 1<1)))
((¬(0=1 → 0=0) → ¬0<0) → (0<0 → (0=1 → 0=0)))
((¬(0=1 → 0=1) → ¬0<0) → (0<0 → (0=1 → 0=1)))
((¬(0=1 → 1=0) → ¬0<0) → (0<0 → (0=1 → 1=0)))
((¬(0=1 → 1=1) → ¬0<0) → (0<0 → (0=1 → 1=1)))
((¬(0=1 → 0<0) → ¬0<0) → (0<0 → (0=1 → 0<0)))
((¬(0=1 → 0<1) → ¬0<0) → (0<0 → (0=1 → 0<1)))
((¬(0=1 → 1<0) → ¬0<0) → (0<0 → (0=1 → 1<0)))
((¬(0=1 → 1<1) → ¬0<0) → (0<0 → (0=1 → 1<1)))
((¬(1=0 → 0=0) → ¬0<0) → (0<0 → (1=0 → 0=0)))
((¬(1=0 → 0=1) → ¬0<0) → (0<0 → (1=0 → 0=1)))
((¬(1=0 → 1=0) → ¬0<0) → (0<0 → (1=0 → 1=0)))
((¬(1=0 → 1=1) → ¬0<0) → (0<0 → (1=0 → 1=1)))
((¬(1=0 → 0<0) → ¬0<0) → (0<0 → (1=0 → 0<0)))
((¬(1=0 → 0<1) → ¬0<0) → (0<0 → (1=0 → 0<1)))
((¬(1=0 → 1<0) → ¬0<0) → (0<0 → (1=0 → 1<0)))
((¬(1=0 → 1<1) → ¬0<0) → (0<0 → (1=0 → 1<1)))
((¬(1=1 → 0=0) → ¬0<0) → (0<0 → (1=1 → 0=0)))
((¬(1=1 → 0=1) → ¬0<0) → (0<0 → (1=1 → 0=1)))
((¬(1=1 → 1=0) → ¬0<0) → (0<0 → (1=1 → 1=0)))
((¬(1=1 → 1=1) → ¬0<0) → (0<0 → (1=1 → 1=1)))
((¬(1=1 → 0<0) → ¬0<0) → (0<0 → (1=1 → 0<0)))
((¬(1=1 → 0<1) → ¬0<0) → (0<0 → (1=1 → 0<1)))
((¬(1=1 → 1<0) → ¬0<0) → (0<0 → (1=1 → 1<0)))
((¬(1=1 → 1<1) → ¬0<0) → (0<0 → (1=1 → 1<1)))
((¬(0<0 → 0=0) → ¬0<0) → (0<0 → (0<0 → 0=0)))
((¬(0<0 → 0=1) → ¬0<0) → (0<0 → (0<0 → 0=1)))
((¬(0<0 → 1=0) → ¬0<0) → (0<0 → (0<0 → 1=0)))
((¬(0<0 → 1=1) → ¬0<0) → (0<0 → (0<0 → 1=1)))
((¬(0<0 → 0<0) → ¬0<0) → (0<0 → (0<0 → 0<0)))
((¬(0<0 → 0<1) → ¬0<0) → (0<0 → (0<0 → 0<1)))
((¬(0<0 → 1<0) → ¬0<0) → (0<0 → (0<0 → 1<0)))
((¬(0<0 → 1<1) → ¬0<0) → (0<0 → (0<0 → 1<1)))
((¬(0<1 → 0=0) → ¬0<0) → (0<0 → (0<1 → 0=0)))
((¬(0<1 → 0=1) → ¬0<0) → (0<0 → (0<1 → 0=1)))
((¬(0<1 → 1=0) → ¬0<0) → (0<0 → (0<1 → 1=0)))
((¬(0<1 → 1=1) → ¬0<0) → (0<0 → (0<1 → 1=1)))
((¬(0<1 → 0<0) → ¬0<0) → (0<0 → (0<1 → 0<0)))
((¬(0<1 → 0<1) → ¬0<0) → (0<0 → (0<1 → 0<1)))
((¬(0<1 → 1<0) → ¬0<0) → (0<0 → (0<1 → 1<0)))
((¬(0<1 → 1<1) → ¬0<0) → (0<0 → (0<1 → 1<1)))
((¬(1<0 → 0=0) → ¬0<0) → (0<0 → (1<0 → 0=0)))
((¬(1<0 → 0=1) → ¬0<0) → (0<0 → (1<0 → 0=1)))
((¬(1<0 → 1=0) → ¬0<0) → (0<0 → (1<0 → 1=0)))
((¬(1<0 → 1=1) → ¬0<0) → (0<0 → (1<0 → 1=1)))
((¬(1<0 → 0<0) → ¬0<0) → (0<0 → (1<0 → 0<0)))
((¬(1<0 → 0<1) → ¬0<0) → (0<0 → (1<0 → 0<1)))
((¬(1<0 → 1<0) → ¬0<0) → (0<0 → (1<0 → 1<0)))
((¬(1<0 → 1<1) → ¬0<0) → (0<0 → (1<0 → 1<1)))
((¬(1<1 → 0=0) → ¬0<0) → (0<0 → (1<1 → 0=0)))
((¬(1<1 → 0=1) → ¬0<0) → (0<0 → (1<1 → 0=1)))
((¬(1<1 → 1=0) → ¬0<0) → (0<0 → (1<1 → 1=0)))
((¬(1<1 → 1=1) → ¬0<0) → (0<0 → (1<1 → 1=1)))
((¬(1<1 → 0<0) → ¬0<0) → (0<0 → (1<1 → 0<0)))
((¬(1<1 → 0<1) → ¬0<0) → (0<0 → (1<1 → 0<1)))
((¬(1<1 → 1<0) → ¬0<0) → (0<0 → (1<1 → 1<0)))
((¬(1<1 → 1<1) → ¬0<0) → (0<0 → (1<1 → 1<1)))
((¬0=⟨0+⟨0+0⟩⟩ → ¬0<1) → (0<1 → 0=⟨0+⟨0+0⟩⟩))
((¬0=⟨0+⟨0+1⟩⟩ → ¬0<1) → (0<1 → 0=⟨0+⟨0+1⟩⟩))
((¬0=⟨0+⟨1+0⟩⟩ → ¬0<1) → (0<1 → 0=⟨0+⟨1+0⟩⟩))
((¬0=⟨0+⟨1+1⟩⟩ → ¬0<1) → (0<1 → 0=⟨0+⟨1+1⟩⟩))
((¬0=⟨0+⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 0=⟨0+⟨0⋅0⟩⟩))
((¬0=⟨0+⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 0=⟨0+⟨0⋅1⟩⟩))
((¬0=⟨0+⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 0=⟨0+⟨1⋅0⟩⟩))
((¬0=⟨0+⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 0=⟨0+⟨1⋅1⟩⟩))
((¬0=⟨1+⟨0+0⟩⟩ → ¬0<1) → (0<1 → 0=⟨1+⟨0+0⟩⟩))
((¬0=⟨1+⟨0+1⟩⟩ → ¬0<1) → (0<1 → 0=⟨1+⟨0+1⟩⟩))
((¬0=⟨1+⟨1+0⟩⟩ → ¬0<1) → (0<1 → 0=⟨1+⟨1+0⟩⟩))
((¬0=⟨1+⟨1+1⟩⟩ → ¬0<1) → (0<1 → 0=⟨1+⟨1+1⟩⟩))
((¬0=⟨1+⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 0=⟨1+⟨0⋅0⟩⟩))
((¬0=⟨1+⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 0=⟨1+⟨0⋅1⟩⟩))
((¬0=⟨1+⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 0=⟨1+⟨1⋅0⟩⟩))
((¬0=⟨1+⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 0=⟨1+⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩+0⟩ → ¬0<1) → (0<1 → 0=⟨⟨0+0⟩+0⟩))
((¬0=⟨⟨0+0⟩+1⟩ → ¬0<1) → (0<1 → 0=⟨⟨0+0⟩+1⟩))
((¬0=⟨⟨0+1⟩+0⟩ → ¬0<1) → (0<1 → 0=⟨⟨0+1⟩+0⟩))
((¬0=⟨⟨0+1⟩+1⟩ → ¬0<1) → (0<1 → 0=⟨⟨0+1⟩+1⟩))
((¬0=⟨⟨1+0⟩+0⟩ → ¬0<1) → (0<1 → 0=⟨⟨1+0⟩+0⟩))
((¬0=⟨⟨1+0⟩+1⟩ → ¬0<1) → (0<1 → 0=⟨⟨1+0⟩+1⟩))
((¬0=⟨⟨1+1⟩+0⟩ → ¬0<1) → (0<1 → 0=⟨⟨1+1⟩+0⟩))
((¬0=⟨⟨1+1⟩+1⟩ → ¬0<1) → (0<1 → 0=⟨⟨1+1⟩+1⟩))
((¬0=⟨⟨0⋅0⟩+0⟩ → ¬0<1) → (0<1 → 0=⟨⟨0⋅0⟩+0⟩))
((¬0=⟨⟨0⋅0⟩+1⟩ → ¬0<1) → (0<1 → 0=⟨⟨0⋅0⟩+1⟩))
((¬0=⟨⟨0⋅1⟩+0⟩ → ¬0<1) → (0<1 → 0=⟨⟨0⋅1⟩+0⟩))
((¬0=⟨⟨0⋅1⟩+1⟩ → ¬0<1) → (0<1 → 0=⟨⟨0⋅1⟩+1⟩))
((¬0=⟨⟨1⋅0⟩+0⟩ → ¬0<1) → (0<1 → 0=⟨⟨1⋅0⟩+0⟩))
((¬0=⟨⟨1⋅0⟩+1⟩ → ¬0<1) → (0<1 → 0=⟨⟨1⋅0⟩+1⟩))
((¬0=⟨⟨1⋅1⟩+0⟩ → ¬0<1) → (0<1 → 0=⟨⟨1⋅1⟩+0⟩))
((¬0=⟨⟨1⋅1⟩+1⟩ → ¬0<1) → (0<1 → 0=⟨⟨1⋅1⟩+1⟩))
((¬0=⟨0⋅⟨0+0⟩⟩ → ¬0<1) → (0<1 → 0=⟨0⋅⟨0+0⟩⟩))
((¬0=⟨0⋅⟨0+1⟩⟩ → ¬0<1) → (0<1 → 0=⟨0⋅⟨0+1⟩⟩))
((¬0=⟨0⋅⟨1+0⟩⟩ → ¬0<1) → (0<1 → 0=⟨0⋅⟨1+0⟩⟩))
((¬0=⟨0⋅⟨1+1⟩⟩ → ¬0<1) → (0<1 → 0=⟨0⋅⟨1+1⟩⟩))
((¬0=⟨0⋅⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 0=⟨0⋅⟨0⋅0⟩⟩))
((¬0=⟨0⋅⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 0=⟨0⋅⟨0⋅1⟩⟩))
((¬0=⟨0⋅⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 0=⟨0⋅⟨1⋅0⟩⟩))
((¬0=⟨0⋅⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 0=⟨0⋅⟨1⋅1⟩⟩))
((¬0=⟨1⋅⟨0+0⟩⟩ → ¬0<1) → (0<1 → 0=⟨1⋅⟨0+0⟩⟩))
((¬0=⟨1⋅⟨0+1⟩⟩ → ¬0<1) → (0<1 → 0=⟨1⋅⟨0+1⟩⟩))
((¬0=⟨1⋅⟨1+0⟩⟩ → ¬0<1) → (0<1 → 0=⟨1⋅⟨1+0⟩⟩))
((¬0=⟨1⋅⟨1+1⟩⟩ → ¬0<1) → (0<1 → 0=⟨1⋅⟨1+1⟩⟩))
((¬0=⟨1⋅⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 0=⟨1⋅⟨0⋅0⟩⟩))
((¬0=⟨1⋅⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 0=⟨1⋅⟨0⋅1⟩⟩))
((¬0=⟨1⋅⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 0=⟨1⋅⟨1⋅0⟩⟩))
((¬0=⟨1⋅⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 0=⟨1⋅⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩⋅0⟩ → ¬0<1) → (0<1 → 0=⟨⟨0+0⟩⋅0⟩))
((¬0=⟨⟨0+0⟩⋅1⟩ → ¬0<1) → (0<1 → 0=⟨⟨0+0⟩⋅1⟩))
((¬0=⟨⟨0+1⟩⋅0⟩ → ¬0<1) → (0<1 → 0=⟨⟨0+1⟩⋅0⟩))
((¬0=⟨⟨0+1⟩⋅1⟩ → ¬0<1) → (0<1 → 0=⟨⟨0+1⟩⋅1⟩))
((¬0=⟨⟨1+0⟩⋅0⟩ → ¬0<1) → (0<1 → 0=⟨⟨1+0⟩⋅0⟩))
((¬0=⟨⟨1+0⟩⋅1⟩ → ¬0<1) → (0<1 → 0=⟨⟨1+0⟩⋅1⟩))
((¬0=⟨⟨1+1⟩⋅0⟩ → ¬0<1) → (0<1 → 0=⟨⟨1+1⟩⋅0⟩))
((¬0=⟨⟨1+1⟩⋅1⟩ → ¬0<1) → (0<1 → 0=⟨⟨1+1⟩⋅1⟩))
((¬0=⟨⟨0⋅0⟩⋅0⟩ → ¬0<1) → (0<1 → 0=⟨⟨0⋅0⟩⋅0⟩))
((¬0=⟨⟨0⋅0⟩⋅1⟩ → ¬0<1) → (0<1 → 0=⟨⟨0⋅0⟩⋅1⟩))
((¬0=⟨⟨0⋅1⟩⋅0⟩ → ¬0<1) → (0<1 → 0=⟨⟨0⋅1⟩⋅0⟩))
((¬0=⟨⟨0⋅1⟩⋅1⟩ → ¬0<1) → (0<1 → 0=⟨⟨0⋅1⟩⋅1⟩))
((¬0=⟨⟨1⋅0⟩⋅0⟩ → ¬0<1) → (0<1 → 0=⟨⟨1⋅0⟩⋅0⟩))
((¬0=⟨⟨1⋅0⟩⋅1⟩ → ¬0<1) → (0<1 → 0=⟨⟨1⋅0⟩⋅1⟩))
((¬0=⟨⟨1⋅1⟩⋅0⟩ → ¬0<1) → (0<1 → 0=⟨⟨1⋅1⟩⋅0⟩))
((¬0=⟨⟨1⋅1⟩⋅1⟩ → ¬0<1) → (0<1 → 0=⟨⟨1⋅1⟩⋅1⟩))
((¬1=⟨0+⟨0+0⟩⟩ → ¬0<1) → (0<1 → 1=⟨0+⟨0+0⟩⟩))
((¬1=⟨0+⟨0+1⟩⟩ → ¬0<1) → (0<1 → 1=⟨0+⟨0+1⟩⟩))
((¬1=⟨0+⟨1+0⟩⟩ → ¬0<1) → (0<1 → 1=⟨0+⟨1+0⟩⟩))
((¬1=⟨0+⟨1+1⟩⟩ → ¬0<1) → (0<1 → 1=⟨0+⟨1+1⟩⟩))
((¬1=⟨0+⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 1=⟨0+⟨0⋅0⟩⟩))
((¬1=⟨0+⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 1=⟨0+⟨0⋅1⟩⟩))
((¬1=⟨0+⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 1=⟨0+⟨1⋅0⟩⟩))
((¬1=⟨0+⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 1=⟨0+⟨1⋅1⟩⟩))
((¬1=⟨1+⟨0+0⟩⟩ → ¬0<1) → (0<1 → 1=⟨1+⟨0+0⟩⟩))
((¬1=⟨1+⟨0+1⟩⟩ → ¬0<1) → (0<1 → 1=⟨1+⟨0+1⟩⟩))
((¬1=⟨1+⟨1+0⟩⟩ → ¬0<1) → (0<1 → 1=⟨1+⟨1+0⟩⟩))
((¬1=⟨1+⟨1+1⟩⟩ → ¬0<1) → (0<1 → 1=⟨1+⟨1+1⟩⟩))
((¬1=⟨1+⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 1=⟨1+⟨0⋅0⟩⟩))
((¬1=⟨1+⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 1=⟨1+⟨0⋅1⟩⟩))
((¬1=⟨1+⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 1=⟨1+⟨1⋅0⟩⟩))
((¬1=⟨1+⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 1=⟨1+⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩+0⟩ → ¬0<1) → (0<1 → 1=⟨⟨0+0⟩+0⟩))
((¬1=⟨⟨0+0⟩+1⟩ → ¬0<1) → (0<1 → 1=⟨⟨0+0⟩+1⟩))
((¬1=⟨⟨0+1⟩+0⟩ → ¬0<1) → (0<1 → 1=⟨⟨0+1⟩+0⟩))
((¬1=⟨⟨0+1⟩+1⟩ → ¬0<1) → (0<1 → 1=⟨⟨0+1⟩+1⟩))
((¬1=⟨⟨1+0⟩+0⟩ → ¬0<1) → (0<1 → 1=⟨⟨1+0⟩+0⟩))
((¬1=⟨⟨1+0⟩+1⟩ → ¬0<1) → (0<1 → 1=⟨⟨1+0⟩+1⟩))
((¬1=⟨⟨1+1⟩+0⟩ → ¬0<1) → (0<1 → 1=⟨⟨1+1⟩+0⟩))
((¬1=⟨⟨1+1⟩+1⟩ → ¬0<1) → (0<1 → 1=⟨⟨1+1⟩+1⟩))
((¬1=⟨⟨0⋅0⟩+0⟩ → ¬0<1) → (0<1 → 1=⟨⟨0⋅0⟩+0⟩))
((¬1=⟨⟨0⋅0⟩+1⟩ → ¬0<1) → (0<1 → 1=⟨⟨0⋅0⟩+1⟩))
((¬1=⟨⟨0⋅1⟩+0⟩ → ¬0<1) → (0<1 → 1=⟨⟨0⋅1⟩+0⟩))
((¬1=⟨⟨0⋅1⟩+1⟩ → ¬0<1) → (0<1 → 1=⟨⟨0⋅1⟩+1⟩))
((¬1=⟨⟨1⋅0⟩+0⟩ → ¬0<1) → (0<1 → 1=⟨⟨1⋅0⟩+0⟩))
((¬1=⟨⟨1⋅0⟩+1⟩ → ¬0<1) → (0<1 → 1=⟨⟨1⋅0⟩+1⟩))
((¬1=⟨⟨1⋅1⟩+0⟩ → ¬0<1) → (0<1 → 1=⟨⟨1⋅1⟩+0⟩))
((¬1=⟨⟨1⋅1⟩+1⟩ → ¬0<1) → (0<1 → 1=⟨⟨1⋅1⟩+1⟩))
((¬1=⟨0⋅⟨0+0⟩⟩ → ¬0<1) → (0<1 → 1=⟨0⋅⟨0+0⟩⟩))
((¬1=⟨0⋅⟨0+1⟩⟩ → ¬0<1) → (0<1 → 1=⟨0⋅⟨0+1⟩⟩))
((¬1=⟨0⋅⟨1+0⟩⟩ → ¬0<1) → (0<1 → 1=⟨0⋅⟨1+0⟩⟩))
((¬1=⟨0⋅⟨1+1⟩⟩ → ¬0<1) → (0<1 → 1=⟨0⋅⟨1+1⟩⟩))
((¬1=⟨0⋅⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 1=⟨0⋅⟨0⋅0⟩⟩))
((¬1=⟨0⋅⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 1=⟨0⋅⟨0⋅1⟩⟩))
((¬1=⟨0⋅⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 1=⟨0⋅⟨1⋅0⟩⟩))
((¬1=⟨0⋅⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 1=⟨0⋅⟨1⋅1⟩⟩))
((¬1=⟨1⋅⟨0+0⟩⟩ → ¬0<1) → (0<1 → 1=⟨1⋅⟨0+0⟩⟩))
((¬1=⟨1⋅⟨0+1⟩⟩ → ¬0<1) → (0<1 → 1=⟨1⋅⟨0+1⟩⟩))
((¬1=⟨1⋅⟨1+0⟩⟩ → ¬0<1) → (0<1 → 1=⟨1⋅⟨1+0⟩⟩))
((¬1=⟨1⋅⟨1+1⟩⟩ → ¬0<1) → (0<1 → 1=⟨1⋅⟨1+1⟩⟩))
((¬1=⟨1⋅⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 1=⟨1⋅⟨0⋅0⟩⟩))
((¬1=⟨1⋅⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 1=⟨1⋅⟨0⋅1⟩⟩))
((¬1=⟨1⋅⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 1=⟨1⋅⟨1⋅0⟩⟩))
((¬1=⟨1⋅⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 1=⟨1⋅⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩⋅0⟩ → ¬0<1) → (0<1 → 1=⟨⟨0+0⟩⋅0⟩))
((¬1=⟨⟨0+0⟩⋅1⟩ → ¬0<1) → (0<1 → 1=⟨⟨0+0⟩⋅1⟩))
((¬1=⟨⟨0+1⟩⋅0⟩ → ¬0<1) → (0<1 → 1=⟨⟨0+1⟩⋅0⟩))
((¬1=⟨⟨0+1⟩⋅1⟩ → ¬0<1) → (0<1 → 1=⟨⟨0+1⟩⋅1⟩))
((¬1=⟨⟨1+0⟩⋅0⟩ → ¬0<1) → (0<1 → 1=⟨⟨1+0⟩⋅0⟩))
((¬1=⟨⟨1+0⟩⋅1⟩ → ¬0<1) → (0<1 → 1=⟨⟨1+0⟩⋅1⟩))
((¬1=⟨⟨1+1⟩⋅0⟩ → ¬0<1) → (0<1 → 1=⟨⟨1+1⟩⋅0⟩))
((¬1=⟨⟨1+1⟩⋅1⟩ → ¬0<1) → (0<1 → 1=⟨⟨1+1⟩⋅1⟩))
((¬1=⟨⟨0⋅0⟩⋅0⟩ → ¬0<1) → (0<1 → 1=⟨⟨0⋅0⟩⋅0⟩))
((¬1=⟨⟨0⋅0⟩⋅1⟩ → ¬0<1) → (0<1 → 1=⟨⟨0⋅0⟩⋅1⟩))
((¬1=⟨⟨0⋅1⟩⋅0⟩ → ¬0<1) → (0<1 → 1=⟨⟨0⋅1⟩⋅0⟩))
((¬1=⟨⟨0⋅1⟩⋅1⟩ → ¬0<1) → (0<1 → 1=⟨⟨0⋅1⟩⋅1⟩))
((¬1=⟨⟨1⋅0⟩⋅0⟩ → ¬0<1) → (0<1 → 1=⟨⟨1⋅0⟩⋅0⟩))
((¬1=⟨⟨1⋅0⟩⋅1⟩ → ¬0<1) → (0<1 → 1=⟨⟨1⋅0⟩⋅1⟩))
((¬1=⟨⟨1⋅1⟩⋅0⟩ → ¬0<1) → (0<1 → 1=⟨⟨1⋅1⟩⋅0⟩))
((¬1=⟨⟨1⋅1⟩⋅1⟩ → ¬0<1) → (0<1 → 1=⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩=⟨0+0⟩ → ¬0<1) → (0<1 → ⟨0+0⟩=⟨0+0⟩))
((¬⟨0+0⟩=⟨0+1⟩ → ¬0<1) → (0<1 → ⟨0+0⟩=⟨0+1⟩))
((¬⟨0+0⟩=⟨1+0⟩ → ¬0<1) → (0<1 → ⟨0+0⟩=⟨1+0⟩))
((¬⟨0+0⟩=⟨1+1⟩ → ¬0<1) → (0<1 → ⟨0+0⟩=⟨1+1⟩))
((¬⟨0+0⟩=⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨0+0⟩=⟨0⋅0⟩))
((¬⟨0+0⟩=⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨0+0⟩=⟨0⋅1⟩))
((¬⟨0+0⟩=⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨0+0⟩=⟨1⋅0⟩))
((¬⟨0+0⟩=⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨0+0⟩=⟨1⋅1⟩))
((¬⟨0+1⟩=⟨0+0⟩ → ¬0<1) → (0<1 → ⟨0+1⟩=⟨0+0⟩))
((¬⟨0+1⟩=⟨0+1⟩ → ¬0<1) → (0<1 → ⟨0+1⟩=⟨0+1⟩))
((¬⟨0+1⟩=⟨1+0⟩ → ¬0<1) → (0<1 → ⟨0+1⟩=⟨1+0⟩))
((¬⟨0+1⟩=⟨1+1⟩ → ¬0<1) → (0<1 → ⟨0+1⟩=⟨1+1⟩))
((¬⟨0+1⟩=⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨0+1⟩=⟨0⋅0⟩))
((¬⟨0+1⟩=⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨0+1⟩=⟨0⋅1⟩))
((¬⟨0+1⟩=⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨0+1⟩=⟨1⋅0⟩))
((¬⟨0+1⟩=⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨0+1⟩=⟨1⋅1⟩))
((¬⟨1+0⟩=⟨0+0⟩ → ¬0<1) → (0<1 → ⟨1+0⟩=⟨0+0⟩))
((¬⟨1+0⟩=⟨0+1⟩ → ¬0<1) → (0<1 → ⟨1+0⟩=⟨0+1⟩))
((¬⟨1+0⟩=⟨1+0⟩ → ¬0<1) → (0<1 → ⟨1+0⟩=⟨1+0⟩))
((¬⟨1+0⟩=⟨1+1⟩ → ¬0<1) → (0<1 → ⟨1+0⟩=⟨1+1⟩))
((¬⟨1+0⟩=⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨1+0⟩=⟨0⋅0⟩))
((¬⟨1+0⟩=⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨1+0⟩=⟨0⋅1⟩))
((¬⟨1+0⟩=⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨1+0⟩=⟨1⋅0⟩))
((¬⟨1+0⟩=⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨1+0⟩=⟨1⋅1⟩))
((¬⟨1+1⟩=⟨0+0⟩ → ¬0<1) → (0<1 → ⟨1+1⟩=⟨0+0⟩))
((¬⟨1+1⟩=⟨0+1⟩ → ¬0<1) → (0<1 → ⟨1+1⟩=⟨0+1⟩))
((¬⟨1+1⟩=⟨1+0⟩ → ¬0<1) → (0<1 → ⟨1+1⟩=⟨1+0⟩))
((¬⟨1+1⟩=⟨1+1⟩ → ¬0<1) → (0<1 → ⟨1+1⟩=⟨1+1⟩))
((¬⟨1+1⟩=⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨1+1⟩=⟨0⋅0⟩))
((¬⟨1+1⟩=⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨1+1⟩=⟨0⋅1⟩))
((¬⟨1+1⟩=⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨1+1⟩=⟨1⋅0⟩))
((¬⟨1+1⟩=⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨1+1⟩=⟨1⋅1⟩))
((¬⟨0⋅0⟩=⟨0+0⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩=⟨0+0⟩))
((¬⟨0⋅0⟩=⟨0+1⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩=⟨0+1⟩))
((¬⟨0⋅0⟩=⟨1+0⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩=⟨1+0⟩))
((¬⟨0⋅0⟩=⟨1+1⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩=⟨1+1⟩))
((¬⟨0⋅0⟩=⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩=⟨0⋅0⟩))
((¬⟨0⋅0⟩=⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩=⟨0⋅1⟩))
((¬⟨0⋅0⟩=⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩=⟨1⋅0⟩))
((¬⟨0⋅0⟩=⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩=⟨1⋅1⟩))
((¬⟨0⋅1⟩=⟨0+0⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩=⟨0+0⟩))
((¬⟨0⋅1⟩=⟨0+1⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩=⟨0+1⟩))
((¬⟨0⋅1⟩=⟨1+0⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩=⟨1+0⟩))
((¬⟨0⋅1⟩=⟨1+1⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩=⟨1+1⟩))
((¬⟨0⋅1⟩=⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩=⟨0⋅0⟩))
((¬⟨0⋅1⟩=⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩=⟨0⋅1⟩))
((¬⟨0⋅1⟩=⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩=⟨1⋅0⟩))
((¬⟨0⋅1⟩=⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩=⟨1⋅1⟩))
((¬⟨1⋅0⟩=⟨0+0⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩=⟨0+0⟩))
((¬⟨1⋅0⟩=⟨0+1⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩=⟨0+1⟩))
((¬⟨1⋅0⟩=⟨1+0⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩=⟨1+0⟩))
((¬⟨1⋅0⟩=⟨1+1⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩=⟨1+1⟩))
((¬⟨1⋅0⟩=⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩=⟨0⋅0⟩))
((¬⟨1⋅0⟩=⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩=⟨0⋅1⟩))
((¬⟨1⋅0⟩=⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩=⟨1⋅0⟩))
((¬⟨1⋅0⟩=⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩=⟨1⋅1⟩))
((¬⟨1⋅1⟩=⟨0+0⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩=⟨0+0⟩))
((¬⟨1⋅1⟩=⟨0+1⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩=⟨0+1⟩))
((¬⟨1⋅1⟩=⟨1+0⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩=⟨1+0⟩))
((¬⟨1⋅1⟩=⟨1+1⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩=⟨1+1⟩))
((¬⟨1⋅1⟩=⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩=⟨0⋅0⟩))
((¬⟨1⋅1⟩=⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩=⟨0⋅1⟩))
((¬⟨1⋅1⟩=⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩=⟨1⋅0⟩))
((¬⟨1⋅1⟩=⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩=⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩=0 → ¬0<1) → (0<1 → ⟨0+⟨0+0⟩⟩=0))
((¬⟨0+⟨0+0⟩⟩=1 → ¬0<1) → (0<1 → ⟨0+⟨0+0⟩⟩=1))
((¬⟨0+⟨0+1⟩⟩=0 → ¬0<1) → (0<1 → ⟨0+⟨0+1⟩⟩=0))
((¬⟨0+⟨0+1⟩⟩=1 → ¬0<1) → (0<1 → ⟨0+⟨0+1⟩⟩=1))
((¬⟨0+⟨1+0⟩⟩=0 → ¬0<1) → (0<1 → ⟨0+⟨1+0⟩⟩=0))
((¬⟨0+⟨1+0⟩⟩=1 → ¬0<1) → (0<1 → ⟨0+⟨1+0⟩⟩=1))
((¬⟨0+⟨1+1⟩⟩=0 → ¬0<1) → (0<1 → ⟨0+⟨1+1⟩⟩=0))
((¬⟨0+⟨1+1⟩⟩=1 → ¬0<1) → (0<1 → ⟨0+⟨1+1⟩⟩=1))
((¬⟨0+⟨0⋅0⟩⟩=0 → ¬0<1) → (0<1 → ⟨0+⟨0⋅0⟩⟩=0))
((¬⟨0+⟨0⋅0⟩⟩=1 → ¬0<1) → (0<1 → ⟨0+⟨0⋅0⟩⟩=1))
((¬⟨0+⟨0⋅1⟩⟩=0 → ¬0<1) → (0<1 → ⟨0+⟨0⋅1⟩⟩=0))
((¬⟨0+⟨0⋅1⟩⟩=1 → ¬0<1) → (0<1 → ⟨0+⟨0⋅1⟩⟩=1))
((¬⟨0+⟨1⋅0⟩⟩=0 → ¬0<1) → (0<1 → ⟨0+⟨1⋅0⟩⟩=0))
((¬⟨0+⟨1⋅0⟩⟩=1 → ¬0<1) → (0<1 → ⟨0+⟨1⋅0⟩⟩=1))
((¬⟨0+⟨1⋅1⟩⟩=0 → ¬0<1) → (0<1 → ⟨0+⟨1⋅1⟩⟩=0))
((¬⟨0+⟨1⋅1⟩⟩=1 → ¬0<1) → (0<1 → ⟨0+⟨1⋅1⟩⟩=1))
((¬⟨1+⟨0+0⟩⟩=0 → ¬0<1) → (0<1 → ⟨1+⟨0+0⟩⟩=0))
((¬⟨1+⟨0+0⟩⟩=1 → ¬0<1) → (0<1 → ⟨1+⟨0+0⟩⟩=1))
((¬⟨1+⟨0+1⟩⟩=0 → ¬0<1) → (0<1 → ⟨1+⟨0+1⟩⟩=0))
((¬⟨1+⟨0+1⟩⟩=1 → ¬0<1) → (0<1 → ⟨1+⟨0+1⟩⟩=1))
((¬⟨1+⟨1+0⟩⟩=0 → ¬0<1) → (0<1 → ⟨1+⟨1+0⟩⟩=0))
((¬⟨1+⟨1+0⟩⟩=1 → ¬0<1) → (0<1 → ⟨1+⟨1+0⟩⟩=1))
((¬⟨1+⟨1+1⟩⟩=0 → ¬0<1) → (0<1 → ⟨1+⟨1+1⟩⟩=0))
((¬⟨1+⟨1+1⟩⟩=1 → ¬0<1) → (0<1 → ⟨1+⟨1+1⟩⟩=1))
((¬⟨1+⟨0⋅0⟩⟩=0 → ¬0<1) → (0<1 → ⟨1+⟨0⋅0⟩⟩=0))
((¬⟨1+⟨0⋅0⟩⟩=1 → ¬0<1) → (0<1 → ⟨1+⟨0⋅0⟩⟩=1))
((¬⟨1+⟨0⋅1⟩⟩=0 → ¬0<1) → (0<1 → ⟨1+⟨0⋅1⟩⟩=0))
((¬⟨1+⟨0⋅1⟩⟩=1 → ¬0<1) → (0<1 → ⟨1+⟨0⋅1⟩⟩=1))
((¬⟨1+⟨1⋅0⟩⟩=0 → ¬0<1) → (0<1 → ⟨1+⟨1⋅0⟩⟩=0))
((¬⟨1+⟨1⋅0⟩⟩=1 → ¬0<1) → (0<1 → ⟨1+⟨1⋅0⟩⟩=1))
((¬⟨1+⟨1⋅1⟩⟩=0 → ¬0<1) → (0<1 → ⟨1+⟨1⋅1⟩⟩=0))
((¬⟨1+⟨1⋅1⟩⟩=1 → ¬0<1) → (0<1 → ⟨1+⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩+0⟩=0 → ¬0<1) → (0<1 → ⟨⟨0+0⟩+0⟩=0))
((¬⟨⟨0+0⟩+0⟩=1 → ¬0<1) → (0<1 → ⟨⟨0+0⟩+0⟩=1))
((¬⟨⟨0+0⟩+1⟩=0 → ¬0<1) → (0<1 → ⟨⟨0+0⟩+1⟩=0))
((¬⟨⟨0+0⟩+1⟩=1 → ¬0<1) → (0<1 → ⟨⟨0+0⟩+1⟩=1))
((¬⟨⟨0+1⟩+0⟩=0 → ¬0<1) → (0<1 → ⟨⟨0+1⟩+0⟩=0))
((¬⟨⟨0+1⟩+0⟩=1 → ¬0<1) → (0<1 → ⟨⟨0+1⟩+0⟩=1))
((¬⟨⟨0+1⟩+1⟩=0 → ¬0<1) → (0<1 → ⟨⟨0+1⟩+1⟩=0))
((¬⟨⟨0+1⟩+1⟩=1 → ¬0<1) → (0<1 → ⟨⟨0+1⟩+1⟩=1))
((¬⟨⟨1+0⟩+0⟩=0 → ¬0<1) → (0<1 → ⟨⟨1+0⟩+0⟩=0))
((¬⟨⟨1+0⟩+0⟩=1 → ¬0<1) → (0<1 → ⟨⟨1+0⟩+0⟩=1))
((¬⟨⟨1+0⟩+1⟩=0 → ¬0<1) → (0<1 → ⟨⟨1+0⟩+1⟩=0))
((¬⟨⟨1+0⟩+1⟩=1 → ¬0<1) → (0<1 → ⟨⟨1+0⟩+1⟩=1))
((¬⟨⟨1+1⟩+0⟩=0 → ¬0<1) → (0<1 → ⟨⟨1+1⟩+0⟩=0))
((¬⟨⟨1+1⟩+0⟩=1 → ¬0<1) → (0<1 → ⟨⟨1+1⟩+0⟩=1))
((¬⟨⟨1+1⟩+1⟩=0 → ¬0<1) → (0<1 → ⟨⟨1+1⟩+1⟩=0))
((¬⟨⟨1+1⟩+1⟩=1 → ¬0<1) → (0<1 → ⟨⟨1+1⟩+1⟩=1))
((¬⟨⟨0⋅0⟩+0⟩=0 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩+0⟩=0))
((¬⟨⟨0⋅0⟩+0⟩=1 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩+0⟩=1))
((¬⟨⟨0⋅0⟩+1⟩=0 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩+1⟩=0))
((¬⟨⟨0⋅0⟩+1⟩=1 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩+1⟩=1))
((¬⟨⟨0⋅1⟩+0⟩=0 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩+0⟩=0))
((¬⟨⟨0⋅1⟩+0⟩=1 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩+0⟩=1))
((¬⟨⟨0⋅1⟩+1⟩=0 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩+1⟩=0))
((¬⟨⟨0⋅1⟩+1⟩=1 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩+1⟩=1))
((¬⟨⟨1⋅0⟩+0⟩=0 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩+0⟩=0))
((¬⟨⟨1⋅0⟩+0⟩=1 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩+0⟩=1))
((¬⟨⟨1⋅0⟩+1⟩=0 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩+1⟩=0))
((¬⟨⟨1⋅0⟩+1⟩=1 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩+1⟩=1))
((¬⟨⟨1⋅1⟩+0⟩=0 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩+0⟩=0))
((¬⟨⟨1⋅1⟩+0⟩=1 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩+0⟩=1))
((¬⟨⟨1⋅1⟩+1⟩=0 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩+1⟩=0))
((¬⟨⟨1⋅1⟩+1⟩=1 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩+1⟩=1))
((¬⟨0⋅⟨0+0⟩⟩=0 → ¬0<1) → (0<1 → ⟨0⋅⟨0+0⟩⟩=0))
((¬⟨0⋅⟨0+0⟩⟩=1 → ¬0<1) → (0<1 → ⟨0⋅⟨0+0⟩⟩=1))
((¬⟨0⋅⟨0+1⟩⟩=0 → ¬0<1) → (0<1 → ⟨0⋅⟨0+1⟩⟩=0))
((¬⟨0⋅⟨0+1⟩⟩=1 → ¬0<1) → (0<1 → ⟨0⋅⟨0+1⟩⟩=1))
((¬⟨0⋅⟨1+0⟩⟩=0 → ¬0<1) → (0<1 → ⟨0⋅⟨1+0⟩⟩=0))
((¬⟨0⋅⟨1+0⟩⟩=1 → ¬0<1) → (0<1 → ⟨0⋅⟨1+0⟩⟩=1))
((¬⟨0⋅⟨1+1⟩⟩=0 → ¬0<1) → (0<1 → ⟨0⋅⟨1+1⟩⟩=0))
((¬⟨0⋅⟨1+1⟩⟩=1 → ¬0<1) → (0<1 → ⟨0⋅⟨1+1⟩⟩=1))
((¬⟨0⋅⟨0⋅0⟩⟩=0 → ¬0<1) → (0<1 → ⟨0⋅⟨0⋅0⟩⟩=0))
((¬⟨0⋅⟨0⋅0⟩⟩=1 → ¬0<1) → (0<1 → ⟨0⋅⟨0⋅0⟩⟩=1))
((¬⟨0⋅⟨0⋅1⟩⟩=0 → ¬0<1) → (0<1 → ⟨0⋅⟨0⋅1⟩⟩=0))
((¬⟨0⋅⟨0⋅1⟩⟩=1 → ¬0<1) → (0<1 → ⟨0⋅⟨0⋅1⟩⟩=1))
((¬⟨0⋅⟨1⋅0⟩⟩=0 → ¬0<1) → (0<1 → ⟨0⋅⟨1⋅0⟩⟩=0))
((¬⟨0⋅⟨1⋅0⟩⟩=1 → ¬0<1) → (0<1 → ⟨0⋅⟨1⋅0⟩⟩=1))
((¬⟨0⋅⟨1⋅1⟩⟩=0 → ¬0<1) → (0<1 → ⟨0⋅⟨1⋅1⟩⟩=0))
((¬⟨0⋅⟨1⋅1⟩⟩=1 → ¬0<1) → (0<1 → ⟨0⋅⟨1⋅1⟩⟩=1))
((¬⟨1⋅⟨0+0⟩⟩=0 → ¬0<1) → (0<1 → ⟨1⋅⟨0+0⟩⟩=0))
((¬⟨1⋅⟨0+0⟩⟩=1 → ¬0<1) → (0<1 → ⟨1⋅⟨0+0⟩⟩=1))
((¬⟨1⋅⟨0+1⟩⟩=0 → ¬0<1) → (0<1 → ⟨1⋅⟨0+1⟩⟩=0))
((¬⟨1⋅⟨0+1⟩⟩=1 → ¬0<1) → (0<1 → ⟨1⋅⟨0+1⟩⟩=1))
((¬⟨1⋅⟨1+0⟩⟩=0 → ¬0<1) → (0<1 → ⟨1⋅⟨1+0⟩⟩=0))
((¬⟨1⋅⟨1+0⟩⟩=1 → ¬0<1) → (0<1 → ⟨1⋅⟨1+0⟩⟩=1))
((¬⟨1⋅⟨1+1⟩⟩=0 → ¬0<1) → (0<1 → ⟨1⋅⟨1+1⟩⟩=0))
((¬⟨1⋅⟨1+1⟩⟩=1 → ¬0<1) → (0<1 → ⟨1⋅⟨1+1⟩⟩=1))
((¬⟨1⋅⟨0⋅0⟩⟩=0 → ¬0<1) → (0<1 → ⟨1⋅⟨0⋅0⟩⟩=0))
((¬⟨1⋅⟨0⋅0⟩⟩=1 → ¬0<1) → (0<1 → ⟨1⋅⟨0⋅0⟩⟩=1))
((¬⟨1⋅⟨0⋅1⟩⟩=0 → ¬0<1) → (0<1 → ⟨1⋅⟨0⋅1⟩⟩=0))
((¬⟨1⋅⟨0⋅1⟩⟩=1 → ¬0<1) → (0<1 → ⟨1⋅⟨0⋅1⟩⟩=1))
((¬⟨1⋅⟨1⋅0⟩⟩=0 → ¬0<1) → (0<1 → ⟨1⋅⟨1⋅0⟩⟩=0))
((¬⟨1⋅⟨1⋅0⟩⟩=1 → ¬0<1) → (0<1 → ⟨1⋅⟨1⋅0⟩⟩=1))
((¬⟨1⋅⟨1⋅1⟩⟩=0 → ¬0<1) → (0<1 → ⟨1⋅⟨1⋅1⟩⟩=0))
((¬⟨1⋅⟨1⋅1⟩⟩=1 → ¬0<1) → (0<1 → ⟨1⋅⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩⋅0⟩=0 → ¬0<1) → (0<1 → ⟨⟨0+0⟩⋅0⟩=0))
((¬⟨⟨0+0⟩⋅0⟩=1 → ¬0<1) → (0<1 → ⟨⟨0+0⟩⋅0⟩=1))
((¬⟨⟨0+0⟩⋅1⟩=0 → ¬0<1) → (0<1 → ⟨⟨0+0⟩⋅1⟩=0))
((¬⟨⟨0+0⟩⋅1⟩=1 → ¬0<1) → (0<1 → ⟨⟨0+0⟩⋅1⟩=1))
((¬⟨⟨0+1⟩⋅0⟩=0 → ¬0<1) → (0<1 → ⟨⟨0+1⟩⋅0⟩=0))
((¬⟨⟨0+1⟩⋅0⟩=1 → ¬0<1) → (0<1 → ⟨⟨0+1⟩⋅0⟩=1))
((¬⟨⟨0+1⟩⋅1⟩=0 → ¬0<1) → (0<1 → ⟨⟨0+1⟩⋅1⟩=0))
((¬⟨⟨0+1⟩⋅1⟩=1 → ¬0<1) → (0<1 → ⟨⟨0+1⟩⋅1⟩=1))
((¬⟨⟨1+0⟩⋅0⟩=0 → ¬0<1) → (0<1 → ⟨⟨1+0⟩⋅0⟩=0))
((¬⟨⟨1+0⟩⋅0⟩=1 → ¬0<1) → (0<1 → ⟨⟨1+0⟩⋅0⟩=1))
((¬⟨⟨1+0⟩⋅1⟩=0 → ¬0<1) → (0<1 → ⟨⟨1+0⟩⋅1⟩=0))
((¬⟨⟨1+0⟩⋅1⟩=1 → ¬0<1) → (0<1 → ⟨⟨1+0⟩⋅1⟩=1))
((¬⟨⟨1+1⟩⋅0⟩=0 → ¬0<1) → (0<1 → ⟨⟨1+1⟩⋅0⟩=0))
((¬⟨⟨1+1⟩⋅0⟩=1 → ¬0<1) → (0<1 → ⟨⟨1+1⟩⋅0⟩=1))
((¬⟨⟨1+1⟩⋅1⟩=0 → ¬0<1) → (0<1 → ⟨⟨1+1⟩⋅1⟩=0))
((¬⟨⟨1+1⟩⋅1⟩=1 → ¬0<1) → (0<1 → ⟨⟨1+1⟩⋅1⟩=1))
((¬⟨⟨0⋅0⟩⋅0⟩=0 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩⋅0⟩=0))
((¬⟨⟨0⋅0⟩⋅0⟩=1 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩⋅0⟩=1))
((¬⟨⟨0⋅0⟩⋅1⟩=0 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩⋅1⟩=0))
((¬⟨⟨0⋅0⟩⋅1⟩=1 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩⋅1⟩=1))
((¬⟨⟨0⋅1⟩⋅0⟩=0 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩⋅0⟩=0))
((¬⟨⟨0⋅1⟩⋅0⟩=1 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩⋅0⟩=1))
((¬⟨⟨0⋅1⟩⋅1⟩=0 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩⋅1⟩=0))
((¬⟨⟨0⋅1⟩⋅1⟩=1 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩⋅1⟩=1))
((¬⟨⟨1⋅0⟩⋅0⟩=0 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩⋅0⟩=0))
((¬⟨⟨1⋅0⟩⋅0⟩=1 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩⋅0⟩=1))
((¬⟨⟨1⋅0⟩⋅1⟩=0 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩⋅1⟩=0))
((¬⟨⟨1⋅0⟩⋅1⟩=1 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩⋅1⟩=1))
((¬⟨⟨1⋅1⟩⋅0⟩=0 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩⋅0⟩=0))
((¬⟨⟨1⋅1⟩⋅0⟩=1 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩⋅0⟩=1))
((¬⟨⟨1⋅1⟩⋅1⟩=0 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩⋅1⟩=0))
((¬⟨⟨1⋅1⟩⋅1⟩=1 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩⋅1⟩=1))
((¬0<⟨0+⟨0+0⟩⟩ → ¬0<1) → (0<1 → 0<⟨0+⟨0+0⟩⟩))
((¬0<⟨0+⟨0+1⟩⟩ → ¬0<1) → (0<1 → 0<⟨0+⟨0+1⟩⟩))
((¬0<⟨0+⟨1+0⟩⟩ → ¬0<1) → (0<1 → 0<⟨0+⟨1+0⟩⟩))
((¬0<⟨0+⟨1+1⟩⟩ → ¬0<1) → (0<1 → 0<⟨0+⟨1+1⟩⟩))
((¬0<⟨0+⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 0<⟨0+⟨0⋅0⟩⟩))
((¬0<⟨0+⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 0<⟨0+⟨0⋅1⟩⟩))
((¬0<⟨0+⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 0<⟨0+⟨1⋅0⟩⟩))
((¬0<⟨0+⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 0<⟨0+⟨1⋅1⟩⟩))
((¬0<⟨1+⟨0+0⟩⟩ → ¬0<1) → (0<1 → 0<⟨1+⟨0+0⟩⟩))
((¬0<⟨1+⟨0+1⟩⟩ → ¬0<1) → (0<1 → 0<⟨1+⟨0+1⟩⟩))
((¬0<⟨1+⟨1+0⟩⟩ → ¬0<1) → (0<1 → 0<⟨1+⟨1+0⟩⟩))
((¬0<⟨1+⟨1+1⟩⟩ → ¬0<1) → (0<1 → 0<⟨1+⟨1+1⟩⟩))
((¬0<⟨1+⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 0<⟨1+⟨0⋅0⟩⟩))
((¬0<⟨1+⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 0<⟨1+⟨0⋅1⟩⟩))
((¬0<⟨1+⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 0<⟨1+⟨1⋅0⟩⟩))
((¬0<⟨1+⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 0<⟨1+⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩+0⟩ → ¬0<1) → (0<1 → 0<⟨⟨0+0⟩+0⟩))
((¬0<⟨⟨0+0⟩+1⟩ → ¬0<1) → (0<1 → 0<⟨⟨0+0⟩+1⟩))
((¬0<⟨⟨0+1⟩+0⟩ → ¬0<1) → (0<1 → 0<⟨⟨0+1⟩+0⟩))
((¬0<⟨⟨0+1⟩+1⟩ → ¬0<1) → (0<1 → 0<⟨⟨0+1⟩+1⟩))
((¬0<⟨⟨1+0⟩+0⟩ → ¬0<1) → (0<1 → 0<⟨⟨1+0⟩+0⟩))
((¬0<⟨⟨1+0⟩+1⟩ → ¬0<1) → (0<1 → 0<⟨⟨1+0⟩+1⟩))
((¬0<⟨⟨1+1⟩+0⟩ → ¬0<1) → (0<1 → 0<⟨⟨1+1⟩+0⟩))
((¬0<⟨⟨1+1⟩+1⟩ → ¬0<1) → (0<1 → 0<⟨⟨1+1⟩+1⟩))
((¬0<⟨⟨0⋅0⟩+0⟩ → ¬0<1) → (0<1 → 0<⟨⟨0⋅0⟩+0⟩))
((¬0<⟨⟨0⋅0⟩+1⟩ → ¬0<1) → (0<1 → 0<⟨⟨0⋅0⟩+1⟩))
((¬0<⟨⟨0⋅1⟩+0⟩ → ¬0<1) → (0<1 → 0<⟨⟨0⋅1⟩+0⟩))
((¬0<⟨⟨0⋅1⟩+1⟩ → ¬0<1) → (0<1 → 0<⟨⟨0⋅1⟩+1⟩))
((¬0<⟨⟨1⋅0⟩+0⟩ → ¬0<1) → (0<1 → 0<⟨⟨1⋅0⟩+0⟩))
((¬0<⟨⟨1⋅0⟩+1⟩ → ¬0<1) → (0<1 → 0<⟨⟨1⋅0⟩+1⟩))
((¬0<⟨⟨1⋅1⟩+0⟩ → ¬0<1) → (0<1 → 0<⟨⟨1⋅1⟩+0⟩))
((¬0<⟨⟨1⋅1⟩+1⟩ → ¬0<1) → (0<1 → 0<⟨⟨1⋅1⟩+1⟩))
((¬0<⟨0⋅⟨0+0⟩⟩ → ¬0<1) → (0<1 → 0<⟨0⋅⟨0+0⟩⟩))
((¬0<⟨0⋅⟨0+1⟩⟩ → ¬0<1) → (0<1 → 0<⟨0⋅⟨0+1⟩⟩))
((¬0<⟨0⋅⟨1+0⟩⟩ → ¬0<1) → (0<1 → 0<⟨0⋅⟨1+0⟩⟩))
((¬0<⟨0⋅⟨1+1⟩⟩ → ¬0<1) → (0<1 → 0<⟨0⋅⟨1+1⟩⟩))
((¬0<⟨0⋅⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 0<⟨0⋅⟨0⋅0⟩⟩))
((¬0<⟨0⋅⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 0<⟨0⋅⟨0⋅1⟩⟩))
((¬0<⟨0⋅⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 0<⟨0⋅⟨1⋅0⟩⟩))
((¬0<⟨0⋅⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 0<⟨0⋅⟨1⋅1⟩⟩))
((¬0<⟨1⋅⟨0+0⟩⟩ → ¬0<1) → (0<1 → 0<⟨1⋅⟨0+0⟩⟩))
((¬0<⟨1⋅⟨0+1⟩⟩ → ¬0<1) → (0<1 → 0<⟨1⋅⟨0+1⟩⟩))
((¬0<⟨1⋅⟨1+0⟩⟩ → ¬0<1) → (0<1 → 0<⟨1⋅⟨1+0⟩⟩))
((¬0<⟨1⋅⟨1+1⟩⟩ → ¬0<1) → (0<1 → 0<⟨1⋅⟨1+1⟩⟩))
((¬0<⟨1⋅⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 0<⟨1⋅⟨0⋅0⟩⟩))
((¬0<⟨1⋅⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 0<⟨1⋅⟨0⋅1⟩⟩))
((¬0<⟨1⋅⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 0<⟨1⋅⟨1⋅0⟩⟩))
((¬0<⟨1⋅⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 0<⟨1⋅⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩⋅0⟩ → ¬0<1) → (0<1 → 0<⟨⟨0+0⟩⋅0⟩))
((¬0<⟨⟨0+0⟩⋅1⟩ → ¬0<1) → (0<1 → 0<⟨⟨0+0⟩⋅1⟩))
((¬0<⟨⟨0+1⟩⋅0⟩ → ¬0<1) → (0<1 → 0<⟨⟨0+1⟩⋅0⟩))
((¬0<⟨⟨0+1⟩⋅1⟩ → ¬0<1) → (0<1 → 0<⟨⟨0+1⟩⋅1⟩))
((¬0<⟨⟨1+0⟩⋅0⟩ → ¬0<1) → (0<1 → 0<⟨⟨1+0⟩⋅0⟩))
((¬0<⟨⟨1+0⟩⋅1⟩ → ¬0<1) → (0<1 → 0<⟨⟨1+0⟩⋅1⟩))
((¬0<⟨⟨1+1⟩⋅0⟩ → ¬0<1) → (0<1 → 0<⟨⟨1+1⟩⋅0⟩))
((¬0<⟨⟨1+1⟩⋅1⟩ → ¬0<1) → (0<1 → 0<⟨⟨1+1⟩⋅1⟩))
((¬0<⟨⟨0⋅0⟩⋅0⟩ → ¬0<1) → (0<1 → 0<⟨⟨0⋅0⟩⋅0⟩))
((¬0<⟨⟨0⋅0⟩⋅1⟩ → ¬0<1) → (0<1 → 0<⟨⟨0⋅0⟩⋅1⟩))
((¬0<⟨⟨0⋅1⟩⋅0⟩ → ¬0<1) → (0<1 → 0<⟨⟨0⋅1⟩⋅0⟩))
((¬0<⟨⟨0⋅1⟩⋅1⟩ → ¬0<1) → (0<1 → 0<⟨⟨0⋅1⟩⋅1⟩))
((¬0<⟨⟨1⋅0⟩⋅0⟩ → ¬0<1) → (0<1 → 0<⟨⟨1⋅0⟩⋅0⟩))
((¬0<⟨⟨1⋅0⟩⋅1⟩ → ¬0<1) → (0<1 → 0<⟨⟨1⋅0⟩⋅1⟩))
((¬0<⟨⟨1⋅1⟩⋅0⟩ → ¬0<1) → (0<1 → 0<⟨⟨1⋅1⟩⋅0⟩))
((¬0<⟨⟨1⋅1⟩⋅1⟩ → ¬0<1) → (0<1 → 0<⟨⟨1⋅1⟩⋅1⟩))
((¬1<⟨0+⟨0+0⟩⟩ → ¬0<1) → (0<1 → 1<⟨0+⟨0+0⟩⟩))
((¬1<⟨0+⟨0+1⟩⟩ → ¬0<1) → (0<1 → 1<⟨0+⟨0+1⟩⟩))
((¬1<⟨0+⟨1+0⟩⟩ → ¬0<1) → (0<1 → 1<⟨0+⟨1+0⟩⟩))
((¬1<⟨0+⟨1+1⟩⟩ → ¬0<1) → (0<1 → 1<⟨0+⟨1+1⟩⟩))
((¬1<⟨0+⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 1<⟨0+⟨0⋅0⟩⟩))
((¬1<⟨0+⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 1<⟨0+⟨0⋅1⟩⟩))
((¬1<⟨0+⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 1<⟨0+⟨1⋅0⟩⟩))
((¬1<⟨0+⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 1<⟨0+⟨1⋅1⟩⟩))
((¬1<⟨1+⟨0+0⟩⟩ → ¬0<1) → (0<1 → 1<⟨1+⟨0+0⟩⟩))
((¬1<⟨1+⟨0+1⟩⟩ → ¬0<1) → (0<1 → 1<⟨1+⟨0+1⟩⟩))
((¬1<⟨1+⟨1+0⟩⟩ → ¬0<1) → (0<1 → 1<⟨1+⟨1+0⟩⟩))
((¬1<⟨1+⟨1+1⟩⟩ → ¬0<1) → (0<1 → 1<⟨1+⟨1+1⟩⟩))
((¬1<⟨1+⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 1<⟨1+⟨0⋅0⟩⟩))
((¬1<⟨1+⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 1<⟨1+⟨0⋅1⟩⟩))
((¬1<⟨1+⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 1<⟨1+⟨1⋅0⟩⟩))
((¬1<⟨1+⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 1<⟨1+⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩+0⟩ → ¬0<1) → (0<1 → 1<⟨⟨0+0⟩+0⟩))
((¬1<⟨⟨0+0⟩+1⟩ → ¬0<1) → (0<1 → 1<⟨⟨0+0⟩+1⟩))
((¬1<⟨⟨0+1⟩+0⟩ → ¬0<1) → (0<1 → 1<⟨⟨0+1⟩+0⟩))
((¬1<⟨⟨0+1⟩+1⟩ → ¬0<1) → (0<1 → 1<⟨⟨0+1⟩+1⟩))
((¬1<⟨⟨1+0⟩+0⟩ → ¬0<1) → (0<1 → 1<⟨⟨1+0⟩+0⟩))
((¬1<⟨⟨1+0⟩+1⟩ → ¬0<1) → (0<1 → 1<⟨⟨1+0⟩+1⟩))
((¬1<⟨⟨1+1⟩+0⟩ → ¬0<1) → (0<1 → 1<⟨⟨1+1⟩+0⟩))
((¬1<⟨⟨1+1⟩+1⟩ → ¬0<1) → (0<1 → 1<⟨⟨1+1⟩+1⟩))
((¬1<⟨⟨0⋅0⟩+0⟩ → ¬0<1) → (0<1 → 1<⟨⟨0⋅0⟩+0⟩))
((¬1<⟨⟨0⋅0⟩+1⟩ → ¬0<1) → (0<1 → 1<⟨⟨0⋅0⟩+1⟩))
((¬1<⟨⟨0⋅1⟩+0⟩ → ¬0<1) → (0<1 → 1<⟨⟨0⋅1⟩+0⟩))
((¬1<⟨⟨0⋅1⟩+1⟩ → ¬0<1) → (0<1 → 1<⟨⟨0⋅1⟩+1⟩))
((¬1<⟨⟨1⋅0⟩+0⟩ → ¬0<1) → (0<1 → 1<⟨⟨1⋅0⟩+0⟩))
((¬1<⟨⟨1⋅0⟩+1⟩ → ¬0<1) → (0<1 → 1<⟨⟨1⋅0⟩+1⟩))
((¬1<⟨⟨1⋅1⟩+0⟩ → ¬0<1) → (0<1 → 1<⟨⟨1⋅1⟩+0⟩))
((¬1<⟨⟨1⋅1⟩+1⟩ → ¬0<1) → (0<1 → 1<⟨⟨1⋅1⟩+1⟩))
((¬1<⟨0⋅⟨0+0⟩⟩ → ¬0<1) → (0<1 → 1<⟨0⋅⟨0+0⟩⟩))
((¬1<⟨0⋅⟨0+1⟩⟩ → ¬0<1) → (0<1 → 1<⟨0⋅⟨0+1⟩⟩))
((¬1<⟨0⋅⟨1+0⟩⟩ → ¬0<1) → (0<1 → 1<⟨0⋅⟨1+0⟩⟩))
((¬1<⟨0⋅⟨1+1⟩⟩ → ¬0<1) → (0<1 → 1<⟨0⋅⟨1+1⟩⟩))
((¬1<⟨0⋅⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 1<⟨0⋅⟨0⋅0⟩⟩))
((¬1<⟨0⋅⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 1<⟨0⋅⟨0⋅1⟩⟩))
((¬1<⟨0⋅⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 1<⟨0⋅⟨1⋅0⟩⟩))
((¬1<⟨0⋅⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 1<⟨0⋅⟨1⋅1⟩⟩))
((¬1<⟨1⋅⟨0+0⟩⟩ → ¬0<1) → (0<1 → 1<⟨1⋅⟨0+0⟩⟩))
((¬1<⟨1⋅⟨0+1⟩⟩ → ¬0<1) → (0<1 → 1<⟨1⋅⟨0+1⟩⟩))
((¬1<⟨1⋅⟨1+0⟩⟩ → ¬0<1) → (0<1 → 1<⟨1⋅⟨1+0⟩⟩))
((¬1<⟨1⋅⟨1+1⟩⟩ → ¬0<1) → (0<1 → 1<⟨1⋅⟨1+1⟩⟩))
((¬1<⟨1⋅⟨0⋅0⟩⟩ → ¬0<1) → (0<1 → 1<⟨1⋅⟨0⋅0⟩⟩))
((¬1<⟨1⋅⟨0⋅1⟩⟩ → ¬0<1) → (0<1 → 1<⟨1⋅⟨0⋅1⟩⟩))
((¬1<⟨1⋅⟨1⋅0⟩⟩ → ¬0<1) → (0<1 → 1<⟨1⋅⟨1⋅0⟩⟩))
((¬1<⟨1⋅⟨1⋅1⟩⟩ → ¬0<1) → (0<1 → 1<⟨1⋅⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩⋅0⟩ → ¬0<1) → (0<1 → 1<⟨⟨0+0⟩⋅0⟩))
((¬1<⟨⟨0+0⟩⋅1⟩ → ¬0<1) → (0<1 → 1<⟨⟨0+0⟩⋅1⟩))
((¬1<⟨⟨0+1⟩⋅0⟩ → ¬0<1) → (0<1 → 1<⟨⟨0+1⟩⋅0⟩))
((¬1<⟨⟨0+1⟩⋅1⟩ → ¬0<1) → (0<1 → 1<⟨⟨0+1⟩⋅1⟩))
((¬1<⟨⟨1+0⟩⋅0⟩ → ¬0<1) → (0<1 → 1<⟨⟨1+0⟩⋅0⟩))
((¬1<⟨⟨1+0⟩⋅1⟩ → ¬0<1) → (0<1 → 1<⟨⟨1+0⟩⋅1⟩))
((¬1<⟨⟨1+1⟩⋅0⟩ → ¬0<1) → (0<1 → 1<⟨⟨1+1⟩⋅0⟩))
((¬1<⟨⟨1+1⟩⋅1⟩ → ¬0<1) → (0<1 → 1<⟨⟨1+1⟩⋅1⟩))
((¬1<⟨⟨0⋅0⟩⋅0⟩ → ¬0<1) → (0<1 → 1<⟨⟨0⋅0⟩⋅0⟩))
((¬1<⟨⟨0⋅0⟩⋅1⟩ → ¬0<1) → (0<1 → 1<⟨⟨0⋅0⟩⋅1⟩))
((¬1<⟨⟨0⋅1⟩⋅0⟩ → ¬0<1) → (0<1 → 1<⟨⟨0⋅1⟩⋅0⟩))
((¬1<⟨⟨0⋅1⟩⋅1⟩ → ¬0<1) → (0<1 → 1<⟨⟨0⋅1⟩⋅1⟩))
((¬1<⟨⟨1⋅0⟩⋅0⟩ → ¬0<1) → (0<1 → 1<⟨⟨1⋅0⟩⋅0⟩))
((¬1<⟨⟨1⋅0⟩⋅1⟩ → ¬0<1) → (0<1 → 1<⟨⟨1⋅0⟩⋅1⟩))
((¬1<⟨⟨1⋅1⟩⋅0⟩ → ¬0<1) → (0<1 → 1<⟨⟨1⋅1⟩⋅0⟩))
((¬1<⟨⟨1⋅1⟩⋅1⟩ → ¬0<1) → (0<1 → 1<⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩<⟨0+0⟩ → ¬0<1) → (0<1 → ⟨0+0⟩<⟨0+0⟩))
((¬⟨0+0⟩<⟨0+1⟩ → ¬0<1) → (0<1 → ⟨0+0⟩<⟨0+1⟩))
((¬⟨0+0⟩<⟨1+0⟩ → ¬0<1) → (0<1 → ⟨0+0⟩<⟨1+0⟩))
((¬⟨0+0⟩<⟨1+1⟩ → ¬0<1) → (0<1 → ⟨0+0⟩<⟨1+1⟩))
((¬⟨0+0⟩<⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨0+0⟩<⟨0⋅0⟩))
((¬⟨0+0⟩<⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨0+0⟩<⟨0⋅1⟩))
((¬⟨0+0⟩<⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨0+0⟩<⟨1⋅0⟩))
((¬⟨0+0⟩<⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨0+0⟩<⟨1⋅1⟩))
((¬⟨0+1⟩<⟨0+0⟩ → ¬0<1) → (0<1 → ⟨0+1⟩<⟨0+0⟩))
((¬⟨0+1⟩<⟨0+1⟩ → ¬0<1) → (0<1 → ⟨0+1⟩<⟨0+1⟩))
((¬⟨0+1⟩<⟨1+0⟩ → ¬0<1) → (0<1 → ⟨0+1⟩<⟨1+0⟩))
((¬⟨0+1⟩<⟨1+1⟩ → ¬0<1) → (0<1 → ⟨0+1⟩<⟨1+1⟩))
((¬⟨0+1⟩<⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨0+1⟩<⟨0⋅0⟩))
((¬⟨0+1⟩<⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨0+1⟩<⟨0⋅1⟩))
((¬⟨0+1⟩<⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨0+1⟩<⟨1⋅0⟩))
((¬⟨0+1⟩<⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨0+1⟩<⟨1⋅1⟩))
((¬⟨1+0⟩<⟨0+0⟩ → ¬0<1) → (0<1 → ⟨1+0⟩<⟨0+0⟩))
((¬⟨1+0⟩<⟨0+1⟩ → ¬0<1) → (0<1 → ⟨1+0⟩<⟨0+1⟩))
((¬⟨1+0⟩<⟨1+0⟩ → ¬0<1) → (0<1 → ⟨1+0⟩<⟨1+0⟩))
((¬⟨1+0⟩<⟨1+1⟩ → ¬0<1) → (0<1 → ⟨1+0⟩<⟨1+1⟩))
((¬⟨1+0⟩<⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨1+0⟩<⟨0⋅0⟩))
((¬⟨1+0⟩<⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨1+0⟩<⟨0⋅1⟩))
((¬⟨1+0⟩<⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨1+0⟩<⟨1⋅0⟩))
((¬⟨1+0⟩<⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨1+0⟩<⟨1⋅1⟩))
((¬⟨1+1⟩<⟨0+0⟩ → ¬0<1) → (0<1 → ⟨1+1⟩<⟨0+0⟩))
((¬⟨1+1⟩<⟨0+1⟩ → ¬0<1) → (0<1 → ⟨1+1⟩<⟨0+1⟩))
((¬⟨1+1⟩<⟨1+0⟩ → ¬0<1) → (0<1 → ⟨1+1⟩<⟨1+0⟩))
((¬⟨1+1⟩<⟨1+1⟩ → ¬0<1) → (0<1 → ⟨1+1⟩<⟨1+1⟩))
((¬⟨1+1⟩<⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨1+1⟩<⟨0⋅0⟩))
((¬⟨1+1⟩<⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨1+1⟩<⟨0⋅1⟩))
((¬⟨1+1⟩<⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨1+1⟩<⟨1⋅0⟩))
((¬⟨1+1⟩<⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨1+1⟩<⟨1⋅1⟩))
((¬⟨0⋅0⟩<⟨0+0⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩<⟨0+0⟩))
((¬⟨0⋅0⟩<⟨0+1⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩<⟨0+1⟩))
((¬⟨0⋅0⟩<⟨1+0⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩<⟨1+0⟩))
((¬⟨0⋅0⟩<⟨1+1⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩<⟨1+1⟩))
((¬⟨0⋅0⟩<⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩<⟨0⋅0⟩))
((¬⟨0⋅0⟩<⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩<⟨0⋅1⟩))
((¬⟨0⋅0⟩<⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩<⟨1⋅0⟩))
((¬⟨0⋅0⟩<⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨0⋅0⟩<⟨1⋅1⟩))
((¬⟨0⋅1⟩<⟨0+0⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩<⟨0+0⟩))
((¬⟨0⋅1⟩<⟨0+1⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩<⟨0+1⟩))
((¬⟨0⋅1⟩<⟨1+0⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩<⟨1+0⟩))
((¬⟨0⋅1⟩<⟨1+1⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩<⟨1+1⟩))
((¬⟨0⋅1⟩<⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩<⟨0⋅0⟩))
((¬⟨0⋅1⟩<⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩<⟨0⋅1⟩))
((¬⟨0⋅1⟩<⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩<⟨1⋅0⟩))
((¬⟨0⋅1⟩<⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨0⋅1⟩<⟨1⋅1⟩))
((¬⟨1⋅0⟩<⟨0+0⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩<⟨0+0⟩))
((¬⟨1⋅0⟩<⟨0+1⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩<⟨0+1⟩))
((¬⟨1⋅0⟩<⟨1+0⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩<⟨1+0⟩))
((¬⟨1⋅0⟩<⟨1+1⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩<⟨1+1⟩))
((¬⟨1⋅0⟩<⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩<⟨0⋅0⟩))
((¬⟨1⋅0⟩<⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩<⟨0⋅1⟩))
((¬⟨1⋅0⟩<⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩<⟨1⋅0⟩))
((¬⟨1⋅0⟩<⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨1⋅0⟩<⟨1⋅1⟩))
((¬⟨1⋅1⟩<⟨0+0⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩<⟨0+0⟩))
((¬⟨1⋅1⟩<⟨0+1⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩<⟨0+1⟩))
((¬⟨1⋅1⟩<⟨1+0⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩<⟨1+0⟩))
((¬⟨1⋅1⟩<⟨1+1⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩<⟨1+1⟩))
((¬⟨1⋅1⟩<⟨0⋅0⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩<⟨0⋅0⟩))
((¬⟨1⋅1⟩<⟨0⋅1⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩<⟨0⋅1⟩))
((¬⟨1⋅1⟩<⟨1⋅0⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩<⟨1⋅0⟩))
((¬⟨1⋅1⟩<⟨1⋅1⟩ → ¬0<1) → (0<1 → ⟨1⋅1⟩<⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩<0 → ¬0<1) → (0<1 → ⟨0+⟨0+0⟩⟩<0))
((¬⟨0+⟨0+0⟩⟩<1 → ¬0<1) → (0<1 → ⟨0+⟨0+0⟩⟩<1))
((¬⟨0+⟨0+1⟩⟩<0 → ¬0<1) → (0<1 → ⟨0+⟨0+1⟩⟩<0))
((¬⟨0+⟨0+1⟩⟩<1 → ¬0<1) → (0<1 → ⟨0+⟨0+1⟩⟩<1))
((¬⟨0+⟨1+0⟩⟩<0 → ¬0<1) → (0<1 → ⟨0+⟨1+0⟩⟩<0))
((¬⟨0+⟨1+0⟩⟩<1 → ¬0<1) → (0<1 → ⟨0+⟨1+0⟩⟩<1))
((¬⟨0+⟨1+1⟩⟩<0 → ¬0<1) → (0<1 → ⟨0+⟨1+1⟩⟩<0))
((¬⟨0+⟨1+1⟩⟩<1 → ¬0<1) → (0<1 → ⟨0+⟨1+1⟩⟩<1))
((¬⟨0+⟨0⋅0⟩⟩<0 → ¬0<1) → (0<1 → ⟨0+⟨0⋅0⟩⟩<0))
((¬⟨0+⟨0⋅0⟩⟩<1 → ¬0<1) → (0<1 → ⟨0+⟨0⋅0⟩⟩<1))
((¬⟨0+⟨0⋅1⟩⟩<0 → ¬0<1) → (0<1 → ⟨0+⟨0⋅1⟩⟩<0))
((¬⟨0+⟨0⋅1⟩⟩<1 → ¬0<1) → (0<1 → ⟨0+⟨0⋅1⟩⟩<1))
((¬⟨0+⟨1⋅0⟩⟩<0 → ¬0<1) → (0<1 → ⟨0+⟨1⋅0⟩⟩<0))
((¬⟨0+⟨1⋅0⟩⟩<1 → ¬0<1) → (0<1 → ⟨0+⟨1⋅0⟩⟩<1))
((¬⟨0+⟨1⋅1⟩⟩<0 → ¬0<1) → (0<1 → ⟨0+⟨1⋅1⟩⟩<0))
((¬⟨0+⟨1⋅1⟩⟩<1 → ¬0<1) → (0<1 → ⟨0+⟨1⋅1⟩⟩<1))
((¬⟨1+⟨0+0⟩⟩<0 → ¬0<1) → (0<1 → ⟨1+⟨0+0⟩⟩<0))
((¬⟨1+⟨0+0⟩⟩<1 → ¬0<1) → (0<1 → ⟨1+⟨0+0⟩⟩<1))
((¬⟨1+⟨0+1⟩⟩<0 → ¬0<1) → (0<1 → ⟨1+⟨0+1⟩⟩<0))
((¬⟨1+⟨0+1⟩⟩<1 → ¬0<1) → (0<1 → ⟨1+⟨0+1⟩⟩<1))
((¬⟨1+⟨1+0⟩⟩<0 → ¬0<1) → (0<1 → ⟨1+⟨1+0⟩⟩<0))
((¬⟨1+⟨1+0⟩⟩<1 → ¬0<1) → (0<1 → ⟨1+⟨1+0⟩⟩<1))
((¬⟨1+⟨1+1⟩⟩<0 → ¬0<1) → (0<1 → ⟨1+⟨1+1⟩⟩<0))
((¬⟨1+⟨1+1⟩⟩<1 → ¬0<1) → (0<1 → ⟨1+⟨1+1⟩⟩<1))
((¬⟨1+⟨0⋅0⟩⟩<0 → ¬0<1) → (0<1 → ⟨1+⟨0⋅0⟩⟩<0))
((¬⟨1+⟨0⋅0⟩⟩<1 → ¬0<1) → (0<1 → ⟨1+⟨0⋅0⟩⟩<1))
((¬⟨1+⟨0⋅1⟩⟩<0 → ¬0<1) → (0<1 → ⟨1+⟨0⋅1⟩⟩<0))
((¬⟨1+⟨0⋅1⟩⟩<1 → ¬0<1) → (0<1 → ⟨1+⟨0⋅1⟩⟩<1))
((¬⟨1+⟨1⋅0⟩⟩<0 → ¬0<1) → (0<1 → ⟨1+⟨1⋅0⟩⟩<0))
((¬⟨1+⟨1⋅0⟩⟩<1 → ¬0<1) → (0<1 → ⟨1+⟨1⋅0⟩⟩<1))
((¬⟨1+⟨1⋅1⟩⟩<0 → ¬0<1) → (0<1 → ⟨1+⟨1⋅1⟩⟩<0))
((¬⟨1+⟨1⋅1⟩⟩<1 → ¬0<1) → (0<1 → ⟨1+⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩+0⟩<0 → ¬0<1) → (0<1 → ⟨⟨0+0⟩+0⟩<0))
((¬⟨⟨0+0⟩+0⟩<1 → ¬0<1) → (0<1 → ⟨⟨0+0⟩+0⟩<1))
((¬⟨⟨0+0⟩+1⟩<0 → ¬0<1) → (0<1 → ⟨⟨0+0⟩+1⟩<0))
((¬⟨⟨0+0⟩+1⟩<1 → ¬0<1) → (0<1 → ⟨⟨0+0⟩+1⟩<1))
((¬⟨⟨0+1⟩+0⟩<0 → ¬0<1) → (0<1 → ⟨⟨0+1⟩+0⟩<0))
((¬⟨⟨0+1⟩+0⟩<1 → ¬0<1) → (0<1 → ⟨⟨0+1⟩+0⟩<1))
((¬⟨⟨0+1⟩+1⟩<0 → ¬0<1) → (0<1 → ⟨⟨0+1⟩+1⟩<0))
((¬⟨⟨0+1⟩+1⟩<1 → ¬0<1) → (0<1 → ⟨⟨0+1⟩+1⟩<1))
((¬⟨⟨1+0⟩+0⟩<0 → ¬0<1) → (0<1 → ⟨⟨1+0⟩+0⟩<0))
((¬⟨⟨1+0⟩+0⟩<1 → ¬0<1) → (0<1 → ⟨⟨1+0⟩+0⟩<1))
((¬⟨⟨1+0⟩+1⟩<0 → ¬0<1) → (0<1 → ⟨⟨1+0⟩+1⟩<0))
((¬⟨⟨1+0⟩+1⟩<1 → ¬0<1) → (0<1 → ⟨⟨1+0⟩+1⟩<1))
((¬⟨⟨1+1⟩+0⟩<0 → ¬0<1) → (0<1 → ⟨⟨1+1⟩+0⟩<0))
((¬⟨⟨1+1⟩+0⟩<1 → ¬0<1) → (0<1 → ⟨⟨1+1⟩+0⟩<1))
((¬⟨⟨1+1⟩+1⟩<0 → ¬0<1) → (0<1 → ⟨⟨1+1⟩+1⟩<0))
((¬⟨⟨1+1⟩+1⟩<1 → ¬0<1) → (0<1 → ⟨⟨1+1⟩+1⟩<1))
((¬⟨⟨0⋅0⟩+0⟩<0 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩+0⟩<0))
((¬⟨⟨0⋅0⟩+0⟩<1 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩+0⟩<1))
((¬⟨⟨0⋅0⟩+1⟩<0 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩+1⟩<0))
((¬⟨⟨0⋅0⟩+1⟩<1 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩+1⟩<1))
((¬⟨⟨0⋅1⟩+0⟩<0 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩+0⟩<0))
((¬⟨⟨0⋅1⟩+0⟩<1 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩+0⟩<1))
((¬⟨⟨0⋅1⟩+1⟩<0 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩+1⟩<0))
((¬⟨⟨0⋅1⟩+1⟩<1 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩+1⟩<1))
((¬⟨⟨1⋅0⟩+0⟩<0 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩+0⟩<0))
((¬⟨⟨1⋅0⟩+0⟩<1 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩+0⟩<1))
((¬⟨⟨1⋅0⟩+1⟩<0 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩+1⟩<0))
((¬⟨⟨1⋅0⟩+1⟩<1 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩+1⟩<1))
((¬⟨⟨1⋅1⟩+0⟩<0 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩+0⟩<0))
((¬⟨⟨1⋅1⟩+0⟩<1 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩+0⟩<1))
((¬⟨⟨1⋅1⟩+1⟩<0 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩+1⟩<0))
((¬⟨⟨1⋅1⟩+1⟩<1 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩+1⟩<1))
((¬⟨0⋅⟨0+0⟩⟩<0 → ¬0<1) → (0<1 → ⟨0⋅⟨0+0⟩⟩<0))
((¬⟨0⋅⟨0+0⟩⟩<1 → ¬0<1) → (0<1 → ⟨0⋅⟨0+0⟩⟩<1))
((¬⟨0⋅⟨0+1⟩⟩<0 → ¬0<1) → (0<1 → ⟨0⋅⟨0+1⟩⟩<0))
((¬⟨0⋅⟨0+1⟩⟩<1 → ¬0<1) → (0<1 → ⟨0⋅⟨0+1⟩⟩<1))
((¬⟨0⋅⟨1+0⟩⟩<0 → ¬0<1) → (0<1 → ⟨0⋅⟨1+0⟩⟩<0))
((¬⟨0⋅⟨1+0⟩⟩<1 → ¬0<1) → (0<1 → ⟨0⋅⟨1+0⟩⟩<1))
((¬⟨0⋅⟨1+1⟩⟩<0 → ¬0<1) → (0<1 → ⟨0⋅⟨1+1⟩⟩<0))
((¬⟨0⋅⟨1+1⟩⟩<1 → ¬0<1) → (0<1 → ⟨0⋅⟨1+1⟩⟩<1))
((¬⟨0⋅⟨0⋅0⟩⟩<0 → ¬0<1) → (0<1 → ⟨0⋅⟨0⋅0⟩⟩<0))
((¬⟨0⋅⟨0⋅0⟩⟩<1 → ¬0<1) → (0<1 → ⟨0⋅⟨0⋅0⟩⟩<1))
((¬⟨0⋅⟨0⋅1⟩⟩<0 → ¬0<1) → (0<1 → ⟨0⋅⟨0⋅1⟩⟩<0))
((¬⟨0⋅⟨0⋅1⟩⟩<1 → ¬0<1) → (0<1 → ⟨0⋅⟨0⋅1⟩⟩<1))
((¬⟨0⋅⟨1⋅0⟩⟩<0 → ¬0<1) → (0<1 → ⟨0⋅⟨1⋅0⟩⟩<0))
((¬⟨0⋅⟨1⋅0⟩⟩<1 → ¬0<1) → (0<1 → ⟨0⋅⟨1⋅0⟩⟩<1))
((¬⟨0⋅⟨1⋅1⟩⟩<0 → ¬0<1) → (0<1 → ⟨0⋅⟨1⋅1⟩⟩<0))
((¬⟨0⋅⟨1⋅1⟩⟩<1 → ¬0<1) → (0<1 → ⟨0⋅⟨1⋅1⟩⟩<1))
((¬⟨1⋅⟨0+0⟩⟩<0 → ¬0<1) → (0<1 → ⟨1⋅⟨0+0⟩⟩<0))
((¬⟨1⋅⟨0+0⟩⟩<1 → ¬0<1) → (0<1 → ⟨1⋅⟨0+0⟩⟩<1))
((¬⟨1⋅⟨0+1⟩⟩<0 → ¬0<1) → (0<1 → ⟨1⋅⟨0+1⟩⟩<0))
((¬⟨1⋅⟨0+1⟩⟩<1 → ¬0<1) → (0<1 → ⟨1⋅⟨0+1⟩⟩<1))
((¬⟨1⋅⟨1+0⟩⟩<0 → ¬0<1) → (0<1 → ⟨1⋅⟨1+0⟩⟩<0))
((¬⟨1⋅⟨1+0⟩⟩<1 → ¬0<1) → (0<1 → ⟨1⋅⟨1+0⟩⟩<1))
((¬⟨1⋅⟨1+1⟩⟩<0 → ¬0<1) → (0<1 → ⟨1⋅⟨1+1⟩⟩<0))
((¬⟨1⋅⟨1+1⟩⟩<1 → ¬0<1) → (0<1 → ⟨1⋅⟨1+1⟩⟩<1))
((¬⟨1⋅⟨0⋅0⟩⟩<0 → ¬0<1) → (0<1 → ⟨1⋅⟨0⋅0⟩⟩<0))
((¬⟨1⋅⟨0⋅0⟩⟩<1 → ¬0<1) → (0<1 → ⟨1⋅⟨0⋅0⟩⟩<1))
((¬⟨1⋅⟨0⋅1⟩⟩<0 → ¬0<1) → (0<1 → ⟨1⋅⟨0⋅1⟩⟩<0))
((¬⟨1⋅⟨0⋅1⟩⟩<1 → ¬0<1) → (0<1 → ⟨1⋅⟨0⋅1⟩⟩<1))
((¬⟨1⋅⟨1⋅0⟩⟩<0 → ¬0<1) → (0<1 → ⟨1⋅⟨1⋅0⟩⟩<0))
((¬⟨1⋅⟨1⋅0⟩⟩<1 → ¬0<1) → (0<1 → ⟨1⋅⟨1⋅0⟩⟩<1))
((¬⟨1⋅⟨1⋅1⟩⟩<0 → ¬0<1) → (0<1 → ⟨1⋅⟨1⋅1⟩⟩<0))
((¬⟨1⋅⟨1⋅1⟩⟩<1 → ¬0<1) → (0<1 → ⟨1⋅⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩⋅0⟩<0 → ¬0<1) → (0<1 → ⟨⟨0+0⟩⋅0⟩<0))
((¬⟨⟨0+0⟩⋅0⟩<1 → ¬0<1) → (0<1 → ⟨⟨0+0⟩⋅0⟩<1))
((¬⟨⟨0+0⟩⋅1⟩<0 → ¬0<1) → (0<1 → ⟨⟨0+0⟩⋅1⟩<0))
((¬⟨⟨0+0⟩⋅1⟩<1 → ¬0<1) → (0<1 → ⟨⟨0+0⟩⋅1⟩<1))
((¬⟨⟨0+1⟩⋅0⟩<0 → ¬0<1) → (0<1 → ⟨⟨0+1⟩⋅0⟩<0))
((¬⟨⟨0+1⟩⋅0⟩<1 → ¬0<1) → (0<1 → ⟨⟨0+1⟩⋅0⟩<1))
((¬⟨⟨0+1⟩⋅1⟩<0 → ¬0<1) → (0<1 → ⟨⟨0+1⟩⋅1⟩<0))
((¬⟨⟨0+1⟩⋅1⟩<1 → ¬0<1) → (0<1 → ⟨⟨0+1⟩⋅1⟩<1))
((¬⟨⟨1+0⟩⋅0⟩<0 → ¬0<1) → (0<1 → ⟨⟨1+0⟩⋅0⟩<0))
((¬⟨⟨1+0⟩⋅0⟩<1 → ¬0<1) → (0<1 → ⟨⟨1+0⟩⋅0⟩<1))
((¬⟨⟨1+0⟩⋅1⟩<0 → ¬0<1) → (0<1 → ⟨⟨1+0⟩⋅1⟩<0))
((¬⟨⟨1+0⟩⋅1⟩<1 → ¬0<1) → (0<1 → ⟨⟨1+0⟩⋅1⟩<1))
((¬⟨⟨1+1⟩⋅0⟩<0 → ¬0<1) → (0<1 → ⟨⟨1+1⟩⋅0⟩<0))
((¬⟨⟨1+1⟩⋅0⟩<1 → ¬0<1) → (0<1 → ⟨⟨1+1⟩⋅0⟩<1))
((¬⟨⟨1+1⟩⋅1⟩<0 → ¬0<1) → (0<1 → ⟨⟨1+1⟩⋅1⟩<0))
((¬⟨⟨1+1⟩⋅1⟩<1 → ¬0<1) → (0<1 → ⟨⟨1+1⟩⋅1⟩<1))
((¬⟨⟨0⋅0⟩⋅0⟩<0 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩⋅0⟩<0))
((¬⟨⟨0⋅0⟩⋅0⟩<1 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩⋅0⟩<1))
((¬⟨⟨0⋅0⟩⋅1⟩<0 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩⋅1⟩<0))
((¬⟨⟨0⋅0⟩⋅1⟩<1 → ¬0<1) → (0<1 → ⟨⟨0⋅0⟩⋅1⟩<1))
((¬⟨⟨0⋅1⟩⋅0⟩<0 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩⋅0⟩<0))
((¬⟨⟨0⋅1⟩⋅0⟩<1 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩⋅0⟩<1))
((¬⟨⟨0⋅1⟩⋅1⟩<0 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩⋅1⟩<0))
((¬⟨⟨0⋅1⟩⋅1⟩<1 → ¬0<1) → (0<1 → ⟨⟨0⋅1⟩⋅1⟩<1))
((¬⟨⟨1⋅0⟩⋅0⟩<0 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩⋅0⟩<0))
((¬⟨⟨1⋅0⟩⋅0⟩<1 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩⋅0⟩<1))
((¬⟨⟨1⋅0⟩⋅1⟩<0 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩⋅1⟩<0))
((¬⟨⟨1⋅0⟩⋅1⟩<1 → ¬0<1) → (0<1 → ⟨⟨1⋅0⟩⋅1⟩<1))
((¬⟨⟨1⋅1⟩⋅0⟩<0 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩⋅0⟩<0))
((¬⟨⟨1⋅1⟩⋅0⟩<1 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩⋅0⟩<1))
((¬⟨⟨1⋅1⟩⋅1⟩<0 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩⋅1⟩<0))
((¬⟨⟨1⋅1⟩⋅1⟩<1 → ¬0<1) → (0<1 → ⟨⟨1⋅1⟩⋅1⟩<1))
((¬¬¬0=⟨0+0⟩ → ¬0<1) → (0<1 → ¬¬0=⟨0+0⟩))
((¬¬¬0=⟨0+1⟩ → ¬0<1) → (0<1 → ¬¬0=⟨0+1⟩))
((¬¬¬0=⟨1+0⟩ → ¬0<1) → (0<1 → ¬¬0=⟨1+0⟩))
((¬¬¬0=⟨1+1⟩ → ¬0<1) → (0<1 → ¬¬0=⟨1+1⟩))
((¬¬¬0=⟨0⋅0⟩ → ¬0<1) → (0<1 → ¬¬0=⟨0⋅0⟩))
((¬¬¬0=⟨0⋅1⟩ → ¬0<1) → (0<1 → ¬¬0=⟨0⋅1⟩))
((¬¬¬0=⟨1⋅0⟩ → ¬0<1) → (0<1 → ¬¬0=⟨1⋅0⟩))
((¬¬¬0=⟨1⋅1⟩ → ¬0<1) → (0<1 → ¬¬0=⟨1⋅1⟩))
((¬¬¬1=⟨0+0⟩ → ¬0<1) → (0<1 → ¬¬1=⟨0+0⟩))
((¬¬¬1=⟨0+1⟩ → ¬0<1) → (0<1 → ¬¬1=⟨0+1⟩))
((¬¬¬1=⟨1+0⟩ → ¬0<1) → (0<1 → ¬¬1=⟨1+0⟩))
((¬¬¬1=⟨1+1⟩ → ¬0<1) → (0<1 → ¬¬1=⟨1+1⟩))
((¬¬¬1=⟨0⋅0⟩ → ¬0<1) → (0<1 → ¬¬1=⟨0⋅0⟩))
((¬¬¬1=⟨0⋅1⟩ → ¬0<1) → (0<1 → ¬¬1=⟨0⋅1⟩))
((¬¬¬1=⟨1⋅0⟩ → ¬0<1) → (0<1 → ¬¬1=⟨1⋅0⟩))
((¬¬¬1=⟨1⋅1⟩ → ¬0<1) → (0<1 → ¬¬1=⟨1⋅1⟩))
((¬¬¬⟨0+0⟩=0 → ¬0<1) → (0<1 → ¬¬⟨0+0⟩=0))
((¬¬¬⟨0+0⟩=1 → ¬0<1) → (0<1 → ¬¬⟨0+0⟩=1))
((¬¬¬⟨0+1⟩=0 → ¬0<1) → (0<1 → ¬¬⟨0+1⟩=0))
((¬¬¬⟨0+1⟩=1 → ¬0<1) → (0<1 → ¬¬⟨0+1⟩=1))
((¬¬¬⟨1+0⟩=0 → ¬0<1) → (0<1 → ¬¬⟨1+0⟩=0))
((¬¬¬⟨1+0⟩=1 → ¬0<1) → (0<1 → ¬¬⟨1+0⟩=1))
((¬¬¬⟨1+1⟩=0 → ¬0<1) → (0<1 → ¬¬⟨1+1⟩=0))
((¬¬¬⟨1+1⟩=1 → ¬0<1) → (0<1 → ¬¬⟨1+1⟩=1))
((¬¬¬⟨0⋅0⟩=0 → ¬0<1) → (0<1 → ¬¬⟨0⋅0⟩=0))
((¬¬¬⟨0⋅0⟩=1 → ¬0<1) → (0<1 → ¬¬⟨0⋅0⟩=1))
((¬¬¬⟨0⋅1⟩=0 → ¬0<1) → (0<1 → ¬¬⟨0⋅1⟩=0))
((¬¬¬⟨0⋅1⟩=1 → ¬0<1) → (0<1 → ¬¬⟨0⋅1⟩=1))
((¬¬¬⟨1⋅0⟩=0 → ¬0<1) → (0<1 → ¬¬⟨1⋅0⟩=0))
((¬¬¬⟨1⋅0⟩=1 → ¬0<1) → (0<1 → ¬¬⟨1⋅0⟩=1))
((¬¬¬⟨1⋅1⟩=0 → ¬0<1) → (0<1 → ¬¬⟨1⋅1⟩=0))
((¬¬¬⟨1⋅1⟩=1 → ¬0<1) → (0<1 → ¬¬⟨1⋅1⟩=1))
((¬¬¬0<⟨0+0⟩ → ¬0<1) → (0<1 → ¬¬0<⟨0+0⟩))
((¬¬¬0<⟨0+1⟩ → ¬0<1) → (0<1 → ¬¬0<⟨0+1⟩))
((¬¬¬0<⟨1+0⟩ → ¬0<1) → (0<1 → ¬¬0<⟨1+0⟩))
((¬¬¬0<⟨1+1⟩ → ¬0<1) → (0<1 → ¬¬0<⟨1+1⟩))
((¬¬¬0<⟨0⋅0⟩ → ¬0<1) → (0<1 → ¬¬0<⟨0⋅0⟩))
((¬¬¬0<⟨0⋅1⟩ → ¬0<1) → (0<1 → ¬¬0<⟨0⋅1⟩))
((¬¬¬0<⟨1⋅0⟩ → ¬0<1) → (0<1 → ¬¬0<⟨1⋅0⟩))
((¬¬¬0<⟨1⋅1⟩ → ¬0<1) → (0<1 → ¬¬0<⟨1⋅1⟩))
((¬¬¬1<⟨0+0⟩ → ¬0<1) → (0<1 → ¬¬1<⟨0+0⟩))
((¬¬¬1<⟨0+1⟩ → ¬0<1) → (0<1 → ¬¬1<⟨0+1⟩))
((¬¬¬1<⟨1+0⟩ → ¬0<1) → (0<1 → ¬¬1<⟨1+0⟩))
((¬¬¬1<⟨1+1⟩ → ¬0<1) → (0<1 → ¬¬1<⟨1+1⟩))
((¬¬¬1<⟨0⋅0⟩ → ¬0<1) → (0<1 → ¬¬1<⟨0⋅0⟩))
((¬¬¬1<⟨0⋅1⟩ → ¬0<1) → (0<1 → ¬¬1<⟨0⋅1⟩))
((¬¬¬1<⟨1⋅0⟩ → ¬0<1) → (0<1 → ¬¬1<⟨1⋅0⟩))
((¬¬¬1<⟨1⋅1⟩ → ¬0<1) → (0<1 → ¬¬1<⟨1⋅1⟩))
((¬¬¬⟨0+0⟩<0 → ¬0<1) → (0<1 → ¬¬⟨0+0⟩<0))
((¬¬¬⟨0+0⟩<1 → ¬0<1) → (0<1 → ¬¬⟨0+0⟩<1))
((¬¬¬⟨0+1⟩<0 → ¬0<1) → (0<1 → ¬¬⟨0+1⟩<0))
((¬¬¬⟨0+1⟩<1 → ¬0<1) → (0<1 → ¬¬⟨0+1⟩<1))
((¬¬¬⟨1+0⟩<0 → ¬0<1) → (0<1 → ¬¬⟨1+0⟩<0))
((¬¬¬⟨1+0⟩<1 → ¬0<1) → (0<1 → ¬¬⟨1+0⟩<1))
((¬¬¬⟨1+1⟩<0 → ¬0<1) → (0<1 → ¬¬⟨1+1⟩<0))
((¬¬¬⟨1+1⟩<1 → ¬0<1) → (0<1 → ¬¬⟨1+1⟩<1))
((¬¬¬⟨0⋅0⟩<0 → ¬0<1) → (0<1 → ¬¬⟨0⋅0⟩<0))
((¬¬¬⟨0⋅0⟩<1 → ¬0<1) → (0<1 → ¬¬⟨0⋅0⟩<1))
((¬¬¬⟨0⋅1⟩<0 → ¬0<1) → (0<1 → ¬¬⟨0⋅1⟩<0))
((¬¬¬⟨0⋅1⟩<1 → ¬0<1) → (0<1 → ¬¬⟨0⋅1⟩<1))
((¬¬¬⟨1⋅0⟩<0 → ¬0<1) → (0<1 → ¬¬⟨1⋅0⟩<0))
((¬¬¬⟨1⋅0⟩<1 → ¬0<1) → (0<1 → ¬¬⟨1⋅0⟩<1))
((¬¬¬⟨1⋅1⟩<0 → ¬0<1) → (0<1 → ¬¬⟨1⋅1⟩<0))
((¬¬¬⟨1⋅1⟩<1 → ¬0<1) → (0<1 → ¬¬⟨1⋅1⟩<1))
((¬¬¬¬¬0=0 → ¬0<1) → (0<1 → ¬¬¬¬0=0))
((¬¬¬¬¬0=1 → ¬0<1) → (0<1 → ¬¬¬¬0=1))
((¬¬¬¬¬1=0 → ¬0<1) → (0<1 → ¬¬¬¬1=0))
((¬¬¬¬¬1=1 → ¬0<1) → (0<1 → ¬¬¬¬1=1))
((¬¬¬¬¬0<0 → ¬0<1) → (0<1 → ¬¬¬¬0<0))
((¬¬¬¬¬0<1 → ¬0<1) → (0<1 → ¬¬¬¬0<1))
((¬¬¬¬¬1<0 → ¬0<1) → (0<1 → ¬¬¬¬1<0))
((¬¬¬¬¬1<1 → ¬0<1) → (0<1 → ¬¬¬¬1<1))
((¬¬¬¬∀x. 0=x → ¬0<1) → (0<1 → ¬¬¬∀x. 0=x))
((¬¬¬¬∀x. 1=x → ¬0<1) → (0<1 → ¬¬¬∀x. 1=x))
((¬¬¬¬∀x. x=0 → ¬0<1) → (0<1 → ¬¬¬∀x. x=0))
((¬¬¬¬∀x. x=1 → ¬0<1) → (0<1 → ¬¬¬∀x. x=1))
((¬¬¬¬∀x. x=x → ¬0<1) → (0<1 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. x=x → ¬0<1) → (0<1 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. 0<x → ¬0<1) → (0<1 → ¬¬¬∀x. 0<x))
((¬¬¬¬∀x. 1<x → ¬0<1) → (0<1 → ¬¬¬∀x. 1<x))
((¬¬¬¬∀x. x<0 → ¬0<1) → (0<1 → ¬¬¬∀x. x<0))
((¬¬¬¬∀x. x<1 → ¬0<1) → (0<1 → ¬¬¬∀x. x<1))
((¬¬¬¬∀x. x<x → ¬0<1) → (0<1 → ¬¬¬∀x. x<x))
((¬¬¬¬∀x. x<x → ¬0<1) → (0<1 → ¬¬¬∀x. x<x))
((¬¬¬∀y. 0=y → ¬0<1) → (0<1 → ¬¬∀y. 0=y))
((¬¬¬∀y. 1=y → ¬0<1) → (0<1 → ¬¬∀y. 1=y))
((¬¬¬∀y. y=0 → ¬0<1) → (0<1 → ¬¬∀y. y=0))
((¬¬¬∀y. y=1 → ¬0<1) → (0<1 → ¬¬∀y. y=1))
((¬¬¬∀y. 0<y → ¬0<1) → (0<1 → ¬¬∀y. 0<y))
((¬¬¬∀y. 1<y → ¬0<1) → (0<1 → ¬¬∀y. 1<y))
((¬¬¬∀y. y<0 → ¬0<1) → (0<1 → ¬¬∀y. y<0))
((¬¬¬∀y. y<1 → ¬0<1) → (0<1 → ¬¬∀y. y<1))
((¬¬¬∀x. ¬0=x → ¬0<1) → (0<1 → ¬¬∀x. ¬0=x))
((¬¬¬∀x. ¬1=x → ¬0<1) → (0<1 → ¬¬∀x. ¬1=x))
((¬¬¬∀x. ¬x=0 → ¬0<1) → (0<1 → ¬¬∀x. ¬x=0))
((¬¬¬∀x. ¬x=1 → ¬0<1) → (0<1 → ¬¬∀x. ¬x=1))
((¬¬¬∀x. ¬x=x → ¬0<1) → (0<1 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬x=x → ¬0<1) → (0<1 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬0<x → ¬0<1) → (0<1 → ¬¬∀x. ¬0<x))
((¬¬¬∀x. ¬1<x → ¬0<1) → (0<1 → ¬¬∀x. ¬1<x))
((¬¬¬∀x. ¬x<0 → ¬0<1) → (0<1 → ¬¬∀x. ¬x<0))
((¬¬¬∀x. ¬x<1 → ¬0<1) → (0<1 → ¬¬∀x. ¬x<1))
((¬¬¬∀x. ¬x<x → ¬0<1) → (0<1 → ¬¬∀x. ¬x<x))
((¬¬¬∀x. ¬x<x → ¬0<1) → (0<1 → ¬¬∀x. ¬x<x))
((¬¬∀z. 0=z → ¬0<1) → (0<1 → ¬∀z. 0=z))
((¬¬∀x. 0=⟨0+x⟩ → ¬0<1) → (0<1 → ¬∀x. 0=⟨0+x⟩))
((¬¬∀x. 0=⟨1+x⟩ → ¬0<1) → (0<1 → ¬∀x. 0=⟨1+x⟩))
((¬¬∀x. 0=⟨x+0⟩ → ¬0<1) → (0<1 → ¬∀x. 0=⟨x+0⟩))
((¬¬∀x. 0=⟨x+1⟩ → ¬0<1) → (0<1 → ¬∀x. 0=⟨x+1⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬0<1) → (0<1 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬0<1) → (0<1 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨0⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 0=⟨0⋅x⟩))
((¬¬∀x. 0=⟨1⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 0=⟨1⋅x⟩))
((¬¬∀x. 0=⟨x⋅0⟩ → ¬0<1) → (0<1 → ¬∀x. 0=⟨x⋅0⟩))
((¬¬∀x. 0=⟨x⋅1⟩ → ¬0<1) → (0<1 → ¬∀x. 0=⟨x⋅1⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀z. 1=z → ¬0<1) → (0<1 → ¬∀z. 1=z))
((¬¬∀x. 1=⟨0+x⟩ → ¬0<1) → (0<1 → ¬∀x. 1=⟨0+x⟩))
((¬¬∀x. 1=⟨1+x⟩ → ¬0<1) → (0<1 → ¬∀x. 1=⟨1+x⟩))
((¬¬∀x. 1=⟨x+0⟩ → ¬0<1) → (0<1 → ¬∀x. 1=⟨x+0⟩))
((¬¬∀x. 1=⟨x+1⟩ → ¬0<1) → (0<1 → ¬∀x. 1=⟨x+1⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬0<1) → (0<1 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬0<1) → (0<1 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨0⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 1=⟨0⋅x⟩))
((¬¬∀x. 1=⟨1⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 1=⟨1⋅x⟩))
((¬¬∀x. 1=⟨x⋅0⟩ → ¬0<1) → (0<1 → ¬∀x. 1=⟨x⋅0⟩))
((¬¬∀x. 1=⟨x⋅1⟩ → ¬0<1) → (0<1 → ¬∀x. 1=⟨x⋅1⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. x=⟨0+0⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨0+0⟩))
((¬¬∀x. x=⟨0+1⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨0+1⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨1+0⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨1+0⟩))
((¬¬∀x. x=⟨1+1⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨1+1⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨0⋅0⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨0⋅0⟩))
((¬¬∀x. x=⟨0⋅1⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨0⋅1⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨1⋅0⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨1⋅0⟩))
((¬¬∀x. x=⟨1⋅1⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨1⋅1⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀y. y=y → ¬0<1) → (0<1 → ¬∀y. y=y))
((¬¬∀y. y=y → ¬0<1) → (0<1 → ¬∀y. y=y))
((¬¬∀z. z=0 → ¬0<1) → (0<1 → ¬∀z. z=0))
((¬¬∀z. z=1 → ¬0<1) → (0<1 → ¬∀z. z=1))
((¬¬∀x. ⟨0+0⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨0+0⟩=x))
((¬¬∀x. ⟨0+1⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨0+1⟩=x))
((¬¬∀x. ⟨0+x⟩=0 → ¬0<1) → (0<1 → ¬∀x. ⟨0+x⟩=0))
((¬¬∀x. ⟨0+x⟩=1 → ¬0<1) → (0<1 → ¬∀x. ⟨0+x⟩=1))
((¬¬∀x. ⟨0+x⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨0+x⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨1+0⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨1+0⟩=x))
((¬¬∀x. ⟨1+1⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨1+1⟩=x))
((¬¬∀x. ⟨1+x⟩=0 → ¬0<1) → (0<1 → ¬∀x. ⟨1+x⟩=0))
((¬¬∀x. ⟨1+x⟩=1 → ¬0<1) → (0<1 → ¬∀x. ⟨1+x⟩=1))
((¬¬∀x. ⟨1+x⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨1+x⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨x+0⟩=0 → ¬0<1) → (0<1 → ¬∀x. ⟨x+0⟩=0))
((¬¬∀x. ⟨x+0⟩=1 → ¬0<1) → (0<1 → ¬∀x. ⟨x+0⟩=1))
((¬¬∀x. ⟨x+0⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+0⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+1⟩=0 → ¬0<1) → (0<1 → ¬∀x. ⟨x+1⟩=0))
((¬¬∀x. ⟨x+1⟩=1 → ¬0<1) → (0<1 → ¬∀x. ⟨x+1⟩=1))
((¬¬∀x. ⟨x+1⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+1⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+x⟩=0 → ¬0<1) → (0<1 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=0 → ¬0<1) → (0<1 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=1 → ¬0<1) → (0<1 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=1 → ¬0<1) → (0<1 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨0⋅0⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨0⋅0⟩=x))
((¬¬∀x. ⟨0⋅1⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨0⋅1⟩=x))
((¬¬∀x. ⟨0⋅x⟩=0 → ¬0<1) → (0<1 → ¬∀x. ⟨0⋅x⟩=0))
((¬¬∀x. ⟨0⋅x⟩=1 → ¬0<1) → (0<1 → ¬∀x. ⟨0⋅x⟩=1))
((¬¬∀x. ⟨0⋅x⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨0⋅x⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨1⋅0⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨1⋅0⟩=x))
((¬¬∀x. ⟨1⋅1⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨1⋅1⟩=x))
((¬¬∀x. ⟨1⋅x⟩=0 → ¬0<1) → (0<1 → ¬∀x. ⟨1⋅x⟩=0))
((¬¬∀x. ⟨1⋅x⟩=1 → ¬0<1) → (0<1 → ¬∀x. ⟨1⋅x⟩=1))
((¬¬∀x. ⟨1⋅x⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨1⋅x⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨x⋅0⟩=0 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅0⟩=0))
((¬¬∀x. ⟨x⋅0⟩=1 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅0⟩=1))
((¬¬∀x. ⟨x⋅0⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅0⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅1⟩=0 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅1⟩=0))
((¬¬∀x. ⟨x⋅1⟩=1 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅1⟩=1))
((¬¬∀x. ⟨x⋅1⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅1⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀z. 0<z → ¬0<1) → (0<1 → ¬∀z. 0<z))
((¬¬∀x. 0<⟨0+x⟩ → ¬0<1) → (0<1 → ¬∀x. 0<⟨0+x⟩))
((¬¬∀x. 0<⟨1+x⟩ → ¬0<1) → (0<1 → ¬∀x. 0<⟨1+x⟩))
((¬¬∀x. 0<⟨x+0⟩ → ¬0<1) → (0<1 → ¬∀x. 0<⟨x+0⟩))
((¬¬∀x. 0<⟨x+1⟩ → ¬0<1) → (0<1 → ¬∀x. 0<⟨x+1⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬0<1) → (0<1 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬0<1) → (0<1 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨0⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 0<⟨0⋅x⟩))
((¬¬∀x. 0<⟨1⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 0<⟨1⋅x⟩))
((¬¬∀x. 0<⟨x⋅0⟩ → ¬0<1) → (0<1 → ¬∀x. 0<⟨x⋅0⟩))
((¬¬∀x. 0<⟨x⋅1⟩ → ¬0<1) → (0<1 → ¬∀x. 0<⟨x⋅1⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀z. 1<z → ¬0<1) → (0<1 → ¬∀z. 1<z))
((¬¬∀x. 1<⟨0+x⟩ → ¬0<1) → (0<1 → ¬∀x. 1<⟨0+x⟩))
((¬¬∀x. 1<⟨1+x⟩ → ¬0<1) → (0<1 → ¬∀x. 1<⟨1+x⟩))
((¬¬∀x. 1<⟨x+0⟩ → ¬0<1) → (0<1 → ¬∀x. 1<⟨x+0⟩))
((¬¬∀x. 1<⟨x+1⟩ → ¬0<1) → (0<1 → ¬∀x. 1<⟨x+1⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬0<1) → (0<1 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬0<1) → (0<1 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨0⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 1<⟨0⋅x⟩))
((¬¬∀x. 1<⟨1⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 1<⟨1⋅x⟩))
((¬¬∀x. 1<⟨x⋅0⟩ → ¬0<1) → (0<1 → ¬∀x. 1<⟨x⋅0⟩))
((¬¬∀x. 1<⟨x⋅1⟩ → ¬0<1) → (0<1 → ¬∀x. 1<⟨x⋅1⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. x<⟨0+0⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨0+0⟩))
((¬¬∀x. x<⟨0+1⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨0+1⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨1+0⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨1+0⟩))
((¬¬∀x. x<⟨1+1⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨1+1⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨0⋅0⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨0⋅0⟩))
((¬¬∀x. x<⟨0⋅1⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨0⋅1⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨1⋅0⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨1⋅0⟩))
((¬¬∀x. x<⟨1⋅1⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨1⋅1⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬0<1) → (0<1 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀y. y<y → ¬0<1) → (0<1 → ¬∀y. y<y))
((¬¬∀y. y<y → ¬0<1) → (0<1 → ¬∀y. y<y))
((¬¬∀z. z<0 → ¬0<1) → (0<1 → ¬∀z. z<0))
((¬¬∀z. z<1 → ¬0<1) → (0<1 → ¬∀z. z<1))
((¬¬∀x. ⟨0+0⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨0+0⟩<x))
((¬¬∀x. ⟨0+1⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨0+1⟩<x))
((¬¬∀x. ⟨0+x⟩<0 → ¬0<1) → (0<1 → ¬∀x. ⟨0+x⟩<0))
((¬¬∀x. ⟨0+x⟩<1 → ¬0<1) → (0<1 → ¬∀x. ⟨0+x⟩<1))
((¬¬∀x. ⟨0+x⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨0+x⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨1+0⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨1+0⟩<x))
((¬¬∀x. ⟨1+1⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨1+1⟩<x))
((¬¬∀x. ⟨1+x⟩<0 → ¬0<1) → (0<1 → ¬∀x. ⟨1+x⟩<0))
((¬¬∀x. ⟨1+x⟩<1 → ¬0<1) → (0<1 → ¬∀x. ⟨1+x⟩<1))
((¬¬∀x. ⟨1+x⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨1+x⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨x+0⟩<0 → ¬0<1) → (0<1 → ¬∀x. ⟨x+0⟩<0))
((¬¬∀x. ⟨x+0⟩<1 → ¬0<1) → (0<1 → ¬∀x. ⟨x+0⟩<1))
((¬¬∀x. ⟨x+0⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+0⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+1⟩<0 → ¬0<1) → (0<1 → ¬∀x. ⟨x+1⟩<0))
((¬¬∀x. ⟨x+1⟩<1 → ¬0<1) → (0<1 → ¬∀x. ⟨x+1⟩<1))
((¬¬∀x. ⟨x+1⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+1⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+x⟩<0 → ¬0<1) → (0<1 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<0 → ¬0<1) → (0<1 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<1 → ¬0<1) → (0<1 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<1 → ¬0<1) → (0<1 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨0⋅0⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨0⋅0⟩<x))
((¬¬∀x. ⟨0⋅1⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨0⋅1⟩<x))
((¬¬∀x. ⟨0⋅x⟩<0 → ¬0<1) → (0<1 → ¬∀x. ⟨0⋅x⟩<0))
((¬¬∀x. ⟨0⋅x⟩<1 → ¬0<1) → (0<1 → ¬∀x. ⟨0⋅x⟩<1))
((¬¬∀x. ⟨0⋅x⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨0⋅x⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨1⋅0⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨1⋅0⟩<x))
((¬¬∀x. ⟨1⋅1⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨1⋅1⟩<x))
((¬¬∀x. ⟨1⋅x⟩<0 → ¬0<1) → (0<1 → ¬∀x. ⟨1⋅x⟩<0))
((¬¬∀x. ⟨1⋅x⟩<1 → ¬0<1) → (0<1 → ¬∀x. ⟨1⋅x⟩<1))
((¬¬∀x. ⟨1⋅x⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨1⋅x⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨x⋅0⟩<0 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅0⟩<0))
((¬¬∀x. ⟨x⋅0⟩<1 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅0⟩<1))
((¬¬∀x. ⟨x⋅0⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅0⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅1⟩<0 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅1⟩<0))
((¬¬∀x. ⟨x⋅1⟩<1 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅1⟩<1))
((¬¬∀x. ⟨x⋅1⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅1⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬0<1) → (0<1 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀y. ¬0=y → ¬0<1) → (0<1 → ¬∀y. ¬0=y))
((¬¬∀y. ¬1=y → ¬0<1) → (0<1 → ¬∀y. ¬1=y))
((¬¬∀y. ¬y=0 → ¬0<1) → (0<1 → ¬∀y. ¬y=0))
((¬¬∀y. ¬y=1 → ¬0<1) → (0<1 → ¬∀y. ¬y=1))
((¬¬∀y. ¬0<y → ¬0<1) → (0<1 → ¬∀y. ¬0<y))
((¬¬∀y. ¬1<y → ¬0<1) → (0<1 → ¬∀y. ¬1<y))
((¬¬∀y. ¬y<0 → ¬0<1) → (0<1 → ¬∀y. ¬y<0))
((¬¬∀y. ¬y<1 → ¬0<1) → (0<1 → ¬∀y. ¬y<1))
((¬¬∀x. ¬¬0=x → ¬0<1) → (0<1 → ¬∀x. ¬¬0=x))
((¬¬∀x. ¬¬1=x → ¬0<1) → (0<1 → ¬∀x. ¬¬1=x))
((¬¬∀x. ¬¬x=0 → ¬0<1) → (0<1 → ¬∀x. ¬¬x=0))
((¬¬∀x. ¬¬x=1 → ¬0<1) → (0<1 → ¬∀x. ¬¬x=1))
((¬¬∀x. ¬¬x=x → ¬0<1) → (0<1 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬x=x → ¬0<1) → (0<1 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬0<x → ¬0<1) → (0<1 → ¬∀x. ¬¬0<x))
((¬¬∀x. ¬¬1<x → ¬0<1) → (0<1 → ¬∀x. ¬¬1<x))
((¬¬∀x. ¬¬x<0 → ¬0<1) → (0<1 → ¬∀x. ¬¬x<0))
((¬¬∀x. ¬¬x<1 → ¬0<1) → (0<1 → ¬∀x. ¬¬x<1))
((¬¬∀x. ¬¬x<x → ¬0<1) → (0<1 → ¬∀x. ¬¬x<x))
((¬¬∀x. ¬¬x<x → ¬0<1) → (0<1 → ¬∀x. ¬¬x<x))
((¬¬∀y. ∀x. x=y → ¬0<1) → (0<1 → ¬∀y. ∀x. x=y))
((¬¬∀x. ∀y. x=y → ¬0<1) → (0<1 → ¬∀x. ∀y. x=y))
((¬¬∀x. ∀y. y=x → ¬0<1) → (0<1 → ¬∀x. ∀y. y=x))
((¬¬∀y. ∀x. y=x → ¬0<1) → (0<1 → ¬∀y. ∀x. y=x))
((¬¬∀y. ∀x. x<y → ¬0<1) → (0<1 → ¬∀y. ∀x. x<y))
((¬¬∀x. ∀y. x<y → ¬0<1) → (0<1 → ¬∀x. ∀y. x<y))
((¬¬∀x. ∀y. y<x → ¬0<1) → (0<1 → ¬∀x. ∀y. y<x))
((¬¬∀y. ∀x. y<x → ¬0<1) → (0<1 → ¬∀y. ∀x. y<x))
((¬∀x3. 0=x3 → ¬0<1) → (0<1 → ∀x3. 0=x3))
((¬∀y. 0=⟨0+y⟩ → ¬0<1) → (0<1 → ∀y. 0=⟨0+y⟩))
((¬∀y. 0=⟨1+y⟩ → ¬0<1) → (0<1 → ∀y. 0=⟨1+y⟩))
((¬∀y. 0=⟨y+0⟩ → ¬0<1) → (0<1 → ∀y. 0=⟨y+0⟩))
((¬∀y. 0=⟨y+1⟩ → ¬0<1) → (0<1 → ∀y. 0=⟨y+1⟩))
((¬∀y. 0=⟨0⋅y⟩ → ¬0<1) → (0<1 → ∀y. 0=⟨0⋅y⟩))
((¬∀y. 0=⟨1⋅y⟩ → ¬0<1) → (0<1 → ∀y. 0=⟨1⋅y⟩))
((¬∀y. 0=⟨y⋅0⟩ → ¬0<1) → (0<1 → ∀y. 0=⟨y⋅0⟩))
((¬∀y. 0=⟨y⋅1⟩ → ¬0<1) → (0<1 → ∀y. 0=⟨y⋅1⟩))
((¬∀x3. 1=x3 → ¬0<1) → (0<1 → ∀x3. 1=x3))
((¬∀y. 1=⟨0+y⟩ → ¬0<1) → (0<1 → ∀y. 1=⟨0+y⟩))
((¬∀y. 1=⟨1+y⟩ → ¬0<1) → (0<1 → ∀y. 1=⟨1+y⟩))
((¬∀y. 1=⟨y+0⟩ → ¬0<1) → (0<1 → ∀y. 1=⟨y+0⟩))
((¬∀y. 1=⟨y+1⟩ → ¬0<1) → (0<1 → ∀y. 1=⟨y+1⟩))
((¬∀y. 1=⟨0⋅y⟩ → ¬0<1) → (0<1 → ∀y. 1=⟨0⋅y⟩))
((¬∀y. 1=⟨1⋅y⟩ → ¬0<1) → (0<1 → ∀y. 1=⟨1⋅y⟩))
((¬∀y. 1=⟨y⋅0⟩ → ¬0<1) → (0<1 → ∀y. 1=⟨y⋅0⟩))
((¬∀y. 1=⟨y⋅1⟩ → ¬0<1) → (0<1 → ∀y. 1=⟨y⋅1⟩))
((¬∀y. y=⟨0+0⟩ → ¬0<1) → (0<1 → ∀y. y=⟨0+0⟩))
((¬∀y. y=⟨0+1⟩ → ¬0<1) → (0<1 → ∀y. y=⟨0+1⟩))
((¬∀y. y=⟨1+0⟩ → ¬0<1) → (0<1 → ∀y. y=⟨1+0⟩))
((¬∀y. y=⟨1+1⟩ → ¬0<1) → (0<1 → ∀y. y=⟨1+1⟩))
((¬∀y. y=⟨0⋅0⟩ → ¬0<1) → (0<1 → ∀y. y=⟨0⋅0⟩))
((¬∀y. y=⟨0⋅1⟩ → ¬0<1) → (0<1 → ∀y. y=⟨0⋅1⟩))
((¬∀y. y=⟨1⋅0⟩ → ¬0<1) → (0<1 → ∀y. y=⟨1⋅0⟩))
((¬∀y. y=⟨1⋅1⟩ → ¬0<1) → (0<1 → ∀y. y=⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩=y → ¬0<1) → (0<1 → ∀y. ⟨0+0⟩=y))
((¬∀y. ⟨0+1⟩=y → ¬0<1) → (0<1 → ∀y. ⟨0+1⟩=y))
((¬∀y. ⟨1+0⟩=y → ¬0<1) → (0<1 → ∀y. ⟨1+0⟩=y))
((¬∀y. ⟨1+1⟩=y → ¬0<1) → (0<1 → ∀y. ⟨1+1⟩=y))
((¬∀y. ⟨0⋅0⟩=y → ¬0<1) → (0<1 → ∀y. ⟨0⋅0⟩=y))
((¬∀y. ⟨0⋅1⟩=y → ¬0<1) → (0<1 → ∀y. ⟨0⋅1⟩=y))
((¬∀y. ⟨1⋅0⟩=y → ¬0<1) → (0<1 → ∀y. ⟨1⋅0⟩=y))
((¬∀y. ⟨1⋅1⟩=y → ¬0<1) → (0<1 → ∀y. ⟨1⋅1⟩=y))
((¬∀x3. x3=0 → ¬0<1) → (0<1 → ∀x3. x3=0))
((¬∀x3. x3=1 → ¬0<1) → (0<1 → ∀x3. x3=1))
((¬∀y. ⟨0+y⟩=0 → ¬0<1) → (0<1 → ∀y. ⟨0+y⟩=0))
((¬∀y. ⟨0+y⟩=1 → ¬0<1) → (0<1 → ∀y. ⟨0+y⟩=1))
((¬∀y. ⟨1+y⟩=0 → ¬0<1) → (0<1 → ∀y. ⟨1+y⟩=0))
((¬∀y. ⟨1+y⟩=1 → ¬0<1) → (0<1 → ∀y. ⟨1+y⟩=1))
((¬∀y. ⟨y+0⟩=0 → ¬0<1) → (0<1 → ∀y. ⟨y+0⟩=0))
((¬∀y. ⟨y+0⟩=1 → ¬0<1) → (0<1 → ∀y. ⟨y+0⟩=1))
((¬∀y. ⟨y+1⟩=0 → ¬0<1) → (0<1 → ∀y. ⟨y+1⟩=0))
((¬∀y. ⟨y+1⟩=1 → ¬0<1) → (0<1 → ∀y. ⟨y+1⟩=1))
((¬∀y. ⟨0⋅y⟩=0 → ¬0<1) → (0<1 → ∀y. ⟨0⋅y⟩=0))
((¬∀y. ⟨0⋅y⟩=1 → ¬0<1) → (0<1 → ∀y. ⟨0⋅y⟩=1))
((¬∀y. ⟨1⋅y⟩=0 → ¬0<1) → (0<1 → ∀y. ⟨1⋅y⟩=0))
((¬∀y. ⟨1⋅y⟩=1 → ¬0<1) → (0<1 → ∀y. ⟨1⋅y⟩=1))
((¬∀y. ⟨y⋅0⟩=0 → ¬0<1) → (0<1 → ∀y. ⟨y⋅0⟩=0))
((¬∀y. ⟨y⋅0⟩=1 → ¬0<1) → (0<1 → ∀y. ⟨y⋅0⟩=1))
((¬∀y. ⟨y⋅1⟩=0 → ¬0<1) → (0<1 → ∀y. ⟨y⋅1⟩=0))
((¬∀y. ⟨y⋅1⟩=1 → ¬0<1) → (0<1 → ∀y. ⟨y⋅1⟩=1))
((¬∀x3. 0<x3 → ¬0<1) → (0<1 → ∀x3. 0<x3))
((¬∀y. 0<⟨0+y⟩ → ¬0<1) → (0<1 → ∀y. 0<⟨0+y⟩))
((¬∀y. 0<⟨1+y⟩ → ¬0<1) → (0<1 → ∀y. 0<⟨1+y⟩))
((¬∀y. 0<⟨y+0⟩ → ¬0<1) → (0<1 → ∀y. 0<⟨y+0⟩))
((¬∀y. 0<⟨y+1⟩ → ¬0<1) → (0<1 → ∀y. 0<⟨y+1⟩))
((¬∀y. 0<⟨0⋅y⟩ → ¬0<1) → (0<1 → ∀y. 0<⟨0⋅y⟩))
((¬∀y. 0<⟨1⋅y⟩ → ¬0<1) → (0<1 → ∀y. 0<⟨1⋅y⟩))
((¬∀y. 0<⟨y⋅0⟩ → ¬0<1) → (0<1 → ∀y. 0<⟨y⋅0⟩))
((¬∀y. 0<⟨y⋅1⟩ → ¬0<1) → (0<1 → ∀y. 0<⟨y⋅1⟩))
((¬∀x3. 1<x3 → ¬0<1) → (0<1 → ∀x3. 1<x3))
((¬∀y. 1<⟨0+y⟩ → ¬0<1) → (0<1 → ∀y. 1<⟨0+y⟩))
((¬∀y. 1<⟨1+y⟩ → ¬0<1) → (0<1 → ∀y. 1<⟨1+y⟩))
((¬∀y. 1<⟨y+0⟩ → ¬0<1) → (0<1 → ∀y. 1<⟨y+0⟩))
((¬∀y. 1<⟨y+1⟩ → ¬0<1) → (0<1 → ∀y. 1<⟨y+1⟩))
((¬∀y. 1<⟨0⋅y⟩ → ¬0<1) → (0<1 → ∀y. 1<⟨0⋅y⟩))
((¬∀y. 1<⟨1⋅y⟩ → ¬0<1) → (0<1 → ∀y. 1<⟨1⋅y⟩))
((¬∀y. 1<⟨y⋅0⟩ → ¬0<1) → (0<1 → ∀y. 1<⟨y⋅0⟩))
((¬∀y. 1<⟨y⋅1⟩ → ¬0<1) → (0<1 → ∀y. 1<⟨y⋅1⟩))
((¬∀y. y<⟨0+0⟩ → ¬0<1) → (0<1 → ∀y. y<⟨0+0⟩))
((¬∀y. y<⟨0+1⟩ → ¬0<1) → (0<1 → ∀y. y<⟨0+1⟩))
((¬∀y. y<⟨1+0⟩ → ¬0<1) → (0<1 → ∀y. y<⟨1+0⟩))
((¬∀y. y<⟨1+1⟩ → ¬0<1) → (0<1 → ∀y. y<⟨1+1⟩))
((¬∀y. y<⟨0⋅0⟩ → ¬0<1) → (0<1 → ∀y. y<⟨0⋅0⟩))
((¬∀y. y<⟨0⋅1⟩ → ¬0<1) → (0<1 → ∀y. y<⟨0⋅1⟩))
((¬∀y. y<⟨1⋅0⟩ → ¬0<1) → (0<1 → ∀y. y<⟨1⋅0⟩))
((¬∀y. y<⟨1⋅1⟩ → ¬0<1) → (0<1 → ∀y. y<⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩<y → ¬0<1) → (0<1 → ∀y. ⟨0+0⟩<y))
((¬∀y. ⟨0+1⟩<y → ¬0<1) → (0<1 → ∀y. ⟨0+1⟩<y))
((¬∀y. ⟨1+0⟩<y → ¬0<1) → (0<1 → ∀y. ⟨1+0⟩<y))
((¬∀y. ⟨1+1⟩<y → ¬0<1) → (0<1 → ∀y. ⟨1+1⟩<y))
((¬∀y. ⟨0⋅0⟩<y → ¬0<1) → (0<1 → ∀y. ⟨0⋅0⟩<y))
((¬∀y. ⟨0⋅1⟩<y → ¬0<1) → (0<1 → ∀y. ⟨0⋅1⟩<y))
((¬∀y. ⟨1⋅0⟩<y → ¬0<1) → (0<1 → ∀y. ⟨1⋅0⟩<y))
((¬∀y. ⟨1⋅1⟩<y → ¬0<1) → (0<1 → ∀y. ⟨1⋅1⟩<y))
((¬∀x3. x3<0 → ¬0<1) → (0<1 → ∀x3. x3<0))
((¬∀x3. x3<1 → ¬0<1) → (0<1 → ∀x3. x3<1))
((¬∀y. ⟨0+y⟩<0 → ¬0<1) → (0<1 → ∀y. ⟨0+y⟩<0))
((¬∀y. ⟨0+y⟩<1 → ¬0<1) → (0<1 → ∀y. ⟨0+y⟩<1))
((¬∀y. ⟨1+y⟩<0 → ¬0<1) → (0<1 → ∀y. ⟨1+y⟩<0))
((¬∀y. ⟨1+y⟩<1 → ¬0<1) → (0<1 → ∀y. ⟨1+y⟩<1))
((¬∀y. ⟨y+0⟩<0 → ¬0<1) → (0<1 → ∀y. ⟨y+0⟩<0))
((¬∀y. ⟨y+0⟩<1 → ¬0<1) → (0<1 → ∀y. ⟨y+0⟩<1))
((¬∀y. ⟨y+1⟩<0 → ¬0<1) → (0<1 → ∀y. ⟨y+1⟩<0))
((¬∀y. ⟨y+1⟩<1 → ¬0<1) → (0<1 → ∀y. ⟨y+1⟩<1))
((¬∀y. ⟨0⋅y⟩<0 → ¬0<1) → (0<1 → ∀y. ⟨0⋅y⟩<0))
((¬∀y. ⟨0⋅y⟩<1 → ¬0<1) → (0<1 → ∀y. ⟨0⋅y⟩<1))
((¬∀y. ⟨1⋅y⟩<0 → ¬0<1) → (0<1 → ∀y. ⟨1⋅y⟩<0))
((¬∀y. ⟨1⋅y⟩<1 → ¬0<1) → (0<1 → ∀y. ⟨1⋅y⟩<1))
((¬∀y. ⟨y⋅0⟩<0 → ¬0<1) → (0<1 → ∀y. ⟨y⋅0⟩<0))
((¬∀y. ⟨y⋅0⟩<1 → ¬0<1) → (0<1 → ∀y. ⟨y⋅0⟩<1))
((¬∀y. ⟨y⋅1⟩<0 → ¬0<1) → (0<1 → ∀y. ⟨y⋅1⟩<0))
((¬∀y. ⟨y⋅1⟩<1 → ¬0<1) → (0<1 → ∀y. ⟨y⋅1⟩<1))
((¬∀z. ¬0=z → ¬0<1) → (0<1 → ∀z. ¬0=z))
((¬∀x. ¬0=⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. ¬0=⟨0+x⟩))
((¬∀x. ¬0=⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. ¬0=⟨1+x⟩))
((¬∀x. ¬0=⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. ¬0=⟨x+0⟩))
((¬∀x. ¬0=⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. ¬0=⟨x+1⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬0=⟨0⋅x⟩))
((¬∀x. ¬0=⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬0=⟨1⋅x⟩))
((¬∀x. ¬0=⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. ¬0=⟨x⋅0⟩))
((¬∀x. ¬0=⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. ¬0=⟨x⋅1⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀z. ¬1=z → ¬0<1) → (0<1 → ∀z. ¬1=z))
((¬∀x. ¬1=⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. ¬1=⟨0+x⟩))
((¬∀x. ¬1=⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. ¬1=⟨1+x⟩))
((¬∀x. ¬1=⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. ¬1=⟨x+0⟩))
((¬∀x. ¬1=⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. ¬1=⟨x+1⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬1=⟨0⋅x⟩))
((¬∀x. ¬1=⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬1=⟨1⋅x⟩))
((¬∀x. ¬1=⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. ¬1=⟨x⋅0⟩))
((¬∀x. ¬1=⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. ¬1=⟨x⋅1⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬x=⟨0+0⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨0+0⟩))
((¬∀x. ¬x=⟨0+1⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨0+1⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨1+0⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨1+0⟩))
((¬∀x. ¬x=⟨1+1⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨1+1⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨0⋅0⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨0⋅0⟩))
((¬∀x. ¬x=⟨0⋅1⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨0⋅1⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨1⋅0⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨1⋅0⟩))
((¬∀x. ¬x=⟨1⋅1⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨1⋅1⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀y. ¬y=y → ¬0<1) → (0<1 → ∀y. ¬y=y))
((¬∀y. ¬y=y → ¬0<1) → (0<1 → ∀y. ¬y=y))
((¬∀z. ¬z=0 → ¬0<1) → (0<1 → ∀z. ¬z=0))
((¬∀z. ¬z=1 → ¬0<1) → (0<1 → ∀z. ¬z=1))
((¬∀x. ¬⟨0+0⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨0+0⟩=x))
((¬∀x. ¬⟨0+1⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨0+1⟩=x))
((¬∀x. ¬⟨0+x⟩=0 → ¬0<1) → (0<1 → ∀x. ¬⟨0+x⟩=0))
((¬∀x. ¬⟨0+x⟩=1 → ¬0<1) → (0<1 → ∀x. ¬⟨0+x⟩=1))
((¬∀x. ¬⟨0+x⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨0+x⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨1+0⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨1+0⟩=x))
((¬∀x. ¬⟨1+1⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨1+1⟩=x))
((¬∀x. ¬⟨1+x⟩=0 → ¬0<1) → (0<1 → ∀x. ¬⟨1+x⟩=0))
((¬∀x. ¬⟨1+x⟩=1 → ¬0<1) → (0<1 → ∀x. ¬⟨1+x⟩=1))
((¬∀x. ¬⟨1+x⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨1+x⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨x+0⟩=0 → ¬0<1) → (0<1 → ∀x. ¬⟨x+0⟩=0))
((¬∀x. ¬⟨x+0⟩=1 → ¬0<1) → (0<1 → ∀x. ¬⟨x+0⟩=1))
((¬∀x. ¬⟨x+0⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+0⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+1⟩=0 → ¬0<1) → (0<1 → ∀x. ¬⟨x+1⟩=0))
((¬∀x. ¬⟨x+1⟩=1 → ¬0<1) → (0<1 → ∀x. ¬⟨x+1⟩=1))
((¬∀x. ¬⟨x+1⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+1⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+x⟩=0 → ¬0<1) → (0<1 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=0 → ¬0<1) → (0<1 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=1 → ¬0<1) → (0<1 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=1 → ¬0<1) → (0<1 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨0⋅0⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨0⋅0⟩=x))
((¬∀x. ¬⟨0⋅1⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨0⋅1⟩=x))
((¬∀x. ¬⟨0⋅x⟩=0 → ¬0<1) → (0<1 → ∀x. ¬⟨0⋅x⟩=0))
((¬∀x. ¬⟨0⋅x⟩=1 → ¬0<1) → (0<1 → ∀x. ¬⟨0⋅x⟩=1))
((¬∀x. ¬⟨0⋅x⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨0⋅x⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨1⋅0⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨1⋅0⟩=x))
((¬∀x. ¬⟨1⋅1⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨1⋅1⟩=x))
((¬∀x. ¬⟨1⋅x⟩=0 → ¬0<1) → (0<1 → ∀x. ¬⟨1⋅x⟩=0))
((¬∀x. ¬⟨1⋅x⟩=1 → ¬0<1) → (0<1 → ∀x. ¬⟨1⋅x⟩=1))
((¬∀x. ¬⟨1⋅x⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨1⋅x⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨x⋅0⟩=0 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅0⟩=0))
((¬∀x. ¬⟨x⋅0⟩=1 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅0⟩=1))
((¬∀x. ¬⟨x⋅0⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅0⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅1⟩=0 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅1⟩=0))
((¬∀x. ¬⟨x⋅1⟩=1 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅1⟩=1))
((¬∀x. ¬⟨x⋅1⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅1⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀z. ¬0<z → ¬0<1) → (0<1 → ∀z. ¬0<z))
((¬∀x. ¬0<⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. ¬0<⟨0+x⟩))
((¬∀x. ¬0<⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. ¬0<⟨1+x⟩))
((¬∀x. ¬0<⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. ¬0<⟨x+0⟩))
((¬∀x. ¬0<⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. ¬0<⟨x+1⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬0<⟨0⋅x⟩))
((¬∀x. ¬0<⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬0<⟨1⋅x⟩))
((¬∀x. ¬0<⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. ¬0<⟨x⋅0⟩))
((¬∀x. ¬0<⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. ¬0<⟨x⋅1⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀z. ¬1<z → ¬0<1) → (0<1 → ∀z. ¬1<z))
((¬∀x. ¬1<⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. ¬1<⟨0+x⟩))
((¬∀x. ¬1<⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. ¬1<⟨1+x⟩))
((¬∀x. ¬1<⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. ¬1<⟨x+0⟩))
((¬∀x. ¬1<⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. ¬1<⟨x+1⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬1<⟨0⋅x⟩))
((¬∀x. ¬1<⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬1<⟨1⋅x⟩))
((¬∀x. ¬1<⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. ¬1<⟨x⋅0⟩))
((¬∀x. ¬1<⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. ¬1<⟨x⋅1⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬x<⟨0+0⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨0+0⟩))
((¬∀x. ¬x<⟨0+1⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨0+1⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨1+0⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨1+0⟩))
((¬∀x. ¬x<⟨1+1⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨1+1⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨0⋅0⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨0⋅0⟩))
((¬∀x. ¬x<⟨0⋅1⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨0⋅1⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨1⋅0⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨1⋅0⟩))
((¬∀x. ¬x<⟨1⋅1⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨1⋅1⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬0<1) → (0<1 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀y. ¬y<y → ¬0<1) → (0<1 → ∀y. ¬y<y))
((¬∀y. ¬y<y → ¬0<1) → (0<1 → ∀y. ¬y<y))
((¬∀z. ¬z<0 → ¬0<1) → (0<1 → ∀z. ¬z<0))
((¬∀z. ¬z<1 → ¬0<1) → (0<1 → ∀z. ¬z<1))
((¬∀x. ¬⟨0+0⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨0+0⟩<x))
((¬∀x. ¬⟨0+1⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨0+1⟩<x))
((¬∀x. ¬⟨0+x⟩<0 → ¬0<1) → (0<1 → ∀x. ¬⟨0+x⟩<0))
((¬∀x. ¬⟨0+x⟩<1 → ¬0<1) → (0<1 → ∀x. ¬⟨0+x⟩<1))
((¬∀x. ¬⟨0+x⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨0+x⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨1+0⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨1+0⟩<x))
((¬∀x. ¬⟨1+1⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨1+1⟩<x))
((¬∀x. ¬⟨1+x⟩<0 → ¬0<1) → (0<1 → ∀x. ¬⟨1+x⟩<0))
((¬∀x. ¬⟨1+x⟩<1 → ¬0<1) → (0<1 → ∀x. ¬⟨1+x⟩<1))
((¬∀x. ¬⟨1+x⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨1+x⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨x+0⟩<0 → ¬0<1) → (0<1 → ∀x. ¬⟨x+0⟩<0))
((¬∀x. ¬⟨x+0⟩<1 → ¬0<1) → (0<1 → ∀x. ¬⟨x+0⟩<1))
((¬∀x. ¬⟨x+0⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+0⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+1⟩<0 → ¬0<1) → (0<1 → ∀x. ¬⟨x+1⟩<0))
((¬∀x. ¬⟨x+1⟩<1 → ¬0<1) → (0<1 → ∀x. ¬⟨x+1⟩<1))
((¬∀x. ¬⟨x+1⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+1⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+x⟩<0 → ¬0<1) → (0<1 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<0 → ¬0<1) → (0<1 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<1 → ¬0<1) → (0<1 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<1 → ¬0<1) → (0<1 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨0⋅0⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨0⋅0⟩<x))
((¬∀x. ¬⟨0⋅1⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨0⋅1⟩<x))
((¬∀x. ¬⟨0⋅x⟩<0 → ¬0<1) → (0<1 → ∀x. ¬⟨0⋅x⟩<0))
((¬∀x. ¬⟨0⋅x⟩<1 → ¬0<1) → (0<1 → ∀x. ¬⟨0⋅x⟩<1))
((¬∀x. ¬⟨0⋅x⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨0⋅x⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨1⋅0⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨1⋅0⟩<x))
((¬∀x. ¬⟨1⋅1⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨1⋅1⟩<x))
((¬∀x. ¬⟨1⋅x⟩<0 → ¬0<1) → (0<1 → ∀x. ¬⟨1⋅x⟩<0))
((¬∀x. ¬⟨1⋅x⟩<1 → ¬0<1) → (0<1 → ∀x. ¬⟨1⋅x⟩<1))
((¬∀x. ¬⟨1⋅x⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨1⋅x⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨x⋅0⟩<0 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅0⟩<0))
((¬∀x. ¬⟨x⋅0⟩<1 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅0⟩<1))
((¬∀x. ¬⟨x⋅0⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅0⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅1⟩<0 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅1⟩<0))
((¬∀x. ¬⟨x⋅1⟩<1 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅1⟩<1))
((¬∀x. ¬⟨x⋅1⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅1⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬0<1) → (0<1 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀y. ¬¬0=y → ¬0<1) → (0<1 → ∀y. ¬¬0=y))
((¬∀y. ¬¬1=y → ¬0<1) → (0<1 → ∀y. ¬¬1=y))
((¬∀y. ¬¬y=0 → ¬0<1) → (0<1 → ∀y. ¬¬y=0))
((¬∀y. ¬¬y=1 → ¬0<1) → (0<1 → ∀y. ¬¬y=1))
((¬∀y. ¬¬0<y → ¬0<1) → (0<1 → ∀y. ¬¬0<y))
((¬∀y. ¬¬1<y → ¬0<1) → (0<1 → ∀y. ¬¬1<y))
((¬∀y. ¬¬y<0 → ¬0<1) → (0<1 → ∀y. ¬¬y<0))
((¬∀y. ¬¬y<1 → ¬0<1) → (0<1 → ∀y. ¬¬y<1))
((¬∀x. ¬¬¬0=x → ¬0<1) → (0<1 → ∀x. ¬¬¬0=x))
((¬∀x. ¬¬¬1=x → ¬0<1) → (0<1 → ∀x. ¬¬¬1=x))
((¬∀x. ¬¬¬x=0 → ¬0<1) → (0<1 → ∀x. ¬¬¬x=0))
((¬∀x. ¬¬¬x=1 → ¬0<1) → (0<1 → ∀x. ¬¬¬x=1))
((¬∀x. ¬¬¬x=x → ¬0<1) → (0<1 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬x=x → ¬0<1) → (0<1 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬0<x → ¬0<1) → (0<1 → ∀x. ¬¬¬0<x))
((¬∀x. ¬¬¬1<x → ¬0<1) → (0<1 → ∀x. ¬¬¬1<x))
((¬∀x. ¬¬¬x<0 → ¬0<1) → (0<1 → ∀x. ¬¬¬x<0))
((¬∀x. ¬¬¬x<1 → ¬0<1) → (0<1 → ∀x. ¬¬¬x<1))
((¬∀x. ¬¬¬x<x → ¬0<1) → (0<1 → ∀x. ¬¬¬x<x))
((¬∀x. ¬¬¬x<x → ¬0<1) → (0<1 → ∀x. ¬¬¬x<x))
((¬∀y. ¬∀x. x=y → ¬0<1) → (0<1 → ∀y. ¬∀x. x=y))
((¬∀x. ¬∀y. x=y → ¬0<1) → (0<1 → ∀x. ¬∀y. x=y))
((¬∀x. ¬∀y. y=x → ¬0<1) → (0<1 → ∀x. ¬∀y. y=x))
((¬∀y. ¬∀x. y=x → ¬0<1) → (0<1 → ∀y. ¬∀x. y=x))
((¬∀y. ¬∀x. x<y → ¬0<1) → (0<1 → ∀y. ¬∀x. x<y))
((¬∀x. ¬∀y. x<y → ¬0<1) → (0<1 → ∀x. ¬∀y. x<y))
((¬∀x. ¬∀y. y<x → ¬0<1) → (0<1 → ∀x. ¬∀y. y<x))
((¬∀y. ¬∀x. y<x → ¬0<1) → (0<1 → ∀y. ¬∀x. y<x))
((¬∀z. ∀x. x=z → ¬0<1) → (0<1 → ∀z. ∀x. x=z))
((¬∀x. ∀z. x=z → ¬0<1) → (0<1 → ∀x. ∀z. x=z))
((¬∀x. ∀z. z=x → ¬0<1) → (0<1 → ∀x. ∀z. z=x))
((¬∀z. ∀x. z=x → ¬0<1) → (0<1 → ∀z. ∀x. z=x))
((¬∀z. ∀x. x<z → ¬0<1) → (0<1 → ∀z. ∀x. x<z))
((¬∀x. ∀z. x<z → ¬0<1) → (0<1 → ∀x. ∀z. x<z))
((¬∀x. ∀z. z<x → ¬0<1) → (0<1 → ∀x. ∀z. z<x))
((¬∀z. ∀x. z<x → ¬0<1) → (0<1 → ∀z. ∀x. z<x))
((¬∀y. ∀x. ¬x=y → ¬0<1) → (0<1 → ∀y. ∀x. ¬x=y))
((¬∀x. ∀y. ¬x=y → ¬0<1) → (0<1 → ∀x. ∀y. ¬x=y))
((¬∀x. ∀y. ¬y=x → ¬0<1) → (0<1 → ∀x. ∀y. ¬y=x))
((¬∀y. ∀x. ¬y=x → ¬0<1) → (0<1 → ∀y. ∀x. ¬y=x))
((¬∀y. ∀x. ¬x<y → ¬0<1) → (0<1 → ∀y. ∀x. ¬x<y))
((¬∀x. ∀y. ¬x<y → ¬0<1) → (0<1 → ∀x. ∀y. ¬x<y))
((¬∀x. ∀y. ¬y<x → ¬0<1) → (0<1 → ∀x. ∀y. ¬y<x))
((¬∀y. ∀x. ¬y<x → ¬0<1) → (0<1 → ∀y. ∀x. ¬y<x))
((¬(0=0 → 0=0) → ¬0<1) → (0<1 → (0=0 → 0=0)))
((¬(0=0 → 0=1) → ¬0<1) → (0<1 → (0=0 → 0=1)))
((¬(0=0 → 1=0) → ¬0<1) → (0<1 → (0=0 → 1=0)))
((¬(0=0 → 1=1) → ¬0<1) → (0<1 → (0=0 → 1=1)))
((¬(0=0 → 0<0) → ¬0<1) → (0<1 → (0=0 → 0<0)))
((¬(0=0 → 0<1) → ¬0<1) → (0<1 → (0=0 → 0<1)))
((¬(0=0 → 1<0) → ¬0<1) → (0<1 → (0=0 → 1<0)))
((¬(0=0 → 1<1) → ¬0<1) → (0<1 → (0=0 → 1<1)))
((¬(0=1 → 0=0) → ¬0<1) → (0<1 → (0=1 → 0=0)))
((¬(0=1 → 0=1) → ¬0<1) → (0<1 → (0=1 → 0=1)))
((¬(0=1 → 1=0) → ¬0<1) → (0<1 → (0=1 → 1=0)))
((¬(0=1 → 1=1) → ¬0<1) → (0<1 → (0=1 → 1=1)))
((¬(0=1 → 0<0) → ¬0<1) → (0<1 → (0=1 → 0<0)))
((¬(0=1 → 0<1) → ¬0<1) → (0<1 → (0=1 → 0<1)))
((¬(0=1 → 1<0) → ¬0<1) → (0<1 → (0=1 → 1<0)))
((¬(0=1 → 1<1) → ¬0<1) → (0<1 → (0=1 → 1<1)))
((¬(1=0 → 0=0) → ¬0<1) → (0<1 → (1=0 → 0=0)))
((¬(1=0 → 0=1) → ¬0<1) → (0<1 → (1=0 → 0=1)))
((¬(1=0 → 1=0) → ¬0<1) → (0<1 → (1=0 → 1=0)))
((¬(1=0 → 1=1) → ¬0<1) → (0<1 → (1=0 → 1=1)))
((¬(1=0 → 0<0) → ¬0<1) → (0<1 → (1=0 → 0<0)))
((¬(1=0 → 0<1) → ¬0<1) → (0<1 → (1=0 → 0<1)))
((¬(1=0 → 1<0) → ¬0<1) → (0<1 → (1=0 → 1<0)))
((¬(1=0 → 1<1) → ¬0<1) → (0<1 → (1=0 → 1<1)))
((¬(1=1 → 0=0) → ¬0<1) → (0<1 → (1=1 → 0=0)))
((¬(1=1 → 0=1) → ¬0<1) → (0<1 → (1=1 → 0=1)))
((¬(1=1 → 1=0) → ¬0<1) → (0<1 → (1=1 → 1=0)))
((¬(1=1 → 1=1) → ¬0<1) → (0<1 → (1=1 → 1=1)))
((¬(1=1 → 0<0) → ¬0<1) → (0<1 → (1=1 → 0<0)))
((¬(1=1 → 0<1) → ¬0<1) → (0<1 → (1=1 → 0<1)))
((¬(1=1 → 1<0) → ¬0<1) → (0<1 → (1=1 → 1<0)))
((¬(1=1 → 1<1) → ¬0<1) → (0<1 → (1=1 → 1<1)))
((¬(0<0 → 0=0) → ¬0<1) → (0<1 → (0<0 → 0=0)))
((¬(0<0 → 0=1) → ¬0<1) → (0<1 → (0<0 → 0=1)))
((¬(0<0 → 1=0) → ¬0<1) → (0<1 → (0<0 → 1=0)))
((¬(0<0 → 1=1) → ¬0<1) → (0<1 → (0<0 → 1=1)))
((¬(0<0 → 0<0) → ¬0<1) → (0<1 → (0<0 → 0<0)))
((¬(0<0 → 0<1) → ¬0<1) → (0<1 → (0<0 → 0<1)))
((¬(0<0 → 1<0) → ¬0<1) → (0<1 → (0<0 → 1<0)))
((¬(0<0 → 1<1) → ¬0<1) → (0<1 → (0<0 → 1<1)))
((¬(0<1 → 0=0) → ¬0<1) → (0<1 → (0<1 → 0=0)))
((¬(0<1 → 0=1) → ¬0<1) → (0<1 → (0<1 → 0=1)))
((¬(0<1 → 1=0) → ¬0<1) → (0<1 → (0<1 → 1=0)))
((¬(0<1 → 1=1) → ¬0<1) → (0<1 → (0<1 → 1=1)))
((¬(0<1 → 0<0) → ¬0<1) → (0<1 → (0<1 → 0<0)))
((¬(0<1 → 0<1) → ¬0<1) → (0<1 → (0<1 → 0<1)))
((¬(0<1 → 1<0) → ¬0<1) → (0<1 → (0<1 → 1<0)))
((¬(0<1 → 1<1) → ¬0<1) → (0<1 → (0<1 → 1<1)))
((¬(1<0 → 0=0) → ¬0<1) → (0<1 → (1<0 → 0=0)))
((¬(1<0 → 0=1) → ¬0<1) → (0<1 → (1<0 → 0=1)))
((¬(1<0 → 1=0) → ¬0<1) → (0<1 → (1<0 → 1=0)))
((¬(1<0 → 1=1) → ¬0<1) → (0<1 → (1<0 → 1=1)))
((¬(1<0 → 0<0) → ¬0<1) → (0<1 → (1<0 → 0<0)))
((¬(1<0 → 0<1) → ¬0<1) → (0<1 → (1<0 → 0<1)))
((¬(1<0 → 1<0) → ¬0<1) → (0<1 → (1<0 → 1<0)))
((¬(1<0 → 1<1) → ¬0<1) → (0<1 → (1<0 → 1<1)))
((¬(1<1 → 0=0) → ¬0<1) → (0<1 → (1<1 → 0=0)))
((¬(1<1 → 0=1) → ¬0<1) → (0<1 → (1<1 → 0=1)))
((¬(1<1 → 1=0) → ¬0<1) → (0<1 → (1<1 → 1=0)))
((¬(1<1 → 1=1) → ¬0<1) → (0<1 → (1<1 → 1=1)))
((¬(1<1 → 0<0) → ¬0<1) → (0<1 → (1<1 → 0<0)))
((¬(1<1 → 0<1) → ¬0<1) → (0<1 → (1<1 → 0<1)))
((¬(1<1 → 1<0) → ¬0<1) → (0<1 → (1<1 → 1<0)))
((¬(1<1 → 1<1) → ¬0<1) → (0<1 → (1<1 → 1<1)))
((¬0=⟨0+⟨0+0⟩⟩ → ¬1<0) → (1<0 → 0=⟨0+⟨0+0⟩⟩))
((¬0=⟨0+⟨0+1⟩⟩ → ¬1<0) → (1<0 → 0=⟨0+⟨0+1⟩⟩))
((¬0=⟨0+⟨1+0⟩⟩ → ¬1<0) → (1<0 → 0=⟨0+⟨1+0⟩⟩))
((¬0=⟨0+⟨1+1⟩⟩ → ¬1<0) → (1<0 → 0=⟨0+⟨1+1⟩⟩))
((¬0=⟨0+⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 0=⟨0+⟨0⋅0⟩⟩))
((¬0=⟨0+⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 0=⟨0+⟨0⋅1⟩⟩))
((¬0=⟨0+⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 0=⟨0+⟨1⋅0⟩⟩))
((¬0=⟨0+⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 0=⟨0+⟨1⋅1⟩⟩))
((¬0=⟨1+⟨0+0⟩⟩ → ¬1<0) → (1<0 → 0=⟨1+⟨0+0⟩⟩))
((¬0=⟨1+⟨0+1⟩⟩ → ¬1<0) → (1<0 → 0=⟨1+⟨0+1⟩⟩))
((¬0=⟨1+⟨1+0⟩⟩ → ¬1<0) → (1<0 → 0=⟨1+⟨1+0⟩⟩))
((¬0=⟨1+⟨1+1⟩⟩ → ¬1<0) → (1<0 → 0=⟨1+⟨1+1⟩⟩))
((¬0=⟨1+⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 0=⟨1+⟨0⋅0⟩⟩))
((¬0=⟨1+⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 0=⟨1+⟨0⋅1⟩⟩))
((¬0=⟨1+⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 0=⟨1+⟨1⋅0⟩⟩))
((¬0=⟨1+⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 0=⟨1+⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩+0⟩ → ¬1<0) → (1<0 → 0=⟨⟨0+0⟩+0⟩))
((¬0=⟨⟨0+0⟩+1⟩ → ¬1<0) → (1<0 → 0=⟨⟨0+0⟩+1⟩))
((¬0=⟨⟨0+1⟩+0⟩ → ¬1<0) → (1<0 → 0=⟨⟨0+1⟩+0⟩))
((¬0=⟨⟨0+1⟩+1⟩ → ¬1<0) → (1<0 → 0=⟨⟨0+1⟩+1⟩))
((¬0=⟨⟨1+0⟩+0⟩ → ¬1<0) → (1<0 → 0=⟨⟨1+0⟩+0⟩))
((¬0=⟨⟨1+0⟩+1⟩ → ¬1<0) → (1<0 → 0=⟨⟨1+0⟩+1⟩))
((¬0=⟨⟨1+1⟩+0⟩ → ¬1<0) → (1<0 → 0=⟨⟨1+1⟩+0⟩))
((¬0=⟨⟨1+1⟩+1⟩ → ¬1<0) → (1<0 → 0=⟨⟨1+1⟩+1⟩))
((¬0=⟨⟨0⋅0⟩+0⟩ → ¬1<0) → (1<0 → 0=⟨⟨0⋅0⟩+0⟩))
((¬0=⟨⟨0⋅0⟩+1⟩ → ¬1<0) → (1<0 → 0=⟨⟨0⋅0⟩+1⟩))
((¬0=⟨⟨0⋅1⟩+0⟩ → ¬1<0) → (1<0 → 0=⟨⟨0⋅1⟩+0⟩))
((¬0=⟨⟨0⋅1⟩+1⟩ → ¬1<0) → (1<0 → 0=⟨⟨0⋅1⟩+1⟩))
((¬0=⟨⟨1⋅0⟩+0⟩ → ¬1<0) → (1<0 → 0=⟨⟨1⋅0⟩+0⟩))
((¬0=⟨⟨1⋅0⟩+1⟩ → ¬1<0) → (1<0 → 0=⟨⟨1⋅0⟩+1⟩))
((¬0=⟨⟨1⋅1⟩+0⟩ → ¬1<0) → (1<0 → 0=⟨⟨1⋅1⟩+0⟩))
((¬0=⟨⟨1⋅1⟩+1⟩ → ¬1<0) → (1<0 → 0=⟨⟨1⋅1⟩+1⟩))
((¬0=⟨0⋅⟨0+0⟩⟩ → ¬1<0) → (1<0 → 0=⟨0⋅⟨0+0⟩⟩))
((¬0=⟨0⋅⟨0+1⟩⟩ → ¬1<0) → (1<0 → 0=⟨0⋅⟨0+1⟩⟩))
((¬0=⟨0⋅⟨1+0⟩⟩ → ¬1<0) → (1<0 → 0=⟨0⋅⟨1+0⟩⟩))
((¬0=⟨0⋅⟨1+1⟩⟩ → ¬1<0) → (1<0 → 0=⟨0⋅⟨1+1⟩⟩))
((¬0=⟨0⋅⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 0=⟨0⋅⟨0⋅0⟩⟩))
((¬0=⟨0⋅⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 0=⟨0⋅⟨0⋅1⟩⟩))
((¬0=⟨0⋅⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 0=⟨0⋅⟨1⋅0⟩⟩))
((¬0=⟨0⋅⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 0=⟨0⋅⟨1⋅1⟩⟩))
((¬0=⟨1⋅⟨0+0⟩⟩ → ¬1<0) → (1<0 → 0=⟨1⋅⟨0+0⟩⟩))
((¬0=⟨1⋅⟨0+1⟩⟩ → ¬1<0) → (1<0 → 0=⟨1⋅⟨0+1⟩⟩))
((¬0=⟨1⋅⟨1+0⟩⟩ → ¬1<0) → (1<0 → 0=⟨1⋅⟨1+0⟩⟩))
((¬0=⟨1⋅⟨1+1⟩⟩ → ¬1<0) → (1<0 → 0=⟨1⋅⟨1+1⟩⟩))
((¬0=⟨1⋅⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 0=⟨1⋅⟨0⋅0⟩⟩))
((¬0=⟨1⋅⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 0=⟨1⋅⟨0⋅1⟩⟩))
((¬0=⟨1⋅⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 0=⟨1⋅⟨1⋅0⟩⟩))
((¬0=⟨1⋅⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 0=⟨1⋅⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩⋅0⟩ → ¬1<0) → (1<0 → 0=⟨⟨0+0⟩⋅0⟩))
((¬0=⟨⟨0+0⟩⋅1⟩ → ¬1<0) → (1<0 → 0=⟨⟨0+0⟩⋅1⟩))
((¬0=⟨⟨0+1⟩⋅0⟩ → ¬1<0) → (1<0 → 0=⟨⟨0+1⟩⋅0⟩))
((¬0=⟨⟨0+1⟩⋅1⟩ → ¬1<0) → (1<0 → 0=⟨⟨0+1⟩⋅1⟩))
((¬0=⟨⟨1+0⟩⋅0⟩ → ¬1<0) → (1<0 → 0=⟨⟨1+0⟩⋅0⟩))
((¬0=⟨⟨1+0⟩⋅1⟩ → ¬1<0) → (1<0 → 0=⟨⟨1+0⟩⋅1⟩))
((¬0=⟨⟨1+1⟩⋅0⟩ → ¬1<0) → (1<0 → 0=⟨⟨1+1⟩⋅0⟩))
((¬0=⟨⟨1+1⟩⋅1⟩ → ¬1<0) → (1<0 → 0=⟨⟨1+1⟩⋅1⟩))
((¬0=⟨⟨0⋅0⟩⋅0⟩ → ¬1<0) → (1<0 → 0=⟨⟨0⋅0⟩⋅0⟩))
((¬0=⟨⟨0⋅0⟩⋅1⟩ → ¬1<0) → (1<0 → 0=⟨⟨0⋅0⟩⋅1⟩))
((¬0=⟨⟨0⋅1⟩⋅0⟩ → ¬1<0) → (1<0 → 0=⟨⟨0⋅1⟩⋅0⟩))
((¬0=⟨⟨0⋅1⟩⋅1⟩ → ¬1<0) → (1<0 → 0=⟨⟨0⋅1⟩⋅1⟩))
((¬0=⟨⟨1⋅0⟩⋅0⟩ → ¬1<0) → (1<0 → 0=⟨⟨1⋅0⟩⋅0⟩))
((¬0=⟨⟨1⋅0⟩⋅1⟩ → ¬1<0) → (1<0 → 0=⟨⟨1⋅0⟩⋅1⟩))
((¬0=⟨⟨1⋅1⟩⋅0⟩ → ¬1<0) → (1<0 → 0=⟨⟨1⋅1⟩⋅0⟩))
((¬0=⟨⟨1⋅1⟩⋅1⟩ → ¬1<0) → (1<0 → 0=⟨⟨1⋅1⟩⋅1⟩))
((¬1=⟨0+⟨0+0⟩⟩ → ¬1<0) → (1<0 → 1=⟨0+⟨0+0⟩⟩))
((¬1=⟨0+⟨0+1⟩⟩ → ¬1<0) → (1<0 → 1=⟨0+⟨0+1⟩⟩))
((¬1=⟨0+⟨1+0⟩⟩ → ¬1<0) → (1<0 → 1=⟨0+⟨1+0⟩⟩))
((¬1=⟨0+⟨1+1⟩⟩ → ¬1<0) → (1<0 → 1=⟨0+⟨1+1⟩⟩))
((¬1=⟨0+⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 1=⟨0+⟨0⋅0⟩⟩))
((¬1=⟨0+⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 1=⟨0+⟨0⋅1⟩⟩))
((¬1=⟨0+⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 1=⟨0+⟨1⋅0⟩⟩))
((¬1=⟨0+⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 1=⟨0+⟨1⋅1⟩⟩))
((¬1=⟨1+⟨0+0⟩⟩ → ¬1<0) → (1<0 → 1=⟨1+⟨0+0⟩⟩))
((¬1=⟨1+⟨0+1⟩⟩ → ¬1<0) → (1<0 → 1=⟨1+⟨0+1⟩⟩))
((¬1=⟨1+⟨1+0⟩⟩ → ¬1<0) → (1<0 → 1=⟨1+⟨1+0⟩⟩))
((¬1=⟨1+⟨1+1⟩⟩ → ¬1<0) → (1<0 → 1=⟨1+⟨1+1⟩⟩))
((¬1=⟨1+⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 1=⟨1+⟨0⋅0⟩⟩))
((¬1=⟨1+⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 1=⟨1+⟨0⋅1⟩⟩))
((¬1=⟨1+⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 1=⟨1+⟨1⋅0⟩⟩))
((¬1=⟨1+⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 1=⟨1+⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩+0⟩ → ¬1<0) → (1<0 → 1=⟨⟨0+0⟩+0⟩))
((¬1=⟨⟨0+0⟩+1⟩ → ¬1<0) → (1<0 → 1=⟨⟨0+0⟩+1⟩))
((¬1=⟨⟨0+1⟩+0⟩ → ¬1<0) → (1<0 → 1=⟨⟨0+1⟩+0⟩))
((¬1=⟨⟨0+1⟩+1⟩ → ¬1<0) → (1<0 → 1=⟨⟨0+1⟩+1⟩))
((¬1=⟨⟨1+0⟩+0⟩ → ¬1<0) → (1<0 → 1=⟨⟨1+0⟩+0⟩))
((¬1=⟨⟨1+0⟩+1⟩ → ¬1<0) → (1<0 → 1=⟨⟨1+0⟩+1⟩))
((¬1=⟨⟨1+1⟩+0⟩ → ¬1<0) → (1<0 → 1=⟨⟨1+1⟩+0⟩))
((¬1=⟨⟨1+1⟩+1⟩ → ¬1<0) → (1<0 → 1=⟨⟨1+1⟩+1⟩))
((¬1=⟨⟨0⋅0⟩+0⟩ → ¬1<0) → (1<0 → 1=⟨⟨0⋅0⟩+0⟩))
((¬1=⟨⟨0⋅0⟩+1⟩ → ¬1<0) → (1<0 → 1=⟨⟨0⋅0⟩+1⟩))
((¬1=⟨⟨0⋅1⟩+0⟩ → ¬1<0) → (1<0 → 1=⟨⟨0⋅1⟩+0⟩))
((¬1=⟨⟨0⋅1⟩+1⟩ → ¬1<0) → (1<0 → 1=⟨⟨0⋅1⟩+1⟩))
((¬1=⟨⟨1⋅0⟩+0⟩ → ¬1<0) → (1<0 → 1=⟨⟨1⋅0⟩+0⟩))
((¬1=⟨⟨1⋅0⟩+1⟩ → ¬1<0) → (1<0 → 1=⟨⟨1⋅0⟩+1⟩))
((¬1=⟨⟨1⋅1⟩+0⟩ → ¬1<0) → (1<0 → 1=⟨⟨1⋅1⟩+0⟩))
((¬1=⟨⟨1⋅1⟩+1⟩ → ¬1<0) → (1<0 → 1=⟨⟨1⋅1⟩+1⟩))
((¬1=⟨0⋅⟨0+0⟩⟩ → ¬1<0) → (1<0 → 1=⟨0⋅⟨0+0⟩⟩))
((¬1=⟨0⋅⟨0+1⟩⟩ → ¬1<0) → (1<0 → 1=⟨0⋅⟨0+1⟩⟩))
((¬1=⟨0⋅⟨1+0⟩⟩ → ¬1<0) → (1<0 → 1=⟨0⋅⟨1+0⟩⟩))
((¬1=⟨0⋅⟨1+1⟩⟩ → ¬1<0) → (1<0 → 1=⟨0⋅⟨1+1⟩⟩))
((¬1=⟨0⋅⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 1=⟨0⋅⟨0⋅0⟩⟩))
((¬1=⟨0⋅⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 1=⟨0⋅⟨0⋅1⟩⟩))
((¬1=⟨0⋅⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 1=⟨0⋅⟨1⋅0⟩⟩))
((¬1=⟨0⋅⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 1=⟨0⋅⟨1⋅1⟩⟩))
((¬1=⟨1⋅⟨0+0⟩⟩ → ¬1<0) → (1<0 → 1=⟨1⋅⟨0+0⟩⟩))
((¬1=⟨1⋅⟨0+1⟩⟩ → ¬1<0) → (1<0 → 1=⟨1⋅⟨0+1⟩⟩))
((¬1=⟨1⋅⟨1+0⟩⟩ → ¬1<0) → (1<0 → 1=⟨1⋅⟨1+0⟩⟩))
((¬1=⟨1⋅⟨1+1⟩⟩ → ¬1<0) → (1<0 → 1=⟨1⋅⟨1+1⟩⟩))
((¬1=⟨1⋅⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 1=⟨1⋅⟨0⋅0⟩⟩))
((¬1=⟨1⋅⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 1=⟨1⋅⟨0⋅1⟩⟩))
((¬1=⟨1⋅⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 1=⟨1⋅⟨1⋅0⟩⟩))
((¬1=⟨1⋅⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 1=⟨1⋅⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩⋅0⟩ → ¬1<0) → (1<0 → 1=⟨⟨0+0⟩⋅0⟩))
((¬1=⟨⟨0+0⟩⋅1⟩ → ¬1<0) → (1<0 → 1=⟨⟨0+0⟩⋅1⟩))
((¬1=⟨⟨0+1⟩⋅0⟩ → ¬1<0) → (1<0 → 1=⟨⟨0+1⟩⋅0⟩))
((¬1=⟨⟨0+1⟩⋅1⟩ → ¬1<0) → (1<0 → 1=⟨⟨0+1⟩⋅1⟩))
((¬1=⟨⟨1+0⟩⋅0⟩ → ¬1<0) → (1<0 → 1=⟨⟨1+0⟩⋅0⟩))
((¬1=⟨⟨1+0⟩⋅1⟩ → ¬1<0) → (1<0 → 1=⟨⟨1+0⟩⋅1⟩))
((¬1=⟨⟨1+1⟩⋅0⟩ → ¬1<0) → (1<0 → 1=⟨⟨1+1⟩⋅0⟩))
((¬1=⟨⟨1+1⟩⋅1⟩ → ¬1<0) → (1<0 → 1=⟨⟨1+1⟩⋅1⟩))
((¬1=⟨⟨0⋅0⟩⋅0⟩ → ¬1<0) → (1<0 → 1=⟨⟨0⋅0⟩⋅0⟩))
((¬1=⟨⟨0⋅0⟩⋅1⟩ → ¬1<0) → (1<0 → 1=⟨⟨0⋅0⟩⋅1⟩))
((¬1=⟨⟨0⋅1⟩⋅0⟩ → ¬1<0) → (1<0 → 1=⟨⟨0⋅1⟩⋅0⟩))
((¬1=⟨⟨0⋅1⟩⋅1⟩ → ¬1<0) → (1<0 → 1=⟨⟨0⋅1⟩⋅1⟩))
((¬1=⟨⟨1⋅0⟩⋅0⟩ → ¬1<0) → (1<0 → 1=⟨⟨1⋅0⟩⋅0⟩))
((¬1=⟨⟨1⋅0⟩⋅1⟩ → ¬1<0) → (1<0 → 1=⟨⟨1⋅0⟩⋅1⟩))
((¬1=⟨⟨1⋅1⟩⋅0⟩ → ¬1<0) → (1<0 → 1=⟨⟨1⋅1⟩⋅0⟩))
((¬1=⟨⟨1⋅1⟩⋅1⟩ → ¬1<0) → (1<0 → 1=⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩=⟨0+0⟩ → ¬1<0) → (1<0 → ⟨0+0⟩=⟨0+0⟩))
((¬⟨0+0⟩=⟨0+1⟩ → ¬1<0) → (1<0 → ⟨0+0⟩=⟨0+1⟩))
((¬⟨0+0⟩=⟨1+0⟩ → ¬1<0) → (1<0 → ⟨0+0⟩=⟨1+0⟩))
((¬⟨0+0⟩=⟨1+1⟩ → ¬1<0) → (1<0 → ⟨0+0⟩=⟨1+1⟩))
((¬⟨0+0⟩=⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨0+0⟩=⟨0⋅0⟩))
((¬⟨0+0⟩=⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨0+0⟩=⟨0⋅1⟩))
((¬⟨0+0⟩=⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨0+0⟩=⟨1⋅0⟩))
((¬⟨0+0⟩=⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨0+0⟩=⟨1⋅1⟩))
((¬⟨0+1⟩=⟨0+0⟩ → ¬1<0) → (1<0 → ⟨0+1⟩=⟨0+0⟩))
((¬⟨0+1⟩=⟨0+1⟩ → ¬1<0) → (1<0 → ⟨0+1⟩=⟨0+1⟩))
((¬⟨0+1⟩=⟨1+0⟩ → ¬1<0) → (1<0 → ⟨0+1⟩=⟨1+0⟩))
((¬⟨0+1⟩=⟨1+1⟩ → ¬1<0) → (1<0 → ⟨0+1⟩=⟨1+1⟩))
((¬⟨0+1⟩=⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨0+1⟩=⟨0⋅0⟩))
((¬⟨0+1⟩=⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨0+1⟩=⟨0⋅1⟩))
((¬⟨0+1⟩=⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨0+1⟩=⟨1⋅0⟩))
((¬⟨0+1⟩=⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨0+1⟩=⟨1⋅1⟩))
((¬⟨1+0⟩=⟨0+0⟩ → ¬1<0) → (1<0 → ⟨1+0⟩=⟨0+0⟩))
((¬⟨1+0⟩=⟨0+1⟩ → ¬1<0) → (1<0 → ⟨1+0⟩=⟨0+1⟩))
((¬⟨1+0⟩=⟨1+0⟩ → ¬1<0) → (1<0 → ⟨1+0⟩=⟨1+0⟩))
((¬⟨1+0⟩=⟨1+1⟩ → ¬1<0) → (1<0 → ⟨1+0⟩=⟨1+1⟩))
((¬⟨1+0⟩=⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨1+0⟩=⟨0⋅0⟩))
((¬⟨1+0⟩=⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨1+0⟩=⟨0⋅1⟩))
((¬⟨1+0⟩=⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨1+0⟩=⟨1⋅0⟩))
((¬⟨1+0⟩=⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨1+0⟩=⟨1⋅1⟩))
((¬⟨1+1⟩=⟨0+0⟩ → ¬1<0) → (1<0 → ⟨1+1⟩=⟨0+0⟩))
((¬⟨1+1⟩=⟨0+1⟩ → ¬1<0) → (1<0 → ⟨1+1⟩=⟨0+1⟩))
((¬⟨1+1⟩=⟨1+0⟩ → ¬1<0) → (1<0 → ⟨1+1⟩=⟨1+0⟩))
((¬⟨1+1⟩=⟨1+1⟩ → ¬1<0) → (1<0 → ⟨1+1⟩=⟨1+1⟩))
((¬⟨1+1⟩=⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨1+1⟩=⟨0⋅0⟩))
((¬⟨1+1⟩=⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨1+1⟩=⟨0⋅1⟩))
((¬⟨1+1⟩=⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨1+1⟩=⟨1⋅0⟩))
((¬⟨1+1⟩=⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨1+1⟩=⟨1⋅1⟩))
((¬⟨0⋅0⟩=⟨0+0⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩=⟨0+0⟩))
((¬⟨0⋅0⟩=⟨0+1⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩=⟨0+1⟩))
((¬⟨0⋅0⟩=⟨1+0⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩=⟨1+0⟩))
((¬⟨0⋅0⟩=⟨1+1⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩=⟨1+1⟩))
((¬⟨0⋅0⟩=⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩=⟨0⋅0⟩))
((¬⟨0⋅0⟩=⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩=⟨0⋅1⟩))
((¬⟨0⋅0⟩=⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩=⟨1⋅0⟩))
((¬⟨0⋅0⟩=⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩=⟨1⋅1⟩))
((¬⟨0⋅1⟩=⟨0+0⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩=⟨0+0⟩))
((¬⟨0⋅1⟩=⟨0+1⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩=⟨0+1⟩))
((¬⟨0⋅1⟩=⟨1+0⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩=⟨1+0⟩))
((¬⟨0⋅1⟩=⟨1+1⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩=⟨1+1⟩))
((¬⟨0⋅1⟩=⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩=⟨0⋅0⟩))
((¬⟨0⋅1⟩=⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩=⟨0⋅1⟩))
((¬⟨0⋅1⟩=⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩=⟨1⋅0⟩))
((¬⟨0⋅1⟩=⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩=⟨1⋅1⟩))
((¬⟨1⋅0⟩=⟨0+0⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩=⟨0+0⟩))
((¬⟨1⋅0⟩=⟨0+1⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩=⟨0+1⟩))
((¬⟨1⋅0⟩=⟨1+0⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩=⟨1+0⟩))
((¬⟨1⋅0⟩=⟨1+1⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩=⟨1+1⟩))
((¬⟨1⋅0⟩=⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩=⟨0⋅0⟩))
((¬⟨1⋅0⟩=⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩=⟨0⋅1⟩))
((¬⟨1⋅0⟩=⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩=⟨1⋅0⟩))
((¬⟨1⋅0⟩=⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩=⟨1⋅1⟩))
((¬⟨1⋅1⟩=⟨0+0⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩=⟨0+0⟩))
((¬⟨1⋅1⟩=⟨0+1⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩=⟨0+1⟩))
((¬⟨1⋅1⟩=⟨1+0⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩=⟨1+0⟩))
((¬⟨1⋅1⟩=⟨1+1⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩=⟨1+1⟩))
((¬⟨1⋅1⟩=⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩=⟨0⋅0⟩))
((¬⟨1⋅1⟩=⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩=⟨0⋅1⟩))
((¬⟨1⋅1⟩=⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩=⟨1⋅0⟩))
((¬⟨1⋅1⟩=⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩=⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩=0 → ¬1<0) → (1<0 → ⟨0+⟨0+0⟩⟩=0))
((¬⟨0+⟨0+0⟩⟩=1 → ¬1<0) → (1<0 → ⟨0+⟨0+0⟩⟩=1))
((¬⟨0+⟨0+1⟩⟩=0 → ¬1<0) → (1<0 → ⟨0+⟨0+1⟩⟩=0))
((¬⟨0+⟨0+1⟩⟩=1 → ¬1<0) → (1<0 → ⟨0+⟨0+1⟩⟩=1))
((¬⟨0+⟨1+0⟩⟩=0 → ¬1<0) → (1<0 → ⟨0+⟨1+0⟩⟩=0))
((¬⟨0+⟨1+0⟩⟩=1 → ¬1<0) → (1<0 → ⟨0+⟨1+0⟩⟩=1))
((¬⟨0+⟨1+1⟩⟩=0 → ¬1<0) → (1<0 → ⟨0+⟨1+1⟩⟩=0))
((¬⟨0+⟨1+1⟩⟩=1 → ¬1<0) → (1<0 → ⟨0+⟨1+1⟩⟩=1))
((¬⟨0+⟨0⋅0⟩⟩=0 → ¬1<0) → (1<0 → ⟨0+⟨0⋅0⟩⟩=0))
((¬⟨0+⟨0⋅0⟩⟩=1 → ¬1<0) → (1<0 → ⟨0+⟨0⋅0⟩⟩=1))
((¬⟨0+⟨0⋅1⟩⟩=0 → ¬1<0) → (1<0 → ⟨0+⟨0⋅1⟩⟩=0))
((¬⟨0+⟨0⋅1⟩⟩=1 → ¬1<0) → (1<0 → ⟨0+⟨0⋅1⟩⟩=1))
((¬⟨0+⟨1⋅0⟩⟩=0 → ¬1<0) → (1<0 → ⟨0+⟨1⋅0⟩⟩=0))
((¬⟨0+⟨1⋅0⟩⟩=1 → ¬1<0) → (1<0 → ⟨0+⟨1⋅0⟩⟩=1))
((¬⟨0+⟨1⋅1⟩⟩=0 → ¬1<0) → (1<0 → ⟨0+⟨1⋅1⟩⟩=0))
((¬⟨0+⟨1⋅1⟩⟩=1 → ¬1<0) → (1<0 → ⟨0+⟨1⋅1⟩⟩=1))
((¬⟨1+⟨0+0⟩⟩=0 → ¬1<0) → (1<0 → ⟨1+⟨0+0⟩⟩=0))
((¬⟨1+⟨0+0⟩⟩=1 → ¬1<0) → (1<0 → ⟨1+⟨0+0⟩⟩=1))
((¬⟨1+⟨0+1⟩⟩=0 → ¬1<0) → (1<0 → ⟨1+⟨0+1⟩⟩=0))
((¬⟨1+⟨0+1⟩⟩=1 → ¬1<0) → (1<0 → ⟨1+⟨0+1⟩⟩=1))
((¬⟨1+⟨1+0⟩⟩=0 → ¬1<0) → (1<0 → ⟨1+⟨1+0⟩⟩=0))
((¬⟨1+⟨1+0⟩⟩=1 → ¬1<0) → (1<0 → ⟨1+⟨1+0⟩⟩=1))
((¬⟨1+⟨1+1⟩⟩=0 → ¬1<0) → (1<0 → ⟨1+⟨1+1⟩⟩=0))
((¬⟨1+⟨1+1⟩⟩=1 → ¬1<0) → (1<0 → ⟨1+⟨1+1⟩⟩=1))
((¬⟨1+⟨0⋅0⟩⟩=0 → ¬1<0) → (1<0 → ⟨1+⟨0⋅0⟩⟩=0))
((¬⟨1+⟨0⋅0⟩⟩=1 → ¬1<0) → (1<0 → ⟨1+⟨0⋅0⟩⟩=1))
((¬⟨1+⟨0⋅1⟩⟩=0 → ¬1<0) → (1<0 → ⟨1+⟨0⋅1⟩⟩=0))
((¬⟨1+⟨0⋅1⟩⟩=1 → ¬1<0) → (1<0 → ⟨1+⟨0⋅1⟩⟩=1))
((¬⟨1+⟨1⋅0⟩⟩=0 → ¬1<0) → (1<0 → ⟨1+⟨1⋅0⟩⟩=0))
((¬⟨1+⟨1⋅0⟩⟩=1 → ¬1<0) → (1<0 → ⟨1+⟨1⋅0⟩⟩=1))
((¬⟨1+⟨1⋅1⟩⟩=0 → ¬1<0) → (1<0 → ⟨1+⟨1⋅1⟩⟩=0))
((¬⟨1+⟨1⋅1⟩⟩=1 → ¬1<0) → (1<0 → ⟨1+⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩+0⟩=0 → ¬1<0) → (1<0 → ⟨⟨0+0⟩+0⟩=0))
((¬⟨⟨0+0⟩+0⟩=1 → ¬1<0) → (1<0 → ⟨⟨0+0⟩+0⟩=1))
((¬⟨⟨0+0⟩+1⟩=0 → ¬1<0) → (1<0 → ⟨⟨0+0⟩+1⟩=0))
((¬⟨⟨0+0⟩+1⟩=1 → ¬1<0) → (1<0 → ⟨⟨0+0⟩+1⟩=1))
((¬⟨⟨0+1⟩+0⟩=0 → ¬1<0) → (1<0 → ⟨⟨0+1⟩+0⟩=0))
((¬⟨⟨0+1⟩+0⟩=1 → ¬1<0) → (1<0 → ⟨⟨0+1⟩+0⟩=1))
((¬⟨⟨0+1⟩+1⟩=0 → ¬1<0) → (1<0 → ⟨⟨0+1⟩+1⟩=0))
((¬⟨⟨0+1⟩+1⟩=1 → ¬1<0) → (1<0 → ⟨⟨0+1⟩+1⟩=1))
((¬⟨⟨1+0⟩+0⟩=0 → ¬1<0) → (1<0 → ⟨⟨1+0⟩+0⟩=0))
((¬⟨⟨1+0⟩+0⟩=1 → ¬1<0) → (1<0 → ⟨⟨1+0⟩+0⟩=1))
((¬⟨⟨1+0⟩+1⟩=0 → ¬1<0) → (1<0 → ⟨⟨1+0⟩+1⟩=0))
((¬⟨⟨1+0⟩+1⟩=1 → ¬1<0) → (1<0 → ⟨⟨1+0⟩+1⟩=1))
((¬⟨⟨1+1⟩+0⟩=0 → ¬1<0) → (1<0 → ⟨⟨1+1⟩+0⟩=0))
((¬⟨⟨1+1⟩+0⟩=1 → ¬1<0) → (1<0 → ⟨⟨1+1⟩+0⟩=1))
((¬⟨⟨1+1⟩+1⟩=0 → ¬1<0) → (1<0 → ⟨⟨1+1⟩+1⟩=0))
((¬⟨⟨1+1⟩+1⟩=1 → ¬1<0) → (1<0 → ⟨⟨1+1⟩+1⟩=1))
((¬⟨⟨0⋅0⟩+0⟩=0 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩+0⟩=0))
((¬⟨⟨0⋅0⟩+0⟩=1 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩+0⟩=1))
((¬⟨⟨0⋅0⟩+1⟩=0 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩+1⟩=0))
((¬⟨⟨0⋅0⟩+1⟩=1 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩+1⟩=1))
((¬⟨⟨0⋅1⟩+0⟩=0 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩+0⟩=0))
((¬⟨⟨0⋅1⟩+0⟩=1 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩+0⟩=1))
((¬⟨⟨0⋅1⟩+1⟩=0 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩+1⟩=0))
((¬⟨⟨0⋅1⟩+1⟩=1 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩+1⟩=1))
((¬⟨⟨1⋅0⟩+0⟩=0 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩+0⟩=0))
((¬⟨⟨1⋅0⟩+0⟩=1 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩+0⟩=1))
((¬⟨⟨1⋅0⟩+1⟩=0 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩+1⟩=0))
((¬⟨⟨1⋅0⟩+1⟩=1 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩+1⟩=1))
((¬⟨⟨1⋅1⟩+0⟩=0 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩+0⟩=0))
((¬⟨⟨1⋅1⟩+0⟩=1 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩+0⟩=1))
((¬⟨⟨1⋅1⟩+1⟩=0 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩+1⟩=0))
((¬⟨⟨1⋅1⟩+1⟩=1 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩+1⟩=1))
((¬⟨0⋅⟨0+0⟩⟩=0 → ¬1<0) → (1<0 → ⟨0⋅⟨0+0⟩⟩=0))
((¬⟨0⋅⟨0+0⟩⟩=1 → ¬1<0) → (1<0 → ⟨0⋅⟨0+0⟩⟩=1))
((¬⟨0⋅⟨0+1⟩⟩=0 → ¬1<0) → (1<0 → ⟨0⋅⟨0+1⟩⟩=0))
((¬⟨0⋅⟨0+1⟩⟩=1 → ¬1<0) → (1<0 → ⟨0⋅⟨0+1⟩⟩=1))
((¬⟨0⋅⟨1+0⟩⟩=0 → ¬1<0) → (1<0 → ⟨0⋅⟨1+0⟩⟩=0))
((¬⟨0⋅⟨1+0⟩⟩=1 → ¬1<0) → (1<0 → ⟨0⋅⟨1+0⟩⟩=1))
((¬⟨0⋅⟨1+1⟩⟩=0 → ¬1<0) → (1<0 → ⟨0⋅⟨1+1⟩⟩=0))
((¬⟨0⋅⟨1+1⟩⟩=1 → ¬1<0) → (1<0 → ⟨0⋅⟨1+1⟩⟩=1))
((¬⟨0⋅⟨0⋅0⟩⟩=0 → ¬1<0) → (1<0 → ⟨0⋅⟨0⋅0⟩⟩=0))
((¬⟨0⋅⟨0⋅0⟩⟩=1 → ¬1<0) → (1<0 → ⟨0⋅⟨0⋅0⟩⟩=1))
((¬⟨0⋅⟨0⋅1⟩⟩=0 → ¬1<0) → (1<0 → ⟨0⋅⟨0⋅1⟩⟩=0))
((¬⟨0⋅⟨0⋅1⟩⟩=1 → ¬1<0) → (1<0 → ⟨0⋅⟨0⋅1⟩⟩=1))
((¬⟨0⋅⟨1⋅0⟩⟩=0 → ¬1<0) → (1<0 → ⟨0⋅⟨1⋅0⟩⟩=0))
((¬⟨0⋅⟨1⋅0⟩⟩=1 → ¬1<0) → (1<0 → ⟨0⋅⟨1⋅0⟩⟩=1))
((¬⟨0⋅⟨1⋅1⟩⟩=0 → ¬1<0) → (1<0 → ⟨0⋅⟨1⋅1⟩⟩=0))
((¬⟨0⋅⟨1⋅1⟩⟩=1 → ¬1<0) → (1<0 → ⟨0⋅⟨1⋅1⟩⟩=1))
((¬⟨1⋅⟨0+0⟩⟩=0 → ¬1<0) → (1<0 → ⟨1⋅⟨0+0⟩⟩=0))
((¬⟨1⋅⟨0+0⟩⟩=1 → ¬1<0) → (1<0 → ⟨1⋅⟨0+0⟩⟩=1))
((¬⟨1⋅⟨0+1⟩⟩=0 → ¬1<0) → (1<0 → ⟨1⋅⟨0+1⟩⟩=0))
((¬⟨1⋅⟨0+1⟩⟩=1 → ¬1<0) → (1<0 → ⟨1⋅⟨0+1⟩⟩=1))
((¬⟨1⋅⟨1+0⟩⟩=0 → ¬1<0) → (1<0 → ⟨1⋅⟨1+0⟩⟩=0))
((¬⟨1⋅⟨1+0⟩⟩=1 → ¬1<0) → (1<0 → ⟨1⋅⟨1+0⟩⟩=1))
((¬⟨1⋅⟨1+1⟩⟩=0 → ¬1<0) → (1<0 → ⟨1⋅⟨1+1⟩⟩=0))
((¬⟨1⋅⟨1+1⟩⟩=1 → ¬1<0) → (1<0 → ⟨1⋅⟨1+1⟩⟩=1))
((¬⟨1⋅⟨0⋅0⟩⟩=0 → ¬1<0) → (1<0 → ⟨1⋅⟨0⋅0⟩⟩=0))
((¬⟨1⋅⟨0⋅0⟩⟩=1 → ¬1<0) → (1<0 → ⟨1⋅⟨0⋅0⟩⟩=1))
((¬⟨1⋅⟨0⋅1⟩⟩=0 → ¬1<0) → (1<0 → ⟨1⋅⟨0⋅1⟩⟩=0))
((¬⟨1⋅⟨0⋅1⟩⟩=1 → ¬1<0) → (1<0 → ⟨1⋅⟨0⋅1⟩⟩=1))
((¬⟨1⋅⟨1⋅0⟩⟩=0 → ¬1<0) → (1<0 → ⟨1⋅⟨1⋅0⟩⟩=0))
((¬⟨1⋅⟨1⋅0⟩⟩=1 → ¬1<0) → (1<0 → ⟨1⋅⟨1⋅0⟩⟩=1))
((¬⟨1⋅⟨1⋅1⟩⟩=0 → ¬1<0) → (1<0 → ⟨1⋅⟨1⋅1⟩⟩=0))
((¬⟨1⋅⟨1⋅1⟩⟩=1 → ¬1<0) → (1<0 → ⟨1⋅⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩⋅0⟩=0 → ¬1<0) → (1<0 → ⟨⟨0+0⟩⋅0⟩=0))
((¬⟨⟨0+0⟩⋅0⟩=1 → ¬1<0) → (1<0 → ⟨⟨0+0⟩⋅0⟩=1))
((¬⟨⟨0+0⟩⋅1⟩=0 → ¬1<0) → (1<0 → ⟨⟨0+0⟩⋅1⟩=0))
((¬⟨⟨0+0⟩⋅1⟩=1 → ¬1<0) → (1<0 → ⟨⟨0+0⟩⋅1⟩=1))
((¬⟨⟨0+1⟩⋅0⟩=0 → ¬1<0) → (1<0 → ⟨⟨0+1⟩⋅0⟩=0))
((¬⟨⟨0+1⟩⋅0⟩=1 → ¬1<0) → (1<0 → ⟨⟨0+1⟩⋅0⟩=1))
((¬⟨⟨0+1⟩⋅1⟩=0 → ¬1<0) → (1<0 → ⟨⟨0+1⟩⋅1⟩=0))
((¬⟨⟨0+1⟩⋅1⟩=1 → ¬1<0) → (1<0 → ⟨⟨0+1⟩⋅1⟩=1))
((¬⟨⟨1+0⟩⋅0⟩=0 → ¬1<0) → (1<0 → ⟨⟨1+0⟩⋅0⟩=0))
((¬⟨⟨1+0⟩⋅0⟩=1 → ¬1<0) → (1<0 → ⟨⟨1+0⟩⋅0⟩=1))
((¬⟨⟨1+0⟩⋅1⟩=0 → ¬1<0) → (1<0 → ⟨⟨1+0⟩⋅1⟩=0))
((¬⟨⟨1+0⟩⋅1⟩=1 → ¬1<0) → (1<0 → ⟨⟨1+0⟩⋅1⟩=1))
((¬⟨⟨1+1⟩⋅0⟩=0 → ¬1<0) → (1<0 → ⟨⟨1+1⟩⋅0⟩=0))
((¬⟨⟨1+1⟩⋅0⟩=1 → ¬1<0) → (1<0 → ⟨⟨1+1⟩⋅0⟩=1))
((¬⟨⟨1+1⟩⋅1⟩=0 → ¬1<0) → (1<0 → ⟨⟨1+1⟩⋅1⟩=0))
((¬⟨⟨1+1⟩⋅1⟩=1 → ¬1<0) → (1<0 → ⟨⟨1+1⟩⋅1⟩=1))
((¬⟨⟨0⋅0⟩⋅0⟩=0 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩⋅0⟩=0))
((¬⟨⟨0⋅0⟩⋅0⟩=1 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩⋅0⟩=1))
((¬⟨⟨0⋅0⟩⋅1⟩=0 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩⋅1⟩=0))
((¬⟨⟨0⋅0⟩⋅1⟩=1 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩⋅1⟩=1))
((¬⟨⟨0⋅1⟩⋅0⟩=0 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩⋅0⟩=0))
((¬⟨⟨0⋅1⟩⋅0⟩=1 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩⋅0⟩=1))
((¬⟨⟨0⋅1⟩⋅1⟩=0 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩⋅1⟩=0))
((¬⟨⟨0⋅1⟩⋅1⟩=1 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩⋅1⟩=1))
((¬⟨⟨1⋅0⟩⋅0⟩=0 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩⋅0⟩=0))
((¬⟨⟨1⋅0⟩⋅0⟩=1 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩⋅0⟩=1))
((¬⟨⟨1⋅0⟩⋅1⟩=0 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩⋅1⟩=0))
((¬⟨⟨1⋅0⟩⋅1⟩=1 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩⋅1⟩=1))
((¬⟨⟨1⋅1⟩⋅0⟩=0 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩⋅0⟩=0))
((¬⟨⟨1⋅1⟩⋅0⟩=1 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩⋅0⟩=1))
((¬⟨⟨1⋅1⟩⋅1⟩=0 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩⋅1⟩=0))
((¬⟨⟨1⋅1⟩⋅1⟩=1 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩⋅1⟩=1))
((¬0<⟨0+⟨0+0⟩⟩ → ¬1<0) → (1<0 → 0<⟨0+⟨0+0⟩⟩))
((¬0<⟨0+⟨0+1⟩⟩ → ¬1<0) → (1<0 → 0<⟨0+⟨0+1⟩⟩))
((¬0<⟨0+⟨1+0⟩⟩ → ¬1<0) → (1<0 → 0<⟨0+⟨1+0⟩⟩))
((¬0<⟨0+⟨1+1⟩⟩ → ¬1<0) → (1<0 → 0<⟨0+⟨1+1⟩⟩))
((¬0<⟨0+⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 0<⟨0+⟨0⋅0⟩⟩))
((¬0<⟨0+⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 0<⟨0+⟨0⋅1⟩⟩))
((¬0<⟨0+⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 0<⟨0+⟨1⋅0⟩⟩))
((¬0<⟨0+⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 0<⟨0+⟨1⋅1⟩⟩))
((¬0<⟨1+⟨0+0⟩⟩ → ¬1<0) → (1<0 → 0<⟨1+⟨0+0⟩⟩))
((¬0<⟨1+⟨0+1⟩⟩ → ¬1<0) → (1<0 → 0<⟨1+⟨0+1⟩⟩))
((¬0<⟨1+⟨1+0⟩⟩ → ¬1<0) → (1<0 → 0<⟨1+⟨1+0⟩⟩))
((¬0<⟨1+⟨1+1⟩⟩ → ¬1<0) → (1<0 → 0<⟨1+⟨1+1⟩⟩))
((¬0<⟨1+⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 0<⟨1+⟨0⋅0⟩⟩))
((¬0<⟨1+⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 0<⟨1+⟨0⋅1⟩⟩))
((¬0<⟨1+⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 0<⟨1+⟨1⋅0⟩⟩))
((¬0<⟨1+⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 0<⟨1+⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩+0⟩ → ¬1<0) → (1<0 → 0<⟨⟨0+0⟩+0⟩))
((¬0<⟨⟨0+0⟩+1⟩ → ¬1<0) → (1<0 → 0<⟨⟨0+0⟩+1⟩))
((¬0<⟨⟨0+1⟩+0⟩ → ¬1<0) → (1<0 → 0<⟨⟨0+1⟩+0⟩))
((¬0<⟨⟨0+1⟩+1⟩ → ¬1<0) → (1<0 → 0<⟨⟨0+1⟩+1⟩))
((¬0<⟨⟨1+0⟩+0⟩ → ¬1<0) → (1<0 → 0<⟨⟨1+0⟩+0⟩))
((¬0<⟨⟨1+0⟩+1⟩ → ¬1<0) → (1<0 → 0<⟨⟨1+0⟩+1⟩))
((¬0<⟨⟨1+1⟩+0⟩ → ¬1<0) → (1<0 → 0<⟨⟨1+1⟩+0⟩))
((¬0<⟨⟨1+1⟩+1⟩ → ¬1<0) → (1<0 → 0<⟨⟨1+1⟩+1⟩))
((¬0<⟨⟨0⋅0⟩+0⟩ → ¬1<0) → (1<0 → 0<⟨⟨0⋅0⟩+0⟩))
((¬0<⟨⟨0⋅0⟩+1⟩ → ¬1<0) → (1<0 → 0<⟨⟨0⋅0⟩+1⟩))
((¬0<⟨⟨0⋅1⟩+0⟩ → ¬1<0) → (1<0 → 0<⟨⟨0⋅1⟩+0⟩))
((¬0<⟨⟨0⋅1⟩+1⟩ → ¬1<0) → (1<0 → 0<⟨⟨0⋅1⟩+1⟩))
((¬0<⟨⟨1⋅0⟩+0⟩ → ¬1<0) → (1<0 → 0<⟨⟨1⋅0⟩+0⟩))
((¬0<⟨⟨1⋅0⟩+1⟩ → ¬1<0) → (1<0 → 0<⟨⟨1⋅0⟩+1⟩))
((¬0<⟨⟨1⋅1⟩+0⟩ → ¬1<0) → (1<0 → 0<⟨⟨1⋅1⟩+0⟩))
((¬0<⟨⟨1⋅1⟩+1⟩ → ¬1<0) → (1<0 → 0<⟨⟨1⋅1⟩+1⟩))
((¬0<⟨0⋅⟨0+0⟩⟩ → ¬1<0) → (1<0 → 0<⟨0⋅⟨0+0⟩⟩))
((¬0<⟨0⋅⟨0+1⟩⟩ → ¬1<0) → (1<0 → 0<⟨0⋅⟨0+1⟩⟩))
((¬0<⟨0⋅⟨1+0⟩⟩ → ¬1<0) → (1<0 → 0<⟨0⋅⟨1+0⟩⟩))
((¬0<⟨0⋅⟨1+1⟩⟩ → ¬1<0) → (1<0 → 0<⟨0⋅⟨1+1⟩⟩))
((¬0<⟨0⋅⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 0<⟨0⋅⟨0⋅0⟩⟩))
((¬0<⟨0⋅⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 0<⟨0⋅⟨0⋅1⟩⟩))
((¬0<⟨0⋅⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 0<⟨0⋅⟨1⋅0⟩⟩))
((¬0<⟨0⋅⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 0<⟨0⋅⟨1⋅1⟩⟩))
((¬0<⟨1⋅⟨0+0⟩⟩ → ¬1<0) → (1<0 → 0<⟨1⋅⟨0+0⟩⟩))
((¬0<⟨1⋅⟨0+1⟩⟩ → ¬1<0) → (1<0 → 0<⟨1⋅⟨0+1⟩⟩))
((¬0<⟨1⋅⟨1+0⟩⟩ → ¬1<0) → (1<0 → 0<⟨1⋅⟨1+0⟩⟩))
((¬0<⟨1⋅⟨1+1⟩⟩ → ¬1<0) → (1<0 → 0<⟨1⋅⟨1+1⟩⟩))
((¬0<⟨1⋅⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 0<⟨1⋅⟨0⋅0⟩⟩))
((¬0<⟨1⋅⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 0<⟨1⋅⟨0⋅1⟩⟩))
((¬0<⟨1⋅⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 0<⟨1⋅⟨1⋅0⟩⟩))
((¬0<⟨1⋅⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 0<⟨1⋅⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩⋅0⟩ → ¬1<0) → (1<0 → 0<⟨⟨0+0⟩⋅0⟩))
((¬0<⟨⟨0+0⟩⋅1⟩ → ¬1<0) → (1<0 → 0<⟨⟨0+0⟩⋅1⟩))
((¬0<⟨⟨0+1⟩⋅0⟩ → ¬1<0) → (1<0 → 0<⟨⟨0+1⟩⋅0⟩))
((¬0<⟨⟨0+1⟩⋅1⟩ → ¬1<0) → (1<0 → 0<⟨⟨0+1⟩⋅1⟩))
((¬0<⟨⟨1+0⟩⋅0⟩ → ¬1<0) → (1<0 → 0<⟨⟨1+0⟩⋅0⟩))
((¬0<⟨⟨1+0⟩⋅1⟩ → ¬1<0) → (1<0 → 0<⟨⟨1+0⟩⋅1⟩))
((¬0<⟨⟨1+1⟩⋅0⟩ → ¬1<0) → (1<0 → 0<⟨⟨1+1⟩⋅0⟩))
((¬0<⟨⟨1+1⟩⋅1⟩ → ¬1<0) → (1<0 → 0<⟨⟨1+1⟩⋅1⟩))
((¬0<⟨⟨0⋅0⟩⋅0⟩ → ¬1<0) → (1<0 → 0<⟨⟨0⋅0⟩⋅0⟩))
((¬0<⟨⟨0⋅0⟩⋅1⟩ → ¬1<0) → (1<0 → 0<⟨⟨0⋅0⟩⋅1⟩))
((¬0<⟨⟨0⋅1⟩⋅0⟩ → ¬1<0) → (1<0 → 0<⟨⟨0⋅1⟩⋅0⟩))
((¬0<⟨⟨0⋅1⟩⋅1⟩ → ¬1<0) → (1<0 → 0<⟨⟨0⋅1⟩⋅1⟩))
((¬0<⟨⟨1⋅0⟩⋅0⟩ → ¬1<0) → (1<0 → 0<⟨⟨1⋅0⟩⋅0⟩))
((¬0<⟨⟨1⋅0⟩⋅1⟩ → ¬1<0) → (1<0 → 0<⟨⟨1⋅0⟩⋅1⟩))
((¬0<⟨⟨1⋅1⟩⋅0⟩ → ¬1<0) → (1<0 → 0<⟨⟨1⋅1⟩⋅0⟩))
((¬0<⟨⟨1⋅1⟩⋅1⟩ → ¬1<0) → (1<0 → 0<⟨⟨1⋅1⟩⋅1⟩))
((¬1<⟨0+⟨0+0⟩⟩ → ¬1<0) → (1<0 → 1<⟨0+⟨0+0⟩⟩))
((¬1<⟨0+⟨0+1⟩⟩ → ¬1<0) → (1<0 → 1<⟨0+⟨0+1⟩⟩))
((¬1<⟨0+⟨1+0⟩⟩ → ¬1<0) → (1<0 → 1<⟨0+⟨1+0⟩⟩))
((¬1<⟨0+⟨1+1⟩⟩ → ¬1<0) → (1<0 → 1<⟨0+⟨1+1⟩⟩))
((¬1<⟨0+⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 1<⟨0+⟨0⋅0⟩⟩))
((¬1<⟨0+⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 1<⟨0+⟨0⋅1⟩⟩))
((¬1<⟨0+⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 1<⟨0+⟨1⋅0⟩⟩))
((¬1<⟨0+⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 1<⟨0+⟨1⋅1⟩⟩))
((¬1<⟨1+⟨0+0⟩⟩ → ¬1<0) → (1<0 → 1<⟨1+⟨0+0⟩⟩))
((¬1<⟨1+⟨0+1⟩⟩ → ¬1<0) → (1<0 → 1<⟨1+⟨0+1⟩⟩))
((¬1<⟨1+⟨1+0⟩⟩ → ¬1<0) → (1<0 → 1<⟨1+⟨1+0⟩⟩))
((¬1<⟨1+⟨1+1⟩⟩ → ¬1<0) → (1<0 → 1<⟨1+⟨1+1⟩⟩))
((¬1<⟨1+⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 1<⟨1+⟨0⋅0⟩⟩))
((¬1<⟨1+⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 1<⟨1+⟨0⋅1⟩⟩))
((¬1<⟨1+⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 1<⟨1+⟨1⋅0⟩⟩))
((¬1<⟨1+⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 1<⟨1+⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩+0⟩ → ¬1<0) → (1<0 → 1<⟨⟨0+0⟩+0⟩))
((¬1<⟨⟨0+0⟩+1⟩ → ¬1<0) → (1<0 → 1<⟨⟨0+0⟩+1⟩))
((¬1<⟨⟨0+1⟩+0⟩ → ¬1<0) → (1<0 → 1<⟨⟨0+1⟩+0⟩))
((¬1<⟨⟨0+1⟩+1⟩ → ¬1<0) → (1<0 → 1<⟨⟨0+1⟩+1⟩))
((¬1<⟨⟨1+0⟩+0⟩ → ¬1<0) → (1<0 → 1<⟨⟨1+0⟩+0⟩))
((¬1<⟨⟨1+0⟩+1⟩ → ¬1<0) → (1<0 → 1<⟨⟨1+0⟩+1⟩))
((¬1<⟨⟨1+1⟩+0⟩ → ¬1<0) → (1<0 → 1<⟨⟨1+1⟩+0⟩))
((¬1<⟨⟨1+1⟩+1⟩ → ¬1<0) → (1<0 → 1<⟨⟨1+1⟩+1⟩))
((¬1<⟨⟨0⋅0⟩+0⟩ → ¬1<0) → (1<0 → 1<⟨⟨0⋅0⟩+0⟩))
((¬1<⟨⟨0⋅0⟩+1⟩ → ¬1<0) → (1<0 → 1<⟨⟨0⋅0⟩+1⟩))
((¬1<⟨⟨0⋅1⟩+0⟩ → ¬1<0) → (1<0 → 1<⟨⟨0⋅1⟩+0⟩))
((¬1<⟨⟨0⋅1⟩+1⟩ → ¬1<0) → (1<0 → 1<⟨⟨0⋅1⟩+1⟩))
((¬1<⟨⟨1⋅0⟩+0⟩ → ¬1<0) → (1<0 → 1<⟨⟨1⋅0⟩+0⟩))
((¬1<⟨⟨1⋅0⟩+1⟩ → ¬1<0) → (1<0 → 1<⟨⟨1⋅0⟩+1⟩))
((¬1<⟨⟨1⋅1⟩+0⟩ → ¬1<0) → (1<0 → 1<⟨⟨1⋅1⟩+0⟩))
((¬1<⟨⟨1⋅1⟩+1⟩ → ¬1<0) → (1<0 → 1<⟨⟨1⋅1⟩+1⟩))
((¬1<⟨0⋅⟨0+0⟩⟩ → ¬1<0) → (1<0 → 1<⟨0⋅⟨0+0⟩⟩))
((¬1<⟨0⋅⟨0+1⟩⟩ → ¬1<0) → (1<0 → 1<⟨0⋅⟨0+1⟩⟩))
((¬1<⟨0⋅⟨1+0⟩⟩ → ¬1<0) → (1<0 → 1<⟨0⋅⟨1+0⟩⟩))
((¬1<⟨0⋅⟨1+1⟩⟩ → ¬1<0) → (1<0 → 1<⟨0⋅⟨1+1⟩⟩))
((¬1<⟨0⋅⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 1<⟨0⋅⟨0⋅0⟩⟩))
((¬1<⟨0⋅⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 1<⟨0⋅⟨0⋅1⟩⟩))
((¬1<⟨0⋅⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 1<⟨0⋅⟨1⋅0⟩⟩))
((¬1<⟨0⋅⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 1<⟨0⋅⟨1⋅1⟩⟩))
((¬1<⟨1⋅⟨0+0⟩⟩ → ¬1<0) → (1<0 → 1<⟨1⋅⟨0+0⟩⟩))
((¬1<⟨1⋅⟨0+1⟩⟩ → ¬1<0) → (1<0 → 1<⟨1⋅⟨0+1⟩⟩))
((¬1<⟨1⋅⟨1+0⟩⟩ → ¬1<0) → (1<0 → 1<⟨1⋅⟨1+0⟩⟩))
((¬1<⟨1⋅⟨1+1⟩⟩ → ¬1<0) → (1<0 → 1<⟨1⋅⟨1+1⟩⟩))
((¬1<⟨1⋅⟨0⋅0⟩⟩ → ¬1<0) → (1<0 → 1<⟨1⋅⟨0⋅0⟩⟩))
((¬1<⟨1⋅⟨0⋅1⟩⟩ → ¬1<0) → (1<0 → 1<⟨1⋅⟨0⋅1⟩⟩))
((¬1<⟨1⋅⟨1⋅0⟩⟩ → ¬1<0) → (1<0 → 1<⟨1⋅⟨1⋅0⟩⟩))
((¬1<⟨1⋅⟨1⋅1⟩⟩ → ¬1<0) → (1<0 → 1<⟨1⋅⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩⋅0⟩ → ¬1<0) → (1<0 → 1<⟨⟨0+0⟩⋅0⟩))
((¬1<⟨⟨0+0⟩⋅1⟩ → ¬1<0) → (1<0 → 1<⟨⟨0+0⟩⋅1⟩))
((¬1<⟨⟨0+1⟩⋅0⟩ → ¬1<0) → (1<0 → 1<⟨⟨0+1⟩⋅0⟩))
((¬1<⟨⟨0+1⟩⋅1⟩ → ¬1<0) → (1<0 → 1<⟨⟨0+1⟩⋅1⟩))
((¬1<⟨⟨1+0⟩⋅0⟩ → ¬1<0) → (1<0 → 1<⟨⟨1+0⟩⋅0⟩))
((¬1<⟨⟨1+0⟩⋅1⟩ → ¬1<0) → (1<0 → 1<⟨⟨1+0⟩⋅1⟩))
((¬1<⟨⟨1+1⟩⋅0⟩ → ¬1<0) → (1<0 → 1<⟨⟨1+1⟩⋅0⟩))
((¬1<⟨⟨1+1⟩⋅1⟩ → ¬1<0) → (1<0 → 1<⟨⟨1+1⟩⋅1⟩))
((¬1<⟨⟨0⋅0⟩⋅0⟩ → ¬1<0) → (1<0 → 1<⟨⟨0⋅0⟩⋅0⟩))
((¬1<⟨⟨0⋅0⟩⋅1⟩ → ¬1<0) → (1<0 → 1<⟨⟨0⋅0⟩⋅1⟩))
((¬1<⟨⟨0⋅1⟩⋅0⟩ → ¬1<0) → (1<0 → 1<⟨⟨0⋅1⟩⋅0⟩))
((¬1<⟨⟨0⋅1⟩⋅1⟩ → ¬1<0) → (1<0 → 1<⟨⟨0⋅1⟩⋅1⟩))
((¬1<⟨⟨1⋅0⟩⋅0⟩ → ¬1<0) → (1<0 → 1<⟨⟨1⋅0⟩⋅0⟩))
((¬1<⟨⟨1⋅0⟩⋅1⟩ → ¬1<0) → (1<0 → 1<⟨⟨1⋅0⟩⋅1⟩))
((¬1<⟨⟨1⋅1⟩⋅0⟩ → ¬1<0) → (1<0 → 1<⟨⟨1⋅1⟩⋅0⟩))
((¬1<⟨⟨1⋅1⟩⋅1⟩ → ¬1<0) → (1<0 → 1<⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩<⟨0+0⟩ → ¬1<0) → (1<0 → ⟨0+0⟩<⟨0+0⟩))
((¬⟨0+0⟩<⟨0+1⟩ → ¬1<0) → (1<0 → ⟨0+0⟩<⟨0+1⟩))
((¬⟨0+0⟩<⟨1+0⟩ → ¬1<0) → (1<0 → ⟨0+0⟩<⟨1+0⟩))
((¬⟨0+0⟩<⟨1+1⟩ → ¬1<0) → (1<0 → ⟨0+0⟩<⟨1+1⟩))
((¬⟨0+0⟩<⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨0+0⟩<⟨0⋅0⟩))
((¬⟨0+0⟩<⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨0+0⟩<⟨0⋅1⟩))
((¬⟨0+0⟩<⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨0+0⟩<⟨1⋅0⟩))
((¬⟨0+0⟩<⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨0+0⟩<⟨1⋅1⟩))
((¬⟨0+1⟩<⟨0+0⟩ → ¬1<0) → (1<0 → ⟨0+1⟩<⟨0+0⟩))
((¬⟨0+1⟩<⟨0+1⟩ → ¬1<0) → (1<0 → ⟨0+1⟩<⟨0+1⟩))
((¬⟨0+1⟩<⟨1+0⟩ → ¬1<0) → (1<0 → ⟨0+1⟩<⟨1+0⟩))
((¬⟨0+1⟩<⟨1+1⟩ → ¬1<0) → (1<0 → ⟨0+1⟩<⟨1+1⟩))
((¬⟨0+1⟩<⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨0+1⟩<⟨0⋅0⟩))
((¬⟨0+1⟩<⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨0+1⟩<⟨0⋅1⟩))
((¬⟨0+1⟩<⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨0+1⟩<⟨1⋅0⟩))
((¬⟨0+1⟩<⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨0+1⟩<⟨1⋅1⟩))
((¬⟨1+0⟩<⟨0+0⟩ → ¬1<0) → (1<0 → ⟨1+0⟩<⟨0+0⟩))
((¬⟨1+0⟩<⟨0+1⟩ → ¬1<0) → (1<0 → ⟨1+0⟩<⟨0+1⟩))
((¬⟨1+0⟩<⟨1+0⟩ → ¬1<0) → (1<0 → ⟨1+0⟩<⟨1+0⟩))
((¬⟨1+0⟩<⟨1+1⟩ → ¬1<0) → (1<0 → ⟨1+0⟩<⟨1+1⟩))
((¬⟨1+0⟩<⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨1+0⟩<⟨0⋅0⟩))
((¬⟨1+0⟩<⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨1+0⟩<⟨0⋅1⟩))
((¬⟨1+0⟩<⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨1+0⟩<⟨1⋅0⟩))
((¬⟨1+0⟩<⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨1+0⟩<⟨1⋅1⟩))
((¬⟨1+1⟩<⟨0+0⟩ → ¬1<0) → (1<0 → ⟨1+1⟩<⟨0+0⟩))
((¬⟨1+1⟩<⟨0+1⟩ → ¬1<0) → (1<0 → ⟨1+1⟩<⟨0+1⟩))
((¬⟨1+1⟩<⟨1+0⟩ → ¬1<0) → (1<0 → ⟨1+1⟩<⟨1+0⟩))
((¬⟨1+1⟩<⟨1+1⟩ → ¬1<0) → (1<0 → ⟨1+1⟩<⟨1+1⟩))
((¬⟨1+1⟩<⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨1+1⟩<⟨0⋅0⟩))
((¬⟨1+1⟩<⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨1+1⟩<⟨0⋅1⟩))
((¬⟨1+1⟩<⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨1+1⟩<⟨1⋅0⟩))
((¬⟨1+1⟩<⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨1+1⟩<⟨1⋅1⟩))
((¬⟨0⋅0⟩<⟨0+0⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩<⟨0+0⟩))
((¬⟨0⋅0⟩<⟨0+1⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩<⟨0+1⟩))
((¬⟨0⋅0⟩<⟨1+0⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩<⟨1+0⟩))
((¬⟨0⋅0⟩<⟨1+1⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩<⟨1+1⟩))
((¬⟨0⋅0⟩<⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩<⟨0⋅0⟩))
((¬⟨0⋅0⟩<⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩<⟨0⋅1⟩))
((¬⟨0⋅0⟩<⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩<⟨1⋅0⟩))
((¬⟨0⋅0⟩<⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨0⋅0⟩<⟨1⋅1⟩))
((¬⟨0⋅1⟩<⟨0+0⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩<⟨0+0⟩))
((¬⟨0⋅1⟩<⟨0+1⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩<⟨0+1⟩))
((¬⟨0⋅1⟩<⟨1+0⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩<⟨1+0⟩))
((¬⟨0⋅1⟩<⟨1+1⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩<⟨1+1⟩))
((¬⟨0⋅1⟩<⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩<⟨0⋅0⟩))
((¬⟨0⋅1⟩<⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩<⟨0⋅1⟩))
((¬⟨0⋅1⟩<⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩<⟨1⋅0⟩))
((¬⟨0⋅1⟩<⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨0⋅1⟩<⟨1⋅1⟩))
((¬⟨1⋅0⟩<⟨0+0⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩<⟨0+0⟩))
((¬⟨1⋅0⟩<⟨0+1⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩<⟨0+1⟩))
((¬⟨1⋅0⟩<⟨1+0⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩<⟨1+0⟩))
((¬⟨1⋅0⟩<⟨1+1⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩<⟨1+1⟩))
((¬⟨1⋅0⟩<⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩<⟨0⋅0⟩))
((¬⟨1⋅0⟩<⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩<⟨0⋅1⟩))
((¬⟨1⋅0⟩<⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩<⟨1⋅0⟩))
((¬⟨1⋅0⟩<⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨1⋅0⟩<⟨1⋅1⟩))
((¬⟨1⋅1⟩<⟨0+0⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩<⟨0+0⟩))
((¬⟨1⋅1⟩<⟨0+1⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩<⟨0+1⟩))
((¬⟨1⋅1⟩<⟨1+0⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩<⟨1+0⟩))
((¬⟨1⋅1⟩<⟨1+1⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩<⟨1+1⟩))
((¬⟨1⋅1⟩<⟨0⋅0⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩<⟨0⋅0⟩))
((¬⟨1⋅1⟩<⟨0⋅1⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩<⟨0⋅1⟩))
((¬⟨1⋅1⟩<⟨1⋅0⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩<⟨1⋅0⟩))
((¬⟨1⋅1⟩<⟨1⋅1⟩ → ¬1<0) → (1<0 → ⟨1⋅1⟩<⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩<0 → ¬1<0) → (1<0 → ⟨0+⟨0+0⟩⟩<0))
((¬⟨0+⟨0+0⟩⟩<1 → ¬1<0) → (1<0 → ⟨0+⟨0+0⟩⟩<1))
((¬⟨0+⟨0+1⟩⟩<0 → ¬1<0) → (1<0 → ⟨0+⟨0+1⟩⟩<0))
((¬⟨0+⟨0+1⟩⟩<1 → ¬1<0) → (1<0 → ⟨0+⟨0+1⟩⟩<1))
((¬⟨0+⟨1+0⟩⟩<0 → ¬1<0) → (1<0 → ⟨0+⟨1+0⟩⟩<0))
((¬⟨0+⟨1+0⟩⟩<1 → ¬1<0) → (1<0 → ⟨0+⟨1+0⟩⟩<1))
((¬⟨0+⟨1+1⟩⟩<0 → ¬1<0) → (1<0 → ⟨0+⟨1+1⟩⟩<0))
((¬⟨0+⟨1+1⟩⟩<1 → ¬1<0) → (1<0 → ⟨0+⟨1+1⟩⟩<1))
((¬⟨0+⟨0⋅0⟩⟩<0 → ¬1<0) → (1<0 → ⟨0+⟨0⋅0⟩⟩<0))
((¬⟨0+⟨0⋅0⟩⟩<1 → ¬1<0) → (1<0 → ⟨0+⟨0⋅0⟩⟩<1))
((¬⟨0+⟨0⋅1⟩⟩<0 → ¬1<0) → (1<0 → ⟨0+⟨0⋅1⟩⟩<0))
((¬⟨0+⟨0⋅1⟩⟩<1 → ¬1<0) → (1<0 → ⟨0+⟨0⋅1⟩⟩<1))
((¬⟨0+⟨1⋅0⟩⟩<0 → ¬1<0) → (1<0 → ⟨0+⟨1⋅0⟩⟩<0))
((¬⟨0+⟨1⋅0⟩⟩<1 → ¬1<0) → (1<0 → ⟨0+⟨1⋅0⟩⟩<1))
((¬⟨0+⟨1⋅1⟩⟩<0 → ¬1<0) → (1<0 → ⟨0+⟨1⋅1⟩⟩<0))
((¬⟨0+⟨1⋅1⟩⟩<1 → ¬1<0) → (1<0 → ⟨0+⟨1⋅1⟩⟩<1))
((¬⟨1+⟨0+0⟩⟩<0 → ¬1<0) → (1<0 → ⟨1+⟨0+0⟩⟩<0))
((¬⟨1+⟨0+0⟩⟩<1 → ¬1<0) → (1<0 → ⟨1+⟨0+0⟩⟩<1))
((¬⟨1+⟨0+1⟩⟩<0 → ¬1<0) → (1<0 → ⟨1+⟨0+1⟩⟩<0))
((¬⟨1+⟨0+1⟩⟩<1 → ¬1<0) → (1<0 → ⟨1+⟨0+1⟩⟩<1))
((¬⟨1+⟨1+0⟩⟩<0 → ¬1<0) → (1<0 → ⟨1+⟨1+0⟩⟩<0))
((¬⟨1+⟨1+0⟩⟩<1 → ¬1<0) → (1<0 → ⟨1+⟨1+0⟩⟩<1))
((¬⟨1+⟨1+1⟩⟩<0 → ¬1<0) → (1<0 → ⟨1+⟨1+1⟩⟩<0))
((¬⟨1+⟨1+1⟩⟩<1 → ¬1<0) → (1<0 → ⟨1+⟨1+1⟩⟩<1))
((¬⟨1+⟨0⋅0⟩⟩<0 → ¬1<0) → (1<0 → ⟨1+⟨0⋅0⟩⟩<0))
((¬⟨1+⟨0⋅0⟩⟩<1 → ¬1<0) → (1<0 → ⟨1+⟨0⋅0⟩⟩<1))
((¬⟨1+⟨0⋅1⟩⟩<0 → ¬1<0) → (1<0 → ⟨1+⟨0⋅1⟩⟩<0))
((¬⟨1+⟨0⋅1⟩⟩<1 → ¬1<0) → (1<0 → ⟨1+⟨0⋅1⟩⟩<1))
((¬⟨1+⟨1⋅0⟩⟩<0 → ¬1<0) → (1<0 → ⟨1+⟨1⋅0⟩⟩<0))
((¬⟨1+⟨1⋅0⟩⟩<1 → ¬1<0) → (1<0 → ⟨1+⟨1⋅0⟩⟩<1))
((¬⟨1+⟨1⋅1⟩⟩<0 → ¬1<0) → (1<0 → ⟨1+⟨1⋅1⟩⟩<0))
((¬⟨1+⟨1⋅1⟩⟩<1 → ¬1<0) → (1<0 → ⟨1+⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩+0⟩<0 → ¬1<0) → (1<0 → ⟨⟨0+0⟩+0⟩<0))
((¬⟨⟨0+0⟩+0⟩<1 → ¬1<0) → (1<0 → ⟨⟨0+0⟩+0⟩<1))
((¬⟨⟨0+0⟩+1⟩<0 → ¬1<0) → (1<0 → ⟨⟨0+0⟩+1⟩<0))
((¬⟨⟨0+0⟩+1⟩<1 → ¬1<0) → (1<0 → ⟨⟨0+0⟩+1⟩<1))
((¬⟨⟨0+1⟩+0⟩<0 → ¬1<0) → (1<0 → ⟨⟨0+1⟩+0⟩<0))
((¬⟨⟨0+1⟩+0⟩<1 → ¬1<0) → (1<0 → ⟨⟨0+1⟩+0⟩<1))
((¬⟨⟨0+1⟩+1⟩<0 → ¬1<0) → (1<0 → ⟨⟨0+1⟩+1⟩<0))
((¬⟨⟨0+1⟩+1⟩<1 → ¬1<0) → (1<0 → ⟨⟨0+1⟩+1⟩<1))
((¬⟨⟨1+0⟩+0⟩<0 → ¬1<0) → (1<0 → ⟨⟨1+0⟩+0⟩<0))
((¬⟨⟨1+0⟩+0⟩<1 → ¬1<0) → (1<0 → ⟨⟨1+0⟩+0⟩<1))
((¬⟨⟨1+0⟩+1⟩<0 → ¬1<0) → (1<0 → ⟨⟨1+0⟩+1⟩<0))
((¬⟨⟨1+0⟩+1⟩<1 → ¬1<0) → (1<0 → ⟨⟨1+0⟩+1⟩<1))
((¬⟨⟨1+1⟩+0⟩<0 → ¬1<0) → (1<0 → ⟨⟨1+1⟩+0⟩<0))
((¬⟨⟨1+1⟩+0⟩<1 → ¬1<0) → (1<0 → ⟨⟨1+1⟩+0⟩<1))
((¬⟨⟨1+1⟩+1⟩<0 → ¬1<0) → (1<0 → ⟨⟨1+1⟩+1⟩<0))
((¬⟨⟨1+1⟩+1⟩<1 → ¬1<0) → (1<0 → ⟨⟨1+1⟩+1⟩<1))
((¬⟨⟨0⋅0⟩+0⟩<0 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩+0⟩<0))
((¬⟨⟨0⋅0⟩+0⟩<1 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩+0⟩<1))
((¬⟨⟨0⋅0⟩+1⟩<0 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩+1⟩<0))
((¬⟨⟨0⋅0⟩+1⟩<1 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩+1⟩<1))
((¬⟨⟨0⋅1⟩+0⟩<0 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩+0⟩<0))
((¬⟨⟨0⋅1⟩+0⟩<1 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩+0⟩<1))
((¬⟨⟨0⋅1⟩+1⟩<0 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩+1⟩<0))
((¬⟨⟨0⋅1⟩+1⟩<1 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩+1⟩<1))
((¬⟨⟨1⋅0⟩+0⟩<0 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩+0⟩<0))
((¬⟨⟨1⋅0⟩+0⟩<1 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩+0⟩<1))
((¬⟨⟨1⋅0⟩+1⟩<0 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩+1⟩<0))
((¬⟨⟨1⋅0⟩+1⟩<1 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩+1⟩<1))
((¬⟨⟨1⋅1⟩+0⟩<0 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩+0⟩<0))
((¬⟨⟨1⋅1⟩+0⟩<1 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩+0⟩<1))
((¬⟨⟨1⋅1⟩+1⟩<0 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩+1⟩<0))
((¬⟨⟨1⋅1⟩+1⟩<1 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩+1⟩<1))
((¬⟨0⋅⟨0+0⟩⟩<0 → ¬1<0) → (1<0 → ⟨0⋅⟨0+0⟩⟩<0))
((¬⟨0⋅⟨0+0⟩⟩<1 → ¬1<0) → (1<0 → ⟨0⋅⟨0+0⟩⟩<1))
((¬⟨0⋅⟨0+1⟩⟩<0 → ¬1<0) → (1<0 → ⟨0⋅⟨0+1⟩⟩<0))
((¬⟨0⋅⟨0+1⟩⟩<1 → ¬1<0) → (1<0 → ⟨0⋅⟨0+1⟩⟩<1))
((¬⟨0⋅⟨1+0⟩⟩<0 → ¬1<0) → (1<0 → ⟨0⋅⟨1+0⟩⟩<0))
((¬⟨0⋅⟨1+0⟩⟩<1 → ¬1<0) → (1<0 → ⟨0⋅⟨1+0⟩⟩<1))
((¬⟨0⋅⟨1+1⟩⟩<0 → ¬1<0) → (1<0 → ⟨0⋅⟨1+1⟩⟩<0))
((¬⟨0⋅⟨1+1⟩⟩<1 → ¬1<0) → (1<0 → ⟨0⋅⟨1+1⟩⟩<1))
((¬⟨0⋅⟨0⋅0⟩⟩<0 → ¬1<0) → (1<0 → ⟨0⋅⟨0⋅0⟩⟩<0))
((¬⟨0⋅⟨0⋅0⟩⟩<1 → ¬1<0) → (1<0 → ⟨0⋅⟨0⋅0⟩⟩<1))
((¬⟨0⋅⟨0⋅1⟩⟩<0 → ¬1<0) → (1<0 → ⟨0⋅⟨0⋅1⟩⟩<0))
((¬⟨0⋅⟨0⋅1⟩⟩<1 → ¬1<0) → (1<0 → ⟨0⋅⟨0⋅1⟩⟩<1))
((¬⟨0⋅⟨1⋅0⟩⟩<0 → ¬1<0) → (1<0 → ⟨0⋅⟨1⋅0⟩⟩<0))
((¬⟨0⋅⟨1⋅0⟩⟩<1 → ¬1<0) → (1<0 → ⟨0⋅⟨1⋅0⟩⟩<1))
((¬⟨0⋅⟨1⋅1⟩⟩<0 → ¬1<0) → (1<0 → ⟨0⋅⟨1⋅1⟩⟩<0))
((¬⟨0⋅⟨1⋅1⟩⟩<1 → ¬1<0) → (1<0 → ⟨0⋅⟨1⋅1⟩⟩<1))
((¬⟨1⋅⟨0+0⟩⟩<0 → ¬1<0) → (1<0 → ⟨1⋅⟨0+0⟩⟩<0))
((¬⟨1⋅⟨0+0⟩⟩<1 → ¬1<0) → (1<0 → ⟨1⋅⟨0+0⟩⟩<1))
((¬⟨1⋅⟨0+1⟩⟩<0 → ¬1<0) → (1<0 → ⟨1⋅⟨0+1⟩⟩<0))
((¬⟨1⋅⟨0+1⟩⟩<1 → ¬1<0) → (1<0 → ⟨1⋅⟨0+1⟩⟩<1))
((¬⟨1⋅⟨1+0⟩⟩<0 → ¬1<0) → (1<0 → ⟨1⋅⟨1+0⟩⟩<0))
((¬⟨1⋅⟨1+0⟩⟩<1 → ¬1<0) → (1<0 → ⟨1⋅⟨1+0⟩⟩<1))
((¬⟨1⋅⟨1+1⟩⟩<0 → ¬1<0) → (1<0 → ⟨1⋅⟨1+1⟩⟩<0))
((¬⟨1⋅⟨1+1⟩⟩<1 → ¬1<0) → (1<0 → ⟨1⋅⟨1+1⟩⟩<1))
((¬⟨1⋅⟨0⋅0⟩⟩<0 → ¬1<0) → (1<0 → ⟨1⋅⟨0⋅0⟩⟩<0))
((¬⟨1⋅⟨0⋅0⟩⟩<1 → ¬1<0) → (1<0 → ⟨1⋅⟨0⋅0⟩⟩<1))
((¬⟨1⋅⟨0⋅1⟩⟩<0 → ¬1<0) → (1<0 → ⟨1⋅⟨0⋅1⟩⟩<0))
((¬⟨1⋅⟨0⋅1⟩⟩<1 → ¬1<0) → (1<0 → ⟨1⋅⟨0⋅1⟩⟩<1))
((¬⟨1⋅⟨1⋅0⟩⟩<0 → ¬1<0) → (1<0 → ⟨1⋅⟨1⋅0⟩⟩<0))
((¬⟨1⋅⟨1⋅0⟩⟩<1 → ¬1<0) → (1<0 → ⟨1⋅⟨1⋅0⟩⟩<1))
((¬⟨1⋅⟨1⋅1⟩⟩<0 → ¬1<0) → (1<0 → ⟨1⋅⟨1⋅1⟩⟩<0))
((¬⟨1⋅⟨1⋅1⟩⟩<1 → ¬1<0) → (1<0 → ⟨1⋅⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩⋅0⟩<0 → ¬1<0) → (1<0 → ⟨⟨0+0⟩⋅0⟩<0))
((¬⟨⟨0+0⟩⋅0⟩<1 → ¬1<0) → (1<0 → ⟨⟨0+0⟩⋅0⟩<1))
((¬⟨⟨0+0⟩⋅1⟩<0 → ¬1<0) → (1<0 → ⟨⟨0+0⟩⋅1⟩<0))
((¬⟨⟨0+0⟩⋅1⟩<1 → ¬1<0) → (1<0 → ⟨⟨0+0⟩⋅1⟩<1))
((¬⟨⟨0+1⟩⋅0⟩<0 → ¬1<0) → (1<0 → ⟨⟨0+1⟩⋅0⟩<0))
((¬⟨⟨0+1⟩⋅0⟩<1 → ¬1<0) → (1<0 → ⟨⟨0+1⟩⋅0⟩<1))
((¬⟨⟨0+1⟩⋅1⟩<0 → ¬1<0) → (1<0 → ⟨⟨0+1⟩⋅1⟩<0))
((¬⟨⟨0+1⟩⋅1⟩<1 → ¬1<0) → (1<0 → ⟨⟨0+1⟩⋅1⟩<1))
((¬⟨⟨1+0⟩⋅0⟩<0 → ¬1<0) → (1<0 → ⟨⟨1+0⟩⋅0⟩<0))
((¬⟨⟨1+0⟩⋅0⟩<1 → ¬1<0) → (1<0 → ⟨⟨1+0⟩⋅0⟩<1))
((¬⟨⟨1+0⟩⋅1⟩<0 → ¬1<0) → (1<0 → ⟨⟨1+0⟩⋅1⟩<0))
((¬⟨⟨1+0⟩⋅1⟩<1 → ¬1<0) → (1<0 → ⟨⟨1+0⟩⋅1⟩<1))
((¬⟨⟨1+1⟩⋅0⟩<0 → ¬1<0) → (1<0 → ⟨⟨1+1⟩⋅0⟩<0))
((¬⟨⟨1+1⟩⋅0⟩<1 → ¬1<0) → (1<0 → ⟨⟨1+1⟩⋅0⟩<1))
((¬⟨⟨1+1⟩⋅1⟩<0 → ¬1<0) → (1<0 → ⟨⟨1+1⟩⋅1⟩<0))
((¬⟨⟨1+1⟩⋅1⟩<1 → ¬1<0) → (1<0 → ⟨⟨1+1⟩⋅1⟩<1))
((¬⟨⟨0⋅0⟩⋅0⟩<0 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩⋅0⟩<0))
((¬⟨⟨0⋅0⟩⋅0⟩<1 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩⋅0⟩<1))
((¬⟨⟨0⋅0⟩⋅1⟩<0 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩⋅1⟩<0))
((¬⟨⟨0⋅0⟩⋅1⟩<1 → ¬1<0) → (1<0 → ⟨⟨0⋅0⟩⋅1⟩<1))
((¬⟨⟨0⋅1⟩⋅0⟩<0 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩⋅0⟩<0))
((¬⟨⟨0⋅1⟩⋅0⟩<1 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩⋅0⟩<1))
((¬⟨⟨0⋅1⟩⋅1⟩<0 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩⋅1⟩<0))
((¬⟨⟨0⋅1⟩⋅1⟩<1 → ¬1<0) → (1<0 → ⟨⟨0⋅1⟩⋅1⟩<1))
((¬⟨⟨1⋅0⟩⋅0⟩<0 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩⋅0⟩<0))
((¬⟨⟨1⋅0⟩⋅0⟩<1 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩⋅0⟩<1))
((¬⟨⟨1⋅0⟩⋅1⟩<0 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩⋅1⟩<0))
((¬⟨⟨1⋅0⟩⋅1⟩<1 → ¬1<0) → (1<0 → ⟨⟨1⋅0⟩⋅1⟩<1))
((¬⟨⟨1⋅1⟩⋅0⟩<0 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩⋅0⟩<0))
((¬⟨⟨1⋅1⟩⋅0⟩<1 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩⋅0⟩<1))
((¬⟨⟨1⋅1⟩⋅1⟩<0 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩⋅1⟩<0))
((¬⟨⟨1⋅1⟩⋅1⟩<1 → ¬1<0) → (1<0 → ⟨⟨1⋅1⟩⋅1⟩<1))
((¬¬¬0=⟨0+0⟩ → ¬1<0) → (1<0 → ¬¬0=⟨0+0⟩))
((¬¬¬0=⟨0+1⟩ → ¬1<0) → (1<0 → ¬¬0=⟨0+1⟩))
((¬¬¬0=⟨1+0⟩ → ¬1<0) → (1<0 → ¬¬0=⟨1+0⟩))
((¬¬¬0=⟨1+1⟩ → ¬1<0) → (1<0 → ¬¬0=⟨1+1⟩))
((¬¬¬0=⟨0⋅0⟩ → ¬1<0) → (1<0 → ¬¬0=⟨0⋅0⟩))
((¬¬¬0=⟨0⋅1⟩ → ¬1<0) → (1<0 → ¬¬0=⟨0⋅1⟩))
((¬¬¬0=⟨1⋅0⟩ → ¬1<0) → (1<0 → ¬¬0=⟨1⋅0⟩))
((¬¬¬0=⟨1⋅1⟩ → ¬1<0) → (1<0 → ¬¬0=⟨1⋅1⟩))
((¬¬¬1=⟨0+0⟩ → ¬1<0) → (1<0 → ¬¬1=⟨0+0⟩))
((¬¬¬1=⟨0+1⟩ → ¬1<0) → (1<0 → ¬¬1=⟨0+1⟩))
((¬¬¬1=⟨1+0⟩ → ¬1<0) → (1<0 → ¬¬1=⟨1+0⟩))
((¬¬¬1=⟨1+1⟩ → ¬1<0) → (1<0 → ¬¬1=⟨1+1⟩))
((¬¬¬1=⟨0⋅0⟩ → ¬1<0) → (1<0 → ¬¬1=⟨0⋅0⟩))
((¬¬¬1=⟨0⋅1⟩ → ¬1<0) → (1<0 → ¬¬1=⟨0⋅1⟩))
((¬¬¬1=⟨1⋅0⟩ → ¬1<0) → (1<0 → ¬¬1=⟨1⋅0⟩))
((¬¬¬1=⟨1⋅1⟩ → ¬1<0) → (1<0 → ¬¬1=⟨1⋅1⟩))
((¬¬¬⟨0+0⟩=0 → ¬1<0) → (1<0 → ¬¬⟨0+0⟩=0))
((¬¬¬⟨0+0⟩=1 → ¬1<0) → (1<0 → ¬¬⟨0+0⟩=1))
((¬¬¬⟨0+1⟩=0 → ¬1<0) → (1<0 → ¬¬⟨0+1⟩=0))
((¬¬¬⟨0+1⟩=1 → ¬1<0) → (1<0 → ¬¬⟨0+1⟩=1))
((¬¬¬⟨1+0⟩=0 → ¬1<0) → (1<0 → ¬¬⟨1+0⟩=0))
((¬¬¬⟨1+0⟩=1 → ¬1<0) → (1<0 → ¬¬⟨1+0⟩=1))
((¬¬¬⟨1+1⟩=0 → ¬1<0) → (1<0 → ¬¬⟨1+1⟩=0))
((¬¬¬⟨1+1⟩=1 → ¬1<0) → (1<0 → ¬¬⟨1+1⟩=1))
((¬¬¬⟨0⋅0⟩=0 → ¬1<0) → (1<0 → ¬¬⟨0⋅0⟩=0))
((¬¬¬⟨0⋅0⟩=1 → ¬1<0) → (1<0 → ¬¬⟨0⋅0⟩=1))
((¬¬¬⟨0⋅1⟩=0 → ¬1<0) → (1<0 → ¬¬⟨0⋅1⟩=0))
((¬¬¬⟨0⋅1⟩=1 → ¬1<0) → (1<0 → ¬¬⟨0⋅1⟩=1))
((¬¬¬⟨1⋅0⟩=0 → ¬1<0) → (1<0 → ¬¬⟨1⋅0⟩=0))
((¬¬¬⟨1⋅0⟩=1 → ¬1<0) → (1<0 → ¬¬⟨1⋅0⟩=1))
((¬¬¬⟨1⋅1⟩=0 → ¬1<0) → (1<0 → ¬¬⟨1⋅1⟩=0))
((¬¬¬⟨1⋅1⟩=1 → ¬1<0) → (1<0 → ¬¬⟨1⋅1⟩=1))
((¬¬¬0<⟨0+0⟩ → ¬1<0) → (1<0 → ¬¬0<⟨0+0⟩))
((¬¬¬0<⟨0+1⟩ → ¬1<0) → (1<0 → ¬¬0<⟨0+1⟩))
((¬¬¬0<⟨1+0⟩ → ¬1<0) → (1<0 → ¬¬0<⟨1+0⟩))
((¬¬¬0<⟨1+1⟩ → ¬1<0) → (1<0 → ¬¬0<⟨1+1⟩))
((¬¬¬0<⟨0⋅0⟩ → ¬1<0) → (1<0 → ¬¬0<⟨0⋅0⟩))
((¬¬¬0<⟨0⋅1⟩ → ¬1<0) → (1<0 → ¬¬0<⟨0⋅1⟩))
((¬¬¬0<⟨1⋅0⟩ → ¬1<0) → (1<0 → ¬¬0<⟨1⋅0⟩))
((¬¬¬0<⟨1⋅1⟩ → ¬1<0) → (1<0 → ¬¬0<⟨1⋅1⟩))
((¬¬¬1<⟨0+0⟩ → ¬1<0) → (1<0 → ¬¬1<⟨0+0⟩))
((¬¬¬1<⟨0+1⟩ → ¬1<0) → (1<0 → ¬¬1<⟨0+1⟩))
((¬¬¬1<⟨1+0⟩ → ¬1<0) → (1<0 → ¬¬1<⟨1+0⟩))
((¬¬¬1<⟨1+1⟩ → ¬1<0) → (1<0 → ¬¬1<⟨1+1⟩))
((¬¬¬1<⟨0⋅0⟩ → ¬1<0) → (1<0 → ¬¬1<⟨0⋅0⟩))
((¬¬¬1<⟨0⋅1⟩ → ¬1<0) → (1<0 → ¬¬1<⟨0⋅1⟩))
((¬¬¬1<⟨1⋅0⟩ → ¬1<0) → (1<0 → ¬¬1<⟨1⋅0⟩))
((¬¬¬1<⟨1⋅1⟩ → ¬1<0) → (1<0 → ¬¬1<⟨1⋅1⟩))
((¬¬¬⟨0+0⟩<0 → ¬1<0) → (1<0 → ¬¬⟨0+0⟩<0))
((¬¬¬⟨0+0⟩<1 → ¬1<0) → (1<0 → ¬¬⟨0+0⟩<1))
((¬¬¬⟨0+1⟩<0 → ¬1<0) → (1<0 → ¬¬⟨0+1⟩<0))
((¬¬¬⟨0+1⟩<1 → ¬1<0) → (1<0 → ¬¬⟨0+1⟩<1))
((¬¬¬⟨1+0⟩<0 → ¬1<0) → (1<0 → ¬¬⟨1+0⟩<0))
((¬¬¬⟨1+0⟩<1 → ¬1<0) → (1<0 → ¬¬⟨1+0⟩<1))
((¬¬¬⟨1+1⟩<0 → ¬1<0) → (1<0 → ¬¬⟨1+1⟩<0))
((¬¬¬⟨1+1⟩<1 → ¬1<0) → (1<0 → ¬¬⟨1+1⟩<1))
((¬¬¬⟨0⋅0⟩<0 → ¬1<0) → (1<0 → ¬¬⟨0⋅0⟩<0))
((¬¬¬⟨0⋅0⟩<1 → ¬1<0) → (1<0 → ¬¬⟨0⋅0⟩<1))
((¬¬¬⟨0⋅1⟩<0 → ¬1<0) → (1<0 → ¬¬⟨0⋅1⟩<0))
((¬¬¬⟨0⋅1⟩<1 → ¬1<0) → (1<0 → ¬¬⟨0⋅1⟩<1))
((¬¬¬⟨1⋅0⟩<0 → ¬1<0) → (1<0 → ¬¬⟨1⋅0⟩<0))
((¬¬¬⟨1⋅0⟩<1 → ¬1<0) → (1<0 → ¬¬⟨1⋅0⟩<1))
((¬¬¬⟨1⋅1⟩<0 → ¬1<0) → (1<0 → ¬¬⟨1⋅1⟩<0))
((¬¬¬⟨1⋅1⟩<1 → ¬1<0) → (1<0 → ¬¬⟨1⋅1⟩<1))
((¬¬¬¬¬0=0 → ¬1<0) → (1<0 → ¬¬¬¬0=0))
((¬¬¬¬¬0=1 → ¬1<0) → (1<0 → ¬¬¬¬0=1))
((¬¬¬¬¬1=0 → ¬1<0) → (1<0 → ¬¬¬¬1=0))
((¬¬¬¬¬1=1 → ¬1<0) → (1<0 → ¬¬¬¬1=1))
((¬¬¬¬¬0<0 → ¬1<0) → (1<0 → ¬¬¬¬0<0))
((¬¬¬¬¬0<1 → ¬1<0) → (1<0 → ¬¬¬¬0<1))
((¬¬¬¬¬1<0 → ¬1<0) → (1<0 → ¬¬¬¬1<0))
((¬¬¬¬¬1<1 → ¬1<0) → (1<0 → ¬¬¬¬1<1))
((¬¬¬¬∀x. 0=x → ¬1<0) → (1<0 → ¬¬¬∀x. 0=x))
((¬¬¬¬∀x. 1=x → ¬1<0) → (1<0 → ¬¬¬∀x. 1=x))
((¬¬¬¬∀x. x=0 → ¬1<0) → (1<0 → ¬¬¬∀x. x=0))
((¬¬¬¬∀x. x=1 → ¬1<0) → (1<0 → ¬¬¬∀x. x=1))
((¬¬¬¬∀x. x=x → ¬1<0) → (1<0 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. x=x → ¬1<0) → (1<0 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. 0<x → ¬1<0) → (1<0 → ¬¬¬∀x. 0<x))
((¬¬¬¬∀x. 1<x → ¬1<0) → (1<0 → ¬¬¬∀x. 1<x))
((¬¬¬¬∀x. x<0 → ¬1<0) → (1<0 → ¬¬¬∀x. x<0))
((¬¬¬¬∀x. x<1 → ¬1<0) → (1<0 → ¬¬¬∀x. x<1))
((¬¬¬¬∀x. x<x → ¬1<0) → (1<0 → ¬¬¬∀x. x<x))
((¬¬¬¬∀x. x<x → ¬1<0) → (1<0 → ¬¬¬∀x. x<x))
((¬¬¬∀y. 0=y → ¬1<0) → (1<0 → ¬¬∀y. 0=y))
((¬¬¬∀y. 1=y → ¬1<0) → (1<0 → ¬¬∀y. 1=y))
((¬¬¬∀y. y=0 → ¬1<0) → (1<0 → ¬¬∀y. y=0))
((¬¬¬∀y. y=1 → ¬1<0) → (1<0 → ¬¬∀y. y=1))
((¬¬¬∀y. 0<y → ¬1<0) → (1<0 → ¬¬∀y. 0<y))
((¬¬¬∀y. 1<y → ¬1<0) → (1<0 → ¬¬∀y. 1<y))
((¬¬¬∀y. y<0 → ¬1<0) → (1<0 → ¬¬∀y. y<0))
((¬¬¬∀y. y<1 → ¬1<0) → (1<0 → ¬¬∀y. y<1))
((¬¬¬∀x. ¬0=x → ¬1<0) → (1<0 → ¬¬∀x. ¬0=x))
((¬¬¬∀x. ¬1=x → ¬1<0) → (1<0 → ¬¬∀x. ¬1=x))
((¬¬¬∀x. ¬x=0 → ¬1<0) → (1<0 → ¬¬∀x. ¬x=0))
((¬¬¬∀x. ¬x=1 → ¬1<0) → (1<0 → ¬¬∀x. ¬x=1))
((¬¬¬∀x. ¬x=x → ¬1<0) → (1<0 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬x=x → ¬1<0) → (1<0 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬0<x → ¬1<0) → (1<0 → ¬¬∀x. ¬0<x))
((¬¬¬∀x. ¬1<x → ¬1<0) → (1<0 → ¬¬∀x. ¬1<x))
((¬¬¬∀x. ¬x<0 → ¬1<0) → (1<0 → ¬¬∀x. ¬x<0))
((¬¬¬∀x. ¬x<1 → ¬1<0) → (1<0 → ¬¬∀x. ¬x<1))
((¬¬¬∀x. ¬x<x → ¬1<0) → (1<0 → ¬¬∀x. ¬x<x))
((¬¬¬∀x. ¬x<x → ¬1<0) → (1<0 → ¬¬∀x. ¬x<x))
((¬¬∀z. 0=z → ¬1<0) → (1<0 → ¬∀z. 0=z))
((¬¬∀x. 0=⟨0+x⟩ → ¬1<0) → (1<0 → ¬∀x. 0=⟨0+x⟩))
((¬¬∀x. 0=⟨1+x⟩ → ¬1<0) → (1<0 → ¬∀x. 0=⟨1+x⟩))
((¬¬∀x. 0=⟨x+0⟩ → ¬1<0) → (1<0 → ¬∀x. 0=⟨x+0⟩))
((¬¬∀x. 0=⟨x+1⟩ → ¬1<0) → (1<0 → ¬∀x. 0=⟨x+1⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬1<0) → (1<0 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬1<0) → (1<0 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨0⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 0=⟨0⋅x⟩))
((¬¬∀x. 0=⟨1⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 0=⟨1⋅x⟩))
((¬¬∀x. 0=⟨x⋅0⟩ → ¬1<0) → (1<0 → ¬∀x. 0=⟨x⋅0⟩))
((¬¬∀x. 0=⟨x⋅1⟩ → ¬1<0) → (1<0 → ¬∀x. 0=⟨x⋅1⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀z. 1=z → ¬1<0) → (1<0 → ¬∀z. 1=z))
((¬¬∀x. 1=⟨0+x⟩ → ¬1<0) → (1<0 → ¬∀x. 1=⟨0+x⟩))
((¬¬∀x. 1=⟨1+x⟩ → ¬1<0) → (1<0 → ¬∀x. 1=⟨1+x⟩))
((¬¬∀x. 1=⟨x+0⟩ → ¬1<0) → (1<0 → ¬∀x. 1=⟨x+0⟩))
((¬¬∀x. 1=⟨x+1⟩ → ¬1<0) → (1<0 → ¬∀x. 1=⟨x+1⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬1<0) → (1<0 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬1<0) → (1<0 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨0⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 1=⟨0⋅x⟩))
((¬¬∀x. 1=⟨1⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 1=⟨1⋅x⟩))
((¬¬∀x. 1=⟨x⋅0⟩ → ¬1<0) → (1<0 → ¬∀x. 1=⟨x⋅0⟩))
((¬¬∀x. 1=⟨x⋅1⟩ → ¬1<0) → (1<0 → ¬∀x. 1=⟨x⋅1⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. x=⟨0+0⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨0+0⟩))
((¬¬∀x. x=⟨0+1⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨0+1⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨1+0⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨1+0⟩))
((¬¬∀x. x=⟨1+1⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨1+1⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨0⋅0⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨0⋅0⟩))
((¬¬∀x. x=⟨0⋅1⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨0⋅1⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨1⋅0⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨1⋅0⟩))
((¬¬∀x. x=⟨1⋅1⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨1⋅1⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀y. y=y → ¬1<0) → (1<0 → ¬∀y. y=y))
((¬¬∀y. y=y → ¬1<0) → (1<0 → ¬∀y. y=y))
((¬¬∀z. z=0 → ¬1<0) → (1<0 → ¬∀z. z=0))
((¬¬∀z. z=1 → ¬1<0) → (1<0 → ¬∀z. z=1))
((¬¬∀x. ⟨0+0⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨0+0⟩=x))
((¬¬∀x. ⟨0+1⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨0+1⟩=x))
((¬¬∀x. ⟨0+x⟩=0 → ¬1<0) → (1<0 → ¬∀x. ⟨0+x⟩=0))
((¬¬∀x. ⟨0+x⟩=1 → ¬1<0) → (1<0 → ¬∀x. ⟨0+x⟩=1))
((¬¬∀x. ⟨0+x⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨0+x⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨1+0⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨1+0⟩=x))
((¬¬∀x. ⟨1+1⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨1+1⟩=x))
((¬¬∀x. ⟨1+x⟩=0 → ¬1<0) → (1<0 → ¬∀x. ⟨1+x⟩=0))
((¬¬∀x. ⟨1+x⟩=1 → ¬1<0) → (1<0 → ¬∀x. ⟨1+x⟩=1))
((¬¬∀x. ⟨1+x⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨1+x⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨x+0⟩=0 → ¬1<0) → (1<0 → ¬∀x. ⟨x+0⟩=0))
((¬¬∀x. ⟨x+0⟩=1 → ¬1<0) → (1<0 → ¬∀x. ⟨x+0⟩=1))
((¬¬∀x. ⟨x+0⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+0⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+1⟩=0 → ¬1<0) → (1<0 → ¬∀x. ⟨x+1⟩=0))
((¬¬∀x. ⟨x+1⟩=1 → ¬1<0) → (1<0 → ¬∀x. ⟨x+1⟩=1))
((¬¬∀x. ⟨x+1⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+1⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+x⟩=0 → ¬1<0) → (1<0 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=0 → ¬1<0) → (1<0 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=1 → ¬1<0) → (1<0 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=1 → ¬1<0) → (1<0 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨0⋅0⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨0⋅0⟩=x))
((¬¬∀x. ⟨0⋅1⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨0⋅1⟩=x))
((¬¬∀x. ⟨0⋅x⟩=0 → ¬1<0) → (1<0 → ¬∀x. ⟨0⋅x⟩=0))
((¬¬∀x. ⟨0⋅x⟩=1 → ¬1<0) → (1<0 → ¬∀x. ⟨0⋅x⟩=1))
((¬¬∀x. ⟨0⋅x⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨0⋅x⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨1⋅0⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨1⋅0⟩=x))
((¬¬∀x. ⟨1⋅1⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨1⋅1⟩=x))
((¬¬∀x. ⟨1⋅x⟩=0 → ¬1<0) → (1<0 → ¬∀x. ⟨1⋅x⟩=0))
((¬¬∀x. ⟨1⋅x⟩=1 → ¬1<0) → (1<0 → ¬∀x. ⟨1⋅x⟩=1))
((¬¬∀x. ⟨1⋅x⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨1⋅x⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨x⋅0⟩=0 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅0⟩=0))
((¬¬∀x. ⟨x⋅0⟩=1 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅0⟩=1))
((¬¬∀x. ⟨x⋅0⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅0⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅1⟩=0 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅1⟩=0))
((¬¬∀x. ⟨x⋅1⟩=1 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅1⟩=1))
((¬¬∀x. ⟨x⋅1⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅1⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀z. 0<z → ¬1<0) → (1<0 → ¬∀z. 0<z))
((¬¬∀x. 0<⟨0+x⟩ → ¬1<0) → (1<0 → ¬∀x. 0<⟨0+x⟩))
((¬¬∀x. 0<⟨1+x⟩ → ¬1<0) → (1<0 → ¬∀x. 0<⟨1+x⟩))
((¬¬∀x. 0<⟨x+0⟩ → ¬1<0) → (1<0 → ¬∀x. 0<⟨x+0⟩))
((¬¬∀x. 0<⟨x+1⟩ → ¬1<0) → (1<0 → ¬∀x. 0<⟨x+1⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬1<0) → (1<0 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬1<0) → (1<0 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨0⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 0<⟨0⋅x⟩))
((¬¬∀x. 0<⟨1⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 0<⟨1⋅x⟩))
((¬¬∀x. 0<⟨x⋅0⟩ → ¬1<0) → (1<0 → ¬∀x. 0<⟨x⋅0⟩))
((¬¬∀x. 0<⟨x⋅1⟩ → ¬1<0) → (1<0 → ¬∀x. 0<⟨x⋅1⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀z. 1<z → ¬1<0) → (1<0 → ¬∀z. 1<z))
((¬¬∀x. 1<⟨0+x⟩ → ¬1<0) → (1<0 → ¬∀x. 1<⟨0+x⟩))
((¬¬∀x. 1<⟨1+x⟩ → ¬1<0) → (1<0 → ¬∀x. 1<⟨1+x⟩))
((¬¬∀x. 1<⟨x+0⟩ → ¬1<0) → (1<0 → ¬∀x. 1<⟨x+0⟩))
((¬¬∀x. 1<⟨x+1⟩ → ¬1<0) → (1<0 → ¬∀x. 1<⟨x+1⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬1<0) → (1<0 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬1<0) → (1<0 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨0⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 1<⟨0⋅x⟩))
((¬¬∀x. 1<⟨1⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 1<⟨1⋅x⟩))
((¬¬∀x. 1<⟨x⋅0⟩ → ¬1<0) → (1<0 → ¬∀x. 1<⟨x⋅0⟩))
((¬¬∀x. 1<⟨x⋅1⟩ → ¬1<0) → (1<0 → ¬∀x. 1<⟨x⋅1⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. x<⟨0+0⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨0+0⟩))
((¬¬∀x. x<⟨0+1⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨0+1⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨1+0⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨1+0⟩))
((¬¬∀x. x<⟨1+1⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨1+1⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨0⋅0⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨0⋅0⟩))
((¬¬∀x. x<⟨0⋅1⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨0⋅1⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨1⋅0⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨1⋅0⟩))
((¬¬∀x. x<⟨1⋅1⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨1⋅1⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬1<0) → (1<0 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀y. y<y → ¬1<0) → (1<0 → ¬∀y. y<y))
((¬¬∀y. y<y → ¬1<0) → (1<0 → ¬∀y. y<y))
((¬¬∀z. z<0 → ¬1<0) → (1<0 → ¬∀z. z<0))
((¬¬∀z. z<1 → ¬1<0) → (1<0 → ¬∀z. z<1))
((¬¬∀x. ⟨0+0⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨0+0⟩<x))
((¬¬∀x. ⟨0+1⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨0+1⟩<x))
((¬¬∀x. ⟨0+x⟩<0 → ¬1<0) → (1<0 → ¬∀x. ⟨0+x⟩<0))
((¬¬∀x. ⟨0+x⟩<1 → ¬1<0) → (1<0 → ¬∀x. ⟨0+x⟩<1))
((¬¬∀x. ⟨0+x⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨0+x⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨1+0⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨1+0⟩<x))
((¬¬∀x. ⟨1+1⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨1+1⟩<x))
((¬¬∀x. ⟨1+x⟩<0 → ¬1<0) → (1<0 → ¬∀x. ⟨1+x⟩<0))
((¬¬∀x. ⟨1+x⟩<1 → ¬1<0) → (1<0 → ¬∀x. ⟨1+x⟩<1))
((¬¬∀x. ⟨1+x⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨1+x⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨x+0⟩<0 → ¬1<0) → (1<0 → ¬∀x. ⟨x+0⟩<0))
((¬¬∀x. ⟨x+0⟩<1 → ¬1<0) → (1<0 → ¬∀x. ⟨x+0⟩<1))
((¬¬∀x. ⟨x+0⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+0⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+1⟩<0 → ¬1<0) → (1<0 → ¬∀x. ⟨x+1⟩<0))
((¬¬∀x. ⟨x+1⟩<1 → ¬1<0) → (1<0 → ¬∀x. ⟨x+1⟩<1))
((¬¬∀x. ⟨x+1⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+1⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+x⟩<0 → ¬1<0) → (1<0 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<0 → ¬1<0) → (1<0 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<1 → ¬1<0) → (1<0 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<1 → ¬1<0) → (1<0 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨0⋅0⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨0⋅0⟩<x))
((¬¬∀x. ⟨0⋅1⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨0⋅1⟩<x))
((¬¬∀x. ⟨0⋅x⟩<0 → ¬1<0) → (1<0 → ¬∀x. ⟨0⋅x⟩<0))
((¬¬∀x. ⟨0⋅x⟩<1 → ¬1<0) → (1<0 → ¬∀x. ⟨0⋅x⟩<1))
((¬¬∀x. ⟨0⋅x⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨0⋅x⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨1⋅0⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨1⋅0⟩<x))
((¬¬∀x. ⟨1⋅1⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨1⋅1⟩<x))
((¬¬∀x. ⟨1⋅x⟩<0 → ¬1<0) → (1<0 → ¬∀x. ⟨1⋅x⟩<0))
((¬¬∀x. ⟨1⋅x⟩<1 → ¬1<0) → (1<0 → ¬∀x. ⟨1⋅x⟩<1))
((¬¬∀x. ⟨1⋅x⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨1⋅x⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨x⋅0⟩<0 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅0⟩<0))
((¬¬∀x. ⟨x⋅0⟩<1 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅0⟩<1))
((¬¬∀x. ⟨x⋅0⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅0⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅1⟩<0 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅1⟩<0))
((¬¬∀x. ⟨x⋅1⟩<1 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅1⟩<1))
((¬¬∀x. ⟨x⋅1⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅1⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬1<0) → (1<0 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀y. ¬0=y → ¬1<0) → (1<0 → ¬∀y. ¬0=y))
((¬¬∀y. ¬1=y → ¬1<0) → (1<0 → ¬∀y. ¬1=y))
((¬¬∀y. ¬y=0 → ¬1<0) → (1<0 → ¬∀y. ¬y=0))
((¬¬∀y. ¬y=1 → ¬1<0) → (1<0 → ¬∀y. ¬y=1))
((¬¬∀y. ¬0<y → ¬1<0) → (1<0 → ¬∀y. ¬0<y))
((¬¬∀y. ¬1<y → ¬1<0) → (1<0 → ¬∀y. ¬1<y))
((¬¬∀y. ¬y<0 → ¬1<0) → (1<0 → ¬∀y. ¬y<0))
((¬¬∀y. ¬y<1 → ¬1<0) → (1<0 → ¬∀y. ¬y<1))
((¬¬∀x. ¬¬0=x → ¬1<0) → (1<0 → ¬∀x. ¬¬0=x))
((¬¬∀x. ¬¬1=x → ¬1<0) → (1<0 → ¬∀x. ¬¬1=x))
((¬¬∀x. ¬¬x=0 → ¬1<0) → (1<0 → ¬∀x. ¬¬x=0))
((¬¬∀x. ¬¬x=1 → ¬1<0) → (1<0 → ¬∀x. ¬¬x=1))
((¬¬∀x. ¬¬x=x → ¬1<0) → (1<0 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬x=x → ¬1<0) → (1<0 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬0<x → ¬1<0) → (1<0 → ¬∀x. ¬¬0<x))
((¬¬∀x. ¬¬1<x → ¬1<0) → (1<0 → ¬∀x. ¬¬1<x))
((¬¬∀x. ¬¬x<0 → ¬1<0) → (1<0 → ¬∀x. ¬¬x<0))
((¬¬∀x. ¬¬x<1 → ¬1<0) → (1<0 → ¬∀x. ¬¬x<1))
((¬¬∀x. ¬¬x<x → ¬1<0) → (1<0 → ¬∀x. ¬¬x<x))
((¬¬∀x. ¬¬x<x → ¬1<0) → (1<0 → ¬∀x. ¬¬x<x))
((¬¬∀y. ∀x. x=y → ¬1<0) → (1<0 → ¬∀y. ∀x. x=y))
((¬¬∀x. ∀y. x=y → ¬1<0) → (1<0 → ¬∀x. ∀y. x=y))
((¬¬∀x. ∀y. y=x → ¬1<0) → (1<0 → ¬∀x. ∀y. y=x))
((¬¬∀y. ∀x. y=x → ¬1<0) → (1<0 → ¬∀y. ∀x. y=x))
((¬¬∀y. ∀x. x<y → ¬1<0) → (1<0 → ¬∀y. ∀x. x<y))
((¬¬∀x. ∀y. x<y → ¬1<0) → (1<0 → ¬∀x. ∀y. x<y))
((¬¬∀x. ∀y. y<x → ¬1<0) → (1<0 → ¬∀x. ∀y. y<x))
((¬¬∀y. ∀x. y<x → ¬1<0) → (1<0 → ¬∀y. ∀x. y<x))
((¬∀x3. 0=x3 → ¬1<0) → (1<0 → ∀x3. 0=x3))
((¬∀y. 0=⟨0+y⟩ → ¬1<0) → (1<0 → ∀y. 0=⟨0+y⟩))
((¬∀y. 0=⟨1+y⟩ → ¬1<0) → (1<0 → ∀y. 0=⟨1+y⟩))
((¬∀y. 0=⟨y+0⟩ → ¬1<0) → (1<0 → ∀y. 0=⟨y+0⟩))
((¬∀y. 0=⟨y+1⟩ → ¬1<0) → (1<0 → ∀y. 0=⟨y+1⟩))
((¬∀y. 0=⟨0⋅y⟩ → ¬1<0) → (1<0 → ∀y. 0=⟨0⋅y⟩))
((¬∀y. 0=⟨1⋅y⟩ → ¬1<0) → (1<0 → ∀y. 0=⟨1⋅y⟩))
((¬∀y. 0=⟨y⋅0⟩ → ¬1<0) → (1<0 → ∀y. 0=⟨y⋅0⟩))
((¬∀y. 0=⟨y⋅1⟩ → ¬1<0) → (1<0 → ∀y. 0=⟨y⋅1⟩))
((¬∀x3. 1=x3 → ¬1<0) → (1<0 → ∀x3. 1=x3))
((¬∀y. 1=⟨0+y⟩ → ¬1<0) → (1<0 → ∀y. 1=⟨0+y⟩))
((¬∀y. 1=⟨1+y⟩ → ¬1<0) → (1<0 → ∀y. 1=⟨1+y⟩))
((¬∀y. 1=⟨y+0⟩ → ¬1<0) → (1<0 → ∀y. 1=⟨y+0⟩))
((¬∀y. 1=⟨y+1⟩ → ¬1<0) → (1<0 → ∀y. 1=⟨y+1⟩))
((¬∀y. 1=⟨0⋅y⟩ → ¬1<0) → (1<0 → ∀y. 1=⟨0⋅y⟩))
((¬∀y. 1=⟨1⋅y⟩ → ¬1<0) → (1<0 → ∀y. 1=⟨1⋅y⟩))
((¬∀y. 1=⟨y⋅0⟩ → ¬1<0) → (1<0 → ∀y. 1=⟨y⋅0⟩))
((¬∀y. 1=⟨y⋅1⟩ → ¬1<0) → (1<0 → ∀y. 1=⟨y⋅1⟩))
((¬∀y. y=⟨0+0⟩ → ¬1<0) → (1<0 → ∀y. y=⟨0+0⟩))
((¬∀y. y=⟨0+1⟩ → ¬1<0) → (1<0 → ∀y. y=⟨0+1⟩))
((¬∀y. y=⟨1+0⟩ → ¬1<0) → (1<0 → ∀y. y=⟨1+0⟩))
((¬∀y. y=⟨1+1⟩ → ¬1<0) → (1<0 → ∀y. y=⟨1+1⟩))
((¬∀y. y=⟨0⋅0⟩ → ¬1<0) → (1<0 → ∀y. y=⟨0⋅0⟩))
((¬∀y. y=⟨0⋅1⟩ → ¬1<0) → (1<0 → ∀y. y=⟨0⋅1⟩))
((¬∀y. y=⟨1⋅0⟩ → ¬1<0) → (1<0 → ∀y. y=⟨1⋅0⟩))
((¬∀y. y=⟨1⋅1⟩ → ¬1<0) → (1<0 → ∀y. y=⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩=y → ¬1<0) → (1<0 → ∀y. ⟨0+0⟩=y))
((¬∀y. ⟨0+1⟩=y → ¬1<0) → (1<0 → ∀y. ⟨0+1⟩=y))
((¬∀y. ⟨1+0⟩=y → ¬1<0) → (1<0 → ∀y. ⟨1+0⟩=y))
((¬∀y. ⟨1+1⟩=y → ¬1<0) → (1<0 → ∀y. ⟨1+1⟩=y))
((¬∀y. ⟨0⋅0⟩=y → ¬1<0) → (1<0 → ∀y. ⟨0⋅0⟩=y))
((¬∀y. ⟨0⋅1⟩=y → ¬1<0) → (1<0 → ∀y. ⟨0⋅1⟩=y))
((¬∀y. ⟨1⋅0⟩=y → ¬1<0) → (1<0 → ∀y. ⟨1⋅0⟩=y))
((¬∀y. ⟨1⋅1⟩=y → ¬1<0) → (1<0 → ∀y. ⟨1⋅1⟩=y))
((¬∀x3. x3=0 → ¬1<0) → (1<0 → ∀x3. x3=0))
((¬∀x3. x3=1 → ¬1<0) → (1<0 → ∀x3. x3=1))
((¬∀y. ⟨0+y⟩=0 → ¬1<0) → (1<0 → ∀y. ⟨0+y⟩=0))
((¬∀y. ⟨0+y⟩=1 → ¬1<0) → (1<0 → ∀y. ⟨0+y⟩=1))
((¬∀y. ⟨1+y⟩=0 → ¬1<0) → (1<0 → ∀y. ⟨1+y⟩=0))
((¬∀y. ⟨1+y⟩=1 → ¬1<0) → (1<0 → ∀y. ⟨1+y⟩=1))
((¬∀y. ⟨y+0⟩=0 → ¬1<0) → (1<0 → ∀y. ⟨y+0⟩=0))
((¬∀y. ⟨y+0⟩=1 → ¬1<0) → (1<0 → ∀y. ⟨y+0⟩=1))
((¬∀y. ⟨y+1⟩=0 → ¬1<0) → (1<0 → ∀y. ⟨y+1⟩=0))
((¬∀y. ⟨y+1⟩=1 → ¬1<0) → (1<0 → ∀y. ⟨y+1⟩=1))
((¬∀y. ⟨0⋅y⟩=0 → ¬1<0) → (1<0 → ∀y. ⟨0⋅y⟩=0))
((¬∀y. ⟨0⋅y⟩=1 → ¬1<0) → (1<0 → ∀y. ⟨0⋅y⟩=1))
((¬∀y. ⟨1⋅y⟩=0 → ¬1<0) → (1<0 → ∀y. ⟨1⋅y⟩=0))
((¬∀y. ⟨1⋅y⟩=1 → ¬1<0) → (1<0 → ∀y. ⟨1⋅y⟩=1))
((¬∀y. ⟨y⋅0⟩=0 → ¬1<0) → (1<0 → ∀y. ⟨y⋅0⟩=0))
((¬∀y. ⟨y⋅0⟩=1 → ¬1<0) → (1<0 → ∀y. ⟨y⋅0⟩=1))
((¬∀y. ⟨y⋅1⟩=0 → ¬1<0) → (1<0 → ∀y. ⟨y⋅1⟩=0))
((¬∀y. ⟨y⋅1⟩=1 → ¬1<0) → (1<0 → ∀y. ⟨y⋅1⟩=1))
((¬∀x3. 0<x3 → ¬1<0) → (1<0 → ∀x3. 0<x3))
((¬∀y. 0<⟨0+y⟩ → ¬1<0) → (1<0 → ∀y. 0<⟨0+y⟩))
((¬∀y. 0<⟨1+y⟩ → ¬1<0) → (1<0 → ∀y. 0<⟨1+y⟩))
((¬∀y. 0<⟨y+0⟩ → ¬1<0) → (1<0 → ∀y. 0<⟨y+0⟩))
((¬∀y. 0<⟨y+1⟩ → ¬1<0) → (1<0 → ∀y. 0<⟨y+1⟩))
((¬∀y. 0<⟨0⋅y⟩ → ¬1<0) → (1<0 → ∀y. 0<⟨0⋅y⟩))
((¬∀y. 0<⟨1⋅y⟩ → ¬1<0) → (1<0 → ∀y. 0<⟨1⋅y⟩))
((¬∀y. 0<⟨y⋅0⟩ → ¬1<0) → (1<0 → ∀y. 0<⟨y⋅0⟩))
((¬∀y. 0<⟨y⋅1⟩ → ¬1<0) → (1<0 → ∀y. 0<⟨y⋅1⟩))
((¬∀x3. 1<x3 → ¬1<0) → (1<0 → ∀x3. 1<x3))
((¬∀y. 1<⟨0+y⟩ → ¬1<0) → (1<0 → ∀y. 1<⟨0+y⟩))
((¬∀y. 1<⟨1+y⟩ → ¬1<0) → (1<0 → ∀y. 1<⟨1+y⟩))
((¬∀y. 1<⟨y+0⟩ → ¬1<0) → (1<0 → ∀y. 1<⟨y+0⟩))
((¬∀y. 1<⟨y+1⟩ → ¬1<0) → (1<0 → ∀y. 1<⟨y+1⟩))
((¬∀y. 1<⟨0⋅y⟩ → ¬1<0) → (1<0 → ∀y. 1<⟨0⋅y⟩))
((¬∀y. 1<⟨1⋅y⟩ → ¬1<0) → (1<0 → ∀y. 1<⟨1⋅y⟩))
((¬∀y. 1<⟨y⋅0⟩ → ¬1<0) → (1<0 → ∀y. 1<⟨y⋅0⟩))
((¬∀y. 1<⟨y⋅1⟩ → ¬1<0) → (1<0 → ∀y. 1<⟨y⋅1⟩))
((¬∀y. y<⟨0+0⟩ → ¬1<0) → (1<0 → ∀y. y<⟨0+0⟩))
((¬∀y. y<⟨0+1⟩ → ¬1<0) → (1<0 → ∀y. y<⟨0+1⟩))
((¬∀y. y<⟨1+0⟩ → ¬1<0) → (1<0 → ∀y. y<⟨1+0⟩))
((¬∀y. y<⟨1+1⟩ → ¬1<0) → (1<0 → ∀y. y<⟨1+1⟩))
((¬∀y. y<⟨0⋅0⟩ → ¬1<0) → (1<0 → ∀y. y<⟨0⋅0⟩))
((¬∀y. y<⟨0⋅1⟩ → ¬1<0) → (1<0 → ∀y. y<⟨0⋅1⟩))
((¬∀y. y<⟨1⋅0⟩ → ¬1<0) → (1<0 → ∀y. y<⟨1⋅0⟩))
((¬∀y. y<⟨1⋅1⟩ → ¬1<0) → (1<0 → ∀y. y<⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩<y → ¬1<0) → (1<0 → ∀y. ⟨0+0⟩<y))
((¬∀y. ⟨0+1⟩<y → ¬1<0) → (1<0 → ∀y. ⟨0+1⟩<y))
((¬∀y. ⟨1+0⟩<y → ¬1<0) → (1<0 → ∀y. ⟨1+0⟩<y))
((¬∀y. ⟨1+1⟩<y → ¬1<0) → (1<0 → ∀y. ⟨1+1⟩<y))
((¬∀y. ⟨0⋅0⟩<y → ¬1<0) → (1<0 → ∀y. ⟨0⋅0⟩<y))
((¬∀y. ⟨0⋅1⟩<y → ¬1<0) → (1<0 → ∀y. ⟨0⋅1⟩<y))
((¬∀y. ⟨1⋅0⟩<y → ¬1<0) → (1<0 → ∀y. ⟨1⋅0⟩<y))
((¬∀y. ⟨1⋅1⟩<y → ¬1<0) → (1<0 → ∀y. ⟨1⋅1⟩<y))
((¬∀x3. x3<0 → ¬1<0) → (1<0 → ∀x3. x3<0))
((¬∀x3. x3<1 → ¬1<0) → (1<0 → ∀x3. x3<1))
((¬∀y. ⟨0+y⟩<0 → ¬1<0) → (1<0 → ∀y. ⟨0+y⟩<0))
((¬∀y. ⟨0+y⟩<1 → ¬1<0) → (1<0 → ∀y. ⟨0+y⟩<1))
((¬∀y. ⟨1+y⟩<0 → ¬1<0) → (1<0 → ∀y. ⟨1+y⟩<0))
((¬∀y. ⟨1+y⟩<1 → ¬1<0) → (1<0 → ∀y. ⟨1+y⟩<1))
((¬∀y. ⟨y+0⟩<0 → ¬1<0) → (1<0 → ∀y. ⟨y+0⟩<0))
((¬∀y. ⟨y+0⟩<1 → ¬1<0) → (1<0 → ∀y. ⟨y+0⟩<1))
((¬∀y. ⟨y+1⟩<0 → ¬1<0) → (1<0 → ∀y. ⟨y+1⟩<0))
((¬∀y. ⟨y+1⟩<1 → ¬1<0) → (1<0 → ∀y. ⟨y+1⟩<1))
((¬∀y. ⟨0⋅y⟩<0 → ¬1<0) → (1<0 → ∀y. ⟨0⋅y⟩<0))
((¬∀y. ⟨0⋅y⟩<1 → ¬1<0) → (1<0 → ∀y. ⟨0⋅y⟩<1))
((¬∀y. ⟨1⋅y⟩<0 → ¬1<0) → (1<0 → ∀y. ⟨1⋅y⟩<0))
((¬∀y. ⟨1⋅y⟩<1 → ¬1<0) → (1<0 → ∀y. ⟨1⋅y⟩<1))
((¬∀y. ⟨y⋅0⟩<0 → ¬1<0) → (1<0 → ∀y. ⟨y⋅0⟩<0))
((¬∀y. ⟨y⋅0⟩<1 → ¬1<0) → (1<0 → ∀y. ⟨y⋅0⟩<1))
((¬∀y. ⟨y⋅1⟩<0 → ¬1<0) → (1<0 → ∀y. ⟨y⋅1⟩<0))
((¬∀y. ⟨y⋅1⟩<1 → ¬1<0) → (1<0 → ∀y. ⟨y⋅1⟩<1))
((¬∀z. ¬0=z → ¬1<0) → (1<0 → ∀z. ¬0=z))
((¬∀x. ¬0=⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. ¬0=⟨0+x⟩))
((¬∀x. ¬0=⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. ¬0=⟨1+x⟩))
((¬∀x. ¬0=⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. ¬0=⟨x+0⟩))
((¬∀x. ¬0=⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. ¬0=⟨x+1⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬0=⟨0⋅x⟩))
((¬∀x. ¬0=⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬0=⟨1⋅x⟩))
((¬∀x. ¬0=⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. ¬0=⟨x⋅0⟩))
((¬∀x. ¬0=⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. ¬0=⟨x⋅1⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀z. ¬1=z → ¬1<0) → (1<0 → ∀z. ¬1=z))
((¬∀x. ¬1=⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. ¬1=⟨0+x⟩))
((¬∀x. ¬1=⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. ¬1=⟨1+x⟩))
((¬∀x. ¬1=⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. ¬1=⟨x+0⟩))
((¬∀x. ¬1=⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. ¬1=⟨x+1⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬1=⟨0⋅x⟩))
((¬∀x. ¬1=⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬1=⟨1⋅x⟩))
((¬∀x. ¬1=⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. ¬1=⟨x⋅0⟩))
((¬∀x. ¬1=⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. ¬1=⟨x⋅1⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬x=⟨0+0⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨0+0⟩))
((¬∀x. ¬x=⟨0+1⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨0+1⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨1+0⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨1+0⟩))
((¬∀x. ¬x=⟨1+1⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨1+1⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨0⋅0⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨0⋅0⟩))
((¬∀x. ¬x=⟨0⋅1⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨0⋅1⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨1⋅0⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨1⋅0⟩))
((¬∀x. ¬x=⟨1⋅1⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨1⋅1⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀y. ¬y=y → ¬1<0) → (1<0 → ∀y. ¬y=y))
((¬∀y. ¬y=y → ¬1<0) → (1<0 → ∀y. ¬y=y))
((¬∀z. ¬z=0 → ¬1<0) → (1<0 → ∀z. ¬z=0))
((¬∀z. ¬z=1 → ¬1<0) → (1<0 → ∀z. ¬z=1))
((¬∀x. ¬⟨0+0⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨0+0⟩=x))
((¬∀x. ¬⟨0+1⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨0+1⟩=x))
((¬∀x. ¬⟨0+x⟩=0 → ¬1<0) → (1<0 → ∀x. ¬⟨0+x⟩=0))
((¬∀x. ¬⟨0+x⟩=1 → ¬1<0) → (1<0 → ∀x. ¬⟨0+x⟩=1))
((¬∀x. ¬⟨0+x⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨0+x⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨1+0⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨1+0⟩=x))
((¬∀x. ¬⟨1+1⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨1+1⟩=x))
((¬∀x. ¬⟨1+x⟩=0 → ¬1<0) → (1<0 → ∀x. ¬⟨1+x⟩=0))
((¬∀x. ¬⟨1+x⟩=1 → ¬1<0) → (1<0 → ∀x. ¬⟨1+x⟩=1))
((¬∀x. ¬⟨1+x⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨1+x⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨x+0⟩=0 → ¬1<0) → (1<0 → ∀x. ¬⟨x+0⟩=0))
((¬∀x. ¬⟨x+0⟩=1 → ¬1<0) → (1<0 → ∀x. ¬⟨x+0⟩=1))
((¬∀x. ¬⟨x+0⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+0⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+1⟩=0 → ¬1<0) → (1<0 → ∀x. ¬⟨x+1⟩=0))
((¬∀x. ¬⟨x+1⟩=1 → ¬1<0) → (1<0 → ∀x. ¬⟨x+1⟩=1))
((¬∀x. ¬⟨x+1⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+1⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+x⟩=0 → ¬1<0) → (1<0 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=0 → ¬1<0) → (1<0 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=1 → ¬1<0) → (1<0 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=1 → ¬1<0) → (1<0 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨0⋅0⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨0⋅0⟩=x))
((¬∀x. ¬⟨0⋅1⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨0⋅1⟩=x))
((¬∀x. ¬⟨0⋅x⟩=0 → ¬1<0) → (1<0 → ∀x. ¬⟨0⋅x⟩=0))
((¬∀x. ¬⟨0⋅x⟩=1 → ¬1<0) → (1<0 → ∀x. ¬⟨0⋅x⟩=1))
((¬∀x. ¬⟨0⋅x⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨0⋅x⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨1⋅0⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨1⋅0⟩=x))
((¬∀x. ¬⟨1⋅1⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨1⋅1⟩=x))
((¬∀x. ¬⟨1⋅x⟩=0 → ¬1<0) → (1<0 → ∀x. ¬⟨1⋅x⟩=0))
((¬∀x. ¬⟨1⋅x⟩=1 → ¬1<0) → (1<0 → ∀x. ¬⟨1⋅x⟩=1))
((¬∀x. ¬⟨1⋅x⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨1⋅x⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨x⋅0⟩=0 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅0⟩=0))
((¬∀x. ¬⟨x⋅0⟩=1 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅0⟩=1))
((¬∀x. ¬⟨x⋅0⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅0⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅1⟩=0 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅1⟩=0))
((¬∀x. ¬⟨x⋅1⟩=1 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅1⟩=1))
((¬∀x. ¬⟨x⋅1⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅1⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀z. ¬0<z → ¬1<0) → (1<0 → ∀z. ¬0<z))
((¬∀x. ¬0<⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. ¬0<⟨0+x⟩))
((¬∀x. ¬0<⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. ¬0<⟨1+x⟩))
((¬∀x. ¬0<⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. ¬0<⟨x+0⟩))
((¬∀x. ¬0<⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. ¬0<⟨x+1⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬0<⟨0⋅x⟩))
((¬∀x. ¬0<⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬0<⟨1⋅x⟩))
((¬∀x. ¬0<⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. ¬0<⟨x⋅0⟩))
((¬∀x. ¬0<⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. ¬0<⟨x⋅1⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀z. ¬1<z → ¬1<0) → (1<0 → ∀z. ¬1<z))
((¬∀x. ¬1<⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. ¬1<⟨0+x⟩))
((¬∀x. ¬1<⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. ¬1<⟨1+x⟩))
((¬∀x. ¬1<⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. ¬1<⟨x+0⟩))
((¬∀x. ¬1<⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. ¬1<⟨x+1⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬1<⟨0⋅x⟩))
((¬∀x. ¬1<⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬1<⟨1⋅x⟩))
((¬∀x. ¬1<⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. ¬1<⟨x⋅0⟩))
((¬∀x. ¬1<⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. ¬1<⟨x⋅1⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬x<⟨0+0⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨0+0⟩))
((¬∀x. ¬x<⟨0+1⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨0+1⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨1+0⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨1+0⟩))
((¬∀x. ¬x<⟨1+1⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨1+1⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨0⋅0⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨0⋅0⟩))
((¬∀x. ¬x<⟨0⋅1⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨0⋅1⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨1⋅0⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨1⋅0⟩))
((¬∀x. ¬x<⟨1⋅1⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨1⋅1⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬1<0) → (1<0 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀y. ¬y<y → ¬1<0) → (1<0 → ∀y. ¬y<y))
((¬∀y. ¬y<y → ¬1<0) → (1<0 → ∀y. ¬y<y))
((¬∀z. ¬z<0 → ¬1<0) → (1<0 → ∀z. ¬z<0))
((¬∀z. ¬z<1 → ¬1<0) → (1<0 → ∀z. ¬z<1))
((¬∀x. ¬⟨0+0⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨0+0⟩<x))
((¬∀x. ¬⟨0+1⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨0+1⟩<x))
((¬∀x. ¬⟨0+x⟩<0 → ¬1<0) → (1<0 → ∀x. ¬⟨0+x⟩<0))
((¬∀x. ¬⟨0+x⟩<1 → ¬1<0) → (1<0 → ∀x. ¬⟨0+x⟩<1))
((¬∀x. ¬⟨0+x⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨0+x⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨1+0⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨1+0⟩<x))
((¬∀x. ¬⟨1+1⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨1+1⟩<x))
((¬∀x. ¬⟨1+x⟩<0 → ¬1<0) → (1<0 → ∀x. ¬⟨1+x⟩<0))
((¬∀x. ¬⟨1+x⟩<1 → ¬1<0) → (1<0 → ∀x. ¬⟨1+x⟩<1))
((¬∀x. ¬⟨1+x⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨1+x⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨x+0⟩<0 → ¬1<0) → (1<0 → ∀x. ¬⟨x+0⟩<0))
((¬∀x. ¬⟨x+0⟩<1 → ¬1<0) → (1<0 → ∀x. ¬⟨x+0⟩<1))
((¬∀x. ¬⟨x+0⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+0⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+1⟩<0 → ¬1<0) → (1<0 → ∀x. ¬⟨x+1⟩<0))
((¬∀x. ¬⟨x+1⟩<1 → ¬1<0) → (1<0 → ∀x. ¬⟨x+1⟩<1))
((¬∀x. ¬⟨x+1⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+1⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+x⟩<0 → ¬1<0) → (1<0 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<0 → ¬1<0) → (1<0 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<1 → ¬1<0) → (1<0 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<1 → ¬1<0) → (1<0 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨0⋅0⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨0⋅0⟩<x))
((¬∀x. ¬⟨0⋅1⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨0⋅1⟩<x))
((¬∀x. ¬⟨0⋅x⟩<0 → ¬1<0) → (1<0 → ∀x. ¬⟨0⋅x⟩<0))
((¬∀x. ¬⟨0⋅x⟩<1 → ¬1<0) → (1<0 → ∀x. ¬⟨0⋅x⟩<1))
((¬∀x. ¬⟨0⋅x⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨0⋅x⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨1⋅0⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨1⋅0⟩<x))
((¬∀x. ¬⟨1⋅1⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨1⋅1⟩<x))
((¬∀x. ¬⟨1⋅x⟩<0 → ¬1<0) → (1<0 → ∀x. ¬⟨1⋅x⟩<0))
((¬∀x. ¬⟨1⋅x⟩<1 → ¬1<0) → (1<0 → ∀x. ¬⟨1⋅x⟩<1))
((¬∀x. ¬⟨1⋅x⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨1⋅x⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨x⋅0⟩<0 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅0⟩<0))
((¬∀x. ¬⟨x⋅0⟩<1 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅0⟩<1))
((¬∀x. ¬⟨x⋅0⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅0⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅1⟩<0 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅1⟩<0))
((¬∀x. ¬⟨x⋅1⟩<1 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅1⟩<1))
((¬∀x. ¬⟨x⋅1⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅1⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬1<0) → (1<0 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀y. ¬¬0=y → ¬1<0) → (1<0 → ∀y. ¬¬0=y))
((¬∀y. ¬¬1=y → ¬1<0) → (1<0 → ∀y. ¬¬1=y))
((¬∀y. ¬¬y=0 → ¬1<0) → (1<0 → ∀y. ¬¬y=0))
((¬∀y. ¬¬y=1 → ¬1<0) → (1<0 → ∀y. ¬¬y=1))
((¬∀y. ¬¬0<y → ¬1<0) → (1<0 → ∀y. ¬¬0<y))
((¬∀y. ¬¬1<y → ¬1<0) → (1<0 → ∀y. ¬¬1<y))
((¬∀y. ¬¬y<0 → ¬1<0) → (1<0 → ∀y. ¬¬y<0))
((¬∀y. ¬¬y<1 → ¬1<0) → (1<0 → ∀y. ¬¬y<1))
((¬∀x. ¬¬¬0=x → ¬1<0) → (1<0 → ∀x. ¬¬¬0=x))
((¬∀x. ¬¬¬1=x → ¬1<0) → (1<0 → ∀x. ¬¬¬1=x))
((¬∀x. ¬¬¬x=0 → ¬1<0) → (1<0 → ∀x. ¬¬¬x=0))
((¬∀x. ¬¬¬x=1 → ¬1<0) → (1<0 → ∀x. ¬¬¬x=1))
((¬∀x. ¬¬¬x=x → ¬1<0) → (1<0 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬x=x → ¬1<0) → (1<0 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬0<x → ¬1<0) → (1<0 → ∀x. ¬¬¬0<x))
((¬∀x. ¬¬¬1<x → ¬1<0) → (1<0 → ∀x. ¬¬¬1<x))
((¬∀x. ¬¬¬x<0 → ¬1<0) → (1<0 → ∀x. ¬¬¬x<0))
((¬∀x. ¬¬¬x<1 → ¬1<0) → (1<0 → ∀x. ¬¬¬x<1))
((¬∀x. ¬¬¬x<x → ¬1<0) → (1<0 → ∀x. ¬¬¬x<x))
((¬∀x. ¬¬¬x<x → ¬1<0) → (1<0 → ∀x. ¬¬¬x<x))
((¬∀y. ¬∀x. x=y → ¬1<0) → (1<0 → ∀y. ¬∀x. x=y))
((¬∀x. ¬∀y. x=y → ¬1<0) → (1<0 → ∀x. ¬∀y. x=y))
((¬∀x. ¬∀y. y=x → ¬1<0) → (1<0 → ∀x. ¬∀y. y=x))
((¬∀y. ¬∀x. y=x → ¬1<0) → (1<0 → ∀y. ¬∀x. y=x))
((¬∀y. ¬∀x. x<y → ¬1<0) → (1<0 → ∀y. ¬∀x. x<y))
((¬∀x. ¬∀y. x<y → ¬1<0) → (1<0 → ∀x. ¬∀y. x<y))
((¬∀x. ¬∀y. y<x → ¬1<0) → (1<0 → ∀x. ¬∀y. y<x))
((¬∀y. ¬∀x. y<x → ¬1<0) → (1<0 → ∀y. ¬∀x. y<x))
((¬∀z. ∀x. x=z → ¬1<0) → (1<0 → ∀z. ∀x. x=z))
((¬∀x. ∀z. x=z → ¬1<0) → (1<0 → ∀x. ∀z. x=z))
((¬∀x. ∀z. z=x → ¬1<0) → (1<0 → ∀x. ∀z. z=x))
((¬∀z. ∀x. z=x → ¬1<0) → (1<0 → ∀z. ∀x. z=x))
((¬∀z. ∀x. x<z → ¬1<0) → (1<0 → ∀z. ∀x. x<z))
((¬∀x. ∀z. x<z → ¬1<0) → (1<0 → ∀x. ∀z. x<z))
((¬∀x. ∀z. z<x → ¬1<0) → (1<0 → ∀x. ∀z. z<x))
((¬∀z. ∀x. z<x → ¬1<0) → (1<0 → ∀z. ∀x. z<x))
((¬∀y. ∀x. ¬x=y → ¬1<0) → (1<0 → ∀y. ∀x. ¬x=y))
((¬∀x. ∀y. ¬x=y → ¬1<0) → (1<0 → ∀x. ∀y. ¬x=y))
((¬∀x. ∀y. ¬y=x → ¬1<0) → (1<0 → ∀x. ∀y. ¬y=x))
((¬∀y. ∀x. ¬y=x → ¬1<0) → (1<0 → ∀y. ∀x. ¬y=x))
((¬∀y. ∀x. ¬x<y → ¬1<0) → (1<0 → ∀y. ∀x. ¬x<y))
((¬∀x. ∀y. ¬x<y → ¬1<0) → (1<0 → ∀x. ∀y. ¬x<y))
((¬∀x. ∀y. ¬y<x → ¬1<0) → (1<0 → ∀x. ∀y. ¬y<x))
((¬∀y. ∀x. ¬y<x → ¬1<0) → (1<0 → ∀y. ∀x. ¬y<x))
((¬(0=0 → 0=0) → ¬1<0) → (1<0 → (0=0 → 0=0)))
((¬(0=0 → 0=1) → ¬1<0) → (1<0 → (0=0 → 0=1)))
((¬(0=0 → 1=0) → ¬1<0) → (1<0 → (0=0 → 1=0)))
((¬(0=0 → 1=1) → ¬1<0) → (1<0 → (0=0 → 1=1)))
((¬(0=0 → 0<0) → ¬1<0) → (1<0 → (0=0 → 0<0)))
((¬(0=0 → 0<1) → ¬1<0) → (1<0 → (0=0 → 0<1)))
((¬(0=0 → 1<0) → ¬1<0) → (1<0 → (0=0 → 1<0)))
((¬(0=0 → 1<1) → ¬1<0) → (1<0 → (0=0 → 1<1)))
((¬(0=1 → 0=0) → ¬1<0) → (1<0 → (0=1 → 0=0)))
((¬(0=1 → 0=1) → ¬1<0) → (1<0 → (0=1 → 0=1)))
((¬(0=1 → 1=0) → ¬1<0) → (1<0 → (0=1 → 1=0)))
((¬(0=1 → 1=1) → ¬1<0) → (1<0 → (0=1 → 1=1)))
((¬(0=1 → 0<0) → ¬1<0) → (1<0 → (0=1 → 0<0)))
((¬(0=1 → 0<1) → ¬1<0) → (1<0 → (0=1 → 0<1)))
((¬(0=1 → 1<0) → ¬1<0) → (1<0 → (0=1 → 1<0)))
((¬(0=1 → 1<1) → ¬1<0) → (1<0 → (0=1 → 1<1)))
((¬(1=0 → 0=0) → ¬1<0) → (1<0 → (1=0 → 0=0)))
((¬(1=0 → 0=1) → ¬1<0) → (1<0 → (1=0 → 0=1)))
((¬(1=0 → 1=0) → ¬1<0) → (1<0 → (1=0 → 1=0)))
((¬(1=0 → 1=1) → ¬1<0) → (1<0 → (1=0 → 1=1)))
((¬(1=0 → 0<0) → ¬1<0) → (1<0 → (1=0 → 0<0)))
((¬(1=0 → 0<1) → ¬1<0) → (1<0 → (1=0 → 0<1)))
((¬(1=0 → 1<0) → ¬1<0) → (1<0 → (1=0 → 1<0)))
((¬(1=0 → 1<1) → ¬1<0) → (1<0 → (1=0 → 1<1)))
((¬(1=1 → 0=0) → ¬1<0) → (1<0 → (1=1 → 0=0)))
((¬(1=1 → 0=1) → ¬1<0) → (1<0 → (1=1 → 0=1)))
((¬(1=1 → 1=0) → ¬1<0) → (1<0 → (1=1 → 1=0)))
((¬(1=1 → 1=1) → ¬1<0) → (1<0 → (1=1 → 1=1)))
((¬(1=1 → 0<0) → ¬1<0) → (1<0 → (1=1 → 0<0)))
((¬(1=1 → 0<1) → ¬1<0) → (1<0 → (1=1 → 0<1)))
((¬(1=1 → 1<0) → ¬1<0) → (1<0 → (1=1 → 1<0)))
((¬(1=1 → 1<1) → ¬1<0) → (1<0 → (1=1 → 1<1)))
((¬(0<0 → 0=0) → ¬1<0) → (1<0 → (0<0 → 0=0)))
((¬(0<0 → 0=1) → ¬1<0) → (1<0 → (0<0 → 0=1)))
((¬(0<0 → 1=0) → ¬1<0) → (1<0 → (0<0 → 1=0)))
((¬(0<0 → 1=1) → ¬1<0) → (1<0 → (0<0 → 1=1)))
((¬(0<0 → 0<0) → ¬1<0) → (1<0 → (0<0 → 0<0)))
((¬(0<0 → 0<1) → ¬1<0) → (1<0 → (0<0 → 0<1)))
((¬(0<0 → 1<0) → ¬1<0) → (1<0 → (0<0 → 1<0)))
((¬(0<0 → 1<1) → ¬1<0) → (1<0 → (0<0 → 1<1)))
((¬(0<1 → 0=0) → ¬1<0) → (1<0 → (0<1 → 0=0)))
((¬(0<1 → 0=1) → ¬1<0) → (1<0 → (0<1 → 0=1)))
((¬(0<1 → 1=0) → ¬1<0) → (1<0 → (0<1 → 1=0)))
((¬(0<1 → 1=1) → ¬1<0) → (1<0 → (0<1 → 1=1)))
((¬(0<1 → 0<0) → ¬1<0) → (1<0 → (0<1 → 0<0)))
((¬(0<1 → 0<1) → ¬1<0) → (1<0 → (0<1 → 0<1)))
((¬(0<1 → 1<0) → ¬1<0) → (1<0 → (0<1 → 1<0)))
((¬(0<1 → 1<1) → ¬1<0) → (1<0 → (0<1 → 1<1)))
((¬(1<0 → 0=0) → ¬1<0) → (1<0 → (1<0 → 0=0)))
((¬(1<0 → 0=1) → ¬1<0) → (1<0 → (1<0 → 0=1)))
((¬(1<0 → 1=0) → ¬1<0) → (1<0 → (1<0 → 1=0)))
((¬(1<0 → 1=1) → ¬1<0) → (1<0 → (1<0 → 1=1)))
((¬(1<0 → 0<0) → ¬1<0) → (1<0 → (1<0 → 0<0)))
((¬(1<0 → 0<1) → ¬1<0) → (1<0 → (1<0 → 0<1)))
((¬(1<0 → 1<0) → ¬1<0) → (1<0 → (1<0 → 1<0)))
((¬(1<0 → 1<1) → ¬1<0) → (1<0 → (1<0 → 1<1)))
((¬(1<1 → 0=0) → ¬1<0) → (1<0 → (1<1 → 0=0)))
((¬(1<1 → 0=1) → ¬1<0) → (1<0 → (1<1 → 0=1)))
((¬(1<1 → 1=0) → ¬1<0) → (1<0 → (1<1 → 1=0)))
((¬(1<1 → 1=1) → ¬1<0) → (1<0 → (1<1 → 1=1)))
((¬(1<1 → 0<0) → ¬1<0) → (1<0 → (1<1 → 0<0)))
((¬(1<1 → 0<1) → ¬1<0) → (1<0 → (1<1 → 0<1)))
((¬(1<1 → 1<0) → ¬1<0) → (1<0 → (1<1 → 1<0)))
((¬(1<1 → 1<1) → ¬1<0) → (1<0 → (1<1 → 1<1)))
((¬0=⟨0+⟨0+0⟩⟩ → ¬1<1) → (1<1 → 0=⟨0+⟨0+0⟩⟩))
((¬0=⟨0+⟨0+1⟩⟩ → ¬1<1) → (1<1 → 0=⟨0+⟨0+1⟩⟩))
((¬0=⟨0+⟨1+0⟩⟩ → ¬1<1) → (1<1 → 0=⟨0+⟨1+0⟩⟩))
((¬0=⟨0+⟨1+1⟩⟩ → ¬1<1) → (1<1 → 0=⟨0+⟨1+1⟩⟩))
((¬0=⟨0+⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 0=⟨0+⟨0⋅0⟩⟩))
((¬0=⟨0+⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 0=⟨0+⟨0⋅1⟩⟩))
((¬0=⟨0+⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 0=⟨0+⟨1⋅0⟩⟩))
((¬0=⟨0+⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 0=⟨0+⟨1⋅1⟩⟩))
((¬0=⟨1+⟨0+0⟩⟩ → ¬1<1) → (1<1 → 0=⟨1+⟨0+0⟩⟩))
((¬0=⟨1+⟨0+1⟩⟩ → ¬1<1) → (1<1 → 0=⟨1+⟨0+1⟩⟩))
((¬0=⟨1+⟨1+0⟩⟩ → ¬1<1) → (1<1 → 0=⟨1+⟨1+0⟩⟩))
((¬0=⟨1+⟨1+1⟩⟩ → ¬1<1) → (1<1 → 0=⟨1+⟨1+1⟩⟩))
((¬0=⟨1+⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 0=⟨1+⟨0⋅0⟩⟩))
((¬0=⟨1+⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 0=⟨1+⟨0⋅1⟩⟩))
((¬0=⟨1+⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 0=⟨1+⟨1⋅0⟩⟩))
((¬0=⟨1+⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 0=⟨1+⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩+0⟩ → ¬1<1) → (1<1 → 0=⟨⟨0+0⟩+0⟩))
((¬0=⟨⟨0+0⟩+1⟩ → ¬1<1) → (1<1 → 0=⟨⟨0+0⟩+1⟩))
((¬0=⟨⟨0+1⟩+0⟩ → ¬1<1) → (1<1 → 0=⟨⟨0+1⟩+0⟩))
((¬0=⟨⟨0+1⟩+1⟩ → ¬1<1) → (1<1 → 0=⟨⟨0+1⟩+1⟩))
((¬0=⟨⟨1+0⟩+0⟩ → ¬1<1) → (1<1 → 0=⟨⟨1+0⟩+0⟩))
((¬0=⟨⟨1+0⟩+1⟩ → ¬1<1) → (1<1 → 0=⟨⟨1+0⟩+1⟩))
((¬0=⟨⟨1+1⟩+0⟩ → ¬1<1) → (1<1 → 0=⟨⟨1+1⟩+0⟩))
((¬0=⟨⟨1+1⟩+1⟩ → ¬1<1) → (1<1 → 0=⟨⟨1+1⟩+1⟩))
((¬0=⟨⟨0⋅0⟩+0⟩ → ¬1<1) → (1<1 → 0=⟨⟨0⋅0⟩+0⟩))
((¬0=⟨⟨0⋅0⟩+1⟩ → ¬1<1) → (1<1 → 0=⟨⟨0⋅0⟩+1⟩))
((¬0=⟨⟨0⋅1⟩+0⟩ → ¬1<1) → (1<1 → 0=⟨⟨0⋅1⟩+0⟩))
((¬0=⟨⟨0⋅1⟩+1⟩ → ¬1<1) → (1<1 → 0=⟨⟨0⋅1⟩+1⟩))
((¬0=⟨⟨1⋅0⟩+0⟩ → ¬1<1) → (1<1 → 0=⟨⟨1⋅0⟩+0⟩))
((¬0=⟨⟨1⋅0⟩+1⟩ → ¬1<1) → (1<1 → 0=⟨⟨1⋅0⟩+1⟩))
((¬0=⟨⟨1⋅1⟩+0⟩ → ¬1<1) → (1<1 → 0=⟨⟨1⋅1⟩+0⟩))
((¬0=⟨⟨1⋅1⟩+1⟩ → ¬1<1) → (1<1 → 0=⟨⟨1⋅1⟩+1⟩))
((¬0=⟨0⋅⟨0+0⟩⟩ → ¬1<1) → (1<1 → 0=⟨0⋅⟨0+0⟩⟩))
((¬0=⟨0⋅⟨0+1⟩⟩ → ¬1<1) → (1<1 → 0=⟨0⋅⟨0+1⟩⟩))
((¬0=⟨0⋅⟨1+0⟩⟩ → ¬1<1) → (1<1 → 0=⟨0⋅⟨1+0⟩⟩))
((¬0=⟨0⋅⟨1+1⟩⟩ → ¬1<1) → (1<1 → 0=⟨0⋅⟨1+1⟩⟩))
((¬0=⟨0⋅⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 0=⟨0⋅⟨0⋅0⟩⟩))
((¬0=⟨0⋅⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 0=⟨0⋅⟨0⋅1⟩⟩))
((¬0=⟨0⋅⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 0=⟨0⋅⟨1⋅0⟩⟩))
((¬0=⟨0⋅⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 0=⟨0⋅⟨1⋅1⟩⟩))
((¬0=⟨1⋅⟨0+0⟩⟩ → ¬1<1) → (1<1 → 0=⟨1⋅⟨0+0⟩⟩))
((¬0=⟨1⋅⟨0+1⟩⟩ → ¬1<1) → (1<1 → 0=⟨1⋅⟨0+1⟩⟩))
((¬0=⟨1⋅⟨1+0⟩⟩ → ¬1<1) → (1<1 → 0=⟨1⋅⟨1+0⟩⟩))
((¬0=⟨1⋅⟨1+1⟩⟩ → ¬1<1) → (1<1 → 0=⟨1⋅⟨1+1⟩⟩))
((¬0=⟨1⋅⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 0=⟨1⋅⟨0⋅0⟩⟩))
((¬0=⟨1⋅⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 0=⟨1⋅⟨0⋅1⟩⟩))
((¬0=⟨1⋅⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 0=⟨1⋅⟨1⋅0⟩⟩))
((¬0=⟨1⋅⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 0=⟨1⋅⟨1⋅1⟩⟩))
((¬0=⟨⟨0+0⟩⋅0⟩ → ¬1<1) → (1<1 → 0=⟨⟨0+0⟩⋅0⟩))
((¬0=⟨⟨0+0⟩⋅1⟩ → ¬1<1) → (1<1 → 0=⟨⟨0+0⟩⋅1⟩))
((¬0=⟨⟨0+1⟩⋅0⟩ → ¬1<1) → (1<1 → 0=⟨⟨0+1⟩⋅0⟩))
((¬0=⟨⟨0+1⟩⋅1⟩ → ¬1<1) → (1<1 → 0=⟨⟨0+1⟩⋅1⟩))
((¬0=⟨⟨1+0⟩⋅0⟩ → ¬1<1) → (1<1 → 0=⟨⟨1+0⟩⋅0⟩))
((¬0=⟨⟨1+0⟩⋅1⟩ → ¬1<1) → (1<1 → 0=⟨⟨1+0⟩⋅1⟩))
((¬0=⟨⟨1+1⟩⋅0⟩ → ¬1<1) → (1<1 → 0=⟨⟨1+1⟩⋅0⟩))
((¬0=⟨⟨1+1⟩⋅1⟩ → ¬1<1) → (1<1 → 0=⟨⟨1+1⟩⋅1⟩))
((¬0=⟨⟨0⋅0⟩⋅0⟩ → ¬1<1) → (1<1 → 0=⟨⟨0⋅0⟩⋅0⟩))
((¬0=⟨⟨0⋅0⟩⋅1⟩ → ¬1<1) → (1<1 → 0=⟨⟨0⋅0⟩⋅1⟩))
((¬0=⟨⟨0⋅1⟩⋅0⟩ → ¬1<1) → (1<1 → 0=⟨⟨0⋅1⟩⋅0⟩))
((¬0=⟨⟨0⋅1⟩⋅1⟩ → ¬1<1) → (1<1 → 0=⟨⟨0⋅1⟩⋅1⟩))
((¬0=⟨⟨1⋅0⟩⋅0⟩ → ¬1<1) → (1<1 → 0=⟨⟨1⋅0⟩⋅0⟩))
((¬0=⟨⟨1⋅0⟩⋅1⟩ → ¬1<1) → (1<1 → 0=⟨⟨1⋅0⟩⋅1⟩))
((¬0=⟨⟨1⋅1⟩⋅0⟩ → ¬1<1) → (1<1 → 0=⟨⟨1⋅1⟩⋅0⟩))
((¬0=⟨⟨1⋅1⟩⋅1⟩ → ¬1<1) → (1<1 → 0=⟨⟨1⋅1⟩⋅1⟩))
((¬1=⟨0+⟨0+0⟩⟩ → ¬1<1) → (1<1 → 1=⟨0+⟨0+0⟩⟩))
((¬1=⟨0+⟨0+1⟩⟩ → ¬1<1) → (1<1 → 1=⟨0+⟨0+1⟩⟩))
((¬1=⟨0+⟨1+0⟩⟩ → ¬1<1) → (1<1 → 1=⟨0+⟨1+0⟩⟩))
((¬1=⟨0+⟨1+1⟩⟩ → ¬1<1) → (1<1 → 1=⟨0+⟨1+1⟩⟩))
((¬1=⟨0+⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 1=⟨0+⟨0⋅0⟩⟩))
((¬1=⟨0+⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 1=⟨0+⟨0⋅1⟩⟩))
((¬1=⟨0+⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 1=⟨0+⟨1⋅0⟩⟩))
((¬1=⟨0+⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 1=⟨0+⟨1⋅1⟩⟩))
((¬1=⟨1+⟨0+0⟩⟩ → ¬1<1) → (1<1 → 1=⟨1+⟨0+0⟩⟩))
((¬1=⟨1+⟨0+1⟩⟩ → ¬1<1) → (1<1 → 1=⟨1+⟨0+1⟩⟩))
((¬1=⟨1+⟨1+0⟩⟩ → ¬1<1) → (1<1 → 1=⟨1+⟨1+0⟩⟩))
((¬1=⟨1+⟨1+1⟩⟩ → ¬1<1) → (1<1 → 1=⟨1+⟨1+1⟩⟩))
((¬1=⟨1+⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 1=⟨1+⟨0⋅0⟩⟩))
((¬1=⟨1+⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 1=⟨1+⟨0⋅1⟩⟩))
((¬1=⟨1+⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 1=⟨1+⟨1⋅0⟩⟩))
((¬1=⟨1+⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 1=⟨1+⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩+0⟩ → ¬1<1) → (1<1 → 1=⟨⟨0+0⟩+0⟩))
((¬1=⟨⟨0+0⟩+1⟩ → ¬1<1) → (1<1 → 1=⟨⟨0+0⟩+1⟩))
((¬1=⟨⟨0+1⟩+0⟩ → ¬1<1) → (1<1 → 1=⟨⟨0+1⟩+0⟩))
((¬1=⟨⟨0+1⟩+1⟩ → ¬1<1) → (1<1 → 1=⟨⟨0+1⟩+1⟩))
((¬1=⟨⟨1+0⟩+0⟩ → ¬1<1) → (1<1 → 1=⟨⟨1+0⟩+0⟩))
((¬1=⟨⟨1+0⟩+1⟩ → ¬1<1) → (1<1 → 1=⟨⟨1+0⟩+1⟩))
((¬1=⟨⟨1+1⟩+0⟩ → ¬1<1) → (1<1 → 1=⟨⟨1+1⟩+0⟩))
((¬1=⟨⟨1+1⟩+1⟩ → ¬1<1) → (1<1 → 1=⟨⟨1+1⟩+1⟩))
((¬1=⟨⟨0⋅0⟩+0⟩ → ¬1<1) → (1<1 → 1=⟨⟨0⋅0⟩+0⟩))
((¬1=⟨⟨0⋅0⟩+1⟩ → ¬1<1) → (1<1 → 1=⟨⟨0⋅0⟩+1⟩))
((¬1=⟨⟨0⋅1⟩+0⟩ → ¬1<1) → (1<1 → 1=⟨⟨0⋅1⟩+0⟩))
((¬1=⟨⟨0⋅1⟩+1⟩ → ¬1<1) → (1<1 → 1=⟨⟨0⋅1⟩+1⟩))
((¬1=⟨⟨1⋅0⟩+0⟩ → ¬1<1) → (1<1 → 1=⟨⟨1⋅0⟩+0⟩))
((¬1=⟨⟨1⋅0⟩+1⟩ → ¬1<1) → (1<1 → 1=⟨⟨1⋅0⟩+1⟩))
((¬1=⟨⟨1⋅1⟩+0⟩ → ¬1<1) → (1<1 → 1=⟨⟨1⋅1⟩+0⟩))
((¬1=⟨⟨1⋅1⟩+1⟩ → ¬1<1) → (1<1 → 1=⟨⟨1⋅1⟩+1⟩))
((¬1=⟨0⋅⟨0+0⟩⟩ → ¬1<1) → (1<1 → 1=⟨0⋅⟨0+0⟩⟩))
((¬1=⟨0⋅⟨0+1⟩⟩ → ¬1<1) → (1<1 → 1=⟨0⋅⟨0+1⟩⟩))
((¬1=⟨0⋅⟨1+0⟩⟩ → ¬1<1) → (1<1 → 1=⟨0⋅⟨1+0⟩⟩))
((¬1=⟨0⋅⟨1+1⟩⟩ → ¬1<1) → (1<1 → 1=⟨0⋅⟨1+1⟩⟩))
((¬1=⟨0⋅⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 1=⟨0⋅⟨0⋅0⟩⟩))
((¬1=⟨0⋅⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 1=⟨0⋅⟨0⋅1⟩⟩))
((¬1=⟨0⋅⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 1=⟨0⋅⟨1⋅0⟩⟩))
((¬1=⟨0⋅⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 1=⟨0⋅⟨1⋅1⟩⟩))
((¬1=⟨1⋅⟨0+0⟩⟩ → ¬1<1) → (1<1 → 1=⟨1⋅⟨0+0⟩⟩))
((¬1=⟨1⋅⟨0+1⟩⟩ → ¬1<1) → (1<1 → 1=⟨1⋅⟨0+1⟩⟩))
((¬1=⟨1⋅⟨1+0⟩⟩ → ¬1<1) → (1<1 → 1=⟨1⋅⟨1+0⟩⟩))
((¬1=⟨1⋅⟨1+1⟩⟩ → ¬1<1) → (1<1 → 1=⟨1⋅⟨1+1⟩⟩))
((¬1=⟨1⋅⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 1=⟨1⋅⟨0⋅0⟩⟩))
((¬1=⟨1⋅⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 1=⟨1⋅⟨0⋅1⟩⟩))
((¬1=⟨1⋅⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 1=⟨1⋅⟨1⋅0⟩⟩))
((¬1=⟨1⋅⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 1=⟨1⋅⟨1⋅1⟩⟩))
((¬1=⟨⟨0+0⟩⋅0⟩ → ¬1<1) → (1<1 → 1=⟨⟨0+0⟩⋅0⟩))
((¬1=⟨⟨0+0⟩⋅1⟩ → ¬1<1) → (1<1 → 1=⟨⟨0+0⟩⋅1⟩))
((¬1=⟨⟨0+1⟩⋅0⟩ → ¬1<1) → (1<1 → 1=⟨⟨0+1⟩⋅0⟩))
((¬1=⟨⟨0+1⟩⋅1⟩ → ¬1<1) → (1<1 → 1=⟨⟨0+1⟩⋅1⟩))
((¬1=⟨⟨1+0⟩⋅0⟩ → ¬1<1) → (1<1 → 1=⟨⟨1+0⟩⋅0⟩))
((¬1=⟨⟨1+0⟩⋅1⟩ → ¬1<1) → (1<1 → 1=⟨⟨1+0⟩⋅1⟩))
((¬1=⟨⟨1+1⟩⋅0⟩ → ¬1<1) → (1<1 → 1=⟨⟨1+1⟩⋅0⟩))
((¬1=⟨⟨1+1⟩⋅1⟩ → ¬1<1) → (1<1 → 1=⟨⟨1+1⟩⋅1⟩))
((¬1=⟨⟨0⋅0⟩⋅0⟩ → ¬1<1) → (1<1 → 1=⟨⟨0⋅0⟩⋅0⟩))
((¬1=⟨⟨0⋅0⟩⋅1⟩ → ¬1<1) → (1<1 → 1=⟨⟨0⋅0⟩⋅1⟩))
((¬1=⟨⟨0⋅1⟩⋅0⟩ → ¬1<1) → (1<1 → 1=⟨⟨0⋅1⟩⋅0⟩))
((¬1=⟨⟨0⋅1⟩⋅1⟩ → ¬1<1) → (1<1 → 1=⟨⟨0⋅1⟩⋅1⟩))
((¬1=⟨⟨1⋅0⟩⋅0⟩ → ¬1<1) → (1<1 → 1=⟨⟨1⋅0⟩⋅0⟩))
((¬1=⟨⟨1⋅0⟩⋅1⟩ → ¬1<1) → (1<1 → 1=⟨⟨1⋅0⟩⋅1⟩))
((¬1=⟨⟨1⋅1⟩⋅0⟩ → ¬1<1) → (1<1 → 1=⟨⟨1⋅1⟩⋅0⟩))
((¬1=⟨⟨1⋅1⟩⋅1⟩ → ¬1<1) → (1<1 → 1=⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩=⟨0+0⟩ → ¬1<1) → (1<1 → ⟨0+0⟩=⟨0+0⟩))
((¬⟨0+0⟩=⟨0+1⟩ → ¬1<1) → (1<1 → ⟨0+0⟩=⟨0+1⟩))
((¬⟨0+0⟩=⟨1+0⟩ → ¬1<1) → (1<1 → ⟨0+0⟩=⟨1+0⟩))
((¬⟨0+0⟩=⟨1+1⟩ → ¬1<1) → (1<1 → ⟨0+0⟩=⟨1+1⟩))
((¬⟨0+0⟩=⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨0+0⟩=⟨0⋅0⟩))
((¬⟨0+0⟩=⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨0+0⟩=⟨0⋅1⟩))
((¬⟨0+0⟩=⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨0+0⟩=⟨1⋅0⟩))
((¬⟨0+0⟩=⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨0+0⟩=⟨1⋅1⟩))
((¬⟨0+1⟩=⟨0+0⟩ → ¬1<1) → (1<1 → ⟨0+1⟩=⟨0+0⟩))
((¬⟨0+1⟩=⟨0+1⟩ → ¬1<1) → (1<1 → ⟨0+1⟩=⟨0+1⟩))
((¬⟨0+1⟩=⟨1+0⟩ → ¬1<1) → (1<1 → ⟨0+1⟩=⟨1+0⟩))
((¬⟨0+1⟩=⟨1+1⟩ → ¬1<1) → (1<1 → ⟨0+1⟩=⟨1+1⟩))
((¬⟨0+1⟩=⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨0+1⟩=⟨0⋅0⟩))
((¬⟨0+1⟩=⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨0+1⟩=⟨0⋅1⟩))
((¬⟨0+1⟩=⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨0+1⟩=⟨1⋅0⟩))
((¬⟨0+1⟩=⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨0+1⟩=⟨1⋅1⟩))
((¬⟨1+0⟩=⟨0+0⟩ → ¬1<1) → (1<1 → ⟨1+0⟩=⟨0+0⟩))
((¬⟨1+0⟩=⟨0+1⟩ → ¬1<1) → (1<1 → ⟨1+0⟩=⟨0+1⟩))
((¬⟨1+0⟩=⟨1+0⟩ → ¬1<1) → (1<1 → ⟨1+0⟩=⟨1+0⟩))
((¬⟨1+0⟩=⟨1+1⟩ → ¬1<1) → (1<1 → ⟨1+0⟩=⟨1+1⟩))
((¬⟨1+0⟩=⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨1+0⟩=⟨0⋅0⟩))
((¬⟨1+0⟩=⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨1+0⟩=⟨0⋅1⟩))
((¬⟨1+0⟩=⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨1+0⟩=⟨1⋅0⟩))
((¬⟨1+0⟩=⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨1+0⟩=⟨1⋅1⟩))
((¬⟨1+1⟩=⟨0+0⟩ → ¬1<1) → (1<1 → ⟨1+1⟩=⟨0+0⟩))
((¬⟨1+1⟩=⟨0+1⟩ → ¬1<1) → (1<1 → ⟨1+1⟩=⟨0+1⟩))
((¬⟨1+1⟩=⟨1+0⟩ → ¬1<1) → (1<1 → ⟨1+1⟩=⟨1+0⟩))
((¬⟨1+1⟩=⟨1+1⟩ → ¬1<1) → (1<1 → ⟨1+1⟩=⟨1+1⟩))
((¬⟨1+1⟩=⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨1+1⟩=⟨0⋅0⟩))
((¬⟨1+1⟩=⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨1+1⟩=⟨0⋅1⟩))
((¬⟨1+1⟩=⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨1+1⟩=⟨1⋅0⟩))
((¬⟨1+1⟩=⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨1+1⟩=⟨1⋅1⟩))
((¬⟨0⋅0⟩=⟨0+0⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩=⟨0+0⟩))
((¬⟨0⋅0⟩=⟨0+1⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩=⟨0+1⟩))
((¬⟨0⋅0⟩=⟨1+0⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩=⟨1+0⟩))
((¬⟨0⋅0⟩=⟨1+1⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩=⟨1+1⟩))
((¬⟨0⋅0⟩=⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩=⟨0⋅0⟩))
((¬⟨0⋅0⟩=⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩=⟨0⋅1⟩))
((¬⟨0⋅0⟩=⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩=⟨1⋅0⟩))
((¬⟨0⋅0⟩=⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩=⟨1⋅1⟩))
((¬⟨0⋅1⟩=⟨0+0⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩=⟨0+0⟩))
((¬⟨0⋅1⟩=⟨0+1⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩=⟨0+1⟩))
((¬⟨0⋅1⟩=⟨1+0⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩=⟨1+0⟩))
((¬⟨0⋅1⟩=⟨1+1⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩=⟨1+1⟩))
((¬⟨0⋅1⟩=⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩=⟨0⋅0⟩))
((¬⟨0⋅1⟩=⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩=⟨0⋅1⟩))
((¬⟨0⋅1⟩=⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩=⟨1⋅0⟩))
((¬⟨0⋅1⟩=⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩=⟨1⋅1⟩))
((¬⟨1⋅0⟩=⟨0+0⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩=⟨0+0⟩))
((¬⟨1⋅0⟩=⟨0+1⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩=⟨0+1⟩))
((¬⟨1⋅0⟩=⟨1+0⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩=⟨1+0⟩))
((¬⟨1⋅0⟩=⟨1+1⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩=⟨1+1⟩))
((¬⟨1⋅0⟩=⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩=⟨0⋅0⟩))
((¬⟨1⋅0⟩=⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩=⟨0⋅1⟩))
((¬⟨1⋅0⟩=⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩=⟨1⋅0⟩))
((¬⟨1⋅0⟩=⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩=⟨1⋅1⟩))
((¬⟨1⋅1⟩=⟨0+0⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩=⟨0+0⟩))
((¬⟨1⋅1⟩=⟨0+1⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩=⟨0+1⟩))
((¬⟨1⋅1⟩=⟨1+0⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩=⟨1+0⟩))
((¬⟨1⋅1⟩=⟨1+1⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩=⟨1+1⟩))
((¬⟨1⋅1⟩=⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩=⟨0⋅0⟩))
((¬⟨1⋅1⟩=⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩=⟨0⋅1⟩))
((¬⟨1⋅1⟩=⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩=⟨1⋅0⟩))
((¬⟨1⋅1⟩=⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩=⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩=0 → ¬1<1) → (1<1 → ⟨0+⟨0+0⟩⟩=0))
((¬⟨0+⟨0+0⟩⟩=1 → ¬1<1) → (1<1 → ⟨0+⟨0+0⟩⟩=1))
((¬⟨0+⟨0+1⟩⟩=0 → ¬1<1) → (1<1 → ⟨0+⟨0+1⟩⟩=0))
((¬⟨0+⟨0+1⟩⟩=1 → ¬1<1) → (1<1 → ⟨0+⟨0+1⟩⟩=1))
((¬⟨0+⟨1+0⟩⟩=0 → ¬1<1) → (1<1 → ⟨0+⟨1+0⟩⟩=0))
((¬⟨0+⟨1+0⟩⟩=1 → ¬1<1) → (1<1 → ⟨0+⟨1+0⟩⟩=1))
((¬⟨0+⟨1+1⟩⟩=0 → ¬1<1) → (1<1 → ⟨0+⟨1+1⟩⟩=0))
((¬⟨0+⟨1+1⟩⟩=1 → ¬1<1) → (1<1 → ⟨0+⟨1+1⟩⟩=1))
((¬⟨0+⟨0⋅0⟩⟩=0 → ¬1<1) → (1<1 → ⟨0+⟨0⋅0⟩⟩=0))
((¬⟨0+⟨0⋅0⟩⟩=1 → ¬1<1) → (1<1 → ⟨0+⟨0⋅0⟩⟩=1))
((¬⟨0+⟨0⋅1⟩⟩=0 → ¬1<1) → (1<1 → ⟨0+⟨0⋅1⟩⟩=0))
((¬⟨0+⟨0⋅1⟩⟩=1 → ¬1<1) → (1<1 → ⟨0+⟨0⋅1⟩⟩=1))
((¬⟨0+⟨1⋅0⟩⟩=0 → ¬1<1) → (1<1 → ⟨0+⟨1⋅0⟩⟩=0))
((¬⟨0+⟨1⋅0⟩⟩=1 → ¬1<1) → (1<1 → ⟨0+⟨1⋅0⟩⟩=1))
((¬⟨0+⟨1⋅1⟩⟩=0 → ¬1<1) → (1<1 → ⟨0+⟨1⋅1⟩⟩=0))
((¬⟨0+⟨1⋅1⟩⟩=1 → ¬1<1) → (1<1 → ⟨0+⟨1⋅1⟩⟩=1))
((¬⟨1+⟨0+0⟩⟩=0 → ¬1<1) → (1<1 → ⟨1+⟨0+0⟩⟩=0))
((¬⟨1+⟨0+0⟩⟩=1 → ¬1<1) → (1<1 → ⟨1+⟨0+0⟩⟩=1))
((¬⟨1+⟨0+1⟩⟩=0 → ¬1<1) → (1<1 → ⟨1+⟨0+1⟩⟩=0))
((¬⟨1+⟨0+1⟩⟩=1 → ¬1<1) → (1<1 → ⟨1+⟨0+1⟩⟩=1))
((¬⟨1+⟨1+0⟩⟩=0 → ¬1<1) → (1<1 → ⟨1+⟨1+0⟩⟩=0))
((¬⟨1+⟨1+0⟩⟩=1 → ¬1<1) → (1<1 → ⟨1+⟨1+0⟩⟩=1))
((¬⟨1+⟨1+1⟩⟩=0 → ¬1<1) → (1<1 → ⟨1+⟨1+1⟩⟩=0))
((¬⟨1+⟨1+1⟩⟩=1 → ¬1<1) → (1<1 → ⟨1+⟨1+1⟩⟩=1))
((¬⟨1+⟨0⋅0⟩⟩=0 → ¬1<1) → (1<1 → ⟨1+⟨0⋅0⟩⟩=0))
((¬⟨1+⟨0⋅0⟩⟩=1 → ¬1<1) → (1<1 → ⟨1+⟨0⋅0⟩⟩=1))
((¬⟨1+⟨0⋅1⟩⟩=0 → ¬1<1) → (1<1 → ⟨1+⟨0⋅1⟩⟩=0))
((¬⟨1+⟨0⋅1⟩⟩=1 → ¬1<1) → (1<1 → ⟨1+⟨0⋅1⟩⟩=1))
((¬⟨1+⟨1⋅0⟩⟩=0 → ¬1<1) → (1<1 → ⟨1+⟨1⋅0⟩⟩=0))
((¬⟨1+⟨1⋅0⟩⟩=1 → ¬1<1) → (1<1 → ⟨1+⟨1⋅0⟩⟩=1))
((¬⟨1+⟨1⋅1⟩⟩=0 → ¬1<1) → (1<1 → ⟨1+⟨1⋅1⟩⟩=0))
((¬⟨1+⟨1⋅1⟩⟩=1 → ¬1<1) → (1<1 → ⟨1+⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩+0⟩=0 → ¬1<1) → (1<1 → ⟨⟨0+0⟩+0⟩=0))
((¬⟨⟨0+0⟩+0⟩=1 → ¬1<1) → (1<1 → ⟨⟨0+0⟩+0⟩=1))
((¬⟨⟨0+0⟩+1⟩=0 → ¬1<1) → (1<1 → ⟨⟨0+0⟩+1⟩=0))
((¬⟨⟨0+0⟩+1⟩=1 → ¬1<1) → (1<1 → ⟨⟨0+0⟩+1⟩=1))
((¬⟨⟨0+1⟩+0⟩=0 → ¬1<1) → (1<1 → ⟨⟨0+1⟩+0⟩=0))
((¬⟨⟨0+1⟩+0⟩=1 → ¬1<1) → (1<1 → ⟨⟨0+1⟩+0⟩=1))
((¬⟨⟨0+1⟩+1⟩=0 → ¬1<1) → (1<1 → ⟨⟨0+1⟩+1⟩=0))
((¬⟨⟨0+1⟩+1⟩=1 → ¬1<1) → (1<1 → ⟨⟨0+1⟩+1⟩=1))
((¬⟨⟨1+0⟩+0⟩=0 → ¬1<1) → (1<1 → ⟨⟨1+0⟩+0⟩=0))
((¬⟨⟨1+0⟩+0⟩=1 → ¬1<1) → (1<1 → ⟨⟨1+0⟩+0⟩=1))
((¬⟨⟨1+0⟩+1⟩=0 → ¬1<1) → (1<1 → ⟨⟨1+0⟩+1⟩=0))
((¬⟨⟨1+0⟩+1⟩=1 → ¬1<1) → (1<1 → ⟨⟨1+0⟩+1⟩=1))
((¬⟨⟨1+1⟩+0⟩=0 → ¬1<1) → (1<1 → ⟨⟨1+1⟩+0⟩=0))
((¬⟨⟨1+1⟩+0⟩=1 → ¬1<1) → (1<1 → ⟨⟨1+1⟩+0⟩=1))
((¬⟨⟨1+1⟩+1⟩=0 → ¬1<1) → (1<1 → ⟨⟨1+1⟩+1⟩=0))
((¬⟨⟨1+1⟩+1⟩=1 → ¬1<1) → (1<1 → ⟨⟨1+1⟩+1⟩=1))
((¬⟨⟨0⋅0⟩+0⟩=0 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩+0⟩=0))
((¬⟨⟨0⋅0⟩+0⟩=1 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩+0⟩=1))
((¬⟨⟨0⋅0⟩+1⟩=0 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩+1⟩=0))
((¬⟨⟨0⋅0⟩+1⟩=1 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩+1⟩=1))
((¬⟨⟨0⋅1⟩+0⟩=0 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩+0⟩=0))
((¬⟨⟨0⋅1⟩+0⟩=1 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩+0⟩=1))
((¬⟨⟨0⋅1⟩+1⟩=0 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩+1⟩=0))
((¬⟨⟨0⋅1⟩+1⟩=1 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩+1⟩=1))
((¬⟨⟨1⋅0⟩+0⟩=0 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩+0⟩=0))
((¬⟨⟨1⋅0⟩+0⟩=1 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩+0⟩=1))
((¬⟨⟨1⋅0⟩+1⟩=0 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩+1⟩=0))
((¬⟨⟨1⋅0⟩+1⟩=1 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩+1⟩=1))
((¬⟨⟨1⋅1⟩+0⟩=0 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩+0⟩=0))
((¬⟨⟨1⋅1⟩+0⟩=1 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩+0⟩=1))
((¬⟨⟨1⋅1⟩+1⟩=0 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩+1⟩=0))
((¬⟨⟨1⋅1⟩+1⟩=1 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩+1⟩=1))
((¬⟨0⋅⟨0+0⟩⟩=0 → ¬1<1) → (1<1 → ⟨0⋅⟨0+0⟩⟩=0))
((¬⟨0⋅⟨0+0⟩⟩=1 → ¬1<1) → (1<1 → ⟨0⋅⟨0+0⟩⟩=1))
((¬⟨0⋅⟨0+1⟩⟩=0 → ¬1<1) → (1<1 → ⟨0⋅⟨0+1⟩⟩=0))
((¬⟨0⋅⟨0+1⟩⟩=1 → ¬1<1) → (1<1 → ⟨0⋅⟨0+1⟩⟩=1))
((¬⟨0⋅⟨1+0⟩⟩=0 → ¬1<1) → (1<1 → ⟨0⋅⟨1+0⟩⟩=0))
((¬⟨0⋅⟨1+0⟩⟩=1 → ¬1<1) → (1<1 → ⟨0⋅⟨1+0⟩⟩=1))
((¬⟨0⋅⟨1+1⟩⟩=0 → ¬1<1) → (1<1 → ⟨0⋅⟨1+1⟩⟩=0))
((¬⟨0⋅⟨1+1⟩⟩=1 → ¬1<1) → (1<1 → ⟨0⋅⟨1+1⟩⟩=1))
((¬⟨0⋅⟨0⋅0⟩⟩=0 → ¬1<1) → (1<1 → ⟨0⋅⟨0⋅0⟩⟩=0))
((¬⟨0⋅⟨0⋅0⟩⟩=1 → ¬1<1) → (1<1 → ⟨0⋅⟨0⋅0⟩⟩=1))
((¬⟨0⋅⟨0⋅1⟩⟩=0 → ¬1<1) → (1<1 → ⟨0⋅⟨0⋅1⟩⟩=0))
((¬⟨0⋅⟨0⋅1⟩⟩=1 → ¬1<1) → (1<1 → ⟨0⋅⟨0⋅1⟩⟩=1))
((¬⟨0⋅⟨1⋅0⟩⟩=0 → ¬1<1) → (1<1 → ⟨0⋅⟨1⋅0⟩⟩=0))
((¬⟨0⋅⟨1⋅0⟩⟩=1 → ¬1<1) → (1<1 → ⟨0⋅⟨1⋅0⟩⟩=1))
((¬⟨0⋅⟨1⋅1⟩⟩=0 → ¬1<1) → (1<1 → ⟨0⋅⟨1⋅1⟩⟩=0))
((¬⟨0⋅⟨1⋅1⟩⟩=1 → ¬1<1) → (1<1 → ⟨0⋅⟨1⋅1⟩⟩=1))
((¬⟨1⋅⟨0+0⟩⟩=0 → ¬1<1) → (1<1 → ⟨1⋅⟨0+0⟩⟩=0))
((¬⟨1⋅⟨0+0⟩⟩=1 → ¬1<1) → (1<1 → ⟨1⋅⟨0+0⟩⟩=1))
((¬⟨1⋅⟨0+1⟩⟩=0 → ¬1<1) → (1<1 → ⟨1⋅⟨0+1⟩⟩=0))
((¬⟨1⋅⟨0+1⟩⟩=1 → ¬1<1) → (1<1 → ⟨1⋅⟨0+1⟩⟩=1))
((¬⟨1⋅⟨1+0⟩⟩=0 → ¬1<1) → (1<1 → ⟨1⋅⟨1+0⟩⟩=0))
((¬⟨1⋅⟨1+0⟩⟩=1 → ¬1<1) → (1<1 → ⟨1⋅⟨1+0⟩⟩=1))
((¬⟨1⋅⟨1+1⟩⟩=0 → ¬1<1) → (1<1 → ⟨1⋅⟨1+1⟩⟩=0))
((¬⟨1⋅⟨1+1⟩⟩=1 → ¬1<1) → (1<1 → ⟨1⋅⟨1+1⟩⟩=1))
((¬⟨1⋅⟨0⋅0⟩⟩=0 → ¬1<1) → (1<1 → ⟨1⋅⟨0⋅0⟩⟩=0))
((¬⟨1⋅⟨0⋅0⟩⟩=1 → ¬1<1) → (1<1 → ⟨1⋅⟨0⋅0⟩⟩=1))
((¬⟨1⋅⟨0⋅1⟩⟩=0 → ¬1<1) → (1<1 → ⟨1⋅⟨0⋅1⟩⟩=0))
((¬⟨1⋅⟨0⋅1⟩⟩=1 → ¬1<1) → (1<1 → ⟨1⋅⟨0⋅1⟩⟩=1))
((¬⟨1⋅⟨1⋅0⟩⟩=0 → ¬1<1) → (1<1 → ⟨1⋅⟨1⋅0⟩⟩=0))
((¬⟨1⋅⟨1⋅0⟩⟩=1 → ¬1<1) → (1<1 → ⟨1⋅⟨1⋅0⟩⟩=1))
((¬⟨1⋅⟨1⋅1⟩⟩=0 → ¬1<1) → (1<1 → ⟨1⋅⟨1⋅1⟩⟩=0))
((¬⟨1⋅⟨1⋅1⟩⟩=1 → ¬1<1) → (1<1 → ⟨1⋅⟨1⋅1⟩⟩=1))
((¬⟨⟨0+0⟩⋅0⟩=0 → ¬1<1) → (1<1 → ⟨⟨0+0⟩⋅0⟩=0))
((¬⟨⟨0+0⟩⋅0⟩=1 → ¬1<1) → (1<1 → ⟨⟨0+0⟩⋅0⟩=1))
((¬⟨⟨0+0⟩⋅1⟩=0 → ¬1<1) → (1<1 → ⟨⟨0+0⟩⋅1⟩=0))
((¬⟨⟨0+0⟩⋅1⟩=1 → ¬1<1) → (1<1 → ⟨⟨0+0⟩⋅1⟩=1))
((¬⟨⟨0+1⟩⋅0⟩=0 → ¬1<1) → (1<1 → ⟨⟨0+1⟩⋅0⟩=0))
((¬⟨⟨0+1⟩⋅0⟩=1 → ¬1<1) → (1<1 → ⟨⟨0+1⟩⋅0⟩=1))
((¬⟨⟨0+1⟩⋅1⟩=0 → ¬1<1) → (1<1 → ⟨⟨0+1⟩⋅1⟩=0))
((¬⟨⟨0+1⟩⋅1⟩=1 → ¬1<1) → (1<1 → ⟨⟨0+1⟩⋅1⟩=1))
((¬⟨⟨1+0⟩⋅0⟩=0 → ¬1<1) → (1<1 → ⟨⟨1+0⟩⋅0⟩=0))
((¬⟨⟨1+0⟩⋅0⟩=1 → ¬1<1) → (1<1 → ⟨⟨1+0⟩⋅0⟩=1))
((¬⟨⟨1+0⟩⋅1⟩=0 → ¬1<1) → (1<1 → ⟨⟨1+0⟩⋅1⟩=0))
((¬⟨⟨1+0⟩⋅1⟩=1 → ¬1<1) → (1<1 → ⟨⟨1+0⟩⋅1⟩=1))
((¬⟨⟨1+1⟩⋅0⟩=0 → ¬1<1) → (1<1 → ⟨⟨1+1⟩⋅0⟩=0))
((¬⟨⟨1+1⟩⋅0⟩=1 → ¬1<1) → (1<1 → ⟨⟨1+1⟩⋅0⟩=1))
((¬⟨⟨1+1⟩⋅1⟩=0 → ¬1<1) → (1<1 → ⟨⟨1+1⟩⋅1⟩=0))
((¬⟨⟨1+1⟩⋅1⟩=1 → ¬1<1) → (1<1 → ⟨⟨1+1⟩⋅1⟩=1))
((¬⟨⟨0⋅0⟩⋅0⟩=0 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩⋅0⟩=0))
((¬⟨⟨0⋅0⟩⋅0⟩=1 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩⋅0⟩=1))
((¬⟨⟨0⋅0⟩⋅1⟩=0 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩⋅1⟩=0))
((¬⟨⟨0⋅0⟩⋅1⟩=1 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩⋅1⟩=1))
((¬⟨⟨0⋅1⟩⋅0⟩=0 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩⋅0⟩=0))
((¬⟨⟨0⋅1⟩⋅0⟩=1 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩⋅0⟩=1))
((¬⟨⟨0⋅1⟩⋅1⟩=0 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩⋅1⟩=0))
((¬⟨⟨0⋅1⟩⋅1⟩=1 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩⋅1⟩=1))
((¬⟨⟨1⋅0⟩⋅0⟩=0 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩⋅0⟩=0))
((¬⟨⟨1⋅0⟩⋅0⟩=1 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩⋅0⟩=1))
((¬⟨⟨1⋅0⟩⋅1⟩=0 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩⋅1⟩=0))
((¬⟨⟨1⋅0⟩⋅1⟩=1 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩⋅1⟩=1))
((¬⟨⟨1⋅1⟩⋅0⟩=0 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩⋅0⟩=0))
((¬⟨⟨1⋅1⟩⋅0⟩=1 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩⋅0⟩=1))
((¬⟨⟨1⋅1⟩⋅1⟩=0 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩⋅1⟩=0))
((¬⟨⟨1⋅1⟩⋅1⟩=1 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩⋅1⟩=1))
((¬0<⟨0+⟨0+0⟩⟩ → ¬1<1) → (1<1 → 0<⟨0+⟨0+0⟩⟩))
((¬0<⟨0+⟨0+1⟩⟩ → ¬1<1) → (1<1 → 0<⟨0+⟨0+1⟩⟩))
((¬0<⟨0+⟨1+0⟩⟩ → ¬1<1) → (1<1 → 0<⟨0+⟨1+0⟩⟩))
((¬0<⟨0+⟨1+1⟩⟩ → ¬1<1) → (1<1 → 0<⟨0+⟨1+1⟩⟩))
((¬0<⟨0+⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 0<⟨0+⟨0⋅0⟩⟩))
((¬0<⟨0+⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 0<⟨0+⟨0⋅1⟩⟩))
((¬0<⟨0+⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 0<⟨0+⟨1⋅0⟩⟩))
((¬0<⟨0+⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 0<⟨0+⟨1⋅1⟩⟩))
((¬0<⟨1+⟨0+0⟩⟩ → ¬1<1) → (1<1 → 0<⟨1+⟨0+0⟩⟩))
((¬0<⟨1+⟨0+1⟩⟩ → ¬1<1) → (1<1 → 0<⟨1+⟨0+1⟩⟩))
((¬0<⟨1+⟨1+0⟩⟩ → ¬1<1) → (1<1 → 0<⟨1+⟨1+0⟩⟩))
((¬0<⟨1+⟨1+1⟩⟩ → ¬1<1) → (1<1 → 0<⟨1+⟨1+1⟩⟩))
((¬0<⟨1+⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 0<⟨1+⟨0⋅0⟩⟩))
((¬0<⟨1+⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 0<⟨1+⟨0⋅1⟩⟩))
((¬0<⟨1+⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 0<⟨1+⟨1⋅0⟩⟩))
((¬0<⟨1+⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 0<⟨1+⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩+0⟩ → ¬1<1) → (1<1 → 0<⟨⟨0+0⟩+0⟩))
((¬0<⟨⟨0+0⟩+1⟩ → ¬1<1) → (1<1 → 0<⟨⟨0+0⟩+1⟩))
((¬0<⟨⟨0+1⟩+0⟩ → ¬1<1) → (1<1 → 0<⟨⟨0+1⟩+0⟩))
((¬0<⟨⟨0+1⟩+1⟩ → ¬1<1) → (1<1 → 0<⟨⟨0+1⟩+1⟩))
((¬0<⟨⟨1+0⟩+0⟩ → ¬1<1) → (1<1 → 0<⟨⟨1+0⟩+0⟩))
((¬0<⟨⟨1+0⟩+1⟩ → ¬1<1) → (1<1 → 0<⟨⟨1+0⟩+1⟩))
((¬0<⟨⟨1+1⟩+0⟩ → ¬1<1) → (1<1 → 0<⟨⟨1+1⟩+0⟩))
((¬0<⟨⟨1+1⟩+1⟩ → ¬1<1) → (1<1 → 0<⟨⟨1+1⟩+1⟩))
((¬0<⟨⟨0⋅0⟩+0⟩ → ¬1<1) → (1<1 → 0<⟨⟨0⋅0⟩+0⟩))
((¬0<⟨⟨0⋅0⟩+1⟩ → ¬1<1) → (1<1 → 0<⟨⟨0⋅0⟩+1⟩))
((¬0<⟨⟨0⋅1⟩+0⟩ → ¬1<1) → (1<1 → 0<⟨⟨0⋅1⟩+0⟩))
((¬0<⟨⟨0⋅1⟩+1⟩ → ¬1<1) → (1<1 → 0<⟨⟨0⋅1⟩+1⟩))
((¬0<⟨⟨1⋅0⟩+0⟩ → ¬1<1) → (1<1 → 0<⟨⟨1⋅0⟩+0⟩))
((¬0<⟨⟨1⋅0⟩+1⟩ → ¬1<1) → (1<1 → 0<⟨⟨1⋅0⟩+1⟩))
((¬0<⟨⟨1⋅1⟩+0⟩ → ¬1<1) → (1<1 → 0<⟨⟨1⋅1⟩+0⟩))
((¬0<⟨⟨1⋅1⟩+1⟩ → ¬1<1) → (1<1 → 0<⟨⟨1⋅1⟩+1⟩))
((¬0<⟨0⋅⟨0+0⟩⟩ → ¬1<1) → (1<1 → 0<⟨0⋅⟨0+0⟩⟩))
((¬0<⟨0⋅⟨0+1⟩⟩ → ¬1<1) → (1<1 → 0<⟨0⋅⟨0+1⟩⟩))
((¬0<⟨0⋅⟨1+0⟩⟩ → ¬1<1) → (1<1 → 0<⟨0⋅⟨1+0⟩⟩))
((¬0<⟨0⋅⟨1+1⟩⟩ → ¬1<1) → (1<1 → 0<⟨0⋅⟨1+1⟩⟩))
((¬0<⟨0⋅⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 0<⟨0⋅⟨0⋅0⟩⟩))
((¬0<⟨0⋅⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 0<⟨0⋅⟨0⋅1⟩⟩))
((¬0<⟨0⋅⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 0<⟨0⋅⟨1⋅0⟩⟩))
((¬0<⟨0⋅⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 0<⟨0⋅⟨1⋅1⟩⟩))
((¬0<⟨1⋅⟨0+0⟩⟩ → ¬1<1) → (1<1 → 0<⟨1⋅⟨0+0⟩⟩))
((¬0<⟨1⋅⟨0+1⟩⟩ → ¬1<1) → (1<1 → 0<⟨1⋅⟨0+1⟩⟩))
((¬0<⟨1⋅⟨1+0⟩⟩ → ¬1<1) → (1<1 → 0<⟨1⋅⟨1+0⟩⟩))
((¬0<⟨1⋅⟨1+1⟩⟩ → ¬1<1) → (1<1 → 0<⟨1⋅⟨1+1⟩⟩))
((¬0<⟨1⋅⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 0<⟨1⋅⟨0⋅0⟩⟩))
((¬0<⟨1⋅⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 0<⟨1⋅⟨0⋅1⟩⟩))
((¬0<⟨1⋅⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 0<⟨1⋅⟨1⋅0⟩⟩))
((¬0<⟨1⋅⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 0<⟨1⋅⟨1⋅1⟩⟩))
((¬0<⟨⟨0+0⟩⋅0⟩ → ¬1<1) → (1<1 → 0<⟨⟨0+0⟩⋅0⟩))
((¬0<⟨⟨0+0⟩⋅1⟩ → ¬1<1) → (1<1 → 0<⟨⟨0+0⟩⋅1⟩))
((¬0<⟨⟨0+1⟩⋅0⟩ → ¬1<1) → (1<1 → 0<⟨⟨0+1⟩⋅0⟩))
((¬0<⟨⟨0+1⟩⋅1⟩ → ¬1<1) → (1<1 → 0<⟨⟨0+1⟩⋅1⟩))
((¬0<⟨⟨1+0⟩⋅0⟩ → ¬1<1) → (1<1 → 0<⟨⟨1+0⟩⋅0⟩))
((¬0<⟨⟨1+0⟩⋅1⟩ → ¬1<1) → (1<1 → 0<⟨⟨1+0⟩⋅1⟩))
((¬0<⟨⟨1+1⟩⋅0⟩ → ¬1<1) → (1<1 → 0<⟨⟨1+1⟩⋅0⟩))
((¬0<⟨⟨1+1⟩⋅1⟩ → ¬1<1) → (1<1 → 0<⟨⟨1+1⟩⋅1⟩))
((¬0<⟨⟨0⋅0⟩⋅0⟩ → ¬1<1) → (1<1 → 0<⟨⟨0⋅0⟩⋅0⟩))
((¬0<⟨⟨0⋅0⟩⋅1⟩ → ¬1<1) → (1<1 → 0<⟨⟨0⋅0⟩⋅1⟩))
((¬0<⟨⟨0⋅1⟩⋅0⟩ → ¬1<1) → (1<1 → 0<⟨⟨0⋅1⟩⋅0⟩))
((¬0<⟨⟨0⋅1⟩⋅1⟩ → ¬1<1) → (1<1 → 0<⟨⟨0⋅1⟩⋅1⟩))
((¬0<⟨⟨1⋅0⟩⋅0⟩ → ¬1<1) → (1<1 → 0<⟨⟨1⋅0⟩⋅0⟩))
((¬0<⟨⟨1⋅0⟩⋅1⟩ → ¬1<1) → (1<1 → 0<⟨⟨1⋅0⟩⋅1⟩))
((¬0<⟨⟨1⋅1⟩⋅0⟩ → ¬1<1) → (1<1 → 0<⟨⟨1⋅1⟩⋅0⟩))
((¬0<⟨⟨1⋅1⟩⋅1⟩ → ¬1<1) → (1<1 → 0<⟨⟨1⋅1⟩⋅1⟩))
((¬1<⟨0+⟨0+0⟩⟩ → ¬1<1) → (1<1 → 1<⟨0+⟨0+0⟩⟩))
((¬1<⟨0+⟨0+1⟩⟩ → ¬1<1) → (1<1 → 1<⟨0+⟨0+1⟩⟩))
((¬1<⟨0+⟨1+0⟩⟩ → ¬1<1) → (1<1 → 1<⟨0+⟨1+0⟩⟩))
((¬1<⟨0+⟨1+1⟩⟩ → ¬1<1) → (1<1 → 1<⟨0+⟨1+1⟩⟩))
((¬1<⟨0+⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 1<⟨0+⟨0⋅0⟩⟩))
((¬1<⟨0+⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 1<⟨0+⟨0⋅1⟩⟩))
((¬1<⟨0+⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 1<⟨0+⟨1⋅0⟩⟩))
((¬1<⟨0+⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 1<⟨0+⟨1⋅1⟩⟩))
((¬1<⟨1+⟨0+0⟩⟩ → ¬1<1) → (1<1 → 1<⟨1+⟨0+0⟩⟩))
((¬1<⟨1+⟨0+1⟩⟩ → ¬1<1) → (1<1 → 1<⟨1+⟨0+1⟩⟩))
((¬1<⟨1+⟨1+0⟩⟩ → ¬1<1) → (1<1 → 1<⟨1+⟨1+0⟩⟩))
((¬1<⟨1+⟨1+1⟩⟩ → ¬1<1) → (1<1 → 1<⟨1+⟨1+1⟩⟩))
((¬1<⟨1+⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 1<⟨1+⟨0⋅0⟩⟩))
((¬1<⟨1+⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 1<⟨1+⟨0⋅1⟩⟩))
((¬1<⟨1+⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 1<⟨1+⟨1⋅0⟩⟩))
((¬1<⟨1+⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 1<⟨1+⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩+0⟩ → ¬1<1) → (1<1 → 1<⟨⟨0+0⟩+0⟩))
((¬1<⟨⟨0+0⟩+1⟩ → ¬1<1) → (1<1 → 1<⟨⟨0+0⟩+1⟩))
((¬1<⟨⟨0+1⟩+0⟩ → ¬1<1) → (1<1 → 1<⟨⟨0+1⟩+0⟩))
((¬1<⟨⟨0+1⟩+1⟩ → ¬1<1) → (1<1 → 1<⟨⟨0+1⟩+1⟩))
((¬1<⟨⟨1+0⟩+0⟩ → ¬1<1) → (1<1 → 1<⟨⟨1+0⟩+0⟩))
((¬1<⟨⟨1+0⟩+1⟩ → ¬1<1) → (1<1 → 1<⟨⟨1+0⟩+1⟩))
((¬1<⟨⟨1+1⟩+0⟩ → ¬1<1) → (1<1 → 1<⟨⟨1+1⟩+0⟩))
((¬1<⟨⟨1+1⟩+1⟩ → ¬1<1) → (1<1 → 1<⟨⟨1+1⟩+1⟩))
((¬1<⟨⟨0⋅0⟩+0⟩ → ¬1<1) → (1<1 → 1<⟨⟨0⋅0⟩+0⟩))
((¬1<⟨⟨0⋅0⟩+1⟩ → ¬1<1) → (1<1 → 1<⟨⟨0⋅0⟩+1⟩))
((¬1<⟨⟨0⋅1⟩+0⟩ → ¬1<1) → (1<1 → 1<⟨⟨0⋅1⟩+0⟩))
((¬1<⟨⟨0⋅1⟩+1⟩ → ¬1<1) → (1<1 → 1<⟨⟨0⋅1⟩+1⟩))
((¬1<⟨⟨1⋅0⟩+0⟩ → ¬1<1) → (1<1 → 1<⟨⟨1⋅0⟩+0⟩))
((¬1<⟨⟨1⋅0⟩+1⟩ → ¬1<1) → (1<1 → 1<⟨⟨1⋅0⟩+1⟩))
((¬1<⟨⟨1⋅1⟩+0⟩ → ¬1<1) → (1<1 → 1<⟨⟨1⋅1⟩+0⟩))
((¬1<⟨⟨1⋅1⟩+1⟩ → ¬1<1) → (1<1 → 1<⟨⟨1⋅1⟩+1⟩))
((¬1<⟨0⋅⟨0+0⟩⟩ → ¬1<1) → (1<1 → 1<⟨0⋅⟨0+0⟩⟩))
((¬1<⟨0⋅⟨0+1⟩⟩ → ¬1<1) → (1<1 → 1<⟨0⋅⟨0+1⟩⟩))
((¬1<⟨0⋅⟨1+0⟩⟩ → ¬1<1) → (1<1 → 1<⟨0⋅⟨1+0⟩⟩))
((¬1<⟨0⋅⟨1+1⟩⟩ → ¬1<1) → (1<1 → 1<⟨0⋅⟨1+1⟩⟩))
((¬1<⟨0⋅⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 1<⟨0⋅⟨0⋅0⟩⟩))
((¬1<⟨0⋅⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 1<⟨0⋅⟨0⋅1⟩⟩))
((¬1<⟨0⋅⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 1<⟨0⋅⟨1⋅0⟩⟩))
((¬1<⟨0⋅⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 1<⟨0⋅⟨1⋅1⟩⟩))
((¬1<⟨1⋅⟨0+0⟩⟩ → ¬1<1) → (1<1 → 1<⟨1⋅⟨0+0⟩⟩))
((¬1<⟨1⋅⟨0+1⟩⟩ → ¬1<1) → (1<1 → 1<⟨1⋅⟨0+1⟩⟩))
((¬1<⟨1⋅⟨1+0⟩⟩ → ¬1<1) → (1<1 → 1<⟨1⋅⟨1+0⟩⟩))
((¬1<⟨1⋅⟨1+1⟩⟩ → ¬1<1) → (1<1 → 1<⟨1⋅⟨1+1⟩⟩))
((¬1<⟨1⋅⟨0⋅0⟩⟩ → ¬1<1) → (1<1 → 1<⟨1⋅⟨0⋅0⟩⟩))
((¬1<⟨1⋅⟨0⋅1⟩⟩ → ¬1<1) → (1<1 → 1<⟨1⋅⟨0⋅1⟩⟩))
((¬1<⟨1⋅⟨1⋅0⟩⟩ → ¬1<1) → (1<1 → 1<⟨1⋅⟨1⋅0⟩⟩))
((¬1<⟨1⋅⟨1⋅1⟩⟩ → ¬1<1) → (1<1 → 1<⟨1⋅⟨1⋅1⟩⟩))
((¬1<⟨⟨0+0⟩⋅0⟩ → ¬1<1) → (1<1 → 1<⟨⟨0+0⟩⋅0⟩))
((¬1<⟨⟨0+0⟩⋅1⟩ → ¬1<1) → (1<1 → 1<⟨⟨0+0⟩⋅1⟩))
((¬1<⟨⟨0+1⟩⋅0⟩ → ¬1<1) → (1<1 → 1<⟨⟨0+1⟩⋅0⟩))
((¬1<⟨⟨0+1⟩⋅1⟩ → ¬1<1) → (1<1 → 1<⟨⟨0+1⟩⋅1⟩))
((¬1<⟨⟨1+0⟩⋅0⟩ → ¬1<1) → (1<1 → 1<⟨⟨1+0⟩⋅0⟩))
((¬1<⟨⟨1+0⟩⋅1⟩ → ¬1<1) → (1<1 → 1<⟨⟨1+0⟩⋅1⟩))
((¬1<⟨⟨1+1⟩⋅0⟩ → ¬1<1) → (1<1 → 1<⟨⟨1+1⟩⋅0⟩))
((¬1<⟨⟨1+1⟩⋅1⟩ → ¬1<1) → (1<1 → 1<⟨⟨1+1⟩⋅1⟩))
((¬1<⟨⟨0⋅0⟩⋅0⟩ → ¬1<1) → (1<1 → 1<⟨⟨0⋅0⟩⋅0⟩))
((¬1<⟨⟨0⋅0⟩⋅1⟩ → ¬1<1) → (1<1 → 1<⟨⟨0⋅0⟩⋅1⟩))
((¬1<⟨⟨0⋅1⟩⋅0⟩ → ¬1<1) → (1<1 → 1<⟨⟨0⋅1⟩⋅0⟩))
((¬1<⟨⟨0⋅1⟩⋅1⟩ → ¬1<1) → (1<1 → 1<⟨⟨0⋅1⟩⋅1⟩))
((¬1<⟨⟨1⋅0⟩⋅0⟩ → ¬1<1) → (1<1 → 1<⟨⟨1⋅0⟩⋅0⟩))
((¬1<⟨⟨1⋅0⟩⋅1⟩ → ¬1<1) → (1<1 → 1<⟨⟨1⋅0⟩⋅1⟩))
((¬1<⟨⟨1⋅1⟩⋅0⟩ → ¬1<1) → (1<1 → 1<⟨⟨1⋅1⟩⋅0⟩))
((¬1<⟨⟨1⋅1⟩⋅1⟩ → ¬1<1) → (1<1 → 1<⟨⟨1⋅1⟩⋅1⟩))
((¬⟨0+0⟩<⟨0+0⟩ → ¬1<1) → (1<1 → ⟨0+0⟩<⟨0+0⟩))
((¬⟨0+0⟩<⟨0+1⟩ → ¬1<1) → (1<1 → ⟨0+0⟩<⟨0+1⟩))
((¬⟨0+0⟩<⟨1+0⟩ → ¬1<1) → (1<1 → ⟨0+0⟩<⟨1+0⟩))
((¬⟨0+0⟩<⟨1+1⟩ → ¬1<1) → (1<1 → ⟨0+0⟩<⟨1+1⟩))
((¬⟨0+0⟩<⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨0+0⟩<⟨0⋅0⟩))
((¬⟨0+0⟩<⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨0+0⟩<⟨0⋅1⟩))
((¬⟨0+0⟩<⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨0+0⟩<⟨1⋅0⟩))
((¬⟨0+0⟩<⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨0+0⟩<⟨1⋅1⟩))
((¬⟨0+1⟩<⟨0+0⟩ → ¬1<1) → (1<1 → ⟨0+1⟩<⟨0+0⟩))
((¬⟨0+1⟩<⟨0+1⟩ → ¬1<1) → (1<1 → ⟨0+1⟩<⟨0+1⟩))
((¬⟨0+1⟩<⟨1+0⟩ → ¬1<1) → (1<1 → ⟨0+1⟩<⟨1+0⟩))
((¬⟨0+1⟩<⟨1+1⟩ → ¬1<1) → (1<1 → ⟨0+1⟩<⟨1+1⟩))
((¬⟨0+1⟩<⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨0+1⟩<⟨0⋅0⟩))
((¬⟨0+1⟩<⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨0+1⟩<⟨0⋅1⟩))
((¬⟨0+1⟩<⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨0+1⟩<⟨1⋅0⟩))
((¬⟨0+1⟩<⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨0+1⟩<⟨1⋅1⟩))
((¬⟨1+0⟩<⟨0+0⟩ → ¬1<1) → (1<1 → ⟨1+0⟩<⟨0+0⟩))
((¬⟨1+0⟩<⟨0+1⟩ → ¬1<1) → (1<1 → ⟨1+0⟩<⟨0+1⟩))
((¬⟨1+0⟩<⟨1+0⟩ → ¬1<1) → (1<1 → ⟨1+0⟩<⟨1+0⟩))
((¬⟨1+0⟩<⟨1+1⟩ → ¬1<1) → (1<1 → ⟨1+0⟩<⟨1+1⟩))
((¬⟨1+0⟩<⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨1+0⟩<⟨0⋅0⟩))
((¬⟨1+0⟩<⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨1+0⟩<⟨0⋅1⟩))
((¬⟨1+0⟩<⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨1+0⟩<⟨1⋅0⟩))
((¬⟨1+0⟩<⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨1+0⟩<⟨1⋅1⟩))
((¬⟨1+1⟩<⟨0+0⟩ → ¬1<1) → (1<1 → ⟨1+1⟩<⟨0+0⟩))
((¬⟨1+1⟩<⟨0+1⟩ → ¬1<1) → (1<1 → ⟨1+1⟩<⟨0+1⟩))
((¬⟨1+1⟩<⟨1+0⟩ → ¬1<1) → (1<1 → ⟨1+1⟩<⟨1+0⟩))
((¬⟨1+1⟩<⟨1+1⟩ → ¬1<1) → (1<1 → ⟨1+1⟩<⟨1+1⟩))
((¬⟨1+1⟩<⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨1+1⟩<⟨0⋅0⟩))
((¬⟨1+1⟩<⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨1+1⟩<⟨0⋅1⟩))
((¬⟨1+1⟩<⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨1+1⟩<⟨1⋅0⟩))
((¬⟨1+1⟩<⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨1+1⟩<⟨1⋅1⟩))
((¬⟨0⋅0⟩<⟨0+0⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩<⟨0+0⟩))
((¬⟨0⋅0⟩<⟨0+1⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩<⟨0+1⟩))
((¬⟨0⋅0⟩<⟨1+0⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩<⟨1+0⟩))
((¬⟨0⋅0⟩<⟨1+1⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩<⟨1+1⟩))
((¬⟨0⋅0⟩<⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩<⟨0⋅0⟩))
((¬⟨0⋅0⟩<⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩<⟨0⋅1⟩))
((¬⟨0⋅0⟩<⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩<⟨1⋅0⟩))
((¬⟨0⋅0⟩<⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨0⋅0⟩<⟨1⋅1⟩))
((¬⟨0⋅1⟩<⟨0+0⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩<⟨0+0⟩))
((¬⟨0⋅1⟩<⟨0+1⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩<⟨0+1⟩))
((¬⟨0⋅1⟩<⟨1+0⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩<⟨1+0⟩))
((¬⟨0⋅1⟩<⟨1+1⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩<⟨1+1⟩))
((¬⟨0⋅1⟩<⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩<⟨0⋅0⟩))
((¬⟨0⋅1⟩<⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩<⟨0⋅1⟩))
((¬⟨0⋅1⟩<⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩<⟨1⋅0⟩))
((¬⟨0⋅1⟩<⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨0⋅1⟩<⟨1⋅1⟩))
((¬⟨1⋅0⟩<⟨0+0⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩<⟨0+0⟩))
((¬⟨1⋅0⟩<⟨0+1⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩<⟨0+1⟩))
((¬⟨1⋅0⟩<⟨1+0⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩<⟨1+0⟩))
((¬⟨1⋅0⟩<⟨1+1⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩<⟨1+1⟩))
((¬⟨1⋅0⟩<⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩<⟨0⋅0⟩))
((¬⟨1⋅0⟩<⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩<⟨0⋅1⟩))
((¬⟨1⋅0⟩<⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩<⟨1⋅0⟩))
((¬⟨1⋅0⟩<⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨1⋅0⟩<⟨1⋅1⟩))
((¬⟨1⋅1⟩<⟨0+0⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩<⟨0+0⟩))
((¬⟨1⋅1⟩<⟨0+1⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩<⟨0+1⟩))
((¬⟨1⋅1⟩<⟨1+0⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩<⟨1+0⟩))
((¬⟨1⋅1⟩<⟨1+1⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩<⟨1+1⟩))
((¬⟨1⋅1⟩<⟨0⋅0⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩<⟨0⋅0⟩))
((¬⟨1⋅1⟩<⟨0⋅1⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩<⟨0⋅1⟩))
((¬⟨1⋅1⟩<⟨1⋅0⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩<⟨1⋅0⟩))
((¬⟨1⋅1⟩<⟨1⋅1⟩ → ¬1<1) → (1<1 → ⟨1⋅1⟩<⟨1⋅1⟩))
((¬⟨0+⟨0+0⟩⟩<0 → ¬1<1) → (1<1 → ⟨0+⟨0+0⟩⟩<0))
((¬⟨0+⟨0+0⟩⟩<1 → ¬1<1) → (1<1 → ⟨0+⟨0+0⟩⟩<1))
((¬⟨0+⟨0+1⟩⟩<0 → ¬1<1) → (1<1 → ⟨0+⟨0+1⟩⟩<0))
((¬⟨0+⟨0+1⟩⟩<1 → ¬1<1) → (1<1 → ⟨0+⟨0+1⟩⟩<1))
((¬⟨0+⟨1+0⟩⟩<0 → ¬1<1) → (1<1 → ⟨0+⟨1+0⟩⟩<0))
((¬⟨0+⟨1+0⟩⟩<1 → ¬1<1) → (1<1 → ⟨0+⟨1+0⟩⟩<1))
((¬⟨0+⟨1+1⟩⟩<0 → ¬1<1) → (1<1 → ⟨0+⟨1+1⟩⟩<0))
((¬⟨0+⟨1+1⟩⟩<1 → ¬1<1) → (1<1 → ⟨0+⟨1+1⟩⟩<1))
((¬⟨0+⟨0⋅0⟩⟩<0 → ¬1<1) → (1<1 → ⟨0+⟨0⋅0⟩⟩<0))
((¬⟨0+⟨0⋅0⟩⟩<1 → ¬1<1) → (1<1 → ⟨0+⟨0⋅0⟩⟩<1))
((¬⟨0+⟨0⋅1⟩⟩<0 → ¬1<1) → (1<1 → ⟨0+⟨0⋅1⟩⟩<0))
((¬⟨0+⟨0⋅1⟩⟩<1 → ¬1<1) → (1<1 → ⟨0+⟨0⋅1⟩⟩<1))
((¬⟨0+⟨1⋅0⟩⟩<0 → ¬1<1) → (1<1 → ⟨0+⟨1⋅0⟩⟩<0))
((¬⟨0+⟨1⋅0⟩⟩<1 → ¬1<1) → (1<1 → ⟨0+⟨1⋅0⟩⟩<1))
((¬⟨0+⟨1⋅1⟩⟩<0 → ¬1<1) → (1<1 → ⟨0+⟨1⋅1⟩⟩<0))
((¬⟨0+⟨1⋅1⟩⟩<1 → ¬1<1) → (1<1 → ⟨0+⟨1⋅1⟩⟩<1))
((¬⟨1+⟨0+0⟩⟩<0 → ¬1<1) → (1<1 → ⟨1+⟨0+0⟩⟩<0))
((¬⟨1+⟨0+0⟩⟩<1 → ¬1<1) → (1<1 → ⟨1+⟨0+0⟩⟩<1))
((¬⟨1+⟨0+1⟩⟩<0 → ¬1<1) → (1<1 → ⟨1+⟨0+1⟩⟩<0))
((¬⟨1+⟨0+1⟩⟩<1 → ¬1<1) → (1<1 → ⟨1+⟨0+1⟩⟩<1))
((¬⟨1+⟨1+0⟩⟩<0 → ¬1<1) → (1<1 → ⟨1+⟨1+0⟩⟩<0))
((¬⟨1+⟨1+0⟩⟩<1 → ¬1<1) → (1<1 → ⟨1+⟨1+0⟩⟩<1))
((¬⟨1+⟨1+1⟩⟩<0 → ¬1<1) → (1<1 → ⟨1+⟨1+1⟩⟩<0))
((¬⟨1+⟨1+1⟩⟩<1 → ¬1<1) → (1<1 → ⟨1+⟨1+1⟩⟩<1))
((¬⟨1+⟨0⋅0⟩⟩<0 → ¬1<1) → (1<1 → ⟨1+⟨0⋅0⟩⟩<0))
((¬⟨1+⟨0⋅0⟩⟩<1 → ¬1<1) → (1<1 → ⟨1+⟨0⋅0⟩⟩<1))
((¬⟨1+⟨0⋅1⟩⟩<0 → ¬1<1) → (1<1 → ⟨1+⟨0⋅1⟩⟩<0))
((¬⟨1+⟨0⋅1⟩⟩<1 → ¬1<1) → (1<1 → ⟨1+⟨0⋅1⟩⟩<1))
((¬⟨1+⟨1⋅0⟩⟩<0 → ¬1<1) → (1<1 → ⟨1+⟨1⋅0⟩⟩<0))
((¬⟨1+⟨1⋅0⟩⟩<1 → ¬1<1) → (1<1 → ⟨1+⟨1⋅0⟩⟩<1))
((¬⟨1+⟨1⋅1⟩⟩<0 → ¬1<1) → (1<1 → ⟨1+⟨1⋅1⟩⟩<0))
((¬⟨1+⟨1⋅1⟩⟩<1 → ¬1<1) → (1<1 → ⟨1+⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩+0⟩<0 → ¬1<1) → (1<1 → ⟨⟨0+0⟩+0⟩<0))
((¬⟨⟨0+0⟩+0⟩<1 → ¬1<1) → (1<1 → ⟨⟨0+0⟩+0⟩<1))
((¬⟨⟨0+0⟩+1⟩<0 → ¬1<1) → (1<1 → ⟨⟨0+0⟩+1⟩<0))
((¬⟨⟨0+0⟩+1⟩<1 → ¬1<1) → (1<1 → ⟨⟨0+0⟩+1⟩<1))
((¬⟨⟨0+1⟩+0⟩<0 → ¬1<1) → (1<1 → ⟨⟨0+1⟩+0⟩<0))
((¬⟨⟨0+1⟩+0⟩<1 → ¬1<1) → (1<1 → ⟨⟨0+1⟩+0⟩<1))
((¬⟨⟨0+1⟩+1⟩<0 → ¬1<1) → (1<1 → ⟨⟨0+1⟩+1⟩<0))
((¬⟨⟨0+1⟩+1⟩<1 → ¬1<1) → (1<1 → ⟨⟨0+1⟩+1⟩<1))
((¬⟨⟨1+0⟩+0⟩<0 → ¬1<1) → (1<1 → ⟨⟨1+0⟩+0⟩<0))
((¬⟨⟨1+0⟩+0⟩<1 → ¬1<1) → (1<1 → ⟨⟨1+0⟩+0⟩<1))
((¬⟨⟨1+0⟩+1⟩<0 → ¬1<1) → (1<1 → ⟨⟨1+0⟩+1⟩<0))
((¬⟨⟨1+0⟩+1⟩<1 → ¬1<1) → (1<1 → ⟨⟨1+0⟩+1⟩<1))
((¬⟨⟨1+1⟩+0⟩<0 → ¬1<1) → (1<1 → ⟨⟨1+1⟩+0⟩<0))
((¬⟨⟨1+1⟩+0⟩<1 → ¬1<1) → (1<1 → ⟨⟨1+1⟩+0⟩<1))
((¬⟨⟨1+1⟩+1⟩<0 → ¬1<1) → (1<1 → ⟨⟨1+1⟩+1⟩<0))
((¬⟨⟨1+1⟩+1⟩<1 → ¬1<1) → (1<1 → ⟨⟨1+1⟩+1⟩<1))
((¬⟨⟨0⋅0⟩+0⟩<0 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩+0⟩<0))
((¬⟨⟨0⋅0⟩+0⟩<1 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩+0⟩<1))
((¬⟨⟨0⋅0⟩+1⟩<0 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩+1⟩<0))
((¬⟨⟨0⋅0⟩+1⟩<1 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩+1⟩<1))
((¬⟨⟨0⋅1⟩+0⟩<0 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩+0⟩<0))
((¬⟨⟨0⋅1⟩+0⟩<1 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩+0⟩<1))
((¬⟨⟨0⋅1⟩+1⟩<0 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩+1⟩<0))
((¬⟨⟨0⋅1⟩+1⟩<1 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩+1⟩<1))
((¬⟨⟨1⋅0⟩+0⟩<0 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩+0⟩<0))
((¬⟨⟨1⋅0⟩+0⟩<1 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩+0⟩<1))
((¬⟨⟨1⋅0⟩+1⟩<0 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩+1⟩<0))
((¬⟨⟨1⋅0⟩+1⟩<1 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩+1⟩<1))
((¬⟨⟨1⋅1⟩+0⟩<0 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩+0⟩<0))
((¬⟨⟨1⋅1⟩+0⟩<1 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩+0⟩<1))
((¬⟨⟨1⋅1⟩+1⟩<0 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩+1⟩<0))
((¬⟨⟨1⋅1⟩+1⟩<1 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩+1⟩<1))
((¬⟨0⋅⟨0+0⟩⟩<0 → ¬1<1) → (1<1 → ⟨0⋅⟨0+0⟩⟩<0))
((¬⟨0⋅⟨0+0⟩⟩<1 → ¬1<1) → (1<1 → ⟨0⋅⟨0+0⟩⟩<1))
((¬⟨0⋅⟨0+1⟩⟩<0 → ¬1<1) → (1<1 → ⟨0⋅⟨0+1⟩⟩<0))
((¬⟨0⋅⟨0+1⟩⟩<1 → ¬1<1) → (1<1 → ⟨0⋅⟨0+1⟩⟩<1))
((¬⟨0⋅⟨1+0⟩⟩<0 → ¬1<1) → (1<1 → ⟨0⋅⟨1+0⟩⟩<0))
((¬⟨0⋅⟨1+0⟩⟩<1 → ¬1<1) → (1<1 → ⟨0⋅⟨1+0⟩⟩<1))
((¬⟨0⋅⟨1+1⟩⟩<0 → ¬1<1) → (1<1 → ⟨0⋅⟨1+1⟩⟩<0))
((¬⟨0⋅⟨1+1⟩⟩<1 → ¬1<1) → (1<1 → ⟨0⋅⟨1+1⟩⟩<1))
((¬⟨0⋅⟨0⋅0⟩⟩<0 → ¬1<1) → (1<1 → ⟨0⋅⟨0⋅0⟩⟩<0))
((¬⟨0⋅⟨0⋅0⟩⟩<1 → ¬1<1) → (1<1 → ⟨0⋅⟨0⋅0⟩⟩<1))
((¬⟨0⋅⟨0⋅1⟩⟩<0 → ¬1<1) → (1<1 → ⟨0⋅⟨0⋅1⟩⟩<0))
((¬⟨0⋅⟨0⋅1⟩⟩<1 → ¬1<1) → (1<1 → ⟨0⋅⟨0⋅1⟩⟩<1))
((¬⟨0⋅⟨1⋅0⟩⟩<0 → ¬1<1) → (1<1 → ⟨0⋅⟨1⋅0⟩⟩<0))
((¬⟨0⋅⟨1⋅0⟩⟩<1 → ¬1<1) → (1<1 → ⟨0⋅⟨1⋅0⟩⟩<1))
((¬⟨0⋅⟨1⋅1⟩⟩<0 → ¬1<1) → (1<1 → ⟨0⋅⟨1⋅1⟩⟩<0))
((¬⟨0⋅⟨1⋅1⟩⟩<1 → ¬1<1) → (1<1 → ⟨0⋅⟨1⋅1⟩⟩<1))
((¬⟨1⋅⟨0+0⟩⟩<0 → ¬1<1) → (1<1 → ⟨1⋅⟨0+0⟩⟩<0))
((¬⟨1⋅⟨0+0⟩⟩<1 → ¬1<1) → (1<1 → ⟨1⋅⟨0+0⟩⟩<1))
((¬⟨1⋅⟨0+1⟩⟩<0 → ¬1<1) → (1<1 → ⟨1⋅⟨0+1⟩⟩<0))
((¬⟨1⋅⟨0+1⟩⟩<1 → ¬1<1) → (1<1 → ⟨1⋅⟨0+1⟩⟩<1))
((¬⟨1⋅⟨1+0⟩⟩<0 → ¬1<1) → (1<1 → ⟨1⋅⟨1+0⟩⟩<0))
((¬⟨1⋅⟨1+0⟩⟩<1 → ¬1<1) → (1<1 → ⟨1⋅⟨1+0⟩⟩<1))
((¬⟨1⋅⟨1+1⟩⟩<0 → ¬1<1) → (1<1 → ⟨1⋅⟨1+1⟩⟩<0))
((¬⟨1⋅⟨1+1⟩⟩<1 → ¬1<1) → (1<1 → ⟨1⋅⟨1+1⟩⟩<1))
((¬⟨1⋅⟨0⋅0⟩⟩<0 → ¬1<1) → (1<1 → ⟨1⋅⟨0⋅0⟩⟩<0))
((¬⟨1⋅⟨0⋅0⟩⟩<1 → ¬1<1) → (1<1 → ⟨1⋅⟨0⋅0⟩⟩<1))
((¬⟨1⋅⟨0⋅1⟩⟩<0 → ¬1<1) → (1<1 → ⟨1⋅⟨0⋅1⟩⟩<0))
((¬⟨1⋅⟨0⋅1⟩⟩<1 → ¬1<1) → (1<1 → ⟨1⋅⟨0⋅1⟩⟩<1))
((¬⟨1⋅⟨1⋅0⟩⟩<0 → ¬1<1) → (1<1 → ⟨1⋅⟨1⋅0⟩⟩<0))
((¬⟨1⋅⟨1⋅0⟩⟩<1 → ¬1<1) → (1<1 → ⟨1⋅⟨1⋅0⟩⟩<1))
((¬⟨1⋅⟨1⋅1⟩⟩<0 → ¬1<1) → (1<1 → ⟨1⋅⟨1⋅1⟩⟩<0))
((¬⟨1⋅⟨1⋅1⟩⟩<1 → ¬1<1) → (1<1 → ⟨1⋅⟨1⋅1⟩⟩<1))
((¬⟨⟨0+0⟩⋅0⟩<0 → ¬1<1) → (1<1 → ⟨⟨0+0⟩⋅0⟩<0))
((¬⟨⟨0+0⟩⋅0⟩<1 → ¬1<1) → (1<1 → ⟨⟨0+0⟩⋅0⟩<1))
((¬⟨⟨0+0⟩⋅1⟩<0 → ¬1<1) → (1<1 → ⟨⟨0+0⟩⋅1⟩<0))
((¬⟨⟨0+0⟩⋅1⟩<1 → ¬1<1) → (1<1 → ⟨⟨0+0⟩⋅1⟩<1))
((¬⟨⟨0+1⟩⋅0⟩<0 → ¬1<1) → (1<1 → ⟨⟨0+1⟩⋅0⟩<0))
((¬⟨⟨0+1⟩⋅0⟩<1 → ¬1<1) → (1<1 → ⟨⟨0+1⟩⋅0⟩<1))
((¬⟨⟨0+1⟩⋅1⟩<0 → ¬1<1) → (1<1 → ⟨⟨0+1⟩⋅1⟩<0))
((¬⟨⟨0+1⟩⋅1⟩<1 → ¬1<1) → (1<1 → ⟨⟨0+1⟩⋅1⟩<1))
((¬⟨⟨1+0⟩⋅0⟩<0 → ¬1<1) → (1<1 → ⟨⟨1+0⟩⋅0⟩<0))
((¬⟨⟨1+0⟩⋅0⟩<1 → ¬1<1) → (1<1 → ⟨⟨1+0⟩⋅0⟩<1))
((¬⟨⟨1+0⟩⋅1⟩<0 → ¬1<1) → (1<1 → ⟨⟨1+0⟩⋅1⟩<0))
((¬⟨⟨1+0⟩⋅1⟩<1 → ¬1<1) → (1<1 → ⟨⟨1+0⟩⋅1⟩<1))
((¬⟨⟨1+1⟩⋅0⟩<0 → ¬1<1) → (1<1 → ⟨⟨1+1⟩⋅0⟩<0))
((¬⟨⟨1+1⟩⋅0⟩<1 → ¬1<1) → (1<1 → ⟨⟨1+1⟩⋅0⟩<1))
((¬⟨⟨1+1⟩⋅1⟩<0 → ¬1<1) → (1<1 → ⟨⟨1+1⟩⋅1⟩<0))
((¬⟨⟨1+1⟩⋅1⟩<1 → ¬1<1) → (1<1 → ⟨⟨1+1⟩⋅1⟩<1))
((¬⟨⟨0⋅0⟩⋅0⟩<0 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩⋅0⟩<0))
((¬⟨⟨0⋅0⟩⋅0⟩<1 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩⋅0⟩<1))
((¬⟨⟨0⋅0⟩⋅1⟩<0 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩⋅1⟩<0))
((¬⟨⟨0⋅0⟩⋅1⟩<1 → ¬1<1) → (1<1 → ⟨⟨0⋅0⟩⋅1⟩<1))
((¬⟨⟨0⋅1⟩⋅0⟩<0 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩⋅0⟩<0))
((¬⟨⟨0⋅1⟩⋅0⟩<1 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩⋅0⟩<1))
((¬⟨⟨0⋅1⟩⋅1⟩<0 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩⋅1⟩<0))
((¬⟨⟨0⋅1⟩⋅1⟩<1 → ¬1<1) → (1<1 → ⟨⟨0⋅1⟩⋅1⟩<1))
((¬⟨⟨1⋅0⟩⋅0⟩<0 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩⋅0⟩<0))
((¬⟨⟨1⋅0⟩⋅0⟩<1 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩⋅0⟩<1))
((¬⟨⟨1⋅0⟩⋅1⟩<0 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩⋅1⟩<0))
((¬⟨⟨1⋅0⟩⋅1⟩<1 → ¬1<1) → (1<1 → ⟨⟨1⋅0⟩⋅1⟩<1))
((¬⟨⟨1⋅1⟩⋅0⟩<0 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩⋅0⟩<0))
((¬⟨⟨1⋅1⟩⋅0⟩<1 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩⋅0⟩<1))
((¬⟨⟨1⋅1⟩⋅1⟩<0 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩⋅1⟩<0))
((¬⟨⟨1⋅1⟩⋅1⟩<1 → ¬1<1) → (1<1 → ⟨⟨1⋅1⟩⋅1⟩<1))
((¬¬¬0=⟨0+0⟩ → ¬1<1) → (1<1 → ¬¬0=⟨0+0⟩))
((¬¬¬0=⟨0+1⟩ → ¬1<1) → (1<1 → ¬¬0=⟨0+1⟩))
((¬¬¬0=⟨1+0⟩ → ¬1<1) → (1<1 → ¬¬0=⟨1+0⟩))
((¬¬¬0=⟨1+1⟩ → ¬1<1) → (1<1 → ¬¬0=⟨1+1⟩))
((¬¬¬0=⟨0⋅0⟩ → ¬1<1) → (1<1 → ¬¬0=⟨0⋅0⟩))
((¬¬¬0=⟨0⋅1⟩ → ¬1<1) → (1<1 → ¬¬0=⟨0⋅1⟩))
((¬¬¬0=⟨1⋅0⟩ → ¬1<1) → (1<1 → ¬¬0=⟨1⋅0⟩))
((¬¬¬0=⟨1⋅1⟩ → ¬1<1) → (1<1 → ¬¬0=⟨1⋅1⟩))
((¬¬¬1=⟨0+0⟩ → ¬1<1) → (1<1 → ¬¬1=⟨0+0⟩))
((¬¬¬1=⟨0+1⟩ → ¬1<1) → (1<1 → ¬¬1=⟨0+1⟩))
((¬¬¬1=⟨1+0⟩ → ¬1<1) → (1<1 → ¬¬1=⟨1+0⟩))
((¬¬¬1=⟨1+1⟩ → ¬1<1) → (1<1 → ¬¬1=⟨1+1⟩))
((¬¬¬1=⟨0⋅0⟩ → ¬1<1) → (1<1 → ¬¬1=⟨0⋅0⟩))
((¬¬¬1=⟨0⋅1⟩ → ¬1<1) → (1<1 → ¬¬1=⟨0⋅1⟩))
((¬¬¬1=⟨1⋅0⟩ → ¬1<1) → (1<1 → ¬¬1=⟨1⋅0⟩))
((¬¬¬1=⟨1⋅1⟩ → ¬1<1) → (1<1 → ¬¬1=⟨1⋅1⟩))
((¬¬¬⟨0+0⟩=0 → ¬1<1) → (1<1 → ¬¬⟨0+0⟩=0))
((¬¬¬⟨0+0⟩=1 → ¬1<1) → (1<1 → ¬¬⟨0+0⟩=1))
((¬¬¬⟨0+1⟩=0 → ¬1<1) → (1<1 → ¬¬⟨0+1⟩=0))
((¬¬¬⟨0+1⟩=1 → ¬1<1) → (1<1 → ¬¬⟨0+1⟩=1))
((¬¬¬⟨1+0⟩=0 → ¬1<1) → (1<1 → ¬¬⟨1+0⟩=0))
((¬¬¬⟨1+0⟩=1 → ¬1<1) → (1<1 → ¬¬⟨1+0⟩=1))
((¬¬¬⟨1+1⟩=0 → ¬1<1) → (1<1 → ¬¬⟨1+1⟩=0))
((¬¬¬⟨1+1⟩=1 → ¬1<1) → (1<1 → ¬¬⟨1+1⟩=1))
((¬¬¬⟨0⋅0⟩=0 → ¬1<1) → (1<1 → ¬¬⟨0⋅0⟩=0))
((¬¬¬⟨0⋅0⟩=1 → ¬1<1) → (1<1 → ¬¬⟨0⋅0⟩=1))
((¬¬¬⟨0⋅1⟩=0 → ¬1<1) → (1<1 → ¬¬⟨0⋅1⟩=0))
((¬¬¬⟨0⋅1⟩=1 → ¬1<1) → (1<1 → ¬¬⟨0⋅1⟩=1))
((¬¬¬⟨1⋅0⟩=0 → ¬1<1) → (1<1 → ¬¬⟨1⋅0⟩=0))
((¬¬¬⟨1⋅0⟩=1 → ¬1<1) → (1<1 → ¬¬⟨1⋅0⟩=1))
((¬¬¬⟨1⋅1⟩=0 → ¬1<1) → (1<1 → ¬¬⟨1⋅1⟩=0))
((¬¬¬⟨1⋅1⟩=1 → ¬1<1) → (1<1 → ¬¬⟨1⋅1⟩=1))
((¬¬¬0<⟨0+0⟩ → ¬1<1) → (1<1 → ¬¬0<⟨0+0⟩))
((¬¬¬0<⟨0+1⟩ → ¬1<1) → (1<1 → ¬¬0<⟨0+1⟩))
((¬¬¬0<⟨1+0⟩ → ¬1<1) → (1<1 → ¬¬0<⟨1+0⟩))
((¬¬¬0<⟨1+1⟩ → ¬1<1) → (1<1 → ¬¬0<⟨1+1⟩))
((¬¬¬0<⟨0⋅0⟩ → ¬1<1) → (1<1 → ¬¬0<⟨0⋅0⟩))
((¬¬¬0<⟨0⋅1⟩ → ¬1<1) → (1<1 → ¬¬0<⟨0⋅1⟩))
((¬¬¬0<⟨1⋅0⟩ → ¬1<1) → (1<1 → ¬¬0<⟨1⋅0⟩))
((¬¬¬0<⟨1⋅1⟩ → ¬1<1) → (1<1 → ¬¬0<⟨1⋅1⟩))
((¬¬¬1<⟨0+0⟩ → ¬1<1) → (1<1 → ¬¬1<⟨0+0⟩))
((¬¬¬1<⟨0+1⟩ → ¬1<1) → (1<1 → ¬¬1<⟨0+1⟩))
((¬¬¬1<⟨1+0⟩ → ¬1<1) → (1<1 → ¬¬1<⟨1+0⟩))
((¬¬¬1<⟨1+1⟩ → ¬1<1) → (1<1 → ¬¬1<⟨1+1⟩))
((¬¬¬1<⟨0⋅0⟩ → ¬1<1) → (1<1 → ¬¬1<⟨0⋅0⟩))
((¬¬¬1<⟨0⋅1⟩ → ¬1<1) → (1<1 → ¬¬1<⟨0⋅1⟩))
((¬¬¬1<⟨1⋅0⟩ → ¬1<1) → (1<1 → ¬¬1<⟨1⋅0⟩))
((¬¬¬1<⟨1⋅1⟩ → ¬1<1) → (1<1 → ¬¬1<⟨1⋅1⟩))
((¬¬¬⟨0+0⟩<0 → ¬1<1) → (1<1 → ¬¬⟨0+0⟩<0))
((¬¬¬⟨0+0⟩<1 → ¬1<1) → (1<1 → ¬¬⟨0+0⟩<1))
((¬¬¬⟨0+1⟩<0 → ¬1<1) → (1<1 → ¬¬⟨0+1⟩<0))
((¬¬¬⟨0+1⟩<1 → ¬1<1) → (1<1 → ¬¬⟨0+1⟩<1))
((¬¬¬⟨1+0⟩<0 → ¬1<1) → (1<1 → ¬¬⟨1+0⟩<0))
((¬¬¬⟨1+0⟩<1 → ¬1<1) → (1<1 → ¬¬⟨1+0⟩<1))
((¬¬¬⟨1+1⟩<0 → ¬1<1) → (1<1 → ¬¬⟨1+1⟩<0))
((¬¬¬⟨1+1⟩<1 → ¬1<1) → (1<1 → ¬¬⟨1+1⟩<1))
((¬¬¬⟨0⋅0⟩<0 → ¬1<1) → (1<1 → ¬¬⟨0⋅0⟩<0))
((¬¬¬⟨0⋅0⟩<1 → ¬1<1) → (1<1 → ¬¬⟨0⋅0⟩<1))
((¬¬¬⟨0⋅1⟩<0 → ¬1<1) → (1<1 → ¬¬⟨0⋅1⟩<0))
((¬¬¬⟨0⋅1⟩<1 → ¬1<1) → (1<1 → ¬¬⟨0⋅1⟩<1))
((¬¬¬⟨1⋅0⟩<0 → ¬1<1) → (1<1 → ¬¬⟨1⋅0⟩<0))
((¬¬¬⟨1⋅0⟩<1 → ¬1<1) → (1<1 → ¬¬⟨1⋅0⟩<1))
((¬¬¬⟨1⋅1⟩<0 → ¬1<1) → (1<1 → ¬¬⟨1⋅1⟩<0))
((¬¬¬⟨1⋅1⟩<1 → ¬1<1) → (1<1 → ¬¬⟨1⋅1⟩<1))
((¬¬¬¬¬0=0 → ¬1<1) → (1<1 → ¬¬¬¬0=0))
((¬¬¬¬¬0=1 → ¬1<1) → (1<1 → ¬¬¬¬0=1))
((¬¬¬¬¬1=0 → ¬1<1) → (1<1 → ¬¬¬¬1=0))
((¬¬¬¬¬1=1 → ¬1<1) → (1<1 → ¬¬¬¬1=1))
((¬¬¬¬¬0<0 → ¬1<1) → (1<1 → ¬¬¬¬0<0))
((¬¬¬¬¬0<1 → ¬1<1) → (1<1 → ¬¬¬¬0<1))
((¬¬¬¬¬1<0 → ¬1<1) → (1<1 → ¬¬¬¬1<0))
((¬¬¬¬¬1<1 → ¬1<1) → (1<1 → ¬¬¬¬1<1))
((¬¬¬¬∀x. 0=x → ¬1<1) → (1<1 → ¬¬¬∀x. 0=x))
((¬¬¬¬∀x. 1=x → ¬1<1) → (1<1 → ¬¬¬∀x. 1=x))
((¬¬¬¬∀x. x=0 → ¬1<1) → (1<1 → ¬¬¬∀x. x=0))
((¬¬¬¬∀x. x=1 → ¬1<1) → (1<1 → ¬¬¬∀x. x=1))
((¬¬¬¬∀x. x=x → ¬1<1) → (1<1 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. x=x → ¬1<1) → (1<1 → ¬¬¬∀x. x=x))
((¬¬¬¬∀x. 0<x → ¬1<1) → (1<1 → ¬¬¬∀x. 0<x))
((¬¬¬¬∀x. 1<x → ¬1<1) → (1<1 → ¬¬¬∀x. 1<x))
((¬¬¬¬∀x. x<0 → ¬1<1) → (1<1 → ¬¬¬∀x. x<0))
((¬¬¬¬∀x. x<1 → ¬1<1) → (1<1 → ¬¬¬∀x. x<1))
((¬¬¬¬∀x. x<x → ¬1<1) → (1<1 → ¬¬¬∀x. x<x))
((¬¬¬¬∀x. x<x → ¬1<1) → (1<1 → ¬¬¬∀x. x<x))
((¬¬¬∀y. 0=y → ¬1<1) → (1<1 → ¬¬∀y. 0=y))
((¬¬¬∀y. 1=y → ¬1<1) → (1<1 → ¬¬∀y. 1=y))
((¬¬¬∀y. y=0 → ¬1<1) → (1<1 → ¬¬∀y. y=0))
((¬¬¬∀y. y=1 → ¬1<1) → (1<1 → ¬¬∀y. y=1))
((¬¬¬∀y. 0<y → ¬1<1) → (1<1 → ¬¬∀y. 0<y))
((¬¬¬∀y. 1<y → ¬1<1) → (1<1 → ¬¬∀y. 1<y))
((¬¬¬∀y. y<0 → ¬1<1) → (1<1 → ¬¬∀y. y<0))
((¬¬¬∀y. y<1 → ¬1<1) → (1<1 → ¬¬∀y. y<1))
((¬¬¬∀x. ¬0=x → ¬1<1) → (1<1 → ¬¬∀x. ¬0=x))
((¬¬¬∀x. ¬1=x → ¬1<1) → (1<1 → ¬¬∀x. ¬1=x))
((¬¬¬∀x. ¬x=0 → ¬1<1) → (1<1 → ¬¬∀x. ¬x=0))
((¬¬¬∀x. ¬x=1 → ¬1<1) → (1<1 → ¬¬∀x. ¬x=1))
((¬¬¬∀x. ¬x=x → ¬1<1) → (1<1 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬x=x → ¬1<1) → (1<1 → ¬¬∀x. ¬x=x))
((¬¬¬∀x. ¬0<x → ¬1<1) → (1<1 → ¬¬∀x. ¬0<x))
((¬¬¬∀x. ¬1<x → ¬1<1) → (1<1 → ¬¬∀x. ¬1<x))
((¬¬¬∀x. ¬x<0 → ¬1<1) → (1<1 → ¬¬∀x. ¬x<0))
((¬¬¬∀x. ¬x<1 → ¬1<1) → (1<1 → ¬¬∀x. ¬x<1))
((¬¬¬∀x. ¬x<x → ¬1<1) → (1<1 → ¬¬∀x. ¬x<x))
((¬¬¬∀x. ¬x<x → ¬1<1) → (1<1 → ¬¬∀x. ¬x<x))
((¬¬∀z. 0=z → ¬1<1) → (1<1 → ¬∀z. 0=z))
((¬¬∀x. 0=⟨0+x⟩ → ¬1<1) → (1<1 → ¬∀x. 0=⟨0+x⟩))
((¬¬∀x. 0=⟨1+x⟩ → ¬1<1) → (1<1 → ¬∀x. 0=⟨1+x⟩))
((¬¬∀x. 0=⟨x+0⟩ → ¬1<1) → (1<1 → ¬∀x. 0=⟨x+0⟩))
((¬¬∀x. 0=⟨x+1⟩ → ¬1<1) → (1<1 → ¬∀x. 0=⟨x+1⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬1<1) → (1<1 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨x+x⟩ → ¬1<1) → (1<1 → ¬∀x. 0=⟨x+x⟩))
((¬¬∀x. 0=⟨0⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 0=⟨0⋅x⟩))
((¬¬∀x. 0=⟨1⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 0=⟨1⋅x⟩))
((¬¬∀x. 0=⟨x⋅0⟩ → ¬1<1) → (1<1 → ¬∀x. 0=⟨x⋅0⟩))
((¬¬∀x. 0=⟨x⋅1⟩ → ¬1<1) → (1<1 → ¬∀x. 0=⟨x⋅1⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀x. 0=⟨x⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 0=⟨x⋅x⟩))
((¬¬∀z. 1=z → ¬1<1) → (1<1 → ¬∀z. 1=z))
((¬¬∀x. 1=⟨0+x⟩ → ¬1<1) → (1<1 → ¬∀x. 1=⟨0+x⟩))
((¬¬∀x. 1=⟨1+x⟩ → ¬1<1) → (1<1 → ¬∀x. 1=⟨1+x⟩))
((¬¬∀x. 1=⟨x+0⟩ → ¬1<1) → (1<1 → ¬∀x. 1=⟨x+0⟩))
((¬¬∀x. 1=⟨x+1⟩ → ¬1<1) → (1<1 → ¬∀x. 1=⟨x+1⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬1<1) → (1<1 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨x+x⟩ → ¬1<1) → (1<1 → ¬∀x. 1=⟨x+x⟩))
((¬¬∀x. 1=⟨0⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 1=⟨0⋅x⟩))
((¬¬∀x. 1=⟨1⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 1=⟨1⋅x⟩))
((¬¬∀x. 1=⟨x⋅0⟩ → ¬1<1) → (1<1 → ¬∀x. 1=⟨x⋅0⟩))
((¬¬∀x. 1=⟨x⋅1⟩ → ¬1<1) → (1<1 → ¬∀x. 1=⟨x⋅1⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. 1=⟨x⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 1=⟨x⋅x⟩))
((¬¬∀x. x=⟨0+0⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨0+0⟩))
((¬¬∀x. x=⟨0+1⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨0+1⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨0+x⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨0+x⟩))
((¬¬∀x. x=⟨1+0⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨1+0⟩))
((¬¬∀x. x=⟨1+1⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨1+1⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨1+x⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨1+x⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+0⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨x+0⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+1⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨x+1⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨x+x⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨x+x⟩))
((¬¬∀x. x=⟨0⋅0⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨0⋅0⟩))
((¬¬∀x. x=⟨0⋅1⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨0⋅1⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨0⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨0⋅x⟩))
((¬¬∀x. x=⟨1⋅0⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨1⋅0⟩))
((¬¬∀x. x=⟨1⋅1⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨1⋅1⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨1⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨1⋅x⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅0⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨x⋅0⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅1⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨x⋅1⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀x. x=⟨x⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. x=⟨x⋅x⟩))
((¬¬∀y. y=y → ¬1<1) → (1<1 → ¬∀y. y=y))
((¬¬∀y. y=y → ¬1<1) → (1<1 → ¬∀y. y=y))
((¬¬∀z. z=0 → ¬1<1) → (1<1 → ¬∀z. z=0))
((¬¬∀z. z=1 → ¬1<1) → (1<1 → ¬∀z. z=1))
((¬¬∀x. ⟨0+0⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨0+0⟩=x))
((¬¬∀x. ⟨0+1⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨0+1⟩=x))
((¬¬∀x. ⟨0+x⟩=0 → ¬1<1) → (1<1 → ¬∀x. ⟨0+x⟩=0))
((¬¬∀x. ⟨0+x⟩=1 → ¬1<1) → (1<1 → ¬∀x. ⟨0+x⟩=1))
((¬¬∀x. ⟨0+x⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨0+x⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨0+x⟩=x))
((¬¬∀x. ⟨1+0⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨1+0⟩=x))
((¬¬∀x. ⟨1+1⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨1+1⟩=x))
((¬¬∀x. ⟨1+x⟩=0 → ¬1<1) → (1<1 → ¬∀x. ⟨1+x⟩=0))
((¬¬∀x. ⟨1+x⟩=1 → ¬1<1) → (1<1 → ¬∀x. ⟨1+x⟩=1))
((¬¬∀x. ⟨1+x⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨1+x⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨1+x⟩=x))
((¬¬∀x. ⟨x+0⟩=0 → ¬1<1) → (1<1 → ¬∀x. ⟨x+0⟩=0))
((¬¬∀x. ⟨x+0⟩=1 → ¬1<1) → (1<1 → ¬∀x. ⟨x+0⟩=1))
((¬¬∀x. ⟨x+0⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+0⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨x+0⟩=x))
((¬¬∀x. ⟨x+1⟩=0 → ¬1<1) → (1<1 → ¬∀x. ⟨x+1⟩=0))
((¬¬∀x. ⟨x+1⟩=1 → ¬1<1) → (1<1 → ¬∀x. ⟨x+1⟩=1))
((¬¬∀x. ⟨x+1⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+1⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨x+1⟩=x))
((¬¬∀x. ⟨x+x⟩=0 → ¬1<1) → (1<1 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=0 → ¬1<1) → (1<1 → ¬∀x. ⟨x+x⟩=0))
((¬¬∀x. ⟨x+x⟩=1 → ¬1<1) → (1<1 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=1 → ¬1<1) → (1<1 → ¬∀x. ⟨x+x⟩=1))
((¬¬∀x. ⟨x+x⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨x+x⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨x+x⟩=x))
((¬¬∀x. ⟨0⋅0⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨0⋅0⟩=x))
((¬¬∀x. ⟨0⋅1⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨0⋅1⟩=x))
((¬¬∀x. ⟨0⋅x⟩=0 → ¬1<1) → (1<1 → ¬∀x. ⟨0⋅x⟩=0))
((¬¬∀x. ⟨0⋅x⟩=1 → ¬1<1) → (1<1 → ¬∀x. ⟨0⋅x⟩=1))
((¬¬∀x. ⟨0⋅x⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨0⋅x⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨0⋅x⟩=x))
((¬¬∀x. ⟨1⋅0⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨1⋅0⟩=x))
((¬¬∀x. ⟨1⋅1⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨1⋅1⟩=x))
((¬¬∀x. ⟨1⋅x⟩=0 → ¬1<1) → (1<1 → ¬∀x. ⟨1⋅x⟩=0))
((¬¬∀x. ⟨1⋅x⟩=1 → ¬1<1) → (1<1 → ¬∀x. ⟨1⋅x⟩=1))
((¬¬∀x. ⟨1⋅x⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨1⋅x⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨1⋅x⟩=x))
((¬¬∀x. ⟨x⋅0⟩=0 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅0⟩=0))
((¬¬∀x. ⟨x⋅0⟩=1 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅0⟩=1))
((¬¬∀x. ⟨x⋅0⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅0⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅0⟩=x))
((¬¬∀x. ⟨x⋅1⟩=0 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅1⟩=0))
((¬¬∀x. ⟨x⋅1⟩=1 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅1⟩=1))
((¬¬∀x. ⟨x⋅1⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅1⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅1⟩=x))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=0 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅x⟩=0))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=1 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅x⟩=1))
((¬¬∀x. ⟨x⋅x⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀x. ⟨x⋅x⟩=x → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅x⟩=x))
((¬¬∀z. 0<z → ¬1<1) → (1<1 → ¬∀z. 0<z))
((¬¬∀x. 0<⟨0+x⟩ → ¬1<1) → (1<1 → ¬∀x. 0<⟨0+x⟩))
((¬¬∀x. 0<⟨1+x⟩ → ¬1<1) → (1<1 → ¬∀x. 0<⟨1+x⟩))
((¬¬∀x. 0<⟨x+0⟩ → ¬1<1) → (1<1 → ¬∀x. 0<⟨x+0⟩))
((¬¬∀x. 0<⟨x+1⟩ → ¬1<1) → (1<1 → ¬∀x. 0<⟨x+1⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬1<1) → (1<1 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨x+x⟩ → ¬1<1) → (1<1 → ¬∀x. 0<⟨x+x⟩))
((¬¬∀x. 0<⟨0⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 0<⟨0⋅x⟩))
((¬¬∀x. 0<⟨1⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 0<⟨1⋅x⟩))
((¬¬∀x. 0<⟨x⋅0⟩ → ¬1<1) → (1<1 → ¬∀x. 0<⟨x⋅0⟩))
((¬¬∀x. 0<⟨x⋅1⟩ → ¬1<1) → (1<1 → ¬∀x. 0<⟨x⋅1⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀x. 0<⟨x⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 0<⟨x⋅x⟩))
((¬¬∀z. 1<z → ¬1<1) → (1<1 → ¬∀z. 1<z))
((¬¬∀x. 1<⟨0+x⟩ → ¬1<1) → (1<1 → ¬∀x. 1<⟨0+x⟩))
((¬¬∀x. 1<⟨1+x⟩ → ¬1<1) → (1<1 → ¬∀x. 1<⟨1+x⟩))
((¬¬∀x. 1<⟨x+0⟩ → ¬1<1) → (1<1 → ¬∀x. 1<⟨x+0⟩))
((¬¬∀x. 1<⟨x+1⟩ → ¬1<1) → (1<1 → ¬∀x. 1<⟨x+1⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬1<1) → (1<1 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨x+x⟩ → ¬1<1) → (1<1 → ¬∀x. 1<⟨x+x⟩))
((¬¬∀x. 1<⟨0⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 1<⟨0⋅x⟩))
((¬¬∀x. 1<⟨1⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 1<⟨1⋅x⟩))
((¬¬∀x. 1<⟨x⋅0⟩ → ¬1<1) → (1<1 → ¬∀x. 1<⟨x⋅0⟩))
((¬¬∀x. 1<⟨x⋅1⟩ → ¬1<1) → (1<1 → ¬∀x. 1<⟨x⋅1⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. 1<⟨x⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. 1<⟨x⋅x⟩))
((¬¬∀x. x<⟨0+0⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨0+0⟩))
((¬¬∀x. x<⟨0+1⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨0+1⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨0+x⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨0+x⟩))
((¬¬∀x. x<⟨1+0⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨1+0⟩))
((¬¬∀x. x<⟨1+1⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨1+1⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨1+x⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨1+x⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+0⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨x+0⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+1⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨x+1⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨x+x⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨x+x⟩))
((¬¬∀x. x<⟨0⋅0⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨0⋅0⟩))
((¬¬∀x. x<⟨0⋅1⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨0⋅1⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨0⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨0⋅x⟩))
((¬¬∀x. x<⟨1⋅0⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨1⋅0⟩))
((¬¬∀x. x<⟨1⋅1⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨1⋅1⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨1⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨1⋅x⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅0⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨x⋅0⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅1⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨x⋅1⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀x. x<⟨x⋅x⟩ → ¬1<1) → (1<1 → ¬∀x. x<⟨x⋅x⟩))
((¬¬∀y. y<y → ¬1<1) → (1<1 → ¬∀y. y<y))
((¬¬∀y. y<y → ¬1<1) → (1<1 → ¬∀y. y<y))
((¬¬∀z. z<0 → ¬1<1) → (1<1 → ¬∀z. z<0))
((¬¬∀z. z<1 → ¬1<1) → (1<1 → ¬∀z. z<1))
((¬¬∀x. ⟨0+0⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨0+0⟩<x))
((¬¬∀x. ⟨0+1⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨0+1⟩<x))
((¬¬∀x. ⟨0+x⟩<0 → ¬1<1) → (1<1 → ¬∀x. ⟨0+x⟩<0))
((¬¬∀x. ⟨0+x⟩<1 → ¬1<1) → (1<1 → ¬∀x. ⟨0+x⟩<1))
((¬¬∀x. ⟨0+x⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨0+x⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨0+x⟩<x))
((¬¬∀x. ⟨1+0⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨1+0⟩<x))
((¬¬∀x. ⟨1+1⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨1+1⟩<x))
((¬¬∀x. ⟨1+x⟩<0 → ¬1<1) → (1<1 → ¬∀x. ⟨1+x⟩<0))
((¬¬∀x. ⟨1+x⟩<1 → ¬1<1) → (1<1 → ¬∀x. ⟨1+x⟩<1))
((¬¬∀x. ⟨1+x⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨1+x⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨1+x⟩<x))
((¬¬∀x. ⟨x+0⟩<0 → ¬1<1) → (1<1 → ¬∀x. ⟨x+0⟩<0))
((¬¬∀x. ⟨x+0⟩<1 → ¬1<1) → (1<1 → ¬∀x. ⟨x+0⟩<1))
((¬¬∀x. ⟨x+0⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+0⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨x+0⟩<x))
((¬¬∀x. ⟨x+1⟩<0 → ¬1<1) → (1<1 → ¬∀x. ⟨x+1⟩<0))
((¬¬∀x. ⟨x+1⟩<1 → ¬1<1) → (1<1 → ¬∀x. ⟨x+1⟩<1))
((¬¬∀x. ⟨x+1⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+1⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨x+1⟩<x))
((¬¬∀x. ⟨x+x⟩<0 → ¬1<1) → (1<1 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<0 → ¬1<1) → (1<1 → ¬∀x. ⟨x+x⟩<0))
((¬¬∀x. ⟨x+x⟩<1 → ¬1<1) → (1<1 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<1 → ¬1<1) → (1<1 → ¬∀x. ⟨x+x⟩<1))
((¬¬∀x. ⟨x+x⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨x+x⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨x+x⟩<x))
((¬¬∀x. ⟨0⋅0⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨0⋅0⟩<x))
((¬¬∀x. ⟨0⋅1⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨0⋅1⟩<x))
((¬¬∀x. ⟨0⋅x⟩<0 → ¬1<1) → (1<1 → ¬∀x. ⟨0⋅x⟩<0))
((¬¬∀x. ⟨0⋅x⟩<1 → ¬1<1) → (1<1 → ¬∀x. ⟨0⋅x⟩<1))
((¬¬∀x. ⟨0⋅x⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨0⋅x⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨0⋅x⟩<x))
((¬¬∀x. ⟨1⋅0⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨1⋅0⟩<x))
((¬¬∀x. ⟨1⋅1⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨1⋅1⟩<x))
((¬¬∀x. ⟨1⋅x⟩<0 → ¬1<1) → (1<1 → ¬∀x. ⟨1⋅x⟩<0))
((¬¬∀x. ⟨1⋅x⟩<1 → ¬1<1) → (1<1 → ¬∀x. ⟨1⋅x⟩<1))
((¬¬∀x. ⟨1⋅x⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨1⋅x⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨1⋅x⟩<x))
((¬¬∀x. ⟨x⋅0⟩<0 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅0⟩<0))
((¬¬∀x. ⟨x⋅0⟩<1 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅0⟩<1))
((¬¬∀x. ⟨x⋅0⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅0⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅0⟩<x))
((¬¬∀x. ⟨x⋅1⟩<0 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅1⟩<0))
((¬¬∀x. ⟨x⋅1⟩<1 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅1⟩<1))
((¬¬∀x. ⟨x⋅1⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅1⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅1⟩<x))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<0 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅x⟩<0))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<1 → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅x⟩<1))
((¬¬∀x. ⟨x⋅x⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀x. ⟨x⋅x⟩<x → ¬1<1) → (1<1 → ¬∀x. ⟨x⋅x⟩<x))
((¬¬∀y. ¬0=y → ¬1<1) → (1<1 → ¬∀y. ¬0=y))
((¬¬∀y. ¬1=y → ¬1<1) → (1<1 → ¬∀y. ¬1=y))
((¬¬∀y. ¬y=0 → ¬1<1) → (1<1 → ¬∀y. ¬y=0))
((¬¬∀y. ¬y=1 → ¬1<1) → (1<1 → ¬∀y. ¬y=1))
((¬¬∀y. ¬0<y → ¬1<1) → (1<1 → ¬∀y. ¬0<y))
((¬¬∀y. ¬1<y → ¬1<1) → (1<1 → ¬∀y. ¬1<y))
((¬¬∀y. ¬y<0 → ¬1<1) → (1<1 → ¬∀y. ¬y<0))
((¬¬∀y. ¬y<1 → ¬1<1) → (1<1 → ¬∀y. ¬y<1))
((¬¬∀x. ¬¬0=x → ¬1<1) → (1<1 → ¬∀x. ¬¬0=x))
((¬¬∀x. ¬¬1=x → ¬1<1) → (1<1 → ¬∀x. ¬¬1=x))
((¬¬∀x. ¬¬x=0 → ¬1<1) → (1<1 → ¬∀x. ¬¬x=0))
((¬¬∀x. ¬¬x=1 → ¬1<1) → (1<1 → ¬∀x. ¬¬x=1))
((¬¬∀x. ¬¬x=x → ¬1<1) → (1<1 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬x=x → ¬1<1) → (1<1 → ¬∀x. ¬¬x=x))
((¬¬∀x. ¬¬0<x → ¬1<1) → (1<1 → ¬∀x. ¬¬0<x))
((¬¬∀x. ¬¬1<x → ¬1<1) → (1<1 → ¬∀x. ¬¬1<x))
((¬¬∀x. ¬¬x<0 → ¬1<1) → (1<1 → ¬∀x. ¬¬x<0))
((¬¬∀x. ¬¬x<1 → ¬1<1) → (1<1 → ¬∀x. ¬¬x<1))
((¬¬∀x. ¬¬x<x → ¬1<1) → (1<1 → ¬∀x. ¬¬x<x))
((¬¬∀x. ¬¬x<x → ¬1<1) → (1<1 → ¬∀x. ¬¬x<x))
((¬¬∀y. ∀x. x=y → ¬1<1) → (1<1 → ¬∀y. ∀x. x=y))
((¬¬∀x. ∀y. x=y → ¬1<1) → (1<1 → ¬∀x. ∀y. x=y))
((¬¬∀x. ∀y. y=x → ¬1<1) → (1<1 → ¬∀x. ∀y. y=x))
((¬¬∀y. ∀x. y=x → ¬1<1) → (1<1 → ¬∀y. ∀x. y=x))
((¬¬∀y. ∀x. x<y → ¬1<1) → (1<1 → ¬∀y. ∀x. x<y))
((¬¬∀x. ∀y. x<y → ¬1<1) → (1<1 → ¬∀x. ∀y. x<y))
((¬¬∀x. ∀y. y<x → ¬1<1) → (1<1 → ¬∀x. ∀y. y<x))
((¬¬∀y. ∀x. y<x → ¬1<1) → (1<1 → ¬∀y. ∀x. y<x))
((¬∀x3. 0=x3 → ¬1<1) → (1<1 → ∀x3. 0=x3))
((¬∀y. 0=⟨0+y⟩ → ¬1<1) → (1<1 → ∀y. 0=⟨0+y⟩))
((¬∀y. 0=⟨1+y⟩ → ¬1<1) → (1<1 → ∀y. 0=⟨1+y⟩))
((¬∀y. 0=⟨y+0⟩ → ¬1<1) → (1<1 → ∀y. 0=⟨y+0⟩))
((¬∀y. 0=⟨y+1⟩ → ¬1<1) → (1<1 → ∀y. 0=⟨y+1⟩))
((¬∀y. 0=⟨0⋅y⟩ → ¬1<1) → (1<1 → ∀y. 0=⟨0⋅y⟩))
((¬∀y. 0=⟨1⋅y⟩ → ¬1<1) → (1<1 → ∀y. 0=⟨1⋅y⟩))
((¬∀y. 0=⟨y⋅0⟩ → ¬1<1) → (1<1 → ∀y. 0=⟨y⋅0⟩))
((¬∀y. 0=⟨y⋅1⟩ → ¬1<1) → (1<1 → ∀y. 0=⟨y⋅1⟩))
((¬∀x3. 1=x3 → ¬1<1) → (1<1 → ∀x3. 1=x3))
((¬∀y. 1=⟨0+y⟩ → ¬1<1) → (1<1 → ∀y. 1=⟨0+y⟩))
((¬∀y. 1=⟨1+y⟩ → ¬1<1) → (1<1 → ∀y. 1=⟨1+y⟩))
((¬∀y. 1=⟨y+0⟩ → ¬1<1) → (1<1 → ∀y. 1=⟨y+0⟩))
((¬∀y. 1=⟨y+1⟩ → ¬1<1) → (1<1 → ∀y. 1=⟨y+1⟩))
((¬∀y. 1=⟨0⋅y⟩ → ¬1<1) → (1<1 → ∀y. 1=⟨0⋅y⟩))
((¬∀y. 1=⟨1⋅y⟩ → ¬1<1) → (1<1 → ∀y. 1=⟨1⋅y⟩))
((¬∀y. 1=⟨y⋅0⟩ → ¬1<1) → (1<1 → ∀y. 1=⟨y⋅0⟩))
((¬∀y. 1=⟨y⋅1⟩ → ¬1<1) → (1<1 → ∀y. 1=⟨y⋅1⟩))
((¬∀y. y=⟨0+0⟩ → ¬1<1) → (1<1 → ∀y. y=⟨0+0⟩))
((¬∀y. y=⟨0+1⟩ → ¬1<1) → (1<1 → ∀y. y=⟨0+1⟩))
((¬∀y. y=⟨1+0⟩ → ¬1<1) → (1<1 → ∀y. y=⟨1+0⟩))
((¬∀y. y=⟨1+1⟩ → ¬1<1) → (1<1 → ∀y. y=⟨1+1⟩))
((¬∀y. y=⟨0⋅0⟩ → ¬1<1) → (1<1 → ∀y. y=⟨0⋅0⟩))
((¬∀y. y=⟨0⋅1⟩ → ¬1<1) → (1<1 → ∀y. y=⟨0⋅1⟩))
((¬∀y. y=⟨1⋅0⟩ → ¬1<1) → (1<1 → ∀y. y=⟨1⋅0⟩))
((¬∀y. y=⟨1⋅1⟩ → ¬1<1) → (1<1 → ∀y. y=⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩=y → ¬1<1) → (1<1 → ∀y. ⟨0+0⟩=y))
((¬∀y. ⟨0+1⟩=y → ¬1<1) → (1<1 → ∀y. ⟨0+1⟩=y))
((¬∀y. ⟨1+0⟩=y → ¬1<1) → (1<1 → ∀y. ⟨1+0⟩=y))
((¬∀y. ⟨1+1⟩=y → ¬1<1) → (1<1 → ∀y. ⟨1+1⟩=y))
((¬∀y. ⟨0⋅0⟩=y → ¬1<1) → (1<1 → ∀y. ⟨0⋅0⟩=y))
((¬∀y. ⟨0⋅1⟩=y → ¬1<1) → (1<1 → ∀y. ⟨0⋅1⟩=y))
((¬∀y. ⟨1⋅0⟩=y → ¬1<1) → (1<1 → ∀y. ⟨1⋅0⟩=y))
((¬∀y. ⟨1⋅1⟩=y → ¬1<1) → (1<1 → ∀y. ⟨1⋅1⟩=y))
((¬∀x3. x3=0 → ¬1<1) → (1<1 → ∀x3. x3=0))
((¬∀x3. x3=1 → ¬1<1) → (1<1 → ∀x3. x3=1))
((¬∀y. ⟨0+y⟩=0 → ¬1<1) → (1<1 → ∀y. ⟨0+y⟩=0))
((¬∀y. ⟨0+y⟩=1 → ¬1<1) → (1<1 → ∀y. ⟨0+y⟩=1))
((¬∀y. ⟨1+y⟩=0 → ¬1<1) → (1<1 → ∀y. ⟨1+y⟩=0))
((¬∀y. ⟨1+y⟩=1 → ¬1<1) → (1<1 → ∀y. ⟨1+y⟩=1))
((¬∀y. ⟨y+0⟩=0 → ¬1<1) → (1<1 → ∀y. ⟨y+0⟩=0))
((¬∀y. ⟨y+0⟩=1 → ¬1<1) → (1<1 → ∀y. ⟨y+0⟩=1))
((¬∀y. ⟨y+1⟩=0 → ¬1<1) → (1<1 → ∀y. ⟨y+1⟩=0))
((¬∀y. ⟨y+1⟩=1 → ¬1<1) → (1<1 → ∀y. ⟨y+1⟩=1))
((¬∀y. ⟨0⋅y⟩=0 → ¬1<1) → (1<1 → ∀y. ⟨0⋅y⟩=0))
((¬∀y. ⟨0⋅y⟩=1 → ¬1<1) → (1<1 → ∀y. ⟨0⋅y⟩=1))
((¬∀y. ⟨1⋅y⟩=0 → ¬1<1) → (1<1 → ∀y. ⟨1⋅y⟩=0))
((¬∀y. ⟨1⋅y⟩=1 → ¬1<1) → (1<1 → ∀y. ⟨1⋅y⟩=1))
((¬∀y. ⟨y⋅0⟩=0 → ¬1<1) → (1<1 → ∀y. ⟨y⋅0⟩=0))
((¬∀y. ⟨y⋅0⟩=1 → ¬1<1) → (1<1 → ∀y. ⟨y⋅0⟩=1))
((¬∀y. ⟨y⋅1⟩=0 → ¬1<1) → (1<1 → ∀y. ⟨y⋅1⟩=0))
((¬∀y. ⟨y⋅1⟩=1 → ¬1<1) → (1<1 → ∀y. ⟨y⋅1⟩=1))
((¬∀x3. 0<x3 → ¬1<1) → (1<1 → ∀x3. 0<x3))
((¬∀y. 0<⟨0+y⟩ → ¬1<1) → (1<1 → ∀y. 0<⟨0+y⟩))
((¬∀y. 0<⟨1+y⟩ → ¬1<1) → (1<1 → ∀y. 0<⟨1+y⟩))
((¬∀y. 0<⟨y+0⟩ → ¬1<1) → (1<1 → ∀y. 0<⟨y+0⟩))
((¬∀y. 0<⟨y+1⟩ → ¬1<1) → (1<1 → ∀y. 0<⟨y+1⟩))
((¬∀y. 0<⟨0⋅y⟩ → ¬1<1) → (1<1 → ∀y. 0<⟨0⋅y⟩))
((¬∀y. 0<⟨1⋅y⟩ → ¬1<1) → (1<1 → ∀y. 0<⟨1⋅y⟩))
((¬∀y. 0<⟨y⋅0⟩ → ¬1<1) → (1<1 → ∀y. 0<⟨y⋅0⟩))
((¬∀y. 0<⟨y⋅1⟩ → ¬1<1) → (1<1 → ∀y. 0<⟨y⋅1⟩))
((¬∀x3. 1<x3 → ¬1<1) → (1<1 → ∀x3. 1<x3))
((¬∀y. 1<⟨0+y⟩ → ¬1<1) → (1<1 → ∀y. 1<⟨0+y⟩))
((¬∀y. 1<⟨1+y⟩ → ¬1<1) → (1<1 → ∀y. 1<⟨1+y⟩))
((¬∀y. 1<⟨y+0⟩ → ¬1<1) → (1<1 → ∀y. 1<⟨y+0⟩))
((¬∀y. 1<⟨y+1⟩ → ¬1<1) → (1<1 → ∀y. 1<⟨y+1⟩))
((¬∀y. 1<⟨0⋅y⟩ → ¬1<1) → (1<1 → ∀y. 1<⟨0⋅y⟩))
((¬∀y. 1<⟨1⋅y⟩ → ¬1<1) → (1<1 → ∀y. 1<⟨1⋅y⟩))
((¬∀y. 1<⟨y⋅0⟩ → ¬1<1) → (1<1 → ∀y. 1<⟨y⋅0⟩))
((¬∀y. 1<⟨y⋅1⟩ → ¬1<1) → (1<1 → ∀y. 1<⟨y⋅1⟩))
((¬∀y. y<⟨0+0⟩ → ¬1<1) → (1<1 → ∀y. y<⟨0+0⟩))
((¬∀y. y<⟨0+1⟩ → ¬1<1) → (1<1 → ∀y. y<⟨0+1⟩))
((¬∀y. y<⟨1+0⟩ → ¬1<1) → (1<1 → ∀y. y<⟨1+0⟩))
((¬∀y. y<⟨1+1⟩ → ¬1<1) → (1<1 → ∀y. y<⟨1+1⟩))
((¬∀y. y<⟨0⋅0⟩ → ¬1<1) → (1<1 → ∀y. y<⟨0⋅0⟩))
((¬∀y. y<⟨0⋅1⟩ → ¬1<1) → (1<1 → ∀y. y<⟨0⋅1⟩))
((¬∀y. y<⟨1⋅0⟩ → ¬1<1) → (1<1 → ∀y. y<⟨1⋅0⟩))
((¬∀y. y<⟨1⋅1⟩ → ¬1<1) → (1<1 → ∀y. y<⟨1⋅1⟩))
((¬∀y. ⟨0+0⟩<y → ¬1<1) → (1<1 → ∀y. ⟨0+0⟩<y))
((¬∀y. ⟨0+1⟩<y → ¬1<1) → (1<1 → ∀y. ⟨0+1⟩<y))
((¬∀y. ⟨1+0⟩<y → ¬1<1) → (1<1 → ∀y. ⟨1+0⟩<y))
((¬∀y. ⟨1+1⟩<y → ¬1<1) → (1<1 → ∀y. ⟨1+1⟩<y))
((¬∀y. ⟨0⋅0⟩<y → ¬1<1) → (1<1 → ∀y. ⟨0⋅0⟩<y))
((¬∀y. ⟨0⋅1⟩<y → ¬1<1) → (1<1 → ∀y. ⟨0⋅1⟩<y))
((¬∀y. ⟨1⋅0⟩<y → ¬1<1) → (1<1 → ∀y. ⟨1⋅0⟩<y))
((¬∀y. ⟨1⋅1⟩<y → ¬1<1) → (1<1 → ∀y. ⟨1⋅1⟩<y))
((¬∀x3. x3<0 → ¬1<1) → (1<1 → ∀x3. x3<0))
((¬∀x3. x3<1 → ¬1<1) → (1<1 → ∀x3. x3<1))
((¬∀y. ⟨0+y⟩<0 → ¬1<1) → (1<1 → ∀y. ⟨0+y⟩<0))
((¬∀y. ⟨0+y⟩<1 → ¬1<1) → (1<1 → ∀y. ⟨0+y⟩<1))
((¬∀y. ⟨1+y⟩<0 → ¬1<1) → (1<1 → ∀y. ⟨1+y⟩<0))
((¬∀y. ⟨1+y⟩<1 → ¬1<1) → (1<1 → ∀y. ⟨1+y⟩<1))
((¬∀y. ⟨y+0⟩<0 → ¬1<1) → (1<1 → ∀y. ⟨y+0⟩<0))
((¬∀y. ⟨y+0⟩<1 → ¬1<1) → (1<1 → ∀y. ⟨y+0⟩<1))
((¬∀y. ⟨y+1⟩<0 → ¬1<1) → (1<1 → ∀y. ⟨y+1⟩<0))
((¬∀y. ⟨y+1⟩<1 → ¬1<1) → (1<1 → ∀y. ⟨y+1⟩<1))
((¬∀y. ⟨0⋅y⟩<0 → ¬1<1) → (1<1 → ∀y. ⟨0⋅y⟩<0))
((¬∀y. ⟨0⋅y⟩<1 → ¬1<1) → (1<1 → ∀y. ⟨0⋅y⟩<1))
((¬∀y. ⟨1⋅y⟩<0 → ¬1<1) → (1<1 → ∀y. ⟨1⋅y⟩<0))
((¬∀y. ⟨1⋅y⟩<1 → ¬1<1) → (1<1 → ∀y. ⟨1⋅y⟩<1))
((¬∀y. ⟨y⋅0⟩<0 → ¬1<1) → (1<1 → ∀y. ⟨y⋅0⟩<0))
((¬∀y. ⟨y⋅0⟩<1 → ¬1<1) → (1<1 → ∀y. ⟨y⋅0⟩<1))
((¬∀y. ⟨y⋅1⟩<0 → ¬1<1) → (1<1 → ∀y. ⟨y⋅1⟩<0))
((¬∀y. ⟨y⋅1⟩<1 → ¬1<1) → (1<1 → ∀y. ⟨y⋅1⟩<1))
((¬∀z. ¬0=z → ¬1<1) → (1<1 → ∀z. ¬0=z))
((¬∀x. ¬0=⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. ¬0=⟨0+x⟩))
((¬∀x. ¬0=⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. ¬0=⟨1+x⟩))
((¬∀x. ¬0=⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. ¬0=⟨x+0⟩))
((¬∀x. ¬0=⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. ¬0=⟨x+1⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. ¬0=⟨x+x⟩))
((¬∀x. ¬0=⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬0=⟨0⋅x⟩))
((¬∀x. ¬0=⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬0=⟨1⋅x⟩))
((¬∀x. ¬0=⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. ¬0=⟨x⋅0⟩))
((¬∀x. ¬0=⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. ¬0=⟨x⋅1⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀x. ¬0=⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬0=⟨x⋅x⟩))
((¬∀z. ¬1=z → ¬1<1) → (1<1 → ∀z. ¬1=z))
((¬∀x. ¬1=⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. ¬1=⟨0+x⟩))
((¬∀x. ¬1=⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. ¬1=⟨1+x⟩))
((¬∀x. ¬1=⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. ¬1=⟨x+0⟩))
((¬∀x. ¬1=⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. ¬1=⟨x+1⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. ¬1=⟨x+x⟩))
((¬∀x. ¬1=⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬1=⟨0⋅x⟩))
((¬∀x. ¬1=⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬1=⟨1⋅x⟩))
((¬∀x. ¬1=⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. ¬1=⟨x⋅0⟩))
((¬∀x. ¬1=⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. ¬1=⟨x⋅1⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬1=⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬1=⟨x⋅x⟩))
((¬∀x. ¬x=⟨0+0⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨0+0⟩))
((¬∀x. ¬x=⟨0+1⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨0+1⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨0+x⟩))
((¬∀x. ¬x=⟨1+0⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨1+0⟩))
((¬∀x. ¬x=⟨1+1⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨1+1⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨1+x⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨x+0⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨x+1⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨x+x⟩))
((¬∀x. ¬x=⟨0⋅0⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨0⋅0⟩))
((¬∀x. ¬x=⟨0⋅1⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨0⋅1⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨0⋅x⟩))
((¬∀x. ¬x=⟨1⋅0⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨1⋅0⟩))
((¬∀x. ¬x=⟨1⋅1⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨1⋅1⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨1⋅x⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨x⋅0⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨x⋅1⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀x. ¬x=⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬x=⟨x⋅x⟩))
((¬∀y. ¬y=y → ¬1<1) → (1<1 → ∀y. ¬y=y))
((¬∀y. ¬y=y → ¬1<1) → (1<1 → ∀y. ¬y=y))
((¬∀z. ¬z=0 → ¬1<1) → (1<1 → ∀z. ¬z=0))
((¬∀z. ¬z=1 → ¬1<1) → (1<1 → ∀z. ¬z=1))
((¬∀x. ¬⟨0+0⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨0+0⟩=x))
((¬∀x. ¬⟨0+1⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨0+1⟩=x))
((¬∀x. ¬⟨0+x⟩=0 → ¬1<1) → (1<1 → ∀x. ¬⟨0+x⟩=0))
((¬∀x. ¬⟨0+x⟩=1 → ¬1<1) → (1<1 → ∀x. ¬⟨0+x⟩=1))
((¬∀x. ¬⟨0+x⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨0+x⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨0+x⟩=x))
((¬∀x. ¬⟨1+0⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨1+0⟩=x))
((¬∀x. ¬⟨1+1⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨1+1⟩=x))
((¬∀x. ¬⟨1+x⟩=0 → ¬1<1) → (1<1 → ∀x. ¬⟨1+x⟩=0))
((¬∀x. ¬⟨1+x⟩=1 → ¬1<1) → (1<1 → ∀x. ¬⟨1+x⟩=1))
((¬∀x. ¬⟨1+x⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨1+x⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨1+x⟩=x))
((¬∀x. ¬⟨x+0⟩=0 → ¬1<1) → (1<1 → ∀x. ¬⟨x+0⟩=0))
((¬∀x. ¬⟨x+0⟩=1 → ¬1<1) → (1<1 → ∀x. ¬⟨x+0⟩=1))
((¬∀x. ¬⟨x+0⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+0⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨x+0⟩=x))
((¬∀x. ¬⟨x+1⟩=0 → ¬1<1) → (1<1 → ∀x. ¬⟨x+1⟩=0))
((¬∀x. ¬⟨x+1⟩=1 → ¬1<1) → (1<1 → ∀x. ¬⟨x+1⟩=1))
((¬∀x. ¬⟨x+1⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+1⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨x+1⟩=x))
((¬∀x. ¬⟨x+x⟩=0 → ¬1<1) → (1<1 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=0 → ¬1<1) → (1<1 → ∀x. ¬⟨x+x⟩=0))
((¬∀x. ¬⟨x+x⟩=1 → ¬1<1) → (1<1 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=1 → ¬1<1) → (1<1 → ∀x. ¬⟨x+x⟩=1))
((¬∀x. ¬⟨x+x⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨x+x⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨x+x⟩=x))
((¬∀x. ¬⟨0⋅0⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨0⋅0⟩=x))
((¬∀x. ¬⟨0⋅1⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨0⋅1⟩=x))
((¬∀x. ¬⟨0⋅x⟩=0 → ¬1<1) → (1<1 → ∀x. ¬⟨0⋅x⟩=0))
((¬∀x. ¬⟨0⋅x⟩=1 → ¬1<1) → (1<1 → ∀x. ¬⟨0⋅x⟩=1))
((¬∀x. ¬⟨0⋅x⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨0⋅x⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨0⋅x⟩=x))
((¬∀x. ¬⟨1⋅0⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨1⋅0⟩=x))
((¬∀x. ¬⟨1⋅1⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨1⋅1⟩=x))
((¬∀x. ¬⟨1⋅x⟩=0 → ¬1<1) → (1<1 → ∀x. ¬⟨1⋅x⟩=0))
((¬∀x. ¬⟨1⋅x⟩=1 → ¬1<1) → (1<1 → ∀x. ¬⟨1⋅x⟩=1))
((¬∀x. ¬⟨1⋅x⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨1⋅x⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨1⋅x⟩=x))
((¬∀x. ¬⟨x⋅0⟩=0 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅0⟩=0))
((¬∀x. ¬⟨x⋅0⟩=1 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅0⟩=1))
((¬∀x. ¬⟨x⋅0⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅0⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅0⟩=x))
((¬∀x. ¬⟨x⋅1⟩=0 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅1⟩=0))
((¬∀x. ¬⟨x⋅1⟩=1 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅1⟩=1))
((¬∀x. ¬⟨x⋅1⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅1⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅1⟩=x))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=0 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅x⟩=0))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=1 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅x⟩=1))
((¬∀x. ¬⟨x⋅x⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀x. ¬⟨x⋅x⟩=x → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅x⟩=x))
((¬∀z. ¬0<z → ¬1<1) → (1<1 → ∀z. ¬0<z))
((¬∀x. ¬0<⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. ¬0<⟨0+x⟩))
((¬∀x. ¬0<⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. ¬0<⟨1+x⟩))
((¬∀x. ¬0<⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. ¬0<⟨x+0⟩))
((¬∀x. ¬0<⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. ¬0<⟨x+1⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. ¬0<⟨x+x⟩))
((¬∀x. ¬0<⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬0<⟨0⋅x⟩))
((¬∀x. ¬0<⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬0<⟨1⋅x⟩))
((¬∀x. ¬0<⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. ¬0<⟨x⋅0⟩))
((¬∀x. ¬0<⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. ¬0<⟨x⋅1⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀x. ¬0<⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬0<⟨x⋅x⟩))
((¬∀z. ¬1<z → ¬1<1) → (1<1 → ∀z. ¬1<z))
((¬∀x. ¬1<⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. ¬1<⟨0+x⟩))
((¬∀x. ¬1<⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. ¬1<⟨1+x⟩))
((¬∀x. ¬1<⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. ¬1<⟨x+0⟩))
((¬∀x. ¬1<⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. ¬1<⟨x+1⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. ¬1<⟨x+x⟩))
((¬∀x. ¬1<⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬1<⟨0⋅x⟩))
((¬∀x. ¬1<⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬1<⟨1⋅x⟩))
((¬∀x. ¬1<⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. ¬1<⟨x⋅0⟩))
((¬∀x. ¬1<⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. ¬1<⟨x⋅1⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬1<⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬1<⟨x⋅x⟩))
((¬∀x. ¬x<⟨0+0⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨0+0⟩))
((¬∀x. ¬x<⟨0+1⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨0+1⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨0+x⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨0+x⟩))
((¬∀x. ¬x<⟨1+0⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨1+0⟩))
((¬∀x. ¬x<⟨1+1⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨1+1⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨1+x⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨1+x⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+0⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨x+0⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+1⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨x+1⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨x+x⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨x+x⟩))
((¬∀x. ¬x<⟨0⋅0⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨0⋅0⟩))
((¬∀x. ¬x<⟨0⋅1⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨0⋅1⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨0⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨0⋅x⟩))
((¬∀x. ¬x<⟨1⋅0⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨1⋅0⟩))
((¬∀x. ¬x<⟨1⋅1⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨1⋅1⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨1⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨1⋅x⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅0⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨x⋅0⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅1⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨x⋅1⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀x. ¬x<⟨x⋅x⟩ → ¬1<1) → (1<1 → ∀x. ¬x<⟨x⋅x⟩))
((¬∀y. ¬y<y → ¬1<1) → (1<1 → ∀y. ¬y<y))
((¬∀y. ¬y<y → ¬1<1) → (1<1 → ∀y. ¬y<y))
((¬∀z. ¬z<0 → ¬1<1) → (1<1 → ∀z. ¬z<0))
((¬∀z. ¬z<1 → ¬1<1) → (1<1 → ∀z. ¬z<1))
((¬∀x. ¬⟨0+0⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨0+0⟩<x))
((¬∀x. ¬⟨0+1⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨0+1⟩<x))
((¬∀x. ¬⟨0+x⟩<0 → ¬1<1) → (1<1 → ∀x. ¬⟨0+x⟩<0))
((¬∀x. ¬⟨0+x⟩<1 → ¬1<1) → (1<1 → ∀x. ¬⟨0+x⟩<1))
((¬∀x. ¬⟨0+x⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨0+x⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨0+x⟩<x))
((¬∀x. ¬⟨1+0⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨1+0⟩<x))
((¬∀x. ¬⟨1+1⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨1+1⟩<x))
((¬∀x. ¬⟨1+x⟩<0 → ¬1<1) → (1<1 → ∀x. ¬⟨1+x⟩<0))
((¬∀x. ¬⟨1+x⟩<1 → ¬1<1) → (1<1 → ∀x. ¬⟨1+x⟩<1))
((¬∀x. ¬⟨1+x⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨1+x⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨1+x⟩<x))
((¬∀x. ¬⟨x+0⟩<0 → ¬1<1) → (1<1 → ∀x. ¬⟨x+0⟩<0))
((¬∀x. ¬⟨x+0⟩<1 → ¬1<1) → (1<1 → ∀x. ¬⟨x+0⟩<1))
((¬∀x. ¬⟨x+0⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+0⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨x+0⟩<x))
((¬∀x. ¬⟨x+1⟩<0 → ¬1<1) → (1<1 → ∀x. ¬⟨x+1⟩<0))
((¬∀x. ¬⟨x+1⟩<1 → ¬1<1) → (1<1 → ∀x. ¬⟨x+1⟩<1))
((¬∀x. ¬⟨x+1⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+1⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨x+1⟩<x))
((¬∀x. ¬⟨x+x⟩<0 → ¬1<1) → (1<1 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<0 → ¬1<1) → (1<1 → ∀x. ¬⟨x+x⟩<0))
((¬∀x. ¬⟨x+x⟩<1 → ¬1<1) → (1<1 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<1 → ¬1<1) → (1<1 → ∀x. ¬⟨x+x⟩<1))
((¬∀x. ¬⟨x+x⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨x+x⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨x+x⟩<x))
((¬∀x. ¬⟨0⋅0⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨0⋅0⟩<x))
((¬∀x. ¬⟨0⋅1⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨0⋅1⟩<x))
((¬∀x. ¬⟨0⋅x⟩<0 → ¬1<1) → (1<1 → ∀x. ¬⟨0⋅x⟩<0))
((¬∀x. ¬⟨0⋅x⟩<1 → ¬1<1) → (1<1 → ∀x. ¬⟨0⋅x⟩<1))
((¬∀x. ¬⟨0⋅x⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨0⋅x⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨0⋅x⟩<x))
((¬∀x. ¬⟨1⋅0⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨1⋅0⟩<x))
((¬∀x. ¬⟨1⋅1⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨1⋅1⟩<x))
((¬∀x. ¬⟨1⋅x⟩<0 → ¬1<1) → (1<1 → ∀x. ¬⟨1⋅x⟩<0))
((¬∀x. ¬⟨1⋅x⟩<1 → ¬1<1) → (1<1 → ∀x. ¬⟨1⋅x⟩<1))
((¬∀x. ¬⟨1⋅x⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨1⋅x⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨1⋅x⟩<x))
((¬∀x. ¬⟨x⋅0⟩<0 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅0⟩<0))
((¬∀x. ¬⟨x⋅0⟩<1 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅0⟩<1))
((¬∀x. ¬⟨x⋅0⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅0⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅0⟩<x))
((¬∀x. ¬⟨x⋅1⟩<0 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅1⟩<0))
((¬∀x. ¬⟨x⋅1⟩<1 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅1⟩<1))
((¬∀x. ¬⟨x⋅1⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅1⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅1⟩<x))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<0 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅x⟩<0))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<1 → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅x⟩<1))
((¬∀x. ¬⟨x⋅x⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀x. ¬⟨x⋅x⟩<x → ¬1<1) → (1<1 → ∀x. ¬⟨x⋅x⟩<x))
((¬∀y. ¬¬0=y → ¬1<1) → (1<1 → ∀y. ¬¬0=y))
((¬∀y. ¬¬1=y → ¬1<1) → (1<1 → ∀y. ¬¬1=y))
((¬∀y. ¬¬y=0 → ¬1<1) → (1<1 → ∀y. ¬¬y=0))
((¬∀y. ¬¬y=1 → ¬1<1) → (1<1 → ∀y. ¬¬y=1))
((¬∀y. ¬¬0<y → ¬1<1) → (1<1 → ∀y. ¬¬0<y))
((¬∀y. ¬¬1<y → ¬1<1) → (1<1 → ∀y. ¬¬1<y))
((¬∀y. ¬¬y<0 → ¬1<1) → (1<1 → ∀y. ¬¬y<0))
((¬∀y. ¬¬y<1 → ¬1<1) → (1<1 → ∀y. ¬¬y<1))
((¬∀x. ¬¬¬0=x → ¬1<1) → (1<1 → ∀x. ¬¬¬0=x))
((¬∀x. ¬¬¬1=x → ¬1<1) → (1<1 → ∀x. ¬¬¬1=x))
((¬∀x. ¬¬¬x=0 → ¬1<1) → (1<1 → ∀x. ¬¬¬x=0))
((¬∀x. ¬¬¬x=1 → ¬1<1) → (1<1 → ∀x. ¬¬¬x=1))
((¬∀x. ¬¬¬x=x → ¬1<1) → (1<1 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬x=x → ¬1<1) → (1<1 → ∀x. ¬¬¬x=x))
((¬∀x. ¬¬¬0<x → ¬1<1) → (1<1 → ∀x. ¬¬¬0<x))
((¬∀x. ¬¬¬1<x → ¬1<1) → (1<1 → ∀x. ¬¬¬1<x))
((¬∀x. ¬¬¬x<0 → ¬1<1) → (1<1 → ∀x. ¬¬¬x<0))
((¬∀x. ¬¬¬x<1 → ¬1<1) → (1<1 → ∀x. ¬¬¬x<1))
((¬∀x. ¬¬¬x<x → ¬1<1) → (1<1 → ∀x. ¬¬¬x<x))
((¬∀x. ¬¬¬x<x → ¬1<1) → (1<1 → ∀x. ¬¬¬x<x))
((¬∀y. ¬∀x. x=y → ¬1<1) → (1<1 → ∀y. ¬∀x. x=y))
((¬∀x. ¬∀y. x=y → ¬1<1) → (1<1 → ∀x. ¬∀y. x=y))
((¬∀x. ¬∀y. y=x → ¬1<1) → (1<1 → ∀x. ¬∀y. y=x))
((¬∀y. ¬∀x. y=x → ¬1<1) → (1<1 → ∀y. ¬∀x. y=x))
((¬∀y. ¬∀x. x<y → ¬1<1) → (1<1 → ∀y. ¬∀x. x<y))
((¬∀x. ¬∀y. x<y → ¬1<1) → (1<1 → ∀x. ¬∀y. x<y))
((¬∀x. ¬∀y. y<x → ¬1<1) → (1<1 → ∀x. ¬∀y. y<x))
((¬∀y. ¬∀x. y<x → ¬1<1) → (1<1 → ∀y. ¬∀x. y<x))
((¬∀z. ∀x. x=z → ¬1<1) → (1<1 → ∀z. ∀x. x=z))
((¬∀x. ∀z. x=z → ¬1<1) → (1<1 → ∀x. ∀z. x=z))
((¬∀x. ∀z. z=x → ¬1<1) → (1<1 → ∀x. ∀z. z=x))
((¬∀z. ∀x. z=x → ¬1<1) → (1<1 → ∀z. ∀x. z=x))
((¬∀z. ∀x. x<z → ¬1<1) → (1<1 → ∀z. ∀x. x<z))
((¬∀x. ∀z. x<z → ¬1<1) → (1<1 → ∀x. ∀z. x<z))
((¬∀x. ∀z. z<x → ¬1<1) → (1<1 → ∀x. ∀z. z<x))
((¬∀z. ∀x. z<x → ¬1<1) → (1<1 → ∀z. ∀x. z<x))
((¬∀y. ∀x. ¬x=y → ¬1<1) → (1<1 → ∀y. ∀x. ¬x=y))
((¬∀x. ∀y. ¬x=y → ¬1<1) → (1<1 → ∀x. ∀y. ¬x=y))
((¬∀x. ∀y. ¬y=x → ¬1<1) → (1<1 → ∀x. ∀y. ¬y=x))
((¬∀y. ∀x. ¬y=x → ¬1<1) → (1<1 → ∀y. ∀x. ¬y=x))
((¬∀y. ∀x. ¬x<y → ¬1<1) → (1<1 → ∀y. ∀x. ¬x<y))
((¬∀x. ∀y. ¬x<y → ¬1<1) → (1<1 → ∀x. ∀y. ¬x<y))
((¬∀x. ∀y. ¬y<x → ¬1<1) → (1<1 → ∀x. ∀y. ¬y<x))
((¬∀y. ∀x. ¬y<x → ¬1<1) → (1<1 → ∀y. ∀x. ¬y<x))
((¬(0=0 → 0=0) → ¬1<1) → (1<1 → (0=0 → 0=0)))
((¬(0=0 → 0=1) → ¬1<1) → (1<1 → (0=0 → 0=1)))
((¬(0=0 → 1=0) → ¬1<1) → (1<1 → (0=0 → 1=0)))
((¬(0=0 → 1=1) → ¬1<1) → (1<1 → (0=0 → 1=1)))
((¬(0=0 → 0<0) → ¬1<1) → (1<1 → (0=0 → 0<0)))
((¬(0=0 → 0<1) → ¬1<1) → (1<1 → (0=0 → 0<1)))
((¬(0=0 → 1<0) → ¬1<1) → (1<1 → (0=0 → 1<0)))
((¬(0=0 → 1<1) → ¬1<1) → (1<1 → (0=0 → 1<1)))
((¬(0=1 → 0=0) → ¬1<1) → (1<1 → (0=1 → 0=0)))
((¬(0=1 → 0=1) → ¬1<1) → (1<1 → (0=1 → 0=1)))
((¬(0=1 → 1=0) → ¬1<1) → (1<1 → (0=1 → 1=0)))
((¬(0=1 → 1=1) → ¬1<1) → (1<1 → (0=1 → 1=1)))
((¬(0=1 → 0<0) → ¬1<1) → (1<1 → (0=1 → 0<0)))
((¬(0=1 → 0<1) → ¬1<1) → (1<1 → (0=1 → 0<1)))
((¬(0=1 → 1<0) → ¬1<1) → (1<1 → (0=1 → 1<0)))
((¬(0=1 → 1<1) → ¬1<1) → (1<1 → (0=1 → 1<1)))
((¬(1=0 → 0=0) → ¬1<1) → (1<1 → (1=0 → 0=0)))
((¬(1=0 → 0=1) → ¬1<1) → (1<1 → (1=0 → 0=1)))
((¬(1=0 → 1=0) → ¬1<1) → (1<1 → (1=0 → 1=0)))
((¬(1=0 → 1=1) → ¬1<1) → (1<1 → (1=0 → 1=1)))
((¬(1=0 → 0<0) → ¬1<1) → (1<1 → (1=0 → 0<0)))
((¬(1=0 → 0<1) → ¬1<1) → (1<1 → (1=0 → 0<1)))
((¬(1=0 → 1<0) → ¬1<1) → (1<1 → (1=0 → 1<0)))
((¬(1=0 → 1<1) → ¬1<1) → (1<1 → (1=0 → 1<1)))
((¬(1=1 → 0=0) → ¬1<1) → (1<1 → (1=1 → 0=0)))
((¬(1=1 → 0=1) → ¬1<1) → (1<1 → (1=1 → 0=1)))
((¬(1=1 → 1=0) → ¬1<1) → (1<1 → (1=1 → 1=0)))
((¬(1=1 → 1=1) → ¬1<1) → (1<1 → (1=1 → 1=1)))
((¬(1=1 → 0<0) → ¬1<1) → (1<1 → (1=1 → 0<0)))
((¬(1=1 → 0<1) → ¬1<1) → (1<1 → (1=1 → 0<1)))
((¬(1=1 → 1<0) → ¬1<1) → (1<1 → (1=1 → 1<0)))
((¬(1=1 → 1<1) → ¬1<1) → (1<1 → (1=1 → 1<1)))
((¬(0<0 → 0=0) → ¬1<1) → (1<1 → (0<0 → 0=0)))
((¬(0<0 → 0=1) → ¬1<1) → (1<1 → (0<0 → 0=1)))
((¬(0<0 → 1=0) → ¬1<1) → (1<1 → (0<0 → 1=0)))
((¬(0<0 → 1=1) → ¬1<1) → (1<1 → (0<0 → 1=1)))
((¬(0<0 → 0<0) → ¬1<1) → (1<1 → (0<0 → 0<0)))
((¬(0<0 → 0<1) → ¬1<1) → (1<1 → (0<0 → 0<1)))
((¬(0<0 → 1<0) → ¬1<1) → (1<1 → (0<0 → 1<0)))
((¬(0<0 → 1<1) → ¬1<1) → (1<1 → (0<0 → 1<1)))
((¬(0<1 → 0=0) → ¬1<1) → (1<1 → (0<1 → 0=0)))
((¬(0<1 → 0=1) → ¬1<1) → (1<1 → (0<1 → 0=1)))
((¬(0<1 → 1=0) → ¬1<1) → (1<1 → (0<1 → 1=0)))
((¬(0<1 → 1=1) → ¬1<1) → (1<1 → (0<1 → 1=1)))
((¬(0<1 → 0<0) → ¬1<1) → (1<1 → (0<1 → 0<0)))
((¬(0<1 → 0<1) → ¬1<1) → (1<1 → (0<1 → 0<1)))
((¬(0<1 → 1<0) → ¬1<1) → (1<1 → (0<1 → 1<0)))
((¬(0<1 → 1<1) → ¬1<1) → (1<1 → (0<1 → 1<1)))
((¬(1<0 → 0=0) → ¬1<1) → (1<1 → (1<0 → 0=0)))
((¬(1<0 → 0=1) → ¬1<1) → (1<1 → (1<0 → 0=1)))
((¬(1<0 → 1=0) → ¬1<1) → (1<1 → (1<0 → 1=0)))
((¬(1<0 → 1=1) → ¬1<1) → (1<1 → (1<0 → 1=1)))
((¬(1<0 → 0<0) → ¬1<1) → (1<1 → (1<0 → 0<0)))
((¬(1<0 → 0<1) → ¬1<1) → (1<1 → (1<0 → 0<1)))
((¬(1<0 → 1<0) → ¬1<1) → (1<1 → (1<0 → 1<0)))
((¬(1<0 → 1<1) → ¬1<1) → (1<1 → (1<0 → 1<1)))
((¬(1<1 → 0=0) → ¬1<1) → (1<1 → (1<1 → 0=0)))
((¬(1<1 → 0=1) → ¬1<1) → (1<1 → (1<1 → 0=1)))
((¬(1<1 → 1=0) → ¬1<1) → (1<1 → (1<1 → 1=0)))
((¬(1<1 → 1=1) → ¬1<1) → (1<1 → (1<1 → 1=1)))
((¬(1<1 → 0<0) → ¬1<1) → (1<1 → (1<1 → 0<0)))
((¬(1<1 → 0<1) → ¬1<1) → (1<1 → (1<1 → 0<1)))
((¬(1<1 → 1<0) → ¬1<1) → (1<1 → (1<1 → 1<0)))
((¬(1<1 → 1<1) → ¬1<1) → (1<1 → (1<1 → 1<1)))
((¬¬0=⟨0+0⟩ → ¬¬0=0) → (¬0=0 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬¬0=0) → (¬0=0 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬¬0=0) → (¬0=0 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬¬0=0) → (¬0=0 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬¬0=0) → (¬0=0 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬¬0=0) → (¬0=0 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬¬0=0) → (¬0=0 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬¬0=0) → (¬0=0 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬¬0=0) → (¬0=0 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬¬0=0) → (¬0=0 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬¬0=0) → (¬0=0 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬¬0=0) → (¬0=0 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬¬0=0) → (¬0=0 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬¬0=0) → (¬0=0 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬¬0=0) → (¬0=0 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬¬0=0) → (¬0=0 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬¬0=0) → (¬0=0 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬¬0=0) → (¬0=0 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬¬0=0) → (¬0=0 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬¬0=0) → (¬0=0 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬¬0=0) → (¬0=0 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬¬0=0) → (¬0=0 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬¬0=0) → (¬0=0 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬¬0=0) → (¬0=0 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬¬0=0) → (¬0=0 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬¬0=0) → (¬0=0 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬¬0=0) → (¬0=0 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬¬0=0) → (¬0=0 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬¬0=0) → (¬0=0 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬¬0=0) → (¬0=0 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬¬0=0) → (¬0=0 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬¬0=0) → (¬0=0 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬¬0=0) → (¬0=0 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬¬0=0) → (¬0=0 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬¬0=0) → (¬0=0 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬¬0=0) → (¬0=0 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬¬0=0) → (¬0=0 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬¬0=0) → (¬0=0 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬¬0=0) → (¬0=0 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬¬0=0) → (¬0=0 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬¬0=0) → (¬0=0 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬¬0=0) → (¬0=0 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬¬0=0) → (¬0=0 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬¬0=0) → (¬0=0 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬¬0=0) → (¬0=0 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬¬0=0) → (¬0=0 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬¬0=0) → (¬0=0 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬¬0=0) → (¬0=0 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬¬0=0) → (¬0=0 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬¬0=0) → (¬0=0 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬¬0=0) → (¬0=0 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬¬0=0) → (¬0=0 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬¬0=0) → (¬0=0 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬¬0=0) → (¬0=0 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬¬0=0) → (¬0=0 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬¬0=0) → (¬0=0 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬¬0=0) → (¬0=0 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬¬0=0) → (¬0=0 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬¬0=0) → (¬0=0 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬¬0=0) → (¬0=0 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬¬0=0) → (¬0=0 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬¬0=0) → (¬0=0 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬¬0=0) → (¬0=0 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬¬0=0) → (¬0=0 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬¬0=0) → (¬0=0 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬¬0=0) → (¬0=0 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬¬0=0) → (¬0=0 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬¬0=0) → (¬0=0 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬¬0=0) → (¬0=0 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬¬0=0) → (¬0=0 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬¬0=0) → (¬0=0 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬¬0=0) → (¬0=0 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬¬0=0) → (¬0=0 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬¬0=0) → (¬0=0 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬¬0=0) → (¬0=0 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬¬0=0) → (¬0=0 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬¬0=0) → (¬0=0 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬¬0=0) → (¬0=0 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬¬0=0) → (¬0=0 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬¬0=0) → (¬0=0 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬¬0=0) → (¬0=0 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬¬0=0) → (¬0=0 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬¬0=0) → (¬0=0 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬¬0=0) → (¬0=0 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬¬0=0) → (¬0=0 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬¬0=0) → (¬0=0 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬¬0=0) → (¬0=0 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬¬0=0) → (¬0=0 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬¬0=0) → (¬0=0 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬¬0=0) → (¬0=0 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬¬0=0) → (¬0=0 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬¬0=0) → (¬0=0 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬¬0=0) → (¬0=0 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬¬0=0) → (¬0=0 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬¬0=0) → (¬0=0 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬¬0=0) → (¬0=0 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬¬0=0) → (¬0=0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬¬0=0) → (¬0=0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬¬0=0) → (¬0=0 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬¬0=0) → (¬0=0 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬¬0=0) → (¬0=0 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬¬0=0) → (¬0=0 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬¬0=0) → (¬0=0 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬¬0=0) → (¬0=0 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬¬0=0) → (¬0=0 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬¬0=0) → (¬0=0 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬¬0=0) → (¬0=0 → ∀y. y=y))
((¬∀y. y=y → ¬¬0=0) → (¬0=0 → ∀y. y=y))
((¬∀z. z=0 → ¬¬0=0) → (¬0=0 → ∀z. z=0))
((¬∀z. z=1 → ¬¬0=0) → (¬0=0 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬¬0=0) → (¬0=0 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬¬0=0) → (¬0=0 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬0=0) → (¬0=0 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬¬0=0) → (¬0=0 → ∀y. y<y))
((¬∀y. y<y → ¬¬0=0) → (¬0=0 → ∀y. y<y))
((¬∀z. z<0 → ¬¬0=0) → (¬0=0 → ∀z. z<0))
((¬∀z. z<1 → ¬¬0=0) → (¬0=0 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬0=0) → (¬0=0 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬¬0=0) → (¬0=0 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬¬0=0) → (¬0=0 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬¬0=0) → (¬0=0 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬¬0=0) → (¬0=0 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬¬0=0) → (¬0=0 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬¬0=0) → (¬0=0 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬¬0=0) → (¬0=0 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬¬0=0) → (¬0=0 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬¬0=0) → (¬0=0 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬¬0=0) → (¬0=0 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬¬0=0) → (¬0=0 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬¬0=0) → (¬0=0 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬¬0=0) → (¬0=0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬¬0=0) → (¬0=0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬¬0=0) → (¬0=0 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬¬0=0) → (¬0=0 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬¬0=0) → (¬0=0 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬¬0=0) → (¬0=0 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬¬0=0) → (¬0=0 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬¬0=0) → (¬0=0 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬¬0=0) → (¬0=0 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬¬0=0) → (¬0=0 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬¬0=0) → (¬0=0 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬¬0=0) → (¬0=0 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬¬0=0) → (¬0=0 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬¬0=0) → (¬0=0 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬¬0=0) → (¬0=0 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬¬0=0) → (¬0=0 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬¬0=1) → (¬0=1 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬¬0=1) → (¬0=1 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬¬0=1) → (¬0=1 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬¬0=1) → (¬0=1 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬¬0=1) → (¬0=1 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬¬0=1) → (¬0=1 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬¬0=1) → (¬0=1 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬¬0=1) → (¬0=1 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬¬0=1) → (¬0=1 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬¬0=1) → (¬0=1 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬¬0=1) → (¬0=1 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬¬0=1) → (¬0=1 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬¬0=1) → (¬0=1 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬¬0=1) → (¬0=1 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬¬0=1) → (¬0=1 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬¬0=1) → (¬0=1 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬¬0=1) → (¬0=1 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬¬0=1) → (¬0=1 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬¬0=1) → (¬0=1 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬¬0=1) → (¬0=1 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬¬0=1) → (¬0=1 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬¬0=1) → (¬0=1 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬¬0=1) → (¬0=1 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬¬0=1) → (¬0=1 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬¬0=1) → (¬0=1 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬¬0=1) → (¬0=1 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬¬0=1) → (¬0=1 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬¬0=1) → (¬0=1 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬¬0=1) → (¬0=1 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬¬0=1) → (¬0=1 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬¬0=1) → (¬0=1 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬¬0=1) → (¬0=1 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬¬0=1) → (¬0=1 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬¬0=1) → (¬0=1 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬¬0=1) → (¬0=1 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬¬0=1) → (¬0=1 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬¬0=1) → (¬0=1 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬¬0=1) → (¬0=1 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬¬0=1) → (¬0=1 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬¬0=1) → (¬0=1 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬¬0=1) → (¬0=1 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬¬0=1) → (¬0=1 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬¬0=1) → (¬0=1 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬¬0=1) → (¬0=1 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬¬0=1) → (¬0=1 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬¬0=1) → (¬0=1 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬¬0=1) → (¬0=1 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬¬0=1) → (¬0=1 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬¬0=1) → (¬0=1 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬¬0=1) → (¬0=1 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬¬0=1) → (¬0=1 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬¬0=1) → (¬0=1 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬¬0=1) → (¬0=1 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬¬0=1) → (¬0=1 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬¬0=1) → (¬0=1 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬¬0=1) → (¬0=1 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬¬0=1) → (¬0=1 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬¬0=1) → (¬0=1 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬¬0=1) → (¬0=1 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬¬0=1) → (¬0=1 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬¬0=1) → (¬0=1 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬¬0=1) → (¬0=1 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬¬0=1) → (¬0=1 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬¬0=1) → (¬0=1 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬¬0=1) → (¬0=1 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬¬0=1) → (¬0=1 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬¬0=1) → (¬0=1 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬¬0=1) → (¬0=1 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬¬0=1) → (¬0=1 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬¬0=1) → (¬0=1 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬¬0=1) → (¬0=1 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬¬0=1) → (¬0=1 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬¬0=1) → (¬0=1 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬¬0=1) → (¬0=1 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬¬0=1) → (¬0=1 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬¬0=1) → (¬0=1 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬¬0=1) → (¬0=1 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬¬0=1) → (¬0=1 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬¬0=1) → (¬0=1 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬¬0=1) → (¬0=1 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬¬0=1) → (¬0=1 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬¬0=1) → (¬0=1 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬¬0=1) → (¬0=1 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬¬0=1) → (¬0=1 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬¬0=1) → (¬0=1 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬¬0=1) → (¬0=1 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬¬0=1) → (¬0=1 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬¬0=1) → (¬0=1 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬¬0=1) → (¬0=1 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬¬0=1) → (¬0=1 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬¬0=1) → (¬0=1 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬¬0=1) → (¬0=1 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬¬0=1) → (¬0=1 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬¬0=1) → (¬0=1 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬¬0=1) → (¬0=1 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬¬0=1) → (¬0=1 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬¬0=1) → (¬0=1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬¬0=1) → (¬0=1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬¬0=1) → (¬0=1 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬¬0=1) → (¬0=1 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬¬0=1) → (¬0=1 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬¬0=1) → (¬0=1 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬¬0=1) → (¬0=1 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬¬0=1) → (¬0=1 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬¬0=1) → (¬0=1 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬¬0=1) → (¬0=1 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬¬0=1) → (¬0=1 → ∀y. y=y))
((¬∀y. y=y → ¬¬0=1) → (¬0=1 → ∀y. y=y))
((¬∀z. z=0 → ¬¬0=1) → (¬0=1 → ∀z. z=0))
((¬∀z. z=1 → ¬¬0=1) → (¬0=1 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬¬0=1) → (¬0=1 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬¬0=1) → (¬0=1 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬0=1) → (¬0=1 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬¬0=1) → (¬0=1 → ∀y. y<y))
((¬∀y. y<y → ¬¬0=1) → (¬0=1 → ∀y. y<y))
((¬∀z. z<0 → ¬¬0=1) → (¬0=1 → ∀z. z<0))
((¬∀z. z<1 → ¬¬0=1) → (¬0=1 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬0=1) → (¬0=1 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬¬0=1) → (¬0=1 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬¬0=1) → (¬0=1 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬¬0=1) → (¬0=1 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬¬0=1) → (¬0=1 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬¬0=1) → (¬0=1 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬¬0=1) → (¬0=1 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬¬0=1) → (¬0=1 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬¬0=1) → (¬0=1 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬¬0=1) → (¬0=1 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬¬0=1) → (¬0=1 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬¬0=1) → (¬0=1 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬¬0=1) → (¬0=1 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬¬0=1) → (¬0=1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬¬0=1) → (¬0=1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬¬0=1) → (¬0=1 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬¬0=1) → (¬0=1 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬¬0=1) → (¬0=1 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬¬0=1) → (¬0=1 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬¬0=1) → (¬0=1 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬¬0=1) → (¬0=1 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬¬0=1) → (¬0=1 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬¬0=1) → (¬0=1 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬¬0=1) → (¬0=1 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬¬0=1) → (¬0=1 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬¬0=1) → (¬0=1 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬¬0=1) → (¬0=1 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬¬0=1) → (¬0=1 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬¬0=1) → (¬0=1 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬¬1=0) → (¬1=0 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬¬1=0) → (¬1=0 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬¬1=0) → (¬1=0 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬¬1=0) → (¬1=0 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬¬1=0) → (¬1=0 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬¬1=0) → (¬1=0 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬¬1=0) → (¬1=0 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬¬1=0) → (¬1=0 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬¬1=0) → (¬1=0 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬¬1=0) → (¬1=0 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬¬1=0) → (¬1=0 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬¬1=0) → (¬1=0 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬¬1=0) → (¬1=0 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬¬1=0) → (¬1=0 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬¬1=0) → (¬1=0 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬¬1=0) → (¬1=0 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬¬1=0) → (¬1=0 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬¬1=0) → (¬1=0 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬¬1=0) → (¬1=0 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬¬1=0) → (¬1=0 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬¬1=0) → (¬1=0 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬¬1=0) → (¬1=0 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬¬1=0) → (¬1=0 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬¬1=0) → (¬1=0 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬¬1=0) → (¬1=0 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬¬1=0) → (¬1=0 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬¬1=0) → (¬1=0 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬¬1=0) → (¬1=0 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬¬1=0) → (¬1=0 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬¬1=0) → (¬1=0 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬¬1=0) → (¬1=0 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬¬1=0) → (¬1=0 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬¬1=0) → (¬1=0 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬¬1=0) → (¬1=0 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬¬1=0) → (¬1=0 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬¬1=0) → (¬1=0 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬¬1=0) → (¬1=0 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬¬1=0) → (¬1=0 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬¬1=0) → (¬1=0 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬¬1=0) → (¬1=0 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬¬1=0) → (¬1=0 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬¬1=0) → (¬1=0 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬¬1=0) → (¬1=0 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬¬1=0) → (¬1=0 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬¬1=0) → (¬1=0 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬¬1=0) → (¬1=0 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬¬1=0) → (¬1=0 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬¬1=0) → (¬1=0 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬¬1=0) → (¬1=0 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬¬1=0) → (¬1=0 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬¬1=0) → (¬1=0 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬¬1=0) → (¬1=0 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬¬1=0) → (¬1=0 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬¬1=0) → (¬1=0 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬¬1=0) → (¬1=0 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬¬1=0) → (¬1=0 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬¬1=0) → (¬1=0 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬¬1=0) → (¬1=0 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬¬1=0) → (¬1=0 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬¬1=0) → (¬1=0 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬¬1=0) → (¬1=0 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬¬1=0) → (¬1=0 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬¬1=0) → (¬1=0 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬¬1=0) → (¬1=0 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬¬1=0) → (¬1=0 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬¬1=0) → (¬1=0 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬¬1=0) → (¬1=0 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬¬1=0) → (¬1=0 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬¬1=0) → (¬1=0 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬¬1=0) → (¬1=0 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬¬1=0) → (¬1=0 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬¬1=0) → (¬1=0 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬¬1=0) → (¬1=0 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬¬1=0) → (¬1=0 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬¬1=0) → (¬1=0 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬¬1=0) → (¬1=0 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬¬1=0) → (¬1=0 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬¬1=0) → (¬1=0 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬¬1=0) → (¬1=0 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬¬1=0) → (¬1=0 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬¬1=0) → (¬1=0 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬¬1=0) → (¬1=0 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬¬1=0) → (¬1=0 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬¬1=0) → (¬1=0 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬¬1=0) → (¬1=0 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬¬1=0) → (¬1=0 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬¬1=0) → (¬1=0 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬¬1=0) → (¬1=0 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬¬1=0) → (¬1=0 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬¬1=0) → (¬1=0 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬¬1=0) → (¬1=0 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬¬1=0) → (¬1=0 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬¬1=0) → (¬1=0 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬¬1=0) → (¬1=0 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬¬1=0) → (¬1=0 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬¬1=0) → (¬1=0 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬¬1=0) → (¬1=0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬¬1=0) → (¬1=0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬¬1=0) → (¬1=0 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬¬1=0) → (¬1=0 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬¬1=0) → (¬1=0 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬¬1=0) → (¬1=0 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬¬1=0) → (¬1=0 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬¬1=0) → (¬1=0 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬¬1=0) → (¬1=0 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬¬1=0) → (¬1=0 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬¬1=0) → (¬1=0 → ∀y. y=y))
((¬∀y. y=y → ¬¬1=0) → (¬1=0 → ∀y. y=y))
((¬∀z. z=0 → ¬¬1=0) → (¬1=0 → ∀z. z=0))
((¬∀z. z=1 → ¬¬1=0) → (¬1=0 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬¬1=0) → (¬1=0 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬¬1=0) → (¬1=0 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬1=0) → (¬1=0 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬¬1=0) → (¬1=0 → ∀y. y<y))
((¬∀y. y<y → ¬¬1=0) → (¬1=0 → ∀y. y<y))
((¬∀z. z<0 → ¬¬1=0) → (¬1=0 → ∀z. z<0))
((¬∀z. z<1 → ¬¬1=0) → (¬1=0 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬1=0) → (¬1=0 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬¬1=0) → (¬1=0 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬¬1=0) → (¬1=0 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬¬1=0) → (¬1=0 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬¬1=0) → (¬1=0 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬¬1=0) → (¬1=0 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬¬1=0) → (¬1=0 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬¬1=0) → (¬1=0 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬¬1=0) → (¬1=0 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬¬1=0) → (¬1=0 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬¬1=0) → (¬1=0 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬¬1=0) → (¬1=0 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬¬1=0) → (¬1=0 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬¬1=0) → (¬1=0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬¬1=0) → (¬1=0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬¬1=0) → (¬1=0 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬¬1=0) → (¬1=0 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬¬1=0) → (¬1=0 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬¬1=0) → (¬1=0 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬¬1=0) → (¬1=0 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬¬1=0) → (¬1=0 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬¬1=0) → (¬1=0 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬¬1=0) → (¬1=0 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬¬1=0) → (¬1=0 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬¬1=0) → (¬1=0 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬¬1=0) → (¬1=0 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬¬1=0) → (¬1=0 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬¬1=0) → (¬1=0 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬¬1=0) → (¬1=0 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬¬1=1) → (¬1=1 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬¬1=1) → (¬1=1 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬¬1=1) → (¬1=1 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬¬1=1) → (¬1=1 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬¬1=1) → (¬1=1 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬¬1=1) → (¬1=1 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬¬1=1) → (¬1=1 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬¬1=1) → (¬1=1 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬¬1=1) → (¬1=1 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬¬1=1) → (¬1=1 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬¬1=1) → (¬1=1 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬¬1=1) → (¬1=1 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬¬1=1) → (¬1=1 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬¬1=1) → (¬1=1 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬¬1=1) → (¬1=1 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬¬1=1) → (¬1=1 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬¬1=1) → (¬1=1 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬¬1=1) → (¬1=1 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬¬1=1) → (¬1=1 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬¬1=1) → (¬1=1 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬¬1=1) → (¬1=1 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬¬1=1) → (¬1=1 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬¬1=1) → (¬1=1 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬¬1=1) → (¬1=1 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬¬1=1) → (¬1=1 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬¬1=1) → (¬1=1 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬¬1=1) → (¬1=1 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬¬1=1) → (¬1=1 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬¬1=1) → (¬1=1 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬¬1=1) → (¬1=1 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬¬1=1) → (¬1=1 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬¬1=1) → (¬1=1 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬¬1=1) → (¬1=1 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬¬1=1) → (¬1=1 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬¬1=1) → (¬1=1 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬¬1=1) → (¬1=1 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬¬1=1) → (¬1=1 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬¬1=1) → (¬1=1 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬¬1=1) → (¬1=1 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬¬1=1) → (¬1=1 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬¬1=1) → (¬1=1 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬¬1=1) → (¬1=1 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬¬1=1) → (¬1=1 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬¬1=1) → (¬1=1 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬¬1=1) → (¬1=1 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬¬1=1) → (¬1=1 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬¬1=1) → (¬1=1 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬¬1=1) → (¬1=1 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬¬1=1) → (¬1=1 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬¬1=1) → (¬1=1 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬¬1=1) → (¬1=1 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬¬1=1) → (¬1=1 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬¬1=1) → (¬1=1 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬¬1=1) → (¬1=1 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬¬1=1) → (¬1=1 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬¬1=1) → (¬1=1 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬¬1=1) → (¬1=1 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬¬1=1) → (¬1=1 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬¬1=1) → (¬1=1 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬¬1=1) → (¬1=1 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬¬1=1) → (¬1=1 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬¬1=1) → (¬1=1 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬¬1=1) → (¬1=1 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬¬1=1) → (¬1=1 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬¬1=1) → (¬1=1 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬¬1=1) → (¬1=1 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬¬1=1) → (¬1=1 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬¬1=1) → (¬1=1 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬¬1=1) → (¬1=1 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬¬1=1) → (¬1=1 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬¬1=1) → (¬1=1 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬¬1=1) → (¬1=1 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬¬1=1) → (¬1=1 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬¬1=1) → (¬1=1 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬¬1=1) → (¬1=1 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬¬1=1) → (¬1=1 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬¬1=1) → (¬1=1 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬¬1=1) → (¬1=1 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬¬1=1) → (¬1=1 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬¬1=1) → (¬1=1 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬¬1=1) → (¬1=1 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬¬1=1) → (¬1=1 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬¬1=1) → (¬1=1 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬¬1=1) → (¬1=1 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬¬1=1) → (¬1=1 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬¬1=1) → (¬1=1 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬¬1=1) → (¬1=1 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬¬1=1) → (¬1=1 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬¬1=1) → (¬1=1 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬¬1=1) → (¬1=1 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬¬1=1) → (¬1=1 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬¬1=1) → (¬1=1 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬¬1=1) → (¬1=1 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬¬1=1) → (¬1=1 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬¬1=1) → (¬1=1 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬¬1=1) → (¬1=1 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬¬1=1) → (¬1=1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬¬1=1) → (¬1=1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬¬1=1) → (¬1=1 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬¬1=1) → (¬1=1 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬¬1=1) → (¬1=1 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬¬1=1) → (¬1=1 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬¬1=1) → (¬1=1 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬¬1=1) → (¬1=1 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬¬1=1) → (¬1=1 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬¬1=1) → (¬1=1 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬¬1=1) → (¬1=1 → ∀y. y=y))
((¬∀y. y=y → ¬¬1=1) → (¬1=1 → ∀y. y=y))
((¬∀z. z=0 → ¬¬1=1) → (¬1=1 → ∀z. z=0))
((¬∀z. z=1 → ¬¬1=1) → (¬1=1 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬¬1=1) → (¬1=1 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬¬1=1) → (¬1=1 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬1=1) → (¬1=1 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬¬1=1) → (¬1=1 → ∀y. y<y))
((¬∀y. y<y → ¬¬1=1) → (¬1=1 → ∀y. y<y))
((¬∀z. z<0 → ¬¬1=1) → (¬1=1 → ∀z. z<0))
((¬∀z. z<1 → ¬¬1=1) → (¬1=1 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬1=1) → (¬1=1 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬¬1=1) → (¬1=1 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬¬1=1) → (¬1=1 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬¬1=1) → (¬1=1 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬¬1=1) → (¬1=1 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬¬1=1) → (¬1=1 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬¬1=1) → (¬1=1 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬¬1=1) → (¬1=1 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬¬1=1) → (¬1=1 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬¬1=1) → (¬1=1 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬¬1=1) → (¬1=1 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬¬1=1) → (¬1=1 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬¬1=1) → (¬1=1 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬¬1=1) → (¬1=1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬¬1=1) → (¬1=1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬¬1=1) → (¬1=1 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬¬1=1) → (¬1=1 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬¬1=1) → (¬1=1 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬¬1=1) → (¬1=1 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬¬1=1) → (¬1=1 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬¬1=1) → (¬1=1 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬¬1=1) → (¬1=1 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬¬1=1) → (¬1=1 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬¬1=1) → (¬1=1 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬¬1=1) → (¬1=1 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬¬1=1) → (¬1=1 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬¬1=1) → (¬1=1 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬¬1=1) → (¬1=1 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬¬1=1) → (¬1=1 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬¬0<0) → (¬0<0 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬¬0<0) → (¬0<0 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬¬0<0) → (¬0<0 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬¬0<0) → (¬0<0 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬¬0<0) → (¬0<0 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬¬0<0) → (¬0<0 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬¬0<0) → (¬0<0 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬¬0<0) → (¬0<0 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬¬0<0) → (¬0<0 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬¬0<0) → (¬0<0 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬¬0<0) → (¬0<0 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬¬0<0) → (¬0<0 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬¬0<0) → (¬0<0 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬¬0<0) → (¬0<0 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬¬0<0) → (¬0<0 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬¬0<0) → (¬0<0 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬¬0<0) → (¬0<0 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬¬0<0) → (¬0<0 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬¬0<0) → (¬0<0 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬¬0<0) → (¬0<0 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬¬0<0) → (¬0<0 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬¬0<0) → (¬0<0 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬¬0<0) → (¬0<0 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬¬0<0) → (¬0<0 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬¬0<0) → (¬0<0 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬¬0<0) → (¬0<0 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬¬0<0) → (¬0<0 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬¬0<0) → (¬0<0 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬¬0<0) → (¬0<0 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬¬0<0) → (¬0<0 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬¬0<0) → (¬0<0 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬¬0<0) → (¬0<0 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬¬0<0) → (¬0<0 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬¬0<0) → (¬0<0 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬¬0<0) → (¬0<0 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬¬0<0) → (¬0<0 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬¬0<0) → (¬0<0 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬¬0<0) → (¬0<0 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬¬0<0) → (¬0<0 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬¬0<0) → (¬0<0 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬¬0<0) → (¬0<0 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬¬0<0) → (¬0<0 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬¬0<0) → (¬0<0 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬¬0<0) → (¬0<0 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬¬0<0) → (¬0<0 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬¬0<0) → (¬0<0 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬¬0<0) → (¬0<0 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬¬0<0) → (¬0<0 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬¬0<0) → (¬0<0 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬¬0<0) → (¬0<0 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬¬0<0) → (¬0<0 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬¬0<0) → (¬0<0 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬¬0<0) → (¬0<0 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬¬0<0) → (¬0<0 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬¬0<0) → (¬0<0 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬¬0<0) → (¬0<0 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬¬0<0) → (¬0<0 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬¬0<0) → (¬0<0 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬¬0<0) → (¬0<0 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬¬0<0) → (¬0<0 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬¬0<0) → (¬0<0 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬¬0<0) → (¬0<0 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬¬0<0) → (¬0<0 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬¬0<0) → (¬0<0 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬¬0<0) → (¬0<0 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬¬0<0) → (¬0<0 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬¬0<0) → (¬0<0 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬¬0<0) → (¬0<0 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬¬0<0) → (¬0<0 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬¬0<0) → (¬0<0 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬¬0<0) → (¬0<0 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬¬0<0) → (¬0<0 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬¬0<0) → (¬0<0 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬¬0<0) → (¬0<0 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬¬0<0) → (¬0<0 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬¬0<0) → (¬0<0 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬¬0<0) → (¬0<0 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬¬0<0) → (¬0<0 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬¬0<0) → (¬0<0 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬¬0<0) → (¬0<0 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬¬0<0) → (¬0<0 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬¬0<0) → (¬0<0 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬¬0<0) → (¬0<0 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬¬0<0) → (¬0<0 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬¬0<0) → (¬0<0 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬¬0<0) → (¬0<0 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬¬0<0) → (¬0<0 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬¬0<0) → (¬0<0 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬¬0<0) → (¬0<0 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬¬0<0) → (¬0<0 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬¬0<0) → (¬0<0 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬¬0<0) → (¬0<0 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬¬0<0) → (¬0<0 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬¬0<0) → (¬0<0 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬¬0<0) → (¬0<0 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬¬0<0) → (¬0<0 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬¬0<0) → (¬0<0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬¬0<0) → (¬0<0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬¬0<0) → (¬0<0 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬¬0<0) → (¬0<0 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬¬0<0) → (¬0<0 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬¬0<0) → (¬0<0 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬¬0<0) → (¬0<0 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬¬0<0) → (¬0<0 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬¬0<0) → (¬0<0 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬¬0<0) → (¬0<0 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬¬0<0) → (¬0<0 → ∀y. y=y))
((¬∀y. y=y → ¬¬0<0) → (¬0<0 → ∀y. y=y))
((¬∀z. z=0 → ¬¬0<0) → (¬0<0 → ∀z. z=0))
((¬∀z. z=1 → ¬¬0<0) → (¬0<0 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬¬0<0) → (¬0<0 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬¬0<0) → (¬0<0 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬0<0) → (¬0<0 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬¬0<0) → (¬0<0 → ∀y. y<y))
((¬∀y. y<y → ¬¬0<0) → (¬0<0 → ∀y. y<y))
((¬∀z. z<0 → ¬¬0<0) → (¬0<0 → ∀z. z<0))
((¬∀z. z<1 → ¬¬0<0) → (¬0<0 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬0<0) → (¬0<0 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬¬0<0) → (¬0<0 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬¬0<0) → (¬0<0 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬¬0<0) → (¬0<0 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬¬0<0) → (¬0<0 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬¬0<0) → (¬0<0 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬¬0<0) → (¬0<0 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬¬0<0) → (¬0<0 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬¬0<0) → (¬0<0 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬¬0<0) → (¬0<0 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬¬0<0) → (¬0<0 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬¬0<0) → (¬0<0 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬¬0<0) → (¬0<0 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬¬0<0) → (¬0<0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬¬0<0) → (¬0<0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬¬0<0) → (¬0<0 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬¬0<0) → (¬0<0 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬¬0<0) → (¬0<0 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬¬0<0) → (¬0<0 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬¬0<0) → (¬0<0 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬¬0<0) → (¬0<0 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬¬0<0) → (¬0<0 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬¬0<0) → (¬0<0 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬¬0<0) → (¬0<0 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬¬0<0) → (¬0<0 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬¬0<0) → (¬0<0 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬¬0<0) → (¬0<0 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬¬0<0) → (¬0<0 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬¬0<0) → (¬0<0 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬¬0<1) → (¬0<1 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬¬0<1) → (¬0<1 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬¬0<1) → (¬0<1 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬¬0<1) → (¬0<1 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬¬0<1) → (¬0<1 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬¬0<1) → (¬0<1 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬¬0<1) → (¬0<1 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬¬0<1) → (¬0<1 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬¬0<1) → (¬0<1 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬¬0<1) → (¬0<1 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬¬0<1) → (¬0<1 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬¬0<1) → (¬0<1 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬¬0<1) → (¬0<1 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬¬0<1) → (¬0<1 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬¬0<1) → (¬0<1 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬¬0<1) → (¬0<1 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬¬0<1) → (¬0<1 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬¬0<1) → (¬0<1 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬¬0<1) → (¬0<1 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬¬0<1) → (¬0<1 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬¬0<1) → (¬0<1 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬¬0<1) → (¬0<1 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬¬0<1) → (¬0<1 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬¬0<1) → (¬0<1 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬¬0<1) → (¬0<1 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬¬0<1) → (¬0<1 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬¬0<1) → (¬0<1 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬¬0<1) → (¬0<1 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬¬0<1) → (¬0<1 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬¬0<1) → (¬0<1 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬¬0<1) → (¬0<1 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬¬0<1) → (¬0<1 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬¬0<1) → (¬0<1 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬¬0<1) → (¬0<1 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬¬0<1) → (¬0<1 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬¬0<1) → (¬0<1 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬¬0<1) → (¬0<1 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬¬0<1) → (¬0<1 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬¬0<1) → (¬0<1 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬¬0<1) → (¬0<1 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬¬0<1) → (¬0<1 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬¬0<1) → (¬0<1 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬¬0<1) → (¬0<1 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬¬0<1) → (¬0<1 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬¬0<1) → (¬0<1 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬¬0<1) → (¬0<1 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬¬0<1) → (¬0<1 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬¬0<1) → (¬0<1 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬¬0<1) → (¬0<1 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬¬0<1) → (¬0<1 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬¬0<1) → (¬0<1 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬¬0<1) → (¬0<1 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬¬0<1) → (¬0<1 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬¬0<1) → (¬0<1 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬¬0<1) → (¬0<1 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬¬0<1) → (¬0<1 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬¬0<1) → (¬0<1 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬¬0<1) → (¬0<1 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬¬0<1) → (¬0<1 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬¬0<1) → (¬0<1 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬¬0<1) → (¬0<1 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬¬0<1) → (¬0<1 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬¬0<1) → (¬0<1 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬¬0<1) → (¬0<1 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬¬0<1) → (¬0<1 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬¬0<1) → (¬0<1 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬¬0<1) → (¬0<1 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬¬0<1) → (¬0<1 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬¬0<1) → (¬0<1 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬¬0<1) → (¬0<1 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬¬0<1) → (¬0<1 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬¬0<1) → (¬0<1 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬¬0<1) → (¬0<1 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬¬0<1) → (¬0<1 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬¬0<1) → (¬0<1 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬¬0<1) → (¬0<1 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬¬0<1) → (¬0<1 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬¬0<1) → (¬0<1 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬¬0<1) → (¬0<1 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬¬0<1) → (¬0<1 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬¬0<1) → (¬0<1 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬¬0<1) → (¬0<1 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬¬0<1) → (¬0<1 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬¬0<1) → (¬0<1 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬¬0<1) → (¬0<1 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬¬0<1) → (¬0<1 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬¬0<1) → (¬0<1 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬¬0<1) → (¬0<1 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬¬0<1) → (¬0<1 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬¬0<1) → (¬0<1 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬¬0<1) → (¬0<1 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬¬0<1) → (¬0<1 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬¬0<1) → (¬0<1 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬¬0<1) → (¬0<1 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬¬0<1) → (¬0<1 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬¬0<1) → (¬0<1 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬¬0<1) → (¬0<1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬¬0<1) → (¬0<1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬¬0<1) → (¬0<1 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬¬0<1) → (¬0<1 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬¬0<1) → (¬0<1 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬¬0<1) → (¬0<1 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬¬0<1) → (¬0<1 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬¬0<1) → (¬0<1 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬¬0<1) → (¬0<1 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬¬0<1) → (¬0<1 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬¬0<1) → (¬0<1 → ∀y. y=y))
((¬∀y. y=y → ¬¬0<1) → (¬0<1 → ∀y. y=y))
((¬∀z. z=0 → ¬¬0<1) → (¬0<1 → ∀z. z=0))
((¬∀z. z=1 → ¬¬0<1) → (¬0<1 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬¬0<1) → (¬0<1 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬¬0<1) → (¬0<1 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬0<1) → (¬0<1 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬¬0<1) → (¬0<1 → ∀y. y<y))
((¬∀y. y<y → ¬¬0<1) → (¬0<1 → ∀y. y<y))
((¬∀z. z<0 → ¬¬0<1) → (¬0<1 → ∀z. z<0))
((¬∀z. z<1 → ¬¬0<1) → (¬0<1 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬0<1) → (¬0<1 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬¬0<1) → (¬0<1 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬¬0<1) → (¬0<1 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬¬0<1) → (¬0<1 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬¬0<1) → (¬0<1 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬¬0<1) → (¬0<1 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬¬0<1) → (¬0<1 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬¬0<1) → (¬0<1 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬¬0<1) → (¬0<1 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬¬0<1) → (¬0<1 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬¬0<1) → (¬0<1 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬¬0<1) → (¬0<1 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬¬0<1) → (¬0<1 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬¬0<1) → (¬0<1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬¬0<1) → (¬0<1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬¬0<1) → (¬0<1 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬¬0<1) → (¬0<1 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬¬0<1) → (¬0<1 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬¬0<1) → (¬0<1 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬¬0<1) → (¬0<1 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬¬0<1) → (¬0<1 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬¬0<1) → (¬0<1 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬¬0<1) → (¬0<1 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬¬0<1) → (¬0<1 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬¬0<1) → (¬0<1 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬¬0<1) → (¬0<1 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬¬0<1) → (¬0<1 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬¬0<1) → (¬0<1 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬¬0<1) → (¬0<1 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬¬1<0) → (¬1<0 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬¬1<0) → (¬1<0 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬¬1<0) → (¬1<0 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬¬1<0) → (¬1<0 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬¬1<0) → (¬1<0 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬¬1<0) → (¬1<0 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬¬1<0) → (¬1<0 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬¬1<0) → (¬1<0 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬¬1<0) → (¬1<0 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬¬1<0) → (¬1<0 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬¬1<0) → (¬1<0 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬¬1<0) → (¬1<0 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬¬1<0) → (¬1<0 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬¬1<0) → (¬1<0 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬¬1<0) → (¬1<0 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬¬1<0) → (¬1<0 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬¬1<0) → (¬1<0 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬¬1<0) → (¬1<0 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬¬1<0) → (¬1<0 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬¬1<0) → (¬1<0 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬¬1<0) → (¬1<0 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬¬1<0) → (¬1<0 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬¬1<0) → (¬1<0 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬¬1<0) → (¬1<0 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬¬1<0) → (¬1<0 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬¬1<0) → (¬1<0 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬¬1<0) → (¬1<0 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬¬1<0) → (¬1<0 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬¬1<0) → (¬1<0 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬¬1<0) → (¬1<0 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬¬1<0) → (¬1<0 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬¬1<0) → (¬1<0 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬¬1<0) → (¬1<0 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬¬1<0) → (¬1<0 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬¬1<0) → (¬1<0 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬¬1<0) → (¬1<0 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬¬1<0) → (¬1<0 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬¬1<0) → (¬1<0 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬¬1<0) → (¬1<0 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬¬1<0) → (¬1<0 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬¬1<0) → (¬1<0 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬¬1<0) → (¬1<0 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬¬1<0) → (¬1<0 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬¬1<0) → (¬1<0 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬¬1<0) → (¬1<0 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬¬1<0) → (¬1<0 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬¬1<0) → (¬1<0 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬¬1<0) → (¬1<0 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬¬1<0) → (¬1<0 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬¬1<0) → (¬1<0 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬¬1<0) → (¬1<0 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬¬1<0) → (¬1<0 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬¬1<0) → (¬1<0 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬¬1<0) → (¬1<0 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬¬1<0) → (¬1<0 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬¬1<0) → (¬1<0 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬¬1<0) → (¬1<0 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬¬1<0) → (¬1<0 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬¬1<0) → (¬1<0 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬¬1<0) → (¬1<0 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬¬1<0) → (¬1<0 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬¬1<0) → (¬1<0 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬¬1<0) → (¬1<0 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬¬1<0) → (¬1<0 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬¬1<0) → (¬1<0 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬¬1<0) → (¬1<0 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬¬1<0) → (¬1<0 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬¬1<0) → (¬1<0 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬¬1<0) → (¬1<0 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬¬1<0) → (¬1<0 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬¬1<0) → (¬1<0 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬¬1<0) → (¬1<0 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬¬1<0) → (¬1<0 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬¬1<0) → (¬1<0 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬¬1<0) → (¬1<0 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬¬1<0) → (¬1<0 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬¬1<0) → (¬1<0 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬¬1<0) → (¬1<0 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬¬1<0) → (¬1<0 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬¬1<0) → (¬1<0 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬¬1<0) → (¬1<0 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬¬1<0) → (¬1<0 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬¬1<0) → (¬1<0 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬¬1<0) → (¬1<0 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬¬1<0) → (¬1<0 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬¬1<0) → (¬1<0 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬¬1<0) → (¬1<0 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬¬1<0) → (¬1<0 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬¬1<0) → (¬1<0 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬¬1<0) → (¬1<0 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬¬1<0) → (¬1<0 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬¬1<0) → (¬1<0 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬¬1<0) → (¬1<0 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬¬1<0) → (¬1<0 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬¬1<0) → (¬1<0 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬¬1<0) → (¬1<0 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬¬1<0) → (¬1<0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬¬1<0) → (¬1<0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬¬1<0) → (¬1<0 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬¬1<0) → (¬1<0 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬¬1<0) → (¬1<0 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬¬1<0) → (¬1<0 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬¬1<0) → (¬1<0 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬¬1<0) → (¬1<0 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬¬1<0) → (¬1<0 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬¬1<0) → (¬1<0 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬¬1<0) → (¬1<0 → ∀y. y=y))
((¬∀y. y=y → ¬¬1<0) → (¬1<0 → ∀y. y=y))
((¬∀z. z=0 → ¬¬1<0) → (¬1<0 → ∀z. z=0))
((¬∀z. z=1 → ¬¬1<0) → (¬1<0 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬¬1<0) → (¬1<0 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬¬1<0) → (¬1<0 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬1<0) → (¬1<0 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬¬1<0) → (¬1<0 → ∀y. y<y))
((¬∀y. y<y → ¬¬1<0) → (¬1<0 → ∀y. y<y))
((¬∀z. z<0 → ¬¬1<0) → (¬1<0 → ∀z. z<0))
((¬∀z. z<1 → ¬¬1<0) → (¬1<0 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬1<0) → (¬1<0 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬¬1<0) → (¬1<0 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬¬1<0) → (¬1<0 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬¬1<0) → (¬1<0 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬¬1<0) → (¬1<0 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬¬1<0) → (¬1<0 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬¬1<0) → (¬1<0 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬¬1<0) → (¬1<0 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬¬1<0) → (¬1<0 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬¬1<0) → (¬1<0 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬¬1<0) → (¬1<0 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬¬1<0) → (¬1<0 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬¬1<0) → (¬1<0 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬¬1<0) → (¬1<0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬¬1<0) → (¬1<0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬¬1<0) → (¬1<0 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬¬1<0) → (¬1<0 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬¬1<0) → (¬1<0 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬¬1<0) → (¬1<0 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬¬1<0) → (¬1<0 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬¬1<0) → (¬1<0 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬¬1<0) → (¬1<0 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬¬1<0) → (¬1<0 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬¬1<0) → (¬1<0 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬¬1<0) → (¬1<0 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬¬1<0) → (¬1<0 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬¬1<0) → (¬1<0 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬¬1<0) → (¬1<0 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬¬1<0) → (¬1<0 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬¬1<1) → (¬1<1 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬¬1<1) → (¬1<1 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬¬1<1) → (¬1<1 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬¬1<1) → (¬1<1 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬¬1<1) → (¬1<1 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬¬1<1) → (¬1<1 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬¬1<1) → (¬1<1 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬¬1<1) → (¬1<1 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬¬1<1) → (¬1<1 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬¬1<1) → (¬1<1 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬¬1<1) → (¬1<1 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬¬1<1) → (¬1<1 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬¬1<1) → (¬1<1 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬¬1<1) → (¬1<1 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬¬1<1) → (¬1<1 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬¬1<1) → (¬1<1 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬¬1<1) → (¬1<1 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬¬1<1) → (¬1<1 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬¬1<1) → (¬1<1 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬¬1<1) → (¬1<1 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬¬1<1) → (¬1<1 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬¬1<1) → (¬1<1 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬¬1<1) → (¬1<1 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬¬1<1) → (¬1<1 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬¬1<1) → (¬1<1 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬¬1<1) → (¬1<1 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬¬1<1) → (¬1<1 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬¬1<1) → (¬1<1 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬¬1<1) → (¬1<1 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬¬1<1) → (¬1<1 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬¬1<1) → (¬1<1 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬¬1<1) → (¬1<1 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬¬1<1) → (¬1<1 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬¬1<1) → (¬1<1 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬¬1<1) → (¬1<1 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬¬1<1) → (¬1<1 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬¬1<1) → (¬1<1 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬¬1<1) → (¬1<1 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬¬1<1) → (¬1<1 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬¬1<1) → (¬1<1 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬¬1<1) → (¬1<1 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬¬1<1) → (¬1<1 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬¬1<1) → (¬1<1 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬¬1<1) → (¬1<1 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬¬1<1) → (¬1<1 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬¬1<1) → (¬1<1 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬¬1<1) → (¬1<1 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬¬1<1) → (¬1<1 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬¬1<1) → (¬1<1 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬¬1<1) → (¬1<1 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬¬1<1) → (¬1<1 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬¬1<1) → (¬1<1 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬¬1<1) → (¬1<1 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬¬1<1) → (¬1<1 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬¬1<1) → (¬1<1 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬¬1<1) → (¬1<1 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬¬1<1) → (¬1<1 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬¬1<1) → (¬1<1 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬¬1<1) → (¬1<1 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬¬1<1) → (¬1<1 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬¬1<1) → (¬1<1 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬¬1<1) → (¬1<1 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬¬1<1) → (¬1<1 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬¬1<1) → (¬1<1 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬¬1<1) → (¬1<1 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬¬1<1) → (¬1<1 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬¬1<1) → (¬1<1 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬¬1<1) → (¬1<1 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬¬1<1) → (¬1<1 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬¬1<1) → (¬1<1 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬¬1<1) → (¬1<1 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬¬1<1) → (¬1<1 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬¬1<1) → (¬1<1 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬¬1<1) → (¬1<1 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬¬1<1) → (¬1<1 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬¬1<1) → (¬1<1 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬¬1<1) → (¬1<1 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬¬1<1) → (¬1<1 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬¬1<1) → (¬1<1 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬¬1<1) → (¬1<1 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬¬1<1) → (¬1<1 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬¬1<1) → (¬1<1 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬¬1<1) → (¬1<1 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬¬1<1) → (¬1<1 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬¬1<1) → (¬1<1 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬¬1<1) → (¬1<1 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬¬1<1) → (¬1<1 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬¬1<1) → (¬1<1 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬¬1<1) → (¬1<1 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬¬1<1) → (¬1<1 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬¬1<1) → (¬1<1 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬¬1<1) → (¬1<1 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬¬1<1) → (¬1<1 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬¬1<1) → (¬1<1 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬¬1<1) → (¬1<1 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬¬1<1) → (¬1<1 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬¬1<1) → (¬1<1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬¬1<1) → (¬1<1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬¬1<1) → (¬1<1 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬¬1<1) → (¬1<1 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬¬1<1) → (¬1<1 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬¬1<1) → (¬1<1 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬¬1<1) → (¬1<1 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬¬1<1) → (¬1<1 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬¬1<1) → (¬1<1 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬¬1<1) → (¬1<1 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬¬1<1) → (¬1<1 → ∀y. y=y))
((¬∀y. y=y → ¬¬1<1) → (¬1<1 → ∀y. y=y))
((¬∀z. z=0 → ¬¬1<1) → (¬1<1 → ∀z. z=0))
((¬∀z. z=1 → ¬¬1<1) → (¬1<1 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬¬1<1) → (¬1<1 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬¬1<1) → (¬1<1 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬¬1<1) → (¬1<1 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬¬1<1) → (¬1<1 → ∀y. y<y))
((¬∀y. y<y → ¬¬1<1) → (¬1<1 → ∀y. y<y))
((¬∀z. z<0 → ¬¬1<1) → (¬1<1 → ∀z. z<0))
((¬∀z. z<1 → ¬¬1<1) → (¬1<1 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬¬1<1) → (¬1<1 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬¬1<1) → (¬1<1 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬¬1<1) → (¬1<1 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬¬1<1) → (¬1<1 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬¬1<1) → (¬1<1 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬¬1<1) → (¬1<1 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬¬1<1) → (¬1<1 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬¬1<1) → (¬1<1 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬¬1<1) → (¬1<1 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬¬1<1) → (¬1<1 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬¬1<1) → (¬1<1 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬¬1<1) → (¬1<1 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬¬1<1) → (¬1<1 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬¬1<1) → (¬1<1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬¬1<1) → (¬1<1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬¬1<1) → (¬1<1 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬¬1<1) → (¬1<1 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬¬1<1) → (¬1<1 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬¬1<1) → (¬1<1 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬¬1<1) → (¬1<1 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬¬1<1) → (¬1<1 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬¬1<1) → (¬1<1 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬¬1<1) → (¬1<1 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬¬1<1) → (¬1<1 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬¬1<1) → (¬1<1 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬¬1<1) → (¬1<1 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬¬1<1) → (¬1<1 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬¬1<1) → (¬1<1 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬¬1<1) → (¬1<1 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬∀x. 0=x) → (∀x. 0=x → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬∀x. 0=x) → (∀x. 0=x → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬∀x. 0=x) → (∀x. 0=x → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬∀x. 0=x) → (∀x. 0=x → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬∀x. 0=x) → (∀x. 0=x → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬∀x. 0=x) → (∀x. 0=x → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬∀x. 0=x) → (∀x. 0=x → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬∀x. 0=x) → (∀x. 0=x → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬∀x. 0=x) → (∀x. 0=x → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬∀x. 0=x) → (∀x. 0=x → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬∀x. 0=x) → (∀x. 0=x → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬∀x. 0=x) → (∀x. 0=x → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬∀x. 0=x) → (∀x. 0=x → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬∀x. 0=x) → (∀x. 0=x → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬∀x. 0=x) → (∀x. 0=x → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬∀x. 0=x) → (∀x. 0=x → ∀y. y=y))
((¬∀y. y=y → ¬∀x. 0=x) → (∀x. 0=x → ∀y. y=y))
((¬∀z. z=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀z. z=0))
((¬∀z. z=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬∀x. 0=x) → (∀x. 0=x → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬∀x. 0=x) → (∀x. 0=x → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. 0=x) → (∀x. 0=x → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬∀x. 0=x) → (∀x. 0=x → ∀y. y<y))
((¬∀y. y<y → ¬∀x. 0=x) → (∀x. 0=x → ∀y. y<y))
((¬∀z. z<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀z. z<0))
((¬∀z. z<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬∀x. 0=x) → (∀x. 0=x → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬∀x. 0=x) → (∀x. 0=x → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬∀x. 0=x) → (∀x. 0=x → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬∀x. 0=x) → (∀x. 0=x → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬∀x. 0=x) → (∀x. 0=x → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬∀x. 0=x) → (∀x. 0=x → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬∀x. 0=x) → (∀x. 0=x → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬∀x. 0=x) → (∀x. 0=x → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬∀x. 0=x) → (∀x. 0=x → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬∀x. 1=x) → (∀x. 1=x → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬∀x. 1=x) → (∀x. 1=x → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬∀x. 1=x) → (∀x. 1=x → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬∀x. 1=x) → (∀x. 1=x → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬∀x. 1=x) → (∀x. 1=x → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬∀x. 1=x) → (∀x. 1=x → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬∀x. 1=x) → (∀x. 1=x → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬∀x. 1=x) → (∀x. 1=x → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬∀x. 1=x) → (∀x. 1=x → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬∀x. 1=x) → (∀x. 1=x → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬∀x. 1=x) → (∀x. 1=x → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬∀x. 1=x) → (∀x. 1=x → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬∀x. 1=x) → (∀x. 1=x → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬∀x. 1=x) → (∀x. 1=x → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬∀x. 1=x) → (∀x. 1=x → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬∀x. 1=x) → (∀x. 1=x → ∀y. y=y))
((¬∀y. y=y → ¬∀x. 1=x) → (∀x. 1=x → ∀y. y=y))
((¬∀z. z=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀z. z=0))
((¬∀z. z=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬∀x. 1=x) → (∀x. 1=x → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬∀x. 1=x) → (∀x. 1=x → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. 1=x) → (∀x. 1=x → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬∀x. 1=x) → (∀x. 1=x → ∀y. y<y))
((¬∀y. y<y → ¬∀x. 1=x) → (∀x. 1=x → ∀y. y<y))
((¬∀z. z<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀z. z<0))
((¬∀z. z<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬∀x. 1=x) → (∀x. 1=x → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬∀x. 1=x) → (∀x. 1=x → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬∀x. 1=x) → (∀x. 1=x → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬∀x. 1=x) → (∀x. 1=x → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬∀x. 1=x) → (∀x. 1=x → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬∀x. 1=x) → (∀x. 1=x → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬∀x. 1=x) → (∀x. 1=x → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬∀x. 1=x) → (∀x. 1=x → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬∀x. 1=x) → (∀x. 1=x → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬∀x. x=0) → (∀x. x=0 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬∀x. x=0) → (∀x. x=0 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬∀x. x=0) → (∀x. x=0 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬∀x. x=0) → (∀x. x=0 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬∀x. x=0) → (∀x. x=0 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬∀x. x=0) → (∀x. x=0 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬∀x. x=0) → (∀x. x=0 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬∀x. x=0) → (∀x. x=0 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬∀x. x=0) → (∀x. x=0 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬∀x. x=0) → (∀x. x=0 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬∀x. x=0) → (∀x. x=0 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬∀x. x=0) → (∀x. x=0 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬∀x. x=0) → (∀x. x=0 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬∀x. x=0) → (∀x. x=0 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬∀x. x=0) → (∀x. x=0 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬∀x. x=0) → (∀x. x=0 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬∀x. x=0) → (∀x. x=0 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬∀x. x=0) → (∀x. x=0 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬∀x. x=0) → (∀x. x=0 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬∀x. x=0) → (∀x. x=0 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬∀x. x=0) → (∀x. x=0 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬∀x. x=0) → (∀x. x=0 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬∀x. x=0) → (∀x. x=0 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬∀x. x=0) → (∀x. x=0 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬∀x. x=0) → (∀x. x=0 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬∀x. x=0) → (∀x. x=0 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬∀x. x=0) → (∀x. x=0 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬∀x. x=0) → (∀x. x=0 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬∀x. x=0) → (∀x. x=0 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬∀x. x=0) → (∀x. x=0 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬∀x. x=0) → (∀x. x=0 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬∀x. x=0) → (∀x. x=0 → ∀y. y=y))
((¬∀y. y=y → ¬∀x. x=0) → (∀x. x=0 → ∀y. y=y))
((¬∀z. z=0 → ¬∀x. x=0) → (∀x. x=0 → ∀z. z=0))
((¬∀z. z=1 → ¬∀x. x=0) → (∀x. x=0 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬∀x. x=0) → (∀x. x=0 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬∀x. x=0) → (∀x. x=0 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x=0) → (∀x. x=0 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬∀x. x=0) → (∀x. x=0 → ∀y. y<y))
((¬∀y. y<y → ¬∀x. x=0) → (∀x. x=0 → ∀y. y<y))
((¬∀z. z<0 → ¬∀x. x=0) → (∀x. x=0 → ∀z. z<0))
((¬∀z. z<1 → ¬∀x. x=0) → (∀x. x=0 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬∀x. x=0) → (∀x. x=0 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬∀x. x=0) → (∀x. x=0 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬∀x. x=0) → (∀x. x=0 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬∀x. x=0) → (∀x. x=0 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬∀x. x=0) → (∀x. x=0 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬∀x. x=0) → (∀x. x=0 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬∀x. x=0) → (∀x. x=0 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬∀x. x=0) → (∀x. x=0 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬∀x. x=0) → (∀x. x=0 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬∀x. x=0) → (∀x. x=0 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬∀x. x=0) → (∀x. x=0 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬∀x. x=0) → (∀x. x=0 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬∀x. x=0) → (∀x. x=0 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬∀x. x=0) → (∀x. x=0 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬∀x. x=0) → (∀x. x=0 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬∀x. x=1) → (∀x. x=1 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬∀x. x=1) → (∀x. x=1 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬∀x. x=1) → (∀x. x=1 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬∀x. x=1) → (∀x. x=1 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬∀x. x=1) → (∀x. x=1 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬∀x. x=1) → (∀x. x=1 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬∀x. x=1) → (∀x. x=1 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬∀x. x=1) → (∀x. x=1 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬∀x. x=1) → (∀x. x=1 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬∀x. x=1) → (∀x. x=1 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬∀x. x=1) → (∀x. x=1 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬∀x. x=1) → (∀x. x=1 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬∀x. x=1) → (∀x. x=1 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬∀x. x=1) → (∀x. x=1 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬∀x. x=1) → (∀x. x=1 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬∀x. x=1) → (∀x. x=1 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬∀x. x=1) → (∀x. x=1 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬∀x. x=1) → (∀x. x=1 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬∀x. x=1) → (∀x. x=1 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬∀x. x=1) → (∀x. x=1 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬∀x. x=1) → (∀x. x=1 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬∀x. x=1) → (∀x. x=1 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬∀x. x=1) → (∀x. x=1 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬∀x. x=1) → (∀x. x=1 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬∀x. x=1) → (∀x. x=1 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬∀x. x=1) → (∀x. x=1 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬∀x. x=1) → (∀x. x=1 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬∀x. x=1) → (∀x. x=1 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬∀x. x=1) → (∀x. x=1 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬∀x. x=1) → (∀x. x=1 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬∀x. x=1) → (∀x. x=1 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬∀x. x=1) → (∀x. x=1 → ∀y. y=y))
((¬∀y. y=y → ¬∀x. x=1) → (∀x. x=1 → ∀y. y=y))
((¬∀z. z=0 → ¬∀x. x=1) → (∀x. x=1 → ∀z. z=0))
((¬∀z. z=1 → ¬∀x. x=1) → (∀x. x=1 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬∀x. x=1) → (∀x. x=1 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬∀x. x=1) → (∀x. x=1 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x=1) → (∀x. x=1 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬∀x. x=1) → (∀x. x=1 → ∀y. y<y))
((¬∀y. y<y → ¬∀x. x=1) → (∀x. x=1 → ∀y. y<y))
((¬∀z. z<0 → ¬∀x. x=1) → (∀x. x=1 → ∀z. z<0))
((¬∀z. z<1 → ¬∀x. x=1) → (∀x. x=1 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬∀x. x=1) → (∀x. x=1 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬∀x. x=1) → (∀x. x=1 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬∀x. x=1) → (∀x. x=1 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬∀x. x=1) → (∀x. x=1 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬∀x. x=1) → (∀x. x=1 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬∀x. x=1) → (∀x. x=1 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬∀x. x=1) → (∀x. x=1 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬∀x. x=1) → (∀x. x=1 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬∀x. x=1) → (∀x. x=1 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬∀x. x=1) → (∀x. x=1 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬∀x. x=1) → (∀x. x=1 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬∀x. x=1) → (∀x. x=1 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬∀x. x=1) → (∀x. x=1 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬∀x. x=1) → (∀x. x=1 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬∀x. x=1) → (∀x. x=1 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬∀x. x=x) → (∀x. x=x → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬∀x. x=x) → (∀x. x=x → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬∀x. x=x) → (∀x. x=x → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬∀x. x=x) → (∀x. x=x → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬∀x. x=x) → (∀x. x=x → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬∀x. x=x) → (∀x. x=x → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬∀x. x=x) → (∀x. x=x → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬∀x. x=x) → (∀x. x=x → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬∀x. x=x) → (∀x. x=x → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬∀x. x=x) → (∀x. x=x → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬∀x. x=x) → (∀x. x=x → ∀y. y=y))
((¬∀y. y=y → ¬∀x. x=x) → (∀x. x=x → ∀y. y=y))
((¬∀z. z=0 → ¬∀x. x=x) → (∀x. x=x → ∀z. z=0))
((¬∀z. z=1 → ¬∀x. x=x) → (∀x. x=x → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬∀x. x=x) → (∀x. x=x → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬∀x. x=x) → (∀x. x=x → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬∀x. x=x) → (∀x. x=x → ∀y. y<y))
((¬∀y. y<y → ¬∀x. x=x) → (∀x. x=x → ∀y. y<y))
((¬∀z. z<0 → ¬∀x. x=x) → (∀x. x=x → ∀z. z<0))
((¬∀z. z<1 → ¬∀x. x=x) → (∀x. x=x → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬∀x. x=x) → (∀x. x=x → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬∀x. x=x) → (∀x. x=x → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬∀x. x=x) → (∀x. x=x → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬∀x. x=x) → (∀x. x=x → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬∀x. x=x) → (∀x. x=x → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬∀x. x=x) → (∀x. x=x → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬∀x. x=x) → (∀x. x=x → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬∀x. x=x) → (∀x. x=x → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬∀x. x=x) → (∀x. x=x → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬∀x. x=x) → (∀x. x=x → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬∀x. x=x) → (∀x. x=x → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬∀x. x=x) → (∀x. x=x → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬∀x. x=x) → (∀x. x=x → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬∀x. x=x) → (∀x. x=x → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬∀x. x=x) → (∀x. x=x → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬∀x. x=x) → (∀x. x=x → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬∀x. x=x) → (∀x. x=x → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬∀x. x=x) → (∀x. x=x → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬∀x. x=x) → (∀x. x=x → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬∀x. x=x) → (∀x. x=x → ∀y. y=y))
((¬∀y. y=y → ¬∀x. x=x) → (∀x. x=x → ∀y. y=y))
((¬∀z. z=0 → ¬∀x. x=x) → (∀x. x=x → ∀z. z=0))
((¬∀z. z=1 → ¬∀x. x=x) → (∀x. x=x → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬∀x. x=x) → (∀x. x=x → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬∀x. x=x) → (∀x. x=x → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x=x) → (∀x. x=x → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬∀x. x=x) → (∀x. x=x → ∀y. y<y))
((¬∀y. y<y → ¬∀x. x=x) → (∀x. x=x → ∀y. y<y))
((¬∀z. z<0 → ¬∀x. x=x) → (∀x. x=x → ∀z. z<0))
((¬∀z. z<1 → ¬∀x. x=x) → (∀x. x=x → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬∀x. x=x) → (∀x. x=x → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬∀x. x=x) → (∀x. x=x → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬∀x. x=x) → (∀x. x=x → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬∀x. x=x) → (∀x. x=x → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬∀x. x=x) → (∀x. x=x → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬∀x. x=x) → (∀x. x=x → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬∀x. x=x) → (∀x. x=x → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬∀x. x=x) → (∀x. x=x → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬∀x. x=x) → (∀x. x=x → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬∀x. 0<x) → (∀x. 0<x → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬∀x. 0<x) → (∀x. 0<x → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬∀x. 0<x) → (∀x. 0<x → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬∀x. 0<x) → (∀x. 0<x → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬∀x. 0<x) → (∀x. 0<x → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬∀x. 0<x) → (∀x. 0<x → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬∀x. 0<x) → (∀x. 0<x → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬∀x. 0<x) → (∀x. 0<x → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬∀x. 0<x) → (∀x. 0<x → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬∀x. 0<x) → (∀x. 0<x → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬∀x. 0<x) → (∀x. 0<x → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬∀x. 0<x) → (∀x. 0<x → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬∀x. 0<x) → (∀x. 0<x → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬∀x. 0<x) → (∀x. 0<x → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬∀x. 0<x) → (∀x. 0<x → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬∀x. 0<x) → (∀x. 0<x → ∀y. y=y))
((¬∀y. y=y → ¬∀x. 0<x) → (∀x. 0<x → ∀y. y=y))
((¬∀z. z=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀z. z=0))
((¬∀z. z=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬∀x. 0<x) → (∀x. 0<x → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬∀x. 0<x) → (∀x. 0<x → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. 0<x) → (∀x. 0<x → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬∀x. 0<x) → (∀x. 0<x → ∀y. y<y))
((¬∀y. y<y → ¬∀x. 0<x) → (∀x. 0<x → ∀y. y<y))
((¬∀z. z<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀z. z<0))
((¬∀z. z<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬∀x. 0<x) → (∀x. 0<x → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬∀x. 0<x) → (∀x. 0<x → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬∀x. 0<x) → (∀x. 0<x → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬∀x. 0<x) → (∀x. 0<x → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬∀x. 0<x) → (∀x. 0<x → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬∀x. 0<x) → (∀x. 0<x → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬∀x. 0<x) → (∀x. 0<x → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬∀x. 0<x) → (∀x. 0<x → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬∀x. 0<x) → (∀x. 0<x → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬∀x. 1<x) → (∀x. 1<x → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬∀x. 1<x) → (∀x. 1<x → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬∀x. 1<x) → (∀x. 1<x → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬∀x. 1<x) → (∀x. 1<x → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬∀x. 1<x) → (∀x. 1<x → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬∀x. 1<x) → (∀x. 1<x → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬∀x. 1<x) → (∀x. 1<x → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬∀x. 1<x) → (∀x. 1<x → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬∀x. 1<x) → (∀x. 1<x → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬∀x. 1<x) → (∀x. 1<x → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬∀x. 1<x) → (∀x. 1<x → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬∀x. 1<x) → (∀x. 1<x → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬∀x. 1<x) → (∀x. 1<x → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬∀x. 1<x) → (∀x. 1<x → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬∀x. 1<x) → (∀x. 1<x → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬∀x. 1<x) → (∀x. 1<x → ∀y. y=y))
((¬∀y. y=y → ¬∀x. 1<x) → (∀x. 1<x → ∀y. y=y))
((¬∀z. z=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀z. z=0))
((¬∀z. z=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬∀x. 1<x) → (∀x. 1<x → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬∀x. 1<x) → (∀x. 1<x → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. 1<x) → (∀x. 1<x → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬∀x. 1<x) → (∀x. 1<x → ∀y. y<y))
((¬∀y. y<y → ¬∀x. 1<x) → (∀x. 1<x → ∀y. y<y))
((¬∀z. z<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀z. z<0))
((¬∀z. z<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬∀x. 1<x) → (∀x. 1<x → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬∀x. 1<x) → (∀x. 1<x → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬∀x. 1<x) → (∀x. 1<x → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬∀x. 1<x) → (∀x. 1<x → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬∀x. 1<x) → (∀x. 1<x → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬∀x. 1<x) → (∀x. 1<x → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬∀x. 1<x) → (∀x. 1<x → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬∀x. 1<x) → (∀x. 1<x → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬∀x. 1<x) → (∀x. 1<x → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬∀x. x<0) → (∀x. x<0 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬∀x. x<0) → (∀x. x<0 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬∀x. x<0) → (∀x. x<0 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬∀x. x<0) → (∀x. x<0 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬∀x. x<0) → (∀x. x<0 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬∀x. x<0) → (∀x. x<0 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬∀x. x<0) → (∀x. x<0 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬∀x. x<0) → (∀x. x<0 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬∀x. x<0) → (∀x. x<0 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬∀x. x<0) → (∀x. x<0 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬∀x. x<0) → (∀x. x<0 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬∀x. x<0) → (∀x. x<0 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬∀x. x<0) → (∀x. x<0 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬∀x. x<0) → (∀x. x<0 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬∀x. x<0) → (∀x. x<0 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬∀x. x<0) → (∀x. x<0 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬∀x. x<0) → (∀x. x<0 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬∀x. x<0) → (∀x. x<0 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬∀x. x<0) → (∀x. x<0 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬∀x. x<0) → (∀x. x<0 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬∀x. x<0) → (∀x. x<0 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬∀x. x<0) → (∀x. x<0 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬∀x. x<0) → (∀x. x<0 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬∀x. x<0) → (∀x. x<0 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬∀x. x<0) → (∀x. x<0 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬∀x. x<0) → (∀x. x<0 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬∀x. x<0) → (∀x. x<0 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬∀x. x<0) → (∀x. x<0 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬∀x. x<0) → (∀x. x<0 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬∀x. x<0) → (∀x. x<0 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬∀x. x<0) → (∀x. x<0 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬∀x. x<0) → (∀x. x<0 → ∀y. y=y))
((¬∀y. y=y → ¬∀x. x<0) → (∀x. x<0 → ∀y. y=y))
((¬∀z. z=0 → ¬∀x. x<0) → (∀x. x<0 → ∀z. z=0))
((¬∀z. z=1 → ¬∀x. x<0) → (∀x. x<0 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬∀x. x<0) → (∀x. x<0 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬∀x. x<0) → (∀x. x<0 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x<0) → (∀x. x<0 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬∀x. x<0) → (∀x. x<0 → ∀y. y<y))
((¬∀y. y<y → ¬∀x. x<0) → (∀x. x<0 → ∀y. y<y))
((¬∀z. z<0 → ¬∀x. x<0) → (∀x. x<0 → ∀z. z<0))
((¬∀z. z<1 → ¬∀x. x<0) → (∀x. x<0 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬∀x. x<0) → (∀x. x<0 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬∀x. x<0) → (∀x. x<0 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬∀x. x<0) → (∀x. x<0 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬∀x. x<0) → (∀x. x<0 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬∀x. x<0) → (∀x. x<0 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬∀x. x<0) → (∀x. x<0 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬∀x. x<0) → (∀x. x<0 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬∀x. x<0) → (∀x. x<0 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬∀x. x<0) → (∀x. x<0 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬∀x. x<0) → (∀x. x<0 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬∀x. x<0) → (∀x. x<0 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬∀x. x<0) → (∀x. x<0 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬∀x. x<0) → (∀x. x<0 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬∀x. x<0) → (∀x. x<0 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬∀x. x<0) → (∀x. x<0 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬∀x. x<1) → (∀x. x<1 → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬∀x. x<1) → (∀x. x<1 → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬∀x. x<1) → (∀x. x<1 → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬∀x. x<1) → (∀x. x<1 → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬∀x. x<1) → (∀x. x<1 → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬∀x. x<1) → (∀x. x<1 → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬∀x. x<1) → (∀x. x<1 → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬∀x. x<1) → (∀x. x<1 → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬∀x. x<1) → (∀x. x<1 → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬∀x. x<1) → (∀x. x<1 → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬∀x. x<1) → (∀x. x<1 → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬∀x. x<1) → (∀x. x<1 → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬∀x. x<1) → (∀x. x<1 → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬∀x. x<1) → (∀x. x<1 → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬∀x. x<1) → (∀x. x<1 → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬∀x. x<1) → (∀x. x<1 → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬∀x. x<1) → (∀x. x<1 → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬∀x. x<1) → (∀x. x<1 → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬∀x. x<1) → (∀x. x<1 → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬∀x. x<1) → (∀x. x<1 → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬∀x. x<1) → (∀x. x<1 → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬∀x. x<1) → (∀x. x<1 → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬∀x. x<1) → (∀x. x<1 → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬∀x. x<1) → (∀x. x<1 → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬∀x. x<1) → (∀x. x<1 → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬∀x. x<1) → (∀x. x<1 → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬∀x. x<1) → (∀x. x<1 → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬∀x. x<1) → (∀x. x<1 → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬∀x. x<1) → (∀x. x<1 → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬∀x. x<1) → (∀x. x<1 → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬∀x. x<1) → (∀x. x<1 → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬∀x. x<1) → (∀x. x<1 → ∀y. y=y))
((¬∀y. y=y → ¬∀x. x<1) → (∀x. x<1 → ∀y. y=y))
((¬∀z. z=0 → ¬∀x. x<1) → (∀x. x<1 → ∀z. z=0))
((¬∀z. z=1 → ¬∀x. x<1) → (∀x. x<1 → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬∀x. x<1) → (∀x. x<1 → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬∀x. x<1) → (∀x. x<1 → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x<1) → (∀x. x<1 → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬∀x. x<1) → (∀x. x<1 → ∀y. y<y))
((¬∀y. y<y → ¬∀x. x<1) → (∀x. x<1 → ∀y. y<y))
((¬∀z. z<0 → ¬∀x. x<1) → (∀x. x<1 → ∀z. z<0))
((¬∀z. z<1 → ¬∀x. x<1) → (∀x. x<1 → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬∀x. x<1) → (∀x. x<1 → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬∀x. x<1) → (∀x. x<1 → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬∀x. x<1) → (∀x. x<1 → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬∀x. x<1) → (∀x. x<1 → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬∀x. x<1) → (∀x. x<1 → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬∀x. x<1) → (∀x. x<1 → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬∀x. x<1) → (∀x. x<1 → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬∀x. x<1) → (∀x. x<1 → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬∀x. x<1) → (∀x. x<1 → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬∀x. x<1) → (∀x. x<1 → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬∀x. x<1) → (∀x. x<1 → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬∀x. x<1) → (∀x. x<1 → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬∀x. x<1) → (∀x. x<1 → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬∀x. x<1) → (∀x. x<1 → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬∀x. x<1) → (∀x. x<1 → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬∀x. x<x) → (∀x. x<x → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬∀x. x<x) → (∀x. x<x → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬∀x. x<x) → (∀x. x<x → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬∀x. x<x) → (∀x. x<x → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬∀x. x<x) → (∀x. x<x → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬∀x. x<x) → (∀x. x<x → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬∀x. x<x) → (∀x. x<x → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬∀x. x<x) → (∀x. x<x → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬∀x. x<x) → (∀x. x<x → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬∀x. x<x) → (∀x. x<x → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬∀x. x<x) → (∀x. x<x → ∀y. y=y))
((¬∀y. y=y → ¬∀x. x<x) → (∀x. x<x → ∀y. y=y))
((¬∀z. z=0 → ¬∀x. x<x) → (∀x. x<x → ∀z. z=0))
((¬∀z. z=1 → ¬∀x. x<x) → (∀x. x<x → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬∀x. x<x) → (∀x. x<x → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬∀x. x<x) → (∀x. x<x → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬∀x. x<x) → (∀x. x<x → ∀y. y<y))
((¬∀y. y<y → ¬∀x. x<x) → (∀x. x<x → ∀y. y<y))
((¬∀z. z<0 → ¬∀x. x<x) → (∀x. x<x → ∀z. z<0))
((¬∀z. z<1 → ¬∀x. x<x) → (∀x. x<x → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬∀x. x<x) → (∀x. x<x → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬∀x. x<x) → (∀x. x<x → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬∀x. x<x) → (∀x. x<x → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬∀x. x<x) → (∀x. x<x → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬∀x. x<x) → (∀x. x<x → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬∀x. x<x) → (∀x. x<x → ∀y. ∀x. y<x))
((¬¬0=⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨0+0⟩))
((¬¬0=⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨0+1⟩))
((¬¬0=⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨1+0⟩))
((¬¬0=⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨1+1⟩))
((¬¬0=⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨0⋅0⟩))
((¬¬0=⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨0⋅1⟩))
((¬¬0=⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨1⋅0⟩))
((¬¬0=⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0=⟨1⋅1⟩))
((¬¬1=⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨0+0⟩))
((¬¬1=⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨0+1⟩))
((¬¬1=⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨1+0⟩))
((¬¬1=⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨1+1⟩))
((¬¬1=⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨0⋅0⟩))
((¬¬1=⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨0⋅1⟩))
((¬¬1=⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨1⋅0⟩))
((¬¬1=⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1=⟨1⋅1⟩))
((¬¬⟨0+0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+0⟩=0))
((¬¬⟨0+0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+0⟩=1))
((¬¬⟨0+1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+1⟩=0))
((¬¬⟨0+1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+1⟩=1))
((¬¬⟨1+0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+0⟩=0))
((¬¬⟨1+0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+0⟩=1))
((¬¬⟨1+1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+1⟩=0))
((¬¬⟨1+1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+1⟩=1))
((¬¬⟨0⋅0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅0⟩=0))
((¬¬⟨0⋅0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅0⟩=1))
((¬¬⟨0⋅1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅1⟩=0))
((¬¬⟨0⋅1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅1⟩=1))
((¬¬⟨1⋅0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅0⟩=0))
((¬¬⟨1⋅0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅0⟩=1))
((¬¬⟨1⋅1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅1⟩=0))
((¬¬⟨1⋅1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅1⟩=1))
((¬¬0<⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨0+0⟩))
((¬¬0<⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨0+1⟩))
((¬¬0<⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨1+0⟩))
((¬¬0<⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨1+1⟩))
((¬¬0<⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨0⋅0⟩))
((¬¬0<⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨0⋅1⟩))
((¬¬0<⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨1⋅0⟩))
((¬¬0<⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬0<⟨1⋅1⟩))
((¬¬1<⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨0+0⟩))
((¬¬1<⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨0+1⟩))
((¬¬1<⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨1+0⟩))
((¬¬1<⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨1+1⟩))
((¬¬1<⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨0⋅0⟩))
((¬¬1<⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨0⋅1⟩))
((¬¬1<⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨1⋅0⟩))
((¬¬1<⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ¬1<⟨1⋅1⟩))
((¬¬⟨0+0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+0⟩<0))
((¬¬⟨0+0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+0⟩<1))
((¬¬⟨0+1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+1⟩<0))
((¬¬⟨0+1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0+1⟩<1))
((¬¬⟨1+0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+0⟩<0))
((¬¬⟨1+0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+0⟩<1))
((¬¬⟨1+1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+1⟩<0))
((¬¬⟨1+1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1+1⟩<1))
((¬¬⟨0⋅0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅0⟩<0))
((¬¬⟨0⋅0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅0⟩<1))
((¬¬⟨0⋅1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅1⟩<0))
((¬¬⟨0⋅1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨0⋅1⟩<1))
((¬¬⟨1⋅0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅0⟩<0))
((¬¬⟨1⋅0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅0⟩<1))
((¬¬⟨1⋅1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅1⟩<0))
((¬¬⟨1⋅1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ¬⟨1⋅1⟩<1))
((¬¬¬¬0=0 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬0=0))
((¬¬¬¬0=1 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬0=1))
((¬¬¬¬1=0 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬1=0))
((¬¬¬¬1=1 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬1=1))
((¬¬¬¬0<0 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬0<0))
((¬¬¬¬0<1 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬0<1))
((¬¬¬¬1<0 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬1<0))
((¬¬¬¬1<1 → ¬∀x. x<x) → (∀x. x<x → ¬¬¬1<1))
((¬¬¬∀x. 0=x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. 0=x))
((¬¬¬∀x. 1=x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. 1=x))
((¬¬¬∀x. x=0 → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x=0))
((¬¬¬∀x. x=1 → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x=1))
((¬¬¬∀x. x=x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x=x))
((¬¬¬∀x. x=x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x=x))
((¬¬¬∀x. 0<x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. 0<x))
((¬¬¬∀x. 1<x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. 1<x))
((¬¬¬∀x. x<0 → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x<0))
((¬¬¬∀x. x<1 → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x<1))
((¬¬¬∀x. x<x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x<x))
((¬¬¬∀x. x<x → ¬∀x. x<x) → (∀x. x<x → ¬¬∀x. x<x))
((¬¬∀y. 0=y → ¬∀x. x<x) → (∀x. x<x → ¬∀y. 0=y))
((¬¬∀y. 1=y → ¬∀x. x<x) → (∀x. x<x → ¬∀y. 1=y))
((¬¬∀y. y=0 → ¬∀x. x<x) → (∀x. x<x → ¬∀y. y=0))
((¬¬∀y. y=1 → ¬∀x. x<x) → (∀x. x<x → ¬∀y. y=1))
((¬¬∀y. 0<y → ¬∀x. x<x) → (∀x. x<x → ¬∀y. 0<y))
((¬¬∀y. 1<y → ¬∀x. x<x) → (∀x. x<x → ¬∀y. 1<y))
((¬¬∀y. y<0 → ¬∀x. x<x) → (∀x. x<x → ¬∀y. y<0))
((¬¬∀y. y<1 → ¬∀x. x<x) → (∀x. x<x → ¬∀y. y<1))
((¬¬∀x. ¬0=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬0=x))
((¬¬∀x. ¬1=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬1=x))
((¬¬∀x. ¬x=0 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x=0))
((¬¬∀x. ¬x=1 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x=1))
((¬¬∀x. ¬x=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x=x))
((¬¬∀x. ¬x=x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x=x))
((¬¬∀x. ¬0<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬0<x))
((¬¬∀x. ¬1<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬1<x))
((¬¬∀x. ¬x<0 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x<0))
((¬¬∀x. ¬x<1 → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x<1))
((¬¬∀x. ¬x<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x<x))
((¬¬∀x. ¬x<x → ¬∀x. x<x) → (∀x. x<x → ¬∀x. ¬x<x))
((¬∀z. 0=z → ¬∀x. x<x) → (∀x. x<x → ∀z. 0=z))
((¬∀x. 0=⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨0+x⟩))
((¬∀x. 0=⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨1+x⟩))
((¬∀x. 0=⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x+0⟩))
((¬∀x. 0=⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x+1⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x+x⟩))
((¬∀x. 0=⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨0⋅x⟩))
((¬∀x. 0=⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨1⋅x⟩))
((¬∀x. 0=⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x⋅0⟩))
((¬∀x. 0=⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x⋅1⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x⋅x⟩))
((¬∀x. 0=⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0=⟨x⋅x⟩))
((¬∀z. 1=z → ¬∀x. x<x) → (∀x. x<x → ∀z. 1=z))
((¬∀x. 1=⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨0+x⟩))
((¬∀x. 1=⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨1+x⟩))
((¬∀x. 1=⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x+0⟩))
((¬∀x. 1=⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x+1⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x+x⟩))
((¬∀x. 1=⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨0⋅x⟩))
((¬∀x. 1=⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨1⋅x⟩))
((¬∀x. 1=⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x⋅0⟩))
((¬∀x. 1=⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x⋅1⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. 1=⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1=⟨x⋅x⟩))
((¬∀x. x=⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0+0⟩))
((¬∀x. x=⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0+1⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0+x⟩))
((¬∀x. x=⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1+0⟩))
((¬∀x. x=⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1+1⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1+x⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x+0⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x+1⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x+x⟩))
((¬∀x. x=⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0⋅0⟩))
((¬∀x. x=⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0⋅1⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨0⋅x⟩))
((¬∀x. x=⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1⋅0⟩))
((¬∀x. x=⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1⋅1⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨1⋅x⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x⋅0⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x⋅1⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x⋅x⟩))
((¬∀x. x=⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x=⟨x⋅x⟩))
((¬∀y. y=y → ¬∀x. x<x) → (∀x. x<x → ∀y. y=y))
((¬∀y. y=y → ¬∀x. x<x) → (∀x. x<x → ∀y. y=y))
((¬∀z. z=0 → ¬∀x. x<x) → (∀x. x<x → ∀z. z=0))
((¬∀z. z=1 → ¬∀x. x<x) → (∀x. x<x → ∀z. z=1))
((¬∀x. ⟨0+0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+0⟩=x))
((¬∀x. ⟨0+1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+1⟩=x))
((¬∀x. ⟨0+x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩=0))
((¬∀x. ⟨0+x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩=1))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨0+x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩=x))
((¬∀x. ⟨1+0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+0⟩=x))
((¬∀x. ⟨1+1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+1⟩=x))
((¬∀x. ⟨1+x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩=0))
((¬∀x. ⟨1+x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩=1))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨1+x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩=x))
((¬∀x. ⟨x+0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩=0))
((¬∀x. ⟨x+0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩=1))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩=x))
((¬∀x. ⟨x+1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩=0))
((¬∀x. ⟨x+1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩=1))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩=x))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩=0))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩=1))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨x+x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩=x))
((¬∀x. ⟨0⋅0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅0⟩=x))
((¬∀x. ⟨0⋅1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅1⟩=x))
((¬∀x. ⟨0⋅x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩=0))
((¬∀x. ⟨0⋅x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩=1))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨0⋅x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩=x))
((¬∀x. ⟨1⋅0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅0⟩=x))
((¬∀x. ⟨1⋅1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅1⟩=x))
((¬∀x. ⟨1⋅x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩=0))
((¬∀x. ⟨1⋅x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩=1))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨1⋅x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩=x))
((¬∀x. ⟨x⋅0⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩=0))
((¬∀x. ⟨x⋅0⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩=1))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅0⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩=x))
((¬∀x. ⟨x⋅1⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩=0))
((¬∀x. ⟨x⋅1⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩=1))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅1⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩=x))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩=0))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩=1))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩=x))
((¬∀x. ⟨x⋅x⟩=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩=x))
((¬∀z. 0<z → ¬∀x. x<x) → (∀x. x<x → ∀z. 0<z))
((¬∀x. 0<⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨0+x⟩))
((¬∀x. 0<⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨1+x⟩))
((¬∀x. 0<⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x+0⟩))
((¬∀x. 0<⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x+1⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x+x⟩))
((¬∀x. 0<⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨0⋅x⟩))
((¬∀x. 0<⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨1⋅x⟩))
((¬∀x. 0<⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x⋅0⟩))
((¬∀x. 0<⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x⋅1⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x⋅x⟩))
((¬∀x. 0<⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 0<⟨x⋅x⟩))
((¬∀z. 1<z → ¬∀x. x<x) → (∀x. x<x → ∀z. 1<z))
((¬∀x. 1<⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨0+x⟩))
((¬∀x. 1<⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨1+x⟩))
((¬∀x. 1<⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x+0⟩))
((¬∀x. 1<⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x+1⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x+x⟩))
((¬∀x. 1<⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨0⋅x⟩))
((¬∀x. 1<⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨1⋅x⟩))
((¬∀x. 1<⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x⋅0⟩))
((¬∀x. 1<⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x⋅1⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. 1<⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. 1<⟨x⋅x⟩))
((¬∀x. x<⟨0+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0+0⟩))
((¬∀x. x<⟨0+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0+1⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨0+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0+x⟩))
((¬∀x. x<⟨1+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1+0⟩))
((¬∀x. x<⟨1+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1+1⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨1+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1+x⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x+0⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x+1⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨x+x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x+x⟩))
((¬∀x. x<⟨0⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0⋅0⟩))
((¬∀x. x<⟨0⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0⋅1⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨0⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨0⋅x⟩))
((¬∀x. x<⟨1⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1⋅0⟩))
((¬∀x. x<⟨1⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1⋅1⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨1⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨1⋅x⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅0⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x⋅0⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅1⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x⋅1⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x⋅x⟩))
((¬∀x. x<⟨x⋅x⟩ → ¬∀x. x<x) → (∀x. x<x → ∀x. x<⟨x⋅x⟩))
((¬∀y. y<y → ¬∀x. x<x) → (∀x. x<x → ∀y. y<y))
((¬∀y. y<y → ¬∀x. x<x) → (∀x. x<x → ∀y. y<y))
((¬∀z. z<0 → ¬∀x. x<x) → (∀x. x<x → ∀z. z<0))
((¬∀z. z<1 → ¬∀x. x<x) → (∀x. x<x → ∀z. z<1))
((¬∀x. ⟨0+0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+0⟩<x))
((¬∀x. ⟨0+1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+1⟩<x))
((¬∀x. ⟨0+x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩<0))
((¬∀x. ⟨0+x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩<1))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨0+x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0+x⟩<x))
((¬∀x. ⟨1+0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+0⟩<x))
((¬∀x. ⟨1+1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+1⟩<x))
((¬∀x. ⟨1+x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩<0))
((¬∀x. ⟨1+x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩<1))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨1+x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1+x⟩<x))
((¬∀x. ⟨x+0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩<0))
((¬∀x. ⟨x+0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩<1))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+0⟩<x))
((¬∀x. ⟨x+1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩<0))
((¬∀x. ⟨x+1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩<1))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+1⟩<x))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩<0))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩<1))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨x+x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x+x⟩<x))
((¬∀x. ⟨0⋅0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅0⟩<x))
((¬∀x. ⟨0⋅1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅1⟩<x))
((¬∀x. ⟨0⋅x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩<0))
((¬∀x. ⟨0⋅x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩<1))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨0⋅x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨0⋅x⟩<x))
((¬∀x. ⟨1⋅0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅0⟩<x))
((¬∀x. ⟨1⋅1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅1⟩<x))
((¬∀x. ⟨1⋅x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩<0))
((¬∀x. ⟨1⋅x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩<1))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨1⋅x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨1⋅x⟩<x))
((¬∀x. ⟨x⋅0⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩<0))
((¬∀x. ⟨x⋅0⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩<1))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅0⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅0⟩<x))
((¬∀x. ⟨x⋅1⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩<0))
((¬∀x. ⟨x⋅1⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩<1))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅1⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅1⟩<x))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩<0))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩<1))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩<x))
((¬∀x. ⟨x⋅x⟩<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ⟨x⋅x⟩<x))
((¬∀y. ¬0=y → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬0=y))
((¬∀y. ¬1=y → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬1=y))
((¬∀y. ¬y=0 → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬y=0))
((¬∀y. ¬y=1 → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬y=1))
((¬∀y. ¬0<y → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬0<y))
((¬∀y. ¬1<y → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬1<y))
((¬∀y. ¬y<0 → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬y<0))
((¬∀y. ¬y<1 → ¬∀x. x<x) → (∀x. x<x → ∀y. ¬y<1))
((¬∀x. ¬¬0=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬0=x))
((¬∀x. ¬¬1=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬1=x))
((¬∀x. ¬¬x=0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x=0))
((¬∀x. ¬¬x=1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x=1))
((¬∀x. ¬¬x=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x=x))
((¬∀x. ¬¬x=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x=x))
((¬∀x. ¬¬0<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬0<x))
((¬∀x. ¬¬1<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬1<x))
((¬∀x. ¬¬x<0 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x<0))
((¬∀x. ¬¬x<1 → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x<1))
((¬∀x. ¬¬x<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x<x))
((¬∀x. ¬¬x<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ¬¬x<x))
((¬∀y. ∀x. x=y → ¬∀x. x<x) → (∀x. x<x → ∀y. ∀x. x=y))
((¬∀x. ∀y. x=y → ¬∀x. x<x) → (∀x. x<x → ∀x. ∀y. x=y))
((¬∀x. ∀y. y=x → ¬∀x. x<x) → (∀x. x<x → ∀x. ∀y. y=x))
((¬∀y. ∀x. y=x → ¬∀x. x<x) → (∀x. x<x → ∀y. ∀x. y=x))
((¬∀y. ∀x. x<y → ¬∀x. x<x) → (∀x. x<x → ∀y. ∀x. x<y))
((¬∀x. ∀y. x<y → ¬∀x. x<x) → (∀x. x<x → ∀x. ∀y. x<y))
((¬∀x. ∀y. y<x → ¬∀x. x<x) → (∀x. x<x → ∀x. ∀y. y<x))
((¬∀y. ∀x. y<x → ¬∀x. x<x) → (∀x. x<x → ∀y. ∀x. y<x))
((¬0=⟨0+0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0=⟨0+0⟩) → (0=⟨0+0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0=⟨0+1⟩) → (0=⟨0+1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0=⟨1+0⟩) → (0=⟨1+0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0=⟨1+1⟩) → (0=⟨1+1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0=⟨0⋅0⟩) → (0=⟨0⋅0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0=⟨0⋅1⟩) → (0=⟨0⋅1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0=⟨1⋅0⟩) → (0=⟨1⋅0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0=⟨1⋅1⟩) → (0=⟨1⋅1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1=⟨0+0⟩) → (1=⟨0+0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1=⟨0+1⟩) → (1=⟨0+1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1=⟨1+0⟩) → (1=⟨1+0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1=⟨1+1⟩) → (1=⟨1+1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1=⟨0⋅0⟩) → (1=⟨0⋅0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1=⟨0⋅1⟩) → (1=⟨0⋅1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1=⟨1⋅0⟩) → (1=⟨1⋅0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1=⟨1⋅1⟩) → (1=⟨1⋅1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0+0⟩=0) → (⟨0+0⟩=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0+0⟩=1) → (⟨0+0⟩=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0+1⟩=0) → (⟨0+1⟩=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0+1⟩=1) → (⟨0+1⟩=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1+0⟩=0) → (⟨1+0⟩=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1+0⟩=1) → (⟨1+0⟩=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1+1⟩=0) → (⟨1+1⟩=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1+1⟩=1) → (⟨1+1⟩=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0⋅0⟩=0) → (⟨0⋅0⟩=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0⋅0⟩=1) → (⟨0⋅0⟩=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0⋅1⟩=0) → (⟨0⋅1⟩=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0⋅1⟩=1) → (⟨0⋅1⟩=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1⋅0⟩=0) → (⟨1⋅0⟩=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1⋅0⟩=1) → (⟨1⋅0⟩=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1⋅1⟩=0) → (⟨1⋅1⟩=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1⋅1⟩=1) → (⟨1⋅1⟩=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0<⟨0+0⟩) → (0<⟨0+0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0<⟨0+1⟩) → (0<⟨0+1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0<⟨1+0⟩) → (0<⟨1+0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0<⟨1+1⟩) → (0<⟨1+1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0<⟨0⋅0⟩) → (0<⟨0⋅0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0<⟨0⋅1⟩) → (0<⟨0⋅1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0<⟨1⋅0⟩) → (0<⟨1⋅0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬0<⟨1⋅1⟩) → (0<⟨1⋅1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1<⟨0+0⟩) → (1<⟨0+0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1<⟨0+1⟩) → (1<⟨0+1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1<⟨1+0⟩) → (1<⟨1+0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1<⟨1+1⟩) → (1<⟨1+1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1<⟨0⋅0⟩) → (1<⟨0⋅0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1<⟨0⋅1⟩) → (1<⟨0⋅1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1<⟨1⋅0⟩) → (1<⟨1⋅0⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬¬0=0))
((¬¬¬0=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬¬0=1))
((¬¬¬1=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬¬1=0))
((¬¬¬1=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬¬1=1))
((¬¬¬0<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬¬0<0))
((¬¬¬0<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬¬0<1))
((¬¬¬1<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬¬1<0))
((¬¬¬1<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬¬1<1))
((¬¬∀x. 0=x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬∀x. x=1))
((¬¬∀x. x=x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. x=x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬∀x. x<1))
((¬¬∀x. x<x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬∀x. x<x))
((¬¬∀x. x<x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ¬∀x. x<x))
((¬∀y. 0=y → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀y. 0=y))
((¬∀y. 1=y → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀y. 1=y))
((¬∀y. y=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀y. y=0))
((¬∀y. y=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀y. y=1))
((¬∀y. 0<y → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀y. 0<y))
((¬∀y. 1<y → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀y. 1<y))
((¬∀y. y<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀y. y<0))
((¬∀y. y<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀y. y<1))
((¬∀x. ¬0=x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬1<⟨1⋅1⟩) → (1<⟨1⋅1⟩ → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0+0⟩<0) → (⟨0+0⟩<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0+0⟩<1) → (⟨0+0⟩<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0+1⟩<0) → (⟨0+1⟩<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0+1⟩<1) → (⟨0+1⟩<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1+0⟩<0) → (⟨1+0⟩<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1+0⟩<1) → (⟨1+0⟩<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1+1⟩<0) → (⟨1+1⟩<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1+1⟩<1) → (⟨1+1⟩<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0⋅0⟩<0) → (⟨0⋅0⟩<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0⋅0⟩<1) → (⟨0⋅0⟩<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0⋅1⟩<0) → (⟨0⋅1⟩<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨0⋅1⟩<1) → (⟨0⋅1⟩<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1⋅0⟩<0) → (⟨1⋅0⟩<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1⋅0⟩<1) → (⟨1⋅0⟩<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1⋅1⟩<0) → (⟨1⋅1⟩<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬¬0=0))
((¬¬¬0=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬¬0=1))
((¬¬¬1=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬¬1=0))
((¬¬¬1=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬¬1=1))
((¬¬¬0<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬¬0<0))
((¬¬¬0<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬¬0<1))
((¬¬¬1<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬¬1<0))
((¬¬¬1<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀y. y=0))
((¬∀y. y=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀y. y=1))
((¬∀y. 0<y → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀y. y<0))
((¬∀y. y<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬⟨1⋅1⟩<1) → (⟨1⋅1⟩<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬¬0=0) → (¬¬0=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬¬0=0) → (¬¬0=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬¬0=0) → (¬¬0=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬¬0=0) → (¬¬0=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬¬0=0) → (¬¬0=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬¬0=0) → (¬¬0=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬¬0=0) → (¬¬0=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬¬0=0) → (¬¬0=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬¬0=0) → (¬¬0=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬¬0=0) → (¬¬0=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬¬0=0) → (¬¬0=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬¬0=0) → (¬¬0=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬¬0=0) → (¬¬0=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬¬0=0) → (¬¬0=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬¬0=0) → (¬¬0=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬¬0=0) → (¬¬0=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬¬0=0) → (¬¬0=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬¬0=0) → (¬¬0=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬¬0=0) → (¬¬0=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬¬0=0) → (¬¬0=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬¬0=0) → (¬¬0=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬¬0=0) → (¬¬0=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬¬0=0) → (¬¬0=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬¬0=0) → (¬¬0=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬¬0=0) → (¬¬0=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬¬0=0) → (¬¬0=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬¬0=0) → (¬¬0=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬¬0=0) → (¬¬0=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬¬0=0) → (¬¬0=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬¬0=0) → (¬¬0=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬¬0=0) → (¬¬0=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬¬0=0) → (¬¬0=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬¬0=0) → (¬¬0=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬¬0=0) → (¬¬0=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬¬0=0) → (¬¬0=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬¬0=0) → (¬¬0=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬¬0=0) → (¬¬0=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬¬0=0) → (¬¬0=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬¬0=0) → (¬¬0=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬¬0=0) → (¬¬0=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬¬0=0) → (¬¬0=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬¬0=0) → (¬¬0=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬¬0=0) → (¬¬0=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬¬0=0) → (¬¬0=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬¬0=0) → (¬¬0=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬¬0=0) → (¬¬0=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬¬0=0) → (¬¬0=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬¬0=0) → (¬¬0=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬¬0=0) → (¬¬0=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬¬0=0) → (¬¬0=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬¬0=0) → (¬¬0=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬¬0=0) → (¬¬0=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬¬0=0) → (¬¬0=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬¬0=0) → (¬¬0=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬¬0=0) → (¬¬0=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬¬0=0) → (¬¬0=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬¬0=0) → (¬¬0=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬¬0=0) → (¬¬0=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬¬0=0) → (¬¬0=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬¬0=0) → (¬¬0=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬¬0=0) → (¬¬0=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬¬0=0) → (¬¬0=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬¬0=0) → (¬¬0=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬¬0=0) → (¬¬0=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬¬0=0) → (¬¬0=0 → ¬¬0=0))
((¬¬¬0=1 → ¬¬¬0=0) → (¬¬0=0 → ¬¬0=1))
((¬¬¬1=0 → ¬¬¬0=0) → (¬¬0=0 → ¬¬1=0))
((¬¬¬1=1 → ¬¬¬0=0) → (¬¬0=0 → ¬¬1=1))
((¬¬¬0<0 → ¬¬¬0=0) → (¬¬0=0 → ¬¬0<0))
((¬¬¬0<1 → ¬¬¬0=0) → (¬¬0=0 → ¬¬0<1))
((¬¬¬1<0 → ¬¬¬0=0) → (¬¬0=0 → ¬¬1<0))
((¬¬¬1<1 → ¬¬¬0=0) → (¬¬0=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬¬0=0) → (¬¬0=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬¬0=0) → (¬¬0=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬¬0=0) → (¬¬0=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬¬0=0) → (¬¬0=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬¬0=0) → (¬¬0=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬¬0=0) → (¬¬0=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬¬0=0) → (¬¬0=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬¬0=0) → (¬¬0=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬¬0=0) → (¬¬0=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬¬0=0) → (¬¬0=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬¬0=0) → (¬¬0=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬¬0=0) → (¬¬0=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬¬0=0) → (¬¬0=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬¬0=0) → (¬¬0=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬¬0=0) → (¬¬0=0 → ∀y. y=0))
((¬∀y. y=1 → ¬¬¬0=0) → (¬¬0=0 → ∀y. y=1))
((¬∀y. 0<y → ¬¬¬0=0) → (¬¬0=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬¬0=0) → (¬¬0=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬¬0=0) → (¬¬0=0 → ∀y. y<0))
((¬∀y. y<1 → ¬¬¬0=0) → (¬¬0=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬¬0=0) → (¬¬0=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬¬0=0) → (¬¬0=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬¬0=0) → (¬¬0=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬¬0=0) → (¬¬0=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬¬0=0) → (¬¬0=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬¬0=0) → (¬¬0=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬¬0=0) → (¬¬0=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬¬0=0) → (¬¬0=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬¬0=0) → (¬¬0=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬¬0=0) → (¬¬0=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬¬0=0) → (¬¬0=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬¬0=0) → (¬¬0=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬¬0=1) → (¬¬0=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬¬0=1) → (¬¬0=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬¬0=1) → (¬¬0=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬¬0=1) → (¬¬0=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬¬0=1) → (¬¬0=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬¬0=1) → (¬¬0=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬¬0=1) → (¬¬0=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬¬0=1) → (¬¬0=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬¬0=1) → (¬¬0=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬¬0=1) → (¬¬0=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬¬0=1) → (¬¬0=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬¬0=1) → (¬¬0=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬¬0=1) → (¬¬0=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬¬0=1) → (¬¬0=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬¬0=1) → (¬¬0=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬¬0=1) → (¬¬0=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬¬0=1) → (¬¬0=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬¬0=1) → (¬¬0=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬¬0=1) → (¬¬0=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬¬0=1) → (¬¬0=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬¬0=1) → (¬¬0=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬¬0=1) → (¬¬0=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬¬0=1) → (¬¬0=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬¬0=1) → (¬¬0=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬¬0=1) → (¬¬0=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬¬0=1) → (¬¬0=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬¬0=1) → (¬¬0=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬¬0=1) → (¬¬0=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬¬0=1) → (¬¬0=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬¬0=1) → (¬¬0=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬¬0=1) → (¬¬0=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬¬0=1) → (¬¬0=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬¬0=1) → (¬¬0=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬¬0=1) → (¬¬0=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬¬0=1) → (¬¬0=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬¬0=1) → (¬¬0=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬¬0=1) → (¬¬0=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬¬0=1) → (¬¬0=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬¬0=1) → (¬¬0=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬¬0=1) → (¬¬0=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬¬0=1) → (¬¬0=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬¬0=1) → (¬¬0=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬¬0=1) → (¬¬0=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬¬0=1) → (¬¬0=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬¬0=1) → (¬¬0=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬¬0=1) → (¬¬0=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬¬0=1) → (¬¬0=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬¬0=1) → (¬¬0=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬¬0=1) → (¬¬0=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬¬0=1) → (¬¬0=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬¬0=1) → (¬¬0=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬¬0=1) → (¬¬0=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬¬0=1) → (¬¬0=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬¬0=1) → (¬¬0=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬¬0=1) → (¬¬0=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬¬0=1) → (¬¬0=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬¬0=1) → (¬¬0=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬¬0=1) → (¬¬0=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬¬0=1) → (¬¬0=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬¬0=1) → (¬¬0=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬¬0=1) → (¬¬0=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬¬0=1) → (¬¬0=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬¬0=1) → (¬¬0=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬¬0=1) → (¬¬0=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬¬0=1) → (¬¬0=1 → ¬¬0=0))
((¬¬¬0=1 → ¬¬¬0=1) → (¬¬0=1 → ¬¬0=1))
((¬¬¬1=0 → ¬¬¬0=1) → (¬¬0=1 → ¬¬1=0))
((¬¬¬1=1 → ¬¬¬0=1) → (¬¬0=1 → ¬¬1=1))
((¬¬¬0<0 → ¬¬¬0=1) → (¬¬0=1 → ¬¬0<0))
((¬¬¬0<1 → ¬¬¬0=1) → (¬¬0=1 → ¬¬0<1))
((¬¬¬1<0 → ¬¬¬0=1) → (¬¬0=1 → ¬¬1<0))
((¬¬¬1<1 → ¬¬¬0=1) → (¬¬0=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬¬0=1) → (¬¬0=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬¬0=1) → (¬¬0=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬¬0=1) → (¬¬0=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬¬0=1) → (¬¬0=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬¬0=1) → (¬¬0=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬¬0=1) → (¬¬0=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬¬0=1) → (¬¬0=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬¬0=1) → (¬¬0=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬¬0=1) → (¬¬0=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬¬0=1) → (¬¬0=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬¬0=1) → (¬¬0=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬¬0=1) → (¬¬0=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬¬0=1) → (¬¬0=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬¬0=1) → (¬¬0=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬¬0=1) → (¬¬0=1 → ∀y. y=0))
((¬∀y. y=1 → ¬¬¬0=1) → (¬¬0=1 → ∀y. y=1))
((¬∀y. 0<y → ¬¬¬0=1) → (¬¬0=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬¬0=1) → (¬¬0=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬¬0=1) → (¬¬0=1 → ∀y. y<0))
((¬∀y. y<1 → ¬¬¬0=1) → (¬¬0=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬¬0=1) → (¬¬0=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬¬0=1) → (¬¬0=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬¬0=1) → (¬¬0=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬¬0=1) → (¬¬0=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬¬0=1) → (¬¬0=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬¬0=1) → (¬¬0=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬¬0=1) → (¬¬0=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬¬0=1) → (¬¬0=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬¬0=1) → (¬¬0=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬¬0=1) → (¬¬0=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬¬0=1) → (¬¬0=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬¬0=1) → (¬¬0=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬¬1=0) → (¬¬1=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬¬1=0) → (¬¬1=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬¬1=0) → (¬¬1=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬¬1=0) → (¬¬1=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬¬1=0) → (¬¬1=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬¬1=0) → (¬¬1=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬¬1=0) → (¬¬1=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬¬1=0) → (¬¬1=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬¬1=0) → (¬¬1=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬¬1=0) → (¬¬1=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬¬1=0) → (¬¬1=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬¬1=0) → (¬¬1=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬¬1=0) → (¬¬1=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬¬1=0) → (¬¬1=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬¬1=0) → (¬¬1=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬¬1=0) → (¬¬1=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬¬1=0) → (¬¬1=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬¬1=0) → (¬¬1=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬¬1=0) → (¬¬1=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬¬1=0) → (¬¬1=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬¬1=0) → (¬¬1=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬¬1=0) → (¬¬1=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬¬1=0) → (¬¬1=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬¬1=0) → (¬¬1=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬¬1=0) → (¬¬1=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬¬1=0) → (¬¬1=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬¬1=0) → (¬¬1=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬¬1=0) → (¬¬1=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬¬1=0) → (¬¬1=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬¬1=0) → (¬¬1=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬¬1=0) → (¬¬1=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬¬1=0) → (¬¬1=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬¬1=0) → (¬¬1=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬¬1=0) → (¬¬1=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬¬1=0) → (¬¬1=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬¬1=0) → (¬¬1=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬¬1=0) → (¬¬1=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬¬1=0) → (¬¬1=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬¬1=0) → (¬¬1=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬¬1=0) → (¬¬1=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬¬1=0) → (¬¬1=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬¬1=0) → (¬¬1=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬¬1=0) → (¬¬1=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬¬1=0) → (¬¬1=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬¬1=0) → (¬¬1=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬¬1=0) → (¬¬1=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬¬1=0) → (¬¬1=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬¬1=0) → (¬¬1=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬¬1=0) → (¬¬1=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬¬1=0) → (¬¬1=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬¬1=0) → (¬¬1=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬¬1=0) → (¬¬1=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬¬1=0) → (¬¬1=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬¬1=0) → (¬¬1=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬¬1=0) → (¬¬1=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬¬1=0) → (¬¬1=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬¬1=0) → (¬¬1=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬¬1=0) → (¬¬1=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬¬1=0) → (¬¬1=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬¬1=0) → (¬¬1=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬¬1=0) → (¬¬1=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬¬1=0) → (¬¬1=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬¬1=0) → (¬¬1=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬¬1=0) → (¬¬1=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬¬1=0) → (¬¬1=0 → ¬¬0=0))
((¬¬¬0=1 → ¬¬¬1=0) → (¬¬1=0 → ¬¬0=1))
((¬¬¬1=0 → ¬¬¬1=0) → (¬¬1=0 → ¬¬1=0))
((¬¬¬1=1 → ¬¬¬1=0) → (¬¬1=0 → ¬¬1=1))
((¬¬¬0<0 → ¬¬¬1=0) → (¬¬1=0 → ¬¬0<0))
((¬¬¬0<1 → ¬¬¬1=0) → (¬¬1=0 → ¬¬0<1))
((¬¬¬1<0 → ¬¬¬1=0) → (¬¬1=0 → ¬¬1<0))
((¬¬¬1<1 → ¬¬¬1=0) → (¬¬1=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬¬1=0) → (¬¬1=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬¬1=0) → (¬¬1=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬¬1=0) → (¬¬1=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬¬1=0) → (¬¬1=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬¬1=0) → (¬¬1=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬¬1=0) → (¬¬1=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬¬1=0) → (¬¬1=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬¬1=0) → (¬¬1=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬¬1=0) → (¬¬1=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬¬1=0) → (¬¬1=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬¬1=0) → (¬¬1=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬¬1=0) → (¬¬1=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬¬1=0) → (¬¬1=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬¬1=0) → (¬¬1=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬¬1=0) → (¬¬1=0 → ∀y. y=0))
((¬∀y. y=1 → ¬¬¬1=0) → (¬¬1=0 → ∀y. y=1))
((¬∀y. 0<y → ¬¬¬1=0) → (¬¬1=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬¬1=0) → (¬¬1=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬¬1=0) → (¬¬1=0 → ∀y. y<0))
((¬∀y. y<1 → ¬¬¬1=0) → (¬¬1=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬¬1=0) → (¬¬1=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬¬1=0) → (¬¬1=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬¬1=0) → (¬¬1=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬¬1=0) → (¬¬1=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬¬1=0) → (¬¬1=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬¬1=0) → (¬¬1=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬¬1=0) → (¬¬1=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬¬1=0) → (¬¬1=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬¬1=0) → (¬¬1=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬¬1=0) → (¬¬1=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬¬1=0) → (¬¬1=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬¬1=0) → (¬¬1=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬¬1=1) → (¬¬1=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬¬1=1) → (¬¬1=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬¬1=1) → (¬¬1=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬¬1=1) → (¬¬1=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬¬1=1) → (¬¬1=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬¬1=1) → (¬¬1=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬¬1=1) → (¬¬1=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬¬1=1) → (¬¬1=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬¬1=1) → (¬¬1=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬¬1=1) → (¬¬1=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬¬1=1) → (¬¬1=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬¬1=1) → (¬¬1=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬¬1=1) → (¬¬1=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬¬1=1) → (¬¬1=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬¬1=1) → (¬¬1=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬¬1=1) → (¬¬1=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬¬1=1) → (¬¬1=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬¬1=1) → (¬¬1=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬¬1=1) → (¬¬1=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬¬1=1) → (¬¬1=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬¬1=1) → (¬¬1=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬¬1=1) → (¬¬1=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬¬1=1) → (¬¬1=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬¬1=1) → (¬¬1=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬¬1=1) → (¬¬1=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬¬1=1) → (¬¬1=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬¬1=1) → (¬¬1=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬¬1=1) → (¬¬1=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬¬1=1) → (¬¬1=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬¬1=1) → (¬¬1=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬¬1=1) → (¬¬1=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬¬1=1) → (¬¬1=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬¬1=1) → (¬¬1=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬¬1=1) → (¬¬1=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬¬1=1) → (¬¬1=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬¬1=1) → (¬¬1=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬¬1=1) → (¬¬1=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬¬1=1) → (¬¬1=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬¬1=1) → (¬¬1=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬¬1=1) → (¬¬1=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬¬1=1) → (¬¬1=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬¬1=1) → (¬¬1=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬¬1=1) → (¬¬1=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬¬1=1) → (¬¬1=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬¬1=1) → (¬¬1=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬¬1=1) → (¬¬1=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬¬1=1) → (¬¬1=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬¬1=1) → (¬¬1=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬¬1=1) → (¬¬1=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬¬1=1) → (¬¬1=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬¬1=1) → (¬¬1=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬¬1=1) → (¬¬1=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬¬1=1) → (¬¬1=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬¬1=1) → (¬¬1=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬¬1=1) → (¬¬1=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬¬1=1) → (¬¬1=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬¬1=1) → (¬¬1=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬¬1=1) → (¬¬1=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬¬1=1) → (¬¬1=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬¬1=1) → (¬¬1=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬¬1=1) → (¬¬1=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬¬1=1) → (¬¬1=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬¬1=1) → (¬¬1=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬¬1=1) → (¬¬1=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬¬1=1) → (¬¬1=1 → ¬¬0=0))
((¬¬¬0=1 → ¬¬¬1=1) → (¬¬1=1 → ¬¬0=1))
((¬¬¬1=0 → ¬¬¬1=1) → (¬¬1=1 → ¬¬1=0))
((¬¬¬1=1 → ¬¬¬1=1) → (¬¬1=1 → ¬¬1=1))
((¬¬¬0<0 → ¬¬¬1=1) → (¬¬1=1 → ¬¬0<0))
((¬¬¬0<1 → ¬¬¬1=1) → (¬¬1=1 → ¬¬0<1))
((¬¬¬1<0 → ¬¬¬1=1) → (¬¬1=1 → ¬¬1<0))
((¬¬¬1<1 → ¬¬¬1=1) → (¬¬1=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬¬1=1) → (¬¬1=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬¬1=1) → (¬¬1=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬¬1=1) → (¬¬1=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬¬1=1) → (¬¬1=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬¬1=1) → (¬¬1=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬¬1=1) → (¬¬1=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬¬1=1) → (¬¬1=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬¬1=1) → (¬¬1=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬¬1=1) → (¬¬1=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬¬1=1) → (¬¬1=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬¬1=1) → (¬¬1=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬¬1=1) → (¬¬1=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬¬1=1) → (¬¬1=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬¬1=1) → (¬¬1=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬¬1=1) → (¬¬1=1 → ∀y. y=0))
((¬∀y. y=1 → ¬¬¬1=1) → (¬¬1=1 → ∀y. y=1))
((¬∀y. 0<y → ¬¬¬1=1) → (¬¬1=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬¬1=1) → (¬¬1=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬¬1=1) → (¬¬1=1 → ∀y. y<0))
((¬∀y. y<1 → ¬¬¬1=1) → (¬¬1=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬¬1=1) → (¬¬1=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬¬1=1) → (¬¬1=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬¬1=1) → (¬¬1=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬¬1=1) → (¬¬1=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬¬1=1) → (¬¬1=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬¬1=1) → (¬¬1=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬¬1=1) → (¬¬1=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬¬1=1) → (¬¬1=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬¬1=1) → (¬¬1=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬¬1=1) → (¬¬1=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬¬1=1) → (¬¬1=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬¬1=1) → (¬¬1=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬¬0<0) → (¬¬0<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬¬0<0) → (¬¬0<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬¬0<0) → (¬¬0<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬¬0<0) → (¬¬0<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬¬0<0) → (¬¬0<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬¬0<0) → (¬¬0<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬¬0<0) → (¬¬0<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬¬0<0) → (¬¬0<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬¬0<0) → (¬¬0<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬¬0<0) → (¬¬0<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬¬0<0) → (¬¬0<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬¬0<0) → (¬¬0<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬¬0<0) → (¬¬0<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬¬0<0) → (¬¬0<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬¬0<0) → (¬¬0<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬¬0<0) → (¬¬0<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬¬0<0) → (¬¬0<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬¬0<0) → (¬¬0<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬¬0<0) → (¬¬0<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬¬0<0) → (¬¬0<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬¬0<0) → (¬¬0<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬¬0<0) → (¬¬0<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬¬0<0) → (¬¬0<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬¬0<0) → (¬¬0<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬¬0<0) → (¬¬0<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬¬0<0) → (¬¬0<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬¬0<0) → (¬¬0<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬¬0<0) → (¬¬0<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬¬0<0) → (¬¬0<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬¬0<0) → (¬¬0<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬¬0<0) → (¬¬0<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬¬0<0) → (¬¬0<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬¬0<0) → (¬¬0<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬¬0<0) → (¬¬0<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬¬0<0) → (¬¬0<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬¬0<0) → (¬¬0<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬¬0<0) → (¬¬0<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬¬0<0) → (¬¬0<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬¬0<0) → (¬¬0<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬¬0<0) → (¬¬0<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬¬0<0) → (¬¬0<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬¬0<0) → (¬¬0<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬¬0<0) → (¬¬0<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬¬0<0) → (¬¬0<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬¬0<0) → (¬¬0<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬¬0<0) → (¬¬0<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬¬0<0) → (¬¬0<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬¬0<0) → (¬¬0<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬¬0<0) → (¬¬0<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬¬0<0) → (¬¬0<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬¬0<0) → (¬¬0<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬¬0<0) → (¬¬0<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬¬0<0) → (¬¬0<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬¬0<0) → (¬¬0<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬¬0<0) → (¬¬0<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬¬0<0) → (¬¬0<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬¬0<0) → (¬¬0<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬¬0<0) → (¬¬0<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬¬0<0) → (¬¬0<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬¬0<0) → (¬¬0<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬¬0<0) → (¬¬0<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬¬0<0) → (¬¬0<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬¬0<0) → (¬¬0<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬¬0<0) → (¬¬0<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬¬0<0) → (¬¬0<0 → ¬¬0=0))
((¬¬¬0=1 → ¬¬¬0<0) → (¬¬0<0 → ¬¬0=1))
((¬¬¬1=0 → ¬¬¬0<0) → (¬¬0<0 → ¬¬1=0))
((¬¬¬1=1 → ¬¬¬0<0) → (¬¬0<0 → ¬¬1=1))
((¬¬¬0<0 → ¬¬¬0<0) → (¬¬0<0 → ¬¬0<0))
((¬¬¬0<1 → ¬¬¬0<0) → (¬¬0<0 → ¬¬0<1))
((¬¬¬1<0 → ¬¬¬0<0) → (¬¬0<0 → ¬¬1<0))
((¬¬¬1<1 → ¬¬¬0<0) → (¬¬0<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬¬0<0) → (¬¬0<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬¬0<0) → (¬¬0<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬¬0<0) → (¬¬0<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬¬0<0) → (¬¬0<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬¬0<0) → (¬¬0<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬¬0<0) → (¬¬0<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬¬0<0) → (¬¬0<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬¬0<0) → (¬¬0<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬¬0<0) → (¬¬0<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬¬0<0) → (¬¬0<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬¬0<0) → (¬¬0<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬¬0<0) → (¬¬0<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬¬0<0) → (¬¬0<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬¬0<0) → (¬¬0<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬¬0<0) → (¬¬0<0 → ∀y. y=0))
((¬∀y. y=1 → ¬¬¬0<0) → (¬¬0<0 → ∀y. y=1))
((¬∀y. 0<y → ¬¬¬0<0) → (¬¬0<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬¬0<0) → (¬¬0<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬¬0<0) → (¬¬0<0 → ∀y. y<0))
((¬∀y. y<1 → ¬¬¬0<0) → (¬¬0<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬¬0<0) → (¬¬0<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬¬0<0) → (¬¬0<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬¬0<0) → (¬¬0<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬¬0<0) → (¬¬0<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬¬0<0) → (¬¬0<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬¬0<0) → (¬¬0<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬¬0<0) → (¬¬0<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬¬0<0) → (¬¬0<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬¬0<0) → (¬¬0<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬¬0<0) → (¬¬0<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬¬0<0) → (¬¬0<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬¬0<0) → (¬¬0<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬¬0<1) → (¬¬0<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬¬0<1) → (¬¬0<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬¬0<1) → (¬¬0<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬¬0<1) → (¬¬0<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬¬0<1) → (¬¬0<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬¬0<1) → (¬¬0<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬¬0<1) → (¬¬0<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬¬0<1) → (¬¬0<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬¬0<1) → (¬¬0<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬¬0<1) → (¬¬0<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬¬0<1) → (¬¬0<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬¬0<1) → (¬¬0<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬¬0<1) → (¬¬0<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬¬0<1) → (¬¬0<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬¬0<1) → (¬¬0<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬¬0<1) → (¬¬0<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬¬0<1) → (¬¬0<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬¬0<1) → (¬¬0<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬¬0<1) → (¬¬0<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬¬0<1) → (¬¬0<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬¬0<1) → (¬¬0<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬¬0<1) → (¬¬0<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬¬0<1) → (¬¬0<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬¬0<1) → (¬¬0<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬¬0<1) → (¬¬0<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬¬0<1) → (¬¬0<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬¬0<1) → (¬¬0<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬¬0<1) → (¬¬0<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬¬0<1) → (¬¬0<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬¬0<1) → (¬¬0<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬¬0<1) → (¬¬0<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬¬0<1) → (¬¬0<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬¬0<1) → (¬¬0<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬¬0<1) → (¬¬0<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬¬0<1) → (¬¬0<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬¬0<1) → (¬¬0<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬¬0<1) → (¬¬0<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬¬0<1) → (¬¬0<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬¬0<1) → (¬¬0<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬¬0<1) → (¬¬0<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬¬0<1) → (¬¬0<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬¬0<1) → (¬¬0<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬¬0<1) → (¬¬0<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬¬0<1) → (¬¬0<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬¬0<1) → (¬¬0<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬¬0<1) → (¬¬0<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬¬0<1) → (¬¬0<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬¬0<1) → (¬¬0<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬¬0<1) → (¬¬0<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬¬0<1) → (¬¬0<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬¬0<1) → (¬¬0<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬¬0<1) → (¬¬0<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬¬0<1) → (¬¬0<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬¬0<1) → (¬¬0<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬¬0<1) → (¬¬0<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬¬0<1) → (¬¬0<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬¬0<1) → (¬¬0<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬¬0<1) → (¬¬0<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬¬0<1) → (¬¬0<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬¬0<1) → (¬¬0<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬¬0<1) → (¬¬0<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬¬0<1) → (¬¬0<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬¬0<1) → (¬¬0<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬¬0<1) → (¬¬0<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬¬0<1) → (¬¬0<1 → ¬¬0=0))
((¬¬¬0=1 → ¬¬¬0<1) → (¬¬0<1 → ¬¬0=1))
((¬¬¬1=0 → ¬¬¬0<1) → (¬¬0<1 → ¬¬1=0))
((¬¬¬1=1 → ¬¬¬0<1) → (¬¬0<1 → ¬¬1=1))
((¬¬¬0<0 → ¬¬¬0<1) → (¬¬0<1 → ¬¬0<0))
((¬¬¬0<1 → ¬¬¬0<1) → (¬¬0<1 → ¬¬0<1))
((¬¬¬1<0 → ¬¬¬0<1) → (¬¬0<1 → ¬¬1<0))
((¬¬¬1<1 → ¬¬¬0<1) → (¬¬0<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬¬0<1) → (¬¬0<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬¬0<1) → (¬¬0<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬¬0<1) → (¬¬0<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬¬0<1) → (¬¬0<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬¬0<1) → (¬¬0<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬¬0<1) → (¬¬0<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬¬0<1) → (¬¬0<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬¬0<1) → (¬¬0<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬¬0<1) → (¬¬0<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬¬0<1) → (¬¬0<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬¬0<1) → (¬¬0<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬¬0<1) → (¬¬0<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬¬0<1) → (¬¬0<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬¬0<1) → (¬¬0<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬¬0<1) → (¬¬0<1 → ∀y. y=0))
((¬∀y. y=1 → ¬¬¬0<1) → (¬¬0<1 → ∀y. y=1))
((¬∀y. 0<y → ¬¬¬0<1) → (¬¬0<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬¬0<1) → (¬¬0<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬¬0<1) → (¬¬0<1 → ∀y. y<0))
((¬∀y. y<1 → ¬¬¬0<1) → (¬¬0<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬¬0<1) → (¬¬0<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬¬0<1) → (¬¬0<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬¬0<1) → (¬¬0<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬¬0<1) → (¬¬0<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬¬0<1) → (¬¬0<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬¬0<1) → (¬¬0<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬¬0<1) → (¬¬0<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬¬0<1) → (¬¬0<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬¬0<1) → (¬¬0<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬¬0<1) → (¬¬0<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬¬0<1) → (¬¬0<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬¬0<1) → (¬¬0<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬¬1<0) → (¬¬1<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬¬1<0) → (¬¬1<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬¬1<0) → (¬¬1<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬¬1<0) → (¬¬1<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬¬1<0) → (¬¬1<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬¬1<0) → (¬¬1<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬¬1<0) → (¬¬1<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬¬1<0) → (¬¬1<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬¬1<0) → (¬¬1<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬¬1<0) → (¬¬1<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬¬1<0) → (¬¬1<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬¬1<0) → (¬¬1<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬¬1<0) → (¬¬1<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬¬1<0) → (¬¬1<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬¬1<0) → (¬¬1<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬¬1<0) → (¬¬1<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬¬1<0) → (¬¬1<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬¬1<0) → (¬¬1<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬¬1<0) → (¬¬1<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬¬1<0) → (¬¬1<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬¬1<0) → (¬¬1<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬¬1<0) → (¬¬1<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬¬1<0) → (¬¬1<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬¬1<0) → (¬¬1<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬¬1<0) → (¬¬1<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬¬1<0) → (¬¬1<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬¬1<0) → (¬¬1<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬¬1<0) → (¬¬1<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬¬1<0) → (¬¬1<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬¬1<0) → (¬¬1<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬¬1<0) → (¬¬1<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬¬1<0) → (¬¬1<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬¬1<0) → (¬¬1<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬¬1<0) → (¬¬1<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬¬1<0) → (¬¬1<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬¬1<0) → (¬¬1<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬¬1<0) → (¬¬1<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬¬1<0) → (¬¬1<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬¬1<0) → (¬¬1<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬¬1<0) → (¬¬1<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬¬1<0) → (¬¬1<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬¬1<0) → (¬¬1<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬¬1<0) → (¬¬1<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬¬1<0) → (¬¬1<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬¬1<0) → (¬¬1<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬¬1<0) → (¬¬1<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬¬1<0) → (¬¬1<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬¬1<0) → (¬¬1<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬¬1<0) → (¬¬1<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬¬1<0) → (¬¬1<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬¬1<0) → (¬¬1<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬¬1<0) → (¬¬1<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬¬1<0) → (¬¬1<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬¬1<0) → (¬¬1<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬¬1<0) → (¬¬1<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬¬1<0) → (¬¬1<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬¬1<0) → (¬¬1<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬¬1<0) → (¬¬1<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬¬1<0) → (¬¬1<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬¬1<0) → (¬¬1<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬¬1<0) → (¬¬1<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬¬1<0) → (¬¬1<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬¬1<0) → (¬¬1<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬¬1<0) → (¬¬1<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬¬1<0) → (¬¬1<0 → ¬¬0=0))
((¬¬¬0=1 → ¬¬¬1<0) → (¬¬1<0 → ¬¬0=1))
((¬¬¬1=0 → ¬¬¬1<0) → (¬¬1<0 → ¬¬1=0))
((¬¬¬1=1 → ¬¬¬1<0) → (¬¬1<0 → ¬¬1=1))
((¬¬¬0<0 → ¬¬¬1<0) → (¬¬1<0 → ¬¬0<0))
((¬¬¬0<1 → ¬¬¬1<0) → (¬¬1<0 → ¬¬0<1))
((¬¬¬1<0 → ¬¬¬1<0) → (¬¬1<0 → ¬¬1<0))
((¬¬¬1<1 → ¬¬¬1<0) → (¬¬1<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬¬1<0) → (¬¬1<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬¬1<0) → (¬¬1<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬¬1<0) → (¬¬1<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬¬1<0) → (¬¬1<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬¬1<0) → (¬¬1<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬¬1<0) → (¬¬1<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬¬1<0) → (¬¬1<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬¬1<0) → (¬¬1<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬¬1<0) → (¬¬1<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬¬1<0) → (¬¬1<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬¬1<0) → (¬¬1<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬¬1<0) → (¬¬1<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬¬1<0) → (¬¬1<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬¬1<0) → (¬¬1<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬¬1<0) → (¬¬1<0 → ∀y. y=0))
((¬∀y. y=1 → ¬¬¬1<0) → (¬¬1<0 → ∀y. y=1))
((¬∀y. 0<y → ¬¬¬1<0) → (¬¬1<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬¬1<0) → (¬¬1<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬¬1<0) → (¬¬1<0 → ∀y. y<0))
((¬∀y. y<1 → ¬¬¬1<0) → (¬¬1<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬¬1<0) → (¬¬1<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬¬1<0) → (¬¬1<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬¬1<0) → (¬¬1<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬¬1<0) → (¬¬1<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬¬1<0) → (¬¬1<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬¬1<0) → (¬¬1<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬¬1<0) → (¬¬1<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬¬1<0) → (¬¬1<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬¬1<0) → (¬¬1<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬¬1<0) → (¬¬1<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬¬1<0) → (¬¬1<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬¬1<0) → (¬¬1<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬¬1<1) → (¬¬1<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬¬1<1) → (¬¬1<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬¬1<1) → (¬¬1<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬¬1<1) → (¬¬1<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬¬1<1) → (¬¬1<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬¬1<1) → (¬¬1<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬¬1<1) → (¬¬1<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬¬1<1) → (¬¬1<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬¬1<1) → (¬¬1<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬¬1<1) → (¬¬1<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬¬1<1) → (¬¬1<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬¬1<1) → (¬¬1<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬¬1<1) → (¬¬1<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬¬1<1) → (¬¬1<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬¬1<1) → (¬¬1<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬¬1<1) → (¬¬1<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬¬1<1) → (¬¬1<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬¬1<1) → (¬¬1<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬¬1<1) → (¬¬1<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬¬1<1) → (¬¬1<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬¬1<1) → (¬¬1<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬¬1<1) → (¬¬1<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬¬1<1) → (¬¬1<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬¬1<1) → (¬¬1<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬¬1<1) → (¬¬1<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬¬1<1) → (¬¬1<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬¬1<1) → (¬¬1<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬¬1<1) → (¬¬1<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬¬1<1) → (¬¬1<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬¬1<1) → (¬¬1<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬¬1<1) → (¬¬1<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬¬1<1) → (¬¬1<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬¬1<1) → (¬¬1<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬¬1<1) → (¬¬1<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬¬1<1) → (¬¬1<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬¬1<1) → (¬¬1<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬¬1<1) → (¬¬1<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬¬1<1) → (¬¬1<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬¬1<1) → (¬¬1<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬¬1<1) → (¬¬1<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬¬1<1) → (¬¬1<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬¬1<1) → (¬¬1<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬¬1<1) → (¬¬1<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬¬1<1) → (¬¬1<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬¬1<1) → (¬¬1<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬¬1<1) → (¬¬1<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬¬1<1) → (¬¬1<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬¬1<1) → (¬¬1<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬¬1<1) → (¬¬1<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬¬1<1) → (¬¬1<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬¬1<1) → (¬¬1<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬¬1<1) → (¬¬1<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬¬1<1) → (¬¬1<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬¬1<1) → (¬¬1<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬¬1<1) → (¬¬1<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬¬1<1) → (¬¬1<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬¬1<1) → (¬¬1<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬¬1<1) → (¬¬1<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬¬1<1) → (¬¬1<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬¬1<1) → (¬¬1<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬¬1<1) → (¬¬1<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬¬1<1) → (¬¬1<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬¬1<1) → (¬¬1<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬¬1<1) → (¬¬1<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬¬1<1) → (¬¬1<1 → ¬¬0=0))
((¬¬¬0=1 → ¬¬¬1<1) → (¬¬1<1 → ¬¬0=1))
((¬¬¬1=0 → ¬¬¬1<1) → (¬¬1<1 → ¬¬1=0))
((¬¬¬1=1 → ¬¬¬1<1) → (¬¬1<1 → ¬¬1=1))
((¬¬¬0<0 → ¬¬¬1<1) → (¬¬1<1 → ¬¬0<0))
((¬¬¬0<1 → ¬¬¬1<1) → (¬¬1<1 → ¬¬0<1))
((¬¬¬1<0 → ¬¬¬1<1) → (¬¬1<1 → ¬¬1<0))
((¬¬¬1<1 → ¬¬¬1<1) → (¬¬1<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬¬1<1) → (¬¬1<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬¬1<1) → (¬¬1<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬¬1<1) → (¬¬1<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬¬1<1) → (¬¬1<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬¬1<1) → (¬¬1<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬¬1<1) → (¬¬1<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬¬1<1) → (¬¬1<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬¬1<1) → (¬¬1<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬¬1<1) → (¬¬1<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬¬1<1) → (¬¬1<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬¬1<1) → (¬¬1<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬¬1<1) → (¬¬1<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬¬1<1) → (¬¬1<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬¬1<1) → (¬¬1<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬¬1<1) → (¬¬1<1 → ∀y. y=0))
((¬∀y. y=1 → ¬¬¬1<1) → (¬¬1<1 → ∀y. y=1))
((¬∀y. 0<y → ¬¬¬1<1) → (¬¬1<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬¬1<1) → (¬¬1<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬¬1<1) → (¬¬1<1 → ∀y. y<0))
((¬∀y. y<1 → ¬¬¬1<1) → (¬¬1<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬¬1<1) → (¬¬1<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬¬1<1) → (¬¬1<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬¬1<1) → (¬¬1<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬¬1<1) → (¬¬1<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬¬1<1) → (¬¬1<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬¬1<1) → (¬¬1<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬¬1<1) → (¬¬1<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬¬1<1) → (¬¬1<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬¬1<1) → (¬¬1<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬¬1<1) → (¬¬1<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬¬1<1) → (¬¬1<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬¬1<1) → (¬¬1<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬∀x. 0=x) → (¬∀x. 0=x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬¬0=0))
((¬¬¬0=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬¬0=1))
((¬¬¬1=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬¬1=0))
((¬¬¬1=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬¬1=1))
((¬¬¬0<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬¬0<0))
((¬¬¬0<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬¬0<1))
((¬¬¬1<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬¬1<0))
((¬¬¬1<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀y. 0=y))
((¬∀y. 1=y → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀y. 1=y))
((¬∀y. y=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀y. y=0))
((¬∀y. y=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀y. y=1))
((¬∀y. 0<y → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀y. 0<y))
((¬∀y. 1<y → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀y. 1<y))
((¬∀y. y<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀y. y<0))
((¬∀y. y<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬∀x. 0=x) → (¬∀x. 0=x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬∀x. 1=x) → (¬∀x. 1=x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬¬0=0))
((¬¬¬0=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬¬0=1))
((¬¬¬1=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬¬1=0))
((¬¬¬1=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬¬1=1))
((¬¬¬0<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬¬0<0))
((¬¬¬0<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬¬0<1))
((¬¬¬1<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬¬1<0))
((¬¬¬1<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀y. 0=y))
((¬∀y. 1=y → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀y. 1=y))
((¬∀y. y=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀y. y=0))
((¬∀y. y=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀y. y=1))
((¬∀y. 0<y → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀y. 0<y))
((¬∀y. 1<y → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀y. 1<y))
((¬∀y. y<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀y. y<0))
((¬∀y. y<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬∀x. 1=x) → (¬∀x. 1=x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬∀x. x=0) → (¬∀x. x=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬¬0=0))
((¬¬¬0=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬¬0=1))
((¬¬¬1=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬¬1=0))
((¬¬¬1=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬¬1=1))
((¬¬¬0<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬¬0<0))
((¬¬¬0<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬¬0<1))
((¬¬¬1<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬¬1<0))
((¬¬¬1<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬∀x. x=0) → (¬∀x. x=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀y. y=0))
((¬∀y. y=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀y. y=1))
((¬∀y. 0<y → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀y. y<0))
((¬∀y. y<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬∀x. x=0) → (¬∀x. x=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬∀x. x=1) → (¬∀x. x=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬¬0=0))
((¬¬¬0=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬¬0=1))
((¬¬¬1=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬¬1=0))
((¬¬¬1=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬¬1=1))
((¬¬¬0<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬¬0<0))
((¬¬¬0<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬¬0<1))
((¬¬¬1<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬¬1<0))
((¬¬¬1<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬∀x. x=1) → (¬∀x. x=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀y. y=0))
((¬∀y. y=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀y. y=1))
((¬∀y. 0<y → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀y. y<0))
((¬∀y. y<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬∀x. x=1) → (¬∀x. x=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬0=0))
((¬¬¬0=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬0=1))
((¬¬¬1=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬1=0))
((¬¬¬1=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬1=1))
((¬¬¬0<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬0<0))
((¬¬¬0<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬0<1))
((¬¬¬1<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬1<0))
((¬¬¬1<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. 0=y))
((¬∀y. 1=y → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. 1=y))
((¬∀y. y=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. y=0))
((¬∀y. y=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. y=1))
((¬∀y. 0<y → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. 0<y))
((¬∀y. 1<y → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. 1<y))
((¬∀y. y<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. y<0))
((¬∀y. y<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬∀x. x=x) → (¬∀x. x=x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬0=0))
((¬¬¬0=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬0=1))
((¬¬¬1=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬1=0))
((¬¬¬1=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬1=1))
((¬¬¬0<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬0<0))
((¬¬¬0<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬0<1))
((¬¬¬1<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬1<0))
((¬¬¬1<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬∀x. x=x) → (¬∀x. x=x → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. 0=y))
((¬∀y. 1=y → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. 1=y))
((¬∀y. y=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. y=0))
((¬∀y. y=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. y=1))
((¬∀y. 0<y → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. 0<y))
((¬∀y. 1<y → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. 1<y))
((¬∀y. y<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. y<0))
((¬∀y. y<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬∀x. x=x) → (¬∀x. x=x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬∀x. 0<x) → (¬∀x. 0<x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬¬0=0))
((¬¬¬0=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬¬0=1))
((¬¬¬1=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬¬1=0))
((¬¬¬1=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬¬1=1))
((¬¬¬0<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬¬0<0))
((¬¬¬0<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬¬0<1))
((¬¬¬1<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬¬1<0))
((¬¬¬1<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀y. 0=y))
((¬∀y. 1=y → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀y. 1=y))
((¬∀y. y=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀y. y=0))
((¬∀y. y=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀y. y=1))
((¬∀y. 0<y → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀y. 0<y))
((¬∀y. 1<y → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀y. 1<y))
((¬∀y. y<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀y. y<0))
((¬∀y. y<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬∀x. 0<x) → (¬∀x. 0<x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬∀x. 1<x) → (¬∀x. 1<x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬¬0=0))
((¬¬¬0=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬¬0=1))
((¬¬¬1=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬¬1=0))
((¬¬¬1=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬¬1=1))
((¬¬¬0<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬¬0<0))
((¬¬¬0<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬¬0<1))
((¬¬¬1<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬¬1<0))
((¬¬¬1<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀y. 0=y))
((¬∀y. 1=y → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀y. 1=y))
((¬∀y. y=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀y. y=0))
((¬∀y. y=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀y. y=1))
((¬∀y. 0<y → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀y. 0<y))
((¬∀y. 1<y → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀y. 1<y))
((¬∀y. y<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀y. y<0))
((¬∀y. y<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬∀x. 1<x) → (¬∀x. 1<x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬∀x. x<0) → (¬∀x. x<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬¬0=0))
((¬¬¬0=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬¬0=1))
((¬¬¬1=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬¬1=0))
((¬¬¬1=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬¬1=1))
((¬¬¬0<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬¬0<0))
((¬¬¬0<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬¬0<1))
((¬¬¬1<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬¬1<0))
((¬¬¬1<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬∀x. x<0) → (¬∀x. x<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀y. y=0))
((¬∀y. y=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀y. y=1))
((¬∀y. 0<y → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀y. y<0))
((¬∀y. y<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬∀x. x<0) → (¬∀x. x<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬∀x. x<1) → (¬∀x. x<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬¬0=0))
((¬¬¬0=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬¬0=1))
((¬¬¬1=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬¬1=0))
((¬¬¬1=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬¬1=1))
((¬¬¬0<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬¬0<0))
((¬¬¬0<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬¬0<1))
((¬¬¬1<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬¬1<0))
((¬¬¬1<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬∀x. x<1) → (¬∀x. x<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀y. y=0))
((¬∀y. y=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀y. y=1))
((¬∀y. 0<y → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀y. y<0))
((¬∀y. y<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬∀x. x<1) → (¬∀x. x<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬0=0))
((¬¬¬0=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬0=1))
((¬¬¬1=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬1=0))
((¬¬¬1=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬1=1))
((¬¬¬0<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬0<0))
((¬¬¬0<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬0<1))
((¬¬¬1<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬1<0))
((¬¬¬1<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. 0=y))
((¬∀y. 1=y → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. 1=y))
((¬∀y. y=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. y=0))
((¬∀y. y=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. y=1))
((¬∀y. 0<y → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. 0<y))
((¬∀y. 1<y → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. 1<y))
((¬∀y. y<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. y<0))
((¬∀y. y<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬¬∀x. x<x) → (¬∀x. x<x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬0=0))
((¬¬¬0=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬0=1))
((¬¬¬1=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬1=0))
((¬¬¬1=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬1=1))
((¬¬¬0<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬0<0))
((¬¬¬0<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬0<1))
((¬¬¬1<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬1<0))
((¬¬¬1<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬¬1<1))
((¬¬∀x. 0=x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬¬∀x. x<x) → (¬∀x. x<x → ¬∀x. x<x))
((¬∀y. 0=y → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. 0=y))
((¬∀y. 1=y → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. 1=y))
((¬∀y. y=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. y=0))
((¬∀y. y=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. y=1))
((¬∀y. 0<y → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. 0<y))
((¬∀y. 1<y → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. 1<y))
((¬∀y. y<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. y<0))
((¬∀y. y<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀y. y<1))
((¬∀x. ¬0=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬¬∀x. x<x) → (¬∀x. x<x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀y. 0=y) → (∀y. 0=y → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀y. 0=y) → (∀y. 0=y → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀y. 0=y) → (∀y. 0=y → ¬¬0=0))
((¬¬¬0=1 → ¬∀y. 0=y) → (∀y. 0=y → ¬¬0=1))
((¬¬¬1=0 → ¬∀y. 0=y) → (∀y. 0=y → ¬¬1=0))
((¬¬¬1=1 → ¬∀y. 0=y) → (∀y. 0=y → ¬¬1=1))
((¬¬¬0<0 → ¬∀y. 0=y) → (∀y. 0=y → ¬¬0<0))
((¬¬¬0<1 → ¬∀y. 0=y) → (∀y. 0=y → ¬¬0<1))
((¬¬¬1<0 → ¬∀y. 0=y) → (∀y. 0=y → ¬¬1<0))
((¬¬¬1<1 → ¬∀y. 0=y) → (∀y. 0=y → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀y. 0=y) → (∀y. 0=y → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀y. 0=y) → (∀y. 0=y → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀y. 0=y) → (∀y. 0=y → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀y. 0=y) → (∀y. 0=y → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀y. 0=y) → (∀y. 0=y → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀y. 0=y) → (∀y. 0=y → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀y. 0=y) → (∀y. 0=y → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀y. 0=y) → (∀y. 0=y → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀y. 0=y) → (∀y. 0=y → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀y. 0=y) → (∀y. 0=y → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀y. 0=y) → (∀y. 0=y → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀y. 0=y) → (∀y. 0=y → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀y. 0=y) → (∀y. 0=y → ∀y. 0=y))
((¬∀y. 1=y → ¬∀y. 0=y) → (∀y. 0=y → ∀y. 1=y))
((¬∀y. y=0 → ¬∀y. 0=y) → (∀y. 0=y → ∀y. y=0))
((¬∀y. y=1 → ¬∀y. 0=y) → (∀y. 0=y → ∀y. y=1))
((¬∀y. 0<y → ¬∀y. 0=y) → (∀y. 0=y → ∀y. 0<y))
((¬∀y. 1<y → ¬∀y. 0=y) → (∀y. 0=y → ∀y. 1<y))
((¬∀y. y<0 → ¬∀y. 0=y) → (∀y. 0=y → ∀y. y<0))
((¬∀y. y<1 → ¬∀y. 0=y) → (∀y. 0=y → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀y. 0=y) → (∀y. 0=y → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀y. 0=y) → (∀y. 0=y → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀y. 0=y) → (∀y. 0=y → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀y. 0=y) → (∀y. 0=y → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀y. 0=y) → (∀y. 0=y → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀y. 1=y) → (∀y. 1=y → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀y. 1=y) → (∀y. 1=y → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀y. 1=y) → (∀y. 1=y → ¬¬0=0))
((¬¬¬0=1 → ¬∀y. 1=y) → (∀y. 1=y → ¬¬0=1))
((¬¬¬1=0 → ¬∀y. 1=y) → (∀y. 1=y → ¬¬1=0))
((¬¬¬1=1 → ¬∀y. 1=y) → (∀y. 1=y → ¬¬1=1))
((¬¬¬0<0 → ¬∀y. 1=y) → (∀y. 1=y → ¬¬0<0))
((¬¬¬0<1 → ¬∀y. 1=y) → (∀y. 1=y → ¬¬0<1))
((¬¬¬1<0 → ¬∀y. 1=y) → (∀y. 1=y → ¬¬1<0))
((¬¬¬1<1 → ¬∀y. 1=y) → (∀y. 1=y → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀y. 1=y) → (∀y. 1=y → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀y. 1=y) → (∀y. 1=y → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀y. 1=y) → (∀y. 1=y → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀y. 1=y) → (∀y. 1=y → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀y. 1=y) → (∀y. 1=y → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀y. 1=y) → (∀y. 1=y → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀y. 1=y) → (∀y. 1=y → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀y. 1=y) → (∀y. 1=y → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀y. 1=y) → (∀y. 1=y → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀y. 1=y) → (∀y. 1=y → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀y. 1=y) → (∀y. 1=y → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀y. 1=y) → (∀y. 1=y → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀y. 1=y) → (∀y. 1=y → ∀y. 0=y))
((¬∀y. 1=y → ¬∀y. 1=y) → (∀y. 1=y → ∀y. 1=y))
((¬∀y. y=0 → ¬∀y. 1=y) → (∀y. 1=y → ∀y. y=0))
((¬∀y. y=1 → ¬∀y. 1=y) → (∀y. 1=y → ∀y. y=1))
((¬∀y. 0<y → ¬∀y. 1=y) → (∀y. 1=y → ∀y. 0<y))
((¬∀y. 1<y → ¬∀y. 1=y) → (∀y. 1=y → ∀y. 1<y))
((¬∀y. y<0 → ¬∀y. 1=y) → (∀y. 1=y → ∀y. y<0))
((¬∀y. y<1 → ¬∀y. 1=y) → (∀y. 1=y → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀y. 1=y) → (∀y. 1=y → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀y. 1=y) → (∀y. 1=y → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀y. 1=y) → (∀y. 1=y → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀y. 1=y) → (∀y. 1=y → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀y. 1=y) → (∀y. 1=y → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀y. y=0) → (∀y. y=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀y. y=0) → (∀y. y=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀y. y=0) → (∀y. y=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀y. y=0) → (∀y. y=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀y. y=0) → (∀y. y=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀y. y=0) → (∀y. y=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀y. y=0) → (∀y. y=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀y. y=0) → (∀y. y=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀y. y=0) → (∀y. y=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀y. y=0) → (∀y. y=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀y. y=0) → (∀y. y=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀y. y=0) → (∀y. y=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀y. y=0) → (∀y. y=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀y. y=0) → (∀y. y=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀y. y=0) → (∀y. y=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀y. y=0) → (∀y. y=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀y. y=0) → (∀y. y=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀y. y=0) → (∀y. y=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀y. y=0) → (∀y. y=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀y. y=0) → (∀y. y=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀y. y=0) → (∀y. y=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀y. y=0) → (∀y. y=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀y. y=0) → (∀y. y=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀y. y=0) → (∀y. y=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀y. y=0) → (∀y. y=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀y. y=0) → (∀y. y=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀y. y=0) → (∀y. y=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀y. y=0) → (∀y. y=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀y. y=0) → (∀y. y=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀y. y=0) → (∀y. y=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀y. y=0) → (∀y. y=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀y. y=0) → (∀y. y=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀y. y=0) → (∀y. y=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀y. y=0) → (∀y. y=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀y. y=0) → (∀y. y=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀y. y=0) → (∀y. y=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀y. y=0) → (∀y. y=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀y. y=0) → (∀y. y=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀y. y=0) → (∀y. y=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀y. y=0) → (∀y. y=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀y. y=0) → (∀y. y=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀y. y=0) → (∀y. y=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀y. y=0) → (∀y. y=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀y. y=0) → (∀y. y=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀y. y=0) → (∀y. y=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀y. y=0) → (∀y. y=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀y. y=0) → (∀y. y=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀y. y=0) → (∀y. y=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀y. y=0) → (∀y. y=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀y. y=0) → (∀y. y=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀y. y=0) → (∀y. y=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀y. y=0) → (∀y. y=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀y. y=0) → (∀y. y=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀y. y=0) → (∀y. y=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀y. y=0) → (∀y. y=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀y. y=0) → (∀y. y=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀y. y=0) → (∀y. y=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀y. y=0) → (∀y. y=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀y. y=0) → (∀y. y=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀y. y=0) → (∀y. y=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀y. y=0) → (∀y. y=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀y. y=0) → (∀y. y=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀y. y=0) → (∀y. y=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀y. y=0) → (∀y. y=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀y. y=0) → (∀y. y=0 → ¬¬0=0))
((¬¬¬0=1 → ¬∀y. y=0) → (∀y. y=0 → ¬¬0=1))
((¬¬¬1=0 → ¬∀y. y=0) → (∀y. y=0 → ¬¬1=0))
((¬¬¬1=1 → ¬∀y. y=0) → (∀y. y=0 → ¬¬1=1))
((¬¬¬0<0 → ¬∀y. y=0) → (∀y. y=0 → ¬¬0<0))
((¬¬¬0<1 → ¬∀y. y=0) → (∀y. y=0 → ¬¬0<1))
((¬¬¬1<0 → ¬∀y. y=0) → (∀y. y=0 → ¬¬1<0))
((¬¬¬1<1 → ¬∀y. y=0) → (∀y. y=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀y. y=0) → (∀y. y=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀y. y=0) → (∀y. y=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀y. y=0) → (∀y. y=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀y. y=0) → (∀y. y=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀y. y=0) → (∀y. y=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀y. y=0) → (∀y. y=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀y. y=0) → (∀y. y=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀y. y=0) → (∀y. y=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀y. y=0) → (∀y. y=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀y. y=0) → (∀y. y=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀y. y=0) → (∀y. y=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀y. y=0) → (∀y. y=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀y. y=0) → (∀y. y=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬∀y. y=0) → (∀y. y=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬∀y. y=0) → (∀y. y=0 → ∀y. y=0))
((¬∀y. y=1 → ¬∀y. y=0) → (∀y. y=0 → ∀y. y=1))
((¬∀y. 0<y → ¬∀y. y=0) → (∀y. y=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬∀y. y=0) → (∀y. y=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬∀y. y=0) → (∀y. y=0 → ∀y. y<0))
((¬∀y. y<1 → ¬∀y. y=0) → (∀y. y=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀y. y=0) → (∀y. y=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀y. y=0) → (∀y. y=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀y. y=0) → (∀y. y=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀y. y=0) → (∀y. y=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀y. y=0) → (∀y. y=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀y. y=0) → (∀y. y=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀y. y=0) → (∀y. y=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀y. y=0) → (∀y. y=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀y. y=0) → (∀y. y=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀y. y=0) → (∀y. y=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀y. y=0) → (∀y. y=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀y. y=0) → (∀y. y=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀y. y=1) → (∀y. y=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀y. y=1) → (∀y. y=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀y. y=1) → (∀y. y=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀y. y=1) → (∀y. y=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀y. y=1) → (∀y. y=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀y. y=1) → (∀y. y=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀y. y=1) → (∀y. y=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀y. y=1) → (∀y. y=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀y. y=1) → (∀y. y=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀y. y=1) → (∀y. y=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀y. y=1) → (∀y. y=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀y. y=1) → (∀y. y=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀y. y=1) → (∀y. y=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀y. y=1) → (∀y. y=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀y. y=1) → (∀y. y=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀y. y=1) → (∀y. y=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀y. y=1) → (∀y. y=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀y. y=1) → (∀y. y=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀y. y=1) → (∀y. y=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀y. y=1) → (∀y. y=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀y. y=1) → (∀y. y=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀y. y=1) → (∀y. y=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀y. y=1) → (∀y. y=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀y. y=1) → (∀y. y=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀y. y=1) → (∀y. y=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀y. y=1) → (∀y. y=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀y. y=1) → (∀y. y=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀y. y=1) → (∀y. y=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀y. y=1) → (∀y. y=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀y. y=1) → (∀y. y=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀y. y=1) → (∀y. y=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀y. y=1) → (∀y. y=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀y. y=1) → (∀y. y=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀y. y=1) → (∀y. y=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀y. y=1) → (∀y. y=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀y. y=1) → (∀y. y=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀y. y=1) → (∀y. y=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀y. y=1) → (∀y. y=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀y. y=1) → (∀y. y=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀y. y=1) → (∀y. y=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀y. y=1) → (∀y. y=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀y. y=1) → (∀y. y=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀y. y=1) → (∀y. y=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀y. y=1) → (∀y. y=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀y. y=1) → (∀y. y=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀y. y=1) → (∀y. y=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀y. y=1) → (∀y. y=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀y. y=1) → (∀y. y=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀y. y=1) → (∀y. y=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀y. y=1) → (∀y. y=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀y. y=1) → (∀y. y=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀y. y=1) → (∀y. y=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀y. y=1) → (∀y. y=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀y. y=1) → (∀y. y=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀y. y=1) → (∀y. y=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀y. y=1) → (∀y. y=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀y. y=1) → (∀y. y=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀y. y=1) → (∀y. y=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀y. y=1) → (∀y. y=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀y. y=1) → (∀y. y=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀y. y=1) → (∀y. y=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀y. y=1) → (∀y. y=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀y. y=1) → (∀y. y=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀y. y=1) → (∀y. y=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀y. y=1) → (∀y. y=1 → ¬¬0=0))
((¬¬¬0=1 → ¬∀y. y=1) → (∀y. y=1 → ¬¬0=1))
((¬¬¬1=0 → ¬∀y. y=1) → (∀y. y=1 → ¬¬1=0))
((¬¬¬1=1 → ¬∀y. y=1) → (∀y. y=1 → ¬¬1=1))
((¬¬¬0<0 → ¬∀y. y=1) → (∀y. y=1 → ¬¬0<0))
((¬¬¬0<1 → ¬∀y. y=1) → (∀y. y=1 → ¬¬0<1))
((¬¬¬1<0 → ¬∀y. y=1) → (∀y. y=1 → ¬¬1<0))
((¬¬¬1<1 → ¬∀y. y=1) → (∀y. y=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀y. y=1) → (∀y. y=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀y. y=1) → (∀y. y=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀y. y=1) → (∀y. y=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀y. y=1) → (∀y. y=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀y. y=1) → (∀y. y=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀y. y=1) → (∀y. y=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀y. y=1) → (∀y. y=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀y. y=1) → (∀y. y=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀y. y=1) → (∀y. y=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀y. y=1) → (∀y. y=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀y. y=1) → (∀y. y=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀y. y=1) → (∀y. y=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀y. y=1) → (∀y. y=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬∀y. y=1) → (∀y. y=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬∀y. y=1) → (∀y. y=1 → ∀y. y=0))
((¬∀y. y=1 → ¬∀y. y=1) → (∀y. y=1 → ∀y. y=1))
((¬∀y. 0<y → ¬∀y. y=1) → (∀y. y=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬∀y. y=1) → (∀y. y=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬∀y. y=1) → (∀y. y=1 → ∀y. y<0))
((¬∀y. y<1 → ¬∀y. y=1) → (∀y. y=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀y. y=1) → (∀y. y=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀y. y=1) → (∀y. y=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀y. y=1) → (∀y. y=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀y. y=1) → (∀y. y=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀y. y=1) → (∀y. y=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀y. y=1) → (∀y. y=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀y. y=1) → (∀y. y=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀y. y=1) → (∀y. y=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀y. y=1) → (∀y. y=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀y. y=1) → (∀y. y=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀y. y=1) → (∀y. y=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀y. y=1) → (∀y. y=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀y. 0<y) → (∀y. 0<y → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀y. 0<y) → (∀y. 0<y → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀y. 0<y) → (∀y. 0<y → ¬¬0=0))
((¬¬¬0=1 → ¬∀y. 0<y) → (∀y. 0<y → ¬¬0=1))
((¬¬¬1=0 → ¬∀y. 0<y) → (∀y. 0<y → ¬¬1=0))
((¬¬¬1=1 → ¬∀y. 0<y) → (∀y. 0<y → ¬¬1=1))
((¬¬¬0<0 → ¬∀y. 0<y) → (∀y. 0<y → ¬¬0<0))
((¬¬¬0<1 → ¬∀y. 0<y) → (∀y. 0<y → ¬¬0<1))
((¬¬¬1<0 → ¬∀y. 0<y) → (∀y. 0<y → ¬¬1<0))
((¬¬¬1<1 → ¬∀y. 0<y) → (∀y. 0<y → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀y. 0<y) → (∀y. 0<y → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀y. 0<y) → (∀y. 0<y → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀y. 0<y) → (∀y. 0<y → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀y. 0<y) → (∀y. 0<y → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀y. 0<y) → (∀y. 0<y → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀y. 0<y) → (∀y. 0<y → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀y. 0<y) → (∀y. 0<y → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀y. 0<y) → (∀y. 0<y → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀y. 0<y) → (∀y. 0<y → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀y. 0<y) → (∀y. 0<y → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀y. 0<y) → (∀y. 0<y → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀y. 0<y) → (∀y. 0<y → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀y. 0<y) → (∀y. 0<y → ∀y. 0=y))
((¬∀y. 1=y → ¬∀y. 0<y) → (∀y. 0<y → ∀y. 1=y))
((¬∀y. y=0 → ¬∀y. 0<y) → (∀y. 0<y → ∀y. y=0))
((¬∀y. y=1 → ¬∀y. 0<y) → (∀y. 0<y → ∀y. y=1))
((¬∀y. 0<y → ¬∀y. 0<y) → (∀y. 0<y → ∀y. 0<y))
((¬∀y. 1<y → ¬∀y. 0<y) → (∀y. 0<y → ∀y. 1<y))
((¬∀y. y<0 → ¬∀y. 0<y) → (∀y. 0<y → ∀y. y<0))
((¬∀y. y<1 → ¬∀y. 0<y) → (∀y. 0<y → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀y. 0<y) → (∀y. 0<y → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀y. 0<y) → (∀y. 0<y → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀y. 0<y) → (∀y. 0<y → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀y. 0<y) → (∀y. 0<y → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀y. 0<y) → (∀y. 0<y → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀y. 1<y) → (∀y. 1<y → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀y. 1<y) → (∀y. 1<y → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀y. 1<y) → (∀y. 1<y → ¬¬0=0))
((¬¬¬0=1 → ¬∀y. 1<y) → (∀y. 1<y → ¬¬0=1))
((¬¬¬1=0 → ¬∀y. 1<y) → (∀y. 1<y → ¬¬1=0))
((¬¬¬1=1 → ¬∀y. 1<y) → (∀y. 1<y → ¬¬1=1))
((¬¬¬0<0 → ¬∀y. 1<y) → (∀y. 1<y → ¬¬0<0))
((¬¬¬0<1 → ¬∀y. 1<y) → (∀y. 1<y → ¬¬0<1))
((¬¬¬1<0 → ¬∀y. 1<y) → (∀y. 1<y → ¬¬1<0))
((¬¬¬1<1 → ¬∀y. 1<y) → (∀y. 1<y → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀y. 1<y) → (∀y. 1<y → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀y. 1<y) → (∀y. 1<y → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀y. 1<y) → (∀y. 1<y → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀y. 1<y) → (∀y. 1<y → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀y. 1<y) → (∀y. 1<y → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀y. 1<y) → (∀y. 1<y → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀y. 1<y) → (∀y. 1<y → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀y. 1<y) → (∀y. 1<y → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀y. 1<y) → (∀y. 1<y → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀y. 1<y) → (∀y. 1<y → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀y. 1<y) → (∀y. 1<y → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀y. 1<y) → (∀y. 1<y → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀y. 1<y) → (∀y. 1<y → ∀y. 0=y))
((¬∀y. 1=y → ¬∀y. 1<y) → (∀y. 1<y → ∀y. 1=y))
((¬∀y. y=0 → ¬∀y. 1<y) → (∀y. 1<y → ∀y. y=0))
((¬∀y. y=1 → ¬∀y. 1<y) → (∀y. 1<y → ∀y. y=1))
((¬∀y. 0<y → ¬∀y. 1<y) → (∀y. 1<y → ∀y. 0<y))
((¬∀y. 1<y → ¬∀y. 1<y) → (∀y. 1<y → ∀y. 1<y))
((¬∀y. y<0 → ¬∀y. 1<y) → (∀y. 1<y → ∀y. y<0))
((¬∀y. y<1 → ¬∀y. 1<y) → (∀y. 1<y → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀y. 1<y) → (∀y. 1<y → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀y. 1<y) → (∀y. 1<y → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀y. 1<y) → (∀y. 1<y → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀y. 1<y) → (∀y. 1<y → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀y. 1<y) → (∀y. 1<y → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀y. y<0) → (∀y. y<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀y. y<0) → (∀y. y<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀y. y<0) → (∀y. y<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀y. y<0) → (∀y. y<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀y. y<0) → (∀y. y<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀y. y<0) → (∀y. y<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀y. y<0) → (∀y. y<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀y. y<0) → (∀y. y<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀y. y<0) → (∀y. y<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀y. y<0) → (∀y. y<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀y. y<0) → (∀y. y<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀y. y<0) → (∀y. y<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀y. y<0) → (∀y. y<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀y. y<0) → (∀y. y<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀y. y<0) → (∀y. y<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀y. y<0) → (∀y. y<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀y. y<0) → (∀y. y<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀y. y<0) → (∀y. y<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀y. y<0) → (∀y. y<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀y. y<0) → (∀y. y<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀y. y<0) → (∀y. y<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀y. y<0) → (∀y. y<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀y. y<0) → (∀y. y<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀y. y<0) → (∀y. y<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀y. y<0) → (∀y. y<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀y. y<0) → (∀y. y<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀y. y<0) → (∀y. y<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀y. y<0) → (∀y. y<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀y. y<0) → (∀y. y<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀y. y<0) → (∀y. y<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀y. y<0) → (∀y. y<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀y. y<0) → (∀y. y<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀y. y<0) → (∀y. y<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀y. y<0) → (∀y. y<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀y. y<0) → (∀y. y<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀y. y<0) → (∀y. y<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀y. y<0) → (∀y. y<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀y. y<0) → (∀y. y<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀y. y<0) → (∀y. y<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀y. y<0) → (∀y. y<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀y. y<0) → (∀y. y<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀y. y<0) → (∀y. y<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀y. y<0) → (∀y. y<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀y. y<0) → (∀y. y<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀y. y<0) → (∀y. y<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀y. y<0) → (∀y. y<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀y. y<0) → (∀y. y<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀y. y<0) → (∀y. y<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀y. y<0) → (∀y. y<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀y. y<0) → (∀y. y<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀y. y<0) → (∀y. y<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀y. y<0) → (∀y. y<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀y. y<0) → (∀y. y<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀y. y<0) → (∀y. y<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀y. y<0) → (∀y. y<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀y. y<0) → (∀y. y<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀y. y<0) → (∀y. y<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀y. y<0) → (∀y. y<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀y. y<0) → (∀y. y<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀y. y<0) → (∀y. y<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀y. y<0) → (∀y. y<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀y. y<0) → (∀y. y<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀y. y<0) → (∀y. y<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀y. y<0) → (∀y. y<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀y. y<0) → (∀y. y<0 → ¬¬0=0))
((¬¬¬0=1 → ¬∀y. y<0) → (∀y. y<0 → ¬¬0=1))
((¬¬¬1=0 → ¬∀y. y<0) → (∀y. y<0 → ¬¬1=0))
((¬¬¬1=1 → ¬∀y. y<0) → (∀y. y<0 → ¬¬1=1))
((¬¬¬0<0 → ¬∀y. y<0) → (∀y. y<0 → ¬¬0<0))
((¬¬¬0<1 → ¬∀y. y<0) → (∀y. y<0 → ¬¬0<1))
((¬¬¬1<0 → ¬∀y. y<0) → (∀y. y<0 → ¬¬1<0))
((¬¬¬1<1 → ¬∀y. y<0) → (∀y. y<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀y. y<0) → (∀y. y<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀y. y<0) → (∀y. y<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀y. y<0) → (∀y. y<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀y. y<0) → (∀y. y<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀y. y<0) → (∀y. y<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀y. y<0) → (∀y. y<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀y. y<0) → (∀y. y<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀y. y<0) → (∀y. y<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀y. y<0) → (∀y. y<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀y. y<0) → (∀y. y<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀y. y<0) → (∀y. y<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀y. y<0) → (∀y. y<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀y. y<0) → (∀y. y<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬∀y. y<0) → (∀y. y<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬∀y. y<0) → (∀y. y<0 → ∀y. y=0))
((¬∀y. y=1 → ¬∀y. y<0) → (∀y. y<0 → ∀y. y=1))
((¬∀y. 0<y → ¬∀y. y<0) → (∀y. y<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬∀y. y<0) → (∀y. y<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬∀y. y<0) → (∀y. y<0 → ∀y. y<0))
((¬∀y. y<1 → ¬∀y. y<0) → (∀y. y<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀y. y<0) → (∀y. y<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀y. y<0) → (∀y. y<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀y. y<0) → (∀y. y<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀y. y<0) → (∀y. y<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀y. y<0) → (∀y. y<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀y. y<0) → (∀y. y<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀y. y<0) → (∀y. y<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀y. y<0) → (∀y. y<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀y. y<0) → (∀y. y<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀y. y<0) → (∀y. y<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀y. y<0) → (∀y. y<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀y. y<0) → (∀y. y<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀y. y<1) → (∀y. y<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀y. y<1) → (∀y. y<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀y. y<1) → (∀y. y<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀y. y<1) → (∀y. y<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀y. y<1) → (∀y. y<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀y. y<1) → (∀y. y<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀y. y<1) → (∀y. y<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀y. y<1) → (∀y. y<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀y. y<1) → (∀y. y<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀y. y<1) → (∀y. y<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀y. y<1) → (∀y. y<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀y. y<1) → (∀y. y<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀y. y<1) → (∀y. y<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀y. y<1) → (∀y. y<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀y. y<1) → (∀y. y<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀y. y<1) → (∀y. y<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀y. y<1) → (∀y. y<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀y. y<1) → (∀y. y<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀y. y<1) → (∀y. y<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀y. y<1) → (∀y. y<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀y. y<1) → (∀y. y<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀y. y<1) → (∀y. y<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀y. y<1) → (∀y. y<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀y. y<1) → (∀y. y<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀y. y<1) → (∀y. y<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀y. y<1) → (∀y. y<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀y. y<1) → (∀y. y<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀y. y<1) → (∀y. y<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀y. y<1) → (∀y. y<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀y. y<1) → (∀y. y<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀y. y<1) → (∀y. y<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀y. y<1) → (∀y. y<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀y. y<1) → (∀y. y<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀y. y<1) → (∀y. y<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀y. y<1) → (∀y. y<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀y. y<1) → (∀y. y<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀y. y<1) → (∀y. y<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀y. y<1) → (∀y. y<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀y. y<1) → (∀y. y<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀y. y<1) → (∀y. y<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀y. y<1) → (∀y. y<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀y. y<1) → (∀y. y<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀y. y<1) → (∀y. y<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀y. y<1) → (∀y. y<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀y. y<1) → (∀y. y<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀y. y<1) → (∀y. y<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀y. y<1) → (∀y. y<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀y. y<1) → (∀y. y<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀y. y<1) → (∀y. y<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀y. y<1) → (∀y. y<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀y. y<1) → (∀y. y<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀y. y<1) → (∀y. y<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀y. y<1) → (∀y. y<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀y. y<1) → (∀y. y<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀y. y<1) → (∀y. y<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀y. y<1) → (∀y. y<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀y. y<1) → (∀y. y<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀y. y<1) → (∀y. y<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀y. y<1) → (∀y. y<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀y. y<1) → (∀y. y<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀y. y<1) → (∀y. y<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀y. y<1) → (∀y. y<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀y. y<1) → (∀y. y<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀y. y<1) → (∀y. y<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀y. y<1) → (∀y. y<1 → ¬¬0=0))
((¬¬¬0=1 → ¬∀y. y<1) → (∀y. y<1 → ¬¬0=1))
((¬¬¬1=0 → ¬∀y. y<1) → (∀y. y<1 → ¬¬1=0))
((¬¬¬1=1 → ¬∀y. y<1) → (∀y. y<1 → ¬¬1=1))
((¬¬¬0<0 → ¬∀y. y<1) → (∀y. y<1 → ¬¬0<0))
((¬¬¬0<1 → ¬∀y. y<1) → (∀y. y<1 → ¬¬0<1))
((¬¬¬1<0 → ¬∀y. y<1) → (∀y. y<1 → ¬¬1<0))
((¬¬¬1<1 → ¬∀y. y<1) → (∀y. y<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀y. y<1) → (∀y. y<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀y. y<1) → (∀y. y<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀y. y<1) → (∀y. y<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀y. y<1) → (∀y. y<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀y. y<1) → (∀y. y<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀y. y<1) → (∀y. y<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀y. y<1) → (∀y. y<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀y. y<1) → (∀y. y<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀y. y<1) → (∀y. y<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀y. y<1) → (∀y. y<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀y. y<1) → (∀y. y<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀y. y<1) → (∀y. y<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀y. y<1) → (∀y. y<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬∀y. y<1) → (∀y. y<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬∀y. y<1) → (∀y. y<1 → ∀y. y=0))
((¬∀y. y=1 → ¬∀y. y<1) → (∀y. y<1 → ∀y. y=1))
((¬∀y. 0<y → ¬∀y. y<1) → (∀y. y<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬∀y. y<1) → (∀y. y<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬∀y. y<1) → (∀y. y<1 → ∀y. y<0))
((¬∀y. y<1 → ¬∀y. y<1) → (∀y. y<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀y. y<1) → (∀y. y<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀y. y<1) → (∀y. y<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀y. y<1) → (∀y. y<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀y. y<1) → (∀y. y<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀y. y<1) → (∀y. y<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀y. y<1) → (∀y. y<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀y. y<1) → (∀y. y<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀y. y<1) → (∀y. y<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀y. y<1) → (∀y. y<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀y. y<1) → (∀y. y<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀y. y<1) → (∀y. y<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀y. y<1) → (∀y. y<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. ¬0=x) → (∀x. ¬0=x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. ¬0=x) → (∀x. ¬0=x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. ¬1=x) → (∀x. ¬1=x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. ¬1=x) → (∀x. ¬1=x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. ¬x=0) → (∀x. ¬x=0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. ¬x=0) → (∀x. ¬x=0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. ¬x=1) → (∀x. ¬x=1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. ¬x=1) → (∀x. ¬x=1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. ¬x=x) → (∀x. ¬x=x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. ¬x=x) → (∀x. ¬x=x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. ¬0<x) → (∀x. ¬0<x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. ¬0<x) → (∀x. ¬0<x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. ¬1<x) → (∀x. ¬1<x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. ¬1<x) → (∀x. ¬1<x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. ¬x<0) → (∀x. ¬x<0 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. ¬x<0) → (∀x. ¬x<0 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. ¬x<1) → (∀x. ¬x<1 → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. ¬x<1) → (∀x. ¬x<1 → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x<x))
((¬0=⟨0+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨0+0⟩))
((¬0=⟨0+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨0+1⟩))
((¬0=⟨1+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨1+0⟩))
((¬0=⟨1+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨1+1⟩))
((¬0=⟨0⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨0⋅0⟩))
((¬0=⟨0⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨0⋅1⟩))
((¬0=⟨1⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨1⋅0⟩))
((¬0=⟨1⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0=⟨1⋅1⟩))
((¬1=⟨0+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨0+0⟩))
((¬1=⟨0+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨0+1⟩))
((¬1=⟨1+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨1+0⟩))
((¬1=⟨1+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨1+1⟩))
((¬1=⟨0⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨0⋅0⟩))
((¬1=⟨0⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨0⋅1⟩))
((¬1=⟨1⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨1⋅0⟩))
((¬1=⟨1⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1=⟨1⋅1⟩))
((¬⟨0+0⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+0⟩=0))
((¬⟨0+0⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+0⟩=1))
((¬⟨0+1⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+1⟩=0))
((¬⟨0+1⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+1⟩=1))
((¬⟨1+0⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+0⟩=0))
((¬⟨1+0⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+0⟩=1))
((¬⟨1+1⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+1⟩=0))
((¬⟨1+1⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+1⟩=1))
((¬⟨0⋅0⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅0⟩=0))
((¬⟨0⋅0⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅0⟩=1))
((¬⟨0⋅1⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅1⟩=0))
((¬⟨0⋅1⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅1⟩=1))
((¬⟨1⋅0⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅0⟩=0))
((¬⟨1⋅0⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅0⟩=1))
((¬⟨1⋅1⟩=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅1⟩=0))
((¬⟨1⋅1⟩=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅1⟩=1))
((¬0<⟨0+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨0+0⟩))
((¬0<⟨0+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨0+1⟩))
((¬0<⟨1+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨1+0⟩))
((¬0<⟨1+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨1+1⟩))
((¬0<⟨0⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨0⋅0⟩))
((¬0<⟨0⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨0⋅1⟩))
((¬0<⟨1⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨1⋅0⟩))
((¬0<⟨1⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 0<⟨1⋅1⟩))
((¬1<⟨0+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨0+0⟩))
((¬1<⟨0+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨0+1⟩))
((¬1<⟨1+0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨1+0⟩))
((¬1<⟨1+1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨1+1⟩))
((¬1<⟨0⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨0⋅0⟩))
((¬1<⟨0⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨0⋅1⟩))
((¬1<⟨1⋅0⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨1⋅0⟩))
((¬1<⟨1⋅1⟩ → ¬∀x. ¬x<x) → (∀x. ¬x<x → 1<⟨1⋅1⟩))
((¬⟨0+0⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+0⟩<0))
((¬⟨0+0⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+0⟩<1))
((¬⟨0+1⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+1⟩<0))
((¬⟨0+1⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0+1⟩<1))
((¬⟨1+0⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+0⟩<0))
((¬⟨1+0⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+0⟩<1))
((¬⟨1+1⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+1⟩<0))
((¬⟨1+1⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1+1⟩<1))
((¬⟨0⋅0⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅0⟩<0))
((¬⟨0⋅0⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅0⟩<1))
((¬⟨0⋅1⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅1⟩<0))
((¬⟨0⋅1⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨0⋅1⟩<1))
((¬⟨1⋅0⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅0⟩<0))
((¬⟨1⋅0⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅0⟩<1))
((¬⟨1⋅1⟩<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅1⟩<0))
((¬⟨1⋅1⟩<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ⟨1⋅1⟩<1))
((¬¬¬0=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬0=0))
((¬¬¬0=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬0=1))
((¬¬¬1=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬1=0))
((¬¬¬1=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬1=1))
((¬¬¬0<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬0<0))
((¬¬¬0<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬0<1))
((¬¬¬1<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬1<0))
((¬¬¬1<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬¬1<1))
((¬¬∀x. 0=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. 0=x))
((¬¬∀x. 1=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. 1=x))
((¬¬∀x. x=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x=0))
((¬¬∀x. x=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x=1))
((¬¬∀x. x=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x=x))
((¬¬∀x. x=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x=x))
((¬¬∀x. 0<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. 0<x))
((¬¬∀x. 1<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. 1<x))
((¬¬∀x. x<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x<0))
((¬¬∀x. x<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x<1))
((¬¬∀x. x<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x<x))
((¬¬∀x. x<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ¬∀x. x<x))
((¬∀y. 0=y → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. 0=y))
((¬∀y. 1=y → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. 1=y))
((¬∀y. y=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. y=0))
((¬∀y. y=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. y=1))
((¬∀y. 0<y → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. 0<y))
((¬∀y. 1<y → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. 1<y))
((¬∀y. y<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. y<0))
((¬∀y. y<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀y. y<1))
((¬∀x. ¬0=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬0=x))
((¬∀x. ¬1=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬1=x))
((¬∀x. ¬x=0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x=0))
((¬∀x. ¬x=1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x=1))
((¬∀x. ¬x=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x=x))
((¬∀x. ¬x=x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x=x))
((¬∀x. ¬0<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬0<x))
((¬∀x. ¬1<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬1<x))
((¬∀x. ¬x<0 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x<0))
((¬∀x. ¬x<1 → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x<1))
((¬∀x. ¬x<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x<x))
((¬∀x. ¬x<x → ¬∀x. ¬x<x) → (∀x. ¬x<x → ∀x. ¬x<x))
((¬¬0=0 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ¬0=0))
((¬¬0=1 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ¬0=1))
((¬¬1=0 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ¬1=0))
((¬¬1=1 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ¬1=1))
((¬¬0<0 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ¬0<0))
((¬¬0<1 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ¬0<1))
((¬¬1<0 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ¬1<0))
((¬¬1<1 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0=⟨0+0⟩) → (¬0=⟨0+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ¬0=0))
((¬¬0=1 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ¬0=1))
((¬¬1=0 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ¬1=0))
((¬¬1=1 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ¬1=1))
((¬¬0<0 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ¬0<0))
((¬¬0<1 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ¬0<1))
((¬¬1<0 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ¬1<0))
((¬¬1<1 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0=⟨0+1⟩) → (¬0=⟨0+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ¬0=0))
((¬¬0=1 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ¬0=1))
((¬¬1=0 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ¬1=0))
((¬¬1=1 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ¬1=1))
((¬¬0<0 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ¬0<0))
((¬¬0<1 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ¬0<1))
((¬¬1<0 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ¬1<0))
((¬¬1<1 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0=⟨1+0⟩) → (¬0=⟨1+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ¬0=0))
((¬¬0=1 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ¬0=1))
((¬¬1=0 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ¬1=0))
((¬¬1=1 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ¬1=1))
((¬¬0<0 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ¬0<0))
((¬¬0<1 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ¬0<1))
((¬¬1<0 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ¬1<0))
((¬¬1<1 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0=⟨1+1⟩) → (¬0=⟨1+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0=⟨0⋅0⟩) → (¬0=⟨0⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0=⟨0⋅1⟩) → (¬0=⟨0⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0=⟨1⋅0⟩) → (¬0=⟨1⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0=⟨1⋅1⟩) → (¬0=⟨1⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ¬0=0))
((¬¬0=1 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ¬0=1))
((¬¬1=0 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ¬1=0))
((¬¬1=1 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ¬1=1))
((¬¬0<0 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ¬0<0))
((¬¬0<1 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ¬0<1))
((¬¬1<0 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ¬1<0))
((¬¬1<1 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1=⟨0+0⟩) → (¬1=⟨0+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ¬0=0))
((¬¬0=1 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ¬0=1))
((¬¬1=0 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ¬1=0))
((¬¬1=1 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ¬1=1))
((¬¬0<0 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ¬0<0))
((¬¬0<1 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ¬0<1))
((¬¬1<0 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ¬1<0))
((¬¬1<1 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1=⟨0+1⟩) → (¬1=⟨0+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ¬0=0))
((¬¬0=1 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ¬0=1))
((¬¬1=0 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ¬1=0))
((¬¬1=1 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ¬1=1))
((¬¬0<0 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ¬0<0))
((¬¬0<1 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ¬0<1))
((¬¬1<0 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ¬1<0))
((¬¬1<1 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1=⟨1+0⟩) → (¬1=⟨1+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ¬0=0))
((¬¬0=1 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ¬0=1))
((¬¬1=0 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ¬1=0))
((¬¬1=1 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ¬1=1))
((¬¬0<0 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ¬0<0))
((¬¬0<1 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ¬0<1))
((¬¬1<0 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ¬1<0))
((¬¬1<1 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1=⟨1+1⟩) → (¬1=⟨1+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1=⟨0⋅0⟩) → (¬1=⟨0⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1=⟨0⋅1⟩) → (¬1=⟨0⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1=⟨1⋅0⟩) → (¬1=⟨1⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1=⟨1⋅1⟩) → (¬1=⟨1⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ¬0=0))
((¬¬0=1 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ¬0=1))
((¬¬1=0 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ¬1=0))
((¬¬1=1 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ¬1=1))
((¬¬0<0 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ¬0<0))
((¬¬0<1 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ¬0<1))
((¬¬1<0 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ¬1<0))
((¬¬1<1 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0+0⟩=0) → (¬⟨0+0⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ¬0=0))
((¬¬0=1 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ¬0=1))
((¬¬1=0 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ¬1=0))
((¬¬1=1 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ¬1=1))
((¬¬0<0 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ¬0<0))
((¬¬0<1 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ¬0<1))
((¬¬1<0 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ¬1<0))
((¬¬1<1 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0+0⟩=1) → (¬⟨0+0⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ¬0=0))
((¬¬0=1 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ¬0=1))
((¬¬1=0 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ¬1=0))
((¬¬1=1 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ¬1=1))
((¬¬0<0 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ¬0<0))
((¬¬0<1 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ¬0<1))
((¬¬1<0 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ¬1<0))
((¬¬1<1 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0+1⟩=0) → (¬⟨0+1⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ¬0=0))
((¬¬0=1 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ¬0=1))
((¬¬1=0 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ¬1=0))
((¬¬1=1 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ¬1=1))
((¬¬0<0 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ¬0<0))
((¬¬0<1 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ¬0<1))
((¬¬1<0 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ¬1<0))
((¬¬1<1 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0+1⟩=1) → (¬⟨0+1⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ¬0=0))
((¬¬0=1 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ¬0=1))
((¬¬1=0 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ¬1=0))
((¬¬1=1 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ¬1=1))
((¬¬0<0 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ¬0<0))
((¬¬0<1 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ¬0<1))
((¬¬1<0 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ¬1<0))
((¬¬1<1 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1+0⟩=0) → (¬⟨1+0⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ¬0=0))
((¬¬0=1 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ¬0=1))
((¬¬1=0 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ¬1=0))
((¬¬1=1 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ¬1=1))
((¬¬0<0 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ¬0<0))
((¬¬0<1 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ¬0<1))
((¬¬1<0 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ¬1<0))
((¬¬1<1 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1+0⟩=1) → (¬⟨1+0⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ¬0=0))
((¬¬0=1 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ¬0=1))
((¬¬1=0 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ¬1=0))
((¬¬1=1 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ¬1=1))
((¬¬0<0 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ¬0<0))
((¬¬0<1 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ¬0<1))
((¬¬1<0 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ¬1<0))
((¬¬1<1 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1+1⟩=0) → (¬⟨1+1⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ¬0=0))
((¬¬0=1 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ¬0=1))
((¬¬1=0 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ¬1=0))
((¬¬1=1 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ¬1=1))
((¬¬0<0 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ¬0<0))
((¬¬0<1 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ¬0<1))
((¬¬1<0 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ¬1<0))
((¬¬1<1 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1+1⟩=1) → (¬⟨1+1⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ¬0=0))
((¬¬0=1 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ¬0=1))
((¬¬1=0 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ¬1=0))
((¬¬1=1 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ¬1=1))
((¬¬0<0 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ¬0<0))
((¬¬0<1 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ¬0<1))
((¬¬1<0 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ¬1<0))
((¬¬1<1 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0⋅0⟩=0) → (¬⟨0⋅0⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ¬0=0))
((¬¬0=1 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ¬0=1))
((¬¬1=0 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ¬1=0))
((¬¬1=1 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ¬1=1))
((¬¬0<0 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ¬0<0))
((¬¬0<1 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ¬0<1))
((¬¬1<0 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ¬1<0))
((¬¬1<1 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0⋅0⟩=1) → (¬⟨0⋅0⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ¬0=0))
((¬¬0=1 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ¬0=1))
((¬¬1=0 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ¬1=0))
((¬¬1=1 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ¬1=1))
((¬¬0<0 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ¬0<0))
((¬¬0<1 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ¬0<1))
((¬¬1<0 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ¬1<0))
((¬¬1<1 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0⋅1⟩=0) → (¬⟨0⋅1⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ¬0=0))
((¬¬0=1 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ¬0=1))
((¬¬1=0 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ¬1=0))
((¬¬1=1 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ¬1=1))
((¬¬0<0 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ¬0<0))
((¬¬0<1 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ¬0<1))
((¬¬1<0 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ¬1<0))
((¬¬1<1 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0⋅1⟩=1) → (¬⟨0⋅1⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ¬0=0))
((¬¬0=1 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ¬0=1))
((¬¬1=0 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ¬1=0))
((¬¬1=1 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ¬1=1))
((¬¬0<0 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ¬0<0))
((¬¬0<1 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ¬0<1))
((¬¬1<0 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ¬1<0))
((¬¬1<1 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1⋅0⟩=0) → (¬⟨1⋅0⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ¬0=0))
((¬¬0=1 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ¬0=1))
((¬¬1=0 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ¬1=0))
((¬¬1=1 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ¬1=1))
((¬¬0<0 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ¬0<0))
((¬¬0<1 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ¬0<1))
((¬¬1<0 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ¬1<0))
((¬¬1<1 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1⋅0⟩=1) → (¬⟨1⋅0⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ¬0=0))
((¬¬0=1 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ¬0=1))
((¬¬1=0 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ¬1=0))
((¬¬1=1 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ¬1=1))
((¬¬0<0 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ¬0<0))
((¬¬0<1 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ¬0<1))
((¬¬1<0 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ¬1<0))
((¬¬1<1 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1⋅1⟩=0) → (¬⟨1⋅1⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ¬0=0))
((¬¬0=1 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ¬0=1))
((¬¬1=0 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ¬1=0))
((¬¬1=1 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ¬1=1))
((¬¬0<0 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ¬0<0))
((¬¬0<1 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ¬0<1))
((¬¬1<0 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ¬1<0))
((¬¬1<1 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1⋅1⟩=1) → (¬⟨1⋅1⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ¬0=0))
((¬¬0=1 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ¬0=1))
((¬¬1=0 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ¬1=0))
((¬¬1=1 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ¬1=1))
((¬¬0<0 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ¬0<0))
((¬¬0<1 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ¬0<1))
((¬¬1<0 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ¬1<0))
((¬¬1<1 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0<⟨0+0⟩) → (¬0<⟨0+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ¬0=0))
((¬¬0=1 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ¬0=1))
((¬¬1=0 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ¬1=0))
((¬¬1=1 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ¬1=1))
((¬¬0<0 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ¬0<0))
((¬¬0<1 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ¬0<1))
((¬¬1<0 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ¬1<0))
((¬¬1<1 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0<⟨0+1⟩) → (¬0<⟨0+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ¬0=0))
((¬¬0=1 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ¬0=1))
((¬¬1=0 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ¬1=0))
((¬¬1=1 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ¬1=1))
((¬¬0<0 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ¬0<0))
((¬¬0<1 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ¬0<1))
((¬¬1<0 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ¬1<0))
((¬¬1<1 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0<⟨1+0⟩) → (¬0<⟨1+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ¬0=0))
((¬¬0=1 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ¬0=1))
((¬¬1=0 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ¬1=0))
((¬¬1=1 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ¬1=1))
((¬¬0<0 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ¬0<0))
((¬¬0<1 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ¬0<1))
((¬¬1<0 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ¬1<0))
((¬¬1<1 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0<⟨1+1⟩) → (¬0<⟨1+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0<⟨0⋅0⟩) → (¬0<⟨0⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0<⟨0⋅1⟩) → (¬0<⟨0⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0<⟨1⋅0⟩) → (¬0<⟨1⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬0<⟨1⋅1⟩) → (¬0<⟨1⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ¬0=0))
((¬¬0=1 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ¬0=1))
((¬¬1=0 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ¬1=0))
((¬¬1=1 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ¬1=1))
((¬¬0<0 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ¬0<0))
((¬¬0<1 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ¬0<1))
((¬¬1<0 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ¬1<0))
((¬¬1<1 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1<⟨0+0⟩) → (¬1<⟨0+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ¬0=0))
((¬¬0=1 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ¬0=1))
((¬¬1=0 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ¬1=0))
((¬¬1=1 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ¬1=1))
((¬¬0<0 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ¬0<0))
((¬¬0<1 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ¬0<1))
((¬¬1<0 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ¬1<0))
((¬¬1<1 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1<⟨0+1⟩) → (¬1<⟨0+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ¬0=0))
((¬¬0=1 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ¬0=1))
((¬¬1=0 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ¬1=0))
((¬¬1=1 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ¬1=1))
((¬¬0<0 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ¬0<0))
((¬¬0<1 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ¬0<1))
((¬¬1<0 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ¬1<0))
((¬¬1<1 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1<⟨1+0⟩) → (¬1<⟨1+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ¬0=0))
((¬¬0=1 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ¬0=1))
((¬¬1=0 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ¬1=0))
((¬¬1=1 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ¬1=1))
((¬¬0<0 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ¬0<0))
((¬¬0<1 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ¬0<1))
((¬¬1<0 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ¬1<0))
((¬¬1<1 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1<⟨1+1⟩) → (¬1<⟨1+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1<⟨0⋅0⟩) → (¬1<⟨0⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1<⟨0⋅1⟩) → (¬1<⟨0⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1<⟨1⋅0⟩) → (¬1<⟨1⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬¬1<⟨1⋅1⟩) → (¬1<⟨1⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ¬0=0))
((¬¬0=1 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ¬0=1))
((¬¬1=0 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ¬1=0))
((¬¬1=1 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ¬1=1))
((¬¬0<0 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ¬0<0))
((¬¬0<1 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ¬0<1))
((¬¬1<0 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ¬1<0))
((¬¬1<1 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0+0⟩<0) → (¬⟨0+0⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ¬0=0))
((¬¬0=1 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ¬0=1))
((¬¬1=0 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ¬1=0))
((¬¬1=1 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ¬1=1))
((¬¬0<0 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ¬0<0))
((¬¬0<1 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ¬0<1))
((¬¬1<0 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ¬1<0))
((¬¬1<1 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0+0⟩<1) → (¬⟨0+0⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ¬0=0))
((¬¬0=1 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ¬0=1))
((¬¬1=0 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ¬1=0))
((¬¬1=1 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ¬1=1))
((¬¬0<0 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ¬0<0))
((¬¬0<1 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ¬0<1))
((¬¬1<0 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ¬1<0))
((¬¬1<1 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0+1⟩<0) → (¬⟨0+1⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ¬0=0))
((¬¬0=1 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ¬0=1))
((¬¬1=0 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ¬1=0))
((¬¬1=1 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ¬1=1))
((¬¬0<0 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ¬0<0))
((¬¬0<1 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ¬0<1))
((¬¬1<0 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ¬1<0))
((¬¬1<1 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0+1⟩<1) → (¬⟨0+1⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ¬0=0))
((¬¬0=1 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ¬0=1))
((¬¬1=0 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ¬1=0))
((¬¬1=1 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ¬1=1))
((¬¬0<0 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ¬0<0))
((¬¬0<1 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ¬0<1))
((¬¬1<0 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ¬1<0))
((¬¬1<1 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1+0⟩<0) → (¬⟨1+0⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ¬0=0))
((¬¬0=1 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ¬0=1))
((¬¬1=0 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ¬1=0))
((¬¬1=1 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ¬1=1))
((¬¬0<0 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ¬0<0))
((¬¬0<1 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ¬0<1))
((¬¬1<0 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ¬1<0))
((¬¬1<1 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1+0⟩<1) → (¬⟨1+0⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ¬0=0))
((¬¬0=1 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ¬0=1))
((¬¬1=0 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ¬1=0))
((¬¬1=1 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ¬1=1))
((¬¬0<0 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ¬0<0))
((¬¬0<1 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ¬0<1))
((¬¬1<0 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ¬1<0))
((¬¬1<1 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1+1⟩<0) → (¬⟨1+1⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ¬0=0))
((¬¬0=1 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ¬0=1))
((¬¬1=0 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ¬1=0))
((¬¬1=1 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ¬1=1))
((¬¬0<0 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ¬0<0))
((¬¬0<1 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ¬0<1))
((¬¬1<0 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ¬1<0))
((¬¬1<1 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1+1⟩<1) → (¬⟨1+1⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ¬0=0))
((¬¬0=1 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ¬0=1))
((¬¬1=0 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ¬1=0))
((¬¬1=1 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ¬1=1))
((¬¬0<0 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ¬0<0))
((¬¬0<1 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ¬0<1))
((¬¬1<0 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ¬1<0))
((¬¬1<1 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0⋅0⟩<0) → (¬⟨0⋅0⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ¬0=0))
((¬¬0=1 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ¬0=1))
((¬¬1=0 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ¬1=0))
((¬¬1=1 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ¬1=1))
((¬¬0<0 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ¬0<0))
((¬¬0<1 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ¬0<1))
((¬¬1<0 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ¬1<0))
((¬¬1<1 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0⋅0⟩<1) → (¬⟨0⋅0⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ¬0=0))
((¬¬0=1 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ¬0=1))
((¬¬1=0 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ¬1=0))
((¬¬1=1 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ¬1=1))
((¬¬0<0 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ¬0<0))
((¬¬0<1 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ¬0<1))
((¬¬1<0 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ¬1<0))
((¬¬1<1 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0⋅1⟩<0) → (¬⟨0⋅1⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ¬0=0))
((¬¬0=1 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ¬0=1))
((¬¬1=0 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ¬1=0))
((¬¬1=1 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ¬1=1))
((¬¬0<0 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ¬0<0))
((¬¬0<1 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ¬0<1))
((¬¬1<0 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ¬1<0))
((¬¬1<1 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨0⋅1⟩<1) → (¬⟨0⋅1⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ¬0=0))
((¬¬0=1 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ¬0=1))
((¬¬1=0 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ¬1=0))
((¬¬1=1 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ¬1=1))
((¬¬0<0 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ¬0<0))
((¬¬0<1 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ¬0<1))
((¬¬1<0 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ¬1<0))
((¬¬1<1 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1⋅0⟩<0) → (¬⟨1⋅0⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ¬0=0))
((¬¬0=1 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ¬0=1))
((¬¬1=0 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ¬1=0))
((¬¬1=1 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ¬1=1))
((¬¬0<0 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ¬0<0))
((¬¬0<1 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ¬0<1))
((¬¬1<0 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ¬1<0))
((¬¬1<1 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1⋅0⟩<1) → (¬⟨1⋅0⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ¬0=0))
((¬¬0=1 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ¬0=1))
((¬¬1=0 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ¬1=0))
((¬¬1=1 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ¬1=1))
((¬¬0<0 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ¬0<0))
((¬¬0<1 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ¬0<1))
((¬¬1<0 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ¬1<0))
((¬¬1<1 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1⋅1⟩<0) → (¬⟨1⋅1⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ¬0=0))
((¬¬0=1 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ¬0=1))
((¬¬1=0 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ¬1=0))
((¬¬1=1 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ¬1=1))
((¬¬0<0 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ¬0<0))
((¬¬0<1 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ¬0<1))
((¬¬1<0 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ¬1<0))
((¬¬1<1 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬⟨1⋅1⟩<1) → (¬⟨1⋅1⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬¬¬¬0=0) → (¬¬¬0=0 → ¬0=0))
((¬¬0=1 → ¬¬¬¬0=0) → (¬¬¬0=0 → ¬0=1))
((¬¬1=0 → ¬¬¬¬0=0) → (¬¬¬0=0 → ¬1=0))
((¬¬1=1 → ¬¬¬¬0=0) → (¬¬¬0=0 → ¬1=1))
((¬¬0<0 → ¬¬¬¬0=0) → (¬¬¬0=0 → ¬0<0))
((¬¬0<1 → ¬¬¬¬0=0) → (¬¬¬0=0 → ¬0<1))
((¬¬1<0 → ¬¬¬¬0=0) → (¬¬¬0=0 → ¬1<0))
((¬¬1<1 → ¬¬¬¬0=0) → (¬¬¬0=0 → ¬1<1))
((¬∀x. 0=x → ¬¬¬¬0=0) → (¬¬¬0=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬¬0=0) → (¬¬¬0=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬¬0=0) → (¬¬¬0=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬¬0=0) → (¬¬¬0=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬¬0=0) → (¬¬¬0=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬¬0=0) → (¬¬¬0=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬¬0=0) → (¬¬¬0=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬¬0=0) → (¬¬¬0=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬¬0=0) → (¬¬¬0=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬¬0=0) → (¬¬¬0=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬¬0=0) → (¬¬¬0=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬¬0=0) → (¬¬¬0=0 → ∀x. x<x))
((¬¬0=0 → ¬¬¬¬0=1) → (¬¬¬0=1 → ¬0=0))
((¬¬0=1 → ¬¬¬¬0=1) → (¬¬¬0=1 → ¬0=1))
((¬¬1=0 → ¬¬¬¬0=1) → (¬¬¬0=1 → ¬1=0))
((¬¬1=1 → ¬¬¬¬0=1) → (¬¬¬0=1 → ¬1=1))
((¬¬0<0 → ¬¬¬¬0=1) → (¬¬¬0=1 → ¬0<0))
((¬¬0<1 → ¬¬¬¬0=1) → (¬¬¬0=1 → ¬0<1))
((¬¬1<0 → ¬¬¬¬0=1) → (¬¬¬0=1 → ¬1<0))
((¬¬1<1 → ¬¬¬¬0=1) → (¬¬¬0=1 → ¬1<1))
((¬∀x. 0=x → ¬¬¬¬0=1) → (¬¬¬0=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬¬0=1) → (¬¬¬0=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬¬0=1) → (¬¬¬0=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬¬0=1) → (¬¬¬0=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬¬0=1) → (¬¬¬0=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬¬0=1) → (¬¬¬0=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬¬0=1) → (¬¬¬0=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬¬0=1) → (¬¬¬0=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬¬0=1) → (¬¬¬0=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬¬0=1) → (¬¬¬0=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬¬0=1) → (¬¬¬0=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬¬0=1) → (¬¬¬0=1 → ∀x. x<x))
((¬¬0=0 → ¬¬¬¬1=0) → (¬¬¬1=0 → ¬0=0))
((¬¬0=1 → ¬¬¬¬1=0) → (¬¬¬1=0 → ¬0=1))
((¬¬1=0 → ¬¬¬¬1=0) → (¬¬¬1=0 → ¬1=0))
((¬¬1=1 → ¬¬¬¬1=0) → (¬¬¬1=0 → ¬1=1))
((¬¬0<0 → ¬¬¬¬1=0) → (¬¬¬1=0 → ¬0<0))
((¬¬0<1 → ¬¬¬¬1=0) → (¬¬¬1=0 → ¬0<1))
((¬¬1<0 → ¬¬¬¬1=0) → (¬¬¬1=0 → ¬1<0))
((¬¬1<1 → ¬¬¬¬1=0) → (¬¬¬1=0 → ¬1<1))
((¬∀x. 0=x → ¬¬¬¬1=0) → (¬¬¬1=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬¬1=0) → (¬¬¬1=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬¬1=0) → (¬¬¬1=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬¬1=0) → (¬¬¬1=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬¬1=0) → (¬¬¬1=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬¬1=0) → (¬¬¬1=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬¬1=0) → (¬¬¬1=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬¬1=0) → (¬¬¬1=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬¬1=0) → (¬¬¬1=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬¬1=0) → (¬¬¬1=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬¬1=0) → (¬¬¬1=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬¬1=0) → (¬¬¬1=0 → ∀x. x<x))
((¬¬0=0 → ¬¬¬¬1=1) → (¬¬¬1=1 → ¬0=0))
((¬¬0=1 → ¬¬¬¬1=1) → (¬¬¬1=1 → ¬0=1))
((¬¬1=0 → ¬¬¬¬1=1) → (¬¬¬1=1 → ¬1=0))
((¬¬1=1 → ¬¬¬¬1=1) → (¬¬¬1=1 → ¬1=1))
((¬¬0<0 → ¬¬¬¬1=1) → (¬¬¬1=1 → ¬0<0))
((¬¬0<1 → ¬¬¬¬1=1) → (¬¬¬1=1 → ¬0<1))
((¬¬1<0 → ¬¬¬¬1=1) → (¬¬¬1=1 → ¬1<0))
((¬¬1<1 → ¬¬¬¬1=1) → (¬¬¬1=1 → ¬1<1))
((¬∀x. 0=x → ¬¬¬¬1=1) → (¬¬¬1=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬¬1=1) → (¬¬¬1=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬¬1=1) → (¬¬¬1=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬¬1=1) → (¬¬¬1=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬¬1=1) → (¬¬¬1=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬¬1=1) → (¬¬¬1=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬¬1=1) → (¬¬¬1=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬¬1=1) → (¬¬¬1=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬¬1=1) → (¬¬¬1=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬¬1=1) → (¬¬¬1=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬¬1=1) → (¬¬¬1=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬¬1=1) → (¬¬¬1=1 → ∀x. x<x))
((¬¬0=0 → ¬¬¬¬0<0) → (¬¬¬0<0 → ¬0=0))
((¬¬0=1 → ¬¬¬¬0<0) → (¬¬¬0<0 → ¬0=1))
((¬¬1=0 → ¬¬¬¬0<0) → (¬¬¬0<0 → ¬1=0))
((¬¬1=1 → ¬¬¬¬0<0) → (¬¬¬0<0 → ¬1=1))
((¬¬0<0 → ¬¬¬¬0<0) → (¬¬¬0<0 → ¬0<0))
((¬¬0<1 → ¬¬¬¬0<0) → (¬¬¬0<0 → ¬0<1))
((¬¬1<0 → ¬¬¬¬0<0) → (¬¬¬0<0 → ¬1<0))
((¬¬1<1 → ¬¬¬¬0<0) → (¬¬¬0<0 → ¬1<1))
((¬∀x. 0=x → ¬¬¬¬0<0) → (¬¬¬0<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬¬0<0) → (¬¬¬0<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬¬0<0) → (¬¬¬0<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬¬0<0) → (¬¬¬0<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬¬0<0) → (¬¬¬0<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬¬0<0) → (¬¬¬0<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬¬0<0) → (¬¬¬0<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬¬0<0) → (¬¬¬0<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬¬0<0) → (¬¬¬0<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬¬0<0) → (¬¬¬0<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬¬0<0) → (¬¬¬0<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬¬0<0) → (¬¬¬0<0 → ∀x. x<x))
((¬¬0=0 → ¬¬¬¬0<1) → (¬¬¬0<1 → ¬0=0))
((¬¬0=1 → ¬¬¬¬0<1) → (¬¬¬0<1 → ¬0=1))
((¬¬1=0 → ¬¬¬¬0<1) → (¬¬¬0<1 → ¬1=0))
((¬¬1=1 → ¬¬¬¬0<1) → (¬¬¬0<1 → ¬1=1))
((¬¬0<0 → ¬¬¬¬0<1) → (¬¬¬0<1 → ¬0<0))
((¬¬0<1 → ¬¬¬¬0<1) → (¬¬¬0<1 → ¬0<1))
((¬¬1<0 → ¬¬¬¬0<1) → (¬¬¬0<1 → ¬1<0))
((¬¬1<1 → ¬¬¬¬0<1) → (¬¬¬0<1 → ¬1<1))
((¬∀x. 0=x → ¬¬¬¬0<1) → (¬¬¬0<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬¬0<1) → (¬¬¬0<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬¬0<1) → (¬¬¬0<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬¬0<1) → (¬¬¬0<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬¬0<1) → (¬¬¬0<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬¬0<1) → (¬¬¬0<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬¬0<1) → (¬¬¬0<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬¬0<1) → (¬¬¬0<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬¬0<1) → (¬¬¬0<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬¬0<1) → (¬¬¬0<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬¬0<1) → (¬¬¬0<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬¬0<1) → (¬¬¬0<1 → ∀x. x<x))
((¬¬0=0 → ¬¬¬¬1<0) → (¬¬¬1<0 → ¬0=0))
((¬¬0=1 → ¬¬¬¬1<0) → (¬¬¬1<0 → ¬0=1))
((¬¬1=0 → ¬¬¬¬1<0) → (¬¬¬1<0 → ¬1=0))
((¬¬1=1 → ¬¬¬¬1<0) → (¬¬¬1<0 → ¬1=1))
((¬¬0<0 → ¬¬¬¬1<0) → (¬¬¬1<0 → ¬0<0))
((¬¬0<1 → ¬¬¬¬1<0) → (¬¬¬1<0 → ¬0<1))
((¬¬1<0 → ¬¬¬¬1<0) → (¬¬¬1<0 → ¬1<0))
((¬¬1<1 → ¬¬¬¬1<0) → (¬¬¬1<0 → ¬1<1))
((¬∀x. 0=x → ¬¬¬¬1<0) → (¬¬¬1<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬¬1<0) → (¬¬¬1<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬¬1<0) → (¬¬¬1<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬¬1<0) → (¬¬¬1<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬¬1<0) → (¬¬¬1<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬¬1<0) → (¬¬¬1<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬¬1<0) → (¬¬¬1<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬¬1<0) → (¬¬¬1<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬¬1<0) → (¬¬¬1<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬¬1<0) → (¬¬¬1<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬¬1<0) → (¬¬¬1<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬¬1<0) → (¬¬¬1<0 → ∀x. x<x))
((¬¬0=0 → ¬¬¬¬1<1) → (¬¬¬1<1 → ¬0=0))
((¬¬0=1 → ¬¬¬¬1<1) → (¬¬¬1<1 → ¬0=1))
((¬¬1=0 → ¬¬¬¬1<1) → (¬¬¬1<1 → ¬1=0))
((¬¬1=1 → ¬¬¬¬1<1) → (¬¬¬1<1 → ¬1=1))
((¬¬0<0 → ¬¬¬¬1<1) → (¬¬¬1<1 → ¬0<0))
((¬¬0<1 → ¬¬¬¬1<1) → (¬¬¬1<1 → ¬0<1))
((¬¬1<0 → ¬¬¬¬1<1) → (¬¬¬1<1 → ¬1<0))
((¬¬1<1 → ¬¬¬¬1<1) → (¬¬¬1<1 → ¬1<1))
((¬∀x. 0=x → ¬¬¬¬1<1) → (¬¬¬1<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬¬1<1) → (¬¬¬1<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬¬1<1) → (¬¬¬1<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬¬1<1) → (¬¬¬1<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬¬1<1) → (¬¬¬1<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬¬1<1) → (¬¬¬1<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬¬1<1) → (¬¬¬1<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬¬1<1) → (¬¬¬1<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬¬1<1) → (¬¬¬1<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬¬1<1) → (¬¬¬1<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬¬1<1) → (¬¬¬1<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬¬1<1) → (¬¬¬1<1 → ∀x. x<x))
((¬¬0=0 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ¬0=0))
((¬¬0=1 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ¬0=1))
((¬¬1=0 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ¬1=0))
((¬¬1=1 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ¬1=1))
((¬¬0<0 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ¬0<0))
((¬¬0<1 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ¬0<1))
((¬¬1<0 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ¬1<0))
((¬¬1<1 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ¬1<1))
((¬∀x. 0=x → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ∀x. x=1))
((¬∀x. x=x → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ∀x. x=x))
((¬∀x. x=x → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ∀x. x<1))
((¬∀x. x<x → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ∀x. x<x))
((¬∀x. x<x → ¬¬¬∀x. 0=x) → (¬¬∀x. 0=x → ∀x. x<x))
((¬¬0=0 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ¬0=0))
((¬¬0=1 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ¬0=1))
((¬¬1=0 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ¬1=0))
((¬¬1=1 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ¬1=1))
((¬¬0<0 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ¬0<0))
((¬¬0<1 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ¬0<1))
((¬¬1<0 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ¬1<0))
((¬¬1<1 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ¬1<1))
((¬∀x. 0=x → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ∀x. x=1))
((¬∀x. x=x → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ∀x. x=x))
((¬∀x. x=x → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ∀x. x<1))
((¬∀x. x<x → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ∀x. x<x))
((¬∀x. x<x → ¬¬¬∀x. 1=x) → (¬¬∀x. 1=x → ∀x. x<x))
((¬¬0=0 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ¬0=0))
((¬¬0=1 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ¬0=1))
((¬¬1=0 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ¬1=0))
((¬¬1=1 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ¬1=1))
((¬¬0<0 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ¬0<0))
((¬¬0<1 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ¬0<1))
((¬¬1<0 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ¬1<0))
((¬¬1<1 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ¬1<1))
((¬∀x. 0=x → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬∀x. x=0) → (¬¬∀x. x=0 → ∀x. x<x))
((¬¬0=0 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ¬0=0))
((¬¬0=1 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ¬0=1))
((¬¬1=0 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ¬1=0))
((¬¬1=1 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ¬1=1))
((¬¬0<0 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ¬0<0))
((¬¬0<1 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ¬0<1))
((¬¬1<0 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ¬1<0))
((¬¬1<1 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ¬1<1))
((¬∀x. 0=x → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬∀x. x=1) → (¬¬∀x. x=1 → ∀x. x<x))
((¬¬0=0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬0=0))
((¬¬0=1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬0=1))
((¬¬1=0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬1=0))
((¬¬1=1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬1=1))
((¬¬0<0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬0<0))
((¬¬0<1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬0<1))
((¬¬1<0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬1<0))
((¬¬1<1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬1<1))
((¬∀x. 0=x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x=1))
((¬∀x. x=x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x=x))
((¬∀x. x=x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x<1))
((¬∀x. x<x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x<x))
((¬∀x. x<x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x<x))
((¬¬0=0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬0=0))
((¬¬0=1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬0=1))
((¬¬1=0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬1=0))
((¬¬1=1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬1=1))
((¬¬0<0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬0<0))
((¬¬0<1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬0<1))
((¬¬1<0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬1<0))
((¬¬1<1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ¬1<1))
((¬∀x. 0=x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x=1))
((¬∀x. x=x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x=x))
((¬∀x. x=x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x<1))
((¬∀x. x<x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x<x))
((¬∀x. x<x → ¬¬¬∀x. x=x) → (¬¬∀x. x=x → ∀x. x<x))
((¬¬0=0 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ¬0=0))
((¬¬0=1 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ¬0=1))
((¬¬1=0 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ¬1=0))
((¬¬1=1 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ¬1=1))
((¬¬0<0 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ¬0<0))
((¬¬0<1 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ¬0<1))
((¬¬1<0 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ¬1<0))
((¬¬1<1 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ¬1<1))
((¬∀x. 0=x → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ∀x. x=1))
((¬∀x. x=x → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ∀x. x=x))
((¬∀x. x=x → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ∀x. x<1))
((¬∀x. x<x → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ∀x. x<x))
((¬∀x. x<x → ¬¬¬∀x. 0<x) → (¬¬∀x. 0<x → ∀x. x<x))
((¬¬0=0 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ¬0=0))
((¬¬0=1 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ¬0=1))
((¬¬1=0 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ¬1=0))
((¬¬1=1 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ¬1=1))
((¬¬0<0 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ¬0<0))
((¬¬0<1 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ¬0<1))
((¬¬1<0 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ¬1<0))
((¬¬1<1 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ¬1<1))
((¬∀x. 0=x → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ∀x. x=1))
((¬∀x. x=x → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ∀x. x=x))
((¬∀x. x=x → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ∀x. x<1))
((¬∀x. x<x → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ∀x. x<x))
((¬∀x. x<x → ¬¬¬∀x. 1<x) → (¬¬∀x. 1<x → ∀x. x<x))
((¬¬0=0 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ¬0=0))
((¬¬0=1 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ¬0=1))
((¬¬1=0 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ¬1=0))
((¬¬1=1 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ¬1=1))
((¬¬0<0 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ¬0<0))
((¬¬0<1 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ¬0<1))
((¬¬1<0 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ¬1<0))
((¬¬1<1 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ¬1<1))
((¬∀x. 0=x → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬∀x. x<0) → (¬¬∀x. x<0 → ∀x. x<x))
((¬¬0=0 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ¬0=0))
((¬¬0=1 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ¬0=1))
((¬¬1=0 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ¬1=0))
((¬¬1=1 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ¬1=1))
((¬¬0<0 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ¬0<0))
((¬¬0<1 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ¬0<1))
((¬¬1<0 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ¬1<0))
((¬¬1<1 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ¬1<1))
((¬∀x. 0=x → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬¬∀x. x<1) → (¬¬∀x. x<1 → ∀x. x<x))
((¬¬0=0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬0=0))
((¬¬0=1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬0=1))
((¬¬1=0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬1=0))
((¬¬1=1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬1=1))
((¬¬0<0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬0<0))
((¬¬0<1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬0<1))
((¬¬1<0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬1<0))
((¬¬1<1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬1<1))
((¬∀x. 0=x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x=1))
((¬∀x. x=x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x=x))
((¬∀x. x=x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x<1))
((¬∀x. x<x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x<x))
((¬∀x. x<x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x<x))
((¬¬0=0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬0=0))
((¬¬0=1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬0=1))
((¬¬1=0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬1=0))
((¬¬1=1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬1=1))
((¬¬0<0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬0<0))
((¬¬0<1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬0<1))
((¬¬1<0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬1<0))
((¬¬1<1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ¬1<1))
((¬∀x. 0=x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x=0))
((¬∀x. x=1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x=1))
((¬∀x. x=x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x=x))
((¬∀x. x=x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x=x))
((¬∀x. 0<x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x<0))
((¬∀x. x<1 → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x<1))
((¬∀x. x<x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x<x))
((¬∀x. x<x → ¬¬¬∀x. x<x) → (¬¬∀x. x<x → ∀x. x<x))
((¬¬0=0 → ¬¬∀y. 0=y) → (¬∀y. 0=y → ¬0=0))
((¬¬0=1 → ¬¬∀y. 0=y) → (¬∀y. 0=y → ¬0=1))
((¬¬1=0 → ¬¬∀y. 0=y) → (¬∀y. 0=y → ¬1=0))
((¬¬1=1 → ¬¬∀y. 0=y) → (¬∀y. 0=y → ¬1=1))
((¬¬0<0 → ¬¬∀y. 0=y) → (¬∀y. 0=y → ¬0<0))
((¬¬0<1 → ¬¬∀y. 0=y) → (¬∀y. 0=y → ¬0<1))
((¬¬1<0 → ¬¬∀y. 0=y) → (¬∀y. 0=y → ¬1<0))
((¬¬1<1 → ¬¬∀y. 0=y) → (¬∀y. 0=y → ¬1<1))
((¬∀x. 0=x → ¬¬∀y. 0=y) → (¬∀y. 0=y → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀y. 0=y) → (¬∀y. 0=y → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀y. 0=y) → (¬∀y. 0=y → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀y. 0=y) → (¬∀y. 0=y → ∀x. x=1))
((¬∀x. x=x → ¬¬∀y. 0=y) → (¬∀y. 0=y → ∀x. x=x))
((¬∀x. x=x → ¬¬∀y. 0=y) → (¬∀y. 0=y → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀y. 0=y) → (¬∀y. 0=y → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀y. 0=y) → (¬∀y. 0=y → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀y. 0=y) → (¬∀y. 0=y → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀y. 0=y) → (¬∀y. 0=y → ∀x. x<1))
((¬∀x. x<x → ¬¬∀y. 0=y) → (¬∀y. 0=y → ∀x. x<x))
((¬∀x. x<x → ¬¬∀y. 0=y) → (¬∀y. 0=y → ∀x. x<x))
((¬¬0=0 → ¬¬∀y. 1=y) → (¬∀y. 1=y → ¬0=0))
((¬¬0=1 → ¬¬∀y. 1=y) → (¬∀y. 1=y → ¬0=1))
((¬¬1=0 → ¬¬∀y. 1=y) → (¬∀y. 1=y → ¬1=0))
((¬¬1=1 → ¬¬∀y. 1=y) → (¬∀y. 1=y → ¬1=1))
((¬¬0<0 → ¬¬∀y. 1=y) → (¬∀y. 1=y → ¬0<0))
((¬¬0<1 → ¬¬∀y. 1=y) → (¬∀y. 1=y → ¬0<1))
((¬¬1<0 → ¬¬∀y. 1=y) → (¬∀y. 1=y → ¬1<0))
((¬¬1<1 → ¬¬∀y. 1=y) → (¬∀y. 1=y → ¬1<1))
((¬∀x. 0=x → ¬¬∀y. 1=y) → (¬∀y. 1=y → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀y. 1=y) → (¬∀y. 1=y → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀y. 1=y) → (¬∀y. 1=y → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀y. 1=y) → (¬∀y. 1=y → ∀x. x=1))
((¬∀x. x=x → ¬¬∀y. 1=y) → (¬∀y. 1=y → ∀x. x=x))
((¬∀x. x=x → ¬¬∀y. 1=y) → (¬∀y. 1=y → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀y. 1=y) → (¬∀y. 1=y → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀y. 1=y) → (¬∀y. 1=y → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀y. 1=y) → (¬∀y. 1=y → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀y. 1=y) → (¬∀y. 1=y → ∀x. x<1))
((¬∀x. x<x → ¬¬∀y. 1=y) → (¬∀y. 1=y → ∀x. x<x))
((¬∀x. x<x → ¬¬∀y. 1=y) → (¬∀y. 1=y → ∀x. x<x))
((¬¬0=0 → ¬¬∀y. y=0) → (¬∀y. y=0 → ¬0=0))
((¬¬0=1 → ¬¬∀y. y=0) → (¬∀y. y=0 → ¬0=1))
((¬¬1=0 → ¬¬∀y. y=0) → (¬∀y. y=0 → ¬1=0))
((¬¬1=1 → ¬¬∀y. y=0) → (¬∀y. y=0 → ¬1=1))
((¬¬0<0 → ¬¬∀y. y=0) → (¬∀y. y=0 → ¬0<0))
((¬¬0<1 → ¬¬∀y. y=0) → (¬∀y. y=0 → ¬0<1))
((¬¬1<0 → ¬¬∀y. y=0) → (¬∀y. y=0 → ¬1<0))
((¬¬1<1 → ¬¬∀y. y=0) → (¬∀y. y=0 → ¬1<1))
((¬∀x. 0=x → ¬¬∀y. y=0) → (¬∀y. y=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀y. y=0) → (¬∀y. y=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀y. y=0) → (¬∀y. y=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀y. y=0) → (¬∀y. y=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬∀y. y=0) → (¬∀y. y=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬∀y. y=0) → (¬∀y. y=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀y. y=0) → (¬∀y. y=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀y. y=0) → (¬∀y. y=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀y. y=0) → (¬∀y. y=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀y. y=0) → (¬∀y. y=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬∀y. y=0) → (¬∀y. y=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬∀y. y=0) → (¬∀y. y=0 → ∀x. x<x))
((¬¬0=0 → ¬¬∀y. y=1) → (¬∀y. y=1 → ¬0=0))
((¬¬0=1 → ¬¬∀y. y=1) → (¬∀y. y=1 → ¬0=1))
((¬¬1=0 → ¬¬∀y. y=1) → (¬∀y. y=1 → ¬1=0))
((¬¬1=1 → ¬¬∀y. y=1) → (¬∀y. y=1 → ¬1=1))
((¬¬0<0 → ¬¬∀y. y=1) → (¬∀y. y=1 → ¬0<0))
((¬¬0<1 → ¬¬∀y. y=1) → (¬∀y. y=1 → ¬0<1))
((¬¬1<0 → ¬¬∀y. y=1) → (¬∀y. y=1 → ¬1<0))
((¬¬1<1 → ¬¬∀y. y=1) → (¬∀y. y=1 → ¬1<1))
((¬∀x. 0=x → ¬¬∀y. y=1) → (¬∀y. y=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀y. y=1) → (¬∀y. y=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀y. y=1) → (¬∀y. y=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀y. y=1) → (¬∀y. y=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬∀y. y=1) → (¬∀y. y=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬∀y. y=1) → (¬∀y. y=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀y. y=1) → (¬∀y. y=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀y. y=1) → (¬∀y. y=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀y. y=1) → (¬∀y. y=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀y. y=1) → (¬∀y. y=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬∀y. y=1) → (¬∀y. y=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬∀y. y=1) → (¬∀y. y=1 → ∀x. x<x))
((¬¬0=0 → ¬¬∀y. 0<y) → (¬∀y. 0<y → ¬0=0))
((¬¬0=1 → ¬¬∀y. 0<y) → (¬∀y. 0<y → ¬0=1))
((¬¬1=0 → ¬¬∀y. 0<y) → (¬∀y. 0<y → ¬1=0))
((¬¬1=1 → ¬¬∀y. 0<y) → (¬∀y. 0<y → ¬1=1))
((¬¬0<0 → ¬¬∀y. 0<y) → (¬∀y. 0<y → ¬0<0))
((¬¬0<1 → ¬¬∀y. 0<y) → (¬∀y. 0<y → ¬0<1))
((¬¬1<0 → ¬¬∀y. 0<y) → (¬∀y. 0<y → ¬1<0))
((¬¬1<1 → ¬¬∀y. 0<y) → (¬∀y. 0<y → ¬1<1))
((¬∀x. 0=x → ¬¬∀y. 0<y) → (¬∀y. 0<y → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀y. 0<y) → (¬∀y. 0<y → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀y. 0<y) → (¬∀y. 0<y → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀y. 0<y) → (¬∀y. 0<y → ∀x. x=1))
((¬∀x. x=x → ¬¬∀y. 0<y) → (¬∀y. 0<y → ∀x. x=x))
((¬∀x. x=x → ¬¬∀y. 0<y) → (¬∀y. 0<y → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀y. 0<y) → (¬∀y. 0<y → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀y. 0<y) → (¬∀y. 0<y → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀y. 0<y) → (¬∀y. 0<y → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀y. 0<y) → (¬∀y. 0<y → ∀x. x<1))
((¬∀x. x<x → ¬¬∀y. 0<y) → (¬∀y. 0<y → ∀x. x<x))
((¬∀x. x<x → ¬¬∀y. 0<y) → (¬∀y. 0<y → ∀x. x<x))
((¬¬0=0 → ¬¬∀y. 1<y) → (¬∀y. 1<y → ¬0=0))
((¬¬0=1 → ¬¬∀y. 1<y) → (¬∀y. 1<y → ¬0=1))
((¬¬1=0 → ¬¬∀y. 1<y) → (¬∀y. 1<y → ¬1=0))
((¬¬1=1 → ¬¬∀y. 1<y) → (¬∀y. 1<y → ¬1=1))
((¬¬0<0 → ¬¬∀y. 1<y) → (¬∀y. 1<y → ¬0<0))
((¬¬0<1 → ¬¬∀y. 1<y) → (¬∀y. 1<y → ¬0<1))
((¬¬1<0 → ¬¬∀y. 1<y) → (¬∀y. 1<y → ¬1<0))
((¬¬1<1 → ¬¬∀y. 1<y) → (¬∀y. 1<y → ¬1<1))
((¬∀x. 0=x → ¬¬∀y. 1<y) → (¬∀y. 1<y → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀y. 1<y) → (¬∀y. 1<y → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀y. 1<y) → (¬∀y. 1<y → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀y. 1<y) → (¬∀y. 1<y → ∀x. x=1))
((¬∀x. x=x → ¬¬∀y. 1<y) → (¬∀y. 1<y → ∀x. x=x))
((¬∀x. x=x → ¬¬∀y. 1<y) → (¬∀y. 1<y → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀y. 1<y) → (¬∀y. 1<y → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀y. 1<y) → (¬∀y. 1<y → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀y. 1<y) → (¬∀y. 1<y → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀y. 1<y) → (¬∀y. 1<y → ∀x. x<1))
((¬∀x. x<x → ¬¬∀y. 1<y) → (¬∀y. 1<y → ∀x. x<x))
((¬∀x. x<x → ¬¬∀y. 1<y) → (¬∀y. 1<y → ∀x. x<x))
((¬¬0=0 → ¬¬∀y. y<0) → (¬∀y. y<0 → ¬0=0))
((¬¬0=1 → ¬¬∀y. y<0) → (¬∀y. y<0 → ¬0=1))
((¬¬1=0 → ¬¬∀y. y<0) → (¬∀y. y<0 → ¬1=0))
((¬¬1=1 → ¬¬∀y. y<0) → (¬∀y. y<0 → ¬1=1))
((¬¬0<0 → ¬¬∀y. y<0) → (¬∀y. y<0 → ¬0<0))
((¬¬0<1 → ¬¬∀y. y<0) → (¬∀y. y<0 → ¬0<1))
((¬¬1<0 → ¬¬∀y. y<0) → (¬∀y. y<0 → ¬1<0))
((¬¬1<1 → ¬¬∀y. y<0) → (¬∀y. y<0 → ¬1<1))
((¬∀x. 0=x → ¬¬∀y. y<0) → (¬∀y. y<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀y. y<0) → (¬∀y. y<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀y. y<0) → (¬∀y. y<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀y. y<0) → (¬∀y. y<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬∀y. y<0) → (¬∀y. y<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬∀y. y<0) → (¬∀y. y<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀y. y<0) → (¬∀y. y<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀y. y<0) → (¬∀y. y<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀y. y<0) → (¬∀y. y<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀y. y<0) → (¬∀y. y<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬∀y. y<0) → (¬∀y. y<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬∀y. y<0) → (¬∀y. y<0 → ∀x. x<x))
((¬¬0=0 → ¬¬∀y. y<1) → (¬∀y. y<1 → ¬0=0))
((¬¬0=1 → ¬¬∀y. y<1) → (¬∀y. y<1 → ¬0=1))
((¬¬1=0 → ¬¬∀y. y<1) → (¬∀y. y<1 → ¬1=0))
((¬¬1=1 → ¬¬∀y. y<1) → (¬∀y. y<1 → ¬1=1))
((¬¬0<0 → ¬¬∀y. y<1) → (¬∀y. y<1 → ¬0<0))
((¬¬0<1 → ¬¬∀y. y<1) → (¬∀y. y<1 → ¬0<1))
((¬¬1<0 → ¬¬∀y. y<1) → (¬∀y. y<1 → ¬1<0))
((¬¬1<1 → ¬¬∀y. y<1) → (¬∀y. y<1 → ¬1<1))
((¬∀x. 0=x → ¬¬∀y. y<1) → (¬∀y. y<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀y. y<1) → (¬∀y. y<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀y. y<1) → (¬∀y. y<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀y. y<1) → (¬∀y. y<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬∀y. y<1) → (¬∀y. y<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬∀y. y<1) → (¬∀y. y<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀y. y<1) → (¬∀y. y<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀y. y<1) → (¬∀y. y<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀y. y<1) → (¬∀y. y<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀y. y<1) → (¬∀y. y<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬∀y. y<1) → (¬∀y. y<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬∀y. y<1) → (¬∀y. y<1 → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ¬0=0))
((¬¬0=1 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ¬0=1))
((¬¬1=0 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ¬1=0))
((¬¬1=1 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ¬1=1))
((¬¬0<0 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ¬0<0))
((¬¬0<1 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ¬0<1))
((¬¬1<0 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ¬1<0))
((¬¬1<1 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. ¬0=x) → (¬∀x. ¬0=x → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ¬0=0))
((¬¬0=1 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ¬0=1))
((¬¬1=0 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ¬1=0))
((¬¬1=1 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ¬1=1))
((¬¬0<0 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ¬0<0))
((¬¬0<1 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ¬0<1))
((¬¬1<0 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ¬1<0))
((¬¬1<1 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. ¬1=x) → (¬∀x. ¬1=x → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ¬0=0))
((¬¬0=1 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ¬0=1))
((¬¬1=0 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ¬1=0))
((¬¬1=1 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ¬1=1))
((¬¬0<0 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ¬0<0))
((¬¬0<1 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ¬0<1))
((¬¬1<0 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ¬1<0))
((¬¬1<1 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. ¬x=0) → (¬∀x. ¬x=0 → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ¬0=0))
((¬¬0=1 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ¬0=1))
((¬¬1=0 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ¬1=0))
((¬¬1=1 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ¬1=1))
((¬¬0<0 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ¬0<0))
((¬¬0<1 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ¬0<1))
((¬¬1<0 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ¬1<0))
((¬¬1<1 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. ¬x=1) → (¬∀x. ¬x=1 → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬0=0))
((¬¬0=1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬0=1))
((¬¬1=0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬1=0))
((¬¬1=1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬1=1))
((¬¬0<0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬0<0))
((¬¬0<1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬0<1))
((¬¬1<0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬1<0))
((¬¬1<1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬0=0))
((¬¬0=1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬0=1))
((¬¬1=0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬1=0))
((¬¬1=1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬1=1))
((¬¬0<0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬0<0))
((¬¬0<1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬0<1))
((¬¬1<0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬1<0))
((¬¬1<1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. ¬x=x) → (¬∀x. ¬x=x → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ¬0=0))
((¬¬0=1 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ¬0=1))
((¬¬1=0 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ¬1=0))
((¬¬1=1 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ¬1=1))
((¬¬0<0 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ¬0<0))
((¬¬0<1 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ¬0<1))
((¬¬1<0 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ¬1<0))
((¬¬1<1 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. ¬0<x) → (¬∀x. ¬0<x → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ¬0=0))
((¬¬0=1 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ¬0=1))
((¬¬1=0 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ¬1=0))
((¬¬1=1 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ¬1=1))
((¬¬0<0 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ¬0<0))
((¬¬0<1 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ¬0<1))
((¬¬1<0 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ¬1<0))
((¬¬1<1 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. ¬1<x) → (¬∀x. ¬1<x → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ¬0=0))
((¬¬0=1 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ¬0=1))
((¬¬1=0 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ¬1=0))
((¬¬1=1 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ¬1=1))
((¬¬0<0 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ¬0<0))
((¬¬0<1 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ¬0<1))
((¬¬1<0 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ¬1<0))
((¬¬1<1 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. ¬x<0) → (¬∀x. ¬x<0 → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ¬0=0))
((¬¬0=1 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ¬0=1))
((¬¬1=0 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ¬1=0))
((¬¬1=1 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ¬1=1))
((¬¬0<0 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ¬0<0))
((¬¬0<1 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ¬0<1))
((¬¬1<0 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ¬1<0))
((¬¬1<1 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. ¬x<1) → (¬∀x. ¬x<1 → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬0=0))
((¬¬0=1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬0=1))
((¬¬1=0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬1=0))
((¬¬1=1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬1=1))
((¬¬0<0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬0<0))
((¬¬0<1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬0<1))
((¬¬1<0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬1<0))
((¬¬1<1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x<x))
((¬¬0=0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬0=0))
((¬¬0=1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬0=1))
((¬¬1=0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬1=0))
((¬¬1=1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬1=1))
((¬¬0<0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬0<0))
((¬¬0<1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬0<1))
((¬¬1<0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬1<0))
((¬¬1<1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ¬1<1))
((¬∀x. 0=x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. 0=x))
((¬∀x. 1=x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. 1=x))
((¬∀x. x=0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x=0))
((¬∀x. x=1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x=1))
((¬∀x. x=x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x=x))
((¬∀x. x=x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x=x))
((¬∀x. 0<x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. 0<x))
((¬∀x. 1<x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. 1<x))
((¬∀x. x<0 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x<0))
((¬∀x. x<1 → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x<1))
((¬∀x. x<x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x<x))
((¬∀x. x<x → ¬¬∀x. ¬x<x) → (¬∀x. ¬x<x → ∀x. x<x))
((¬¬0=0 → ¬∀z. 0=z) → (∀z. 0=z → ¬0=0))
((¬¬0=1 → ¬∀z. 0=z) → (∀z. 0=z → ¬0=1))
((¬¬1=0 → ¬∀z. 0=z) → (∀z. 0=z → ¬1=0))
((¬¬1=1 → ¬∀z. 0=z) → (∀z. 0=z → ¬1=1))
((¬¬0<0 → ¬∀z. 0=z) → (∀z. 0=z → ¬0<0))
((¬¬0<1 → ¬∀z. 0=z) → (∀z. 0=z → ¬0<1))
((¬¬1<0 → ¬∀z. 0=z) → (∀z. 0=z → ¬1<0))
((¬¬1<1 → ¬∀z. 0=z) → (∀z. 0=z → ¬1<1))
((¬∀x. 0=x → ¬∀z. 0=z) → (∀z. 0=z → ∀x. 0=x))
((¬∀x. 1=x → ¬∀z. 0=z) → (∀z. 0=z → ∀x. 1=x))
((¬∀x. x=0 → ¬∀z. 0=z) → (∀z. 0=z → ∀x. x=0))
((¬∀x. x=1 → ¬∀z. 0=z) → (∀z. 0=z → ∀x. x=1))
((¬∀x. x=x → ¬∀z. 0=z) → (∀z. 0=z → ∀x. x=x))
((¬∀x. x=x → ¬∀z. 0=z) → (∀z. 0=z → ∀x. x=x))
((¬∀x. 0<x → ¬∀z. 0=z) → (∀z. 0=z → ∀x. 0<x))
((¬∀x. 1<x → ¬∀z. 0=z) → (∀z. 0=z → ∀x. 1<x))
((¬∀x. x<0 → ¬∀z. 0=z) → (∀z. 0=z → ∀x. x<0))
((¬∀x. x<1 → ¬∀z. 0=z) → (∀z. 0=z → ∀x. x<1))
((¬∀x. x<x → ¬∀z. 0=z) → (∀z. 0=z → ∀x. x<x))
((¬∀x. x<x → ¬∀z. 0=z) → (∀z. 0=z → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0=⟨0+x⟩) → (∀x. 0=⟨0+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0=⟨1+x⟩) → (∀x. 0=⟨1+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0=⟨x+0⟩) → (∀x. 0=⟨x+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0=⟨x+1⟩) → (∀x. 0=⟨x+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0=⟨x+x⟩) → (∀x. 0=⟨x+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0=⟨0⋅x⟩) → (∀x. 0=⟨0⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0=⟨1⋅x⟩) → (∀x. 0=⟨1⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0=⟨x⋅0⟩) → (∀x. 0=⟨x⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0=⟨x⋅1⟩) → (∀x. 0=⟨x⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0=⟨x⋅x⟩) → (∀x. 0=⟨x⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀z. 1=z) → (∀z. 1=z → ¬0=0))
((¬¬0=1 → ¬∀z. 1=z) → (∀z. 1=z → ¬0=1))
((¬¬1=0 → ¬∀z. 1=z) → (∀z. 1=z → ¬1=0))
((¬¬1=1 → ¬∀z. 1=z) → (∀z. 1=z → ¬1=1))
((¬¬0<0 → ¬∀z. 1=z) → (∀z. 1=z → ¬0<0))
((¬¬0<1 → ¬∀z. 1=z) → (∀z. 1=z → ¬0<1))
((¬¬1<0 → ¬∀z. 1=z) → (∀z. 1=z → ¬1<0))
((¬¬1<1 → ¬∀z. 1=z) → (∀z. 1=z → ¬1<1))
((¬∀x. 0=x → ¬∀z. 1=z) → (∀z. 1=z → ∀x. 0=x))
((¬∀x. 1=x → ¬∀z. 1=z) → (∀z. 1=z → ∀x. 1=x))
((¬∀x. x=0 → ¬∀z. 1=z) → (∀z. 1=z → ∀x. x=0))
((¬∀x. x=1 → ¬∀z. 1=z) → (∀z. 1=z → ∀x. x=1))
((¬∀x. x=x → ¬∀z. 1=z) → (∀z. 1=z → ∀x. x=x))
((¬∀x. x=x → ¬∀z. 1=z) → (∀z. 1=z → ∀x. x=x))
((¬∀x. 0<x → ¬∀z. 1=z) → (∀z. 1=z → ∀x. 0<x))
((¬∀x. 1<x → ¬∀z. 1=z) → (∀z. 1=z → ∀x. 1<x))
((¬∀x. x<0 → ¬∀z. 1=z) → (∀z. 1=z → ∀x. x<0))
((¬∀x. x<1 → ¬∀z. 1=z) → (∀z. 1=z → ∀x. x<1))
((¬∀x. x<x → ¬∀z. 1=z) → (∀z. 1=z → ∀x. x<x))
((¬∀x. x<x → ¬∀z. 1=z) → (∀z. 1=z → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1=⟨0+x⟩) → (∀x. 1=⟨0+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1=⟨1+x⟩) → (∀x. 1=⟨1+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1=⟨x+0⟩) → (∀x. 1=⟨x+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1=⟨x+1⟩) → (∀x. 1=⟨x+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1=⟨x+x⟩) → (∀x. 1=⟨x+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1=⟨0⋅x⟩) → (∀x. 1=⟨0⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1=⟨1⋅x⟩) → (∀x. 1=⟨1⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1=⟨x⋅0⟩) → (∀x. 1=⟨x⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1=⟨x⋅1⟩) → (∀x. 1=⟨x⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1=⟨x⋅x⟩) → (∀x. 1=⟨x⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨0+0⟩) → (∀x. x=⟨0+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨0+1⟩) → (∀x. x=⟨0+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨0+x⟩) → (∀x. x=⟨0+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨1+0⟩) → (∀x. x=⟨1+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨1+1⟩) → (∀x. x=⟨1+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨1+x⟩) → (∀x. x=⟨1+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨x+0⟩) → (∀x. x=⟨x+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨x+1⟩) → (∀x. x=⟨x+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨x+x⟩) → (∀x. x=⟨x+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨0⋅0⟩) → (∀x. x=⟨0⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨0⋅1⟩) → (∀x. x=⟨0⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨0⋅x⟩) → (∀x. x=⟨0⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨1⋅0⟩) → (∀x. x=⟨1⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨1⋅1⟩) → (∀x. x=⟨1⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨1⋅x⟩) → (∀x. x=⟨1⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨x⋅0⟩) → (∀x. x=⟨x⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨x⋅1⟩) → (∀x. x=⟨x⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x=⟨x⋅x⟩) → (∀x. x=⟨x⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀y. y=y) → (∀y. y=y → ¬0=0))
((¬¬0=1 → ¬∀y. y=y) → (∀y. y=y → ¬0=1))
((¬¬1=0 → ¬∀y. y=y) → (∀y. y=y → ¬1=0))
((¬¬1=1 → ¬∀y. y=y) → (∀y. y=y → ¬1=1))
((¬¬0<0 → ¬∀y. y=y) → (∀y. y=y → ¬0<0))
((¬¬0<1 → ¬∀y. y=y) → (∀y. y=y → ¬0<1))
((¬¬1<0 → ¬∀y. y=y) → (∀y. y=y → ¬1<0))
((¬¬1<1 → ¬∀y. y=y) → (∀y. y=y → ¬1<1))
((¬∀x. 0=x → ¬∀y. y=y) → (∀y. y=y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. y=y) → (∀y. y=y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. y=y) → (∀y. y=y → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. y=y) → (∀y. y=y → ∀x. x=1))
((¬∀x. x=x → ¬∀y. y=y) → (∀y. y=y → ∀x. x=x))
((¬∀x. x=x → ¬∀y. y=y) → (∀y. y=y → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. y=y) → (∀y. y=y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. y=y) → (∀y. y=y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. y=y) → (∀y. y=y → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. y=y) → (∀y. y=y → ∀x. x<1))
((¬∀x. x<x → ¬∀y. y=y) → (∀y. y=y → ∀x. x<x))
((¬∀x. x<x → ¬∀y. y=y) → (∀y. y=y → ∀x. x<x))
((¬¬0=0 → ¬∀y. y=y) → (∀y. y=y → ¬0=0))
((¬¬0=1 → ¬∀y. y=y) → (∀y. y=y → ¬0=1))
((¬¬1=0 → ¬∀y. y=y) → (∀y. y=y → ¬1=0))
((¬¬1=1 → ¬∀y. y=y) → (∀y. y=y → ¬1=1))
((¬¬0<0 → ¬∀y. y=y) → (∀y. y=y → ¬0<0))
((¬¬0<1 → ¬∀y. y=y) → (∀y. y=y → ¬0<1))
((¬¬1<0 → ¬∀y. y=y) → (∀y. y=y → ¬1<0))
((¬¬1<1 → ¬∀y. y=y) → (∀y. y=y → ¬1<1))
((¬∀x. 0=x → ¬∀y. y=y) → (∀y. y=y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. y=y) → (∀y. y=y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. y=y) → (∀y. y=y → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. y=y) → (∀y. y=y → ∀x. x=1))
((¬∀x. x=x → ¬∀y. y=y) → (∀y. y=y → ∀x. x=x))
((¬∀x. x=x → ¬∀y. y=y) → (∀y. y=y → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. y=y) → (∀y. y=y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. y=y) → (∀y. y=y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. y=y) → (∀y. y=y → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. y=y) → (∀y. y=y → ∀x. x<1))
((¬∀x. x<x → ¬∀y. y=y) → (∀y. y=y → ∀x. x<x))
((¬∀x. x<x → ¬∀y. y=y) → (∀y. y=y → ∀x. x<x))
((¬¬0=0 → ¬∀z. z=0) → (∀z. z=0 → ¬0=0))
((¬¬0=1 → ¬∀z. z=0) → (∀z. z=0 → ¬0=1))
((¬¬1=0 → ¬∀z. z=0) → (∀z. z=0 → ¬1=0))
((¬¬1=1 → ¬∀z. z=0) → (∀z. z=0 → ¬1=1))
((¬¬0<0 → ¬∀z. z=0) → (∀z. z=0 → ¬0<0))
((¬¬0<1 → ¬∀z. z=0) → (∀z. z=0 → ¬0<1))
((¬¬1<0 → ¬∀z. z=0) → (∀z. z=0 → ¬1<0))
((¬¬1<1 → ¬∀z. z=0) → (∀z. z=0 → ¬1<1))
((¬∀x. 0=x → ¬∀z. z=0) → (∀z. z=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀z. z=0) → (∀z. z=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀z. z=0) → (∀z. z=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀z. z=0) → (∀z. z=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀z. z=0) → (∀z. z=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀z. z=0) → (∀z. z=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀z. z=0) → (∀z. z=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀z. z=0) → (∀z. z=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀z. z=0) → (∀z. z=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀z. z=0) → (∀z. z=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀z. z=0) → (∀z. z=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀z. z=0) → (∀z. z=0 → ∀x. x<x))
((¬¬0=0 → ¬∀z. z=1) → (∀z. z=1 → ¬0=0))
((¬¬0=1 → ¬∀z. z=1) → (∀z. z=1 → ¬0=1))
((¬¬1=0 → ¬∀z. z=1) → (∀z. z=1 → ¬1=0))
((¬¬1=1 → ¬∀z. z=1) → (∀z. z=1 → ¬1=1))
((¬¬0<0 → ¬∀z. z=1) → (∀z. z=1 → ¬0<0))
((¬¬0<1 → ¬∀z. z=1) → (∀z. z=1 → ¬0<1))
((¬¬1<0 → ¬∀z. z=1) → (∀z. z=1 → ¬1<0))
((¬¬1<1 → ¬∀z. z=1) → (∀z. z=1 → ¬1<1))
((¬∀x. 0=x → ¬∀z. z=1) → (∀z. z=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀z. z=1) → (∀z. z=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀z. z=1) → (∀z. z=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀z. z=1) → (∀z. z=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀z. z=1) → (∀z. z=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀z. z=1) → (∀z. z=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀z. z=1) → (∀z. z=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀z. z=1) → (∀z. z=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀z. z=1) → (∀z. z=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀z. z=1) → (∀z. z=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀z. z=1) → (∀z. z=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀z. z=1) → (∀z. z=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0+0⟩=x) → (∀x. ⟨0+0⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0+1⟩=x) → (∀x. ⟨0+1⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩=0) → (∀x. ⟨0+x⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩=1) → (∀x. ⟨0+x⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩=x) → (∀x. ⟨0+x⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1+0⟩=x) → (∀x. ⟨1+0⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1+1⟩=x) → (∀x. ⟨1+1⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩=0) → (∀x. ⟨1+x⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩=1) → (∀x. ⟨1+x⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩=x) → (∀x. ⟨1+x⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩=0) → (∀x. ⟨x+0⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩=1) → (∀x. ⟨x+0⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩=x) → (∀x. ⟨x+0⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩=0) → (∀x. ⟨x+1⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩=1) → (∀x. ⟨x+1⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩=x) → (∀x. ⟨x+1⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩=0) → (∀x. ⟨x+x⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩=1) → (∀x. ⟨x+x⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩=x) → (∀x. ⟨x+x⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0⋅0⟩=x) → (∀x. ⟨0⋅0⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0⋅1⟩=x) → (∀x. ⟨0⋅1⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩=0) → (∀x. ⟨0⋅x⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩=1) → (∀x. ⟨0⋅x⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩=x) → (∀x. ⟨0⋅x⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1⋅0⟩=x) → (∀x. ⟨1⋅0⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1⋅1⟩=x) → (∀x. ⟨1⋅1⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩=0) → (∀x. ⟨1⋅x⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩=1) → (∀x. ⟨1⋅x⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩=x) → (∀x. ⟨1⋅x⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩=0) → (∀x. ⟨x⋅0⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩=1) → (∀x. ⟨x⋅0⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩=x) → (∀x. ⟨x⋅0⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩=0) → (∀x. ⟨x⋅1⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩=1) → (∀x. ⟨x⋅1⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩=x) → (∀x. ⟨x⋅1⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩=0) → (∀x. ⟨x⋅x⟩=0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩=1) → (∀x. ⟨x⋅x⟩=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩=x) → (∀x. ⟨x⋅x⟩=x → ∀x. x<x))
((¬¬0=0 → ¬∀z. 0<z) → (∀z. 0<z → ¬0=0))
((¬¬0=1 → ¬∀z. 0<z) → (∀z. 0<z → ¬0=1))
((¬¬1=0 → ¬∀z. 0<z) → (∀z. 0<z → ¬1=0))
((¬¬1=1 → ¬∀z. 0<z) → (∀z. 0<z → ¬1=1))
((¬¬0<0 → ¬∀z. 0<z) → (∀z. 0<z → ¬0<0))
((¬¬0<1 → ¬∀z. 0<z) → (∀z. 0<z → ¬0<1))
((¬¬1<0 → ¬∀z. 0<z) → (∀z. 0<z → ¬1<0))
((¬¬1<1 → ¬∀z. 0<z) → (∀z. 0<z → ¬1<1))
((¬∀x. 0=x → ¬∀z. 0<z) → (∀z. 0<z → ∀x. 0=x))
((¬∀x. 1=x → ¬∀z. 0<z) → (∀z. 0<z → ∀x. 1=x))
((¬∀x. x=0 → ¬∀z. 0<z) → (∀z. 0<z → ∀x. x=0))
((¬∀x. x=1 → ¬∀z. 0<z) → (∀z. 0<z → ∀x. x=1))
((¬∀x. x=x → ¬∀z. 0<z) → (∀z. 0<z → ∀x. x=x))
((¬∀x. x=x → ¬∀z. 0<z) → (∀z. 0<z → ∀x. x=x))
((¬∀x. 0<x → ¬∀z. 0<z) → (∀z. 0<z → ∀x. 0<x))
((¬∀x. 1<x → ¬∀z. 0<z) → (∀z. 0<z → ∀x. 1<x))
((¬∀x. x<0 → ¬∀z. 0<z) → (∀z. 0<z → ∀x. x<0))
((¬∀x. x<1 → ¬∀z. 0<z) → (∀z. 0<z → ∀x. x<1))
((¬∀x. x<x → ¬∀z. 0<z) → (∀z. 0<z → ∀x. x<x))
((¬∀x. x<x → ¬∀z. 0<z) → (∀z. 0<z → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0<⟨0+x⟩) → (∀x. 0<⟨0+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0<⟨1+x⟩) → (∀x. 0<⟨1+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0<⟨x+0⟩) → (∀x. 0<⟨x+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0<⟨x+1⟩) → (∀x. 0<⟨x+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0<⟨x+x⟩) → (∀x. 0<⟨x+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0<⟨0⋅x⟩) → (∀x. 0<⟨0⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0<⟨1⋅x⟩) → (∀x. 0<⟨1⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0<⟨x⋅0⟩) → (∀x. 0<⟨x⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0<⟨x⋅1⟩) → (∀x. 0<⟨x⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 0<⟨x⋅x⟩) → (∀x. 0<⟨x⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀z. 1<z) → (∀z. 1<z → ¬0=0))
((¬¬0=1 → ¬∀z. 1<z) → (∀z. 1<z → ¬0=1))
((¬¬1=0 → ¬∀z. 1<z) → (∀z. 1<z → ¬1=0))
((¬¬1=1 → ¬∀z. 1<z) → (∀z. 1<z → ¬1=1))
((¬¬0<0 → ¬∀z. 1<z) → (∀z. 1<z → ¬0<0))
((¬¬0<1 → ¬∀z. 1<z) → (∀z. 1<z → ¬0<1))
((¬¬1<0 → ¬∀z. 1<z) → (∀z. 1<z → ¬1<0))
((¬¬1<1 → ¬∀z. 1<z) → (∀z. 1<z → ¬1<1))
((¬∀x. 0=x → ¬∀z. 1<z) → (∀z. 1<z → ∀x. 0=x))
((¬∀x. 1=x → ¬∀z. 1<z) → (∀z. 1<z → ∀x. 1=x))
((¬∀x. x=0 → ¬∀z. 1<z) → (∀z. 1<z → ∀x. x=0))
((¬∀x. x=1 → ¬∀z. 1<z) → (∀z. 1<z → ∀x. x=1))
((¬∀x. x=x → ¬∀z. 1<z) → (∀z. 1<z → ∀x. x=x))
((¬∀x. x=x → ¬∀z. 1<z) → (∀z. 1<z → ∀x. x=x))
((¬∀x. 0<x → ¬∀z. 1<z) → (∀z. 1<z → ∀x. 0<x))
((¬∀x. 1<x → ¬∀z. 1<z) → (∀z. 1<z → ∀x. 1<x))
((¬∀x. x<0 → ¬∀z. 1<z) → (∀z. 1<z → ∀x. x<0))
((¬∀x. x<1 → ¬∀z. 1<z) → (∀z. 1<z → ∀x. x<1))
((¬∀x. x<x → ¬∀z. 1<z) → (∀z. 1<z → ∀x. x<x))
((¬∀x. x<x → ¬∀z. 1<z) → (∀z. 1<z → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1<⟨0+x⟩) → (∀x. 1<⟨0+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1<⟨1+x⟩) → (∀x. 1<⟨1+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1<⟨x+0⟩) → (∀x. 1<⟨x+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1<⟨x+1⟩) → (∀x. 1<⟨x+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1<⟨x+x⟩) → (∀x. 1<⟨x+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1<⟨0⋅x⟩) → (∀x. 1<⟨0⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1<⟨1⋅x⟩) → (∀x. 1<⟨1⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1<⟨x⋅0⟩) → (∀x. 1<⟨x⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1<⟨x⋅1⟩) → (∀x. 1<⟨x⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. 1<⟨x⋅x⟩) → (∀x. 1<⟨x⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨0+0⟩) → (∀x. x<⟨0+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨0+1⟩) → (∀x. x<⟨0+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨0+x⟩) → (∀x. x<⟨0+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨1+0⟩) → (∀x. x<⟨1+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨1+1⟩) → (∀x. x<⟨1+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨1+x⟩) → (∀x. x<⟨1+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨x+0⟩) → (∀x. x<⟨x+0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨x+1⟩) → (∀x. x<⟨x+1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨x+x⟩) → (∀x. x<⟨x+x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨0⋅0⟩) → (∀x. x<⟨0⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨0⋅1⟩) → (∀x. x<⟨0⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨0⋅x⟩) → (∀x. x<⟨0⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨1⋅0⟩) → (∀x. x<⟨1⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨1⋅1⟩) → (∀x. x<⟨1⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨1⋅x⟩) → (∀x. x<⟨1⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨x⋅0⟩) → (∀x. x<⟨x⋅0⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨x⋅1⟩) → (∀x. x<⟨x⋅1⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬0=0))
((¬¬0=1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬0=1))
((¬¬1=0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬1=0))
((¬¬1=1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬1=1))
((¬¬0<0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬0<0))
((¬¬0<1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬0<1))
((¬¬1<0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬1<0))
((¬¬1<1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ¬1<1))
((¬∀x. 0=x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x=1))
((¬∀x. x=x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. x=x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x<1))
((¬∀x. x<x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x<x))
((¬∀x. x<x → ¬∀x. x<⟨x⋅x⟩) → (∀x. x<⟨x⋅x⟩ → ∀x. x<x))
((¬¬0=0 → ¬∀y. y<y) → (∀y. y<y → ¬0=0))
((¬¬0=1 → ¬∀y. y<y) → (∀y. y<y → ¬0=1))
((¬¬1=0 → ¬∀y. y<y) → (∀y. y<y → ¬1=0))
((¬¬1=1 → ¬∀y. y<y) → (∀y. y<y → ¬1=1))
((¬¬0<0 → ¬∀y. y<y) → (∀y. y<y → ¬0<0))
((¬¬0<1 → ¬∀y. y<y) → (∀y. y<y → ¬0<1))
((¬¬1<0 → ¬∀y. y<y) → (∀y. y<y → ¬1<0))
((¬¬1<1 → ¬∀y. y<y) → (∀y. y<y → ¬1<1))
((¬∀x. 0=x → ¬∀y. y<y) → (∀y. y<y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. y<y) → (∀y. y<y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. y<y) → (∀y. y<y → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. y<y) → (∀y. y<y → ∀x. x=1))
((¬∀x. x=x → ¬∀y. y<y) → (∀y. y<y → ∀x. x=x))
((¬∀x. x=x → ¬∀y. y<y) → (∀y. y<y → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. y<y) → (∀y. y<y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. y<y) → (∀y. y<y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. y<y) → (∀y. y<y → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. y<y) → (∀y. y<y → ∀x. x<1))
((¬∀x. x<x → ¬∀y. y<y) → (∀y. y<y → ∀x. x<x))
((¬∀x. x<x → ¬∀y. y<y) → (∀y. y<y → ∀x. x<x))
((¬¬0=0 → ¬∀y. y<y) → (∀y. y<y → ¬0=0))
((¬¬0=1 → ¬∀y. y<y) → (∀y. y<y → ¬0=1))
((¬¬1=0 → ¬∀y. y<y) → (∀y. y<y → ¬1=0))
((¬¬1=1 → ¬∀y. y<y) → (∀y. y<y → ¬1=1))
((¬¬0<0 → ¬∀y. y<y) → (∀y. y<y → ¬0<0))
((¬¬0<1 → ¬∀y. y<y) → (∀y. y<y → ¬0<1))
((¬¬1<0 → ¬∀y. y<y) → (∀y. y<y → ¬1<0))
((¬¬1<1 → ¬∀y. y<y) → (∀y. y<y → ¬1<1))
((¬∀x. 0=x → ¬∀y. y<y) → (∀y. y<y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. y<y) → (∀y. y<y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. y<y) → (∀y. y<y → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. y<y) → (∀y. y<y → ∀x. x=1))
((¬∀x. x=x → ¬∀y. y<y) → (∀y. y<y → ∀x. x=x))
((¬∀x. x=x → ¬∀y. y<y) → (∀y. y<y → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. y<y) → (∀y. y<y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. y<y) → (∀y. y<y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. y<y) → (∀y. y<y → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. y<y) → (∀y. y<y → ∀x. x<1))
((¬∀x. x<x → ¬∀y. y<y) → (∀y. y<y → ∀x. x<x))
((¬∀x. x<x → ¬∀y. y<y) → (∀y. y<y → ∀x. x<x))
((¬¬0=0 → ¬∀z. z<0) → (∀z. z<0 → ¬0=0))
((¬¬0=1 → ¬∀z. z<0) → (∀z. z<0 → ¬0=1))
((¬¬1=0 → ¬∀z. z<0) → (∀z. z<0 → ¬1=0))
((¬¬1=1 → ¬∀z. z<0) → (∀z. z<0 → ¬1=1))
((¬¬0<0 → ¬∀z. z<0) → (∀z. z<0 → ¬0<0))
((¬¬0<1 → ¬∀z. z<0) → (∀z. z<0 → ¬0<1))
((¬¬1<0 → ¬∀z. z<0) → (∀z. z<0 → ¬1<0))
((¬¬1<1 → ¬∀z. z<0) → (∀z. z<0 → ¬1<1))
((¬∀x. 0=x → ¬∀z. z<0) → (∀z. z<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀z. z<0) → (∀z. z<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀z. z<0) → (∀z. z<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀z. z<0) → (∀z. z<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀z. z<0) → (∀z. z<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀z. z<0) → (∀z. z<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀z. z<0) → (∀z. z<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀z. z<0) → (∀z. z<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀z. z<0) → (∀z. z<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀z. z<0) → (∀z. z<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀z. z<0) → (∀z. z<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀z. z<0) → (∀z. z<0 → ∀x. x<x))
((¬¬0=0 → ¬∀z. z<1) → (∀z. z<1 → ¬0=0))
((¬¬0=1 → ¬∀z. z<1) → (∀z. z<1 → ¬0=1))
((¬¬1=0 → ¬∀z. z<1) → (∀z. z<1 → ¬1=0))
((¬¬1=1 → ¬∀z. z<1) → (∀z. z<1 → ¬1=1))
((¬¬0<0 → ¬∀z. z<1) → (∀z. z<1 → ¬0<0))
((¬¬0<1 → ¬∀z. z<1) → (∀z. z<1 → ¬0<1))
((¬¬1<0 → ¬∀z. z<1) → (∀z. z<1 → ¬1<0))
((¬¬1<1 → ¬∀z. z<1) → (∀z. z<1 → ¬1<1))
((¬∀x. 0=x → ¬∀z. z<1) → (∀z. z<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀z. z<1) → (∀z. z<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀z. z<1) → (∀z. z<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀z. z<1) → (∀z. z<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀z. z<1) → (∀z. z<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀z. z<1) → (∀z. z<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀z. z<1) → (∀z. z<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀z. z<1) → (∀z. z<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀z. z<1) → (∀z. z<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀z. z<1) → (∀z. z<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀z. z<1) → (∀z. z<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀z. z<1) → (∀z. z<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0+0⟩<x) → (∀x. ⟨0+0⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0+1⟩<x) → (∀x. ⟨0+1⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩<0) → (∀x. ⟨0+x⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩<1) → (∀x. ⟨0+x⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0+x⟩<x) → (∀x. ⟨0+x⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1+0⟩<x) → (∀x. ⟨1+0⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1+1⟩<x) → (∀x. ⟨1+1⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩<0) → (∀x. ⟨1+x⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩<1) → (∀x. ⟨1+x⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1+x⟩<x) → (∀x. ⟨1+x⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩<0) → (∀x. ⟨x+0⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩<1) → (∀x. ⟨x+0⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+0⟩<x) → (∀x. ⟨x+0⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩<0) → (∀x. ⟨x+1⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩<1) → (∀x. ⟨x+1⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+1⟩<x) → (∀x. ⟨x+1⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩<0) → (∀x. ⟨x+x⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩<1) → (∀x. ⟨x+x⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x+x⟩<x) → (∀x. ⟨x+x⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0⋅0⟩<x) → (∀x. ⟨0⋅0⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0⋅1⟩<x) → (∀x. ⟨0⋅1⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩<0) → (∀x. ⟨0⋅x⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩<1) → (∀x. ⟨0⋅x⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨0⋅x⟩<x) → (∀x. ⟨0⋅x⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1⋅0⟩<x) → (∀x. ⟨1⋅0⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1⋅1⟩<x) → (∀x. ⟨1⋅1⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩<0) → (∀x. ⟨1⋅x⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩<1) → (∀x. ⟨1⋅x⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨1⋅x⟩<x) → (∀x. ⟨1⋅x⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩<0) → (∀x. ⟨x⋅0⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩<1) → (∀x. ⟨x⋅0⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅0⟩<x) → (∀x. ⟨x⋅0⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩<0) → (∀x. ⟨x⋅1⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩<1) → (∀x. ⟨x⋅1⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅1⟩<x) → (∀x. ⟨x⋅1⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩<0) → (∀x. ⟨x⋅x⟩<0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩<1) → (∀x. ⟨x⋅x⟩<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬0=0))
((¬¬0=1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬0=1))
((¬¬1=0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬1=0))
((¬¬1=1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬1=1))
((¬¬0<0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬0<0))
((¬¬0<1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬0<1))
((¬¬1<0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬1<0))
((¬¬1<1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ⟨x⋅x⟩<x) → (∀x. ⟨x⋅x⟩<x → ∀x. x<x))
((¬¬0=0 → ¬∀y. ¬0=y) → (∀y. ¬0=y → ¬0=0))
((¬¬0=1 → ¬∀y. ¬0=y) → (∀y. ¬0=y → ¬0=1))
((¬¬1=0 → ¬∀y. ¬0=y) → (∀y. ¬0=y → ¬1=0))
((¬¬1=1 → ¬∀y. ¬0=y) → (∀y. ¬0=y → ¬1=1))
((¬¬0<0 → ¬∀y. ¬0=y) → (∀y. ¬0=y → ¬0<0))
((¬¬0<1 → ¬∀y. ¬0=y) → (∀y. ¬0=y → ¬0<1))
((¬¬1<0 → ¬∀y. ¬0=y) → (∀y. ¬0=y → ¬1<0))
((¬¬1<1 → ¬∀y. ¬0=y) → (∀y. ¬0=y → ¬1<1))
((¬∀x. 0=x → ¬∀y. ¬0=y) → (∀y. ¬0=y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. ¬0=y) → (∀y. ¬0=y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. ¬0=y) → (∀y. ¬0=y → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. ¬0=y) → (∀y. ¬0=y → ∀x. x=1))
((¬∀x. x=x → ¬∀y. ¬0=y) → (∀y. ¬0=y → ∀x. x=x))
((¬∀x. x=x → ¬∀y. ¬0=y) → (∀y. ¬0=y → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. ¬0=y) → (∀y. ¬0=y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. ¬0=y) → (∀y. ¬0=y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. ¬0=y) → (∀y. ¬0=y → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. ¬0=y) → (∀y. ¬0=y → ∀x. x<1))
((¬∀x. x<x → ¬∀y. ¬0=y) → (∀y. ¬0=y → ∀x. x<x))
((¬∀x. x<x → ¬∀y. ¬0=y) → (∀y. ¬0=y → ∀x. x<x))
((¬¬0=0 → ¬∀y. ¬1=y) → (∀y. ¬1=y → ¬0=0))
((¬¬0=1 → ¬∀y. ¬1=y) → (∀y. ¬1=y → ¬0=1))
((¬¬1=0 → ¬∀y. ¬1=y) → (∀y. ¬1=y → ¬1=0))
((¬¬1=1 → ¬∀y. ¬1=y) → (∀y. ¬1=y → ¬1=1))
((¬¬0<0 → ¬∀y. ¬1=y) → (∀y. ¬1=y → ¬0<0))
((¬¬0<1 → ¬∀y. ¬1=y) → (∀y. ¬1=y → ¬0<1))
((¬¬1<0 → ¬∀y. ¬1=y) → (∀y. ¬1=y → ¬1<0))
((¬¬1<1 → ¬∀y. ¬1=y) → (∀y. ¬1=y → ¬1<1))
((¬∀x. 0=x → ¬∀y. ¬1=y) → (∀y. ¬1=y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. ¬1=y) → (∀y. ¬1=y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. ¬1=y) → (∀y. ¬1=y → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. ¬1=y) → (∀y. ¬1=y → ∀x. x=1))
((¬∀x. x=x → ¬∀y. ¬1=y) → (∀y. ¬1=y → ∀x. x=x))
((¬∀x. x=x → ¬∀y. ¬1=y) → (∀y. ¬1=y → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. ¬1=y) → (∀y. ¬1=y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. ¬1=y) → (∀y. ¬1=y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. ¬1=y) → (∀y. ¬1=y → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. ¬1=y) → (∀y. ¬1=y → ∀x. x<1))
((¬∀x. x<x → ¬∀y. ¬1=y) → (∀y. ¬1=y → ∀x. x<x))
((¬∀x. x<x → ¬∀y. ¬1=y) → (∀y. ¬1=y → ∀x. x<x))
((¬¬0=0 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ¬0=0))
((¬¬0=1 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ¬0=1))
((¬¬1=0 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ¬1=0))
((¬¬1=1 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ¬1=1))
((¬¬0<0 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ¬0<0))
((¬¬0<1 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ¬0<1))
((¬¬1<0 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ¬1<0))
((¬¬1<1 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ¬1<1))
((¬∀x. 0=x → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀y. ¬y=0) → (∀y. ¬y=0 → ∀x. x<x))
((¬¬0=0 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ¬0=0))
((¬¬0=1 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ¬0=1))
((¬¬1=0 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ¬1=0))
((¬¬1=1 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ¬1=1))
((¬¬0<0 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ¬0<0))
((¬¬0<1 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ¬0<1))
((¬¬1<0 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ¬1<0))
((¬¬1<1 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ¬1<1))
((¬∀x. 0=x → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀y. ¬y=1) → (∀y. ¬y=1 → ∀x. x<x))
((¬¬0=0 → ¬∀y. ¬0<y) → (∀y. ¬0<y → ¬0=0))
((¬¬0=1 → ¬∀y. ¬0<y) → (∀y. ¬0<y → ¬0=1))
((¬¬1=0 → ¬∀y. ¬0<y) → (∀y. ¬0<y → ¬1=0))
((¬¬1=1 → ¬∀y. ¬0<y) → (∀y. ¬0<y → ¬1=1))
((¬¬0<0 → ¬∀y. ¬0<y) → (∀y. ¬0<y → ¬0<0))
((¬¬0<1 → ¬∀y. ¬0<y) → (∀y. ¬0<y → ¬0<1))
((¬¬1<0 → ¬∀y. ¬0<y) → (∀y. ¬0<y → ¬1<0))
((¬¬1<1 → ¬∀y. ¬0<y) → (∀y. ¬0<y → ¬1<1))
((¬∀x. 0=x → ¬∀y. ¬0<y) → (∀y. ¬0<y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. ¬0<y) → (∀y. ¬0<y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. ¬0<y) → (∀y. ¬0<y → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. ¬0<y) → (∀y. ¬0<y → ∀x. x=1))
((¬∀x. x=x → ¬∀y. ¬0<y) → (∀y. ¬0<y → ∀x. x=x))
((¬∀x. x=x → ¬∀y. ¬0<y) → (∀y. ¬0<y → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. ¬0<y) → (∀y. ¬0<y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. ¬0<y) → (∀y. ¬0<y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. ¬0<y) → (∀y. ¬0<y → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. ¬0<y) → (∀y. ¬0<y → ∀x. x<1))
((¬∀x. x<x → ¬∀y. ¬0<y) → (∀y. ¬0<y → ∀x. x<x))
((¬∀x. x<x → ¬∀y. ¬0<y) → (∀y. ¬0<y → ∀x. x<x))
((¬¬0=0 → ¬∀y. ¬1<y) → (∀y. ¬1<y → ¬0=0))
((¬¬0=1 → ¬∀y. ¬1<y) → (∀y. ¬1<y → ¬0=1))
((¬¬1=0 → ¬∀y. ¬1<y) → (∀y. ¬1<y → ¬1=0))
((¬¬1=1 → ¬∀y. ¬1<y) → (∀y. ¬1<y → ¬1=1))
((¬¬0<0 → ¬∀y. ¬1<y) → (∀y. ¬1<y → ¬0<0))
((¬¬0<1 → ¬∀y. ¬1<y) → (∀y. ¬1<y → ¬0<1))
((¬¬1<0 → ¬∀y. ¬1<y) → (∀y. ¬1<y → ¬1<0))
((¬¬1<1 → ¬∀y. ¬1<y) → (∀y. ¬1<y → ¬1<1))
((¬∀x. 0=x → ¬∀y. ¬1<y) → (∀y. ¬1<y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. ¬1<y) → (∀y. ¬1<y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. ¬1<y) → (∀y. ¬1<y → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. ¬1<y) → (∀y. ¬1<y → ∀x. x=1))
((¬∀x. x=x → ¬∀y. ¬1<y) → (∀y. ¬1<y → ∀x. x=x))
((¬∀x. x=x → ¬∀y. ¬1<y) → (∀y. ¬1<y → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. ¬1<y) → (∀y. ¬1<y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. ¬1<y) → (∀y. ¬1<y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. ¬1<y) → (∀y. ¬1<y → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. ¬1<y) → (∀y. ¬1<y → ∀x. x<1))
((¬∀x. x<x → ¬∀y. ¬1<y) → (∀y. ¬1<y → ∀x. x<x))
((¬∀x. x<x → ¬∀y. ¬1<y) → (∀y. ¬1<y → ∀x. x<x))
((¬¬0=0 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ¬0=0))
((¬¬0=1 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ¬0=1))
((¬¬1=0 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ¬1=0))
((¬¬1=1 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ¬1=1))
((¬¬0<0 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ¬0<0))
((¬¬0<1 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ¬0<1))
((¬¬1<0 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ¬1<0))
((¬¬1<1 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ¬1<1))
((¬∀x. 0=x → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀y. ¬y<0) → (∀y. ¬y<0 → ∀x. x<x))
((¬¬0=0 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ¬0=0))
((¬¬0=1 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ¬0=1))
((¬¬1=0 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ¬1=0))
((¬¬1=1 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ¬1=1))
((¬¬0<0 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ¬0<0))
((¬¬0<1 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ¬0<1))
((¬¬1<0 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ¬1<0))
((¬¬1<1 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ¬1<1))
((¬∀x. 0=x → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀y. ¬y<1) → (∀y. ¬y<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬¬0=x) → (∀x. ¬¬0=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬¬1=x) → (∀x. ¬¬1=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ¬0=0))
((¬¬0=1 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ¬0=1))
((¬¬1=0 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ¬1=0))
((¬¬1=1 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ¬1=1))
((¬¬0<0 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ¬0<0))
((¬¬0<1 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ¬0<1))
((¬¬1<0 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ¬1<0))
((¬¬1<1 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬¬x=0) → (∀x. ¬¬x=0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ¬0=0))
((¬¬0=1 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ¬0=1))
((¬¬1=0 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ¬1=0))
((¬¬1=1 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ¬1=1))
((¬¬0<0 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ¬0<0))
((¬¬0<1 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ¬0<1))
((¬¬1<0 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ¬1<0))
((¬¬1<1 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬¬x=1) → (∀x. ¬¬x=1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬¬x=x) → (∀x. ¬¬x=x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬¬0<x) → (∀x. ¬¬0<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬¬1<x) → (∀x. ¬¬1<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ¬0=0))
((¬¬0=1 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ¬0=1))
((¬¬1=0 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ¬1=0))
((¬¬1=1 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ¬1=1))
((¬¬0<0 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ¬0<0))
((¬¬0<1 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ¬0<1))
((¬¬1<0 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ¬1<0))
((¬¬1<1 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬¬x<0) → (∀x. ¬¬x<0 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ¬0=0))
((¬¬0=1 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ¬0=1))
((¬¬1=0 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ¬1=0))
((¬¬1=1 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ¬1=1))
((¬¬0<0 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ¬0<0))
((¬¬0<1 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ¬0<1))
((¬¬1<0 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ¬1<0))
((¬¬1<1 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬¬x<1) → (∀x. ¬¬x<1 → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x<x))
((¬¬0=0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬0=0))
((¬¬0=1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬0=1))
((¬¬1=0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬1=0))
((¬¬1=1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬1=1))
((¬¬0<0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬0<0))
((¬¬0<1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬0<1))
((¬¬1<0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬1<0))
((¬¬1<1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ¬¬x<x) → (∀x. ¬¬x<x → ∀x. x<x))
((¬¬0=0 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ¬0=0))
((¬¬0=1 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ¬0=1))
((¬¬1=0 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ¬1=0))
((¬¬1=1 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ¬1=1))
((¬¬0<0 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ¬0<0))
((¬¬0<1 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ¬0<1))
((¬¬1<0 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ¬1<0))
((¬¬1<1 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ¬1<1))
((¬∀x. 0=x → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ∀x. x=1))
((¬∀x. x=x → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ∀x. x=x))
((¬∀x. x=x → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ∀x. x<1))
((¬∀x. x<x → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ∀x. x<x))
((¬∀x. x<x → ¬∀y. ∀x. x=y) → (∀y. ∀x. x=y → ∀x. x<x))
((¬¬0=0 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ¬0=0))
((¬¬0=1 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ¬0=1))
((¬¬1=0 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ¬1=0))
((¬¬1=1 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ¬1=1))
((¬¬0<0 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ¬0<0))
((¬¬0<1 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ¬0<1))
((¬¬1<0 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ¬1<0))
((¬¬1<1 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ¬1<1))
((¬∀x. 0=x → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ∀y. x=y) → (∀x. ∀y. x=y → ∀x. x<x))
((¬¬0=0 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ¬0=0))
((¬¬0=1 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ¬0=1))
((¬¬1=0 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ¬1=0))
((¬¬1=1 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ¬1=1))
((¬¬0<0 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ¬0<0))
((¬¬0<1 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ¬0<1))
((¬¬1<0 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ¬1<0))
((¬¬1<1 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ∀y. y=x) → (∀x. ∀y. y=x → ∀x. x<x))
((¬¬0=0 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ¬0=0))
((¬¬0=1 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ¬0=1))
((¬¬1=0 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ¬1=0))
((¬¬1=1 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ¬1=1))
((¬¬0<0 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ¬0<0))
((¬¬0<1 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ¬0<1))
((¬¬1<0 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ¬1<0))
((¬¬1<1 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ¬1<1))
((¬∀x. 0=x → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ∀x. x=1))
((¬∀x. x=x → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ∀x. x=x))
((¬∀x. x=x → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ∀x. x<1))
((¬∀x. x<x → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ∀x. x<x))
((¬∀x. x<x → ¬∀y. ∀x. y=x) → (∀y. ∀x. y=x → ∀x. x<x))
((¬¬0=0 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ¬0=0))
((¬¬0=1 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ¬0=1))
((¬¬1=0 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ¬1=0))
((¬¬1=1 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ¬1=1))
((¬¬0<0 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ¬0<0))
((¬¬0<1 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ¬0<1))
((¬¬1<0 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ¬1<0))
((¬¬1<1 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ¬1<1))
((¬∀x. 0=x → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ∀x. x=1))
((¬∀x. x=x → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ∀x. x=x))
((¬∀x. x=x → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ∀x. x<1))
((¬∀x. x<x → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ∀x. x<x))
((¬∀x. x<x → ¬∀y. ∀x. x<y) → (∀y. ∀x. x<y → ∀x. x<x))
((¬¬0=0 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ¬0=0))
((¬¬0=1 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ¬0=1))
((¬¬1=0 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ¬1=0))
((¬¬1=1 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ¬1=1))
((¬¬0<0 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ¬0<0))
((¬¬0<1 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ¬0<1))
((¬¬1<0 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ¬1<0))
((¬¬1<1 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ¬1<1))
((¬∀x. 0=x → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ∀y. x<y) → (∀x. ∀y. x<y → ∀x. x<x))
((¬¬0=0 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ¬0=0))
((¬¬0=1 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ¬0=1))
((¬¬1=0 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ¬1=0))
((¬¬1=1 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ¬1=1))
((¬¬0<0 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ¬0<0))
((¬¬0<1 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ¬0<1))
((¬¬1<0 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ¬1<0))
((¬¬1<1 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ¬1<1))
((¬∀x. 0=x → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ∀x. x=1))
((¬∀x. x=x → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ∀x. x=x))
((¬∀x. x=x → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ∀x. x<1))
((¬∀x. x<x → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ∀x. x<x))
((¬∀x. x<x → ¬∀x. ∀y. y<x) → (∀x. ∀y. y<x → ∀x. x<x))
((¬¬0=0 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ¬0=0))
((¬¬0=1 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ¬0=1))
((¬¬1=0 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ¬1=0))
((¬¬1=1 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ¬1=1))
((¬¬0<0 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ¬0<0))
((¬¬0<1 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ¬0<1))
((¬¬1<0 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ¬1<0))
((¬¬1<1 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ¬1<1))
((¬∀x. 0=x → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ∀x. 0=x))
((¬∀x. 1=x → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ∀x. 1=x))
((¬∀x. x=0 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ∀x. x=0))
((¬∀x. x=1 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ∀x. x=1))
((¬∀x. x=x → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ∀x. x=x))
((¬∀x. x=x → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ∀x. x=x))
((¬∀x. 0<x → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ∀x. 0<x))
((¬∀x. 1<x → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ∀x. 1<x))
((¬∀x. x<0 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ∀x. x<0))
((¬∀x. x<1 → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ∀x. x<1))
((¬∀x. x<x → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ∀x. x<x))
((¬∀x. x<x → ¬∀y. ∀x. y<x) → (∀y. ∀x. y<x → ∀x. x<x))
((¬0=0 → ¬0=⟨0+⟨0+0⟩⟩) → (0=⟨0+⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0+⟨0+0⟩⟩) → (0=⟨0+⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0+⟨0+0⟩⟩) → (0=⟨0+⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0+⟨0+0⟩⟩) → (0=⟨0+⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0+⟨0+0⟩⟩) → (0=⟨0+⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0+⟨0+0⟩⟩) → (0=⟨0+⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0+⟨0+0⟩⟩) → (0=⟨0+⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0+⟨0+0⟩⟩) → (0=⟨0+⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨0+⟨0+1⟩⟩) → (0=⟨0+⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0+⟨0+1⟩⟩) → (0=⟨0+⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0+⟨0+1⟩⟩) → (0=⟨0+⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0+⟨0+1⟩⟩) → (0=⟨0+⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0+⟨0+1⟩⟩) → (0=⟨0+⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0+⟨0+1⟩⟩) → (0=⟨0+⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0+⟨0+1⟩⟩) → (0=⟨0+⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0+⟨0+1⟩⟩) → (0=⟨0+⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨0+⟨1+0⟩⟩) → (0=⟨0+⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0+⟨1+0⟩⟩) → (0=⟨0+⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0+⟨1+0⟩⟩) → (0=⟨0+⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0+⟨1+0⟩⟩) → (0=⟨0+⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0+⟨1+0⟩⟩) → (0=⟨0+⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0+⟨1+0⟩⟩) → (0=⟨0+⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0+⟨1+0⟩⟩) → (0=⟨0+⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0+⟨1+0⟩⟩) → (0=⟨0+⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨0+⟨1+1⟩⟩) → (0=⟨0+⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0+⟨1+1⟩⟩) → (0=⟨0+⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0+⟨1+1⟩⟩) → (0=⟨0+⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0+⟨1+1⟩⟩) → (0=⟨0+⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0+⟨1+1⟩⟩) → (0=⟨0+⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0+⟨1+1⟩⟩) → (0=⟨0+⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0+⟨1+1⟩⟩) → (0=⟨0+⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0+⟨1+1⟩⟩) → (0=⟨0+⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨0+⟨0⋅0⟩⟩) → (0=⟨0+⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0+⟨0⋅0⟩⟩) → (0=⟨0+⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0+⟨0⋅0⟩⟩) → (0=⟨0+⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0+⟨0⋅0⟩⟩) → (0=⟨0+⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0+⟨0⋅0⟩⟩) → (0=⟨0+⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0+⟨0⋅0⟩⟩) → (0=⟨0+⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0+⟨0⋅0⟩⟩) → (0=⟨0+⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0+⟨0⋅0⟩⟩) → (0=⟨0+⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨0+⟨0⋅1⟩⟩) → (0=⟨0+⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0+⟨0⋅1⟩⟩) → (0=⟨0+⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0+⟨0⋅1⟩⟩) → (0=⟨0+⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0+⟨0⋅1⟩⟩) → (0=⟨0+⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0+⟨0⋅1⟩⟩) → (0=⟨0+⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0+⟨0⋅1⟩⟩) → (0=⟨0+⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0+⟨0⋅1⟩⟩) → (0=⟨0+⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0+⟨0⋅1⟩⟩) → (0=⟨0+⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨0+⟨1⋅0⟩⟩) → (0=⟨0+⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0+⟨1⋅0⟩⟩) → (0=⟨0+⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0+⟨1⋅0⟩⟩) → (0=⟨0+⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0+⟨1⋅0⟩⟩) → (0=⟨0+⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0+⟨1⋅0⟩⟩) → (0=⟨0+⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0+⟨1⋅0⟩⟩) → (0=⟨0+⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0+⟨1⋅0⟩⟩) → (0=⟨0+⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0+⟨1⋅0⟩⟩) → (0=⟨0+⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨0+⟨1⋅1⟩⟩) → (0=⟨0+⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0+⟨1⋅1⟩⟩) → (0=⟨0+⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0+⟨1⋅1⟩⟩) → (0=⟨0+⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0+⟨1⋅1⟩⟩) → (0=⟨0+⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0+⟨1⋅1⟩⟩) → (0=⟨0+⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0+⟨1⋅1⟩⟩) → (0=⟨0+⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0+⟨1⋅1⟩⟩) → (0=⟨0+⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0+⟨1⋅1⟩⟩) → (0=⟨0+⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1+⟨0+0⟩⟩) → (0=⟨1+⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1+⟨0+0⟩⟩) → (0=⟨1+⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1+⟨0+0⟩⟩) → (0=⟨1+⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1+⟨0+0⟩⟩) → (0=⟨1+⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1+⟨0+0⟩⟩) → (0=⟨1+⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1+⟨0+0⟩⟩) → (0=⟨1+⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1+⟨0+0⟩⟩) → (0=⟨1+⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1+⟨0+0⟩⟩) → (0=⟨1+⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1+⟨0+1⟩⟩) → (0=⟨1+⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1+⟨0+1⟩⟩) → (0=⟨1+⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1+⟨0+1⟩⟩) → (0=⟨1+⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1+⟨0+1⟩⟩) → (0=⟨1+⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1+⟨0+1⟩⟩) → (0=⟨1+⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1+⟨0+1⟩⟩) → (0=⟨1+⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1+⟨0+1⟩⟩) → (0=⟨1+⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1+⟨0+1⟩⟩) → (0=⟨1+⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1+⟨1+0⟩⟩) → (0=⟨1+⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1+⟨1+0⟩⟩) → (0=⟨1+⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1+⟨1+0⟩⟩) → (0=⟨1+⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1+⟨1+0⟩⟩) → (0=⟨1+⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1+⟨1+0⟩⟩) → (0=⟨1+⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1+⟨1+0⟩⟩) → (0=⟨1+⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1+⟨1+0⟩⟩) → (0=⟨1+⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1+⟨1+0⟩⟩) → (0=⟨1+⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1+⟨1+1⟩⟩) → (0=⟨1+⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1+⟨1+1⟩⟩) → (0=⟨1+⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1+⟨1+1⟩⟩) → (0=⟨1+⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1+⟨1+1⟩⟩) → (0=⟨1+⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1+⟨1+1⟩⟩) → (0=⟨1+⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1+⟨1+1⟩⟩) → (0=⟨1+⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1+⟨1+1⟩⟩) → (0=⟨1+⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1+⟨1+1⟩⟩) → (0=⟨1+⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1+⟨0⋅0⟩⟩) → (0=⟨1+⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1+⟨0⋅0⟩⟩) → (0=⟨1+⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1+⟨0⋅0⟩⟩) → (0=⟨1+⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1+⟨0⋅0⟩⟩) → (0=⟨1+⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1+⟨0⋅0⟩⟩) → (0=⟨1+⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1+⟨0⋅0⟩⟩) → (0=⟨1+⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1+⟨0⋅0⟩⟩) → (0=⟨1+⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1+⟨0⋅0⟩⟩) → (0=⟨1+⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1+⟨0⋅1⟩⟩) → (0=⟨1+⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1+⟨0⋅1⟩⟩) → (0=⟨1+⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1+⟨0⋅1⟩⟩) → (0=⟨1+⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1+⟨0⋅1⟩⟩) → (0=⟨1+⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1+⟨0⋅1⟩⟩) → (0=⟨1+⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1+⟨0⋅1⟩⟩) → (0=⟨1+⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1+⟨0⋅1⟩⟩) → (0=⟨1+⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1+⟨0⋅1⟩⟩) → (0=⟨1+⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1+⟨1⋅0⟩⟩) → (0=⟨1+⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1+⟨1⋅0⟩⟩) → (0=⟨1+⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1+⟨1⋅0⟩⟩) → (0=⟨1+⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1+⟨1⋅0⟩⟩) → (0=⟨1+⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1+⟨1⋅0⟩⟩) → (0=⟨1+⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1+⟨1⋅0⟩⟩) → (0=⟨1+⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1+⟨1⋅0⟩⟩) → (0=⟨1+⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1+⟨1⋅0⟩⟩) → (0=⟨1+⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1+⟨1⋅1⟩⟩) → (0=⟨1+⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1+⟨1⋅1⟩⟩) → (0=⟨1+⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1+⟨1⋅1⟩⟩) → (0=⟨1+⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1+⟨1⋅1⟩⟩) → (0=⟨1+⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1+⟨1⋅1⟩⟩) → (0=⟨1+⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1+⟨1⋅1⟩⟩) → (0=⟨1+⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1+⟨1⋅1⟩⟩) → (0=⟨1+⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1+⟨1⋅1⟩⟩) → (0=⟨1+⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0+0⟩+0⟩) → (0=⟨⟨0+0⟩+0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0+0⟩+0⟩) → (0=⟨⟨0+0⟩+0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0+0⟩+0⟩) → (0=⟨⟨0+0⟩+0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0+0⟩+0⟩) → (0=⟨⟨0+0⟩+0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0+0⟩+0⟩) → (0=⟨⟨0+0⟩+0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0+0⟩+0⟩) → (0=⟨⟨0+0⟩+0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0+0⟩+0⟩) → (0=⟨⟨0+0⟩+0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0+0⟩+0⟩) → (0=⟨⟨0+0⟩+0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0+0⟩+1⟩) → (0=⟨⟨0+0⟩+1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0+0⟩+1⟩) → (0=⟨⟨0+0⟩+1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0+0⟩+1⟩) → (0=⟨⟨0+0⟩+1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0+0⟩+1⟩) → (0=⟨⟨0+0⟩+1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0+0⟩+1⟩) → (0=⟨⟨0+0⟩+1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0+0⟩+1⟩) → (0=⟨⟨0+0⟩+1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0+0⟩+1⟩) → (0=⟨⟨0+0⟩+1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0+0⟩+1⟩) → (0=⟨⟨0+0⟩+1⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0+1⟩+0⟩) → (0=⟨⟨0+1⟩+0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0+1⟩+0⟩) → (0=⟨⟨0+1⟩+0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0+1⟩+0⟩) → (0=⟨⟨0+1⟩+0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0+1⟩+0⟩) → (0=⟨⟨0+1⟩+0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0+1⟩+0⟩) → (0=⟨⟨0+1⟩+0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0+1⟩+0⟩) → (0=⟨⟨0+1⟩+0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0+1⟩+0⟩) → (0=⟨⟨0+1⟩+0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0+1⟩+0⟩) → (0=⟨⟨0+1⟩+0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0+1⟩+1⟩) → (0=⟨⟨0+1⟩+1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0+1⟩+1⟩) → (0=⟨⟨0+1⟩+1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0+1⟩+1⟩) → (0=⟨⟨0+1⟩+1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0+1⟩+1⟩) → (0=⟨⟨0+1⟩+1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0+1⟩+1⟩) → (0=⟨⟨0+1⟩+1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0+1⟩+1⟩) → (0=⟨⟨0+1⟩+1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0+1⟩+1⟩) → (0=⟨⟨0+1⟩+1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0+1⟩+1⟩) → (0=⟨⟨0+1⟩+1⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1+0⟩+0⟩) → (0=⟨⟨1+0⟩+0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1+0⟩+0⟩) → (0=⟨⟨1+0⟩+0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1+0⟩+0⟩) → (0=⟨⟨1+0⟩+0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1+0⟩+0⟩) → (0=⟨⟨1+0⟩+0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1+0⟩+0⟩) → (0=⟨⟨1+0⟩+0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1+0⟩+0⟩) → (0=⟨⟨1+0⟩+0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1+0⟩+0⟩) → (0=⟨⟨1+0⟩+0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1+0⟩+0⟩) → (0=⟨⟨1+0⟩+0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1+0⟩+1⟩) → (0=⟨⟨1+0⟩+1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1+0⟩+1⟩) → (0=⟨⟨1+0⟩+1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1+0⟩+1⟩) → (0=⟨⟨1+0⟩+1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1+0⟩+1⟩) → (0=⟨⟨1+0⟩+1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1+0⟩+1⟩) → (0=⟨⟨1+0⟩+1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1+0⟩+1⟩) → (0=⟨⟨1+0⟩+1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1+0⟩+1⟩) → (0=⟨⟨1+0⟩+1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1+0⟩+1⟩) → (0=⟨⟨1+0⟩+1⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1+1⟩+0⟩) → (0=⟨⟨1+1⟩+0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1+1⟩+0⟩) → (0=⟨⟨1+1⟩+0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1+1⟩+0⟩) → (0=⟨⟨1+1⟩+0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1+1⟩+0⟩) → (0=⟨⟨1+1⟩+0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1+1⟩+0⟩) → (0=⟨⟨1+1⟩+0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1+1⟩+0⟩) → (0=⟨⟨1+1⟩+0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1+1⟩+0⟩) → (0=⟨⟨1+1⟩+0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1+1⟩+0⟩) → (0=⟨⟨1+1⟩+0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1+1⟩+1⟩) → (0=⟨⟨1+1⟩+1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1+1⟩+1⟩) → (0=⟨⟨1+1⟩+1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1+1⟩+1⟩) → (0=⟨⟨1+1⟩+1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1+1⟩+1⟩) → (0=⟨⟨1+1⟩+1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1+1⟩+1⟩) → (0=⟨⟨1+1⟩+1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1+1⟩+1⟩) → (0=⟨⟨1+1⟩+1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1+1⟩+1⟩) → (0=⟨⟨1+1⟩+1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1+1⟩+1⟩) → (0=⟨⟨1+1⟩+1⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0⋅0⟩+0⟩) → (0=⟨⟨0⋅0⟩+0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0⋅0⟩+0⟩) → (0=⟨⟨0⋅0⟩+0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0⋅0⟩+0⟩) → (0=⟨⟨0⋅0⟩+0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0⋅0⟩+0⟩) → (0=⟨⟨0⋅0⟩+0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0⋅0⟩+0⟩) → (0=⟨⟨0⋅0⟩+0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0⋅0⟩+0⟩) → (0=⟨⟨0⋅0⟩+0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0⋅0⟩+0⟩) → (0=⟨⟨0⋅0⟩+0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0⋅0⟩+0⟩) → (0=⟨⟨0⋅0⟩+0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0⋅0⟩+1⟩) → (0=⟨⟨0⋅0⟩+1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0⋅0⟩+1⟩) → (0=⟨⟨0⋅0⟩+1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0⋅0⟩+1⟩) → (0=⟨⟨0⋅0⟩+1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0⋅0⟩+1⟩) → (0=⟨⟨0⋅0⟩+1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0⋅0⟩+1⟩) → (0=⟨⟨0⋅0⟩+1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0⋅0⟩+1⟩) → (0=⟨⟨0⋅0⟩+1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0⋅0⟩+1⟩) → (0=⟨⟨0⋅0⟩+1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0⋅0⟩+1⟩) → (0=⟨⟨0⋅0⟩+1⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0⋅1⟩+0⟩) → (0=⟨⟨0⋅1⟩+0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0⋅1⟩+0⟩) → (0=⟨⟨0⋅1⟩+0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0⋅1⟩+0⟩) → (0=⟨⟨0⋅1⟩+0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0⋅1⟩+0⟩) → (0=⟨⟨0⋅1⟩+0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0⋅1⟩+0⟩) → (0=⟨⟨0⋅1⟩+0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0⋅1⟩+0⟩) → (0=⟨⟨0⋅1⟩+0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0⋅1⟩+0⟩) → (0=⟨⟨0⋅1⟩+0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0⋅1⟩+0⟩) → (0=⟨⟨0⋅1⟩+0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0⋅1⟩+1⟩) → (0=⟨⟨0⋅1⟩+1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0⋅1⟩+1⟩) → (0=⟨⟨0⋅1⟩+1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0⋅1⟩+1⟩) → (0=⟨⟨0⋅1⟩+1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0⋅1⟩+1⟩) → (0=⟨⟨0⋅1⟩+1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0⋅1⟩+1⟩) → (0=⟨⟨0⋅1⟩+1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0⋅1⟩+1⟩) → (0=⟨⟨0⋅1⟩+1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0⋅1⟩+1⟩) → (0=⟨⟨0⋅1⟩+1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0⋅1⟩+1⟩) → (0=⟨⟨0⋅1⟩+1⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1⋅0⟩+0⟩) → (0=⟨⟨1⋅0⟩+0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1⋅0⟩+0⟩) → (0=⟨⟨1⋅0⟩+0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1⋅0⟩+0⟩) → (0=⟨⟨1⋅0⟩+0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1⋅0⟩+0⟩) → (0=⟨⟨1⋅0⟩+0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1⋅0⟩+0⟩) → (0=⟨⟨1⋅0⟩+0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1⋅0⟩+0⟩) → (0=⟨⟨1⋅0⟩+0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1⋅0⟩+0⟩) → (0=⟨⟨1⋅0⟩+0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1⋅0⟩+0⟩) → (0=⟨⟨1⋅0⟩+0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1⋅0⟩+1⟩) → (0=⟨⟨1⋅0⟩+1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1⋅0⟩+1⟩) → (0=⟨⟨1⋅0⟩+1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1⋅0⟩+1⟩) → (0=⟨⟨1⋅0⟩+1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1⋅0⟩+1⟩) → (0=⟨⟨1⋅0⟩+1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1⋅0⟩+1⟩) → (0=⟨⟨1⋅0⟩+1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1⋅0⟩+1⟩) → (0=⟨⟨1⋅0⟩+1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1⋅0⟩+1⟩) → (0=⟨⟨1⋅0⟩+1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1⋅0⟩+1⟩) → (0=⟨⟨1⋅0⟩+1⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1⋅1⟩+0⟩) → (0=⟨⟨1⋅1⟩+0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1⋅1⟩+0⟩) → (0=⟨⟨1⋅1⟩+0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1⋅1⟩+0⟩) → (0=⟨⟨1⋅1⟩+0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1⋅1⟩+0⟩) → (0=⟨⟨1⋅1⟩+0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1⋅1⟩+0⟩) → (0=⟨⟨1⋅1⟩+0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1⋅1⟩+0⟩) → (0=⟨⟨1⋅1⟩+0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1⋅1⟩+0⟩) → (0=⟨⟨1⋅1⟩+0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1⋅1⟩+0⟩) → (0=⟨⟨1⋅1⟩+0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1⋅1⟩+1⟩) → (0=⟨⟨1⋅1⟩+1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1⋅1⟩+1⟩) → (0=⟨⟨1⋅1⟩+1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1⋅1⟩+1⟩) → (0=⟨⟨1⋅1⟩+1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1⋅1⟩+1⟩) → (0=⟨⟨1⋅1⟩+1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1⋅1⟩+1⟩) → (0=⟨⟨1⋅1⟩+1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1⋅1⟩+1⟩) → (0=⟨⟨1⋅1⟩+1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1⋅1⟩+1⟩) → (0=⟨⟨1⋅1⟩+1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1⋅1⟩+1⟩) → (0=⟨⟨1⋅1⟩+1⟩ → 1<1))
((¬0=0 → ¬0=⟨0⋅⟨0+0⟩⟩) → (0=⟨0⋅⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0⋅⟨0+0⟩⟩) → (0=⟨0⋅⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0⋅⟨0+0⟩⟩) → (0=⟨0⋅⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0⋅⟨0+0⟩⟩) → (0=⟨0⋅⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0⋅⟨0+0⟩⟩) → (0=⟨0⋅⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0⋅⟨0+0⟩⟩) → (0=⟨0⋅⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0⋅⟨0+0⟩⟩) → (0=⟨0⋅⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0⋅⟨0+0⟩⟩) → (0=⟨0⋅⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨0⋅⟨0+1⟩⟩) → (0=⟨0⋅⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0⋅⟨0+1⟩⟩) → (0=⟨0⋅⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0⋅⟨0+1⟩⟩) → (0=⟨0⋅⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0⋅⟨0+1⟩⟩) → (0=⟨0⋅⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0⋅⟨0+1⟩⟩) → (0=⟨0⋅⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0⋅⟨0+1⟩⟩) → (0=⟨0⋅⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0⋅⟨0+1⟩⟩) → (0=⟨0⋅⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0⋅⟨0+1⟩⟩) → (0=⟨0⋅⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨0⋅⟨1+0⟩⟩) → (0=⟨0⋅⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0⋅⟨1+0⟩⟩) → (0=⟨0⋅⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0⋅⟨1+0⟩⟩) → (0=⟨0⋅⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0⋅⟨1+0⟩⟩) → (0=⟨0⋅⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0⋅⟨1+0⟩⟩) → (0=⟨0⋅⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0⋅⟨1+0⟩⟩) → (0=⟨0⋅⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0⋅⟨1+0⟩⟩) → (0=⟨0⋅⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0⋅⟨1+0⟩⟩) → (0=⟨0⋅⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨0⋅⟨1+1⟩⟩) → (0=⟨0⋅⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0⋅⟨1+1⟩⟩) → (0=⟨0⋅⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0⋅⟨1+1⟩⟩) → (0=⟨0⋅⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0⋅⟨1+1⟩⟩) → (0=⟨0⋅⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0⋅⟨1+1⟩⟩) → (0=⟨0⋅⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0⋅⟨1+1⟩⟩) → (0=⟨0⋅⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0⋅⟨1+1⟩⟩) → (0=⟨0⋅⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0⋅⟨1+1⟩⟩) → (0=⟨0⋅⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨0⋅⟨0⋅0⟩⟩) → (0=⟨0⋅⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0⋅⟨0⋅0⟩⟩) → (0=⟨0⋅⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0⋅⟨0⋅0⟩⟩) → (0=⟨0⋅⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0⋅⟨0⋅0⟩⟩) → (0=⟨0⋅⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0⋅⟨0⋅0⟩⟩) → (0=⟨0⋅⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0⋅⟨0⋅0⟩⟩) → (0=⟨0⋅⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0⋅⟨0⋅0⟩⟩) → (0=⟨0⋅⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0⋅⟨0⋅0⟩⟩) → (0=⟨0⋅⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨0⋅⟨0⋅1⟩⟩) → (0=⟨0⋅⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0⋅⟨0⋅1⟩⟩) → (0=⟨0⋅⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0⋅⟨0⋅1⟩⟩) → (0=⟨0⋅⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0⋅⟨0⋅1⟩⟩) → (0=⟨0⋅⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0⋅⟨0⋅1⟩⟩) → (0=⟨0⋅⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0⋅⟨0⋅1⟩⟩) → (0=⟨0⋅⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0⋅⟨0⋅1⟩⟩) → (0=⟨0⋅⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0⋅⟨0⋅1⟩⟩) → (0=⟨0⋅⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨0⋅⟨1⋅0⟩⟩) → (0=⟨0⋅⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0⋅⟨1⋅0⟩⟩) → (0=⟨0⋅⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0⋅⟨1⋅0⟩⟩) → (0=⟨0⋅⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0⋅⟨1⋅0⟩⟩) → (0=⟨0⋅⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0⋅⟨1⋅0⟩⟩) → (0=⟨0⋅⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0⋅⟨1⋅0⟩⟩) → (0=⟨0⋅⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0⋅⟨1⋅0⟩⟩) → (0=⟨0⋅⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0⋅⟨1⋅0⟩⟩) → (0=⟨0⋅⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨0⋅⟨1⋅1⟩⟩) → (0=⟨0⋅⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨0⋅⟨1⋅1⟩⟩) → (0=⟨0⋅⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨0⋅⟨1⋅1⟩⟩) → (0=⟨0⋅⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨0⋅⟨1⋅1⟩⟩) → (0=⟨0⋅⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨0⋅⟨1⋅1⟩⟩) → (0=⟨0⋅⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨0⋅⟨1⋅1⟩⟩) → (0=⟨0⋅⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨0⋅⟨1⋅1⟩⟩) → (0=⟨0⋅⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨0⋅⟨1⋅1⟩⟩) → (0=⟨0⋅⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1⋅⟨0+0⟩⟩) → (0=⟨1⋅⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1⋅⟨0+0⟩⟩) → (0=⟨1⋅⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1⋅⟨0+0⟩⟩) → (0=⟨1⋅⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1⋅⟨0+0⟩⟩) → (0=⟨1⋅⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1⋅⟨0+0⟩⟩) → (0=⟨1⋅⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1⋅⟨0+0⟩⟩) → (0=⟨1⋅⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1⋅⟨0+0⟩⟩) → (0=⟨1⋅⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1⋅⟨0+0⟩⟩) → (0=⟨1⋅⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1⋅⟨0+1⟩⟩) → (0=⟨1⋅⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1⋅⟨0+1⟩⟩) → (0=⟨1⋅⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1⋅⟨0+1⟩⟩) → (0=⟨1⋅⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1⋅⟨0+1⟩⟩) → (0=⟨1⋅⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1⋅⟨0+1⟩⟩) → (0=⟨1⋅⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1⋅⟨0+1⟩⟩) → (0=⟨1⋅⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1⋅⟨0+1⟩⟩) → (0=⟨1⋅⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1⋅⟨0+1⟩⟩) → (0=⟨1⋅⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1⋅⟨1+0⟩⟩) → (0=⟨1⋅⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1⋅⟨1+0⟩⟩) → (0=⟨1⋅⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1⋅⟨1+0⟩⟩) → (0=⟨1⋅⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1⋅⟨1+0⟩⟩) → (0=⟨1⋅⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1⋅⟨1+0⟩⟩) → (0=⟨1⋅⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1⋅⟨1+0⟩⟩) → (0=⟨1⋅⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1⋅⟨1+0⟩⟩) → (0=⟨1⋅⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1⋅⟨1+0⟩⟩) → (0=⟨1⋅⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1⋅⟨1+1⟩⟩) → (0=⟨1⋅⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1⋅⟨1+1⟩⟩) → (0=⟨1⋅⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1⋅⟨1+1⟩⟩) → (0=⟨1⋅⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1⋅⟨1+1⟩⟩) → (0=⟨1⋅⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1⋅⟨1+1⟩⟩) → (0=⟨1⋅⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1⋅⟨1+1⟩⟩) → (0=⟨1⋅⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1⋅⟨1+1⟩⟩) → (0=⟨1⋅⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1⋅⟨1+1⟩⟩) → (0=⟨1⋅⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1⋅⟨0⋅0⟩⟩) → (0=⟨1⋅⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1⋅⟨0⋅0⟩⟩) → (0=⟨1⋅⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1⋅⟨0⋅0⟩⟩) → (0=⟨1⋅⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1⋅⟨0⋅0⟩⟩) → (0=⟨1⋅⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1⋅⟨0⋅0⟩⟩) → (0=⟨1⋅⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1⋅⟨0⋅0⟩⟩) → (0=⟨1⋅⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1⋅⟨0⋅0⟩⟩) → (0=⟨1⋅⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1⋅⟨0⋅0⟩⟩) → (0=⟨1⋅⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1⋅⟨0⋅1⟩⟩) → (0=⟨1⋅⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1⋅⟨0⋅1⟩⟩) → (0=⟨1⋅⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1⋅⟨0⋅1⟩⟩) → (0=⟨1⋅⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1⋅⟨0⋅1⟩⟩) → (0=⟨1⋅⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1⋅⟨0⋅1⟩⟩) → (0=⟨1⋅⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1⋅⟨0⋅1⟩⟩) → (0=⟨1⋅⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1⋅⟨0⋅1⟩⟩) → (0=⟨1⋅⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1⋅⟨0⋅1⟩⟩) → (0=⟨1⋅⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1⋅⟨1⋅0⟩⟩) → (0=⟨1⋅⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1⋅⟨1⋅0⟩⟩) → (0=⟨1⋅⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1⋅⟨1⋅0⟩⟩) → (0=⟨1⋅⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1⋅⟨1⋅0⟩⟩) → (0=⟨1⋅⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1⋅⟨1⋅0⟩⟩) → (0=⟨1⋅⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1⋅⟨1⋅0⟩⟩) → (0=⟨1⋅⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1⋅⟨1⋅0⟩⟩) → (0=⟨1⋅⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1⋅⟨1⋅0⟩⟩) → (0=⟨1⋅⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨1⋅⟨1⋅1⟩⟩) → (0=⟨1⋅⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0=⟨1⋅⟨1⋅1⟩⟩) → (0=⟨1⋅⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0=⟨1⋅⟨1⋅1⟩⟩) → (0=⟨1⋅⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0=⟨1⋅⟨1⋅1⟩⟩) → (0=⟨1⋅⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0=⟨1⋅⟨1⋅1⟩⟩) → (0=⟨1⋅⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0=⟨1⋅⟨1⋅1⟩⟩) → (0=⟨1⋅⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0=⟨1⋅⟨1⋅1⟩⟩) → (0=⟨1⋅⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0=⟨1⋅⟨1⋅1⟩⟩) → (0=⟨1⋅⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0+0⟩⋅0⟩) → (0=⟨⟨0+0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0+0⟩⋅0⟩) → (0=⟨⟨0+0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0+0⟩⋅0⟩) → (0=⟨⟨0+0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0+0⟩⋅0⟩) → (0=⟨⟨0+0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0+0⟩⋅0⟩) → (0=⟨⟨0+0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0+0⟩⋅0⟩) → (0=⟨⟨0+0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0+0⟩⋅0⟩) → (0=⟨⟨0+0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0+0⟩⋅0⟩) → (0=⟨⟨0+0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0+0⟩⋅1⟩) → (0=⟨⟨0+0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0+0⟩⋅1⟩) → (0=⟨⟨0+0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0+0⟩⋅1⟩) → (0=⟨⟨0+0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0+0⟩⋅1⟩) → (0=⟨⟨0+0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0+0⟩⋅1⟩) → (0=⟨⟨0+0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0+0⟩⋅1⟩) → (0=⟨⟨0+0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0+0⟩⋅1⟩) → (0=⟨⟨0+0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0+0⟩⋅1⟩) → (0=⟨⟨0+0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0+1⟩⋅0⟩) → (0=⟨⟨0+1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0+1⟩⋅0⟩) → (0=⟨⟨0+1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0+1⟩⋅0⟩) → (0=⟨⟨0+1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0+1⟩⋅0⟩) → (0=⟨⟨0+1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0+1⟩⋅0⟩) → (0=⟨⟨0+1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0+1⟩⋅0⟩) → (0=⟨⟨0+1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0+1⟩⋅0⟩) → (0=⟨⟨0+1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0+1⟩⋅0⟩) → (0=⟨⟨0+1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0+1⟩⋅1⟩) → (0=⟨⟨0+1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0+1⟩⋅1⟩) → (0=⟨⟨0+1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0+1⟩⋅1⟩) → (0=⟨⟨0+1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0+1⟩⋅1⟩) → (0=⟨⟨0+1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0+1⟩⋅1⟩) → (0=⟨⟨0+1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0+1⟩⋅1⟩) → (0=⟨⟨0+1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0+1⟩⋅1⟩) → (0=⟨⟨0+1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0+1⟩⋅1⟩) → (0=⟨⟨0+1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1+0⟩⋅0⟩) → (0=⟨⟨1+0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1+0⟩⋅0⟩) → (0=⟨⟨1+0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1+0⟩⋅0⟩) → (0=⟨⟨1+0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1+0⟩⋅0⟩) → (0=⟨⟨1+0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1+0⟩⋅0⟩) → (0=⟨⟨1+0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1+0⟩⋅0⟩) → (0=⟨⟨1+0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1+0⟩⋅0⟩) → (0=⟨⟨1+0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1+0⟩⋅0⟩) → (0=⟨⟨1+0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1+0⟩⋅1⟩) → (0=⟨⟨1+0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1+0⟩⋅1⟩) → (0=⟨⟨1+0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1+0⟩⋅1⟩) → (0=⟨⟨1+0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1+0⟩⋅1⟩) → (0=⟨⟨1+0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1+0⟩⋅1⟩) → (0=⟨⟨1+0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1+0⟩⋅1⟩) → (0=⟨⟨1+0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1+0⟩⋅1⟩) → (0=⟨⟨1+0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1+0⟩⋅1⟩) → (0=⟨⟨1+0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1+1⟩⋅0⟩) → (0=⟨⟨1+1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1+1⟩⋅0⟩) → (0=⟨⟨1+1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1+1⟩⋅0⟩) → (0=⟨⟨1+1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1+1⟩⋅0⟩) → (0=⟨⟨1+1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1+1⟩⋅0⟩) → (0=⟨⟨1+1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1+1⟩⋅0⟩) → (0=⟨⟨1+1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1+1⟩⋅0⟩) → (0=⟨⟨1+1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1+1⟩⋅0⟩) → (0=⟨⟨1+1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1+1⟩⋅1⟩) → (0=⟨⟨1+1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1+1⟩⋅1⟩) → (0=⟨⟨1+1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1+1⟩⋅1⟩) → (0=⟨⟨1+1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1+1⟩⋅1⟩) → (0=⟨⟨1+1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1+1⟩⋅1⟩) → (0=⟨⟨1+1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1+1⟩⋅1⟩) → (0=⟨⟨1+1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1+1⟩⋅1⟩) → (0=⟨⟨1+1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1+1⟩⋅1⟩) → (0=⟨⟨1+1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0⋅0⟩⋅0⟩) → (0=⟨⟨0⋅0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0⋅0⟩⋅0⟩) → (0=⟨⟨0⋅0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0⋅0⟩⋅0⟩) → (0=⟨⟨0⋅0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0⋅0⟩⋅0⟩) → (0=⟨⟨0⋅0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0⋅0⟩⋅0⟩) → (0=⟨⟨0⋅0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0⋅0⟩⋅0⟩) → (0=⟨⟨0⋅0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0⋅0⟩⋅0⟩) → (0=⟨⟨0⋅0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0⋅0⟩⋅0⟩) → (0=⟨⟨0⋅0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0⋅0⟩⋅1⟩) → (0=⟨⟨0⋅0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0⋅0⟩⋅1⟩) → (0=⟨⟨0⋅0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0⋅0⟩⋅1⟩) → (0=⟨⟨0⋅0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0⋅0⟩⋅1⟩) → (0=⟨⟨0⋅0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0⋅0⟩⋅1⟩) → (0=⟨⟨0⋅0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0⋅0⟩⋅1⟩) → (0=⟨⟨0⋅0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0⋅0⟩⋅1⟩) → (0=⟨⟨0⋅0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0⋅0⟩⋅1⟩) → (0=⟨⟨0⋅0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0⋅1⟩⋅0⟩) → (0=⟨⟨0⋅1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0⋅1⟩⋅0⟩) → (0=⟨⟨0⋅1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0⋅1⟩⋅0⟩) → (0=⟨⟨0⋅1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0⋅1⟩⋅0⟩) → (0=⟨⟨0⋅1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0⋅1⟩⋅0⟩) → (0=⟨⟨0⋅1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0⋅1⟩⋅0⟩) → (0=⟨⟨0⋅1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0⋅1⟩⋅0⟩) → (0=⟨⟨0⋅1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0⋅1⟩⋅0⟩) → (0=⟨⟨0⋅1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨0⋅1⟩⋅1⟩) → (0=⟨⟨0⋅1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨0⋅1⟩⋅1⟩) → (0=⟨⟨0⋅1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨0⋅1⟩⋅1⟩) → (0=⟨⟨0⋅1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨0⋅1⟩⋅1⟩) → (0=⟨⟨0⋅1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨0⋅1⟩⋅1⟩) → (0=⟨⟨0⋅1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨0⋅1⟩⋅1⟩) → (0=⟨⟨0⋅1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨0⋅1⟩⋅1⟩) → (0=⟨⟨0⋅1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨0⋅1⟩⋅1⟩) → (0=⟨⟨0⋅1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1⋅0⟩⋅0⟩) → (0=⟨⟨1⋅0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1⋅0⟩⋅0⟩) → (0=⟨⟨1⋅0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1⋅0⟩⋅0⟩) → (0=⟨⟨1⋅0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1⋅0⟩⋅0⟩) → (0=⟨⟨1⋅0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1⋅0⟩⋅0⟩) → (0=⟨⟨1⋅0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1⋅0⟩⋅0⟩) → (0=⟨⟨1⋅0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1⋅0⟩⋅0⟩) → (0=⟨⟨1⋅0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1⋅0⟩⋅0⟩) → (0=⟨⟨1⋅0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1⋅0⟩⋅1⟩) → (0=⟨⟨1⋅0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1⋅0⟩⋅1⟩) → (0=⟨⟨1⋅0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1⋅0⟩⋅1⟩) → (0=⟨⟨1⋅0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1⋅0⟩⋅1⟩) → (0=⟨⟨1⋅0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1⋅0⟩⋅1⟩) → (0=⟨⟨1⋅0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1⋅0⟩⋅1⟩) → (0=⟨⟨1⋅0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1⋅0⟩⋅1⟩) → (0=⟨⟨1⋅0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1⋅0⟩⋅1⟩) → (0=⟨⟨1⋅0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1⋅1⟩⋅0⟩) → (0=⟨⟨1⋅1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1⋅1⟩⋅0⟩) → (0=⟨⟨1⋅1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1⋅1⟩⋅0⟩) → (0=⟨⟨1⋅1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1⋅1⟩⋅0⟩) → (0=⟨⟨1⋅1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1⋅1⟩⋅0⟩) → (0=⟨⟨1⋅1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1⋅1⟩⋅0⟩) → (0=⟨⟨1⋅1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1⋅1⟩⋅0⟩) → (0=⟨⟨1⋅1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1⋅1⟩⋅0⟩) → (0=⟨⟨1⋅1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0=⟨⟨1⋅1⟩⋅1⟩) → (0=⟨⟨1⋅1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0=⟨⟨1⋅1⟩⋅1⟩) → (0=⟨⟨1⋅1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0=⟨⟨1⋅1⟩⋅1⟩) → (0=⟨⟨1⋅1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0=⟨⟨1⋅1⟩⋅1⟩) → (0=⟨⟨1⋅1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0=⟨⟨1⋅1⟩⋅1⟩) → (0=⟨⟨1⋅1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0=⟨⟨1⋅1⟩⋅1⟩) → (0=⟨⟨1⋅1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0=⟨⟨1⋅1⟩⋅1⟩) → (0=⟨⟨1⋅1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0=⟨⟨1⋅1⟩⋅1⟩) → (0=⟨⟨1⋅1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1=⟨0+⟨0+0⟩⟩) → (1=⟨0+⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0+⟨0+0⟩⟩) → (1=⟨0+⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0+⟨0+0⟩⟩) → (1=⟨0+⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0+⟨0+0⟩⟩) → (1=⟨0+⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0+⟨0+0⟩⟩) → (1=⟨0+⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0+⟨0+0⟩⟩) → (1=⟨0+⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0+⟨0+0⟩⟩) → (1=⟨0+⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0+⟨0+0⟩⟩) → (1=⟨0+⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨0+⟨0+1⟩⟩) → (1=⟨0+⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0+⟨0+1⟩⟩) → (1=⟨0+⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0+⟨0+1⟩⟩) → (1=⟨0+⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0+⟨0+1⟩⟩) → (1=⟨0+⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0+⟨0+1⟩⟩) → (1=⟨0+⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0+⟨0+1⟩⟩) → (1=⟨0+⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0+⟨0+1⟩⟩) → (1=⟨0+⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0+⟨0+1⟩⟩) → (1=⟨0+⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨0+⟨1+0⟩⟩) → (1=⟨0+⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0+⟨1+0⟩⟩) → (1=⟨0+⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0+⟨1+0⟩⟩) → (1=⟨0+⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0+⟨1+0⟩⟩) → (1=⟨0+⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0+⟨1+0⟩⟩) → (1=⟨0+⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0+⟨1+0⟩⟩) → (1=⟨0+⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0+⟨1+0⟩⟩) → (1=⟨0+⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0+⟨1+0⟩⟩) → (1=⟨0+⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨0+⟨1+1⟩⟩) → (1=⟨0+⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0+⟨1+1⟩⟩) → (1=⟨0+⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0+⟨1+1⟩⟩) → (1=⟨0+⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0+⟨1+1⟩⟩) → (1=⟨0+⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0+⟨1+1⟩⟩) → (1=⟨0+⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0+⟨1+1⟩⟩) → (1=⟨0+⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0+⟨1+1⟩⟩) → (1=⟨0+⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0+⟨1+1⟩⟩) → (1=⟨0+⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨0+⟨0⋅0⟩⟩) → (1=⟨0+⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0+⟨0⋅0⟩⟩) → (1=⟨0+⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0+⟨0⋅0⟩⟩) → (1=⟨0+⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0+⟨0⋅0⟩⟩) → (1=⟨0+⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0+⟨0⋅0⟩⟩) → (1=⟨0+⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0+⟨0⋅0⟩⟩) → (1=⟨0+⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0+⟨0⋅0⟩⟩) → (1=⟨0+⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0+⟨0⋅0⟩⟩) → (1=⟨0+⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨0+⟨0⋅1⟩⟩) → (1=⟨0+⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0+⟨0⋅1⟩⟩) → (1=⟨0+⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0+⟨0⋅1⟩⟩) → (1=⟨0+⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0+⟨0⋅1⟩⟩) → (1=⟨0+⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0+⟨0⋅1⟩⟩) → (1=⟨0+⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0+⟨0⋅1⟩⟩) → (1=⟨0+⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0+⟨0⋅1⟩⟩) → (1=⟨0+⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0+⟨0⋅1⟩⟩) → (1=⟨0+⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨0+⟨1⋅0⟩⟩) → (1=⟨0+⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0+⟨1⋅0⟩⟩) → (1=⟨0+⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0+⟨1⋅0⟩⟩) → (1=⟨0+⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0+⟨1⋅0⟩⟩) → (1=⟨0+⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0+⟨1⋅0⟩⟩) → (1=⟨0+⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0+⟨1⋅0⟩⟩) → (1=⟨0+⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0+⟨1⋅0⟩⟩) → (1=⟨0+⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0+⟨1⋅0⟩⟩) → (1=⟨0+⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨0+⟨1⋅1⟩⟩) → (1=⟨0+⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0+⟨1⋅1⟩⟩) → (1=⟨0+⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0+⟨1⋅1⟩⟩) → (1=⟨0+⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0+⟨1⋅1⟩⟩) → (1=⟨0+⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0+⟨1⋅1⟩⟩) → (1=⟨0+⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0+⟨1⋅1⟩⟩) → (1=⟨0+⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0+⟨1⋅1⟩⟩) → (1=⟨0+⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0+⟨1⋅1⟩⟩) → (1=⟨0+⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1+⟨0+0⟩⟩) → (1=⟨1+⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1+⟨0+0⟩⟩) → (1=⟨1+⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1+⟨0+0⟩⟩) → (1=⟨1+⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1+⟨0+0⟩⟩) → (1=⟨1+⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1+⟨0+0⟩⟩) → (1=⟨1+⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1+⟨0+0⟩⟩) → (1=⟨1+⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1+⟨0+0⟩⟩) → (1=⟨1+⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1+⟨0+0⟩⟩) → (1=⟨1+⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1+⟨0+1⟩⟩) → (1=⟨1+⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1+⟨0+1⟩⟩) → (1=⟨1+⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1+⟨0+1⟩⟩) → (1=⟨1+⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1+⟨0+1⟩⟩) → (1=⟨1+⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1+⟨0+1⟩⟩) → (1=⟨1+⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1+⟨0+1⟩⟩) → (1=⟨1+⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1+⟨0+1⟩⟩) → (1=⟨1+⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1+⟨0+1⟩⟩) → (1=⟨1+⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1+⟨1+0⟩⟩) → (1=⟨1+⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1+⟨1+0⟩⟩) → (1=⟨1+⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1+⟨1+0⟩⟩) → (1=⟨1+⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1+⟨1+0⟩⟩) → (1=⟨1+⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1+⟨1+0⟩⟩) → (1=⟨1+⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1+⟨1+0⟩⟩) → (1=⟨1+⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1+⟨1+0⟩⟩) → (1=⟨1+⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1+⟨1+0⟩⟩) → (1=⟨1+⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1+⟨1+1⟩⟩) → (1=⟨1+⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1+⟨1+1⟩⟩) → (1=⟨1+⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1+⟨1+1⟩⟩) → (1=⟨1+⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1+⟨1+1⟩⟩) → (1=⟨1+⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1+⟨1+1⟩⟩) → (1=⟨1+⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1+⟨1+1⟩⟩) → (1=⟨1+⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1+⟨1+1⟩⟩) → (1=⟨1+⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1+⟨1+1⟩⟩) → (1=⟨1+⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1+⟨0⋅0⟩⟩) → (1=⟨1+⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1+⟨0⋅0⟩⟩) → (1=⟨1+⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1+⟨0⋅0⟩⟩) → (1=⟨1+⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1+⟨0⋅0⟩⟩) → (1=⟨1+⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1+⟨0⋅0⟩⟩) → (1=⟨1+⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1+⟨0⋅0⟩⟩) → (1=⟨1+⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1+⟨0⋅0⟩⟩) → (1=⟨1+⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1+⟨0⋅0⟩⟩) → (1=⟨1+⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1+⟨0⋅1⟩⟩) → (1=⟨1+⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1+⟨0⋅1⟩⟩) → (1=⟨1+⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1+⟨0⋅1⟩⟩) → (1=⟨1+⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1+⟨0⋅1⟩⟩) → (1=⟨1+⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1+⟨0⋅1⟩⟩) → (1=⟨1+⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1+⟨0⋅1⟩⟩) → (1=⟨1+⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1+⟨0⋅1⟩⟩) → (1=⟨1+⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1+⟨0⋅1⟩⟩) → (1=⟨1+⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1+⟨1⋅0⟩⟩) → (1=⟨1+⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1+⟨1⋅0⟩⟩) → (1=⟨1+⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1+⟨1⋅0⟩⟩) → (1=⟨1+⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1+⟨1⋅0⟩⟩) → (1=⟨1+⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1+⟨1⋅0⟩⟩) → (1=⟨1+⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1+⟨1⋅0⟩⟩) → (1=⟨1+⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1+⟨1⋅0⟩⟩) → (1=⟨1+⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1+⟨1⋅0⟩⟩) → (1=⟨1+⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1+⟨1⋅1⟩⟩) → (1=⟨1+⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1+⟨1⋅1⟩⟩) → (1=⟨1+⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1+⟨1⋅1⟩⟩) → (1=⟨1+⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1+⟨1⋅1⟩⟩) → (1=⟨1+⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1+⟨1⋅1⟩⟩) → (1=⟨1+⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1+⟨1⋅1⟩⟩) → (1=⟨1+⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1+⟨1⋅1⟩⟩) → (1=⟨1+⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1+⟨1⋅1⟩⟩) → (1=⟨1+⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0+0⟩+0⟩) → (1=⟨⟨0+0⟩+0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0+0⟩+0⟩) → (1=⟨⟨0+0⟩+0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0+0⟩+0⟩) → (1=⟨⟨0+0⟩+0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0+0⟩+0⟩) → (1=⟨⟨0+0⟩+0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0+0⟩+0⟩) → (1=⟨⟨0+0⟩+0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0+0⟩+0⟩) → (1=⟨⟨0+0⟩+0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0+0⟩+0⟩) → (1=⟨⟨0+0⟩+0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0+0⟩+0⟩) → (1=⟨⟨0+0⟩+0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0+0⟩+1⟩) → (1=⟨⟨0+0⟩+1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0+0⟩+1⟩) → (1=⟨⟨0+0⟩+1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0+0⟩+1⟩) → (1=⟨⟨0+0⟩+1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0+0⟩+1⟩) → (1=⟨⟨0+0⟩+1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0+0⟩+1⟩) → (1=⟨⟨0+0⟩+1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0+0⟩+1⟩) → (1=⟨⟨0+0⟩+1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0+0⟩+1⟩) → (1=⟨⟨0+0⟩+1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0+0⟩+1⟩) → (1=⟨⟨0+0⟩+1⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0+1⟩+0⟩) → (1=⟨⟨0+1⟩+0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0+1⟩+0⟩) → (1=⟨⟨0+1⟩+0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0+1⟩+0⟩) → (1=⟨⟨0+1⟩+0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0+1⟩+0⟩) → (1=⟨⟨0+1⟩+0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0+1⟩+0⟩) → (1=⟨⟨0+1⟩+0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0+1⟩+0⟩) → (1=⟨⟨0+1⟩+0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0+1⟩+0⟩) → (1=⟨⟨0+1⟩+0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0+1⟩+0⟩) → (1=⟨⟨0+1⟩+0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0+1⟩+1⟩) → (1=⟨⟨0+1⟩+1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0+1⟩+1⟩) → (1=⟨⟨0+1⟩+1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0+1⟩+1⟩) → (1=⟨⟨0+1⟩+1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0+1⟩+1⟩) → (1=⟨⟨0+1⟩+1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0+1⟩+1⟩) → (1=⟨⟨0+1⟩+1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0+1⟩+1⟩) → (1=⟨⟨0+1⟩+1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0+1⟩+1⟩) → (1=⟨⟨0+1⟩+1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0+1⟩+1⟩) → (1=⟨⟨0+1⟩+1⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1+0⟩+0⟩) → (1=⟨⟨1+0⟩+0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1+0⟩+0⟩) → (1=⟨⟨1+0⟩+0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1+0⟩+0⟩) → (1=⟨⟨1+0⟩+0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1+0⟩+0⟩) → (1=⟨⟨1+0⟩+0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1+0⟩+0⟩) → (1=⟨⟨1+0⟩+0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1+0⟩+0⟩) → (1=⟨⟨1+0⟩+0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1+0⟩+0⟩) → (1=⟨⟨1+0⟩+0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1+0⟩+0⟩) → (1=⟨⟨1+0⟩+0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1+0⟩+1⟩) → (1=⟨⟨1+0⟩+1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1+0⟩+1⟩) → (1=⟨⟨1+0⟩+1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1+0⟩+1⟩) → (1=⟨⟨1+0⟩+1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1+0⟩+1⟩) → (1=⟨⟨1+0⟩+1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1+0⟩+1⟩) → (1=⟨⟨1+0⟩+1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1+0⟩+1⟩) → (1=⟨⟨1+0⟩+1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1+0⟩+1⟩) → (1=⟨⟨1+0⟩+1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1+0⟩+1⟩) → (1=⟨⟨1+0⟩+1⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1+1⟩+0⟩) → (1=⟨⟨1+1⟩+0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1+1⟩+0⟩) → (1=⟨⟨1+1⟩+0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1+1⟩+0⟩) → (1=⟨⟨1+1⟩+0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1+1⟩+0⟩) → (1=⟨⟨1+1⟩+0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1+1⟩+0⟩) → (1=⟨⟨1+1⟩+0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1+1⟩+0⟩) → (1=⟨⟨1+1⟩+0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1+1⟩+0⟩) → (1=⟨⟨1+1⟩+0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1+1⟩+0⟩) → (1=⟨⟨1+1⟩+0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1+1⟩+1⟩) → (1=⟨⟨1+1⟩+1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1+1⟩+1⟩) → (1=⟨⟨1+1⟩+1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1+1⟩+1⟩) → (1=⟨⟨1+1⟩+1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1+1⟩+1⟩) → (1=⟨⟨1+1⟩+1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1+1⟩+1⟩) → (1=⟨⟨1+1⟩+1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1+1⟩+1⟩) → (1=⟨⟨1+1⟩+1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1+1⟩+1⟩) → (1=⟨⟨1+1⟩+1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1+1⟩+1⟩) → (1=⟨⟨1+1⟩+1⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0⋅0⟩+0⟩) → (1=⟨⟨0⋅0⟩+0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0⋅0⟩+0⟩) → (1=⟨⟨0⋅0⟩+0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0⋅0⟩+0⟩) → (1=⟨⟨0⋅0⟩+0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0⋅0⟩+0⟩) → (1=⟨⟨0⋅0⟩+0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0⋅0⟩+0⟩) → (1=⟨⟨0⋅0⟩+0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0⋅0⟩+0⟩) → (1=⟨⟨0⋅0⟩+0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0⋅0⟩+0⟩) → (1=⟨⟨0⋅0⟩+0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0⋅0⟩+0⟩) → (1=⟨⟨0⋅0⟩+0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0⋅0⟩+1⟩) → (1=⟨⟨0⋅0⟩+1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0⋅0⟩+1⟩) → (1=⟨⟨0⋅0⟩+1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0⋅0⟩+1⟩) → (1=⟨⟨0⋅0⟩+1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0⋅0⟩+1⟩) → (1=⟨⟨0⋅0⟩+1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0⋅0⟩+1⟩) → (1=⟨⟨0⋅0⟩+1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0⋅0⟩+1⟩) → (1=⟨⟨0⋅0⟩+1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0⋅0⟩+1⟩) → (1=⟨⟨0⋅0⟩+1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0⋅0⟩+1⟩) → (1=⟨⟨0⋅0⟩+1⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0⋅1⟩+0⟩) → (1=⟨⟨0⋅1⟩+0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0⋅1⟩+0⟩) → (1=⟨⟨0⋅1⟩+0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0⋅1⟩+0⟩) → (1=⟨⟨0⋅1⟩+0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0⋅1⟩+0⟩) → (1=⟨⟨0⋅1⟩+0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0⋅1⟩+0⟩) → (1=⟨⟨0⋅1⟩+0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0⋅1⟩+0⟩) → (1=⟨⟨0⋅1⟩+0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0⋅1⟩+0⟩) → (1=⟨⟨0⋅1⟩+0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0⋅1⟩+0⟩) → (1=⟨⟨0⋅1⟩+0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0⋅1⟩+1⟩) → (1=⟨⟨0⋅1⟩+1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0⋅1⟩+1⟩) → (1=⟨⟨0⋅1⟩+1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0⋅1⟩+1⟩) → (1=⟨⟨0⋅1⟩+1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0⋅1⟩+1⟩) → (1=⟨⟨0⋅1⟩+1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0⋅1⟩+1⟩) → (1=⟨⟨0⋅1⟩+1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0⋅1⟩+1⟩) → (1=⟨⟨0⋅1⟩+1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0⋅1⟩+1⟩) → (1=⟨⟨0⋅1⟩+1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0⋅1⟩+1⟩) → (1=⟨⟨0⋅1⟩+1⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1⋅0⟩+0⟩) → (1=⟨⟨1⋅0⟩+0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1⋅0⟩+0⟩) → (1=⟨⟨1⋅0⟩+0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1⋅0⟩+0⟩) → (1=⟨⟨1⋅0⟩+0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1⋅0⟩+0⟩) → (1=⟨⟨1⋅0⟩+0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1⋅0⟩+0⟩) → (1=⟨⟨1⋅0⟩+0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1⋅0⟩+0⟩) → (1=⟨⟨1⋅0⟩+0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1⋅0⟩+0⟩) → (1=⟨⟨1⋅0⟩+0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1⋅0⟩+0⟩) → (1=⟨⟨1⋅0⟩+0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1⋅0⟩+1⟩) → (1=⟨⟨1⋅0⟩+1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1⋅0⟩+1⟩) → (1=⟨⟨1⋅0⟩+1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1⋅0⟩+1⟩) → (1=⟨⟨1⋅0⟩+1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1⋅0⟩+1⟩) → (1=⟨⟨1⋅0⟩+1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1⋅0⟩+1⟩) → (1=⟨⟨1⋅0⟩+1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1⋅0⟩+1⟩) → (1=⟨⟨1⋅0⟩+1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1⋅0⟩+1⟩) → (1=⟨⟨1⋅0⟩+1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1⋅0⟩+1⟩) → (1=⟨⟨1⋅0⟩+1⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1⋅1⟩+0⟩) → (1=⟨⟨1⋅1⟩+0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1⋅1⟩+0⟩) → (1=⟨⟨1⋅1⟩+0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1⋅1⟩+0⟩) → (1=⟨⟨1⋅1⟩+0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1⋅1⟩+0⟩) → (1=⟨⟨1⋅1⟩+0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1⋅1⟩+0⟩) → (1=⟨⟨1⋅1⟩+0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1⋅1⟩+0⟩) → (1=⟨⟨1⋅1⟩+0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1⋅1⟩+0⟩) → (1=⟨⟨1⋅1⟩+0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1⋅1⟩+0⟩) → (1=⟨⟨1⋅1⟩+0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1⋅1⟩+1⟩) → (1=⟨⟨1⋅1⟩+1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1⋅1⟩+1⟩) → (1=⟨⟨1⋅1⟩+1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1⋅1⟩+1⟩) → (1=⟨⟨1⋅1⟩+1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1⋅1⟩+1⟩) → (1=⟨⟨1⋅1⟩+1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1⋅1⟩+1⟩) → (1=⟨⟨1⋅1⟩+1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1⋅1⟩+1⟩) → (1=⟨⟨1⋅1⟩+1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1⋅1⟩+1⟩) → (1=⟨⟨1⋅1⟩+1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1⋅1⟩+1⟩) → (1=⟨⟨1⋅1⟩+1⟩ → 1<1))
((¬0=0 → ¬1=⟨0⋅⟨0+0⟩⟩) → (1=⟨0⋅⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0⋅⟨0+0⟩⟩) → (1=⟨0⋅⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0⋅⟨0+0⟩⟩) → (1=⟨0⋅⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0⋅⟨0+0⟩⟩) → (1=⟨0⋅⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0⋅⟨0+0⟩⟩) → (1=⟨0⋅⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0⋅⟨0+0⟩⟩) → (1=⟨0⋅⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0⋅⟨0+0⟩⟩) → (1=⟨0⋅⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0⋅⟨0+0⟩⟩) → (1=⟨0⋅⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨0⋅⟨0+1⟩⟩) → (1=⟨0⋅⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0⋅⟨0+1⟩⟩) → (1=⟨0⋅⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0⋅⟨0+1⟩⟩) → (1=⟨0⋅⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0⋅⟨0+1⟩⟩) → (1=⟨0⋅⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0⋅⟨0+1⟩⟩) → (1=⟨0⋅⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0⋅⟨0+1⟩⟩) → (1=⟨0⋅⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0⋅⟨0+1⟩⟩) → (1=⟨0⋅⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0⋅⟨0+1⟩⟩) → (1=⟨0⋅⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨0⋅⟨1+0⟩⟩) → (1=⟨0⋅⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0⋅⟨1+0⟩⟩) → (1=⟨0⋅⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0⋅⟨1+0⟩⟩) → (1=⟨0⋅⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0⋅⟨1+0⟩⟩) → (1=⟨0⋅⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0⋅⟨1+0⟩⟩) → (1=⟨0⋅⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0⋅⟨1+0⟩⟩) → (1=⟨0⋅⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0⋅⟨1+0⟩⟩) → (1=⟨0⋅⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0⋅⟨1+0⟩⟩) → (1=⟨0⋅⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨0⋅⟨1+1⟩⟩) → (1=⟨0⋅⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0⋅⟨1+1⟩⟩) → (1=⟨0⋅⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0⋅⟨1+1⟩⟩) → (1=⟨0⋅⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0⋅⟨1+1⟩⟩) → (1=⟨0⋅⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0⋅⟨1+1⟩⟩) → (1=⟨0⋅⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0⋅⟨1+1⟩⟩) → (1=⟨0⋅⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0⋅⟨1+1⟩⟩) → (1=⟨0⋅⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0⋅⟨1+1⟩⟩) → (1=⟨0⋅⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨0⋅⟨0⋅0⟩⟩) → (1=⟨0⋅⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0⋅⟨0⋅0⟩⟩) → (1=⟨0⋅⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0⋅⟨0⋅0⟩⟩) → (1=⟨0⋅⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0⋅⟨0⋅0⟩⟩) → (1=⟨0⋅⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0⋅⟨0⋅0⟩⟩) → (1=⟨0⋅⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0⋅⟨0⋅0⟩⟩) → (1=⟨0⋅⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0⋅⟨0⋅0⟩⟩) → (1=⟨0⋅⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0⋅⟨0⋅0⟩⟩) → (1=⟨0⋅⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨0⋅⟨0⋅1⟩⟩) → (1=⟨0⋅⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0⋅⟨0⋅1⟩⟩) → (1=⟨0⋅⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0⋅⟨0⋅1⟩⟩) → (1=⟨0⋅⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0⋅⟨0⋅1⟩⟩) → (1=⟨0⋅⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0⋅⟨0⋅1⟩⟩) → (1=⟨0⋅⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0⋅⟨0⋅1⟩⟩) → (1=⟨0⋅⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0⋅⟨0⋅1⟩⟩) → (1=⟨0⋅⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0⋅⟨0⋅1⟩⟩) → (1=⟨0⋅⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨0⋅⟨1⋅0⟩⟩) → (1=⟨0⋅⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0⋅⟨1⋅0⟩⟩) → (1=⟨0⋅⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0⋅⟨1⋅0⟩⟩) → (1=⟨0⋅⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0⋅⟨1⋅0⟩⟩) → (1=⟨0⋅⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0⋅⟨1⋅0⟩⟩) → (1=⟨0⋅⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0⋅⟨1⋅0⟩⟩) → (1=⟨0⋅⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0⋅⟨1⋅0⟩⟩) → (1=⟨0⋅⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0⋅⟨1⋅0⟩⟩) → (1=⟨0⋅⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨0⋅⟨1⋅1⟩⟩) → (1=⟨0⋅⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨0⋅⟨1⋅1⟩⟩) → (1=⟨0⋅⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨0⋅⟨1⋅1⟩⟩) → (1=⟨0⋅⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨0⋅⟨1⋅1⟩⟩) → (1=⟨0⋅⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨0⋅⟨1⋅1⟩⟩) → (1=⟨0⋅⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨0⋅⟨1⋅1⟩⟩) → (1=⟨0⋅⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨0⋅⟨1⋅1⟩⟩) → (1=⟨0⋅⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨0⋅⟨1⋅1⟩⟩) → (1=⟨0⋅⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1⋅⟨0+0⟩⟩) → (1=⟨1⋅⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1⋅⟨0+0⟩⟩) → (1=⟨1⋅⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1⋅⟨0+0⟩⟩) → (1=⟨1⋅⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1⋅⟨0+0⟩⟩) → (1=⟨1⋅⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1⋅⟨0+0⟩⟩) → (1=⟨1⋅⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1⋅⟨0+0⟩⟩) → (1=⟨1⋅⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1⋅⟨0+0⟩⟩) → (1=⟨1⋅⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1⋅⟨0+0⟩⟩) → (1=⟨1⋅⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1⋅⟨0+1⟩⟩) → (1=⟨1⋅⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1⋅⟨0+1⟩⟩) → (1=⟨1⋅⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1⋅⟨0+1⟩⟩) → (1=⟨1⋅⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1⋅⟨0+1⟩⟩) → (1=⟨1⋅⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1⋅⟨0+1⟩⟩) → (1=⟨1⋅⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1⋅⟨0+1⟩⟩) → (1=⟨1⋅⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1⋅⟨0+1⟩⟩) → (1=⟨1⋅⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1⋅⟨0+1⟩⟩) → (1=⟨1⋅⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1⋅⟨1+0⟩⟩) → (1=⟨1⋅⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1⋅⟨1+0⟩⟩) → (1=⟨1⋅⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1⋅⟨1+0⟩⟩) → (1=⟨1⋅⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1⋅⟨1+0⟩⟩) → (1=⟨1⋅⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1⋅⟨1+0⟩⟩) → (1=⟨1⋅⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1⋅⟨1+0⟩⟩) → (1=⟨1⋅⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1⋅⟨1+0⟩⟩) → (1=⟨1⋅⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1⋅⟨1+0⟩⟩) → (1=⟨1⋅⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1⋅⟨1+1⟩⟩) → (1=⟨1⋅⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1⋅⟨1+1⟩⟩) → (1=⟨1⋅⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1⋅⟨1+1⟩⟩) → (1=⟨1⋅⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1⋅⟨1+1⟩⟩) → (1=⟨1⋅⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1⋅⟨1+1⟩⟩) → (1=⟨1⋅⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1⋅⟨1+1⟩⟩) → (1=⟨1⋅⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1⋅⟨1+1⟩⟩) → (1=⟨1⋅⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1⋅⟨1+1⟩⟩) → (1=⟨1⋅⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1⋅⟨0⋅0⟩⟩) → (1=⟨1⋅⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1⋅⟨0⋅0⟩⟩) → (1=⟨1⋅⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1⋅⟨0⋅0⟩⟩) → (1=⟨1⋅⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1⋅⟨0⋅0⟩⟩) → (1=⟨1⋅⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1⋅⟨0⋅0⟩⟩) → (1=⟨1⋅⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1⋅⟨0⋅0⟩⟩) → (1=⟨1⋅⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1⋅⟨0⋅0⟩⟩) → (1=⟨1⋅⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1⋅⟨0⋅0⟩⟩) → (1=⟨1⋅⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1⋅⟨0⋅1⟩⟩) → (1=⟨1⋅⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1⋅⟨0⋅1⟩⟩) → (1=⟨1⋅⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1⋅⟨0⋅1⟩⟩) → (1=⟨1⋅⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1⋅⟨0⋅1⟩⟩) → (1=⟨1⋅⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1⋅⟨0⋅1⟩⟩) → (1=⟨1⋅⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1⋅⟨0⋅1⟩⟩) → (1=⟨1⋅⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1⋅⟨0⋅1⟩⟩) → (1=⟨1⋅⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1⋅⟨0⋅1⟩⟩) → (1=⟨1⋅⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1⋅⟨1⋅0⟩⟩) → (1=⟨1⋅⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1⋅⟨1⋅0⟩⟩) → (1=⟨1⋅⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1⋅⟨1⋅0⟩⟩) → (1=⟨1⋅⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1⋅⟨1⋅0⟩⟩) → (1=⟨1⋅⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1⋅⟨1⋅0⟩⟩) → (1=⟨1⋅⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1⋅⟨1⋅0⟩⟩) → (1=⟨1⋅⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1⋅⟨1⋅0⟩⟩) → (1=⟨1⋅⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1⋅⟨1⋅0⟩⟩) → (1=⟨1⋅⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨1⋅⟨1⋅1⟩⟩) → (1=⟨1⋅⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1=⟨1⋅⟨1⋅1⟩⟩) → (1=⟨1⋅⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1=⟨1⋅⟨1⋅1⟩⟩) → (1=⟨1⋅⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1=⟨1⋅⟨1⋅1⟩⟩) → (1=⟨1⋅⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1=⟨1⋅⟨1⋅1⟩⟩) → (1=⟨1⋅⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1=⟨1⋅⟨1⋅1⟩⟩) → (1=⟨1⋅⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1=⟨1⋅⟨1⋅1⟩⟩) → (1=⟨1⋅⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1=⟨1⋅⟨1⋅1⟩⟩) → (1=⟨1⋅⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0+0⟩⋅0⟩) → (1=⟨⟨0+0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0+0⟩⋅0⟩) → (1=⟨⟨0+0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0+0⟩⋅0⟩) → (1=⟨⟨0+0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0+0⟩⋅0⟩) → (1=⟨⟨0+0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0+0⟩⋅0⟩) → (1=⟨⟨0+0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0+0⟩⋅0⟩) → (1=⟨⟨0+0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0+0⟩⋅0⟩) → (1=⟨⟨0+0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0+0⟩⋅0⟩) → (1=⟨⟨0+0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0+0⟩⋅1⟩) → (1=⟨⟨0+0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0+0⟩⋅1⟩) → (1=⟨⟨0+0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0+0⟩⋅1⟩) → (1=⟨⟨0+0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0+0⟩⋅1⟩) → (1=⟨⟨0+0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0+0⟩⋅1⟩) → (1=⟨⟨0+0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0+0⟩⋅1⟩) → (1=⟨⟨0+0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0+0⟩⋅1⟩) → (1=⟨⟨0+0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0+0⟩⋅1⟩) → (1=⟨⟨0+0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0+1⟩⋅0⟩) → (1=⟨⟨0+1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0+1⟩⋅0⟩) → (1=⟨⟨0+1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0+1⟩⋅0⟩) → (1=⟨⟨0+1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0+1⟩⋅0⟩) → (1=⟨⟨0+1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0+1⟩⋅0⟩) → (1=⟨⟨0+1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0+1⟩⋅0⟩) → (1=⟨⟨0+1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0+1⟩⋅0⟩) → (1=⟨⟨0+1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0+1⟩⋅0⟩) → (1=⟨⟨0+1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0+1⟩⋅1⟩) → (1=⟨⟨0+1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0+1⟩⋅1⟩) → (1=⟨⟨0+1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0+1⟩⋅1⟩) → (1=⟨⟨0+1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0+1⟩⋅1⟩) → (1=⟨⟨0+1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0+1⟩⋅1⟩) → (1=⟨⟨0+1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0+1⟩⋅1⟩) → (1=⟨⟨0+1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0+1⟩⋅1⟩) → (1=⟨⟨0+1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0+1⟩⋅1⟩) → (1=⟨⟨0+1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1+0⟩⋅0⟩) → (1=⟨⟨1+0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1+0⟩⋅0⟩) → (1=⟨⟨1+0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1+0⟩⋅0⟩) → (1=⟨⟨1+0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1+0⟩⋅0⟩) → (1=⟨⟨1+0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1+0⟩⋅0⟩) → (1=⟨⟨1+0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1+0⟩⋅0⟩) → (1=⟨⟨1+0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1+0⟩⋅0⟩) → (1=⟨⟨1+0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1+0⟩⋅0⟩) → (1=⟨⟨1+0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1+0⟩⋅1⟩) → (1=⟨⟨1+0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1+0⟩⋅1⟩) → (1=⟨⟨1+0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1+0⟩⋅1⟩) → (1=⟨⟨1+0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1+0⟩⋅1⟩) → (1=⟨⟨1+0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1+0⟩⋅1⟩) → (1=⟨⟨1+0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1+0⟩⋅1⟩) → (1=⟨⟨1+0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1+0⟩⋅1⟩) → (1=⟨⟨1+0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1+0⟩⋅1⟩) → (1=⟨⟨1+0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1+1⟩⋅0⟩) → (1=⟨⟨1+1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1+1⟩⋅0⟩) → (1=⟨⟨1+1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1+1⟩⋅0⟩) → (1=⟨⟨1+1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1+1⟩⋅0⟩) → (1=⟨⟨1+1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1+1⟩⋅0⟩) → (1=⟨⟨1+1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1+1⟩⋅0⟩) → (1=⟨⟨1+1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1+1⟩⋅0⟩) → (1=⟨⟨1+1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1+1⟩⋅0⟩) → (1=⟨⟨1+1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1+1⟩⋅1⟩) → (1=⟨⟨1+1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1+1⟩⋅1⟩) → (1=⟨⟨1+1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1+1⟩⋅1⟩) → (1=⟨⟨1+1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1+1⟩⋅1⟩) → (1=⟨⟨1+1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1+1⟩⋅1⟩) → (1=⟨⟨1+1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1+1⟩⋅1⟩) → (1=⟨⟨1+1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1+1⟩⋅1⟩) → (1=⟨⟨1+1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1+1⟩⋅1⟩) → (1=⟨⟨1+1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0⋅0⟩⋅0⟩) → (1=⟨⟨0⋅0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0⋅0⟩⋅0⟩) → (1=⟨⟨0⋅0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0⋅0⟩⋅0⟩) → (1=⟨⟨0⋅0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0⋅0⟩⋅0⟩) → (1=⟨⟨0⋅0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0⋅0⟩⋅0⟩) → (1=⟨⟨0⋅0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0⋅0⟩⋅0⟩) → (1=⟨⟨0⋅0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0⋅0⟩⋅0⟩) → (1=⟨⟨0⋅0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0⋅0⟩⋅0⟩) → (1=⟨⟨0⋅0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0⋅0⟩⋅1⟩) → (1=⟨⟨0⋅0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0⋅0⟩⋅1⟩) → (1=⟨⟨0⋅0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0⋅0⟩⋅1⟩) → (1=⟨⟨0⋅0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0⋅0⟩⋅1⟩) → (1=⟨⟨0⋅0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0⋅0⟩⋅1⟩) → (1=⟨⟨0⋅0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0⋅0⟩⋅1⟩) → (1=⟨⟨0⋅0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0⋅0⟩⋅1⟩) → (1=⟨⟨0⋅0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0⋅0⟩⋅1⟩) → (1=⟨⟨0⋅0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0⋅1⟩⋅0⟩) → (1=⟨⟨0⋅1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0⋅1⟩⋅0⟩) → (1=⟨⟨0⋅1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0⋅1⟩⋅0⟩) → (1=⟨⟨0⋅1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0⋅1⟩⋅0⟩) → (1=⟨⟨0⋅1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0⋅1⟩⋅0⟩) → (1=⟨⟨0⋅1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0⋅1⟩⋅0⟩) → (1=⟨⟨0⋅1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0⋅1⟩⋅0⟩) → (1=⟨⟨0⋅1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0⋅1⟩⋅0⟩) → (1=⟨⟨0⋅1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨0⋅1⟩⋅1⟩) → (1=⟨⟨0⋅1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨0⋅1⟩⋅1⟩) → (1=⟨⟨0⋅1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨0⋅1⟩⋅1⟩) → (1=⟨⟨0⋅1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨0⋅1⟩⋅1⟩) → (1=⟨⟨0⋅1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨0⋅1⟩⋅1⟩) → (1=⟨⟨0⋅1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨0⋅1⟩⋅1⟩) → (1=⟨⟨0⋅1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨0⋅1⟩⋅1⟩) → (1=⟨⟨0⋅1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨0⋅1⟩⋅1⟩) → (1=⟨⟨0⋅1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1⋅0⟩⋅0⟩) → (1=⟨⟨1⋅0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1⋅0⟩⋅0⟩) → (1=⟨⟨1⋅0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1⋅0⟩⋅0⟩) → (1=⟨⟨1⋅0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1⋅0⟩⋅0⟩) → (1=⟨⟨1⋅0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1⋅0⟩⋅0⟩) → (1=⟨⟨1⋅0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1⋅0⟩⋅0⟩) → (1=⟨⟨1⋅0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1⋅0⟩⋅0⟩) → (1=⟨⟨1⋅0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1⋅0⟩⋅0⟩) → (1=⟨⟨1⋅0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1⋅0⟩⋅1⟩) → (1=⟨⟨1⋅0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1⋅0⟩⋅1⟩) → (1=⟨⟨1⋅0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1⋅0⟩⋅1⟩) → (1=⟨⟨1⋅0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1⋅0⟩⋅1⟩) → (1=⟨⟨1⋅0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1⋅0⟩⋅1⟩) → (1=⟨⟨1⋅0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1⋅0⟩⋅1⟩) → (1=⟨⟨1⋅0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1⋅0⟩⋅1⟩) → (1=⟨⟨1⋅0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1⋅0⟩⋅1⟩) → (1=⟨⟨1⋅0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1⋅1⟩⋅0⟩) → (1=⟨⟨1⋅1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1⋅1⟩⋅0⟩) → (1=⟨⟨1⋅1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1⋅1⟩⋅0⟩) → (1=⟨⟨1⋅1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1⋅1⟩⋅0⟩) → (1=⟨⟨1⋅1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1⋅1⟩⋅0⟩) → (1=⟨⟨1⋅1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1⋅1⟩⋅0⟩) → (1=⟨⟨1⋅1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1⋅1⟩⋅0⟩) → (1=⟨⟨1⋅1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1⋅1⟩⋅0⟩) → (1=⟨⟨1⋅1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1=⟨⟨1⋅1⟩⋅1⟩) → (1=⟨⟨1⋅1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1=⟨⟨1⋅1⟩⋅1⟩) → (1=⟨⟨1⋅1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1=⟨⟨1⋅1⟩⋅1⟩) → (1=⟨⟨1⋅1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1=⟨⟨1⋅1⟩⋅1⟩) → (1=⟨⟨1⋅1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1=⟨⟨1⋅1⟩⋅1⟩) → (1=⟨⟨1⋅1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1=⟨⟨1⋅1⟩⋅1⟩) → (1=⟨⟨1⋅1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1=⟨⟨1⋅1⟩⋅1⟩) → (1=⟨⟨1⋅1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1=⟨⟨1⋅1⟩⋅1⟩) → (1=⟨⟨1⋅1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩=⟨0+0⟩) → (⟨0+0⟩=⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩=⟨0+0⟩) → (⟨0+0⟩=⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩=⟨0+0⟩) → (⟨0+0⟩=⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩=⟨0+0⟩) → (⟨0+0⟩=⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩=⟨0+0⟩) → (⟨0+0⟩=⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩=⟨0+0⟩) → (⟨0+0⟩=⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩=⟨0+0⟩) → (⟨0+0⟩=⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩=⟨0+0⟩) → (⟨0+0⟩=⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩=⟨0+1⟩) → (⟨0+0⟩=⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩=⟨0+1⟩) → (⟨0+0⟩=⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩=⟨0+1⟩) → (⟨0+0⟩=⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩=⟨0+1⟩) → (⟨0+0⟩=⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩=⟨0+1⟩) → (⟨0+0⟩=⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩=⟨0+1⟩) → (⟨0+0⟩=⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩=⟨0+1⟩) → (⟨0+0⟩=⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩=⟨0+1⟩) → (⟨0+0⟩=⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩=⟨1+0⟩) → (⟨0+0⟩=⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩=⟨1+0⟩) → (⟨0+0⟩=⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩=⟨1+0⟩) → (⟨0+0⟩=⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩=⟨1+0⟩) → (⟨0+0⟩=⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩=⟨1+0⟩) → (⟨0+0⟩=⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩=⟨1+0⟩) → (⟨0+0⟩=⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩=⟨1+0⟩) → (⟨0+0⟩=⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩=⟨1+0⟩) → (⟨0+0⟩=⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩=⟨1+1⟩) → (⟨0+0⟩=⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩=⟨1+1⟩) → (⟨0+0⟩=⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩=⟨1+1⟩) → (⟨0+0⟩=⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩=⟨1+1⟩) → (⟨0+0⟩=⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩=⟨1+1⟩) → (⟨0+0⟩=⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩=⟨1+1⟩) → (⟨0+0⟩=⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩=⟨1+1⟩) → (⟨0+0⟩=⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩=⟨1+1⟩) → (⟨0+0⟩=⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩=⟨0⋅0⟩) → (⟨0+0⟩=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩=⟨0⋅0⟩) → (⟨0+0⟩=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩=⟨0⋅0⟩) → (⟨0+0⟩=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩=⟨0⋅0⟩) → (⟨0+0⟩=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩=⟨0⋅0⟩) → (⟨0+0⟩=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩=⟨0⋅0⟩) → (⟨0+0⟩=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩=⟨0⋅0⟩) → (⟨0+0⟩=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩=⟨0⋅0⟩) → (⟨0+0⟩=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩=⟨0⋅1⟩) → (⟨0+0⟩=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩=⟨0⋅1⟩) → (⟨0+0⟩=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩=⟨0⋅1⟩) → (⟨0+0⟩=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩=⟨0⋅1⟩) → (⟨0+0⟩=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩=⟨0⋅1⟩) → (⟨0+0⟩=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩=⟨0⋅1⟩) → (⟨0+0⟩=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩=⟨0⋅1⟩) → (⟨0+0⟩=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩=⟨0⋅1⟩) → (⟨0+0⟩=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩=⟨1⋅0⟩) → (⟨0+0⟩=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩=⟨1⋅0⟩) → (⟨0+0⟩=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩=⟨1⋅0⟩) → (⟨0+0⟩=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩=⟨1⋅0⟩) → (⟨0+0⟩=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩=⟨1⋅0⟩) → (⟨0+0⟩=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩=⟨1⋅0⟩) → (⟨0+0⟩=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩=⟨1⋅0⟩) → (⟨0+0⟩=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩=⟨1⋅0⟩) → (⟨0+0⟩=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩=⟨1⋅1⟩) → (⟨0+0⟩=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩=⟨1⋅1⟩) → (⟨0+0⟩=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩=⟨1⋅1⟩) → (⟨0+0⟩=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩=⟨1⋅1⟩) → (⟨0+0⟩=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩=⟨1⋅1⟩) → (⟨0+0⟩=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩=⟨1⋅1⟩) → (⟨0+0⟩=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩=⟨1⋅1⟩) → (⟨0+0⟩=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩=⟨1⋅1⟩) → (⟨0+0⟩=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩=⟨0+0⟩) → (⟨0+1⟩=⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩=⟨0+0⟩) → (⟨0+1⟩=⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩=⟨0+0⟩) → (⟨0+1⟩=⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩=⟨0+0⟩) → (⟨0+1⟩=⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩=⟨0+0⟩) → (⟨0+1⟩=⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩=⟨0+0⟩) → (⟨0+1⟩=⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩=⟨0+0⟩) → (⟨0+1⟩=⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩=⟨0+0⟩) → (⟨0+1⟩=⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩=⟨0+1⟩) → (⟨0+1⟩=⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩=⟨0+1⟩) → (⟨0+1⟩=⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩=⟨0+1⟩) → (⟨0+1⟩=⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩=⟨0+1⟩) → (⟨0+1⟩=⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩=⟨0+1⟩) → (⟨0+1⟩=⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩=⟨0+1⟩) → (⟨0+1⟩=⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩=⟨0+1⟩) → (⟨0+1⟩=⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩=⟨0+1⟩) → (⟨0+1⟩=⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩=⟨1+0⟩) → (⟨0+1⟩=⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩=⟨1+0⟩) → (⟨0+1⟩=⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩=⟨1+0⟩) → (⟨0+1⟩=⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩=⟨1+0⟩) → (⟨0+1⟩=⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩=⟨1+0⟩) → (⟨0+1⟩=⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩=⟨1+0⟩) → (⟨0+1⟩=⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩=⟨1+0⟩) → (⟨0+1⟩=⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩=⟨1+0⟩) → (⟨0+1⟩=⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩=⟨1+1⟩) → (⟨0+1⟩=⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩=⟨1+1⟩) → (⟨0+1⟩=⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩=⟨1+1⟩) → (⟨0+1⟩=⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩=⟨1+1⟩) → (⟨0+1⟩=⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩=⟨1+1⟩) → (⟨0+1⟩=⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩=⟨1+1⟩) → (⟨0+1⟩=⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩=⟨1+1⟩) → (⟨0+1⟩=⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩=⟨1+1⟩) → (⟨0+1⟩=⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩=⟨0⋅0⟩) → (⟨0+1⟩=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩=⟨0⋅0⟩) → (⟨0+1⟩=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩=⟨0⋅0⟩) → (⟨0+1⟩=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩=⟨0⋅0⟩) → (⟨0+1⟩=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩=⟨0⋅0⟩) → (⟨0+1⟩=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩=⟨0⋅0⟩) → (⟨0+1⟩=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩=⟨0⋅0⟩) → (⟨0+1⟩=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩=⟨0⋅0⟩) → (⟨0+1⟩=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩=⟨0⋅1⟩) → (⟨0+1⟩=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩=⟨0⋅1⟩) → (⟨0+1⟩=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩=⟨0⋅1⟩) → (⟨0+1⟩=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩=⟨0⋅1⟩) → (⟨0+1⟩=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩=⟨0⋅1⟩) → (⟨0+1⟩=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩=⟨0⋅1⟩) → (⟨0+1⟩=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩=⟨0⋅1⟩) → (⟨0+1⟩=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩=⟨0⋅1⟩) → (⟨0+1⟩=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩=⟨1⋅0⟩) → (⟨0+1⟩=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩=⟨1⋅0⟩) → (⟨0+1⟩=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩=⟨1⋅0⟩) → (⟨0+1⟩=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩=⟨1⋅0⟩) → (⟨0+1⟩=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩=⟨1⋅0⟩) → (⟨0+1⟩=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩=⟨1⋅0⟩) → (⟨0+1⟩=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩=⟨1⋅0⟩) → (⟨0+1⟩=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩=⟨1⋅0⟩) → (⟨0+1⟩=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩=⟨1⋅1⟩) → (⟨0+1⟩=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩=⟨1⋅1⟩) → (⟨0+1⟩=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩=⟨1⋅1⟩) → (⟨0+1⟩=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩=⟨1⋅1⟩) → (⟨0+1⟩=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩=⟨1⋅1⟩) → (⟨0+1⟩=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩=⟨1⋅1⟩) → (⟨0+1⟩=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩=⟨1⋅1⟩) → (⟨0+1⟩=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩=⟨1⋅1⟩) → (⟨0+1⟩=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩=⟨0+0⟩) → (⟨1+0⟩=⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩=⟨0+0⟩) → (⟨1+0⟩=⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩=⟨0+0⟩) → (⟨1+0⟩=⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩=⟨0+0⟩) → (⟨1+0⟩=⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩=⟨0+0⟩) → (⟨1+0⟩=⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩=⟨0+0⟩) → (⟨1+0⟩=⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩=⟨0+0⟩) → (⟨1+0⟩=⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩=⟨0+0⟩) → (⟨1+0⟩=⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩=⟨0+1⟩) → (⟨1+0⟩=⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩=⟨0+1⟩) → (⟨1+0⟩=⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩=⟨0+1⟩) → (⟨1+0⟩=⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩=⟨0+1⟩) → (⟨1+0⟩=⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩=⟨0+1⟩) → (⟨1+0⟩=⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩=⟨0+1⟩) → (⟨1+0⟩=⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩=⟨0+1⟩) → (⟨1+0⟩=⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩=⟨0+1⟩) → (⟨1+0⟩=⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩=⟨1+0⟩) → (⟨1+0⟩=⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩=⟨1+0⟩) → (⟨1+0⟩=⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩=⟨1+0⟩) → (⟨1+0⟩=⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩=⟨1+0⟩) → (⟨1+0⟩=⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩=⟨1+0⟩) → (⟨1+0⟩=⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩=⟨1+0⟩) → (⟨1+0⟩=⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩=⟨1+0⟩) → (⟨1+0⟩=⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩=⟨1+0⟩) → (⟨1+0⟩=⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩=⟨1+1⟩) → (⟨1+0⟩=⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩=⟨1+1⟩) → (⟨1+0⟩=⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩=⟨1+1⟩) → (⟨1+0⟩=⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩=⟨1+1⟩) → (⟨1+0⟩=⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩=⟨1+1⟩) → (⟨1+0⟩=⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩=⟨1+1⟩) → (⟨1+0⟩=⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩=⟨1+1⟩) → (⟨1+0⟩=⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩=⟨1+1⟩) → (⟨1+0⟩=⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩=⟨0⋅0⟩) → (⟨1+0⟩=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩=⟨0⋅0⟩) → (⟨1+0⟩=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩=⟨0⋅0⟩) → (⟨1+0⟩=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩=⟨0⋅0⟩) → (⟨1+0⟩=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩=⟨0⋅0⟩) → (⟨1+0⟩=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩=⟨0⋅0⟩) → (⟨1+0⟩=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩=⟨0⋅0⟩) → (⟨1+0⟩=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩=⟨0⋅0⟩) → (⟨1+0⟩=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩=⟨0⋅1⟩) → (⟨1+0⟩=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩=⟨0⋅1⟩) → (⟨1+0⟩=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩=⟨0⋅1⟩) → (⟨1+0⟩=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩=⟨0⋅1⟩) → (⟨1+0⟩=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩=⟨0⋅1⟩) → (⟨1+0⟩=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩=⟨0⋅1⟩) → (⟨1+0⟩=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩=⟨0⋅1⟩) → (⟨1+0⟩=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩=⟨0⋅1⟩) → (⟨1+0⟩=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩=⟨1⋅0⟩) → (⟨1+0⟩=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩=⟨1⋅0⟩) → (⟨1+0⟩=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩=⟨1⋅0⟩) → (⟨1+0⟩=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩=⟨1⋅0⟩) → (⟨1+0⟩=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩=⟨1⋅0⟩) → (⟨1+0⟩=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩=⟨1⋅0⟩) → (⟨1+0⟩=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩=⟨1⋅0⟩) → (⟨1+0⟩=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩=⟨1⋅0⟩) → (⟨1+0⟩=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩=⟨1⋅1⟩) → (⟨1+0⟩=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩=⟨1⋅1⟩) → (⟨1+0⟩=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩=⟨1⋅1⟩) → (⟨1+0⟩=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩=⟨1⋅1⟩) → (⟨1+0⟩=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩=⟨1⋅1⟩) → (⟨1+0⟩=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩=⟨1⋅1⟩) → (⟨1+0⟩=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩=⟨1⋅1⟩) → (⟨1+0⟩=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩=⟨1⋅1⟩) → (⟨1+0⟩=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩=⟨0+0⟩) → (⟨1+1⟩=⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩=⟨0+0⟩) → (⟨1+1⟩=⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩=⟨0+0⟩) → (⟨1+1⟩=⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩=⟨0+0⟩) → (⟨1+1⟩=⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩=⟨0+0⟩) → (⟨1+1⟩=⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩=⟨0+0⟩) → (⟨1+1⟩=⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩=⟨0+0⟩) → (⟨1+1⟩=⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩=⟨0+0⟩) → (⟨1+1⟩=⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩=⟨0+1⟩) → (⟨1+1⟩=⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩=⟨0+1⟩) → (⟨1+1⟩=⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩=⟨0+1⟩) → (⟨1+1⟩=⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩=⟨0+1⟩) → (⟨1+1⟩=⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩=⟨0+1⟩) → (⟨1+1⟩=⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩=⟨0+1⟩) → (⟨1+1⟩=⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩=⟨0+1⟩) → (⟨1+1⟩=⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩=⟨0+1⟩) → (⟨1+1⟩=⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩=⟨1+0⟩) → (⟨1+1⟩=⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩=⟨1+0⟩) → (⟨1+1⟩=⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩=⟨1+0⟩) → (⟨1+1⟩=⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩=⟨1+0⟩) → (⟨1+1⟩=⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩=⟨1+0⟩) → (⟨1+1⟩=⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩=⟨1+0⟩) → (⟨1+1⟩=⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩=⟨1+0⟩) → (⟨1+1⟩=⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩=⟨1+0⟩) → (⟨1+1⟩=⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩=⟨1+1⟩) → (⟨1+1⟩=⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩=⟨1+1⟩) → (⟨1+1⟩=⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩=⟨1+1⟩) → (⟨1+1⟩=⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩=⟨1+1⟩) → (⟨1+1⟩=⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩=⟨1+1⟩) → (⟨1+1⟩=⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩=⟨1+1⟩) → (⟨1+1⟩=⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩=⟨1+1⟩) → (⟨1+1⟩=⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩=⟨1+1⟩) → (⟨1+1⟩=⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩=⟨0⋅0⟩) → (⟨1+1⟩=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩=⟨0⋅0⟩) → (⟨1+1⟩=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩=⟨0⋅0⟩) → (⟨1+1⟩=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩=⟨0⋅0⟩) → (⟨1+1⟩=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩=⟨0⋅0⟩) → (⟨1+1⟩=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩=⟨0⋅0⟩) → (⟨1+1⟩=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩=⟨0⋅0⟩) → (⟨1+1⟩=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩=⟨0⋅0⟩) → (⟨1+1⟩=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩=⟨0⋅1⟩) → (⟨1+1⟩=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩=⟨0⋅1⟩) → (⟨1+1⟩=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩=⟨0⋅1⟩) → (⟨1+1⟩=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩=⟨0⋅1⟩) → (⟨1+1⟩=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩=⟨0⋅1⟩) → (⟨1+1⟩=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩=⟨0⋅1⟩) → (⟨1+1⟩=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩=⟨0⋅1⟩) → (⟨1+1⟩=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩=⟨0⋅1⟩) → (⟨1+1⟩=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩=⟨1⋅0⟩) → (⟨1+1⟩=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩=⟨1⋅0⟩) → (⟨1+1⟩=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩=⟨1⋅0⟩) → (⟨1+1⟩=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩=⟨1⋅0⟩) → (⟨1+1⟩=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩=⟨1⋅0⟩) → (⟨1+1⟩=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩=⟨1⋅0⟩) → (⟨1+1⟩=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩=⟨1⋅0⟩) → (⟨1+1⟩=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩=⟨1⋅0⟩) → (⟨1+1⟩=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩=⟨1⋅1⟩) → (⟨1+1⟩=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩=⟨1⋅1⟩) → (⟨1+1⟩=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩=⟨1⋅1⟩) → (⟨1+1⟩=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩=⟨1⋅1⟩) → (⟨1+1⟩=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩=⟨1⋅1⟩) → (⟨1+1⟩=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩=⟨1⋅1⟩) → (⟨1+1⟩=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩=⟨1⋅1⟩) → (⟨1+1⟩=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩=⟨1⋅1⟩) → (⟨1+1⟩=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩=⟨0+0⟩) → (⟨0⋅0⟩=⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩=⟨0+0⟩) → (⟨0⋅0⟩=⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩=⟨0+0⟩) → (⟨0⋅0⟩=⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩=⟨0+0⟩) → (⟨0⋅0⟩=⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩=⟨0+0⟩) → (⟨0⋅0⟩=⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩=⟨0+0⟩) → (⟨0⋅0⟩=⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩=⟨0+0⟩) → (⟨0⋅0⟩=⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩=⟨0+0⟩) → (⟨0⋅0⟩=⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩=⟨0+1⟩) → (⟨0⋅0⟩=⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩=⟨0+1⟩) → (⟨0⋅0⟩=⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩=⟨0+1⟩) → (⟨0⋅0⟩=⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩=⟨0+1⟩) → (⟨0⋅0⟩=⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩=⟨0+1⟩) → (⟨0⋅0⟩=⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩=⟨0+1⟩) → (⟨0⋅0⟩=⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩=⟨0+1⟩) → (⟨0⋅0⟩=⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩=⟨0+1⟩) → (⟨0⋅0⟩=⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩=⟨1+0⟩) → (⟨0⋅0⟩=⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩=⟨1+0⟩) → (⟨0⋅0⟩=⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩=⟨1+0⟩) → (⟨0⋅0⟩=⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩=⟨1+0⟩) → (⟨0⋅0⟩=⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩=⟨1+0⟩) → (⟨0⋅0⟩=⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩=⟨1+0⟩) → (⟨0⋅0⟩=⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩=⟨1+0⟩) → (⟨0⋅0⟩=⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩=⟨1+0⟩) → (⟨0⋅0⟩=⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩=⟨1+1⟩) → (⟨0⋅0⟩=⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩=⟨1+1⟩) → (⟨0⋅0⟩=⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩=⟨1+1⟩) → (⟨0⋅0⟩=⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩=⟨1+1⟩) → (⟨0⋅0⟩=⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩=⟨1+1⟩) → (⟨0⋅0⟩=⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩=⟨1+1⟩) → (⟨0⋅0⟩=⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩=⟨1+1⟩) → (⟨0⋅0⟩=⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩=⟨1+1⟩) → (⟨0⋅0⟩=⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩=⟨0⋅0⟩) → (⟨0⋅0⟩=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩=⟨0⋅0⟩) → (⟨0⋅0⟩=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩=⟨0⋅0⟩) → (⟨0⋅0⟩=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩=⟨0⋅0⟩) → (⟨0⋅0⟩=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩=⟨0⋅0⟩) → (⟨0⋅0⟩=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩=⟨0⋅0⟩) → (⟨0⋅0⟩=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩=⟨0⋅0⟩) → (⟨0⋅0⟩=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩=⟨0⋅0⟩) → (⟨0⋅0⟩=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩=⟨0⋅1⟩) → (⟨0⋅0⟩=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩=⟨0⋅1⟩) → (⟨0⋅0⟩=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩=⟨0⋅1⟩) → (⟨0⋅0⟩=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩=⟨0⋅1⟩) → (⟨0⋅0⟩=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩=⟨0⋅1⟩) → (⟨0⋅0⟩=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩=⟨0⋅1⟩) → (⟨0⋅0⟩=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩=⟨0⋅1⟩) → (⟨0⋅0⟩=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩=⟨0⋅1⟩) → (⟨0⋅0⟩=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩=⟨1⋅0⟩) → (⟨0⋅0⟩=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩=⟨1⋅0⟩) → (⟨0⋅0⟩=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩=⟨1⋅0⟩) → (⟨0⋅0⟩=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩=⟨1⋅0⟩) → (⟨0⋅0⟩=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩=⟨1⋅0⟩) → (⟨0⋅0⟩=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩=⟨1⋅0⟩) → (⟨0⋅0⟩=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩=⟨1⋅0⟩) → (⟨0⋅0⟩=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩=⟨1⋅0⟩) → (⟨0⋅0⟩=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩=⟨1⋅1⟩) → (⟨0⋅0⟩=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩=⟨1⋅1⟩) → (⟨0⋅0⟩=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩=⟨1⋅1⟩) → (⟨0⋅0⟩=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩=⟨1⋅1⟩) → (⟨0⋅0⟩=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩=⟨1⋅1⟩) → (⟨0⋅0⟩=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩=⟨1⋅1⟩) → (⟨0⋅0⟩=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩=⟨1⋅1⟩) → (⟨0⋅0⟩=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩=⟨1⋅1⟩) → (⟨0⋅0⟩=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩=⟨0+0⟩) → (⟨0⋅1⟩=⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩=⟨0+0⟩) → (⟨0⋅1⟩=⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩=⟨0+0⟩) → (⟨0⋅1⟩=⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩=⟨0+0⟩) → (⟨0⋅1⟩=⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩=⟨0+0⟩) → (⟨0⋅1⟩=⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩=⟨0+0⟩) → (⟨0⋅1⟩=⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩=⟨0+0⟩) → (⟨0⋅1⟩=⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩=⟨0+0⟩) → (⟨0⋅1⟩=⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩=⟨0+1⟩) → (⟨0⋅1⟩=⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩=⟨0+1⟩) → (⟨0⋅1⟩=⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩=⟨0+1⟩) → (⟨0⋅1⟩=⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩=⟨0+1⟩) → (⟨0⋅1⟩=⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩=⟨0+1⟩) → (⟨0⋅1⟩=⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩=⟨0+1⟩) → (⟨0⋅1⟩=⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩=⟨0+1⟩) → (⟨0⋅1⟩=⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩=⟨0+1⟩) → (⟨0⋅1⟩=⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩=⟨1+0⟩) → (⟨0⋅1⟩=⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩=⟨1+0⟩) → (⟨0⋅1⟩=⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩=⟨1+0⟩) → (⟨0⋅1⟩=⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩=⟨1+0⟩) → (⟨0⋅1⟩=⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩=⟨1+0⟩) → (⟨0⋅1⟩=⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩=⟨1+0⟩) → (⟨0⋅1⟩=⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩=⟨1+0⟩) → (⟨0⋅1⟩=⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩=⟨1+0⟩) → (⟨0⋅1⟩=⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩=⟨1+1⟩) → (⟨0⋅1⟩=⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩=⟨1+1⟩) → (⟨0⋅1⟩=⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩=⟨1+1⟩) → (⟨0⋅1⟩=⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩=⟨1+1⟩) → (⟨0⋅1⟩=⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩=⟨1+1⟩) → (⟨0⋅1⟩=⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩=⟨1+1⟩) → (⟨0⋅1⟩=⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩=⟨1+1⟩) → (⟨0⋅1⟩=⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩=⟨1+1⟩) → (⟨0⋅1⟩=⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩=⟨0⋅0⟩) → (⟨0⋅1⟩=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩=⟨0⋅0⟩) → (⟨0⋅1⟩=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩=⟨0⋅0⟩) → (⟨0⋅1⟩=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩=⟨0⋅0⟩) → (⟨0⋅1⟩=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩=⟨0⋅0⟩) → (⟨0⋅1⟩=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩=⟨0⋅0⟩) → (⟨0⋅1⟩=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩=⟨0⋅0⟩) → (⟨0⋅1⟩=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩=⟨0⋅0⟩) → (⟨0⋅1⟩=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩=⟨0⋅1⟩) → (⟨0⋅1⟩=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩=⟨0⋅1⟩) → (⟨0⋅1⟩=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩=⟨0⋅1⟩) → (⟨0⋅1⟩=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩=⟨0⋅1⟩) → (⟨0⋅1⟩=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩=⟨0⋅1⟩) → (⟨0⋅1⟩=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩=⟨0⋅1⟩) → (⟨0⋅1⟩=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩=⟨0⋅1⟩) → (⟨0⋅1⟩=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩=⟨0⋅1⟩) → (⟨0⋅1⟩=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩=⟨1⋅0⟩) → (⟨0⋅1⟩=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩=⟨1⋅0⟩) → (⟨0⋅1⟩=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩=⟨1⋅0⟩) → (⟨0⋅1⟩=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩=⟨1⋅0⟩) → (⟨0⋅1⟩=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩=⟨1⋅0⟩) → (⟨0⋅1⟩=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩=⟨1⋅0⟩) → (⟨0⋅1⟩=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩=⟨1⋅0⟩) → (⟨0⋅1⟩=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩=⟨1⋅0⟩) → (⟨0⋅1⟩=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩=⟨1⋅1⟩) → (⟨0⋅1⟩=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩=⟨1⋅1⟩) → (⟨0⋅1⟩=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩=⟨1⋅1⟩) → (⟨0⋅1⟩=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩=⟨1⋅1⟩) → (⟨0⋅1⟩=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩=⟨1⋅1⟩) → (⟨0⋅1⟩=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩=⟨1⋅1⟩) → (⟨0⋅1⟩=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩=⟨1⋅1⟩) → (⟨0⋅1⟩=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩=⟨1⋅1⟩) → (⟨0⋅1⟩=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩=⟨0+0⟩) → (⟨1⋅0⟩=⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩=⟨0+0⟩) → (⟨1⋅0⟩=⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩=⟨0+0⟩) → (⟨1⋅0⟩=⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩=⟨0+0⟩) → (⟨1⋅0⟩=⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩=⟨0+0⟩) → (⟨1⋅0⟩=⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩=⟨0+0⟩) → (⟨1⋅0⟩=⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩=⟨0+0⟩) → (⟨1⋅0⟩=⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩=⟨0+0⟩) → (⟨1⋅0⟩=⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩=⟨0+1⟩) → (⟨1⋅0⟩=⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩=⟨0+1⟩) → (⟨1⋅0⟩=⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩=⟨0+1⟩) → (⟨1⋅0⟩=⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩=⟨0+1⟩) → (⟨1⋅0⟩=⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩=⟨0+1⟩) → (⟨1⋅0⟩=⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩=⟨0+1⟩) → (⟨1⋅0⟩=⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩=⟨0+1⟩) → (⟨1⋅0⟩=⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩=⟨0+1⟩) → (⟨1⋅0⟩=⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩=⟨1+0⟩) → (⟨1⋅0⟩=⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩=⟨1+0⟩) → (⟨1⋅0⟩=⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩=⟨1+0⟩) → (⟨1⋅0⟩=⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩=⟨1+0⟩) → (⟨1⋅0⟩=⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩=⟨1+0⟩) → (⟨1⋅0⟩=⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩=⟨1+0⟩) → (⟨1⋅0⟩=⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩=⟨1+0⟩) → (⟨1⋅0⟩=⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩=⟨1+0⟩) → (⟨1⋅0⟩=⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩=⟨1+1⟩) → (⟨1⋅0⟩=⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩=⟨1+1⟩) → (⟨1⋅0⟩=⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩=⟨1+1⟩) → (⟨1⋅0⟩=⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩=⟨1+1⟩) → (⟨1⋅0⟩=⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩=⟨1+1⟩) → (⟨1⋅0⟩=⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩=⟨1+1⟩) → (⟨1⋅0⟩=⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩=⟨1+1⟩) → (⟨1⋅0⟩=⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩=⟨1+1⟩) → (⟨1⋅0⟩=⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩=⟨0⋅0⟩) → (⟨1⋅0⟩=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩=⟨0⋅0⟩) → (⟨1⋅0⟩=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩=⟨0⋅0⟩) → (⟨1⋅0⟩=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩=⟨0⋅0⟩) → (⟨1⋅0⟩=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩=⟨0⋅0⟩) → (⟨1⋅0⟩=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩=⟨0⋅0⟩) → (⟨1⋅0⟩=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩=⟨0⋅0⟩) → (⟨1⋅0⟩=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩=⟨0⋅0⟩) → (⟨1⋅0⟩=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩=⟨0⋅1⟩) → (⟨1⋅0⟩=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩=⟨0⋅1⟩) → (⟨1⋅0⟩=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩=⟨0⋅1⟩) → (⟨1⋅0⟩=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩=⟨0⋅1⟩) → (⟨1⋅0⟩=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩=⟨0⋅1⟩) → (⟨1⋅0⟩=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩=⟨0⋅1⟩) → (⟨1⋅0⟩=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩=⟨0⋅1⟩) → (⟨1⋅0⟩=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩=⟨0⋅1⟩) → (⟨1⋅0⟩=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩=⟨1⋅0⟩) → (⟨1⋅0⟩=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩=⟨1⋅0⟩) → (⟨1⋅0⟩=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩=⟨1⋅0⟩) → (⟨1⋅0⟩=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩=⟨1⋅0⟩) → (⟨1⋅0⟩=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩=⟨1⋅0⟩) → (⟨1⋅0⟩=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩=⟨1⋅0⟩) → (⟨1⋅0⟩=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩=⟨1⋅0⟩) → (⟨1⋅0⟩=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩=⟨1⋅0⟩) → (⟨1⋅0⟩=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩=⟨1⋅1⟩) → (⟨1⋅0⟩=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩=⟨1⋅1⟩) → (⟨1⋅0⟩=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩=⟨1⋅1⟩) → (⟨1⋅0⟩=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩=⟨1⋅1⟩) → (⟨1⋅0⟩=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩=⟨1⋅1⟩) → (⟨1⋅0⟩=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩=⟨1⋅1⟩) → (⟨1⋅0⟩=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩=⟨1⋅1⟩) → (⟨1⋅0⟩=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩=⟨1⋅1⟩) → (⟨1⋅0⟩=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩=⟨0+0⟩) → (⟨1⋅1⟩=⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩=⟨0+0⟩) → (⟨1⋅1⟩=⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩=⟨0+0⟩) → (⟨1⋅1⟩=⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩=⟨0+0⟩) → (⟨1⋅1⟩=⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩=⟨0+0⟩) → (⟨1⋅1⟩=⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩=⟨0+0⟩) → (⟨1⋅1⟩=⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩=⟨0+0⟩) → (⟨1⋅1⟩=⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩=⟨0+0⟩) → (⟨1⋅1⟩=⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩=⟨0+1⟩) → (⟨1⋅1⟩=⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩=⟨0+1⟩) → (⟨1⋅1⟩=⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩=⟨0+1⟩) → (⟨1⋅1⟩=⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩=⟨0+1⟩) → (⟨1⋅1⟩=⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩=⟨0+1⟩) → (⟨1⋅1⟩=⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩=⟨0+1⟩) → (⟨1⋅1⟩=⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩=⟨0+1⟩) → (⟨1⋅1⟩=⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩=⟨0+1⟩) → (⟨1⋅1⟩=⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩=⟨1+0⟩) → (⟨1⋅1⟩=⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩=⟨1+0⟩) → (⟨1⋅1⟩=⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩=⟨1+0⟩) → (⟨1⋅1⟩=⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩=⟨1+0⟩) → (⟨1⋅1⟩=⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩=⟨1+0⟩) → (⟨1⋅1⟩=⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩=⟨1+0⟩) → (⟨1⋅1⟩=⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩=⟨1+0⟩) → (⟨1⋅1⟩=⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩=⟨1+0⟩) → (⟨1⋅1⟩=⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩=⟨1+1⟩) → (⟨1⋅1⟩=⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩=⟨1+1⟩) → (⟨1⋅1⟩=⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩=⟨1+1⟩) → (⟨1⋅1⟩=⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩=⟨1+1⟩) → (⟨1⋅1⟩=⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩=⟨1+1⟩) → (⟨1⋅1⟩=⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩=⟨1+1⟩) → (⟨1⋅1⟩=⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩=⟨1+1⟩) → (⟨1⋅1⟩=⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩=⟨1+1⟩) → (⟨1⋅1⟩=⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩=⟨0⋅0⟩) → (⟨1⋅1⟩=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩=⟨0⋅0⟩) → (⟨1⋅1⟩=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩=⟨0⋅0⟩) → (⟨1⋅1⟩=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩=⟨0⋅0⟩) → (⟨1⋅1⟩=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩=⟨0⋅0⟩) → (⟨1⋅1⟩=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩=⟨0⋅0⟩) → (⟨1⋅1⟩=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩=⟨0⋅0⟩) → (⟨1⋅1⟩=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩=⟨0⋅0⟩) → (⟨1⋅1⟩=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩=⟨0⋅1⟩) → (⟨1⋅1⟩=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩=⟨0⋅1⟩) → (⟨1⋅1⟩=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩=⟨0⋅1⟩) → (⟨1⋅1⟩=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩=⟨0⋅1⟩) → (⟨1⋅1⟩=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩=⟨0⋅1⟩) → (⟨1⋅1⟩=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩=⟨0⋅1⟩) → (⟨1⋅1⟩=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩=⟨0⋅1⟩) → (⟨1⋅1⟩=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩=⟨0⋅1⟩) → (⟨1⋅1⟩=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩=⟨1⋅0⟩) → (⟨1⋅1⟩=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩=⟨1⋅0⟩) → (⟨1⋅1⟩=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩=⟨1⋅0⟩) → (⟨1⋅1⟩=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩=⟨1⋅0⟩) → (⟨1⋅1⟩=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩=⟨1⋅0⟩) → (⟨1⋅1⟩=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩=⟨1⋅0⟩) → (⟨1⋅1⟩=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩=⟨1⋅0⟩) → (⟨1⋅1⟩=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩=⟨1⋅0⟩) → (⟨1⋅1⟩=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩=⟨1⋅1⟩) → (⟨1⋅1⟩=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩=⟨1⋅1⟩) → (⟨1⋅1⟩=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩=⟨1⋅1⟩) → (⟨1⋅1⟩=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩=⟨1⋅1⟩) → (⟨1⋅1⟩=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩=⟨1⋅1⟩) → (⟨1⋅1⟩=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩=⟨1⋅1⟩) → (⟨1⋅1⟩=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩=⟨1⋅1⟩) → (⟨1⋅1⟩=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩=⟨1⋅1⟩) → (⟨1⋅1⟩=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0+⟨0+0⟩⟩=0) → (⟨0+⟨0+0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0+⟨0+0⟩⟩=0) → (⟨0+⟨0+0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0+⟨0+0⟩⟩=0) → (⟨0+⟨0+0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0+⟨0+0⟩⟩=0) → (⟨0+⟨0+0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0+⟨0+0⟩⟩=0) → (⟨0+⟨0+0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0+⟨0+0⟩⟩=0) → (⟨0+⟨0+0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0+⟨0+0⟩⟩=0) → (⟨0+⟨0+0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0+⟨0+0⟩⟩=0) → (⟨0+⟨0+0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0+⟨0+0⟩⟩=1) → (⟨0+⟨0+0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0+⟨0+0⟩⟩=1) → (⟨0+⟨0+0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0+⟨0+0⟩⟩=1) → (⟨0+⟨0+0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0+⟨0+0⟩⟩=1) → (⟨0+⟨0+0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0+⟨0+0⟩⟩=1) → (⟨0+⟨0+0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0+⟨0+0⟩⟩=1) → (⟨0+⟨0+0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0+⟨0+0⟩⟩=1) → (⟨0+⟨0+0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0+⟨0+0⟩⟩=1) → (⟨0+⟨0+0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨0+⟨0+1⟩⟩=0) → (⟨0+⟨0+1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0+⟨0+1⟩⟩=0) → (⟨0+⟨0+1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0+⟨0+1⟩⟩=0) → (⟨0+⟨0+1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0+⟨0+1⟩⟩=0) → (⟨0+⟨0+1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0+⟨0+1⟩⟩=0) → (⟨0+⟨0+1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0+⟨0+1⟩⟩=0) → (⟨0+⟨0+1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0+⟨0+1⟩⟩=0) → (⟨0+⟨0+1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0+⟨0+1⟩⟩=0) → (⟨0+⟨0+1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0+⟨0+1⟩⟩=1) → (⟨0+⟨0+1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0+⟨0+1⟩⟩=1) → (⟨0+⟨0+1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0+⟨0+1⟩⟩=1) → (⟨0+⟨0+1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0+⟨0+1⟩⟩=1) → (⟨0+⟨0+1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0+⟨0+1⟩⟩=1) → (⟨0+⟨0+1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0+⟨0+1⟩⟩=1) → (⟨0+⟨0+1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0+⟨0+1⟩⟩=1) → (⟨0+⟨0+1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0+⟨0+1⟩⟩=1) → (⟨0+⟨0+1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨0+⟨1+0⟩⟩=0) → (⟨0+⟨1+0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0+⟨1+0⟩⟩=0) → (⟨0+⟨1+0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0+⟨1+0⟩⟩=0) → (⟨0+⟨1+0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0+⟨1+0⟩⟩=0) → (⟨0+⟨1+0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0+⟨1+0⟩⟩=0) → (⟨0+⟨1+0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0+⟨1+0⟩⟩=0) → (⟨0+⟨1+0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0+⟨1+0⟩⟩=0) → (⟨0+⟨1+0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0+⟨1+0⟩⟩=0) → (⟨0+⟨1+0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0+⟨1+0⟩⟩=1) → (⟨0+⟨1+0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0+⟨1+0⟩⟩=1) → (⟨0+⟨1+0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0+⟨1+0⟩⟩=1) → (⟨0+⟨1+0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0+⟨1+0⟩⟩=1) → (⟨0+⟨1+0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0+⟨1+0⟩⟩=1) → (⟨0+⟨1+0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0+⟨1+0⟩⟩=1) → (⟨0+⟨1+0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0+⟨1+0⟩⟩=1) → (⟨0+⟨1+0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0+⟨1+0⟩⟩=1) → (⟨0+⟨1+0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨0+⟨1+1⟩⟩=0) → (⟨0+⟨1+1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0+⟨1+1⟩⟩=0) → (⟨0+⟨1+1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0+⟨1+1⟩⟩=0) → (⟨0+⟨1+1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0+⟨1+1⟩⟩=0) → (⟨0+⟨1+1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0+⟨1+1⟩⟩=0) → (⟨0+⟨1+1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0+⟨1+1⟩⟩=0) → (⟨0+⟨1+1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0+⟨1+1⟩⟩=0) → (⟨0+⟨1+1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0+⟨1+1⟩⟩=0) → (⟨0+⟨1+1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0+⟨1+1⟩⟩=1) → (⟨0+⟨1+1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0+⟨1+1⟩⟩=1) → (⟨0+⟨1+1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0+⟨1+1⟩⟩=1) → (⟨0+⟨1+1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0+⟨1+1⟩⟩=1) → (⟨0+⟨1+1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0+⟨1+1⟩⟩=1) → (⟨0+⟨1+1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0+⟨1+1⟩⟩=1) → (⟨0+⟨1+1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0+⟨1+1⟩⟩=1) → (⟨0+⟨1+1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0+⟨1+1⟩⟩=1) → (⟨0+⟨1+1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨0+⟨0⋅0⟩⟩=0) → (⟨0+⟨0⋅0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0+⟨0⋅0⟩⟩=0) → (⟨0+⟨0⋅0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0+⟨0⋅0⟩⟩=0) → (⟨0+⟨0⋅0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0+⟨0⋅0⟩⟩=0) → (⟨0+⟨0⋅0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0+⟨0⋅0⟩⟩=0) → (⟨0+⟨0⋅0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0+⟨0⋅0⟩⟩=0) → (⟨0+⟨0⋅0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0+⟨0⋅0⟩⟩=0) → (⟨0+⟨0⋅0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0+⟨0⋅0⟩⟩=0) → (⟨0+⟨0⋅0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0+⟨0⋅0⟩⟩=1) → (⟨0+⟨0⋅0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0+⟨0⋅0⟩⟩=1) → (⟨0+⟨0⋅0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0+⟨0⋅0⟩⟩=1) → (⟨0+⟨0⋅0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0+⟨0⋅0⟩⟩=1) → (⟨0+⟨0⋅0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0+⟨0⋅0⟩⟩=1) → (⟨0+⟨0⋅0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0+⟨0⋅0⟩⟩=1) → (⟨0+⟨0⋅0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0+⟨0⋅0⟩⟩=1) → (⟨0+⟨0⋅0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0+⟨0⋅0⟩⟩=1) → (⟨0+⟨0⋅0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨0+⟨0⋅1⟩⟩=0) → (⟨0+⟨0⋅1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0+⟨0⋅1⟩⟩=0) → (⟨0+⟨0⋅1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0+⟨0⋅1⟩⟩=0) → (⟨0+⟨0⋅1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0+⟨0⋅1⟩⟩=0) → (⟨0+⟨0⋅1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0+⟨0⋅1⟩⟩=0) → (⟨0+⟨0⋅1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0+⟨0⋅1⟩⟩=0) → (⟨0+⟨0⋅1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0+⟨0⋅1⟩⟩=0) → (⟨0+⟨0⋅1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0+⟨0⋅1⟩⟩=0) → (⟨0+⟨0⋅1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0+⟨0⋅1⟩⟩=1) → (⟨0+⟨0⋅1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0+⟨0⋅1⟩⟩=1) → (⟨0+⟨0⋅1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0+⟨0⋅1⟩⟩=1) → (⟨0+⟨0⋅1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0+⟨0⋅1⟩⟩=1) → (⟨0+⟨0⋅1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0+⟨0⋅1⟩⟩=1) → (⟨0+⟨0⋅1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0+⟨0⋅1⟩⟩=1) → (⟨0+⟨0⋅1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0+⟨0⋅1⟩⟩=1) → (⟨0+⟨0⋅1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0+⟨0⋅1⟩⟩=1) → (⟨0+⟨0⋅1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨0+⟨1⋅0⟩⟩=0) → (⟨0+⟨1⋅0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0+⟨1⋅0⟩⟩=0) → (⟨0+⟨1⋅0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0+⟨1⋅0⟩⟩=0) → (⟨0+⟨1⋅0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0+⟨1⋅0⟩⟩=0) → (⟨0+⟨1⋅0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0+⟨1⋅0⟩⟩=0) → (⟨0+⟨1⋅0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0+⟨1⋅0⟩⟩=0) → (⟨0+⟨1⋅0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0+⟨1⋅0⟩⟩=0) → (⟨0+⟨1⋅0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0+⟨1⋅0⟩⟩=0) → (⟨0+⟨1⋅0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0+⟨1⋅0⟩⟩=1) → (⟨0+⟨1⋅0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0+⟨1⋅0⟩⟩=1) → (⟨0+⟨1⋅0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0+⟨1⋅0⟩⟩=1) → (⟨0+⟨1⋅0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0+⟨1⋅0⟩⟩=1) → (⟨0+⟨1⋅0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0+⟨1⋅0⟩⟩=1) → (⟨0+⟨1⋅0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0+⟨1⋅0⟩⟩=1) → (⟨0+⟨1⋅0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0+⟨1⋅0⟩⟩=1) → (⟨0+⟨1⋅0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0+⟨1⋅0⟩⟩=1) → (⟨0+⟨1⋅0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨0+⟨1⋅1⟩⟩=0) → (⟨0+⟨1⋅1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0+⟨1⋅1⟩⟩=0) → (⟨0+⟨1⋅1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0+⟨1⋅1⟩⟩=0) → (⟨0+⟨1⋅1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0+⟨1⋅1⟩⟩=0) → (⟨0+⟨1⋅1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0+⟨1⋅1⟩⟩=0) → (⟨0+⟨1⋅1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0+⟨1⋅1⟩⟩=0) → (⟨0+⟨1⋅1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0+⟨1⋅1⟩⟩=0) → (⟨0+⟨1⋅1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0+⟨1⋅1⟩⟩=0) → (⟨0+⟨1⋅1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0+⟨1⋅1⟩⟩=1) → (⟨0+⟨1⋅1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0+⟨1⋅1⟩⟩=1) → (⟨0+⟨1⋅1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0+⟨1⋅1⟩⟩=1) → (⟨0+⟨1⋅1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0+⟨1⋅1⟩⟩=1) → (⟨0+⟨1⋅1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0+⟨1⋅1⟩⟩=1) → (⟨0+⟨1⋅1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0+⟨1⋅1⟩⟩=1) → (⟨0+⟨1⋅1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0+⟨1⋅1⟩⟩=1) → (⟨0+⟨1⋅1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0+⟨1⋅1⟩⟩=1) → (⟨0+⟨1⋅1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1+⟨0+0⟩⟩=0) → (⟨1+⟨0+0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1+⟨0+0⟩⟩=0) → (⟨1+⟨0+0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1+⟨0+0⟩⟩=0) → (⟨1+⟨0+0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1+⟨0+0⟩⟩=0) → (⟨1+⟨0+0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1+⟨0+0⟩⟩=0) → (⟨1+⟨0+0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1+⟨0+0⟩⟩=0) → (⟨1+⟨0+0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1+⟨0+0⟩⟩=0) → (⟨1+⟨0+0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1+⟨0+0⟩⟩=0) → (⟨1+⟨0+0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1+⟨0+0⟩⟩=1) → (⟨1+⟨0+0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1+⟨0+0⟩⟩=1) → (⟨1+⟨0+0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1+⟨0+0⟩⟩=1) → (⟨1+⟨0+0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1+⟨0+0⟩⟩=1) → (⟨1+⟨0+0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1+⟨0+0⟩⟩=1) → (⟨1+⟨0+0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1+⟨0+0⟩⟩=1) → (⟨1+⟨0+0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1+⟨0+0⟩⟩=1) → (⟨1+⟨0+0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1+⟨0+0⟩⟩=1) → (⟨1+⟨0+0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1+⟨0+1⟩⟩=0) → (⟨1+⟨0+1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1+⟨0+1⟩⟩=0) → (⟨1+⟨0+1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1+⟨0+1⟩⟩=0) → (⟨1+⟨0+1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1+⟨0+1⟩⟩=0) → (⟨1+⟨0+1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1+⟨0+1⟩⟩=0) → (⟨1+⟨0+1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1+⟨0+1⟩⟩=0) → (⟨1+⟨0+1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1+⟨0+1⟩⟩=0) → (⟨1+⟨0+1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1+⟨0+1⟩⟩=0) → (⟨1+⟨0+1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1+⟨0+1⟩⟩=1) → (⟨1+⟨0+1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1+⟨0+1⟩⟩=1) → (⟨1+⟨0+1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1+⟨0+1⟩⟩=1) → (⟨1+⟨0+1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1+⟨0+1⟩⟩=1) → (⟨1+⟨0+1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1+⟨0+1⟩⟩=1) → (⟨1+⟨0+1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1+⟨0+1⟩⟩=1) → (⟨1+⟨0+1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1+⟨0+1⟩⟩=1) → (⟨1+⟨0+1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1+⟨0+1⟩⟩=1) → (⟨1+⟨0+1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1+⟨1+0⟩⟩=0) → (⟨1+⟨1+0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1+⟨1+0⟩⟩=0) → (⟨1+⟨1+0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1+⟨1+0⟩⟩=0) → (⟨1+⟨1+0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1+⟨1+0⟩⟩=0) → (⟨1+⟨1+0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1+⟨1+0⟩⟩=0) → (⟨1+⟨1+0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1+⟨1+0⟩⟩=0) → (⟨1+⟨1+0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1+⟨1+0⟩⟩=0) → (⟨1+⟨1+0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1+⟨1+0⟩⟩=0) → (⟨1+⟨1+0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1+⟨1+0⟩⟩=1) → (⟨1+⟨1+0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1+⟨1+0⟩⟩=1) → (⟨1+⟨1+0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1+⟨1+0⟩⟩=1) → (⟨1+⟨1+0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1+⟨1+0⟩⟩=1) → (⟨1+⟨1+0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1+⟨1+0⟩⟩=1) → (⟨1+⟨1+0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1+⟨1+0⟩⟩=1) → (⟨1+⟨1+0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1+⟨1+0⟩⟩=1) → (⟨1+⟨1+0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1+⟨1+0⟩⟩=1) → (⟨1+⟨1+0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1+⟨1+1⟩⟩=0) → (⟨1+⟨1+1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1+⟨1+1⟩⟩=0) → (⟨1+⟨1+1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1+⟨1+1⟩⟩=0) → (⟨1+⟨1+1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1+⟨1+1⟩⟩=0) → (⟨1+⟨1+1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1+⟨1+1⟩⟩=0) → (⟨1+⟨1+1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1+⟨1+1⟩⟩=0) → (⟨1+⟨1+1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1+⟨1+1⟩⟩=0) → (⟨1+⟨1+1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1+⟨1+1⟩⟩=0) → (⟨1+⟨1+1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1+⟨1+1⟩⟩=1) → (⟨1+⟨1+1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1+⟨1+1⟩⟩=1) → (⟨1+⟨1+1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1+⟨1+1⟩⟩=1) → (⟨1+⟨1+1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1+⟨1+1⟩⟩=1) → (⟨1+⟨1+1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1+⟨1+1⟩⟩=1) → (⟨1+⟨1+1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1+⟨1+1⟩⟩=1) → (⟨1+⟨1+1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1+⟨1+1⟩⟩=1) → (⟨1+⟨1+1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1+⟨1+1⟩⟩=1) → (⟨1+⟨1+1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1+⟨0⋅0⟩⟩=0) → (⟨1+⟨0⋅0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1+⟨0⋅0⟩⟩=0) → (⟨1+⟨0⋅0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1+⟨0⋅0⟩⟩=0) → (⟨1+⟨0⋅0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1+⟨0⋅0⟩⟩=0) → (⟨1+⟨0⋅0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1+⟨0⋅0⟩⟩=0) → (⟨1+⟨0⋅0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1+⟨0⋅0⟩⟩=0) → (⟨1+⟨0⋅0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1+⟨0⋅0⟩⟩=0) → (⟨1+⟨0⋅0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1+⟨0⋅0⟩⟩=0) → (⟨1+⟨0⋅0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1+⟨0⋅0⟩⟩=1) → (⟨1+⟨0⋅0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1+⟨0⋅0⟩⟩=1) → (⟨1+⟨0⋅0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1+⟨0⋅0⟩⟩=1) → (⟨1+⟨0⋅0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1+⟨0⋅0⟩⟩=1) → (⟨1+⟨0⋅0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1+⟨0⋅0⟩⟩=1) → (⟨1+⟨0⋅0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1+⟨0⋅0⟩⟩=1) → (⟨1+⟨0⋅0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1+⟨0⋅0⟩⟩=1) → (⟨1+⟨0⋅0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1+⟨0⋅0⟩⟩=1) → (⟨1+⟨0⋅0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1+⟨0⋅1⟩⟩=0) → (⟨1+⟨0⋅1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1+⟨0⋅1⟩⟩=0) → (⟨1+⟨0⋅1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1+⟨0⋅1⟩⟩=0) → (⟨1+⟨0⋅1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1+⟨0⋅1⟩⟩=0) → (⟨1+⟨0⋅1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1+⟨0⋅1⟩⟩=0) → (⟨1+⟨0⋅1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1+⟨0⋅1⟩⟩=0) → (⟨1+⟨0⋅1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1+⟨0⋅1⟩⟩=0) → (⟨1+⟨0⋅1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1+⟨0⋅1⟩⟩=0) → (⟨1+⟨0⋅1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1+⟨0⋅1⟩⟩=1) → (⟨1+⟨0⋅1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1+⟨0⋅1⟩⟩=1) → (⟨1+⟨0⋅1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1+⟨0⋅1⟩⟩=1) → (⟨1+⟨0⋅1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1+⟨0⋅1⟩⟩=1) → (⟨1+⟨0⋅1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1+⟨0⋅1⟩⟩=1) → (⟨1+⟨0⋅1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1+⟨0⋅1⟩⟩=1) → (⟨1+⟨0⋅1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1+⟨0⋅1⟩⟩=1) → (⟨1+⟨0⋅1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1+⟨0⋅1⟩⟩=1) → (⟨1+⟨0⋅1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1+⟨1⋅0⟩⟩=0) → (⟨1+⟨1⋅0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1+⟨1⋅0⟩⟩=0) → (⟨1+⟨1⋅0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1+⟨1⋅0⟩⟩=0) → (⟨1+⟨1⋅0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1+⟨1⋅0⟩⟩=0) → (⟨1+⟨1⋅0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1+⟨1⋅0⟩⟩=0) → (⟨1+⟨1⋅0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1+⟨1⋅0⟩⟩=0) → (⟨1+⟨1⋅0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1+⟨1⋅0⟩⟩=0) → (⟨1+⟨1⋅0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1+⟨1⋅0⟩⟩=0) → (⟨1+⟨1⋅0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1+⟨1⋅0⟩⟩=1) → (⟨1+⟨1⋅0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1+⟨1⋅0⟩⟩=1) → (⟨1+⟨1⋅0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1+⟨1⋅0⟩⟩=1) → (⟨1+⟨1⋅0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1+⟨1⋅0⟩⟩=1) → (⟨1+⟨1⋅0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1+⟨1⋅0⟩⟩=1) → (⟨1+⟨1⋅0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1+⟨1⋅0⟩⟩=1) → (⟨1+⟨1⋅0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1+⟨1⋅0⟩⟩=1) → (⟨1+⟨1⋅0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1+⟨1⋅0⟩⟩=1) → (⟨1+⟨1⋅0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1+⟨1⋅1⟩⟩=0) → (⟨1+⟨1⋅1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1+⟨1⋅1⟩⟩=0) → (⟨1+⟨1⋅1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1+⟨1⋅1⟩⟩=0) → (⟨1+⟨1⋅1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1+⟨1⋅1⟩⟩=0) → (⟨1+⟨1⋅1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1+⟨1⋅1⟩⟩=0) → (⟨1+⟨1⋅1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1+⟨1⋅1⟩⟩=0) → (⟨1+⟨1⋅1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1+⟨1⋅1⟩⟩=0) → (⟨1+⟨1⋅1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1+⟨1⋅1⟩⟩=0) → (⟨1+⟨1⋅1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1+⟨1⋅1⟩⟩=1) → (⟨1+⟨1⋅1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1+⟨1⋅1⟩⟩=1) → (⟨1+⟨1⋅1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1+⟨1⋅1⟩⟩=1) → (⟨1+⟨1⋅1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1+⟨1⋅1⟩⟩=1) → (⟨1+⟨1⋅1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1+⟨1⋅1⟩⟩=1) → (⟨1+⟨1⋅1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1+⟨1⋅1⟩⟩=1) → (⟨1+⟨1⋅1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1+⟨1⋅1⟩⟩=1) → (⟨1+⟨1⋅1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1+⟨1⋅1⟩⟩=1) → (⟨1+⟨1⋅1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩+0⟩=0) → (⟨⟨0+0⟩+0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩+0⟩=0) → (⟨⟨0+0⟩+0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩+0⟩=0) → (⟨⟨0+0⟩+0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩+0⟩=0) → (⟨⟨0+0⟩+0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩+0⟩=0) → (⟨⟨0+0⟩+0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩+0⟩=0) → (⟨⟨0+0⟩+0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩+0⟩=0) → (⟨⟨0+0⟩+0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩+0⟩=0) → (⟨⟨0+0⟩+0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩+0⟩=1) → (⟨⟨0+0⟩+0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩+0⟩=1) → (⟨⟨0+0⟩+0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩+0⟩=1) → (⟨⟨0+0⟩+0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩+0⟩=1) → (⟨⟨0+0⟩+0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩+0⟩=1) → (⟨⟨0+0⟩+0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩+0⟩=1) → (⟨⟨0+0⟩+0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩+0⟩=1) → (⟨⟨0+0⟩+0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩+0⟩=1) → (⟨⟨0+0⟩+0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩+1⟩=0) → (⟨⟨0+0⟩+1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩+1⟩=0) → (⟨⟨0+0⟩+1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩+1⟩=0) → (⟨⟨0+0⟩+1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩+1⟩=0) → (⟨⟨0+0⟩+1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩+1⟩=0) → (⟨⟨0+0⟩+1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩+1⟩=0) → (⟨⟨0+0⟩+1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩+1⟩=0) → (⟨⟨0+0⟩+1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩+1⟩=0) → (⟨⟨0+0⟩+1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩+1⟩=1) → (⟨⟨0+0⟩+1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩+1⟩=1) → (⟨⟨0+0⟩+1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩+1⟩=1) → (⟨⟨0+0⟩+1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩+1⟩=1) → (⟨⟨0+0⟩+1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩+1⟩=1) → (⟨⟨0+0⟩+1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩+1⟩=1) → (⟨⟨0+0⟩+1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩+1⟩=1) → (⟨⟨0+0⟩+1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩+1⟩=1) → (⟨⟨0+0⟩+1⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩+0⟩=0) → (⟨⟨0+1⟩+0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩+0⟩=0) → (⟨⟨0+1⟩+0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩+0⟩=0) → (⟨⟨0+1⟩+0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩+0⟩=0) → (⟨⟨0+1⟩+0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩+0⟩=0) → (⟨⟨0+1⟩+0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩+0⟩=0) → (⟨⟨0+1⟩+0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩+0⟩=0) → (⟨⟨0+1⟩+0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩+0⟩=0) → (⟨⟨0+1⟩+0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩+0⟩=1) → (⟨⟨0+1⟩+0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩+0⟩=1) → (⟨⟨0+1⟩+0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩+0⟩=1) → (⟨⟨0+1⟩+0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩+0⟩=1) → (⟨⟨0+1⟩+0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩+0⟩=1) → (⟨⟨0+1⟩+0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩+0⟩=1) → (⟨⟨0+1⟩+0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩+0⟩=1) → (⟨⟨0+1⟩+0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩+0⟩=1) → (⟨⟨0+1⟩+0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩+1⟩=0) → (⟨⟨0+1⟩+1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩+1⟩=0) → (⟨⟨0+1⟩+1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩+1⟩=0) → (⟨⟨0+1⟩+1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩+1⟩=0) → (⟨⟨0+1⟩+1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩+1⟩=0) → (⟨⟨0+1⟩+1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩+1⟩=0) → (⟨⟨0+1⟩+1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩+1⟩=0) → (⟨⟨0+1⟩+1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩+1⟩=0) → (⟨⟨0+1⟩+1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩+1⟩=1) → (⟨⟨0+1⟩+1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩+1⟩=1) → (⟨⟨0+1⟩+1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩+1⟩=1) → (⟨⟨0+1⟩+1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩+1⟩=1) → (⟨⟨0+1⟩+1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩+1⟩=1) → (⟨⟨0+1⟩+1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩+1⟩=1) → (⟨⟨0+1⟩+1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩+1⟩=1) → (⟨⟨0+1⟩+1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩+1⟩=1) → (⟨⟨0+1⟩+1⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩+0⟩=0) → (⟨⟨1+0⟩+0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩+0⟩=0) → (⟨⟨1+0⟩+0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩+0⟩=0) → (⟨⟨1+0⟩+0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩+0⟩=0) → (⟨⟨1+0⟩+0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩+0⟩=0) → (⟨⟨1+0⟩+0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩+0⟩=0) → (⟨⟨1+0⟩+0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩+0⟩=0) → (⟨⟨1+0⟩+0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩+0⟩=0) → (⟨⟨1+0⟩+0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩+0⟩=1) → (⟨⟨1+0⟩+0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩+0⟩=1) → (⟨⟨1+0⟩+0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩+0⟩=1) → (⟨⟨1+0⟩+0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩+0⟩=1) → (⟨⟨1+0⟩+0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩+0⟩=1) → (⟨⟨1+0⟩+0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩+0⟩=1) → (⟨⟨1+0⟩+0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩+0⟩=1) → (⟨⟨1+0⟩+0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩+0⟩=1) → (⟨⟨1+0⟩+0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩+1⟩=0) → (⟨⟨1+0⟩+1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩+1⟩=0) → (⟨⟨1+0⟩+1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩+1⟩=0) → (⟨⟨1+0⟩+1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩+1⟩=0) → (⟨⟨1+0⟩+1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩+1⟩=0) → (⟨⟨1+0⟩+1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩+1⟩=0) → (⟨⟨1+0⟩+1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩+1⟩=0) → (⟨⟨1+0⟩+1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩+1⟩=0) → (⟨⟨1+0⟩+1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩+1⟩=1) → (⟨⟨1+0⟩+1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩+1⟩=1) → (⟨⟨1+0⟩+1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩+1⟩=1) → (⟨⟨1+0⟩+1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩+1⟩=1) → (⟨⟨1+0⟩+1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩+1⟩=1) → (⟨⟨1+0⟩+1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩+1⟩=1) → (⟨⟨1+0⟩+1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩+1⟩=1) → (⟨⟨1+0⟩+1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩+1⟩=1) → (⟨⟨1+0⟩+1⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩+0⟩=0) → (⟨⟨1+1⟩+0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩+0⟩=0) → (⟨⟨1+1⟩+0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩+0⟩=0) → (⟨⟨1+1⟩+0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩+0⟩=0) → (⟨⟨1+1⟩+0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩+0⟩=0) → (⟨⟨1+1⟩+0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩+0⟩=0) → (⟨⟨1+1⟩+0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩+0⟩=0) → (⟨⟨1+1⟩+0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩+0⟩=0) → (⟨⟨1+1⟩+0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩+0⟩=1) → (⟨⟨1+1⟩+0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩+0⟩=1) → (⟨⟨1+1⟩+0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩+0⟩=1) → (⟨⟨1+1⟩+0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩+0⟩=1) → (⟨⟨1+1⟩+0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩+0⟩=1) → (⟨⟨1+1⟩+0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩+0⟩=1) → (⟨⟨1+1⟩+0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩+0⟩=1) → (⟨⟨1+1⟩+0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩+0⟩=1) → (⟨⟨1+1⟩+0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩+1⟩=0) → (⟨⟨1+1⟩+1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩+1⟩=0) → (⟨⟨1+1⟩+1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩+1⟩=0) → (⟨⟨1+1⟩+1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩+1⟩=0) → (⟨⟨1+1⟩+1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩+1⟩=0) → (⟨⟨1+1⟩+1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩+1⟩=0) → (⟨⟨1+1⟩+1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩+1⟩=0) → (⟨⟨1+1⟩+1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩+1⟩=0) → (⟨⟨1+1⟩+1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩+1⟩=1) → (⟨⟨1+1⟩+1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩+1⟩=1) → (⟨⟨1+1⟩+1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩+1⟩=1) → (⟨⟨1+1⟩+1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩+1⟩=1) → (⟨⟨1+1⟩+1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩+1⟩=1) → (⟨⟨1+1⟩+1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩+1⟩=1) → (⟨⟨1+1⟩+1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩+1⟩=1) → (⟨⟨1+1⟩+1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩+1⟩=1) → (⟨⟨1+1⟩+1⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩+0⟩=0) → (⟨⟨0⋅0⟩+0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩+0⟩=0) → (⟨⟨0⋅0⟩+0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩+0⟩=0) → (⟨⟨0⋅0⟩+0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩+0⟩=0) → (⟨⟨0⋅0⟩+0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩+0⟩=0) → (⟨⟨0⋅0⟩+0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩+0⟩=0) → (⟨⟨0⋅0⟩+0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩+0⟩=0) → (⟨⟨0⋅0⟩+0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩+0⟩=0) → (⟨⟨0⋅0⟩+0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩+0⟩=1) → (⟨⟨0⋅0⟩+0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩+0⟩=1) → (⟨⟨0⋅0⟩+0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩+0⟩=1) → (⟨⟨0⋅0⟩+0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩+0⟩=1) → (⟨⟨0⋅0⟩+0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩+0⟩=1) → (⟨⟨0⋅0⟩+0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩+0⟩=1) → (⟨⟨0⋅0⟩+0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩+0⟩=1) → (⟨⟨0⋅0⟩+0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩+0⟩=1) → (⟨⟨0⋅0⟩+0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩+1⟩=0) → (⟨⟨0⋅0⟩+1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩+1⟩=0) → (⟨⟨0⋅0⟩+1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩+1⟩=0) → (⟨⟨0⋅0⟩+1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩+1⟩=0) → (⟨⟨0⋅0⟩+1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩+1⟩=0) → (⟨⟨0⋅0⟩+1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩+1⟩=0) → (⟨⟨0⋅0⟩+1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩+1⟩=0) → (⟨⟨0⋅0⟩+1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩+1⟩=0) → (⟨⟨0⋅0⟩+1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩+1⟩=1) → (⟨⟨0⋅0⟩+1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩+1⟩=1) → (⟨⟨0⋅0⟩+1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩+1⟩=1) → (⟨⟨0⋅0⟩+1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩+1⟩=1) → (⟨⟨0⋅0⟩+1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩+1⟩=1) → (⟨⟨0⋅0⟩+1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩+1⟩=1) → (⟨⟨0⋅0⟩+1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩+1⟩=1) → (⟨⟨0⋅0⟩+1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩+1⟩=1) → (⟨⟨0⋅0⟩+1⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩+0⟩=0) → (⟨⟨0⋅1⟩+0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩+0⟩=0) → (⟨⟨0⋅1⟩+0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩+0⟩=0) → (⟨⟨0⋅1⟩+0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩+0⟩=0) → (⟨⟨0⋅1⟩+0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩+0⟩=0) → (⟨⟨0⋅1⟩+0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩+0⟩=0) → (⟨⟨0⋅1⟩+0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩+0⟩=0) → (⟨⟨0⋅1⟩+0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩+0⟩=0) → (⟨⟨0⋅1⟩+0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩+0⟩=1) → (⟨⟨0⋅1⟩+0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩+0⟩=1) → (⟨⟨0⋅1⟩+0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩+0⟩=1) → (⟨⟨0⋅1⟩+0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩+0⟩=1) → (⟨⟨0⋅1⟩+0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩+0⟩=1) → (⟨⟨0⋅1⟩+0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩+0⟩=1) → (⟨⟨0⋅1⟩+0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩+0⟩=1) → (⟨⟨0⋅1⟩+0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩+0⟩=1) → (⟨⟨0⋅1⟩+0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩+1⟩=0) → (⟨⟨0⋅1⟩+1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩+1⟩=0) → (⟨⟨0⋅1⟩+1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩+1⟩=0) → (⟨⟨0⋅1⟩+1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩+1⟩=0) → (⟨⟨0⋅1⟩+1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩+1⟩=0) → (⟨⟨0⋅1⟩+1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩+1⟩=0) → (⟨⟨0⋅1⟩+1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩+1⟩=0) → (⟨⟨0⋅1⟩+1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩+1⟩=0) → (⟨⟨0⋅1⟩+1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩+1⟩=1) → (⟨⟨0⋅1⟩+1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩+1⟩=1) → (⟨⟨0⋅1⟩+1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩+1⟩=1) → (⟨⟨0⋅1⟩+1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩+1⟩=1) → (⟨⟨0⋅1⟩+1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩+1⟩=1) → (⟨⟨0⋅1⟩+1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩+1⟩=1) → (⟨⟨0⋅1⟩+1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩+1⟩=1) → (⟨⟨0⋅1⟩+1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩+1⟩=1) → (⟨⟨0⋅1⟩+1⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩+0⟩=0) → (⟨⟨1⋅0⟩+0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩+0⟩=0) → (⟨⟨1⋅0⟩+0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩+0⟩=0) → (⟨⟨1⋅0⟩+0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩+0⟩=0) → (⟨⟨1⋅0⟩+0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩+0⟩=0) → (⟨⟨1⋅0⟩+0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩+0⟩=0) → (⟨⟨1⋅0⟩+0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩+0⟩=0) → (⟨⟨1⋅0⟩+0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩+0⟩=0) → (⟨⟨1⋅0⟩+0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩+0⟩=1) → (⟨⟨1⋅0⟩+0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩+0⟩=1) → (⟨⟨1⋅0⟩+0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩+0⟩=1) → (⟨⟨1⋅0⟩+0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩+0⟩=1) → (⟨⟨1⋅0⟩+0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩+0⟩=1) → (⟨⟨1⋅0⟩+0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩+0⟩=1) → (⟨⟨1⋅0⟩+0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩+0⟩=1) → (⟨⟨1⋅0⟩+0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩+0⟩=1) → (⟨⟨1⋅0⟩+0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩+1⟩=0) → (⟨⟨1⋅0⟩+1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩+1⟩=0) → (⟨⟨1⋅0⟩+1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩+1⟩=0) → (⟨⟨1⋅0⟩+1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩+1⟩=0) → (⟨⟨1⋅0⟩+1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩+1⟩=0) → (⟨⟨1⋅0⟩+1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩+1⟩=0) → (⟨⟨1⋅0⟩+1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩+1⟩=0) → (⟨⟨1⋅0⟩+1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩+1⟩=0) → (⟨⟨1⋅0⟩+1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩+1⟩=1) → (⟨⟨1⋅0⟩+1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩+1⟩=1) → (⟨⟨1⋅0⟩+1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩+1⟩=1) → (⟨⟨1⋅0⟩+1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩+1⟩=1) → (⟨⟨1⋅0⟩+1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩+1⟩=1) → (⟨⟨1⋅0⟩+1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩+1⟩=1) → (⟨⟨1⋅0⟩+1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩+1⟩=1) → (⟨⟨1⋅0⟩+1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩+1⟩=1) → (⟨⟨1⋅0⟩+1⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩+0⟩=0) → (⟨⟨1⋅1⟩+0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩+0⟩=0) → (⟨⟨1⋅1⟩+0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩+0⟩=0) → (⟨⟨1⋅1⟩+0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩+0⟩=0) → (⟨⟨1⋅1⟩+0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩+0⟩=0) → (⟨⟨1⋅1⟩+0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩+0⟩=0) → (⟨⟨1⋅1⟩+0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩+0⟩=0) → (⟨⟨1⋅1⟩+0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩+0⟩=0) → (⟨⟨1⋅1⟩+0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩+0⟩=1) → (⟨⟨1⋅1⟩+0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩+0⟩=1) → (⟨⟨1⋅1⟩+0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩+0⟩=1) → (⟨⟨1⋅1⟩+0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩+0⟩=1) → (⟨⟨1⋅1⟩+0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩+0⟩=1) → (⟨⟨1⋅1⟩+0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩+0⟩=1) → (⟨⟨1⋅1⟩+0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩+0⟩=1) → (⟨⟨1⋅1⟩+0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩+0⟩=1) → (⟨⟨1⋅1⟩+0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩+1⟩=0) → (⟨⟨1⋅1⟩+1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩+1⟩=0) → (⟨⟨1⋅1⟩+1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩+1⟩=0) → (⟨⟨1⋅1⟩+1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩+1⟩=0) → (⟨⟨1⋅1⟩+1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩+1⟩=0) → (⟨⟨1⋅1⟩+1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩+1⟩=0) → (⟨⟨1⋅1⟩+1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩+1⟩=0) → (⟨⟨1⋅1⟩+1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩+1⟩=0) → (⟨⟨1⋅1⟩+1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩+1⟩=1) → (⟨⟨1⋅1⟩+1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩+1⟩=1) → (⟨⟨1⋅1⟩+1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩+1⟩=1) → (⟨⟨1⋅1⟩+1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩+1⟩=1) → (⟨⟨1⋅1⟩+1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩+1⟩=1) → (⟨⟨1⋅1⟩+1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩+1⟩=1) → (⟨⟨1⋅1⟩+1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩+1⟩=1) → (⟨⟨1⋅1⟩+1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩+1⟩=1) → (⟨⟨1⋅1⟩+1⟩=1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0+0⟩⟩=0) → (⟨0⋅⟨0+0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0+0⟩⟩=0) → (⟨0⋅⟨0+0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0+0⟩⟩=0) → (⟨0⋅⟨0+0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0+0⟩⟩=0) → (⟨0⋅⟨0+0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0+0⟩⟩=0) → (⟨0⋅⟨0+0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0+0⟩⟩=0) → (⟨0⋅⟨0+0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0+0⟩⟩=0) → (⟨0⋅⟨0+0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0+0⟩⟩=0) → (⟨0⋅⟨0+0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0+0⟩⟩=1) → (⟨0⋅⟨0+0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0+0⟩⟩=1) → (⟨0⋅⟨0+0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0+0⟩⟩=1) → (⟨0⋅⟨0+0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0+0⟩⟩=1) → (⟨0⋅⟨0+0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0+0⟩⟩=1) → (⟨0⋅⟨0+0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0+0⟩⟩=1) → (⟨0⋅⟨0+0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0+0⟩⟩=1) → (⟨0⋅⟨0+0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0+0⟩⟩=1) → (⟨0⋅⟨0+0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0+1⟩⟩=0) → (⟨0⋅⟨0+1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0+1⟩⟩=0) → (⟨0⋅⟨0+1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0+1⟩⟩=0) → (⟨0⋅⟨0+1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0+1⟩⟩=0) → (⟨0⋅⟨0+1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0+1⟩⟩=0) → (⟨0⋅⟨0+1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0+1⟩⟩=0) → (⟨0⋅⟨0+1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0+1⟩⟩=0) → (⟨0⋅⟨0+1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0+1⟩⟩=0) → (⟨0⋅⟨0+1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0+1⟩⟩=1) → (⟨0⋅⟨0+1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0+1⟩⟩=1) → (⟨0⋅⟨0+1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0+1⟩⟩=1) → (⟨0⋅⟨0+1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0+1⟩⟩=1) → (⟨0⋅⟨0+1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0+1⟩⟩=1) → (⟨0⋅⟨0+1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0+1⟩⟩=1) → (⟨0⋅⟨0+1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0+1⟩⟩=1) → (⟨0⋅⟨0+1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0+1⟩⟩=1) → (⟨0⋅⟨0+1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1+0⟩⟩=0) → (⟨0⋅⟨1+0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1+0⟩⟩=0) → (⟨0⋅⟨1+0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1+0⟩⟩=0) → (⟨0⋅⟨1+0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1+0⟩⟩=0) → (⟨0⋅⟨1+0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1+0⟩⟩=0) → (⟨0⋅⟨1+0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1+0⟩⟩=0) → (⟨0⋅⟨1+0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1+0⟩⟩=0) → (⟨0⋅⟨1+0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1+0⟩⟩=0) → (⟨0⋅⟨1+0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1+0⟩⟩=1) → (⟨0⋅⟨1+0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1+0⟩⟩=1) → (⟨0⋅⟨1+0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1+0⟩⟩=1) → (⟨0⋅⟨1+0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1+0⟩⟩=1) → (⟨0⋅⟨1+0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1+0⟩⟩=1) → (⟨0⋅⟨1+0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1+0⟩⟩=1) → (⟨0⋅⟨1+0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1+0⟩⟩=1) → (⟨0⋅⟨1+0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1+0⟩⟩=1) → (⟨0⋅⟨1+0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1+1⟩⟩=0) → (⟨0⋅⟨1+1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1+1⟩⟩=0) → (⟨0⋅⟨1+1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1+1⟩⟩=0) → (⟨0⋅⟨1+1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1+1⟩⟩=0) → (⟨0⋅⟨1+1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1+1⟩⟩=0) → (⟨0⋅⟨1+1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1+1⟩⟩=0) → (⟨0⋅⟨1+1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1+1⟩⟩=0) → (⟨0⋅⟨1+1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1+1⟩⟩=0) → (⟨0⋅⟨1+1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1+1⟩⟩=1) → (⟨0⋅⟨1+1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1+1⟩⟩=1) → (⟨0⋅⟨1+1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1+1⟩⟩=1) → (⟨0⋅⟨1+1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1+1⟩⟩=1) → (⟨0⋅⟨1+1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1+1⟩⟩=1) → (⟨0⋅⟨1+1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1+1⟩⟩=1) → (⟨0⋅⟨1+1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1+1⟩⟩=1) → (⟨0⋅⟨1+1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1+1⟩⟩=1) → (⟨0⋅⟨1+1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0⋅0⟩⟩=0) → (⟨0⋅⟨0⋅0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0⋅0⟩⟩=0) → (⟨0⋅⟨0⋅0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0⋅0⟩⟩=0) → (⟨0⋅⟨0⋅0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0⋅0⟩⟩=0) → (⟨0⋅⟨0⋅0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0⋅0⟩⟩=0) → (⟨0⋅⟨0⋅0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0⋅0⟩⟩=0) → (⟨0⋅⟨0⋅0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0⋅0⟩⟩=0) → (⟨0⋅⟨0⋅0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0⋅0⟩⟩=0) → (⟨0⋅⟨0⋅0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0⋅0⟩⟩=1) → (⟨0⋅⟨0⋅0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0⋅0⟩⟩=1) → (⟨0⋅⟨0⋅0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0⋅0⟩⟩=1) → (⟨0⋅⟨0⋅0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0⋅0⟩⟩=1) → (⟨0⋅⟨0⋅0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0⋅0⟩⟩=1) → (⟨0⋅⟨0⋅0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0⋅0⟩⟩=1) → (⟨0⋅⟨0⋅0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0⋅0⟩⟩=1) → (⟨0⋅⟨0⋅0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0⋅0⟩⟩=1) → (⟨0⋅⟨0⋅0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0⋅1⟩⟩=0) → (⟨0⋅⟨0⋅1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0⋅1⟩⟩=0) → (⟨0⋅⟨0⋅1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0⋅1⟩⟩=0) → (⟨0⋅⟨0⋅1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0⋅1⟩⟩=0) → (⟨0⋅⟨0⋅1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0⋅1⟩⟩=0) → (⟨0⋅⟨0⋅1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0⋅1⟩⟩=0) → (⟨0⋅⟨0⋅1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0⋅1⟩⟩=0) → (⟨0⋅⟨0⋅1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0⋅1⟩⟩=0) → (⟨0⋅⟨0⋅1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0⋅1⟩⟩=1) → (⟨0⋅⟨0⋅1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0⋅1⟩⟩=1) → (⟨0⋅⟨0⋅1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0⋅1⟩⟩=1) → (⟨0⋅⟨0⋅1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0⋅1⟩⟩=1) → (⟨0⋅⟨0⋅1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0⋅1⟩⟩=1) → (⟨0⋅⟨0⋅1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0⋅1⟩⟩=1) → (⟨0⋅⟨0⋅1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0⋅1⟩⟩=1) → (⟨0⋅⟨0⋅1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0⋅1⟩⟩=1) → (⟨0⋅⟨0⋅1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1⋅0⟩⟩=0) → (⟨0⋅⟨1⋅0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1⋅0⟩⟩=0) → (⟨0⋅⟨1⋅0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1⋅0⟩⟩=0) → (⟨0⋅⟨1⋅0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1⋅0⟩⟩=0) → (⟨0⋅⟨1⋅0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1⋅0⟩⟩=0) → (⟨0⋅⟨1⋅0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1⋅0⟩⟩=0) → (⟨0⋅⟨1⋅0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1⋅0⟩⟩=0) → (⟨0⋅⟨1⋅0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1⋅0⟩⟩=0) → (⟨0⋅⟨1⋅0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1⋅0⟩⟩=1) → (⟨0⋅⟨1⋅0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1⋅0⟩⟩=1) → (⟨0⋅⟨1⋅0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1⋅0⟩⟩=1) → (⟨0⋅⟨1⋅0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1⋅0⟩⟩=1) → (⟨0⋅⟨1⋅0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1⋅0⟩⟩=1) → (⟨0⋅⟨1⋅0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1⋅0⟩⟩=1) → (⟨0⋅⟨1⋅0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1⋅0⟩⟩=1) → (⟨0⋅⟨1⋅0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1⋅0⟩⟩=1) → (⟨0⋅⟨1⋅0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1⋅1⟩⟩=0) → (⟨0⋅⟨1⋅1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1⋅1⟩⟩=0) → (⟨0⋅⟨1⋅1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1⋅1⟩⟩=0) → (⟨0⋅⟨1⋅1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1⋅1⟩⟩=0) → (⟨0⋅⟨1⋅1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1⋅1⟩⟩=0) → (⟨0⋅⟨1⋅1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1⋅1⟩⟩=0) → (⟨0⋅⟨1⋅1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1⋅1⟩⟩=0) → (⟨0⋅⟨1⋅1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1⋅1⟩⟩=0) → (⟨0⋅⟨1⋅1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1⋅1⟩⟩=1) → (⟨0⋅⟨1⋅1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1⋅1⟩⟩=1) → (⟨0⋅⟨1⋅1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1⋅1⟩⟩=1) → (⟨0⋅⟨1⋅1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1⋅1⟩⟩=1) → (⟨0⋅⟨1⋅1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1⋅1⟩⟩=1) → (⟨0⋅⟨1⋅1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1⋅1⟩⟩=1) → (⟨0⋅⟨1⋅1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1⋅1⟩⟩=1) → (⟨0⋅⟨1⋅1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1⋅1⟩⟩=1) → (⟨0⋅⟨1⋅1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0+0⟩⟩=0) → (⟨1⋅⟨0+0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0+0⟩⟩=0) → (⟨1⋅⟨0+0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0+0⟩⟩=0) → (⟨1⋅⟨0+0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0+0⟩⟩=0) → (⟨1⋅⟨0+0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0+0⟩⟩=0) → (⟨1⋅⟨0+0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0+0⟩⟩=0) → (⟨1⋅⟨0+0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0+0⟩⟩=0) → (⟨1⋅⟨0+0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0+0⟩⟩=0) → (⟨1⋅⟨0+0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0+0⟩⟩=1) → (⟨1⋅⟨0+0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0+0⟩⟩=1) → (⟨1⋅⟨0+0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0+0⟩⟩=1) → (⟨1⋅⟨0+0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0+0⟩⟩=1) → (⟨1⋅⟨0+0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0+0⟩⟩=1) → (⟨1⋅⟨0+0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0+0⟩⟩=1) → (⟨1⋅⟨0+0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0+0⟩⟩=1) → (⟨1⋅⟨0+0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0+0⟩⟩=1) → (⟨1⋅⟨0+0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0+1⟩⟩=0) → (⟨1⋅⟨0+1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0+1⟩⟩=0) → (⟨1⋅⟨0+1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0+1⟩⟩=0) → (⟨1⋅⟨0+1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0+1⟩⟩=0) → (⟨1⋅⟨0+1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0+1⟩⟩=0) → (⟨1⋅⟨0+1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0+1⟩⟩=0) → (⟨1⋅⟨0+1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0+1⟩⟩=0) → (⟨1⋅⟨0+1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0+1⟩⟩=0) → (⟨1⋅⟨0+1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0+1⟩⟩=1) → (⟨1⋅⟨0+1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0+1⟩⟩=1) → (⟨1⋅⟨0+1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0+1⟩⟩=1) → (⟨1⋅⟨0+1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0+1⟩⟩=1) → (⟨1⋅⟨0+1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0+1⟩⟩=1) → (⟨1⋅⟨0+1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0+1⟩⟩=1) → (⟨1⋅⟨0+1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0+1⟩⟩=1) → (⟨1⋅⟨0+1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0+1⟩⟩=1) → (⟨1⋅⟨0+1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1+0⟩⟩=0) → (⟨1⋅⟨1+0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1+0⟩⟩=0) → (⟨1⋅⟨1+0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1+0⟩⟩=0) → (⟨1⋅⟨1+0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1+0⟩⟩=0) → (⟨1⋅⟨1+0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1+0⟩⟩=0) → (⟨1⋅⟨1+0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1+0⟩⟩=0) → (⟨1⋅⟨1+0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1+0⟩⟩=0) → (⟨1⋅⟨1+0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1+0⟩⟩=0) → (⟨1⋅⟨1+0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1+0⟩⟩=1) → (⟨1⋅⟨1+0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1+0⟩⟩=1) → (⟨1⋅⟨1+0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1+0⟩⟩=1) → (⟨1⋅⟨1+0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1+0⟩⟩=1) → (⟨1⋅⟨1+0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1+0⟩⟩=1) → (⟨1⋅⟨1+0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1+0⟩⟩=1) → (⟨1⋅⟨1+0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1+0⟩⟩=1) → (⟨1⋅⟨1+0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1+0⟩⟩=1) → (⟨1⋅⟨1+0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1+1⟩⟩=0) → (⟨1⋅⟨1+1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1+1⟩⟩=0) → (⟨1⋅⟨1+1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1+1⟩⟩=0) → (⟨1⋅⟨1+1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1+1⟩⟩=0) → (⟨1⋅⟨1+1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1+1⟩⟩=0) → (⟨1⋅⟨1+1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1+1⟩⟩=0) → (⟨1⋅⟨1+1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1+1⟩⟩=0) → (⟨1⋅⟨1+1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1+1⟩⟩=0) → (⟨1⋅⟨1+1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1+1⟩⟩=1) → (⟨1⋅⟨1+1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1+1⟩⟩=1) → (⟨1⋅⟨1+1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1+1⟩⟩=1) → (⟨1⋅⟨1+1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1+1⟩⟩=1) → (⟨1⋅⟨1+1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1+1⟩⟩=1) → (⟨1⋅⟨1+1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1+1⟩⟩=1) → (⟨1⋅⟨1+1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1+1⟩⟩=1) → (⟨1⋅⟨1+1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1+1⟩⟩=1) → (⟨1⋅⟨1+1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0⋅0⟩⟩=0) → (⟨1⋅⟨0⋅0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0⋅0⟩⟩=0) → (⟨1⋅⟨0⋅0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0⋅0⟩⟩=0) → (⟨1⋅⟨0⋅0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0⋅0⟩⟩=0) → (⟨1⋅⟨0⋅0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0⋅0⟩⟩=0) → (⟨1⋅⟨0⋅0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0⋅0⟩⟩=0) → (⟨1⋅⟨0⋅0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0⋅0⟩⟩=0) → (⟨1⋅⟨0⋅0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0⋅0⟩⟩=0) → (⟨1⋅⟨0⋅0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0⋅0⟩⟩=1) → (⟨1⋅⟨0⋅0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0⋅0⟩⟩=1) → (⟨1⋅⟨0⋅0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0⋅0⟩⟩=1) → (⟨1⋅⟨0⋅0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0⋅0⟩⟩=1) → (⟨1⋅⟨0⋅0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0⋅0⟩⟩=1) → (⟨1⋅⟨0⋅0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0⋅0⟩⟩=1) → (⟨1⋅⟨0⋅0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0⋅0⟩⟩=1) → (⟨1⋅⟨0⋅0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0⋅0⟩⟩=1) → (⟨1⋅⟨0⋅0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0⋅1⟩⟩=0) → (⟨1⋅⟨0⋅1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0⋅1⟩⟩=0) → (⟨1⋅⟨0⋅1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0⋅1⟩⟩=0) → (⟨1⋅⟨0⋅1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0⋅1⟩⟩=0) → (⟨1⋅⟨0⋅1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0⋅1⟩⟩=0) → (⟨1⋅⟨0⋅1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0⋅1⟩⟩=0) → (⟨1⋅⟨0⋅1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0⋅1⟩⟩=0) → (⟨1⋅⟨0⋅1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0⋅1⟩⟩=0) → (⟨1⋅⟨0⋅1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0⋅1⟩⟩=1) → (⟨1⋅⟨0⋅1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0⋅1⟩⟩=1) → (⟨1⋅⟨0⋅1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0⋅1⟩⟩=1) → (⟨1⋅⟨0⋅1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0⋅1⟩⟩=1) → (⟨1⋅⟨0⋅1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0⋅1⟩⟩=1) → (⟨1⋅⟨0⋅1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0⋅1⟩⟩=1) → (⟨1⋅⟨0⋅1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0⋅1⟩⟩=1) → (⟨1⋅⟨0⋅1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0⋅1⟩⟩=1) → (⟨1⋅⟨0⋅1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1⋅0⟩⟩=0) → (⟨1⋅⟨1⋅0⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1⋅0⟩⟩=0) → (⟨1⋅⟨1⋅0⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1⋅0⟩⟩=0) → (⟨1⋅⟨1⋅0⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1⋅0⟩⟩=0) → (⟨1⋅⟨1⋅0⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1⋅0⟩⟩=0) → (⟨1⋅⟨1⋅0⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1⋅0⟩⟩=0) → (⟨1⋅⟨1⋅0⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1⋅0⟩⟩=0) → (⟨1⋅⟨1⋅0⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1⋅0⟩⟩=0) → (⟨1⋅⟨1⋅0⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1⋅0⟩⟩=1) → (⟨1⋅⟨1⋅0⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1⋅0⟩⟩=1) → (⟨1⋅⟨1⋅0⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1⋅0⟩⟩=1) → (⟨1⋅⟨1⋅0⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1⋅0⟩⟩=1) → (⟨1⋅⟨1⋅0⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1⋅0⟩⟩=1) → (⟨1⋅⟨1⋅0⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1⋅0⟩⟩=1) → (⟨1⋅⟨1⋅0⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1⋅0⟩⟩=1) → (⟨1⋅⟨1⋅0⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1⋅0⟩⟩=1) → (⟨1⋅⟨1⋅0⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1⋅1⟩⟩=0) → (⟨1⋅⟨1⋅1⟩⟩=0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1⋅1⟩⟩=0) → (⟨1⋅⟨1⋅1⟩⟩=0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1⋅1⟩⟩=0) → (⟨1⋅⟨1⋅1⟩⟩=0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1⋅1⟩⟩=0) → (⟨1⋅⟨1⋅1⟩⟩=0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1⋅1⟩⟩=0) → (⟨1⋅⟨1⋅1⟩⟩=0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1⋅1⟩⟩=0) → (⟨1⋅⟨1⋅1⟩⟩=0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1⋅1⟩⟩=0) → (⟨1⋅⟨1⋅1⟩⟩=0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1⋅1⟩⟩=0) → (⟨1⋅⟨1⋅1⟩⟩=0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1⋅1⟩⟩=1) → (⟨1⋅⟨1⋅1⟩⟩=1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1⋅1⟩⟩=1) → (⟨1⋅⟨1⋅1⟩⟩=1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1⋅1⟩⟩=1) → (⟨1⋅⟨1⋅1⟩⟩=1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1⋅1⟩⟩=1) → (⟨1⋅⟨1⋅1⟩⟩=1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1⋅1⟩⟩=1) → (⟨1⋅⟨1⋅1⟩⟩=1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1⋅1⟩⟩=1) → (⟨1⋅⟨1⋅1⟩⟩=1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1⋅1⟩⟩=1) → (⟨1⋅⟨1⋅1⟩⟩=1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1⋅1⟩⟩=1) → (⟨1⋅⟨1⋅1⟩⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩⋅0⟩=0) → (⟨⟨0+0⟩⋅0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩⋅0⟩=0) → (⟨⟨0+0⟩⋅0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩⋅0⟩=0) → (⟨⟨0+0⟩⋅0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩⋅0⟩=0) → (⟨⟨0+0⟩⋅0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩⋅0⟩=0) → (⟨⟨0+0⟩⋅0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩⋅0⟩=0) → (⟨⟨0+0⟩⋅0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩⋅0⟩=0) → (⟨⟨0+0⟩⋅0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩⋅0⟩=0) → (⟨⟨0+0⟩⋅0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩⋅0⟩=1) → (⟨⟨0+0⟩⋅0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩⋅0⟩=1) → (⟨⟨0+0⟩⋅0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩⋅0⟩=1) → (⟨⟨0+0⟩⋅0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩⋅0⟩=1) → (⟨⟨0+0⟩⋅0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩⋅0⟩=1) → (⟨⟨0+0⟩⋅0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩⋅0⟩=1) → (⟨⟨0+0⟩⋅0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩⋅0⟩=1) → (⟨⟨0+0⟩⋅0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩⋅0⟩=1) → (⟨⟨0+0⟩⋅0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩⋅1⟩=0) → (⟨⟨0+0⟩⋅1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩⋅1⟩=0) → (⟨⟨0+0⟩⋅1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩⋅1⟩=0) → (⟨⟨0+0⟩⋅1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩⋅1⟩=0) → (⟨⟨0+0⟩⋅1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩⋅1⟩=0) → (⟨⟨0+0⟩⋅1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩⋅1⟩=0) → (⟨⟨0+0⟩⋅1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩⋅1⟩=0) → (⟨⟨0+0⟩⋅1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩⋅1⟩=0) → (⟨⟨0+0⟩⋅1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩⋅1⟩=1) → (⟨⟨0+0⟩⋅1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩⋅1⟩=1) → (⟨⟨0+0⟩⋅1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩⋅1⟩=1) → (⟨⟨0+0⟩⋅1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩⋅1⟩=1) → (⟨⟨0+0⟩⋅1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩⋅1⟩=1) → (⟨⟨0+0⟩⋅1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩⋅1⟩=1) → (⟨⟨0+0⟩⋅1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩⋅1⟩=1) → (⟨⟨0+0⟩⋅1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩⋅1⟩=1) → (⟨⟨0+0⟩⋅1⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩⋅0⟩=0) → (⟨⟨0+1⟩⋅0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩⋅0⟩=0) → (⟨⟨0+1⟩⋅0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩⋅0⟩=0) → (⟨⟨0+1⟩⋅0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩⋅0⟩=0) → (⟨⟨0+1⟩⋅0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩⋅0⟩=0) → (⟨⟨0+1⟩⋅0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩⋅0⟩=0) → (⟨⟨0+1⟩⋅0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩⋅0⟩=0) → (⟨⟨0+1⟩⋅0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩⋅0⟩=0) → (⟨⟨0+1⟩⋅0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩⋅0⟩=1) → (⟨⟨0+1⟩⋅0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩⋅0⟩=1) → (⟨⟨0+1⟩⋅0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩⋅0⟩=1) → (⟨⟨0+1⟩⋅0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩⋅0⟩=1) → (⟨⟨0+1⟩⋅0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩⋅0⟩=1) → (⟨⟨0+1⟩⋅0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩⋅0⟩=1) → (⟨⟨0+1⟩⋅0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩⋅0⟩=1) → (⟨⟨0+1⟩⋅0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩⋅0⟩=1) → (⟨⟨0+1⟩⋅0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩⋅1⟩=0) → (⟨⟨0+1⟩⋅1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩⋅1⟩=0) → (⟨⟨0+1⟩⋅1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩⋅1⟩=0) → (⟨⟨0+1⟩⋅1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩⋅1⟩=0) → (⟨⟨0+1⟩⋅1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩⋅1⟩=0) → (⟨⟨0+1⟩⋅1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩⋅1⟩=0) → (⟨⟨0+1⟩⋅1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩⋅1⟩=0) → (⟨⟨0+1⟩⋅1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩⋅1⟩=0) → (⟨⟨0+1⟩⋅1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩⋅1⟩=1) → (⟨⟨0+1⟩⋅1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩⋅1⟩=1) → (⟨⟨0+1⟩⋅1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩⋅1⟩=1) → (⟨⟨0+1⟩⋅1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩⋅1⟩=1) → (⟨⟨0+1⟩⋅1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩⋅1⟩=1) → (⟨⟨0+1⟩⋅1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩⋅1⟩=1) → (⟨⟨0+1⟩⋅1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩⋅1⟩=1) → (⟨⟨0+1⟩⋅1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩⋅1⟩=1) → (⟨⟨0+1⟩⋅1⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩⋅0⟩=0) → (⟨⟨1+0⟩⋅0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩⋅0⟩=0) → (⟨⟨1+0⟩⋅0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩⋅0⟩=0) → (⟨⟨1+0⟩⋅0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩⋅0⟩=0) → (⟨⟨1+0⟩⋅0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩⋅0⟩=0) → (⟨⟨1+0⟩⋅0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩⋅0⟩=0) → (⟨⟨1+0⟩⋅0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩⋅0⟩=0) → (⟨⟨1+0⟩⋅0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩⋅0⟩=0) → (⟨⟨1+0⟩⋅0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩⋅0⟩=1) → (⟨⟨1+0⟩⋅0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩⋅0⟩=1) → (⟨⟨1+0⟩⋅0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩⋅0⟩=1) → (⟨⟨1+0⟩⋅0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩⋅0⟩=1) → (⟨⟨1+0⟩⋅0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩⋅0⟩=1) → (⟨⟨1+0⟩⋅0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩⋅0⟩=1) → (⟨⟨1+0⟩⋅0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩⋅0⟩=1) → (⟨⟨1+0⟩⋅0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩⋅0⟩=1) → (⟨⟨1+0⟩⋅0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩⋅1⟩=0) → (⟨⟨1+0⟩⋅1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩⋅1⟩=0) → (⟨⟨1+0⟩⋅1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩⋅1⟩=0) → (⟨⟨1+0⟩⋅1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩⋅1⟩=0) → (⟨⟨1+0⟩⋅1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩⋅1⟩=0) → (⟨⟨1+0⟩⋅1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩⋅1⟩=0) → (⟨⟨1+0⟩⋅1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩⋅1⟩=0) → (⟨⟨1+0⟩⋅1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩⋅1⟩=0) → (⟨⟨1+0⟩⋅1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩⋅1⟩=1) → (⟨⟨1+0⟩⋅1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩⋅1⟩=1) → (⟨⟨1+0⟩⋅1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩⋅1⟩=1) → (⟨⟨1+0⟩⋅1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩⋅1⟩=1) → (⟨⟨1+0⟩⋅1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩⋅1⟩=1) → (⟨⟨1+0⟩⋅1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩⋅1⟩=1) → (⟨⟨1+0⟩⋅1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩⋅1⟩=1) → (⟨⟨1+0⟩⋅1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩⋅1⟩=1) → (⟨⟨1+0⟩⋅1⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩⋅0⟩=0) → (⟨⟨1+1⟩⋅0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩⋅0⟩=0) → (⟨⟨1+1⟩⋅0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩⋅0⟩=0) → (⟨⟨1+1⟩⋅0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩⋅0⟩=0) → (⟨⟨1+1⟩⋅0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩⋅0⟩=0) → (⟨⟨1+1⟩⋅0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩⋅0⟩=0) → (⟨⟨1+1⟩⋅0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩⋅0⟩=0) → (⟨⟨1+1⟩⋅0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩⋅0⟩=0) → (⟨⟨1+1⟩⋅0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩⋅0⟩=1) → (⟨⟨1+1⟩⋅0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩⋅0⟩=1) → (⟨⟨1+1⟩⋅0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩⋅0⟩=1) → (⟨⟨1+1⟩⋅0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩⋅0⟩=1) → (⟨⟨1+1⟩⋅0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩⋅0⟩=1) → (⟨⟨1+1⟩⋅0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩⋅0⟩=1) → (⟨⟨1+1⟩⋅0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩⋅0⟩=1) → (⟨⟨1+1⟩⋅0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩⋅0⟩=1) → (⟨⟨1+1⟩⋅0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩⋅1⟩=0) → (⟨⟨1+1⟩⋅1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩⋅1⟩=0) → (⟨⟨1+1⟩⋅1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩⋅1⟩=0) → (⟨⟨1+1⟩⋅1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩⋅1⟩=0) → (⟨⟨1+1⟩⋅1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩⋅1⟩=0) → (⟨⟨1+1⟩⋅1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩⋅1⟩=0) → (⟨⟨1+1⟩⋅1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩⋅1⟩=0) → (⟨⟨1+1⟩⋅1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩⋅1⟩=0) → (⟨⟨1+1⟩⋅1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩⋅1⟩=1) → (⟨⟨1+1⟩⋅1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩⋅1⟩=1) → (⟨⟨1+1⟩⋅1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩⋅1⟩=1) → (⟨⟨1+1⟩⋅1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩⋅1⟩=1) → (⟨⟨1+1⟩⋅1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩⋅1⟩=1) → (⟨⟨1+1⟩⋅1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩⋅1⟩=1) → (⟨⟨1+1⟩⋅1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩⋅1⟩=1) → (⟨⟨1+1⟩⋅1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩⋅1⟩=1) → (⟨⟨1+1⟩⋅1⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩⋅0⟩=0) → (⟨⟨0⋅0⟩⋅0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩⋅0⟩=0) → (⟨⟨0⋅0⟩⋅0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩⋅0⟩=0) → (⟨⟨0⋅0⟩⋅0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩⋅0⟩=0) → (⟨⟨0⋅0⟩⋅0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩⋅0⟩=0) → (⟨⟨0⋅0⟩⋅0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩⋅0⟩=0) → (⟨⟨0⋅0⟩⋅0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩⋅0⟩=0) → (⟨⟨0⋅0⟩⋅0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩⋅0⟩=0) → (⟨⟨0⋅0⟩⋅0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩⋅0⟩=1) → (⟨⟨0⋅0⟩⋅0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩⋅0⟩=1) → (⟨⟨0⋅0⟩⋅0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩⋅0⟩=1) → (⟨⟨0⋅0⟩⋅0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩⋅0⟩=1) → (⟨⟨0⋅0⟩⋅0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩⋅0⟩=1) → (⟨⟨0⋅0⟩⋅0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩⋅0⟩=1) → (⟨⟨0⋅0⟩⋅0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩⋅0⟩=1) → (⟨⟨0⋅0⟩⋅0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩⋅0⟩=1) → (⟨⟨0⋅0⟩⋅0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩⋅1⟩=0) → (⟨⟨0⋅0⟩⋅1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩⋅1⟩=0) → (⟨⟨0⋅0⟩⋅1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩⋅1⟩=0) → (⟨⟨0⋅0⟩⋅1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩⋅1⟩=0) → (⟨⟨0⋅0⟩⋅1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩⋅1⟩=0) → (⟨⟨0⋅0⟩⋅1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩⋅1⟩=0) → (⟨⟨0⋅0⟩⋅1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩⋅1⟩=0) → (⟨⟨0⋅0⟩⋅1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩⋅1⟩=0) → (⟨⟨0⋅0⟩⋅1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩⋅1⟩=1) → (⟨⟨0⋅0⟩⋅1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩⋅1⟩=1) → (⟨⟨0⋅0⟩⋅1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩⋅1⟩=1) → (⟨⟨0⋅0⟩⋅1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩⋅1⟩=1) → (⟨⟨0⋅0⟩⋅1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩⋅1⟩=1) → (⟨⟨0⋅0⟩⋅1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩⋅1⟩=1) → (⟨⟨0⋅0⟩⋅1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩⋅1⟩=1) → (⟨⟨0⋅0⟩⋅1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩⋅1⟩=1) → (⟨⟨0⋅0⟩⋅1⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩⋅0⟩=0) → (⟨⟨0⋅1⟩⋅0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩⋅0⟩=0) → (⟨⟨0⋅1⟩⋅0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩⋅0⟩=0) → (⟨⟨0⋅1⟩⋅0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩⋅0⟩=0) → (⟨⟨0⋅1⟩⋅0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩⋅0⟩=0) → (⟨⟨0⋅1⟩⋅0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩⋅0⟩=0) → (⟨⟨0⋅1⟩⋅0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩⋅0⟩=0) → (⟨⟨0⋅1⟩⋅0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩⋅0⟩=0) → (⟨⟨0⋅1⟩⋅0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩⋅0⟩=1) → (⟨⟨0⋅1⟩⋅0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩⋅0⟩=1) → (⟨⟨0⋅1⟩⋅0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩⋅0⟩=1) → (⟨⟨0⋅1⟩⋅0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩⋅0⟩=1) → (⟨⟨0⋅1⟩⋅0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩⋅0⟩=1) → (⟨⟨0⋅1⟩⋅0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩⋅0⟩=1) → (⟨⟨0⋅1⟩⋅0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩⋅0⟩=1) → (⟨⟨0⋅1⟩⋅0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩⋅0⟩=1) → (⟨⟨0⋅1⟩⋅0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩⋅1⟩=0) → (⟨⟨0⋅1⟩⋅1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩⋅1⟩=0) → (⟨⟨0⋅1⟩⋅1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩⋅1⟩=0) → (⟨⟨0⋅1⟩⋅1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩⋅1⟩=0) → (⟨⟨0⋅1⟩⋅1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩⋅1⟩=0) → (⟨⟨0⋅1⟩⋅1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩⋅1⟩=0) → (⟨⟨0⋅1⟩⋅1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩⋅1⟩=0) → (⟨⟨0⋅1⟩⋅1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩⋅1⟩=0) → (⟨⟨0⋅1⟩⋅1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩⋅1⟩=1) → (⟨⟨0⋅1⟩⋅1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩⋅1⟩=1) → (⟨⟨0⋅1⟩⋅1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩⋅1⟩=1) → (⟨⟨0⋅1⟩⋅1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩⋅1⟩=1) → (⟨⟨0⋅1⟩⋅1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩⋅1⟩=1) → (⟨⟨0⋅1⟩⋅1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩⋅1⟩=1) → (⟨⟨0⋅1⟩⋅1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩⋅1⟩=1) → (⟨⟨0⋅1⟩⋅1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩⋅1⟩=1) → (⟨⟨0⋅1⟩⋅1⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩⋅0⟩=0) → (⟨⟨1⋅0⟩⋅0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩⋅0⟩=0) → (⟨⟨1⋅0⟩⋅0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩⋅0⟩=0) → (⟨⟨1⋅0⟩⋅0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩⋅0⟩=0) → (⟨⟨1⋅0⟩⋅0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩⋅0⟩=0) → (⟨⟨1⋅0⟩⋅0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩⋅0⟩=0) → (⟨⟨1⋅0⟩⋅0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩⋅0⟩=0) → (⟨⟨1⋅0⟩⋅0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩⋅0⟩=0) → (⟨⟨1⋅0⟩⋅0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩⋅0⟩=1) → (⟨⟨1⋅0⟩⋅0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩⋅0⟩=1) → (⟨⟨1⋅0⟩⋅0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩⋅0⟩=1) → (⟨⟨1⋅0⟩⋅0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩⋅0⟩=1) → (⟨⟨1⋅0⟩⋅0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩⋅0⟩=1) → (⟨⟨1⋅0⟩⋅0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩⋅0⟩=1) → (⟨⟨1⋅0⟩⋅0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩⋅0⟩=1) → (⟨⟨1⋅0⟩⋅0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩⋅0⟩=1) → (⟨⟨1⋅0⟩⋅0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩⋅1⟩=0) → (⟨⟨1⋅0⟩⋅1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩⋅1⟩=0) → (⟨⟨1⋅0⟩⋅1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩⋅1⟩=0) → (⟨⟨1⋅0⟩⋅1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩⋅1⟩=0) → (⟨⟨1⋅0⟩⋅1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩⋅1⟩=0) → (⟨⟨1⋅0⟩⋅1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩⋅1⟩=0) → (⟨⟨1⋅0⟩⋅1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩⋅1⟩=0) → (⟨⟨1⋅0⟩⋅1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩⋅1⟩=0) → (⟨⟨1⋅0⟩⋅1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩⋅1⟩=1) → (⟨⟨1⋅0⟩⋅1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩⋅1⟩=1) → (⟨⟨1⋅0⟩⋅1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩⋅1⟩=1) → (⟨⟨1⋅0⟩⋅1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩⋅1⟩=1) → (⟨⟨1⋅0⟩⋅1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩⋅1⟩=1) → (⟨⟨1⋅0⟩⋅1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩⋅1⟩=1) → (⟨⟨1⋅0⟩⋅1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩⋅1⟩=1) → (⟨⟨1⋅0⟩⋅1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩⋅1⟩=1) → (⟨⟨1⋅0⟩⋅1⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩⋅0⟩=0) → (⟨⟨1⋅1⟩⋅0⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩⋅0⟩=0) → (⟨⟨1⋅1⟩⋅0⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩⋅0⟩=0) → (⟨⟨1⋅1⟩⋅0⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩⋅0⟩=0) → (⟨⟨1⋅1⟩⋅0⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩⋅0⟩=0) → (⟨⟨1⋅1⟩⋅0⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩⋅0⟩=0) → (⟨⟨1⋅1⟩⋅0⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩⋅0⟩=0) → (⟨⟨1⋅1⟩⋅0⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩⋅0⟩=0) → (⟨⟨1⋅1⟩⋅0⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩⋅0⟩=1) → (⟨⟨1⋅1⟩⋅0⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩⋅0⟩=1) → (⟨⟨1⋅1⟩⋅0⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩⋅0⟩=1) → (⟨⟨1⋅1⟩⋅0⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩⋅0⟩=1) → (⟨⟨1⋅1⟩⋅0⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩⋅0⟩=1) → (⟨⟨1⋅1⟩⋅0⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩⋅0⟩=1) → (⟨⟨1⋅1⟩⋅0⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩⋅0⟩=1) → (⟨⟨1⋅1⟩⋅0⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩⋅0⟩=1) → (⟨⟨1⋅1⟩⋅0⟩=1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩⋅1⟩=0) → (⟨⟨1⋅1⟩⋅1⟩=0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩⋅1⟩=0) → (⟨⟨1⋅1⟩⋅1⟩=0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩⋅1⟩=0) → (⟨⟨1⋅1⟩⋅1⟩=0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩⋅1⟩=0) → (⟨⟨1⋅1⟩⋅1⟩=0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩⋅1⟩=0) → (⟨⟨1⋅1⟩⋅1⟩=0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩⋅1⟩=0) → (⟨⟨1⋅1⟩⋅1⟩=0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩⋅1⟩=0) → (⟨⟨1⋅1⟩⋅1⟩=0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩⋅1⟩=0) → (⟨⟨1⋅1⟩⋅1⟩=0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩⋅1⟩=1) → (⟨⟨1⋅1⟩⋅1⟩=1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩⋅1⟩=1) → (⟨⟨1⋅1⟩⋅1⟩=1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩⋅1⟩=1) → (⟨⟨1⋅1⟩⋅1⟩=1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩⋅1⟩=1) → (⟨⟨1⋅1⟩⋅1⟩=1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩⋅1⟩=1) → (⟨⟨1⋅1⟩⋅1⟩=1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩⋅1⟩=1) → (⟨⟨1⋅1⟩⋅1⟩=1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩⋅1⟩=1) → (⟨⟨1⋅1⟩⋅1⟩=1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩⋅1⟩=1) → (⟨⟨1⋅1⟩⋅1⟩=1 → 1<1))
((¬0=0 → ¬0<⟨0+⟨0+0⟩⟩) → (0<⟨0+⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0+⟨0+0⟩⟩) → (0<⟨0+⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0+⟨0+0⟩⟩) → (0<⟨0+⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0+⟨0+0⟩⟩) → (0<⟨0+⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0+⟨0+0⟩⟩) → (0<⟨0+⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0+⟨0+0⟩⟩) → (0<⟨0+⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0+⟨0+0⟩⟩) → (0<⟨0+⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0+⟨0+0⟩⟩) → (0<⟨0+⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨0+⟨0+1⟩⟩) → (0<⟨0+⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0+⟨0+1⟩⟩) → (0<⟨0+⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0+⟨0+1⟩⟩) → (0<⟨0+⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0+⟨0+1⟩⟩) → (0<⟨0+⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0+⟨0+1⟩⟩) → (0<⟨0+⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0+⟨0+1⟩⟩) → (0<⟨0+⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0+⟨0+1⟩⟩) → (0<⟨0+⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0+⟨0+1⟩⟩) → (0<⟨0+⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨0+⟨1+0⟩⟩) → (0<⟨0+⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0+⟨1+0⟩⟩) → (0<⟨0+⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0+⟨1+0⟩⟩) → (0<⟨0+⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0+⟨1+0⟩⟩) → (0<⟨0+⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0+⟨1+0⟩⟩) → (0<⟨0+⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0+⟨1+0⟩⟩) → (0<⟨0+⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0+⟨1+0⟩⟩) → (0<⟨0+⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0+⟨1+0⟩⟩) → (0<⟨0+⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨0+⟨1+1⟩⟩) → (0<⟨0+⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0+⟨1+1⟩⟩) → (0<⟨0+⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0+⟨1+1⟩⟩) → (0<⟨0+⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0+⟨1+1⟩⟩) → (0<⟨0+⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0+⟨1+1⟩⟩) → (0<⟨0+⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0+⟨1+1⟩⟩) → (0<⟨0+⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0+⟨1+1⟩⟩) → (0<⟨0+⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0+⟨1+1⟩⟩) → (0<⟨0+⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨0+⟨0⋅0⟩⟩) → (0<⟨0+⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0+⟨0⋅0⟩⟩) → (0<⟨0+⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0+⟨0⋅0⟩⟩) → (0<⟨0+⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0+⟨0⋅0⟩⟩) → (0<⟨0+⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0+⟨0⋅0⟩⟩) → (0<⟨0+⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0+⟨0⋅0⟩⟩) → (0<⟨0+⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0+⟨0⋅0⟩⟩) → (0<⟨0+⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0+⟨0⋅0⟩⟩) → (0<⟨0+⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨0+⟨0⋅1⟩⟩) → (0<⟨0+⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0+⟨0⋅1⟩⟩) → (0<⟨0+⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0+⟨0⋅1⟩⟩) → (0<⟨0+⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0+⟨0⋅1⟩⟩) → (0<⟨0+⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0+⟨0⋅1⟩⟩) → (0<⟨0+⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0+⟨0⋅1⟩⟩) → (0<⟨0+⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0+⟨0⋅1⟩⟩) → (0<⟨0+⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0+⟨0⋅1⟩⟩) → (0<⟨0+⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨0+⟨1⋅0⟩⟩) → (0<⟨0+⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0+⟨1⋅0⟩⟩) → (0<⟨0+⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0+⟨1⋅0⟩⟩) → (0<⟨0+⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0+⟨1⋅0⟩⟩) → (0<⟨0+⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0+⟨1⋅0⟩⟩) → (0<⟨0+⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0+⟨1⋅0⟩⟩) → (0<⟨0+⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0+⟨1⋅0⟩⟩) → (0<⟨0+⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0+⟨1⋅0⟩⟩) → (0<⟨0+⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨0+⟨1⋅1⟩⟩) → (0<⟨0+⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0+⟨1⋅1⟩⟩) → (0<⟨0+⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0+⟨1⋅1⟩⟩) → (0<⟨0+⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0+⟨1⋅1⟩⟩) → (0<⟨0+⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0+⟨1⋅1⟩⟩) → (0<⟨0+⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0+⟨1⋅1⟩⟩) → (0<⟨0+⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0+⟨1⋅1⟩⟩) → (0<⟨0+⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0+⟨1⋅1⟩⟩) → (0<⟨0+⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1+⟨0+0⟩⟩) → (0<⟨1+⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1+⟨0+0⟩⟩) → (0<⟨1+⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1+⟨0+0⟩⟩) → (0<⟨1+⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1+⟨0+0⟩⟩) → (0<⟨1+⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1+⟨0+0⟩⟩) → (0<⟨1+⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1+⟨0+0⟩⟩) → (0<⟨1+⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1+⟨0+0⟩⟩) → (0<⟨1+⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1+⟨0+0⟩⟩) → (0<⟨1+⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1+⟨0+1⟩⟩) → (0<⟨1+⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1+⟨0+1⟩⟩) → (0<⟨1+⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1+⟨0+1⟩⟩) → (0<⟨1+⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1+⟨0+1⟩⟩) → (0<⟨1+⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1+⟨0+1⟩⟩) → (0<⟨1+⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1+⟨0+1⟩⟩) → (0<⟨1+⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1+⟨0+1⟩⟩) → (0<⟨1+⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1+⟨0+1⟩⟩) → (0<⟨1+⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1+⟨1+0⟩⟩) → (0<⟨1+⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1+⟨1+0⟩⟩) → (0<⟨1+⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1+⟨1+0⟩⟩) → (0<⟨1+⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1+⟨1+0⟩⟩) → (0<⟨1+⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1+⟨1+0⟩⟩) → (0<⟨1+⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1+⟨1+0⟩⟩) → (0<⟨1+⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1+⟨1+0⟩⟩) → (0<⟨1+⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1+⟨1+0⟩⟩) → (0<⟨1+⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1+⟨1+1⟩⟩) → (0<⟨1+⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1+⟨1+1⟩⟩) → (0<⟨1+⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1+⟨1+1⟩⟩) → (0<⟨1+⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1+⟨1+1⟩⟩) → (0<⟨1+⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1+⟨1+1⟩⟩) → (0<⟨1+⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1+⟨1+1⟩⟩) → (0<⟨1+⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1+⟨1+1⟩⟩) → (0<⟨1+⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1+⟨1+1⟩⟩) → (0<⟨1+⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1+⟨0⋅0⟩⟩) → (0<⟨1+⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1+⟨0⋅0⟩⟩) → (0<⟨1+⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1+⟨0⋅0⟩⟩) → (0<⟨1+⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1+⟨0⋅0⟩⟩) → (0<⟨1+⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1+⟨0⋅0⟩⟩) → (0<⟨1+⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1+⟨0⋅0⟩⟩) → (0<⟨1+⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1+⟨0⋅0⟩⟩) → (0<⟨1+⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1+⟨0⋅0⟩⟩) → (0<⟨1+⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1+⟨0⋅1⟩⟩) → (0<⟨1+⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1+⟨0⋅1⟩⟩) → (0<⟨1+⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1+⟨0⋅1⟩⟩) → (0<⟨1+⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1+⟨0⋅1⟩⟩) → (0<⟨1+⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1+⟨0⋅1⟩⟩) → (0<⟨1+⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1+⟨0⋅1⟩⟩) → (0<⟨1+⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1+⟨0⋅1⟩⟩) → (0<⟨1+⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1+⟨0⋅1⟩⟩) → (0<⟨1+⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1+⟨1⋅0⟩⟩) → (0<⟨1+⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1+⟨1⋅0⟩⟩) → (0<⟨1+⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1+⟨1⋅0⟩⟩) → (0<⟨1+⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1+⟨1⋅0⟩⟩) → (0<⟨1+⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1+⟨1⋅0⟩⟩) → (0<⟨1+⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1+⟨1⋅0⟩⟩) → (0<⟨1+⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1+⟨1⋅0⟩⟩) → (0<⟨1+⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1+⟨1⋅0⟩⟩) → (0<⟨1+⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1+⟨1⋅1⟩⟩) → (0<⟨1+⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1+⟨1⋅1⟩⟩) → (0<⟨1+⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1+⟨1⋅1⟩⟩) → (0<⟨1+⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1+⟨1⋅1⟩⟩) → (0<⟨1+⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1+⟨1⋅1⟩⟩) → (0<⟨1+⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1+⟨1⋅1⟩⟩) → (0<⟨1+⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1+⟨1⋅1⟩⟩) → (0<⟨1+⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1+⟨1⋅1⟩⟩) → (0<⟨1+⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0+0⟩+0⟩) → (0<⟨⟨0+0⟩+0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0+0⟩+0⟩) → (0<⟨⟨0+0⟩+0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0+0⟩+0⟩) → (0<⟨⟨0+0⟩+0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0+0⟩+0⟩) → (0<⟨⟨0+0⟩+0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0+0⟩+0⟩) → (0<⟨⟨0+0⟩+0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0+0⟩+0⟩) → (0<⟨⟨0+0⟩+0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0+0⟩+0⟩) → (0<⟨⟨0+0⟩+0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0+0⟩+0⟩) → (0<⟨⟨0+0⟩+0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0+0⟩+1⟩) → (0<⟨⟨0+0⟩+1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0+0⟩+1⟩) → (0<⟨⟨0+0⟩+1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0+0⟩+1⟩) → (0<⟨⟨0+0⟩+1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0+0⟩+1⟩) → (0<⟨⟨0+0⟩+1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0+0⟩+1⟩) → (0<⟨⟨0+0⟩+1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0+0⟩+1⟩) → (0<⟨⟨0+0⟩+1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0+0⟩+1⟩) → (0<⟨⟨0+0⟩+1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0+0⟩+1⟩) → (0<⟨⟨0+0⟩+1⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0+1⟩+0⟩) → (0<⟨⟨0+1⟩+0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0+1⟩+0⟩) → (0<⟨⟨0+1⟩+0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0+1⟩+0⟩) → (0<⟨⟨0+1⟩+0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0+1⟩+0⟩) → (0<⟨⟨0+1⟩+0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0+1⟩+0⟩) → (0<⟨⟨0+1⟩+0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0+1⟩+0⟩) → (0<⟨⟨0+1⟩+0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0+1⟩+0⟩) → (0<⟨⟨0+1⟩+0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0+1⟩+0⟩) → (0<⟨⟨0+1⟩+0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0+1⟩+1⟩) → (0<⟨⟨0+1⟩+1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0+1⟩+1⟩) → (0<⟨⟨0+1⟩+1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0+1⟩+1⟩) → (0<⟨⟨0+1⟩+1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0+1⟩+1⟩) → (0<⟨⟨0+1⟩+1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0+1⟩+1⟩) → (0<⟨⟨0+1⟩+1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0+1⟩+1⟩) → (0<⟨⟨0+1⟩+1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0+1⟩+1⟩) → (0<⟨⟨0+1⟩+1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0+1⟩+1⟩) → (0<⟨⟨0+1⟩+1⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1+0⟩+0⟩) → (0<⟨⟨1+0⟩+0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1+0⟩+0⟩) → (0<⟨⟨1+0⟩+0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1+0⟩+0⟩) → (0<⟨⟨1+0⟩+0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1+0⟩+0⟩) → (0<⟨⟨1+0⟩+0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1+0⟩+0⟩) → (0<⟨⟨1+0⟩+0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1+0⟩+0⟩) → (0<⟨⟨1+0⟩+0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1+0⟩+0⟩) → (0<⟨⟨1+0⟩+0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1+0⟩+0⟩) → (0<⟨⟨1+0⟩+0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1+0⟩+1⟩) → (0<⟨⟨1+0⟩+1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1+0⟩+1⟩) → (0<⟨⟨1+0⟩+1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1+0⟩+1⟩) → (0<⟨⟨1+0⟩+1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1+0⟩+1⟩) → (0<⟨⟨1+0⟩+1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1+0⟩+1⟩) → (0<⟨⟨1+0⟩+1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1+0⟩+1⟩) → (0<⟨⟨1+0⟩+1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1+0⟩+1⟩) → (0<⟨⟨1+0⟩+1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1+0⟩+1⟩) → (0<⟨⟨1+0⟩+1⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1+1⟩+0⟩) → (0<⟨⟨1+1⟩+0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1+1⟩+0⟩) → (0<⟨⟨1+1⟩+0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1+1⟩+0⟩) → (0<⟨⟨1+1⟩+0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1+1⟩+0⟩) → (0<⟨⟨1+1⟩+0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1+1⟩+0⟩) → (0<⟨⟨1+1⟩+0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1+1⟩+0⟩) → (0<⟨⟨1+1⟩+0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1+1⟩+0⟩) → (0<⟨⟨1+1⟩+0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1+1⟩+0⟩) → (0<⟨⟨1+1⟩+0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1+1⟩+1⟩) → (0<⟨⟨1+1⟩+1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1+1⟩+1⟩) → (0<⟨⟨1+1⟩+1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1+1⟩+1⟩) → (0<⟨⟨1+1⟩+1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1+1⟩+1⟩) → (0<⟨⟨1+1⟩+1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1+1⟩+1⟩) → (0<⟨⟨1+1⟩+1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1+1⟩+1⟩) → (0<⟨⟨1+1⟩+1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1+1⟩+1⟩) → (0<⟨⟨1+1⟩+1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1+1⟩+1⟩) → (0<⟨⟨1+1⟩+1⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0⋅0⟩+0⟩) → (0<⟨⟨0⋅0⟩+0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0⋅0⟩+0⟩) → (0<⟨⟨0⋅0⟩+0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0⋅0⟩+0⟩) → (0<⟨⟨0⋅0⟩+0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0⋅0⟩+0⟩) → (0<⟨⟨0⋅0⟩+0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0⋅0⟩+0⟩) → (0<⟨⟨0⋅0⟩+0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0⋅0⟩+0⟩) → (0<⟨⟨0⋅0⟩+0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0⋅0⟩+0⟩) → (0<⟨⟨0⋅0⟩+0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0⋅0⟩+0⟩) → (0<⟨⟨0⋅0⟩+0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0⋅0⟩+1⟩) → (0<⟨⟨0⋅0⟩+1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0⋅0⟩+1⟩) → (0<⟨⟨0⋅0⟩+1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0⋅0⟩+1⟩) → (0<⟨⟨0⋅0⟩+1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0⋅0⟩+1⟩) → (0<⟨⟨0⋅0⟩+1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0⋅0⟩+1⟩) → (0<⟨⟨0⋅0⟩+1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0⋅0⟩+1⟩) → (0<⟨⟨0⋅0⟩+1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0⋅0⟩+1⟩) → (0<⟨⟨0⋅0⟩+1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0⋅0⟩+1⟩) → (0<⟨⟨0⋅0⟩+1⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0⋅1⟩+0⟩) → (0<⟨⟨0⋅1⟩+0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0⋅1⟩+0⟩) → (0<⟨⟨0⋅1⟩+0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0⋅1⟩+0⟩) → (0<⟨⟨0⋅1⟩+0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0⋅1⟩+0⟩) → (0<⟨⟨0⋅1⟩+0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0⋅1⟩+0⟩) → (0<⟨⟨0⋅1⟩+0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0⋅1⟩+0⟩) → (0<⟨⟨0⋅1⟩+0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0⋅1⟩+0⟩) → (0<⟨⟨0⋅1⟩+0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0⋅1⟩+0⟩) → (0<⟨⟨0⋅1⟩+0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0⋅1⟩+1⟩) → (0<⟨⟨0⋅1⟩+1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0⋅1⟩+1⟩) → (0<⟨⟨0⋅1⟩+1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0⋅1⟩+1⟩) → (0<⟨⟨0⋅1⟩+1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0⋅1⟩+1⟩) → (0<⟨⟨0⋅1⟩+1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0⋅1⟩+1⟩) → (0<⟨⟨0⋅1⟩+1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0⋅1⟩+1⟩) → (0<⟨⟨0⋅1⟩+1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0⋅1⟩+1⟩) → (0<⟨⟨0⋅1⟩+1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0⋅1⟩+1⟩) → (0<⟨⟨0⋅1⟩+1⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1⋅0⟩+0⟩) → (0<⟨⟨1⋅0⟩+0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1⋅0⟩+0⟩) → (0<⟨⟨1⋅0⟩+0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1⋅0⟩+0⟩) → (0<⟨⟨1⋅0⟩+0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1⋅0⟩+0⟩) → (0<⟨⟨1⋅0⟩+0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1⋅0⟩+0⟩) → (0<⟨⟨1⋅0⟩+0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1⋅0⟩+0⟩) → (0<⟨⟨1⋅0⟩+0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1⋅0⟩+0⟩) → (0<⟨⟨1⋅0⟩+0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1⋅0⟩+0⟩) → (0<⟨⟨1⋅0⟩+0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1⋅0⟩+1⟩) → (0<⟨⟨1⋅0⟩+1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1⋅0⟩+1⟩) → (0<⟨⟨1⋅0⟩+1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1⋅0⟩+1⟩) → (0<⟨⟨1⋅0⟩+1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1⋅0⟩+1⟩) → (0<⟨⟨1⋅0⟩+1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1⋅0⟩+1⟩) → (0<⟨⟨1⋅0⟩+1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1⋅0⟩+1⟩) → (0<⟨⟨1⋅0⟩+1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1⋅0⟩+1⟩) → (0<⟨⟨1⋅0⟩+1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1⋅0⟩+1⟩) → (0<⟨⟨1⋅0⟩+1⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1⋅1⟩+0⟩) → (0<⟨⟨1⋅1⟩+0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1⋅1⟩+0⟩) → (0<⟨⟨1⋅1⟩+0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1⋅1⟩+0⟩) → (0<⟨⟨1⋅1⟩+0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1⋅1⟩+0⟩) → (0<⟨⟨1⋅1⟩+0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1⋅1⟩+0⟩) → (0<⟨⟨1⋅1⟩+0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1⋅1⟩+0⟩) → (0<⟨⟨1⋅1⟩+0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1⋅1⟩+0⟩) → (0<⟨⟨1⋅1⟩+0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1⋅1⟩+0⟩) → (0<⟨⟨1⋅1⟩+0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1⋅1⟩+1⟩) → (0<⟨⟨1⋅1⟩+1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1⋅1⟩+1⟩) → (0<⟨⟨1⋅1⟩+1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1⋅1⟩+1⟩) → (0<⟨⟨1⋅1⟩+1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1⋅1⟩+1⟩) → (0<⟨⟨1⋅1⟩+1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1⋅1⟩+1⟩) → (0<⟨⟨1⋅1⟩+1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1⋅1⟩+1⟩) → (0<⟨⟨1⋅1⟩+1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1⋅1⟩+1⟩) → (0<⟨⟨1⋅1⟩+1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1⋅1⟩+1⟩) → (0<⟨⟨1⋅1⟩+1⟩ → 1<1))
((¬0=0 → ¬0<⟨0⋅⟨0+0⟩⟩) → (0<⟨0⋅⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0⋅⟨0+0⟩⟩) → (0<⟨0⋅⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0⋅⟨0+0⟩⟩) → (0<⟨0⋅⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0⋅⟨0+0⟩⟩) → (0<⟨0⋅⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0⋅⟨0+0⟩⟩) → (0<⟨0⋅⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0⋅⟨0+0⟩⟩) → (0<⟨0⋅⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0⋅⟨0+0⟩⟩) → (0<⟨0⋅⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0⋅⟨0+0⟩⟩) → (0<⟨0⋅⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨0⋅⟨0+1⟩⟩) → (0<⟨0⋅⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0⋅⟨0+1⟩⟩) → (0<⟨0⋅⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0⋅⟨0+1⟩⟩) → (0<⟨0⋅⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0⋅⟨0+1⟩⟩) → (0<⟨0⋅⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0⋅⟨0+1⟩⟩) → (0<⟨0⋅⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0⋅⟨0+1⟩⟩) → (0<⟨0⋅⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0⋅⟨0+1⟩⟩) → (0<⟨0⋅⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0⋅⟨0+1⟩⟩) → (0<⟨0⋅⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨0⋅⟨1+0⟩⟩) → (0<⟨0⋅⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0⋅⟨1+0⟩⟩) → (0<⟨0⋅⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0⋅⟨1+0⟩⟩) → (0<⟨0⋅⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0⋅⟨1+0⟩⟩) → (0<⟨0⋅⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0⋅⟨1+0⟩⟩) → (0<⟨0⋅⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0⋅⟨1+0⟩⟩) → (0<⟨0⋅⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0⋅⟨1+0⟩⟩) → (0<⟨0⋅⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0⋅⟨1+0⟩⟩) → (0<⟨0⋅⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨0⋅⟨1+1⟩⟩) → (0<⟨0⋅⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0⋅⟨1+1⟩⟩) → (0<⟨0⋅⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0⋅⟨1+1⟩⟩) → (0<⟨0⋅⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0⋅⟨1+1⟩⟩) → (0<⟨0⋅⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0⋅⟨1+1⟩⟩) → (0<⟨0⋅⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0⋅⟨1+1⟩⟩) → (0<⟨0⋅⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0⋅⟨1+1⟩⟩) → (0<⟨0⋅⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0⋅⟨1+1⟩⟩) → (0<⟨0⋅⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨0⋅⟨0⋅0⟩⟩) → (0<⟨0⋅⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0⋅⟨0⋅0⟩⟩) → (0<⟨0⋅⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0⋅⟨0⋅0⟩⟩) → (0<⟨0⋅⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0⋅⟨0⋅0⟩⟩) → (0<⟨0⋅⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0⋅⟨0⋅0⟩⟩) → (0<⟨0⋅⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0⋅⟨0⋅0⟩⟩) → (0<⟨0⋅⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0⋅⟨0⋅0⟩⟩) → (0<⟨0⋅⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0⋅⟨0⋅0⟩⟩) → (0<⟨0⋅⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨0⋅⟨0⋅1⟩⟩) → (0<⟨0⋅⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0⋅⟨0⋅1⟩⟩) → (0<⟨0⋅⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0⋅⟨0⋅1⟩⟩) → (0<⟨0⋅⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0⋅⟨0⋅1⟩⟩) → (0<⟨0⋅⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0⋅⟨0⋅1⟩⟩) → (0<⟨0⋅⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0⋅⟨0⋅1⟩⟩) → (0<⟨0⋅⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0⋅⟨0⋅1⟩⟩) → (0<⟨0⋅⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0⋅⟨0⋅1⟩⟩) → (0<⟨0⋅⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨0⋅⟨1⋅0⟩⟩) → (0<⟨0⋅⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0⋅⟨1⋅0⟩⟩) → (0<⟨0⋅⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0⋅⟨1⋅0⟩⟩) → (0<⟨0⋅⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0⋅⟨1⋅0⟩⟩) → (0<⟨0⋅⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0⋅⟨1⋅0⟩⟩) → (0<⟨0⋅⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0⋅⟨1⋅0⟩⟩) → (0<⟨0⋅⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0⋅⟨1⋅0⟩⟩) → (0<⟨0⋅⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0⋅⟨1⋅0⟩⟩) → (0<⟨0⋅⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨0⋅⟨1⋅1⟩⟩) → (0<⟨0⋅⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨0⋅⟨1⋅1⟩⟩) → (0<⟨0⋅⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨0⋅⟨1⋅1⟩⟩) → (0<⟨0⋅⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨0⋅⟨1⋅1⟩⟩) → (0<⟨0⋅⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨0⋅⟨1⋅1⟩⟩) → (0<⟨0⋅⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨0⋅⟨1⋅1⟩⟩) → (0<⟨0⋅⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨0⋅⟨1⋅1⟩⟩) → (0<⟨0⋅⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨0⋅⟨1⋅1⟩⟩) → (0<⟨0⋅⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1⋅⟨0+0⟩⟩) → (0<⟨1⋅⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1⋅⟨0+0⟩⟩) → (0<⟨1⋅⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1⋅⟨0+0⟩⟩) → (0<⟨1⋅⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1⋅⟨0+0⟩⟩) → (0<⟨1⋅⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1⋅⟨0+0⟩⟩) → (0<⟨1⋅⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1⋅⟨0+0⟩⟩) → (0<⟨1⋅⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1⋅⟨0+0⟩⟩) → (0<⟨1⋅⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1⋅⟨0+0⟩⟩) → (0<⟨1⋅⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1⋅⟨0+1⟩⟩) → (0<⟨1⋅⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1⋅⟨0+1⟩⟩) → (0<⟨1⋅⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1⋅⟨0+1⟩⟩) → (0<⟨1⋅⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1⋅⟨0+1⟩⟩) → (0<⟨1⋅⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1⋅⟨0+1⟩⟩) → (0<⟨1⋅⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1⋅⟨0+1⟩⟩) → (0<⟨1⋅⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1⋅⟨0+1⟩⟩) → (0<⟨1⋅⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1⋅⟨0+1⟩⟩) → (0<⟨1⋅⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1⋅⟨1+0⟩⟩) → (0<⟨1⋅⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1⋅⟨1+0⟩⟩) → (0<⟨1⋅⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1⋅⟨1+0⟩⟩) → (0<⟨1⋅⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1⋅⟨1+0⟩⟩) → (0<⟨1⋅⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1⋅⟨1+0⟩⟩) → (0<⟨1⋅⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1⋅⟨1+0⟩⟩) → (0<⟨1⋅⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1⋅⟨1+0⟩⟩) → (0<⟨1⋅⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1⋅⟨1+0⟩⟩) → (0<⟨1⋅⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1⋅⟨1+1⟩⟩) → (0<⟨1⋅⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1⋅⟨1+1⟩⟩) → (0<⟨1⋅⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1⋅⟨1+1⟩⟩) → (0<⟨1⋅⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1⋅⟨1+1⟩⟩) → (0<⟨1⋅⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1⋅⟨1+1⟩⟩) → (0<⟨1⋅⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1⋅⟨1+1⟩⟩) → (0<⟨1⋅⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1⋅⟨1+1⟩⟩) → (0<⟨1⋅⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1⋅⟨1+1⟩⟩) → (0<⟨1⋅⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1⋅⟨0⋅0⟩⟩) → (0<⟨1⋅⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1⋅⟨0⋅0⟩⟩) → (0<⟨1⋅⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1⋅⟨0⋅0⟩⟩) → (0<⟨1⋅⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1⋅⟨0⋅0⟩⟩) → (0<⟨1⋅⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1⋅⟨0⋅0⟩⟩) → (0<⟨1⋅⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1⋅⟨0⋅0⟩⟩) → (0<⟨1⋅⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1⋅⟨0⋅0⟩⟩) → (0<⟨1⋅⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1⋅⟨0⋅0⟩⟩) → (0<⟨1⋅⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1⋅⟨0⋅1⟩⟩) → (0<⟨1⋅⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1⋅⟨0⋅1⟩⟩) → (0<⟨1⋅⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1⋅⟨0⋅1⟩⟩) → (0<⟨1⋅⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1⋅⟨0⋅1⟩⟩) → (0<⟨1⋅⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1⋅⟨0⋅1⟩⟩) → (0<⟨1⋅⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1⋅⟨0⋅1⟩⟩) → (0<⟨1⋅⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1⋅⟨0⋅1⟩⟩) → (0<⟨1⋅⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1⋅⟨0⋅1⟩⟩) → (0<⟨1⋅⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1⋅⟨1⋅0⟩⟩) → (0<⟨1⋅⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1⋅⟨1⋅0⟩⟩) → (0<⟨1⋅⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1⋅⟨1⋅0⟩⟩) → (0<⟨1⋅⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1⋅⟨1⋅0⟩⟩) → (0<⟨1⋅⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1⋅⟨1⋅0⟩⟩) → (0<⟨1⋅⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1⋅⟨1⋅0⟩⟩) → (0<⟨1⋅⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1⋅⟨1⋅0⟩⟩) → (0<⟨1⋅⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1⋅⟨1⋅0⟩⟩) → (0<⟨1⋅⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨1⋅⟨1⋅1⟩⟩) → (0<⟨1⋅⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬0<⟨1⋅⟨1⋅1⟩⟩) → (0<⟨1⋅⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬0<⟨1⋅⟨1⋅1⟩⟩) → (0<⟨1⋅⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬0<⟨1⋅⟨1⋅1⟩⟩) → (0<⟨1⋅⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬0<⟨1⋅⟨1⋅1⟩⟩) → (0<⟨1⋅⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬0<⟨1⋅⟨1⋅1⟩⟩) → (0<⟨1⋅⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬0<⟨1⋅⟨1⋅1⟩⟩) → (0<⟨1⋅⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬0<⟨1⋅⟨1⋅1⟩⟩) → (0<⟨1⋅⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0+0⟩⋅0⟩) → (0<⟨⟨0+0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0+0⟩⋅0⟩) → (0<⟨⟨0+0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0+0⟩⋅0⟩) → (0<⟨⟨0+0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0+0⟩⋅0⟩) → (0<⟨⟨0+0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0+0⟩⋅0⟩) → (0<⟨⟨0+0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0+0⟩⋅0⟩) → (0<⟨⟨0+0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0+0⟩⋅0⟩) → (0<⟨⟨0+0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0+0⟩⋅0⟩) → (0<⟨⟨0+0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0+0⟩⋅1⟩) → (0<⟨⟨0+0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0+0⟩⋅1⟩) → (0<⟨⟨0+0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0+0⟩⋅1⟩) → (0<⟨⟨0+0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0+0⟩⋅1⟩) → (0<⟨⟨0+0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0+0⟩⋅1⟩) → (0<⟨⟨0+0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0+0⟩⋅1⟩) → (0<⟨⟨0+0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0+0⟩⋅1⟩) → (0<⟨⟨0+0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0+0⟩⋅1⟩) → (0<⟨⟨0+0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0+1⟩⋅0⟩) → (0<⟨⟨0+1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0+1⟩⋅0⟩) → (0<⟨⟨0+1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0+1⟩⋅0⟩) → (0<⟨⟨0+1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0+1⟩⋅0⟩) → (0<⟨⟨0+1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0+1⟩⋅0⟩) → (0<⟨⟨0+1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0+1⟩⋅0⟩) → (0<⟨⟨0+1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0+1⟩⋅0⟩) → (0<⟨⟨0+1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0+1⟩⋅0⟩) → (0<⟨⟨0+1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0+1⟩⋅1⟩) → (0<⟨⟨0+1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0+1⟩⋅1⟩) → (0<⟨⟨0+1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0+1⟩⋅1⟩) → (0<⟨⟨0+1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0+1⟩⋅1⟩) → (0<⟨⟨0+1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0+1⟩⋅1⟩) → (0<⟨⟨0+1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0+1⟩⋅1⟩) → (0<⟨⟨0+1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0+1⟩⋅1⟩) → (0<⟨⟨0+1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0+1⟩⋅1⟩) → (0<⟨⟨0+1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1+0⟩⋅0⟩) → (0<⟨⟨1+0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1+0⟩⋅0⟩) → (0<⟨⟨1+0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1+0⟩⋅0⟩) → (0<⟨⟨1+0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1+0⟩⋅0⟩) → (0<⟨⟨1+0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1+0⟩⋅0⟩) → (0<⟨⟨1+0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1+0⟩⋅0⟩) → (0<⟨⟨1+0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1+0⟩⋅0⟩) → (0<⟨⟨1+0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1+0⟩⋅0⟩) → (0<⟨⟨1+0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1+0⟩⋅1⟩) → (0<⟨⟨1+0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1+0⟩⋅1⟩) → (0<⟨⟨1+0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1+0⟩⋅1⟩) → (0<⟨⟨1+0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1+0⟩⋅1⟩) → (0<⟨⟨1+0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1+0⟩⋅1⟩) → (0<⟨⟨1+0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1+0⟩⋅1⟩) → (0<⟨⟨1+0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1+0⟩⋅1⟩) → (0<⟨⟨1+0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1+0⟩⋅1⟩) → (0<⟨⟨1+0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1+1⟩⋅0⟩) → (0<⟨⟨1+1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1+1⟩⋅0⟩) → (0<⟨⟨1+1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1+1⟩⋅0⟩) → (0<⟨⟨1+1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1+1⟩⋅0⟩) → (0<⟨⟨1+1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1+1⟩⋅0⟩) → (0<⟨⟨1+1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1+1⟩⋅0⟩) → (0<⟨⟨1+1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1+1⟩⋅0⟩) → (0<⟨⟨1+1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1+1⟩⋅0⟩) → (0<⟨⟨1+1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1+1⟩⋅1⟩) → (0<⟨⟨1+1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1+1⟩⋅1⟩) → (0<⟨⟨1+1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1+1⟩⋅1⟩) → (0<⟨⟨1+1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1+1⟩⋅1⟩) → (0<⟨⟨1+1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1+1⟩⋅1⟩) → (0<⟨⟨1+1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1+1⟩⋅1⟩) → (0<⟨⟨1+1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1+1⟩⋅1⟩) → (0<⟨⟨1+1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1+1⟩⋅1⟩) → (0<⟨⟨1+1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0⋅0⟩⋅0⟩) → (0<⟨⟨0⋅0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0⋅0⟩⋅0⟩) → (0<⟨⟨0⋅0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0⋅0⟩⋅0⟩) → (0<⟨⟨0⋅0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0⋅0⟩⋅0⟩) → (0<⟨⟨0⋅0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0⋅0⟩⋅0⟩) → (0<⟨⟨0⋅0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0⋅0⟩⋅0⟩) → (0<⟨⟨0⋅0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0⋅0⟩⋅0⟩) → (0<⟨⟨0⋅0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0⋅0⟩⋅0⟩) → (0<⟨⟨0⋅0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0⋅0⟩⋅1⟩) → (0<⟨⟨0⋅0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0⋅0⟩⋅1⟩) → (0<⟨⟨0⋅0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0⋅0⟩⋅1⟩) → (0<⟨⟨0⋅0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0⋅0⟩⋅1⟩) → (0<⟨⟨0⋅0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0⋅0⟩⋅1⟩) → (0<⟨⟨0⋅0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0⋅0⟩⋅1⟩) → (0<⟨⟨0⋅0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0⋅0⟩⋅1⟩) → (0<⟨⟨0⋅0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0⋅0⟩⋅1⟩) → (0<⟨⟨0⋅0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0⋅1⟩⋅0⟩) → (0<⟨⟨0⋅1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0⋅1⟩⋅0⟩) → (0<⟨⟨0⋅1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0⋅1⟩⋅0⟩) → (0<⟨⟨0⋅1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0⋅1⟩⋅0⟩) → (0<⟨⟨0⋅1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0⋅1⟩⋅0⟩) → (0<⟨⟨0⋅1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0⋅1⟩⋅0⟩) → (0<⟨⟨0⋅1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0⋅1⟩⋅0⟩) → (0<⟨⟨0⋅1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0⋅1⟩⋅0⟩) → (0<⟨⟨0⋅1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨0⋅1⟩⋅1⟩) → (0<⟨⟨0⋅1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨0⋅1⟩⋅1⟩) → (0<⟨⟨0⋅1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨0⋅1⟩⋅1⟩) → (0<⟨⟨0⋅1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨0⋅1⟩⋅1⟩) → (0<⟨⟨0⋅1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨0⋅1⟩⋅1⟩) → (0<⟨⟨0⋅1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨0⋅1⟩⋅1⟩) → (0<⟨⟨0⋅1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨0⋅1⟩⋅1⟩) → (0<⟨⟨0⋅1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨0⋅1⟩⋅1⟩) → (0<⟨⟨0⋅1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1⋅0⟩⋅0⟩) → (0<⟨⟨1⋅0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1⋅0⟩⋅0⟩) → (0<⟨⟨1⋅0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1⋅0⟩⋅0⟩) → (0<⟨⟨1⋅0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1⋅0⟩⋅0⟩) → (0<⟨⟨1⋅0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1⋅0⟩⋅0⟩) → (0<⟨⟨1⋅0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1⋅0⟩⋅0⟩) → (0<⟨⟨1⋅0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1⋅0⟩⋅0⟩) → (0<⟨⟨1⋅0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1⋅0⟩⋅0⟩) → (0<⟨⟨1⋅0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1⋅0⟩⋅1⟩) → (0<⟨⟨1⋅0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1⋅0⟩⋅1⟩) → (0<⟨⟨1⋅0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1⋅0⟩⋅1⟩) → (0<⟨⟨1⋅0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1⋅0⟩⋅1⟩) → (0<⟨⟨1⋅0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1⋅0⟩⋅1⟩) → (0<⟨⟨1⋅0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1⋅0⟩⋅1⟩) → (0<⟨⟨1⋅0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1⋅0⟩⋅1⟩) → (0<⟨⟨1⋅0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1⋅0⟩⋅1⟩) → (0<⟨⟨1⋅0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1⋅1⟩⋅0⟩) → (0<⟨⟨1⋅1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1⋅1⟩⋅0⟩) → (0<⟨⟨1⋅1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1⋅1⟩⋅0⟩) → (0<⟨⟨1⋅1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1⋅1⟩⋅0⟩) → (0<⟨⟨1⋅1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1⋅1⟩⋅0⟩) → (0<⟨⟨1⋅1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1⋅1⟩⋅0⟩) → (0<⟨⟨1⋅1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1⋅1⟩⋅0⟩) → (0<⟨⟨1⋅1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1⋅1⟩⋅0⟩) → (0<⟨⟨1⋅1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬0<⟨⟨1⋅1⟩⋅1⟩) → (0<⟨⟨1⋅1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬0<⟨⟨1⋅1⟩⋅1⟩) → (0<⟨⟨1⋅1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬0<⟨⟨1⋅1⟩⋅1⟩) → (0<⟨⟨1⋅1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬0<⟨⟨1⋅1⟩⋅1⟩) → (0<⟨⟨1⋅1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬0<⟨⟨1⋅1⟩⋅1⟩) → (0<⟨⟨1⋅1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬0<⟨⟨1⋅1⟩⋅1⟩) → (0<⟨⟨1⋅1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬0<⟨⟨1⋅1⟩⋅1⟩) → (0<⟨⟨1⋅1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬0<⟨⟨1⋅1⟩⋅1⟩) → (0<⟨⟨1⋅1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1<⟨0+⟨0+0⟩⟩) → (1<⟨0+⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0+⟨0+0⟩⟩) → (1<⟨0+⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0+⟨0+0⟩⟩) → (1<⟨0+⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0+⟨0+0⟩⟩) → (1<⟨0+⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0+⟨0+0⟩⟩) → (1<⟨0+⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0+⟨0+0⟩⟩) → (1<⟨0+⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0+⟨0+0⟩⟩) → (1<⟨0+⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0+⟨0+0⟩⟩) → (1<⟨0+⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨0+⟨0+1⟩⟩) → (1<⟨0+⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0+⟨0+1⟩⟩) → (1<⟨0+⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0+⟨0+1⟩⟩) → (1<⟨0+⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0+⟨0+1⟩⟩) → (1<⟨0+⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0+⟨0+1⟩⟩) → (1<⟨0+⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0+⟨0+1⟩⟩) → (1<⟨0+⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0+⟨0+1⟩⟩) → (1<⟨0+⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0+⟨0+1⟩⟩) → (1<⟨0+⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨0+⟨1+0⟩⟩) → (1<⟨0+⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0+⟨1+0⟩⟩) → (1<⟨0+⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0+⟨1+0⟩⟩) → (1<⟨0+⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0+⟨1+0⟩⟩) → (1<⟨0+⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0+⟨1+0⟩⟩) → (1<⟨0+⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0+⟨1+0⟩⟩) → (1<⟨0+⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0+⟨1+0⟩⟩) → (1<⟨0+⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0+⟨1+0⟩⟩) → (1<⟨0+⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨0+⟨1+1⟩⟩) → (1<⟨0+⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0+⟨1+1⟩⟩) → (1<⟨0+⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0+⟨1+1⟩⟩) → (1<⟨0+⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0+⟨1+1⟩⟩) → (1<⟨0+⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0+⟨1+1⟩⟩) → (1<⟨0+⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0+⟨1+1⟩⟩) → (1<⟨0+⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0+⟨1+1⟩⟩) → (1<⟨0+⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0+⟨1+1⟩⟩) → (1<⟨0+⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨0+⟨0⋅0⟩⟩) → (1<⟨0+⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0+⟨0⋅0⟩⟩) → (1<⟨0+⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0+⟨0⋅0⟩⟩) → (1<⟨0+⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0+⟨0⋅0⟩⟩) → (1<⟨0+⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0+⟨0⋅0⟩⟩) → (1<⟨0+⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0+⟨0⋅0⟩⟩) → (1<⟨0+⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0+⟨0⋅0⟩⟩) → (1<⟨0+⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0+⟨0⋅0⟩⟩) → (1<⟨0+⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨0+⟨0⋅1⟩⟩) → (1<⟨0+⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0+⟨0⋅1⟩⟩) → (1<⟨0+⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0+⟨0⋅1⟩⟩) → (1<⟨0+⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0+⟨0⋅1⟩⟩) → (1<⟨0+⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0+⟨0⋅1⟩⟩) → (1<⟨0+⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0+⟨0⋅1⟩⟩) → (1<⟨0+⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0+⟨0⋅1⟩⟩) → (1<⟨0+⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0+⟨0⋅1⟩⟩) → (1<⟨0+⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨0+⟨1⋅0⟩⟩) → (1<⟨0+⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0+⟨1⋅0⟩⟩) → (1<⟨0+⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0+⟨1⋅0⟩⟩) → (1<⟨0+⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0+⟨1⋅0⟩⟩) → (1<⟨0+⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0+⟨1⋅0⟩⟩) → (1<⟨0+⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0+⟨1⋅0⟩⟩) → (1<⟨0+⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0+⟨1⋅0⟩⟩) → (1<⟨0+⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0+⟨1⋅0⟩⟩) → (1<⟨0+⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨0+⟨1⋅1⟩⟩) → (1<⟨0+⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0+⟨1⋅1⟩⟩) → (1<⟨0+⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0+⟨1⋅1⟩⟩) → (1<⟨0+⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0+⟨1⋅1⟩⟩) → (1<⟨0+⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0+⟨1⋅1⟩⟩) → (1<⟨0+⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0+⟨1⋅1⟩⟩) → (1<⟨0+⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0+⟨1⋅1⟩⟩) → (1<⟨0+⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0+⟨1⋅1⟩⟩) → (1<⟨0+⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1+⟨0+0⟩⟩) → (1<⟨1+⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1+⟨0+0⟩⟩) → (1<⟨1+⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1+⟨0+0⟩⟩) → (1<⟨1+⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1+⟨0+0⟩⟩) → (1<⟨1+⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1+⟨0+0⟩⟩) → (1<⟨1+⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1+⟨0+0⟩⟩) → (1<⟨1+⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1+⟨0+0⟩⟩) → (1<⟨1+⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1+⟨0+0⟩⟩) → (1<⟨1+⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1+⟨0+1⟩⟩) → (1<⟨1+⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1+⟨0+1⟩⟩) → (1<⟨1+⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1+⟨0+1⟩⟩) → (1<⟨1+⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1+⟨0+1⟩⟩) → (1<⟨1+⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1+⟨0+1⟩⟩) → (1<⟨1+⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1+⟨0+1⟩⟩) → (1<⟨1+⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1+⟨0+1⟩⟩) → (1<⟨1+⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1+⟨0+1⟩⟩) → (1<⟨1+⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1+⟨1+0⟩⟩) → (1<⟨1+⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1+⟨1+0⟩⟩) → (1<⟨1+⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1+⟨1+0⟩⟩) → (1<⟨1+⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1+⟨1+0⟩⟩) → (1<⟨1+⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1+⟨1+0⟩⟩) → (1<⟨1+⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1+⟨1+0⟩⟩) → (1<⟨1+⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1+⟨1+0⟩⟩) → (1<⟨1+⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1+⟨1+0⟩⟩) → (1<⟨1+⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1+⟨1+1⟩⟩) → (1<⟨1+⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1+⟨1+1⟩⟩) → (1<⟨1+⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1+⟨1+1⟩⟩) → (1<⟨1+⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1+⟨1+1⟩⟩) → (1<⟨1+⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1+⟨1+1⟩⟩) → (1<⟨1+⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1+⟨1+1⟩⟩) → (1<⟨1+⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1+⟨1+1⟩⟩) → (1<⟨1+⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1+⟨1+1⟩⟩) → (1<⟨1+⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1+⟨0⋅0⟩⟩) → (1<⟨1+⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1+⟨0⋅0⟩⟩) → (1<⟨1+⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1+⟨0⋅0⟩⟩) → (1<⟨1+⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1+⟨0⋅0⟩⟩) → (1<⟨1+⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1+⟨0⋅0⟩⟩) → (1<⟨1+⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1+⟨0⋅0⟩⟩) → (1<⟨1+⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1+⟨0⋅0⟩⟩) → (1<⟨1+⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1+⟨0⋅0⟩⟩) → (1<⟨1+⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1+⟨0⋅1⟩⟩) → (1<⟨1+⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1+⟨0⋅1⟩⟩) → (1<⟨1+⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1+⟨0⋅1⟩⟩) → (1<⟨1+⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1+⟨0⋅1⟩⟩) → (1<⟨1+⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1+⟨0⋅1⟩⟩) → (1<⟨1+⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1+⟨0⋅1⟩⟩) → (1<⟨1+⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1+⟨0⋅1⟩⟩) → (1<⟨1+⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1+⟨0⋅1⟩⟩) → (1<⟨1+⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1+⟨1⋅0⟩⟩) → (1<⟨1+⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1+⟨1⋅0⟩⟩) → (1<⟨1+⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1+⟨1⋅0⟩⟩) → (1<⟨1+⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1+⟨1⋅0⟩⟩) → (1<⟨1+⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1+⟨1⋅0⟩⟩) → (1<⟨1+⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1+⟨1⋅0⟩⟩) → (1<⟨1+⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1+⟨1⋅0⟩⟩) → (1<⟨1+⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1+⟨1⋅0⟩⟩) → (1<⟨1+⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1+⟨1⋅1⟩⟩) → (1<⟨1+⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1+⟨1⋅1⟩⟩) → (1<⟨1+⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1+⟨1⋅1⟩⟩) → (1<⟨1+⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1+⟨1⋅1⟩⟩) → (1<⟨1+⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1+⟨1⋅1⟩⟩) → (1<⟨1+⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1+⟨1⋅1⟩⟩) → (1<⟨1+⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1+⟨1⋅1⟩⟩) → (1<⟨1+⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1+⟨1⋅1⟩⟩) → (1<⟨1+⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0+0⟩+0⟩) → (1<⟨⟨0+0⟩+0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0+0⟩+0⟩) → (1<⟨⟨0+0⟩+0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0+0⟩+0⟩) → (1<⟨⟨0+0⟩+0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0+0⟩+0⟩) → (1<⟨⟨0+0⟩+0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0+0⟩+0⟩) → (1<⟨⟨0+0⟩+0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0+0⟩+0⟩) → (1<⟨⟨0+0⟩+0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0+0⟩+0⟩) → (1<⟨⟨0+0⟩+0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0+0⟩+0⟩) → (1<⟨⟨0+0⟩+0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0+0⟩+1⟩) → (1<⟨⟨0+0⟩+1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0+0⟩+1⟩) → (1<⟨⟨0+0⟩+1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0+0⟩+1⟩) → (1<⟨⟨0+0⟩+1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0+0⟩+1⟩) → (1<⟨⟨0+0⟩+1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0+0⟩+1⟩) → (1<⟨⟨0+0⟩+1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0+0⟩+1⟩) → (1<⟨⟨0+0⟩+1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0+0⟩+1⟩) → (1<⟨⟨0+0⟩+1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0+0⟩+1⟩) → (1<⟨⟨0+0⟩+1⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0+1⟩+0⟩) → (1<⟨⟨0+1⟩+0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0+1⟩+0⟩) → (1<⟨⟨0+1⟩+0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0+1⟩+0⟩) → (1<⟨⟨0+1⟩+0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0+1⟩+0⟩) → (1<⟨⟨0+1⟩+0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0+1⟩+0⟩) → (1<⟨⟨0+1⟩+0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0+1⟩+0⟩) → (1<⟨⟨0+1⟩+0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0+1⟩+0⟩) → (1<⟨⟨0+1⟩+0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0+1⟩+0⟩) → (1<⟨⟨0+1⟩+0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0+1⟩+1⟩) → (1<⟨⟨0+1⟩+1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0+1⟩+1⟩) → (1<⟨⟨0+1⟩+1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0+1⟩+1⟩) → (1<⟨⟨0+1⟩+1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0+1⟩+1⟩) → (1<⟨⟨0+1⟩+1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0+1⟩+1⟩) → (1<⟨⟨0+1⟩+1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0+1⟩+1⟩) → (1<⟨⟨0+1⟩+1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0+1⟩+1⟩) → (1<⟨⟨0+1⟩+1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0+1⟩+1⟩) → (1<⟨⟨0+1⟩+1⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1+0⟩+0⟩) → (1<⟨⟨1+0⟩+0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1+0⟩+0⟩) → (1<⟨⟨1+0⟩+0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1+0⟩+0⟩) → (1<⟨⟨1+0⟩+0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1+0⟩+0⟩) → (1<⟨⟨1+0⟩+0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1+0⟩+0⟩) → (1<⟨⟨1+0⟩+0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1+0⟩+0⟩) → (1<⟨⟨1+0⟩+0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1+0⟩+0⟩) → (1<⟨⟨1+0⟩+0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1+0⟩+0⟩) → (1<⟨⟨1+0⟩+0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1+0⟩+1⟩) → (1<⟨⟨1+0⟩+1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1+0⟩+1⟩) → (1<⟨⟨1+0⟩+1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1+0⟩+1⟩) → (1<⟨⟨1+0⟩+1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1+0⟩+1⟩) → (1<⟨⟨1+0⟩+1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1+0⟩+1⟩) → (1<⟨⟨1+0⟩+1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1+0⟩+1⟩) → (1<⟨⟨1+0⟩+1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1+0⟩+1⟩) → (1<⟨⟨1+0⟩+1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1+0⟩+1⟩) → (1<⟨⟨1+0⟩+1⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1+1⟩+0⟩) → (1<⟨⟨1+1⟩+0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1+1⟩+0⟩) → (1<⟨⟨1+1⟩+0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1+1⟩+0⟩) → (1<⟨⟨1+1⟩+0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1+1⟩+0⟩) → (1<⟨⟨1+1⟩+0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1+1⟩+0⟩) → (1<⟨⟨1+1⟩+0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1+1⟩+0⟩) → (1<⟨⟨1+1⟩+0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1+1⟩+0⟩) → (1<⟨⟨1+1⟩+0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1+1⟩+0⟩) → (1<⟨⟨1+1⟩+0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1+1⟩+1⟩) → (1<⟨⟨1+1⟩+1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1+1⟩+1⟩) → (1<⟨⟨1+1⟩+1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1+1⟩+1⟩) → (1<⟨⟨1+1⟩+1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1+1⟩+1⟩) → (1<⟨⟨1+1⟩+1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1+1⟩+1⟩) → (1<⟨⟨1+1⟩+1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1+1⟩+1⟩) → (1<⟨⟨1+1⟩+1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1+1⟩+1⟩) → (1<⟨⟨1+1⟩+1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1+1⟩+1⟩) → (1<⟨⟨1+1⟩+1⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0⋅0⟩+0⟩) → (1<⟨⟨0⋅0⟩+0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0⋅0⟩+0⟩) → (1<⟨⟨0⋅0⟩+0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0⋅0⟩+0⟩) → (1<⟨⟨0⋅0⟩+0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0⋅0⟩+0⟩) → (1<⟨⟨0⋅0⟩+0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0⋅0⟩+0⟩) → (1<⟨⟨0⋅0⟩+0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0⋅0⟩+0⟩) → (1<⟨⟨0⋅0⟩+0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0⋅0⟩+0⟩) → (1<⟨⟨0⋅0⟩+0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0⋅0⟩+0⟩) → (1<⟨⟨0⋅0⟩+0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0⋅0⟩+1⟩) → (1<⟨⟨0⋅0⟩+1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0⋅0⟩+1⟩) → (1<⟨⟨0⋅0⟩+1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0⋅0⟩+1⟩) → (1<⟨⟨0⋅0⟩+1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0⋅0⟩+1⟩) → (1<⟨⟨0⋅0⟩+1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0⋅0⟩+1⟩) → (1<⟨⟨0⋅0⟩+1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0⋅0⟩+1⟩) → (1<⟨⟨0⋅0⟩+1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0⋅0⟩+1⟩) → (1<⟨⟨0⋅0⟩+1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0⋅0⟩+1⟩) → (1<⟨⟨0⋅0⟩+1⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0⋅1⟩+0⟩) → (1<⟨⟨0⋅1⟩+0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0⋅1⟩+0⟩) → (1<⟨⟨0⋅1⟩+0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0⋅1⟩+0⟩) → (1<⟨⟨0⋅1⟩+0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0⋅1⟩+0⟩) → (1<⟨⟨0⋅1⟩+0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0⋅1⟩+0⟩) → (1<⟨⟨0⋅1⟩+0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0⋅1⟩+0⟩) → (1<⟨⟨0⋅1⟩+0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0⋅1⟩+0⟩) → (1<⟨⟨0⋅1⟩+0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0⋅1⟩+0⟩) → (1<⟨⟨0⋅1⟩+0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0⋅1⟩+1⟩) → (1<⟨⟨0⋅1⟩+1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0⋅1⟩+1⟩) → (1<⟨⟨0⋅1⟩+1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0⋅1⟩+1⟩) → (1<⟨⟨0⋅1⟩+1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0⋅1⟩+1⟩) → (1<⟨⟨0⋅1⟩+1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0⋅1⟩+1⟩) → (1<⟨⟨0⋅1⟩+1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0⋅1⟩+1⟩) → (1<⟨⟨0⋅1⟩+1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0⋅1⟩+1⟩) → (1<⟨⟨0⋅1⟩+1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0⋅1⟩+1⟩) → (1<⟨⟨0⋅1⟩+1⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1⋅0⟩+0⟩) → (1<⟨⟨1⋅0⟩+0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1⋅0⟩+0⟩) → (1<⟨⟨1⋅0⟩+0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1⋅0⟩+0⟩) → (1<⟨⟨1⋅0⟩+0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1⋅0⟩+0⟩) → (1<⟨⟨1⋅0⟩+0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1⋅0⟩+0⟩) → (1<⟨⟨1⋅0⟩+0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1⋅0⟩+0⟩) → (1<⟨⟨1⋅0⟩+0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1⋅0⟩+0⟩) → (1<⟨⟨1⋅0⟩+0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1⋅0⟩+0⟩) → (1<⟨⟨1⋅0⟩+0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1⋅0⟩+1⟩) → (1<⟨⟨1⋅0⟩+1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1⋅0⟩+1⟩) → (1<⟨⟨1⋅0⟩+1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1⋅0⟩+1⟩) → (1<⟨⟨1⋅0⟩+1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1⋅0⟩+1⟩) → (1<⟨⟨1⋅0⟩+1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1⋅0⟩+1⟩) → (1<⟨⟨1⋅0⟩+1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1⋅0⟩+1⟩) → (1<⟨⟨1⋅0⟩+1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1⋅0⟩+1⟩) → (1<⟨⟨1⋅0⟩+1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1⋅0⟩+1⟩) → (1<⟨⟨1⋅0⟩+1⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1⋅1⟩+0⟩) → (1<⟨⟨1⋅1⟩+0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1⋅1⟩+0⟩) → (1<⟨⟨1⋅1⟩+0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1⋅1⟩+0⟩) → (1<⟨⟨1⋅1⟩+0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1⋅1⟩+0⟩) → (1<⟨⟨1⋅1⟩+0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1⋅1⟩+0⟩) → (1<⟨⟨1⋅1⟩+0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1⋅1⟩+0⟩) → (1<⟨⟨1⋅1⟩+0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1⋅1⟩+0⟩) → (1<⟨⟨1⋅1⟩+0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1⋅1⟩+0⟩) → (1<⟨⟨1⋅1⟩+0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1⋅1⟩+1⟩) → (1<⟨⟨1⋅1⟩+1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1⋅1⟩+1⟩) → (1<⟨⟨1⋅1⟩+1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1⋅1⟩+1⟩) → (1<⟨⟨1⋅1⟩+1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1⋅1⟩+1⟩) → (1<⟨⟨1⋅1⟩+1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1⋅1⟩+1⟩) → (1<⟨⟨1⋅1⟩+1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1⋅1⟩+1⟩) → (1<⟨⟨1⋅1⟩+1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1⋅1⟩+1⟩) → (1<⟨⟨1⋅1⟩+1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1⋅1⟩+1⟩) → (1<⟨⟨1⋅1⟩+1⟩ → 1<1))
((¬0=0 → ¬1<⟨0⋅⟨0+0⟩⟩) → (1<⟨0⋅⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0⋅⟨0+0⟩⟩) → (1<⟨0⋅⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0⋅⟨0+0⟩⟩) → (1<⟨0⋅⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0⋅⟨0+0⟩⟩) → (1<⟨0⋅⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0⋅⟨0+0⟩⟩) → (1<⟨0⋅⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0⋅⟨0+0⟩⟩) → (1<⟨0⋅⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0⋅⟨0+0⟩⟩) → (1<⟨0⋅⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0⋅⟨0+0⟩⟩) → (1<⟨0⋅⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨0⋅⟨0+1⟩⟩) → (1<⟨0⋅⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0⋅⟨0+1⟩⟩) → (1<⟨0⋅⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0⋅⟨0+1⟩⟩) → (1<⟨0⋅⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0⋅⟨0+1⟩⟩) → (1<⟨0⋅⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0⋅⟨0+1⟩⟩) → (1<⟨0⋅⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0⋅⟨0+1⟩⟩) → (1<⟨0⋅⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0⋅⟨0+1⟩⟩) → (1<⟨0⋅⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0⋅⟨0+1⟩⟩) → (1<⟨0⋅⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨0⋅⟨1+0⟩⟩) → (1<⟨0⋅⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0⋅⟨1+0⟩⟩) → (1<⟨0⋅⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0⋅⟨1+0⟩⟩) → (1<⟨0⋅⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0⋅⟨1+0⟩⟩) → (1<⟨0⋅⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0⋅⟨1+0⟩⟩) → (1<⟨0⋅⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0⋅⟨1+0⟩⟩) → (1<⟨0⋅⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0⋅⟨1+0⟩⟩) → (1<⟨0⋅⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0⋅⟨1+0⟩⟩) → (1<⟨0⋅⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨0⋅⟨1+1⟩⟩) → (1<⟨0⋅⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0⋅⟨1+1⟩⟩) → (1<⟨0⋅⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0⋅⟨1+1⟩⟩) → (1<⟨0⋅⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0⋅⟨1+1⟩⟩) → (1<⟨0⋅⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0⋅⟨1+1⟩⟩) → (1<⟨0⋅⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0⋅⟨1+1⟩⟩) → (1<⟨0⋅⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0⋅⟨1+1⟩⟩) → (1<⟨0⋅⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0⋅⟨1+1⟩⟩) → (1<⟨0⋅⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨0⋅⟨0⋅0⟩⟩) → (1<⟨0⋅⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0⋅⟨0⋅0⟩⟩) → (1<⟨0⋅⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0⋅⟨0⋅0⟩⟩) → (1<⟨0⋅⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0⋅⟨0⋅0⟩⟩) → (1<⟨0⋅⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0⋅⟨0⋅0⟩⟩) → (1<⟨0⋅⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0⋅⟨0⋅0⟩⟩) → (1<⟨0⋅⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0⋅⟨0⋅0⟩⟩) → (1<⟨0⋅⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0⋅⟨0⋅0⟩⟩) → (1<⟨0⋅⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨0⋅⟨0⋅1⟩⟩) → (1<⟨0⋅⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0⋅⟨0⋅1⟩⟩) → (1<⟨0⋅⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0⋅⟨0⋅1⟩⟩) → (1<⟨0⋅⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0⋅⟨0⋅1⟩⟩) → (1<⟨0⋅⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0⋅⟨0⋅1⟩⟩) → (1<⟨0⋅⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0⋅⟨0⋅1⟩⟩) → (1<⟨0⋅⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0⋅⟨0⋅1⟩⟩) → (1<⟨0⋅⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0⋅⟨0⋅1⟩⟩) → (1<⟨0⋅⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨0⋅⟨1⋅0⟩⟩) → (1<⟨0⋅⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0⋅⟨1⋅0⟩⟩) → (1<⟨0⋅⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0⋅⟨1⋅0⟩⟩) → (1<⟨0⋅⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0⋅⟨1⋅0⟩⟩) → (1<⟨0⋅⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0⋅⟨1⋅0⟩⟩) → (1<⟨0⋅⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0⋅⟨1⋅0⟩⟩) → (1<⟨0⋅⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0⋅⟨1⋅0⟩⟩) → (1<⟨0⋅⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0⋅⟨1⋅0⟩⟩) → (1<⟨0⋅⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨0⋅⟨1⋅1⟩⟩) → (1<⟨0⋅⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨0⋅⟨1⋅1⟩⟩) → (1<⟨0⋅⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨0⋅⟨1⋅1⟩⟩) → (1<⟨0⋅⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨0⋅⟨1⋅1⟩⟩) → (1<⟨0⋅⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨0⋅⟨1⋅1⟩⟩) → (1<⟨0⋅⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨0⋅⟨1⋅1⟩⟩) → (1<⟨0⋅⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨0⋅⟨1⋅1⟩⟩) → (1<⟨0⋅⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨0⋅⟨1⋅1⟩⟩) → (1<⟨0⋅⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1⋅⟨0+0⟩⟩) → (1<⟨1⋅⟨0+0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1⋅⟨0+0⟩⟩) → (1<⟨1⋅⟨0+0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1⋅⟨0+0⟩⟩) → (1<⟨1⋅⟨0+0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1⋅⟨0+0⟩⟩) → (1<⟨1⋅⟨0+0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1⋅⟨0+0⟩⟩) → (1<⟨1⋅⟨0+0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1⋅⟨0+0⟩⟩) → (1<⟨1⋅⟨0+0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1⋅⟨0+0⟩⟩) → (1<⟨1⋅⟨0+0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1⋅⟨0+0⟩⟩) → (1<⟨1⋅⟨0+0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1⋅⟨0+1⟩⟩) → (1<⟨1⋅⟨0+1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1⋅⟨0+1⟩⟩) → (1<⟨1⋅⟨0+1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1⋅⟨0+1⟩⟩) → (1<⟨1⋅⟨0+1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1⋅⟨0+1⟩⟩) → (1<⟨1⋅⟨0+1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1⋅⟨0+1⟩⟩) → (1<⟨1⋅⟨0+1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1⋅⟨0+1⟩⟩) → (1<⟨1⋅⟨0+1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1⋅⟨0+1⟩⟩) → (1<⟨1⋅⟨0+1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1⋅⟨0+1⟩⟩) → (1<⟨1⋅⟨0+1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1⋅⟨1+0⟩⟩) → (1<⟨1⋅⟨1+0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1⋅⟨1+0⟩⟩) → (1<⟨1⋅⟨1+0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1⋅⟨1+0⟩⟩) → (1<⟨1⋅⟨1+0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1⋅⟨1+0⟩⟩) → (1<⟨1⋅⟨1+0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1⋅⟨1+0⟩⟩) → (1<⟨1⋅⟨1+0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1⋅⟨1+0⟩⟩) → (1<⟨1⋅⟨1+0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1⋅⟨1+0⟩⟩) → (1<⟨1⋅⟨1+0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1⋅⟨1+0⟩⟩) → (1<⟨1⋅⟨1+0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1⋅⟨1+1⟩⟩) → (1<⟨1⋅⟨1+1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1⋅⟨1+1⟩⟩) → (1<⟨1⋅⟨1+1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1⋅⟨1+1⟩⟩) → (1<⟨1⋅⟨1+1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1⋅⟨1+1⟩⟩) → (1<⟨1⋅⟨1+1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1⋅⟨1+1⟩⟩) → (1<⟨1⋅⟨1+1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1⋅⟨1+1⟩⟩) → (1<⟨1⋅⟨1+1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1⋅⟨1+1⟩⟩) → (1<⟨1⋅⟨1+1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1⋅⟨1+1⟩⟩) → (1<⟨1⋅⟨1+1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1⋅⟨0⋅0⟩⟩) → (1<⟨1⋅⟨0⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1⋅⟨0⋅0⟩⟩) → (1<⟨1⋅⟨0⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1⋅⟨0⋅0⟩⟩) → (1<⟨1⋅⟨0⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1⋅⟨0⋅0⟩⟩) → (1<⟨1⋅⟨0⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1⋅⟨0⋅0⟩⟩) → (1<⟨1⋅⟨0⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1⋅⟨0⋅0⟩⟩) → (1<⟨1⋅⟨0⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1⋅⟨0⋅0⟩⟩) → (1<⟨1⋅⟨0⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1⋅⟨0⋅0⟩⟩) → (1<⟨1⋅⟨0⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1⋅⟨0⋅1⟩⟩) → (1<⟨1⋅⟨0⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1⋅⟨0⋅1⟩⟩) → (1<⟨1⋅⟨0⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1⋅⟨0⋅1⟩⟩) → (1<⟨1⋅⟨0⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1⋅⟨0⋅1⟩⟩) → (1<⟨1⋅⟨0⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1⋅⟨0⋅1⟩⟩) → (1<⟨1⋅⟨0⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1⋅⟨0⋅1⟩⟩) → (1<⟨1⋅⟨0⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1⋅⟨0⋅1⟩⟩) → (1<⟨1⋅⟨0⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1⋅⟨0⋅1⟩⟩) → (1<⟨1⋅⟨0⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1⋅⟨1⋅0⟩⟩) → (1<⟨1⋅⟨1⋅0⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1⋅⟨1⋅0⟩⟩) → (1<⟨1⋅⟨1⋅0⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1⋅⟨1⋅0⟩⟩) → (1<⟨1⋅⟨1⋅0⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1⋅⟨1⋅0⟩⟩) → (1<⟨1⋅⟨1⋅0⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1⋅⟨1⋅0⟩⟩) → (1<⟨1⋅⟨1⋅0⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1⋅⟨1⋅0⟩⟩) → (1<⟨1⋅⟨1⋅0⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1⋅⟨1⋅0⟩⟩) → (1<⟨1⋅⟨1⋅0⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1⋅⟨1⋅0⟩⟩) → (1<⟨1⋅⟨1⋅0⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨1⋅⟨1⋅1⟩⟩) → (1<⟨1⋅⟨1⋅1⟩⟩ → 0=0))
((¬0=1 → ¬1<⟨1⋅⟨1⋅1⟩⟩) → (1<⟨1⋅⟨1⋅1⟩⟩ → 0=1))
((¬1=0 → ¬1<⟨1⋅⟨1⋅1⟩⟩) → (1<⟨1⋅⟨1⋅1⟩⟩ → 1=0))
((¬1=1 → ¬1<⟨1⋅⟨1⋅1⟩⟩) → (1<⟨1⋅⟨1⋅1⟩⟩ → 1=1))
((¬0<0 → ¬1<⟨1⋅⟨1⋅1⟩⟩) → (1<⟨1⋅⟨1⋅1⟩⟩ → 0<0))
((¬0<1 → ¬1<⟨1⋅⟨1⋅1⟩⟩) → (1<⟨1⋅⟨1⋅1⟩⟩ → 0<1))
((¬1<0 → ¬1<⟨1⋅⟨1⋅1⟩⟩) → (1<⟨1⋅⟨1⋅1⟩⟩ → 1<0))
((¬1<1 → ¬1<⟨1⋅⟨1⋅1⟩⟩) → (1<⟨1⋅⟨1⋅1⟩⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0+0⟩⋅0⟩) → (1<⟨⟨0+0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0+0⟩⋅0⟩) → (1<⟨⟨0+0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0+0⟩⋅0⟩) → (1<⟨⟨0+0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0+0⟩⋅0⟩) → (1<⟨⟨0+0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0+0⟩⋅0⟩) → (1<⟨⟨0+0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0+0⟩⋅0⟩) → (1<⟨⟨0+0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0+0⟩⋅0⟩) → (1<⟨⟨0+0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0+0⟩⋅0⟩) → (1<⟨⟨0+0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0+0⟩⋅1⟩) → (1<⟨⟨0+0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0+0⟩⋅1⟩) → (1<⟨⟨0+0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0+0⟩⋅1⟩) → (1<⟨⟨0+0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0+0⟩⋅1⟩) → (1<⟨⟨0+0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0+0⟩⋅1⟩) → (1<⟨⟨0+0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0+0⟩⋅1⟩) → (1<⟨⟨0+0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0+0⟩⋅1⟩) → (1<⟨⟨0+0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0+0⟩⋅1⟩) → (1<⟨⟨0+0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0+1⟩⋅0⟩) → (1<⟨⟨0+1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0+1⟩⋅0⟩) → (1<⟨⟨0+1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0+1⟩⋅0⟩) → (1<⟨⟨0+1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0+1⟩⋅0⟩) → (1<⟨⟨0+1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0+1⟩⋅0⟩) → (1<⟨⟨0+1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0+1⟩⋅0⟩) → (1<⟨⟨0+1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0+1⟩⋅0⟩) → (1<⟨⟨0+1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0+1⟩⋅0⟩) → (1<⟨⟨0+1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0+1⟩⋅1⟩) → (1<⟨⟨0+1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0+1⟩⋅1⟩) → (1<⟨⟨0+1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0+1⟩⋅1⟩) → (1<⟨⟨0+1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0+1⟩⋅1⟩) → (1<⟨⟨0+1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0+1⟩⋅1⟩) → (1<⟨⟨0+1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0+1⟩⋅1⟩) → (1<⟨⟨0+1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0+1⟩⋅1⟩) → (1<⟨⟨0+1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0+1⟩⋅1⟩) → (1<⟨⟨0+1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1+0⟩⋅0⟩) → (1<⟨⟨1+0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1+0⟩⋅0⟩) → (1<⟨⟨1+0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1+0⟩⋅0⟩) → (1<⟨⟨1+0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1+0⟩⋅0⟩) → (1<⟨⟨1+0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1+0⟩⋅0⟩) → (1<⟨⟨1+0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1+0⟩⋅0⟩) → (1<⟨⟨1+0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1+0⟩⋅0⟩) → (1<⟨⟨1+0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1+0⟩⋅0⟩) → (1<⟨⟨1+0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1+0⟩⋅1⟩) → (1<⟨⟨1+0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1+0⟩⋅1⟩) → (1<⟨⟨1+0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1+0⟩⋅1⟩) → (1<⟨⟨1+0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1+0⟩⋅1⟩) → (1<⟨⟨1+0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1+0⟩⋅1⟩) → (1<⟨⟨1+0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1+0⟩⋅1⟩) → (1<⟨⟨1+0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1+0⟩⋅1⟩) → (1<⟨⟨1+0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1+0⟩⋅1⟩) → (1<⟨⟨1+0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1+1⟩⋅0⟩) → (1<⟨⟨1+1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1+1⟩⋅0⟩) → (1<⟨⟨1+1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1+1⟩⋅0⟩) → (1<⟨⟨1+1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1+1⟩⋅0⟩) → (1<⟨⟨1+1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1+1⟩⋅0⟩) → (1<⟨⟨1+1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1+1⟩⋅0⟩) → (1<⟨⟨1+1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1+1⟩⋅0⟩) → (1<⟨⟨1+1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1+1⟩⋅0⟩) → (1<⟨⟨1+1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1+1⟩⋅1⟩) → (1<⟨⟨1+1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1+1⟩⋅1⟩) → (1<⟨⟨1+1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1+1⟩⋅1⟩) → (1<⟨⟨1+1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1+1⟩⋅1⟩) → (1<⟨⟨1+1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1+1⟩⋅1⟩) → (1<⟨⟨1+1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1+1⟩⋅1⟩) → (1<⟨⟨1+1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1+1⟩⋅1⟩) → (1<⟨⟨1+1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1+1⟩⋅1⟩) → (1<⟨⟨1+1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0⋅0⟩⋅0⟩) → (1<⟨⟨0⋅0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0⋅0⟩⋅0⟩) → (1<⟨⟨0⋅0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0⋅0⟩⋅0⟩) → (1<⟨⟨0⋅0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0⋅0⟩⋅0⟩) → (1<⟨⟨0⋅0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0⋅0⟩⋅0⟩) → (1<⟨⟨0⋅0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0⋅0⟩⋅0⟩) → (1<⟨⟨0⋅0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0⋅0⟩⋅0⟩) → (1<⟨⟨0⋅0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0⋅0⟩⋅0⟩) → (1<⟨⟨0⋅0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0⋅0⟩⋅1⟩) → (1<⟨⟨0⋅0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0⋅0⟩⋅1⟩) → (1<⟨⟨0⋅0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0⋅0⟩⋅1⟩) → (1<⟨⟨0⋅0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0⋅0⟩⋅1⟩) → (1<⟨⟨0⋅0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0⋅0⟩⋅1⟩) → (1<⟨⟨0⋅0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0⋅0⟩⋅1⟩) → (1<⟨⟨0⋅0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0⋅0⟩⋅1⟩) → (1<⟨⟨0⋅0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0⋅0⟩⋅1⟩) → (1<⟨⟨0⋅0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0⋅1⟩⋅0⟩) → (1<⟨⟨0⋅1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0⋅1⟩⋅0⟩) → (1<⟨⟨0⋅1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0⋅1⟩⋅0⟩) → (1<⟨⟨0⋅1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0⋅1⟩⋅0⟩) → (1<⟨⟨0⋅1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0⋅1⟩⋅0⟩) → (1<⟨⟨0⋅1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0⋅1⟩⋅0⟩) → (1<⟨⟨0⋅1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0⋅1⟩⋅0⟩) → (1<⟨⟨0⋅1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0⋅1⟩⋅0⟩) → (1<⟨⟨0⋅1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨0⋅1⟩⋅1⟩) → (1<⟨⟨0⋅1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨0⋅1⟩⋅1⟩) → (1<⟨⟨0⋅1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨0⋅1⟩⋅1⟩) → (1<⟨⟨0⋅1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨0⋅1⟩⋅1⟩) → (1<⟨⟨0⋅1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨0⋅1⟩⋅1⟩) → (1<⟨⟨0⋅1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨0⋅1⟩⋅1⟩) → (1<⟨⟨0⋅1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨0⋅1⟩⋅1⟩) → (1<⟨⟨0⋅1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨0⋅1⟩⋅1⟩) → (1<⟨⟨0⋅1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1⋅0⟩⋅0⟩) → (1<⟨⟨1⋅0⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1⋅0⟩⋅0⟩) → (1<⟨⟨1⋅0⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1⋅0⟩⋅0⟩) → (1<⟨⟨1⋅0⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1⋅0⟩⋅0⟩) → (1<⟨⟨1⋅0⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1⋅0⟩⋅0⟩) → (1<⟨⟨1⋅0⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1⋅0⟩⋅0⟩) → (1<⟨⟨1⋅0⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1⋅0⟩⋅0⟩) → (1<⟨⟨1⋅0⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1⋅0⟩⋅0⟩) → (1<⟨⟨1⋅0⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1⋅0⟩⋅1⟩) → (1<⟨⟨1⋅0⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1⋅0⟩⋅1⟩) → (1<⟨⟨1⋅0⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1⋅0⟩⋅1⟩) → (1<⟨⟨1⋅0⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1⋅0⟩⋅1⟩) → (1<⟨⟨1⋅0⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1⋅0⟩⋅1⟩) → (1<⟨⟨1⋅0⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1⋅0⟩⋅1⟩) → (1<⟨⟨1⋅0⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1⋅0⟩⋅1⟩) → (1<⟨⟨1⋅0⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1⋅0⟩⋅1⟩) → (1<⟨⟨1⋅0⟩⋅1⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1⋅1⟩⋅0⟩) → (1<⟨⟨1⋅1⟩⋅0⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1⋅1⟩⋅0⟩) → (1<⟨⟨1⋅1⟩⋅0⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1⋅1⟩⋅0⟩) → (1<⟨⟨1⋅1⟩⋅0⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1⋅1⟩⋅0⟩) → (1<⟨⟨1⋅1⟩⋅0⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1⋅1⟩⋅0⟩) → (1<⟨⟨1⋅1⟩⋅0⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1⋅1⟩⋅0⟩) → (1<⟨⟨1⋅1⟩⋅0⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1⋅1⟩⋅0⟩) → (1<⟨⟨1⋅1⟩⋅0⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1⋅1⟩⋅0⟩) → (1<⟨⟨1⋅1⟩⋅0⟩ → 1<1))
((¬0=0 → ¬1<⟨⟨1⋅1⟩⋅1⟩) → (1<⟨⟨1⋅1⟩⋅1⟩ → 0=0))
((¬0=1 → ¬1<⟨⟨1⋅1⟩⋅1⟩) → (1<⟨⟨1⋅1⟩⋅1⟩ → 0=1))
((¬1=0 → ¬1<⟨⟨1⋅1⟩⋅1⟩) → (1<⟨⟨1⋅1⟩⋅1⟩ → 1=0))
((¬1=1 → ¬1<⟨⟨1⋅1⟩⋅1⟩) → (1<⟨⟨1⋅1⟩⋅1⟩ → 1=1))
((¬0<0 → ¬1<⟨⟨1⋅1⟩⋅1⟩) → (1<⟨⟨1⋅1⟩⋅1⟩ → 0<0))
((¬0<1 → ¬1<⟨⟨1⋅1⟩⋅1⟩) → (1<⟨⟨1⋅1⟩⋅1⟩ → 0<1))
((¬1<0 → ¬1<⟨⟨1⋅1⟩⋅1⟩) → (1<⟨⟨1⋅1⟩⋅1⟩ → 1<0))
((¬1<1 → ¬1<⟨⟨1⋅1⟩⋅1⟩) → (1<⟨⟨1⋅1⟩⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩<⟨0+0⟩) → (⟨0+0⟩<⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩<⟨0+0⟩) → (⟨0+0⟩<⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩<⟨0+0⟩) → (⟨0+0⟩<⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩<⟨0+0⟩) → (⟨0+0⟩<⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩<⟨0+0⟩) → (⟨0+0⟩<⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩<⟨0+0⟩) → (⟨0+0⟩<⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩<⟨0+0⟩) → (⟨0+0⟩<⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩<⟨0+0⟩) → (⟨0+0⟩<⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩<⟨0+1⟩) → (⟨0+0⟩<⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩<⟨0+1⟩) → (⟨0+0⟩<⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩<⟨0+1⟩) → (⟨0+0⟩<⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩<⟨0+1⟩) → (⟨0+0⟩<⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩<⟨0+1⟩) → (⟨0+0⟩<⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩<⟨0+1⟩) → (⟨0+0⟩<⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩<⟨0+1⟩) → (⟨0+0⟩<⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩<⟨0+1⟩) → (⟨0+0⟩<⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩<⟨1+0⟩) → (⟨0+0⟩<⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩<⟨1+0⟩) → (⟨0+0⟩<⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩<⟨1+0⟩) → (⟨0+0⟩<⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩<⟨1+0⟩) → (⟨0+0⟩<⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩<⟨1+0⟩) → (⟨0+0⟩<⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩<⟨1+0⟩) → (⟨0+0⟩<⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩<⟨1+0⟩) → (⟨0+0⟩<⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩<⟨1+0⟩) → (⟨0+0⟩<⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩<⟨1+1⟩) → (⟨0+0⟩<⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩<⟨1+1⟩) → (⟨0+0⟩<⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩<⟨1+1⟩) → (⟨0+0⟩<⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩<⟨1+1⟩) → (⟨0+0⟩<⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩<⟨1+1⟩) → (⟨0+0⟩<⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩<⟨1+1⟩) → (⟨0+0⟩<⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩<⟨1+1⟩) → (⟨0+0⟩<⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩<⟨1+1⟩) → (⟨0+0⟩<⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩<⟨0⋅0⟩) → (⟨0+0⟩<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩<⟨0⋅0⟩) → (⟨0+0⟩<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩<⟨0⋅0⟩) → (⟨0+0⟩<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩<⟨0⋅0⟩) → (⟨0+0⟩<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩<⟨0⋅0⟩) → (⟨0+0⟩<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩<⟨0⋅0⟩) → (⟨0+0⟩<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩<⟨0⋅0⟩) → (⟨0+0⟩<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩<⟨0⋅0⟩) → (⟨0+0⟩<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩<⟨0⋅1⟩) → (⟨0+0⟩<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩<⟨0⋅1⟩) → (⟨0+0⟩<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩<⟨0⋅1⟩) → (⟨0+0⟩<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩<⟨0⋅1⟩) → (⟨0+0⟩<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩<⟨0⋅1⟩) → (⟨0+0⟩<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩<⟨0⋅1⟩) → (⟨0+0⟩<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩<⟨0⋅1⟩) → (⟨0+0⟩<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩<⟨0⋅1⟩) → (⟨0+0⟩<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩<⟨1⋅0⟩) → (⟨0+0⟩<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩<⟨1⋅0⟩) → (⟨0+0⟩<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩<⟨1⋅0⟩) → (⟨0+0⟩<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩<⟨1⋅0⟩) → (⟨0+0⟩<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩<⟨1⋅0⟩) → (⟨0+0⟩<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩<⟨1⋅0⟩) → (⟨0+0⟩<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩<⟨1⋅0⟩) → (⟨0+0⟩<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩<⟨1⋅0⟩) → (⟨0+0⟩<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0+0⟩<⟨1⋅1⟩) → (⟨0+0⟩<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0+0⟩<⟨1⋅1⟩) → (⟨0+0⟩<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0+0⟩<⟨1⋅1⟩) → (⟨0+0⟩<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0+0⟩<⟨1⋅1⟩) → (⟨0+0⟩<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0+0⟩<⟨1⋅1⟩) → (⟨0+0⟩<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0+0⟩<⟨1⋅1⟩) → (⟨0+0⟩<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0+0⟩<⟨1⋅1⟩) → (⟨0+0⟩<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0+0⟩<⟨1⋅1⟩) → (⟨0+0⟩<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩<⟨0+0⟩) → (⟨0+1⟩<⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩<⟨0+0⟩) → (⟨0+1⟩<⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩<⟨0+0⟩) → (⟨0+1⟩<⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩<⟨0+0⟩) → (⟨0+1⟩<⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩<⟨0+0⟩) → (⟨0+1⟩<⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩<⟨0+0⟩) → (⟨0+1⟩<⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩<⟨0+0⟩) → (⟨0+1⟩<⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩<⟨0+0⟩) → (⟨0+1⟩<⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩<⟨0+1⟩) → (⟨0+1⟩<⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩<⟨0+1⟩) → (⟨0+1⟩<⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩<⟨0+1⟩) → (⟨0+1⟩<⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩<⟨0+1⟩) → (⟨0+1⟩<⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩<⟨0+1⟩) → (⟨0+1⟩<⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩<⟨0+1⟩) → (⟨0+1⟩<⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩<⟨0+1⟩) → (⟨0+1⟩<⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩<⟨0+1⟩) → (⟨0+1⟩<⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩<⟨1+0⟩) → (⟨0+1⟩<⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩<⟨1+0⟩) → (⟨0+1⟩<⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩<⟨1+0⟩) → (⟨0+1⟩<⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩<⟨1+0⟩) → (⟨0+1⟩<⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩<⟨1+0⟩) → (⟨0+1⟩<⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩<⟨1+0⟩) → (⟨0+1⟩<⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩<⟨1+0⟩) → (⟨0+1⟩<⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩<⟨1+0⟩) → (⟨0+1⟩<⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩<⟨1+1⟩) → (⟨0+1⟩<⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩<⟨1+1⟩) → (⟨0+1⟩<⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩<⟨1+1⟩) → (⟨0+1⟩<⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩<⟨1+1⟩) → (⟨0+1⟩<⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩<⟨1+1⟩) → (⟨0+1⟩<⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩<⟨1+1⟩) → (⟨0+1⟩<⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩<⟨1+1⟩) → (⟨0+1⟩<⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩<⟨1+1⟩) → (⟨0+1⟩<⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩<⟨0⋅0⟩) → (⟨0+1⟩<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩<⟨0⋅0⟩) → (⟨0+1⟩<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩<⟨0⋅0⟩) → (⟨0+1⟩<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩<⟨0⋅0⟩) → (⟨0+1⟩<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩<⟨0⋅0⟩) → (⟨0+1⟩<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩<⟨0⋅0⟩) → (⟨0+1⟩<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩<⟨0⋅0⟩) → (⟨0+1⟩<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩<⟨0⋅0⟩) → (⟨0+1⟩<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩<⟨0⋅1⟩) → (⟨0+1⟩<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩<⟨0⋅1⟩) → (⟨0+1⟩<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩<⟨0⋅1⟩) → (⟨0+1⟩<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩<⟨0⋅1⟩) → (⟨0+1⟩<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩<⟨0⋅1⟩) → (⟨0+1⟩<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩<⟨0⋅1⟩) → (⟨0+1⟩<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩<⟨0⋅1⟩) → (⟨0+1⟩<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩<⟨0⋅1⟩) → (⟨0+1⟩<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩<⟨1⋅0⟩) → (⟨0+1⟩<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩<⟨1⋅0⟩) → (⟨0+1⟩<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩<⟨1⋅0⟩) → (⟨0+1⟩<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩<⟨1⋅0⟩) → (⟨0+1⟩<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩<⟨1⋅0⟩) → (⟨0+1⟩<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩<⟨1⋅0⟩) → (⟨0+1⟩<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩<⟨1⋅0⟩) → (⟨0+1⟩<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩<⟨1⋅0⟩) → (⟨0+1⟩<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0+1⟩<⟨1⋅1⟩) → (⟨0+1⟩<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0+1⟩<⟨1⋅1⟩) → (⟨0+1⟩<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0+1⟩<⟨1⋅1⟩) → (⟨0+1⟩<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0+1⟩<⟨1⋅1⟩) → (⟨0+1⟩<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0+1⟩<⟨1⋅1⟩) → (⟨0+1⟩<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0+1⟩<⟨1⋅1⟩) → (⟨0+1⟩<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0+1⟩<⟨1⋅1⟩) → (⟨0+1⟩<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0+1⟩<⟨1⋅1⟩) → (⟨0+1⟩<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩<⟨0+0⟩) → (⟨1+0⟩<⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩<⟨0+0⟩) → (⟨1+0⟩<⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩<⟨0+0⟩) → (⟨1+0⟩<⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩<⟨0+0⟩) → (⟨1+0⟩<⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩<⟨0+0⟩) → (⟨1+0⟩<⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩<⟨0+0⟩) → (⟨1+0⟩<⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩<⟨0+0⟩) → (⟨1+0⟩<⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩<⟨0+0⟩) → (⟨1+0⟩<⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩<⟨0+1⟩) → (⟨1+0⟩<⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩<⟨0+1⟩) → (⟨1+0⟩<⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩<⟨0+1⟩) → (⟨1+0⟩<⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩<⟨0+1⟩) → (⟨1+0⟩<⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩<⟨0+1⟩) → (⟨1+0⟩<⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩<⟨0+1⟩) → (⟨1+0⟩<⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩<⟨0+1⟩) → (⟨1+0⟩<⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩<⟨0+1⟩) → (⟨1+0⟩<⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩<⟨1+0⟩) → (⟨1+0⟩<⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩<⟨1+0⟩) → (⟨1+0⟩<⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩<⟨1+0⟩) → (⟨1+0⟩<⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩<⟨1+0⟩) → (⟨1+0⟩<⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩<⟨1+0⟩) → (⟨1+0⟩<⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩<⟨1+0⟩) → (⟨1+0⟩<⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩<⟨1+0⟩) → (⟨1+0⟩<⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩<⟨1+0⟩) → (⟨1+0⟩<⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩<⟨1+1⟩) → (⟨1+0⟩<⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩<⟨1+1⟩) → (⟨1+0⟩<⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩<⟨1+1⟩) → (⟨1+0⟩<⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩<⟨1+1⟩) → (⟨1+0⟩<⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩<⟨1+1⟩) → (⟨1+0⟩<⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩<⟨1+1⟩) → (⟨1+0⟩<⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩<⟨1+1⟩) → (⟨1+0⟩<⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩<⟨1+1⟩) → (⟨1+0⟩<⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩<⟨0⋅0⟩) → (⟨1+0⟩<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩<⟨0⋅0⟩) → (⟨1+0⟩<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩<⟨0⋅0⟩) → (⟨1+0⟩<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩<⟨0⋅0⟩) → (⟨1+0⟩<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩<⟨0⋅0⟩) → (⟨1+0⟩<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩<⟨0⋅0⟩) → (⟨1+0⟩<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩<⟨0⋅0⟩) → (⟨1+0⟩<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩<⟨0⋅0⟩) → (⟨1+0⟩<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩<⟨0⋅1⟩) → (⟨1+0⟩<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩<⟨0⋅1⟩) → (⟨1+0⟩<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩<⟨0⋅1⟩) → (⟨1+0⟩<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩<⟨0⋅1⟩) → (⟨1+0⟩<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩<⟨0⋅1⟩) → (⟨1+0⟩<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩<⟨0⋅1⟩) → (⟨1+0⟩<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩<⟨0⋅1⟩) → (⟨1+0⟩<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩<⟨0⋅1⟩) → (⟨1+0⟩<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩<⟨1⋅0⟩) → (⟨1+0⟩<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩<⟨1⋅0⟩) → (⟨1+0⟩<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩<⟨1⋅0⟩) → (⟨1+0⟩<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩<⟨1⋅0⟩) → (⟨1+0⟩<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩<⟨1⋅0⟩) → (⟨1+0⟩<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩<⟨1⋅0⟩) → (⟨1+0⟩<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩<⟨1⋅0⟩) → (⟨1+0⟩<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩<⟨1⋅0⟩) → (⟨1+0⟩<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1+0⟩<⟨1⋅1⟩) → (⟨1+0⟩<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1+0⟩<⟨1⋅1⟩) → (⟨1+0⟩<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1+0⟩<⟨1⋅1⟩) → (⟨1+0⟩<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1+0⟩<⟨1⋅1⟩) → (⟨1+0⟩<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1+0⟩<⟨1⋅1⟩) → (⟨1+0⟩<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1+0⟩<⟨1⋅1⟩) → (⟨1+0⟩<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1+0⟩<⟨1⋅1⟩) → (⟨1+0⟩<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1+0⟩<⟨1⋅1⟩) → (⟨1+0⟩<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩<⟨0+0⟩) → (⟨1+1⟩<⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩<⟨0+0⟩) → (⟨1+1⟩<⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩<⟨0+0⟩) → (⟨1+1⟩<⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩<⟨0+0⟩) → (⟨1+1⟩<⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩<⟨0+0⟩) → (⟨1+1⟩<⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩<⟨0+0⟩) → (⟨1+1⟩<⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩<⟨0+0⟩) → (⟨1+1⟩<⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩<⟨0+0⟩) → (⟨1+1⟩<⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩<⟨0+1⟩) → (⟨1+1⟩<⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩<⟨0+1⟩) → (⟨1+1⟩<⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩<⟨0+1⟩) → (⟨1+1⟩<⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩<⟨0+1⟩) → (⟨1+1⟩<⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩<⟨0+1⟩) → (⟨1+1⟩<⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩<⟨0+1⟩) → (⟨1+1⟩<⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩<⟨0+1⟩) → (⟨1+1⟩<⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩<⟨0+1⟩) → (⟨1+1⟩<⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩<⟨1+0⟩) → (⟨1+1⟩<⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩<⟨1+0⟩) → (⟨1+1⟩<⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩<⟨1+0⟩) → (⟨1+1⟩<⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩<⟨1+0⟩) → (⟨1+1⟩<⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩<⟨1+0⟩) → (⟨1+1⟩<⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩<⟨1+0⟩) → (⟨1+1⟩<⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩<⟨1+0⟩) → (⟨1+1⟩<⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩<⟨1+0⟩) → (⟨1+1⟩<⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩<⟨1+1⟩) → (⟨1+1⟩<⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩<⟨1+1⟩) → (⟨1+1⟩<⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩<⟨1+1⟩) → (⟨1+1⟩<⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩<⟨1+1⟩) → (⟨1+1⟩<⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩<⟨1+1⟩) → (⟨1+1⟩<⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩<⟨1+1⟩) → (⟨1+1⟩<⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩<⟨1+1⟩) → (⟨1+1⟩<⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩<⟨1+1⟩) → (⟨1+1⟩<⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩<⟨0⋅0⟩) → (⟨1+1⟩<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩<⟨0⋅0⟩) → (⟨1+1⟩<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩<⟨0⋅0⟩) → (⟨1+1⟩<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩<⟨0⋅0⟩) → (⟨1+1⟩<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩<⟨0⋅0⟩) → (⟨1+1⟩<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩<⟨0⋅0⟩) → (⟨1+1⟩<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩<⟨0⋅0⟩) → (⟨1+1⟩<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩<⟨0⋅0⟩) → (⟨1+1⟩<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩<⟨0⋅1⟩) → (⟨1+1⟩<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩<⟨0⋅1⟩) → (⟨1+1⟩<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩<⟨0⋅1⟩) → (⟨1+1⟩<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩<⟨0⋅1⟩) → (⟨1+1⟩<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩<⟨0⋅1⟩) → (⟨1+1⟩<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩<⟨0⋅1⟩) → (⟨1+1⟩<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩<⟨0⋅1⟩) → (⟨1+1⟩<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩<⟨0⋅1⟩) → (⟨1+1⟩<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩<⟨1⋅0⟩) → (⟨1+1⟩<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩<⟨1⋅0⟩) → (⟨1+1⟩<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩<⟨1⋅0⟩) → (⟨1+1⟩<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩<⟨1⋅0⟩) → (⟨1+1⟩<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩<⟨1⋅0⟩) → (⟨1+1⟩<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩<⟨1⋅0⟩) → (⟨1+1⟩<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩<⟨1⋅0⟩) → (⟨1+1⟩<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩<⟨1⋅0⟩) → (⟨1+1⟩<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1+1⟩<⟨1⋅1⟩) → (⟨1+1⟩<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1+1⟩<⟨1⋅1⟩) → (⟨1+1⟩<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1+1⟩<⟨1⋅1⟩) → (⟨1+1⟩<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1+1⟩<⟨1⋅1⟩) → (⟨1+1⟩<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1+1⟩<⟨1⋅1⟩) → (⟨1+1⟩<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1+1⟩<⟨1⋅1⟩) → (⟨1+1⟩<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1+1⟩<⟨1⋅1⟩) → (⟨1+1⟩<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1+1⟩<⟨1⋅1⟩) → (⟨1+1⟩<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩<⟨0+0⟩) → (⟨0⋅0⟩<⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩<⟨0+0⟩) → (⟨0⋅0⟩<⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩<⟨0+0⟩) → (⟨0⋅0⟩<⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩<⟨0+0⟩) → (⟨0⋅0⟩<⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩<⟨0+0⟩) → (⟨0⋅0⟩<⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩<⟨0+0⟩) → (⟨0⋅0⟩<⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩<⟨0+0⟩) → (⟨0⋅0⟩<⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩<⟨0+0⟩) → (⟨0⋅0⟩<⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩<⟨0+1⟩) → (⟨0⋅0⟩<⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩<⟨0+1⟩) → (⟨0⋅0⟩<⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩<⟨0+1⟩) → (⟨0⋅0⟩<⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩<⟨0+1⟩) → (⟨0⋅0⟩<⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩<⟨0+1⟩) → (⟨0⋅0⟩<⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩<⟨0+1⟩) → (⟨0⋅0⟩<⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩<⟨0+1⟩) → (⟨0⋅0⟩<⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩<⟨0+1⟩) → (⟨0⋅0⟩<⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩<⟨1+0⟩) → (⟨0⋅0⟩<⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩<⟨1+0⟩) → (⟨0⋅0⟩<⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩<⟨1+0⟩) → (⟨0⋅0⟩<⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩<⟨1+0⟩) → (⟨0⋅0⟩<⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩<⟨1+0⟩) → (⟨0⋅0⟩<⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩<⟨1+0⟩) → (⟨0⋅0⟩<⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩<⟨1+0⟩) → (⟨0⋅0⟩<⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩<⟨1+0⟩) → (⟨0⋅0⟩<⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩<⟨1+1⟩) → (⟨0⋅0⟩<⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩<⟨1+1⟩) → (⟨0⋅0⟩<⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩<⟨1+1⟩) → (⟨0⋅0⟩<⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩<⟨1+1⟩) → (⟨0⋅0⟩<⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩<⟨1+1⟩) → (⟨0⋅0⟩<⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩<⟨1+1⟩) → (⟨0⋅0⟩<⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩<⟨1+1⟩) → (⟨0⋅0⟩<⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩<⟨1+1⟩) → (⟨0⋅0⟩<⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩<⟨0⋅0⟩) → (⟨0⋅0⟩<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩<⟨0⋅0⟩) → (⟨0⋅0⟩<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩<⟨0⋅0⟩) → (⟨0⋅0⟩<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩<⟨0⋅0⟩) → (⟨0⋅0⟩<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩<⟨0⋅0⟩) → (⟨0⋅0⟩<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩<⟨0⋅0⟩) → (⟨0⋅0⟩<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩<⟨0⋅0⟩) → (⟨0⋅0⟩<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩<⟨0⋅0⟩) → (⟨0⋅0⟩<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩<⟨0⋅1⟩) → (⟨0⋅0⟩<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩<⟨0⋅1⟩) → (⟨0⋅0⟩<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩<⟨0⋅1⟩) → (⟨0⋅0⟩<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩<⟨0⋅1⟩) → (⟨0⋅0⟩<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩<⟨0⋅1⟩) → (⟨0⋅0⟩<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩<⟨0⋅1⟩) → (⟨0⋅0⟩<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩<⟨0⋅1⟩) → (⟨0⋅0⟩<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩<⟨0⋅1⟩) → (⟨0⋅0⟩<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩<⟨1⋅0⟩) → (⟨0⋅0⟩<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩<⟨1⋅0⟩) → (⟨0⋅0⟩<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩<⟨1⋅0⟩) → (⟨0⋅0⟩<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩<⟨1⋅0⟩) → (⟨0⋅0⟩<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩<⟨1⋅0⟩) → (⟨0⋅0⟩<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩<⟨1⋅0⟩) → (⟨0⋅0⟩<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩<⟨1⋅0⟩) → (⟨0⋅0⟩<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩<⟨1⋅0⟩) → (⟨0⋅0⟩<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅0⟩<⟨1⋅1⟩) → (⟨0⋅0⟩<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅0⟩<⟨1⋅1⟩) → (⟨0⋅0⟩<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅0⟩<⟨1⋅1⟩) → (⟨0⋅0⟩<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅0⟩<⟨1⋅1⟩) → (⟨0⋅0⟩<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅0⟩<⟨1⋅1⟩) → (⟨0⋅0⟩<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅0⟩<⟨1⋅1⟩) → (⟨0⋅0⟩<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅0⟩<⟨1⋅1⟩) → (⟨0⋅0⟩<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅0⟩<⟨1⋅1⟩) → (⟨0⋅0⟩<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩<⟨0+0⟩) → (⟨0⋅1⟩<⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩<⟨0+0⟩) → (⟨0⋅1⟩<⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩<⟨0+0⟩) → (⟨0⋅1⟩<⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩<⟨0+0⟩) → (⟨0⋅1⟩<⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩<⟨0+0⟩) → (⟨0⋅1⟩<⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩<⟨0+0⟩) → (⟨0⋅1⟩<⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩<⟨0+0⟩) → (⟨0⋅1⟩<⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩<⟨0+0⟩) → (⟨0⋅1⟩<⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩<⟨0+1⟩) → (⟨0⋅1⟩<⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩<⟨0+1⟩) → (⟨0⋅1⟩<⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩<⟨0+1⟩) → (⟨0⋅1⟩<⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩<⟨0+1⟩) → (⟨0⋅1⟩<⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩<⟨0+1⟩) → (⟨0⋅1⟩<⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩<⟨0+1⟩) → (⟨0⋅1⟩<⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩<⟨0+1⟩) → (⟨0⋅1⟩<⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩<⟨0+1⟩) → (⟨0⋅1⟩<⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩<⟨1+0⟩) → (⟨0⋅1⟩<⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩<⟨1+0⟩) → (⟨0⋅1⟩<⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩<⟨1+0⟩) → (⟨0⋅1⟩<⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩<⟨1+0⟩) → (⟨0⋅1⟩<⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩<⟨1+0⟩) → (⟨0⋅1⟩<⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩<⟨1+0⟩) → (⟨0⋅1⟩<⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩<⟨1+0⟩) → (⟨0⋅1⟩<⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩<⟨1+0⟩) → (⟨0⋅1⟩<⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩<⟨1+1⟩) → (⟨0⋅1⟩<⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩<⟨1+1⟩) → (⟨0⋅1⟩<⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩<⟨1+1⟩) → (⟨0⋅1⟩<⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩<⟨1+1⟩) → (⟨0⋅1⟩<⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩<⟨1+1⟩) → (⟨0⋅1⟩<⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩<⟨1+1⟩) → (⟨0⋅1⟩<⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩<⟨1+1⟩) → (⟨0⋅1⟩<⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩<⟨1+1⟩) → (⟨0⋅1⟩<⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩<⟨0⋅0⟩) → (⟨0⋅1⟩<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩<⟨0⋅0⟩) → (⟨0⋅1⟩<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩<⟨0⋅0⟩) → (⟨0⋅1⟩<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩<⟨0⋅0⟩) → (⟨0⋅1⟩<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩<⟨0⋅0⟩) → (⟨0⋅1⟩<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩<⟨0⋅0⟩) → (⟨0⋅1⟩<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩<⟨0⋅0⟩) → (⟨0⋅1⟩<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩<⟨0⋅0⟩) → (⟨0⋅1⟩<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩<⟨0⋅1⟩) → (⟨0⋅1⟩<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩<⟨0⋅1⟩) → (⟨0⋅1⟩<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩<⟨0⋅1⟩) → (⟨0⋅1⟩<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩<⟨0⋅1⟩) → (⟨0⋅1⟩<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩<⟨0⋅1⟩) → (⟨0⋅1⟩<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩<⟨0⋅1⟩) → (⟨0⋅1⟩<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩<⟨0⋅1⟩) → (⟨0⋅1⟩<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩<⟨0⋅1⟩) → (⟨0⋅1⟩<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩<⟨1⋅0⟩) → (⟨0⋅1⟩<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩<⟨1⋅0⟩) → (⟨0⋅1⟩<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩<⟨1⋅0⟩) → (⟨0⋅1⟩<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩<⟨1⋅0⟩) → (⟨0⋅1⟩<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩<⟨1⋅0⟩) → (⟨0⋅1⟩<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩<⟨1⋅0⟩) → (⟨0⋅1⟩<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩<⟨1⋅0⟩) → (⟨0⋅1⟩<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩<⟨1⋅0⟩) → (⟨0⋅1⟩<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨0⋅1⟩<⟨1⋅1⟩) → (⟨0⋅1⟩<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨0⋅1⟩<⟨1⋅1⟩) → (⟨0⋅1⟩<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨0⋅1⟩<⟨1⋅1⟩) → (⟨0⋅1⟩<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨0⋅1⟩<⟨1⋅1⟩) → (⟨0⋅1⟩<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨0⋅1⟩<⟨1⋅1⟩) → (⟨0⋅1⟩<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨0⋅1⟩<⟨1⋅1⟩) → (⟨0⋅1⟩<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨0⋅1⟩<⟨1⋅1⟩) → (⟨0⋅1⟩<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨0⋅1⟩<⟨1⋅1⟩) → (⟨0⋅1⟩<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩<⟨0+0⟩) → (⟨1⋅0⟩<⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩<⟨0+0⟩) → (⟨1⋅0⟩<⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩<⟨0+0⟩) → (⟨1⋅0⟩<⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩<⟨0+0⟩) → (⟨1⋅0⟩<⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩<⟨0+0⟩) → (⟨1⋅0⟩<⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩<⟨0+0⟩) → (⟨1⋅0⟩<⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩<⟨0+0⟩) → (⟨1⋅0⟩<⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩<⟨0+0⟩) → (⟨1⋅0⟩<⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩<⟨0+1⟩) → (⟨1⋅0⟩<⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩<⟨0+1⟩) → (⟨1⋅0⟩<⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩<⟨0+1⟩) → (⟨1⋅0⟩<⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩<⟨0+1⟩) → (⟨1⋅0⟩<⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩<⟨0+1⟩) → (⟨1⋅0⟩<⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩<⟨0+1⟩) → (⟨1⋅0⟩<⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩<⟨0+1⟩) → (⟨1⋅0⟩<⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩<⟨0+1⟩) → (⟨1⋅0⟩<⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩<⟨1+0⟩) → (⟨1⋅0⟩<⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩<⟨1+0⟩) → (⟨1⋅0⟩<⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩<⟨1+0⟩) → (⟨1⋅0⟩<⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩<⟨1+0⟩) → (⟨1⋅0⟩<⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩<⟨1+0⟩) → (⟨1⋅0⟩<⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩<⟨1+0⟩) → (⟨1⋅0⟩<⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩<⟨1+0⟩) → (⟨1⋅0⟩<⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩<⟨1+0⟩) → (⟨1⋅0⟩<⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩<⟨1+1⟩) → (⟨1⋅0⟩<⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩<⟨1+1⟩) → (⟨1⋅0⟩<⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩<⟨1+1⟩) → (⟨1⋅0⟩<⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩<⟨1+1⟩) → (⟨1⋅0⟩<⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩<⟨1+1⟩) → (⟨1⋅0⟩<⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩<⟨1+1⟩) → (⟨1⋅0⟩<⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩<⟨1+1⟩) → (⟨1⋅0⟩<⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩<⟨1+1⟩) → (⟨1⋅0⟩<⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩<⟨0⋅0⟩) → (⟨1⋅0⟩<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩<⟨0⋅0⟩) → (⟨1⋅0⟩<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩<⟨0⋅0⟩) → (⟨1⋅0⟩<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩<⟨0⋅0⟩) → (⟨1⋅0⟩<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩<⟨0⋅0⟩) → (⟨1⋅0⟩<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩<⟨0⋅0⟩) → (⟨1⋅0⟩<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩<⟨0⋅0⟩) → (⟨1⋅0⟩<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩<⟨0⋅0⟩) → (⟨1⋅0⟩<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩<⟨0⋅1⟩) → (⟨1⋅0⟩<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩<⟨0⋅1⟩) → (⟨1⋅0⟩<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩<⟨0⋅1⟩) → (⟨1⋅0⟩<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩<⟨0⋅1⟩) → (⟨1⋅0⟩<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩<⟨0⋅1⟩) → (⟨1⋅0⟩<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩<⟨0⋅1⟩) → (⟨1⋅0⟩<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩<⟨0⋅1⟩) → (⟨1⋅0⟩<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩<⟨0⋅1⟩) → (⟨1⋅0⟩<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩<⟨1⋅0⟩) → (⟨1⋅0⟩<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩<⟨1⋅0⟩) → (⟨1⋅0⟩<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩<⟨1⋅0⟩) → (⟨1⋅0⟩<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩<⟨1⋅0⟩) → (⟨1⋅0⟩<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩<⟨1⋅0⟩) → (⟨1⋅0⟩<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩<⟨1⋅0⟩) → (⟨1⋅0⟩<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩<⟨1⋅0⟩) → (⟨1⋅0⟩<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩<⟨1⋅0⟩) → (⟨1⋅0⟩<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅0⟩<⟨1⋅1⟩) → (⟨1⋅0⟩<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅0⟩<⟨1⋅1⟩) → (⟨1⋅0⟩<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅0⟩<⟨1⋅1⟩) → (⟨1⋅0⟩<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅0⟩<⟨1⋅1⟩) → (⟨1⋅0⟩<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅0⟩<⟨1⋅1⟩) → (⟨1⋅0⟩<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅0⟩<⟨1⋅1⟩) → (⟨1⋅0⟩<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅0⟩<⟨1⋅1⟩) → (⟨1⋅0⟩<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅0⟩<⟨1⋅1⟩) → (⟨1⋅0⟩<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩<⟨0+0⟩) → (⟨1⋅1⟩<⟨0+0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩<⟨0+0⟩) → (⟨1⋅1⟩<⟨0+0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩<⟨0+0⟩) → (⟨1⋅1⟩<⟨0+0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩<⟨0+0⟩) → (⟨1⋅1⟩<⟨0+0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩<⟨0+0⟩) → (⟨1⋅1⟩<⟨0+0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩<⟨0+0⟩) → (⟨1⋅1⟩<⟨0+0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩<⟨0+0⟩) → (⟨1⋅1⟩<⟨0+0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩<⟨0+0⟩) → (⟨1⋅1⟩<⟨0+0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩<⟨0+1⟩) → (⟨1⋅1⟩<⟨0+1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩<⟨0+1⟩) → (⟨1⋅1⟩<⟨0+1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩<⟨0+1⟩) → (⟨1⋅1⟩<⟨0+1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩<⟨0+1⟩) → (⟨1⋅1⟩<⟨0+1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩<⟨0+1⟩) → (⟨1⋅1⟩<⟨0+1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩<⟨0+1⟩) → (⟨1⋅1⟩<⟨0+1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩<⟨0+1⟩) → (⟨1⋅1⟩<⟨0+1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩<⟨0+1⟩) → (⟨1⋅1⟩<⟨0+1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩<⟨1+0⟩) → (⟨1⋅1⟩<⟨1+0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩<⟨1+0⟩) → (⟨1⋅1⟩<⟨1+0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩<⟨1+0⟩) → (⟨1⋅1⟩<⟨1+0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩<⟨1+0⟩) → (⟨1⋅1⟩<⟨1+0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩<⟨1+0⟩) → (⟨1⋅1⟩<⟨1+0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩<⟨1+0⟩) → (⟨1⋅1⟩<⟨1+0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩<⟨1+0⟩) → (⟨1⋅1⟩<⟨1+0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩<⟨1+0⟩) → (⟨1⋅1⟩<⟨1+0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩<⟨1+1⟩) → (⟨1⋅1⟩<⟨1+1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩<⟨1+1⟩) → (⟨1⋅1⟩<⟨1+1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩<⟨1+1⟩) → (⟨1⋅1⟩<⟨1+1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩<⟨1+1⟩) → (⟨1⋅1⟩<⟨1+1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩<⟨1+1⟩) → (⟨1⋅1⟩<⟨1+1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩<⟨1+1⟩) → (⟨1⋅1⟩<⟨1+1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩<⟨1+1⟩) → (⟨1⋅1⟩<⟨1+1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩<⟨1+1⟩) → (⟨1⋅1⟩<⟨1+1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩<⟨0⋅0⟩) → (⟨1⋅1⟩<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩<⟨0⋅0⟩) → (⟨1⋅1⟩<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩<⟨0⋅0⟩) → (⟨1⋅1⟩<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩<⟨0⋅0⟩) → (⟨1⋅1⟩<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩<⟨0⋅0⟩) → (⟨1⋅1⟩<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩<⟨0⋅0⟩) → (⟨1⋅1⟩<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩<⟨0⋅0⟩) → (⟨1⋅1⟩<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩<⟨0⋅0⟩) → (⟨1⋅1⟩<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩<⟨0⋅1⟩) → (⟨1⋅1⟩<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩<⟨0⋅1⟩) → (⟨1⋅1⟩<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩<⟨0⋅1⟩) → (⟨1⋅1⟩<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩<⟨0⋅1⟩) → (⟨1⋅1⟩<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩<⟨0⋅1⟩) → (⟨1⋅1⟩<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩<⟨0⋅1⟩) → (⟨1⋅1⟩<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩<⟨0⋅1⟩) → (⟨1⋅1⟩<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩<⟨0⋅1⟩) → (⟨1⋅1⟩<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩<⟨1⋅0⟩) → (⟨1⋅1⟩<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩<⟨1⋅0⟩) → (⟨1⋅1⟩<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩<⟨1⋅0⟩) → (⟨1⋅1⟩<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩<⟨1⋅0⟩) → (⟨1⋅1⟩<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩<⟨1⋅0⟩) → (⟨1⋅1⟩<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩<⟨1⋅0⟩) → (⟨1⋅1⟩<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩<⟨1⋅0⟩) → (⟨1⋅1⟩<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩<⟨1⋅0⟩) → (⟨1⋅1⟩<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬⟨1⋅1⟩<⟨1⋅1⟩) → (⟨1⋅1⟩<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬⟨1⋅1⟩<⟨1⋅1⟩) → (⟨1⋅1⟩<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬⟨1⋅1⟩<⟨1⋅1⟩) → (⟨1⋅1⟩<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬⟨1⋅1⟩<⟨1⋅1⟩) → (⟨1⋅1⟩<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬⟨1⋅1⟩<⟨1⋅1⟩) → (⟨1⋅1⟩<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬⟨1⋅1⟩<⟨1⋅1⟩) → (⟨1⋅1⟩<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬⟨1⋅1⟩<⟨1⋅1⟩) → (⟨1⋅1⟩<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬⟨1⋅1⟩<⟨1⋅1⟩) → (⟨1⋅1⟩<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬⟨0+⟨0+0⟩⟩<0) → (⟨0+⟨0+0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0+⟨0+0⟩⟩<0) → (⟨0+⟨0+0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0+⟨0+0⟩⟩<0) → (⟨0+⟨0+0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0+⟨0+0⟩⟩<0) → (⟨0+⟨0+0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0+⟨0+0⟩⟩<0) → (⟨0+⟨0+0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0+⟨0+0⟩⟩<0) → (⟨0+⟨0+0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0+⟨0+0⟩⟩<0) → (⟨0+⟨0+0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0+⟨0+0⟩⟩<0) → (⟨0+⟨0+0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0+⟨0+0⟩⟩<1) → (⟨0+⟨0+0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0+⟨0+0⟩⟩<1) → (⟨0+⟨0+0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0+⟨0+0⟩⟩<1) → (⟨0+⟨0+0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0+⟨0+0⟩⟩<1) → (⟨0+⟨0+0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0+⟨0+0⟩⟩<1) → (⟨0+⟨0+0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0+⟨0+0⟩⟩<1) → (⟨0+⟨0+0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0+⟨0+0⟩⟩<1) → (⟨0+⟨0+0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0+⟨0+0⟩⟩<1) → (⟨0+⟨0+0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨0+⟨0+1⟩⟩<0) → (⟨0+⟨0+1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0+⟨0+1⟩⟩<0) → (⟨0+⟨0+1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0+⟨0+1⟩⟩<0) → (⟨0+⟨0+1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0+⟨0+1⟩⟩<0) → (⟨0+⟨0+1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0+⟨0+1⟩⟩<0) → (⟨0+⟨0+1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0+⟨0+1⟩⟩<0) → (⟨0+⟨0+1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0+⟨0+1⟩⟩<0) → (⟨0+⟨0+1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0+⟨0+1⟩⟩<0) → (⟨0+⟨0+1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0+⟨0+1⟩⟩<1) → (⟨0+⟨0+1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0+⟨0+1⟩⟩<1) → (⟨0+⟨0+1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0+⟨0+1⟩⟩<1) → (⟨0+⟨0+1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0+⟨0+1⟩⟩<1) → (⟨0+⟨0+1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0+⟨0+1⟩⟩<1) → (⟨0+⟨0+1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0+⟨0+1⟩⟩<1) → (⟨0+⟨0+1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0+⟨0+1⟩⟩<1) → (⟨0+⟨0+1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0+⟨0+1⟩⟩<1) → (⟨0+⟨0+1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨0+⟨1+0⟩⟩<0) → (⟨0+⟨1+0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0+⟨1+0⟩⟩<0) → (⟨0+⟨1+0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0+⟨1+0⟩⟩<0) → (⟨0+⟨1+0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0+⟨1+0⟩⟩<0) → (⟨0+⟨1+0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0+⟨1+0⟩⟩<0) → (⟨0+⟨1+0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0+⟨1+0⟩⟩<0) → (⟨0+⟨1+0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0+⟨1+0⟩⟩<0) → (⟨0+⟨1+0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0+⟨1+0⟩⟩<0) → (⟨0+⟨1+0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0+⟨1+0⟩⟩<1) → (⟨0+⟨1+0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0+⟨1+0⟩⟩<1) → (⟨0+⟨1+0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0+⟨1+0⟩⟩<1) → (⟨0+⟨1+0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0+⟨1+0⟩⟩<1) → (⟨0+⟨1+0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0+⟨1+0⟩⟩<1) → (⟨0+⟨1+0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0+⟨1+0⟩⟩<1) → (⟨0+⟨1+0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0+⟨1+0⟩⟩<1) → (⟨0+⟨1+0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0+⟨1+0⟩⟩<1) → (⟨0+⟨1+0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨0+⟨1+1⟩⟩<0) → (⟨0+⟨1+1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0+⟨1+1⟩⟩<0) → (⟨0+⟨1+1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0+⟨1+1⟩⟩<0) → (⟨0+⟨1+1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0+⟨1+1⟩⟩<0) → (⟨0+⟨1+1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0+⟨1+1⟩⟩<0) → (⟨0+⟨1+1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0+⟨1+1⟩⟩<0) → (⟨0+⟨1+1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0+⟨1+1⟩⟩<0) → (⟨0+⟨1+1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0+⟨1+1⟩⟩<0) → (⟨0+⟨1+1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0+⟨1+1⟩⟩<1) → (⟨0+⟨1+1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0+⟨1+1⟩⟩<1) → (⟨0+⟨1+1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0+⟨1+1⟩⟩<1) → (⟨0+⟨1+1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0+⟨1+1⟩⟩<1) → (⟨0+⟨1+1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0+⟨1+1⟩⟩<1) → (⟨0+⟨1+1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0+⟨1+1⟩⟩<1) → (⟨0+⟨1+1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0+⟨1+1⟩⟩<1) → (⟨0+⟨1+1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0+⟨1+1⟩⟩<1) → (⟨0+⟨1+1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨0+⟨0⋅0⟩⟩<0) → (⟨0+⟨0⋅0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0+⟨0⋅0⟩⟩<0) → (⟨0+⟨0⋅0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0+⟨0⋅0⟩⟩<0) → (⟨0+⟨0⋅0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0+⟨0⋅0⟩⟩<0) → (⟨0+⟨0⋅0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0+⟨0⋅0⟩⟩<0) → (⟨0+⟨0⋅0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0+⟨0⋅0⟩⟩<0) → (⟨0+⟨0⋅0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0+⟨0⋅0⟩⟩<0) → (⟨0+⟨0⋅0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0+⟨0⋅0⟩⟩<0) → (⟨0+⟨0⋅0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0+⟨0⋅0⟩⟩<1) → (⟨0+⟨0⋅0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0+⟨0⋅0⟩⟩<1) → (⟨0+⟨0⋅0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0+⟨0⋅0⟩⟩<1) → (⟨0+⟨0⋅0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0+⟨0⋅0⟩⟩<1) → (⟨0+⟨0⋅0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0+⟨0⋅0⟩⟩<1) → (⟨0+⟨0⋅0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0+⟨0⋅0⟩⟩<1) → (⟨0+⟨0⋅0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0+⟨0⋅0⟩⟩<1) → (⟨0+⟨0⋅0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0+⟨0⋅0⟩⟩<1) → (⟨0+⟨0⋅0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨0+⟨0⋅1⟩⟩<0) → (⟨0+⟨0⋅1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0+⟨0⋅1⟩⟩<0) → (⟨0+⟨0⋅1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0+⟨0⋅1⟩⟩<0) → (⟨0+⟨0⋅1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0+⟨0⋅1⟩⟩<0) → (⟨0+⟨0⋅1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0+⟨0⋅1⟩⟩<0) → (⟨0+⟨0⋅1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0+⟨0⋅1⟩⟩<0) → (⟨0+⟨0⋅1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0+⟨0⋅1⟩⟩<0) → (⟨0+⟨0⋅1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0+⟨0⋅1⟩⟩<0) → (⟨0+⟨0⋅1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0+⟨0⋅1⟩⟩<1) → (⟨0+⟨0⋅1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0+⟨0⋅1⟩⟩<1) → (⟨0+⟨0⋅1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0+⟨0⋅1⟩⟩<1) → (⟨0+⟨0⋅1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0+⟨0⋅1⟩⟩<1) → (⟨0+⟨0⋅1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0+⟨0⋅1⟩⟩<1) → (⟨0+⟨0⋅1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0+⟨0⋅1⟩⟩<1) → (⟨0+⟨0⋅1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0+⟨0⋅1⟩⟩<1) → (⟨0+⟨0⋅1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0+⟨0⋅1⟩⟩<1) → (⟨0+⟨0⋅1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨0+⟨1⋅0⟩⟩<0) → (⟨0+⟨1⋅0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0+⟨1⋅0⟩⟩<0) → (⟨0+⟨1⋅0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0+⟨1⋅0⟩⟩<0) → (⟨0+⟨1⋅0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0+⟨1⋅0⟩⟩<0) → (⟨0+⟨1⋅0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0+⟨1⋅0⟩⟩<0) → (⟨0+⟨1⋅0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0+⟨1⋅0⟩⟩<0) → (⟨0+⟨1⋅0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0+⟨1⋅0⟩⟩<0) → (⟨0+⟨1⋅0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0+⟨1⋅0⟩⟩<0) → (⟨0+⟨1⋅0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0+⟨1⋅0⟩⟩<1) → (⟨0+⟨1⋅0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0+⟨1⋅0⟩⟩<1) → (⟨0+⟨1⋅0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0+⟨1⋅0⟩⟩<1) → (⟨0+⟨1⋅0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0+⟨1⋅0⟩⟩<1) → (⟨0+⟨1⋅0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0+⟨1⋅0⟩⟩<1) → (⟨0+⟨1⋅0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0+⟨1⋅0⟩⟩<1) → (⟨0+⟨1⋅0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0+⟨1⋅0⟩⟩<1) → (⟨0+⟨1⋅0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0+⟨1⋅0⟩⟩<1) → (⟨0+⟨1⋅0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨0+⟨1⋅1⟩⟩<0) → (⟨0+⟨1⋅1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0+⟨1⋅1⟩⟩<0) → (⟨0+⟨1⋅1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0+⟨1⋅1⟩⟩<0) → (⟨0+⟨1⋅1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0+⟨1⋅1⟩⟩<0) → (⟨0+⟨1⋅1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0+⟨1⋅1⟩⟩<0) → (⟨0+⟨1⋅1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0+⟨1⋅1⟩⟩<0) → (⟨0+⟨1⋅1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0+⟨1⋅1⟩⟩<0) → (⟨0+⟨1⋅1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0+⟨1⋅1⟩⟩<0) → (⟨0+⟨1⋅1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0+⟨1⋅1⟩⟩<1) → (⟨0+⟨1⋅1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0+⟨1⋅1⟩⟩<1) → (⟨0+⟨1⋅1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0+⟨1⋅1⟩⟩<1) → (⟨0+⟨1⋅1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0+⟨1⋅1⟩⟩<1) → (⟨0+⟨1⋅1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0+⟨1⋅1⟩⟩<1) → (⟨0+⟨1⋅1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0+⟨1⋅1⟩⟩<1) → (⟨0+⟨1⋅1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0+⟨1⋅1⟩⟩<1) → (⟨0+⟨1⋅1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0+⟨1⋅1⟩⟩<1) → (⟨0+⟨1⋅1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1+⟨0+0⟩⟩<0) → (⟨1+⟨0+0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1+⟨0+0⟩⟩<0) → (⟨1+⟨0+0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1+⟨0+0⟩⟩<0) → (⟨1+⟨0+0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1+⟨0+0⟩⟩<0) → (⟨1+⟨0+0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1+⟨0+0⟩⟩<0) → (⟨1+⟨0+0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1+⟨0+0⟩⟩<0) → (⟨1+⟨0+0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1+⟨0+0⟩⟩<0) → (⟨1+⟨0+0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1+⟨0+0⟩⟩<0) → (⟨1+⟨0+0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1+⟨0+0⟩⟩<1) → (⟨1+⟨0+0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1+⟨0+0⟩⟩<1) → (⟨1+⟨0+0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1+⟨0+0⟩⟩<1) → (⟨1+⟨0+0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1+⟨0+0⟩⟩<1) → (⟨1+⟨0+0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1+⟨0+0⟩⟩<1) → (⟨1+⟨0+0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1+⟨0+0⟩⟩<1) → (⟨1+⟨0+0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1+⟨0+0⟩⟩<1) → (⟨1+⟨0+0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1+⟨0+0⟩⟩<1) → (⟨1+⟨0+0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1+⟨0+1⟩⟩<0) → (⟨1+⟨0+1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1+⟨0+1⟩⟩<0) → (⟨1+⟨0+1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1+⟨0+1⟩⟩<0) → (⟨1+⟨0+1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1+⟨0+1⟩⟩<0) → (⟨1+⟨0+1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1+⟨0+1⟩⟩<0) → (⟨1+⟨0+1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1+⟨0+1⟩⟩<0) → (⟨1+⟨0+1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1+⟨0+1⟩⟩<0) → (⟨1+⟨0+1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1+⟨0+1⟩⟩<0) → (⟨1+⟨0+1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1+⟨0+1⟩⟩<1) → (⟨1+⟨0+1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1+⟨0+1⟩⟩<1) → (⟨1+⟨0+1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1+⟨0+1⟩⟩<1) → (⟨1+⟨0+1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1+⟨0+1⟩⟩<1) → (⟨1+⟨0+1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1+⟨0+1⟩⟩<1) → (⟨1+⟨0+1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1+⟨0+1⟩⟩<1) → (⟨1+⟨0+1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1+⟨0+1⟩⟩<1) → (⟨1+⟨0+1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1+⟨0+1⟩⟩<1) → (⟨1+⟨0+1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1+⟨1+0⟩⟩<0) → (⟨1+⟨1+0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1+⟨1+0⟩⟩<0) → (⟨1+⟨1+0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1+⟨1+0⟩⟩<0) → (⟨1+⟨1+0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1+⟨1+0⟩⟩<0) → (⟨1+⟨1+0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1+⟨1+0⟩⟩<0) → (⟨1+⟨1+0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1+⟨1+0⟩⟩<0) → (⟨1+⟨1+0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1+⟨1+0⟩⟩<0) → (⟨1+⟨1+0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1+⟨1+0⟩⟩<0) → (⟨1+⟨1+0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1+⟨1+0⟩⟩<1) → (⟨1+⟨1+0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1+⟨1+0⟩⟩<1) → (⟨1+⟨1+0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1+⟨1+0⟩⟩<1) → (⟨1+⟨1+0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1+⟨1+0⟩⟩<1) → (⟨1+⟨1+0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1+⟨1+0⟩⟩<1) → (⟨1+⟨1+0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1+⟨1+0⟩⟩<1) → (⟨1+⟨1+0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1+⟨1+0⟩⟩<1) → (⟨1+⟨1+0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1+⟨1+0⟩⟩<1) → (⟨1+⟨1+0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1+⟨1+1⟩⟩<0) → (⟨1+⟨1+1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1+⟨1+1⟩⟩<0) → (⟨1+⟨1+1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1+⟨1+1⟩⟩<0) → (⟨1+⟨1+1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1+⟨1+1⟩⟩<0) → (⟨1+⟨1+1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1+⟨1+1⟩⟩<0) → (⟨1+⟨1+1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1+⟨1+1⟩⟩<0) → (⟨1+⟨1+1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1+⟨1+1⟩⟩<0) → (⟨1+⟨1+1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1+⟨1+1⟩⟩<0) → (⟨1+⟨1+1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1+⟨1+1⟩⟩<1) → (⟨1+⟨1+1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1+⟨1+1⟩⟩<1) → (⟨1+⟨1+1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1+⟨1+1⟩⟩<1) → (⟨1+⟨1+1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1+⟨1+1⟩⟩<1) → (⟨1+⟨1+1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1+⟨1+1⟩⟩<1) → (⟨1+⟨1+1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1+⟨1+1⟩⟩<1) → (⟨1+⟨1+1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1+⟨1+1⟩⟩<1) → (⟨1+⟨1+1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1+⟨1+1⟩⟩<1) → (⟨1+⟨1+1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1+⟨0⋅0⟩⟩<0) → (⟨1+⟨0⋅0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1+⟨0⋅0⟩⟩<0) → (⟨1+⟨0⋅0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1+⟨0⋅0⟩⟩<0) → (⟨1+⟨0⋅0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1+⟨0⋅0⟩⟩<0) → (⟨1+⟨0⋅0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1+⟨0⋅0⟩⟩<0) → (⟨1+⟨0⋅0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1+⟨0⋅0⟩⟩<0) → (⟨1+⟨0⋅0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1+⟨0⋅0⟩⟩<0) → (⟨1+⟨0⋅0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1+⟨0⋅0⟩⟩<0) → (⟨1+⟨0⋅0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1+⟨0⋅0⟩⟩<1) → (⟨1+⟨0⋅0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1+⟨0⋅0⟩⟩<1) → (⟨1+⟨0⋅0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1+⟨0⋅0⟩⟩<1) → (⟨1+⟨0⋅0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1+⟨0⋅0⟩⟩<1) → (⟨1+⟨0⋅0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1+⟨0⋅0⟩⟩<1) → (⟨1+⟨0⋅0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1+⟨0⋅0⟩⟩<1) → (⟨1+⟨0⋅0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1+⟨0⋅0⟩⟩<1) → (⟨1+⟨0⋅0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1+⟨0⋅0⟩⟩<1) → (⟨1+⟨0⋅0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1+⟨0⋅1⟩⟩<0) → (⟨1+⟨0⋅1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1+⟨0⋅1⟩⟩<0) → (⟨1+⟨0⋅1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1+⟨0⋅1⟩⟩<0) → (⟨1+⟨0⋅1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1+⟨0⋅1⟩⟩<0) → (⟨1+⟨0⋅1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1+⟨0⋅1⟩⟩<0) → (⟨1+⟨0⋅1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1+⟨0⋅1⟩⟩<0) → (⟨1+⟨0⋅1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1+⟨0⋅1⟩⟩<0) → (⟨1+⟨0⋅1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1+⟨0⋅1⟩⟩<0) → (⟨1+⟨0⋅1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1+⟨0⋅1⟩⟩<1) → (⟨1+⟨0⋅1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1+⟨0⋅1⟩⟩<1) → (⟨1+⟨0⋅1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1+⟨0⋅1⟩⟩<1) → (⟨1+⟨0⋅1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1+⟨0⋅1⟩⟩<1) → (⟨1+⟨0⋅1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1+⟨0⋅1⟩⟩<1) → (⟨1+⟨0⋅1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1+⟨0⋅1⟩⟩<1) → (⟨1+⟨0⋅1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1+⟨0⋅1⟩⟩<1) → (⟨1+⟨0⋅1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1+⟨0⋅1⟩⟩<1) → (⟨1+⟨0⋅1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1+⟨1⋅0⟩⟩<0) → (⟨1+⟨1⋅0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1+⟨1⋅0⟩⟩<0) → (⟨1+⟨1⋅0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1+⟨1⋅0⟩⟩<0) → (⟨1+⟨1⋅0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1+⟨1⋅0⟩⟩<0) → (⟨1+⟨1⋅0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1+⟨1⋅0⟩⟩<0) → (⟨1+⟨1⋅0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1+⟨1⋅0⟩⟩<0) → (⟨1+⟨1⋅0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1+⟨1⋅0⟩⟩<0) → (⟨1+⟨1⋅0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1+⟨1⋅0⟩⟩<0) → (⟨1+⟨1⋅0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1+⟨1⋅0⟩⟩<1) → (⟨1+⟨1⋅0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1+⟨1⋅0⟩⟩<1) → (⟨1+⟨1⋅0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1+⟨1⋅0⟩⟩<1) → (⟨1+⟨1⋅0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1+⟨1⋅0⟩⟩<1) → (⟨1+⟨1⋅0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1+⟨1⋅0⟩⟩<1) → (⟨1+⟨1⋅0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1+⟨1⋅0⟩⟩<1) → (⟨1+⟨1⋅0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1+⟨1⋅0⟩⟩<1) → (⟨1+⟨1⋅0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1+⟨1⋅0⟩⟩<1) → (⟨1+⟨1⋅0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1+⟨1⋅1⟩⟩<0) → (⟨1+⟨1⋅1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1+⟨1⋅1⟩⟩<0) → (⟨1+⟨1⋅1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1+⟨1⋅1⟩⟩<0) → (⟨1+⟨1⋅1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1+⟨1⋅1⟩⟩<0) → (⟨1+⟨1⋅1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1+⟨1⋅1⟩⟩<0) → (⟨1+⟨1⋅1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1+⟨1⋅1⟩⟩<0) → (⟨1+⟨1⋅1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1+⟨1⋅1⟩⟩<0) → (⟨1+⟨1⋅1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1+⟨1⋅1⟩⟩<0) → (⟨1+⟨1⋅1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1+⟨1⋅1⟩⟩<1) → (⟨1+⟨1⋅1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1+⟨1⋅1⟩⟩<1) → (⟨1+⟨1⋅1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1+⟨1⋅1⟩⟩<1) → (⟨1+⟨1⋅1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1+⟨1⋅1⟩⟩<1) → (⟨1+⟨1⋅1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1+⟨1⋅1⟩⟩<1) → (⟨1+⟨1⋅1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1+⟨1⋅1⟩⟩<1) → (⟨1+⟨1⋅1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1+⟨1⋅1⟩⟩<1) → (⟨1+⟨1⋅1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1+⟨1⋅1⟩⟩<1) → (⟨1+⟨1⋅1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩+0⟩<0) → (⟨⟨0+0⟩+0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩+0⟩<0) → (⟨⟨0+0⟩+0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩+0⟩<0) → (⟨⟨0+0⟩+0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩+0⟩<0) → (⟨⟨0+0⟩+0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩+0⟩<0) → (⟨⟨0+0⟩+0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩+0⟩<0) → (⟨⟨0+0⟩+0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩+0⟩<0) → (⟨⟨0+0⟩+0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩+0⟩<0) → (⟨⟨0+0⟩+0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩+0⟩<1) → (⟨⟨0+0⟩+0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩+0⟩<1) → (⟨⟨0+0⟩+0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩+0⟩<1) → (⟨⟨0+0⟩+0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩+0⟩<1) → (⟨⟨0+0⟩+0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩+0⟩<1) → (⟨⟨0+0⟩+0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩+0⟩<1) → (⟨⟨0+0⟩+0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩+0⟩<1) → (⟨⟨0+0⟩+0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩+0⟩<1) → (⟨⟨0+0⟩+0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩+1⟩<0) → (⟨⟨0+0⟩+1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩+1⟩<0) → (⟨⟨0+0⟩+1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩+1⟩<0) → (⟨⟨0+0⟩+1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩+1⟩<0) → (⟨⟨0+0⟩+1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩+1⟩<0) → (⟨⟨0+0⟩+1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩+1⟩<0) → (⟨⟨0+0⟩+1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩+1⟩<0) → (⟨⟨0+0⟩+1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩+1⟩<0) → (⟨⟨0+0⟩+1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩+1⟩<1) → (⟨⟨0+0⟩+1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩+1⟩<1) → (⟨⟨0+0⟩+1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩+1⟩<1) → (⟨⟨0+0⟩+1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩+1⟩<1) → (⟨⟨0+0⟩+1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩+1⟩<1) → (⟨⟨0+0⟩+1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩+1⟩<1) → (⟨⟨0+0⟩+1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩+1⟩<1) → (⟨⟨0+0⟩+1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩+1⟩<1) → (⟨⟨0+0⟩+1⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩+0⟩<0) → (⟨⟨0+1⟩+0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩+0⟩<0) → (⟨⟨0+1⟩+0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩+0⟩<0) → (⟨⟨0+1⟩+0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩+0⟩<0) → (⟨⟨0+1⟩+0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩+0⟩<0) → (⟨⟨0+1⟩+0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩+0⟩<0) → (⟨⟨0+1⟩+0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩+0⟩<0) → (⟨⟨0+1⟩+0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩+0⟩<0) → (⟨⟨0+1⟩+0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩+0⟩<1) → (⟨⟨0+1⟩+0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩+0⟩<1) → (⟨⟨0+1⟩+0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩+0⟩<1) → (⟨⟨0+1⟩+0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩+0⟩<1) → (⟨⟨0+1⟩+0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩+0⟩<1) → (⟨⟨0+1⟩+0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩+0⟩<1) → (⟨⟨0+1⟩+0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩+0⟩<1) → (⟨⟨0+1⟩+0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩+0⟩<1) → (⟨⟨0+1⟩+0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩+1⟩<0) → (⟨⟨0+1⟩+1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩+1⟩<0) → (⟨⟨0+1⟩+1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩+1⟩<0) → (⟨⟨0+1⟩+1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩+1⟩<0) → (⟨⟨0+1⟩+1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩+1⟩<0) → (⟨⟨0+1⟩+1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩+1⟩<0) → (⟨⟨0+1⟩+1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩+1⟩<0) → (⟨⟨0+1⟩+1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩+1⟩<0) → (⟨⟨0+1⟩+1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩+1⟩<1) → (⟨⟨0+1⟩+1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩+1⟩<1) → (⟨⟨0+1⟩+1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩+1⟩<1) → (⟨⟨0+1⟩+1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩+1⟩<1) → (⟨⟨0+1⟩+1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩+1⟩<1) → (⟨⟨0+1⟩+1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩+1⟩<1) → (⟨⟨0+1⟩+1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩+1⟩<1) → (⟨⟨0+1⟩+1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩+1⟩<1) → (⟨⟨0+1⟩+1⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩+0⟩<0) → (⟨⟨1+0⟩+0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩+0⟩<0) → (⟨⟨1+0⟩+0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩+0⟩<0) → (⟨⟨1+0⟩+0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩+0⟩<0) → (⟨⟨1+0⟩+0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩+0⟩<0) → (⟨⟨1+0⟩+0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩+0⟩<0) → (⟨⟨1+0⟩+0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩+0⟩<0) → (⟨⟨1+0⟩+0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩+0⟩<0) → (⟨⟨1+0⟩+0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩+0⟩<1) → (⟨⟨1+0⟩+0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩+0⟩<1) → (⟨⟨1+0⟩+0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩+0⟩<1) → (⟨⟨1+0⟩+0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩+0⟩<1) → (⟨⟨1+0⟩+0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩+0⟩<1) → (⟨⟨1+0⟩+0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩+0⟩<1) → (⟨⟨1+0⟩+0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩+0⟩<1) → (⟨⟨1+0⟩+0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩+0⟩<1) → (⟨⟨1+0⟩+0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩+1⟩<0) → (⟨⟨1+0⟩+1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩+1⟩<0) → (⟨⟨1+0⟩+1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩+1⟩<0) → (⟨⟨1+0⟩+1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩+1⟩<0) → (⟨⟨1+0⟩+1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩+1⟩<0) → (⟨⟨1+0⟩+1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩+1⟩<0) → (⟨⟨1+0⟩+1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩+1⟩<0) → (⟨⟨1+0⟩+1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩+1⟩<0) → (⟨⟨1+0⟩+1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩+1⟩<1) → (⟨⟨1+0⟩+1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩+1⟩<1) → (⟨⟨1+0⟩+1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩+1⟩<1) → (⟨⟨1+0⟩+1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩+1⟩<1) → (⟨⟨1+0⟩+1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩+1⟩<1) → (⟨⟨1+0⟩+1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩+1⟩<1) → (⟨⟨1+0⟩+1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩+1⟩<1) → (⟨⟨1+0⟩+1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩+1⟩<1) → (⟨⟨1+0⟩+1⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩+0⟩<0) → (⟨⟨1+1⟩+0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩+0⟩<0) → (⟨⟨1+1⟩+0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩+0⟩<0) → (⟨⟨1+1⟩+0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩+0⟩<0) → (⟨⟨1+1⟩+0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩+0⟩<0) → (⟨⟨1+1⟩+0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩+0⟩<0) → (⟨⟨1+1⟩+0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩+0⟩<0) → (⟨⟨1+1⟩+0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩+0⟩<0) → (⟨⟨1+1⟩+0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩+0⟩<1) → (⟨⟨1+1⟩+0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩+0⟩<1) → (⟨⟨1+1⟩+0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩+0⟩<1) → (⟨⟨1+1⟩+0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩+0⟩<1) → (⟨⟨1+1⟩+0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩+0⟩<1) → (⟨⟨1+1⟩+0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩+0⟩<1) → (⟨⟨1+1⟩+0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩+0⟩<1) → (⟨⟨1+1⟩+0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩+0⟩<1) → (⟨⟨1+1⟩+0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩+1⟩<0) → (⟨⟨1+1⟩+1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩+1⟩<0) → (⟨⟨1+1⟩+1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩+1⟩<0) → (⟨⟨1+1⟩+1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩+1⟩<0) → (⟨⟨1+1⟩+1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩+1⟩<0) → (⟨⟨1+1⟩+1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩+1⟩<0) → (⟨⟨1+1⟩+1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩+1⟩<0) → (⟨⟨1+1⟩+1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩+1⟩<0) → (⟨⟨1+1⟩+1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩+1⟩<1) → (⟨⟨1+1⟩+1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩+1⟩<1) → (⟨⟨1+1⟩+1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩+1⟩<1) → (⟨⟨1+1⟩+1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩+1⟩<1) → (⟨⟨1+1⟩+1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩+1⟩<1) → (⟨⟨1+1⟩+1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩+1⟩<1) → (⟨⟨1+1⟩+1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩+1⟩<1) → (⟨⟨1+1⟩+1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩+1⟩<1) → (⟨⟨1+1⟩+1⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩+0⟩<0) → (⟨⟨0⋅0⟩+0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩+0⟩<0) → (⟨⟨0⋅0⟩+0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩+0⟩<0) → (⟨⟨0⋅0⟩+0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩+0⟩<0) → (⟨⟨0⋅0⟩+0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩+0⟩<0) → (⟨⟨0⋅0⟩+0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩+0⟩<0) → (⟨⟨0⋅0⟩+0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩+0⟩<0) → (⟨⟨0⋅0⟩+0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩+0⟩<0) → (⟨⟨0⋅0⟩+0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩+0⟩<1) → (⟨⟨0⋅0⟩+0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩+0⟩<1) → (⟨⟨0⋅0⟩+0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩+0⟩<1) → (⟨⟨0⋅0⟩+0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩+0⟩<1) → (⟨⟨0⋅0⟩+0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩+0⟩<1) → (⟨⟨0⋅0⟩+0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩+0⟩<1) → (⟨⟨0⋅0⟩+0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩+0⟩<1) → (⟨⟨0⋅0⟩+0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩+0⟩<1) → (⟨⟨0⋅0⟩+0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩+1⟩<0) → (⟨⟨0⋅0⟩+1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩+1⟩<0) → (⟨⟨0⋅0⟩+1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩+1⟩<0) → (⟨⟨0⋅0⟩+1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩+1⟩<0) → (⟨⟨0⋅0⟩+1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩+1⟩<0) → (⟨⟨0⋅0⟩+1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩+1⟩<0) → (⟨⟨0⋅0⟩+1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩+1⟩<0) → (⟨⟨0⋅0⟩+1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩+1⟩<0) → (⟨⟨0⋅0⟩+1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩+1⟩<1) → (⟨⟨0⋅0⟩+1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩+1⟩<1) → (⟨⟨0⋅0⟩+1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩+1⟩<1) → (⟨⟨0⋅0⟩+1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩+1⟩<1) → (⟨⟨0⋅0⟩+1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩+1⟩<1) → (⟨⟨0⋅0⟩+1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩+1⟩<1) → (⟨⟨0⋅0⟩+1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩+1⟩<1) → (⟨⟨0⋅0⟩+1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩+1⟩<1) → (⟨⟨0⋅0⟩+1⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩+0⟩<0) → (⟨⟨0⋅1⟩+0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩+0⟩<0) → (⟨⟨0⋅1⟩+0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩+0⟩<0) → (⟨⟨0⋅1⟩+0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩+0⟩<0) → (⟨⟨0⋅1⟩+0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩+0⟩<0) → (⟨⟨0⋅1⟩+0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩+0⟩<0) → (⟨⟨0⋅1⟩+0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩+0⟩<0) → (⟨⟨0⋅1⟩+0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩+0⟩<0) → (⟨⟨0⋅1⟩+0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩+0⟩<1) → (⟨⟨0⋅1⟩+0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩+0⟩<1) → (⟨⟨0⋅1⟩+0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩+0⟩<1) → (⟨⟨0⋅1⟩+0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩+0⟩<1) → (⟨⟨0⋅1⟩+0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩+0⟩<1) → (⟨⟨0⋅1⟩+0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩+0⟩<1) → (⟨⟨0⋅1⟩+0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩+0⟩<1) → (⟨⟨0⋅1⟩+0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩+0⟩<1) → (⟨⟨0⋅1⟩+0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩+1⟩<0) → (⟨⟨0⋅1⟩+1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩+1⟩<0) → (⟨⟨0⋅1⟩+1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩+1⟩<0) → (⟨⟨0⋅1⟩+1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩+1⟩<0) → (⟨⟨0⋅1⟩+1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩+1⟩<0) → (⟨⟨0⋅1⟩+1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩+1⟩<0) → (⟨⟨0⋅1⟩+1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩+1⟩<0) → (⟨⟨0⋅1⟩+1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩+1⟩<0) → (⟨⟨0⋅1⟩+1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩+1⟩<1) → (⟨⟨0⋅1⟩+1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩+1⟩<1) → (⟨⟨0⋅1⟩+1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩+1⟩<1) → (⟨⟨0⋅1⟩+1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩+1⟩<1) → (⟨⟨0⋅1⟩+1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩+1⟩<1) → (⟨⟨0⋅1⟩+1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩+1⟩<1) → (⟨⟨0⋅1⟩+1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩+1⟩<1) → (⟨⟨0⋅1⟩+1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩+1⟩<1) → (⟨⟨0⋅1⟩+1⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩+0⟩<0) → (⟨⟨1⋅0⟩+0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩+0⟩<0) → (⟨⟨1⋅0⟩+0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩+0⟩<0) → (⟨⟨1⋅0⟩+0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩+0⟩<0) → (⟨⟨1⋅0⟩+0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩+0⟩<0) → (⟨⟨1⋅0⟩+0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩+0⟩<0) → (⟨⟨1⋅0⟩+0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩+0⟩<0) → (⟨⟨1⋅0⟩+0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩+0⟩<0) → (⟨⟨1⋅0⟩+0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩+0⟩<1) → (⟨⟨1⋅0⟩+0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩+0⟩<1) → (⟨⟨1⋅0⟩+0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩+0⟩<1) → (⟨⟨1⋅0⟩+0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩+0⟩<1) → (⟨⟨1⋅0⟩+0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩+0⟩<1) → (⟨⟨1⋅0⟩+0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩+0⟩<1) → (⟨⟨1⋅0⟩+0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩+0⟩<1) → (⟨⟨1⋅0⟩+0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩+0⟩<1) → (⟨⟨1⋅0⟩+0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩+1⟩<0) → (⟨⟨1⋅0⟩+1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩+1⟩<0) → (⟨⟨1⋅0⟩+1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩+1⟩<0) → (⟨⟨1⋅0⟩+1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩+1⟩<0) → (⟨⟨1⋅0⟩+1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩+1⟩<0) → (⟨⟨1⋅0⟩+1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩+1⟩<0) → (⟨⟨1⋅0⟩+1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩+1⟩<0) → (⟨⟨1⋅0⟩+1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩+1⟩<0) → (⟨⟨1⋅0⟩+1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩+1⟩<1) → (⟨⟨1⋅0⟩+1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩+1⟩<1) → (⟨⟨1⋅0⟩+1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩+1⟩<1) → (⟨⟨1⋅0⟩+1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩+1⟩<1) → (⟨⟨1⋅0⟩+1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩+1⟩<1) → (⟨⟨1⋅0⟩+1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩+1⟩<1) → (⟨⟨1⋅0⟩+1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩+1⟩<1) → (⟨⟨1⋅0⟩+1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩+1⟩<1) → (⟨⟨1⋅0⟩+1⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩+0⟩<0) → (⟨⟨1⋅1⟩+0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩+0⟩<0) → (⟨⟨1⋅1⟩+0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩+0⟩<0) → (⟨⟨1⋅1⟩+0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩+0⟩<0) → (⟨⟨1⋅1⟩+0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩+0⟩<0) → (⟨⟨1⋅1⟩+0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩+0⟩<0) → (⟨⟨1⋅1⟩+0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩+0⟩<0) → (⟨⟨1⋅1⟩+0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩+0⟩<0) → (⟨⟨1⋅1⟩+0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩+0⟩<1) → (⟨⟨1⋅1⟩+0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩+0⟩<1) → (⟨⟨1⋅1⟩+0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩+0⟩<1) → (⟨⟨1⋅1⟩+0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩+0⟩<1) → (⟨⟨1⋅1⟩+0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩+0⟩<1) → (⟨⟨1⋅1⟩+0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩+0⟩<1) → (⟨⟨1⋅1⟩+0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩+0⟩<1) → (⟨⟨1⋅1⟩+0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩+0⟩<1) → (⟨⟨1⋅1⟩+0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩+1⟩<0) → (⟨⟨1⋅1⟩+1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩+1⟩<0) → (⟨⟨1⋅1⟩+1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩+1⟩<0) → (⟨⟨1⋅1⟩+1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩+1⟩<0) → (⟨⟨1⋅1⟩+1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩+1⟩<0) → (⟨⟨1⋅1⟩+1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩+1⟩<0) → (⟨⟨1⋅1⟩+1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩+1⟩<0) → (⟨⟨1⋅1⟩+1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩+1⟩<0) → (⟨⟨1⋅1⟩+1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩+1⟩<1) → (⟨⟨1⋅1⟩+1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩+1⟩<1) → (⟨⟨1⋅1⟩+1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩+1⟩<1) → (⟨⟨1⋅1⟩+1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩+1⟩<1) → (⟨⟨1⋅1⟩+1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩+1⟩<1) → (⟨⟨1⋅1⟩+1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩+1⟩<1) → (⟨⟨1⋅1⟩+1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩+1⟩<1) → (⟨⟨1⋅1⟩+1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩+1⟩<1) → (⟨⟨1⋅1⟩+1⟩<1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0+0⟩⟩<0) → (⟨0⋅⟨0+0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0+0⟩⟩<0) → (⟨0⋅⟨0+0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0+0⟩⟩<0) → (⟨0⋅⟨0+0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0+0⟩⟩<0) → (⟨0⋅⟨0+0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0+0⟩⟩<0) → (⟨0⋅⟨0+0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0+0⟩⟩<0) → (⟨0⋅⟨0+0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0+0⟩⟩<0) → (⟨0⋅⟨0+0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0+0⟩⟩<0) → (⟨0⋅⟨0+0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0+0⟩⟩<1) → (⟨0⋅⟨0+0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0+0⟩⟩<1) → (⟨0⋅⟨0+0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0+0⟩⟩<1) → (⟨0⋅⟨0+0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0+0⟩⟩<1) → (⟨0⋅⟨0+0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0+0⟩⟩<1) → (⟨0⋅⟨0+0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0+0⟩⟩<1) → (⟨0⋅⟨0+0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0+0⟩⟩<1) → (⟨0⋅⟨0+0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0+0⟩⟩<1) → (⟨0⋅⟨0+0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0+1⟩⟩<0) → (⟨0⋅⟨0+1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0+1⟩⟩<0) → (⟨0⋅⟨0+1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0+1⟩⟩<0) → (⟨0⋅⟨0+1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0+1⟩⟩<0) → (⟨0⋅⟨0+1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0+1⟩⟩<0) → (⟨0⋅⟨0+1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0+1⟩⟩<0) → (⟨0⋅⟨0+1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0+1⟩⟩<0) → (⟨0⋅⟨0+1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0+1⟩⟩<0) → (⟨0⋅⟨0+1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0+1⟩⟩<1) → (⟨0⋅⟨0+1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0+1⟩⟩<1) → (⟨0⋅⟨0+1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0+1⟩⟩<1) → (⟨0⋅⟨0+1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0+1⟩⟩<1) → (⟨0⋅⟨0+1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0+1⟩⟩<1) → (⟨0⋅⟨0+1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0+1⟩⟩<1) → (⟨0⋅⟨0+1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0+1⟩⟩<1) → (⟨0⋅⟨0+1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0+1⟩⟩<1) → (⟨0⋅⟨0+1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1+0⟩⟩<0) → (⟨0⋅⟨1+0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1+0⟩⟩<0) → (⟨0⋅⟨1+0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1+0⟩⟩<0) → (⟨0⋅⟨1+0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1+0⟩⟩<0) → (⟨0⋅⟨1+0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1+0⟩⟩<0) → (⟨0⋅⟨1+0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1+0⟩⟩<0) → (⟨0⋅⟨1+0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1+0⟩⟩<0) → (⟨0⋅⟨1+0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1+0⟩⟩<0) → (⟨0⋅⟨1+0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1+0⟩⟩<1) → (⟨0⋅⟨1+0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1+0⟩⟩<1) → (⟨0⋅⟨1+0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1+0⟩⟩<1) → (⟨0⋅⟨1+0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1+0⟩⟩<1) → (⟨0⋅⟨1+0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1+0⟩⟩<1) → (⟨0⋅⟨1+0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1+0⟩⟩<1) → (⟨0⋅⟨1+0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1+0⟩⟩<1) → (⟨0⋅⟨1+0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1+0⟩⟩<1) → (⟨0⋅⟨1+0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1+1⟩⟩<0) → (⟨0⋅⟨1+1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1+1⟩⟩<0) → (⟨0⋅⟨1+1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1+1⟩⟩<0) → (⟨0⋅⟨1+1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1+1⟩⟩<0) → (⟨0⋅⟨1+1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1+1⟩⟩<0) → (⟨0⋅⟨1+1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1+1⟩⟩<0) → (⟨0⋅⟨1+1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1+1⟩⟩<0) → (⟨0⋅⟨1+1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1+1⟩⟩<0) → (⟨0⋅⟨1+1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1+1⟩⟩<1) → (⟨0⋅⟨1+1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1+1⟩⟩<1) → (⟨0⋅⟨1+1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1+1⟩⟩<1) → (⟨0⋅⟨1+1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1+1⟩⟩<1) → (⟨0⋅⟨1+1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1+1⟩⟩<1) → (⟨0⋅⟨1+1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1+1⟩⟩<1) → (⟨0⋅⟨1+1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1+1⟩⟩<1) → (⟨0⋅⟨1+1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1+1⟩⟩<1) → (⟨0⋅⟨1+1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0⋅0⟩⟩<0) → (⟨0⋅⟨0⋅0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0⋅0⟩⟩<0) → (⟨0⋅⟨0⋅0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0⋅0⟩⟩<0) → (⟨0⋅⟨0⋅0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0⋅0⟩⟩<0) → (⟨0⋅⟨0⋅0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0⋅0⟩⟩<0) → (⟨0⋅⟨0⋅0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0⋅0⟩⟩<0) → (⟨0⋅⟨0⋅0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0⋅0⟩⟩<0) → (⟨0⋅⟨0⋅0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0⋅0⟩⟩<0) → (⟨0⋅⟨0⋅0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0⋅0⟩⟩<1) → (⟨0⋅⟨0⋅0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0⋅0⟩⟩<1) → (⟨0⋅⟨0⋅0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0⋅0⟩⟩<1) → (⟨0⋅⟨0⋅0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0⋅0⟩⟩<1) → (⟨0⋅⟨0⋅0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0⋅0⟩⟩<1) → (⟨0⋅⟨0⋅0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0⋅0⟩⟩<1) → (⟨0⋅⟨0⋅0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0⋅0⟩⟩<1) → (⟨0⋅⟨0⋅0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0⋅0⟩⟩<1) → (⟨0⋅⟨0⋅0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0⋅1⟩⟩<0) → (⟨0⋅⟨0⋅1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0⋅1⟩⟩<0) → (⟨0⋅⟨0⋅1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0⋅1⟩⟩<0) → (⟨0⋅⟨0⋅1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0⋅1⟩⟩<0) → (⟨0⋅⟨0⋅1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0⋅1⟩⟩<0) → (⟨0⋅⟨0⋅1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0⋅1⟩⟩<0) → (⟨0⋅⟨0⋅1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0⋅1⟩⟩<0) → (⟨0⋅⟨0⋅1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0⋅1⟩⟩<0) → (⟨0⋅⟨0⋅1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨0⋅1⟩⟩<1) → (⟨0⋅⟨0⋅1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨0⋅1⟩⟩<1) → (⟨0⋅⟨0⋅1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨0⋅1⟩⟩<1) → (⟨0⋅⟨0⋅1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨0⋅1⟩⟩<1) → (⟨0⋅⟨0⋅1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨0⋅1⟩⟩<1) → (⟨0⋅⟨0⋅1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨0⋅1⟩⟩<1) → (⟨0⋅⟨0⋅1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨0⋅1⟩⟩<1) → (⟨0⋅⟨0⋅1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨0⋅1⟩⟩<1) → (⟨0⋅⟨0⋅1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1⋅0⟩⟩<0) → (⟨0⋅⟨1⋅0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1⋅0⟩⟩<0) → (⟨0⋅⟨1⋅0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1⋅0⟩⟩<0) → (⟨0⋅⟨1⋅0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1⋅0⟩⟩<0) → (⟨0⋅⟨1⋅0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1⋅0⟩⟩<0) → (⟨0⋅⟨1⋅0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1⋅0⟩⟩<0) → (⟨0⋅⟨1⋅0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1⋅0⟩⟩<0) → (⟨0⋅⟨1⋅0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1⋅0⟩⟩<0) → (⟨0⋅⟨1⋅0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1⋅0⟩⟩<1) → (⟨0⋅⟨1⋅0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1⋅0⟩⟩<1) → (⟨0⋅⟨1⋅0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1⋅0⟩⟩<1) → (⟨0⋅⟨1⋅0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1⋅0⟩⟩<1) → (⟨0⋅⟨1⋅0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1⋅0⟩⟩<1) → (⟨0⋅⟨1⋅0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1⋅0⟩⟩<1) → (⟨0⋅⟨1⋅0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1⋅0⟩⟩<1) → (⟨0⋅⟨1⋅0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1⋅0⟩⟩<1) → (⟨0⋅⟨1⋅0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1⋅1⟩⟩<0) → (⟨0⋅⟨1⋅1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1⋅1⟩⟩<0) → (⟨0⋅⟨1⋅1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1⋅1⟩⟩<0) → (⟨0⋅⟨1⋅1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1⋅1⟩⟩<0) → (⟨0⋅⟨1⋅1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1⋅1⟩⟩<0) → (⟨0⋅⟨1⋅1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1⋅1⟩⟩<0) → (⟨0⋅⟨1⋅1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1⋅1⟩⟩<0) → (⟨0⋅⟨1⋅1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1⋅1⟩⟩<0) → (⟨0⋅⟨1⋅1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨0⋅⟨1⋅1⟩⟩<1) → (⟨0⋅⟨1⋅1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨0⋅⟨1⋅1⟩⟩<1) → (⟨0⋅⟨1⋅1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨0⋅⟨1⋅1⟩⟩<1) → (⟨0⋅⟨1⋅1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨0⋅⟨1⋅1⟩⟩<1) → (⟨0⋅⟨1⋅1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨0⋅⟨1⋅1⟩⟩<1) → (⟨0⋅⟨1⋅1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨0⋅⟨1⋅1⟩⟩<1) → (⟨0⋅⟨1⋅1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨0⋅⟨1⋅1⟩⟩<1) → (⟨0⋅⟨1⋅1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨0⋅⟨1⋅1⟩⟩<1) → (⟨0⋅⟨1⋅1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0+0⟩⟩<0) → (⟨1⋅⟨0+0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0+0⟩⟩<0) → (⟨1⋅⟨0+0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0+0⟩⟩<0) → (⟨1⋅⟨0+0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0+0⟩⟩<0) → (⟨1⋅⟨0+0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0+0⟩⟩<0) → (⟨1⋅⟨0+0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0+0⟩⟩<0) → (⟨1⋅⟨0+0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0+0⟩⟩<0) → (⟨1⋅⟨0+0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0+0⟩⟩<0) → (⟨1⋅⟨0+0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0+0⟩⟩<1) → (⟨1⋅⟨0+0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0+0⟩⟩<1) → (⟨1⋅⟨0+0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0+0⟩⟩<1) → (⟨1⋅⟨0+0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0+0⟩⟩<1) → (⟨1⋅⟨0+0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0+0⟩⟩<1) → (⟨1⋅⟨0+0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0+0⟩⟩<1) → (⟨1⋅⟨0+0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0+0⟩⟩<1) → (⟨1⋅⟨0+0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0+0⟩⟩<1) → (⟨1⋅⟨0+0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0+1⟩⟩<0) → (⟨1⋅⟨0+1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0+1⟩⟩<0) → (⟨1⋅⟨0+1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0+1⟩⟩<0) → (⟨1⋅⟨0+1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0+1⟩⟩<0) → (⟨1⋅⟨0+1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0+1⟩⟩<0) → (⟨1⋅⟨0+1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0+1⟩⟩<0) → (⟨1⋅⟨0+1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0+1⟩⟩<0) → (⟨1⋅⟨0+1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0+1⟩⟩<0) → (⟨1⋅⟨0+1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0+1⟩⟩<1) → (⟨1⋅⟨0+1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0+1⟩⟩<1) → (⟨1⋅⟨0+1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0+1⟩⟩<1) → (⟨1⋅⟨0+1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0+1⟩⟩<1) → (⟨1⋅⟨0+1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0+1⟩⟩<1) → (⟨1⋅⟨0+1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0+1⟩⟩<1) → (⟨1⋅⟨0+1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0+1⟩⟩<1) → (⟨1⋅⟨0+1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0+1⟩⟩<1) → (⟨1⋅⟨0+1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1+0⟩⟩<0) → (⟨1⋅⟨1+0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1+0⟩⟩<0) → (⟨1⋅⟨1+0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1+0⟩⟩<0) → (⟨1⋅⟨1+0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1+0⟩⟩<0) → (⟨1⋅⟨1+0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1+0⟩⟩<0) → (⟨1⋅⟨1+0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1+0⟩⟩<0) → (⟨1⋅⟨1+0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1+0⟩⟩<0) → (⟨1⋅⟨1+0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1+0⟩⟩<0) → (⟨1⋅⟨1+0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1+0⟩⟩<1) → (⟨1⋅⟨1+0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1+0⟩⟩<1) → (⟨1⋅⟨1+0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1+0⟩⟩<1) → (⟨1⋅⟨1+0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1+0⟩⟩<1) → (⟨1⋅⟨1+0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1+0⟩⟩<1) → (⟨1⋅⟨1+0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1+0⟩⟩<1) → (⟨1⋅⟨1+0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1+0⟩⟩<1) → (⟨1⋅⟨1+0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1+0⟩⟩<1) → (⟨1⋅⟨1+0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1+1⟩⟩<0) → (⟨1⋅⟨1+1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1+1⟩⟩<0) → (⟨1⋅⟨1+1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1+1⟩⟩<0) → (⟨1⋅⟨1+1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1+1⟩⟩<0) → (⟨1⋅⟨1+1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1+1⟩⟩<0) → (⟨1⋅⟨1+1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1+1⟩⟩<0) → (⟨1⋅⟨1+1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1+1⟩⟩<0) → (⟨1⋅⟨1+1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1+1⟩⟩<0) → (⟨1⋅⟨1+1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1+1⟩⟩<1) → (⟨1⋅⟨1+1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1+1⟩⟩<1) → (⟨1⋅⟨1+1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1+1⟩⟩<1) → (⟨1⋅⟨1+1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1+1⟩⟩<1) → (⟨1⋅⟨1+1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1+1⟩⟩<1) → (⟨1⋅⟨1+1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1+1⟩⟩<1) → (⟨1⋅⟨1+1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1+1⟩⟩<1) → (⟨1⋅⟨1+1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1+1⟩⟩<1) → (⟨1⋅⟨1+1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0⋅0⟩⟩<0) → (⟨1⋅⟨0⋅0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0⋅0⟩⟩<0) → (⟨1⋅⟨0⋅0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0⋅0⟩⟩<0) → (⟨1⋅⟨0⋅0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0⋅0⟩⟩<0) → (⟨1⋅⟨0⋅0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0⋅0⟩⟩<0) → (⟨1⋅⟨0⋅0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0⋅0⟩⟩<0) → (⟨1⋅⟨0⋅0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0⋅0⟩⟩<0) → (⟨1⋅⟨0⋅0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0⋅0⟩⟩<0) → (⟨1⋅⟨0⋅0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0⋅0⟩⟩<1) → (⟨1⋅⟨0⋅0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0⋅0⟩⟩<1) → (⟨1⋅⟨0⋅0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0⋅0⟩⟩<1) → (⟨1⋅⟨0⋅0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0⋅0⟩⟩<1) → (⟨1⋅⟨0⋅0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0⋅0⟩⟩<1) → (⟨1⋅⟨0⋅0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0⋅0⟩⟩<1) → (⟨1⋅⟨0⋅0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0⋅0⟩⟩<1) → (⟨1⋅⟨0⋅0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0⋅0⟩⟩<1) → (⟨1⋅⟨0⋅0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0⋅1⟩⟩<0) → (⟨1⋅⟨0⋅1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0⋅1⟩⟩<0) → (⟨1⋅⟨0⋅1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0⋅1⟩⟩<0) → (⟨1⋅⟨0⋅1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0⋅1⟩⟩<0) → (⟨1⋅⟨0⋅1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0⋅1⟩⟩<0) → (⟨1⋅⟨0⋅1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0⋅1⟩⟩<0) → (⟨1⋅⟨0⋅1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0⋅1⟩⟩<0) → (⟨1⋅⟨0⋅1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0⋅1⟩⟩<0) → (⟨1⋅⟨0⋅1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨0⋅1⟩⟩<1) → (⟨1⋅⟨0⋅1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨0⋅1⟩⟩<1) → (⟨1⋅⟨0⋅1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨0⋅1⟩⟩<1) → (⟨1⋅⟨0⋅1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨0⋅1⟩⟩<1) → (⟨1⋅⟨0⋅1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨0⋅1⟩⟩<1) → (⟨1⋅⟨0⋅1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨0⋅1⟩⟩<1) → (⟨1⋅⟨0⋅1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨0⋅1⟩⟩<1) → (⟨1⋅⟨0⋅1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨0⋅1⟩⟩<1) → (⟨1⋅⟨0⋅1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1⋅0⟩⟩<0) → (⟨1⋅⟨1⋅0⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1⋅0⟩⟩<0) → (⟨1⋅⟨1⋅0⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1⋅0⟩⟩<0) → (⟨1⋅⟨1⋅0⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1⋅0⟩⟩<0) → (⟨1⋅⟨1⋅0⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1⋅0⟩⟩<0) → (⟨1⋅⟨1⋅0⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1⋅0⟩⟩<0) → (⟨1⋅⟨1⋅0⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1⋅0⟩⟩<0) → (⟨1⋅⟨1⋅0⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1⋅0⟩⟩<0) → (⟨1⋅⟨1⋅0⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1⋅0⟩⟩<1) → (⟨1⋅⟨1⋅0⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1⋅0⟩⟩<1) → (⟨1⋅⟨1⋅0⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1⋅0⟩⟩<1) → (⟨1⋅⟨1⋅0⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1⋅0⟩⟩<1) → (⟨1⋅⟨1⋅0⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1⋅0⟩⟩<1) → (⟨1⋅⟨1⋅0⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1⋅0⟩⟩<1) → (⟨1⋅⟨1⋅0⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1⋅0⟩⟩<1) → (⟨1⋅⟨1⋅0⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1⋅0⟩⟩<1) → (⟨1⋅⟨1⋅0⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1⋅1⟩⟩<0) → (⟨1⋅⟨1⋅1⟩⟩<0 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1⋅1⟩⟩<0) → (⟨1⋅⟨1⋅1⟩⟩<0 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1⋅1⟩⟩<0) → (⟨1⋅⟨1⋅1⟩⟩<0 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1⋅1⟩⟩<0) → (⟨1⋅⟨1⋅1⟩⟩<0 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1⋅1⟩⟩<0) → (⟨1⋅⟨1⋅1⟩⟩<0 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1⋅1⟩⟩<0) → (⟨1⋅⟨1⋅1⟩⟩<0 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1⋅1⟩⟩<0) → (⟨1⋅⟨1⋅1⟩⟩<0 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1⋅1⟩⟩<0) → (⟨1⋅⟨1⋅1⟩⟩<0 → 1<1))
((¬0=0 → ¬⟨1⋅⟨1⋅1⟩⟩<1) → (⟨1⋅⟨1⋅1⟩⟩<1 → 0=0))
((¬0=1 → ¬⟨1⋅⟨1⋅1⟩⟩<1) → (⟨1⋅⟨1⋅1⟩⟩<1 → 0=1))
((¬1=0 → ¬⟨1⋅⟨1⋅1⟩⟩<1) → (⟨1⋅⟨1⋅1⟩⟩<1 → 1=0))
((¬1=1 → ¬⟨1⋅⟨1⋅1⟩⟩<1) → (⟨1⋅⟨1⋅1⟩⟩<1 → 1=1))
((¬0<0 → ¬⟨1⋅⟨1⋅1⟩⟩<1) → (⟨1⋅⟨1⋅1⟩⟩<1 → 0<0))
((¬0<1 → ¬⟨1⋅⟨1⋅1⟩⟩<1) → (⟨1⋅⟨1⋅1⟩⟩<1 → 0<1))
((¬1<0 → ¬⟨1⋅⟨1⋅1⟩⟩<1) → (⟨1⋅⟨1⋅1⟩⟩<1 → 1<0))
((¬1<1 → ¬⟨1⋅⟨1⋅1⟩⟩<1) → (⟨1⋅⟨1⋅1⟩⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩⋅0⟩<0) → (⟨⟨0+0⟩⋅0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩⋅0⟩<0) → (⟨⟨0+0⟩⋅0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩⋅0⟩<0) → (⟨⟨0+0⟩⋅0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩⋅0⟩<0) → (⟨⟨0+0⟩⋅0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩⋅0⟩<0) → (⟨⟨0+0⟩⋅0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩⋅0⟩<0) → (⟨⟨0+0⟩⋅0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩⋅0⟩<0) → (⟨⟨0+0⟩⋅0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩⋅0⟩<0) → (⟨⟨0+0⟩⋅0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩⋅0⟩<1) → (⟨⟨0+0⟩⋅0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩⋅0⟩<1) → (⟨⟨0+0⟩⋅0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩⋅0⟩<1) → (⟨⟨0+0⟩⋅0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩⋅0⟩<1) → (⟨⟨0+0⟩⋅0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩⋅0⟩<1) → (⟨⟨0+0⟩⋅0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩⋅0⟩<1) → (⟨⟨0+0⟩⋅0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩⋅0⟩<1) → (⟨⟨0+0⟩⋅0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩⋅0⟩<1) → (⟨⟨0+0⟩⋅0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩⋅1⟩<0) → (⟨⟨0+0⟩⋅1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩⋅1⟩<0) → (⟨⟨0+0⟩⋅1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩⋅1⟩<0) → (⟨⟨0+0⟩⋅1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩⋅1⟩<0) → (⟨⟨0+0⟩⋅1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩⋅1⟩<0) → (⟨⟨0+0⟩⋅1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩⋅1⟩<0) → (⟨⟨0+0⟩⋅1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩⋅1⟩<0) → (⟨⟨0+0⟩⋅1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩⋅1⟩<0) → (⟨⟨0+0⟩⋅1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0+0⟩⋅1⟩<1) → (⟨⟨0+0⟩⋅1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0+0⟩⋅1⟩<1) → (⟨⟨0+0⟩⋅1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0+0⟩⋅1⟩<1) → (⟨⟨0+0⟩⋅1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0+0⟩⋅1⟩<1) → (⟨⟨0+0⟩⋅1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0+0⟩⋅1⟩<1) → (⟨⟨0+0⟩⋅1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0+0⟩⋅1⟩<1) → (⟨⟨0+0⟩⋅1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0+0⟩⋅1⟩<1) → (⟨⟨0+0⟩⋅1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0+0⟩⋅1⟩<1) → (⟨⟨0+0⟩⋅1⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩⋅0⟩<0) → (⟨⟨0+1⟩⋅0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩⋅0⟩<0) → (⟨⟨0+1⟩⋅0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩⋅0⟩<0) → (⟨⟨0+1⟩⋅0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩⋅0⟩<0) → (⟨⟨0+1⟩⋅0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩⋅0⟩<0) → (⟨⟨0+1⟩⋅0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩⋅0⟩<0) → (⟨⟨0+1⟩⋅0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩⋅0⟩<0) → (⟨⟨0+1⟩⋅0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩⋅0⟩<0) → (⟨⟨0+1⟩⋅0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩⋅0⟩<1) → (⟨⟨0+1⟩⋅0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩⋅0⟩<1) → (⟨⟨0+1⟩⋅0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩⋅0⟩<1) → (⟨⟨0+1⟩⋅0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩⋅0⟩<1) → (⟨⟨0+1⟩⋅0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩⋅0⟩<1) → (⟨⟨0+1⟩⋅0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩⋅0⟩<1) → (⟨⟨0+1⟩⋅0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩⋅0⟩<1) → (⟨⟨0+1⟩⋅0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩⋅0⟩<1) → (⟨⟨0+1⟩⋅0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩⋅1⟩<0) → (⟨⟨0+1⟩⋅1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩⋅1⟩<0) → (⟨⟨0+1⟩⋅1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩⋅1⟩<0) → (⟨⟨0+1⟩⋅1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩⋅1⟩<0) → (⟨⟨0+1⟩⋅1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩⋅1⟩<0) → (⟨⟨0+1⟩⋅1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩⋅1⟩<0) → (⟨⟨0+1⟩⋅1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩⋅1⟩<0) → (⟨⟨0+1⟩⋅1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩⋅1⟩<0) → (⟨⟨0+1⟩⋅1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0+1⟩⋅1⟩<1) → (⟨⟨0+1⟩⋅1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0+1⟩⋅1⟩<1) → (⟨⟨0+1⟩⋅1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0+1⟩⋅1⟩<1) → (⟨⟨0+1⟩⋅1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0+1⟩⋅1⟩<1) → (⟨⟨0+1⟩⋅1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0+1⟩⋅1⟩<1) → (⟨⟨0+1⟩⋅1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0+1⟩⋅1⟩<1) → (⟨⟨0+1⟩⋅1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0+1⟩⋅1⟩<1) → (⟨⟨0+1⟩⋅1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0+1⟩⋅1⟩<1) → (⟨⟨0+1⟩⋅1⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩⋅0⟩<0) → (⟨⟨1+0⟩⋅0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩⋅0⟩<0) → (⟨⟨1+0⟩⋅0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩⋅0⟩<0) → (⟨⟨1+0⟩⋅0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩⋅0⟩<0) → (⟨⟨1+0⟩⋅0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩⋅0⟩<0) → (⟨⟨1+0⟩⋅0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩⋅0⟩<0) → (⟨⟨1+0⟩⋅0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩⋅0⟩<0) → (⟨⟨1+0⟩⋅0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩⋅0⟩<0) → (⟨⟨1+0⟩⋅0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩⋅0⟩<1) → (⟨⟨1+0⟩⋅0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩⋅0⟩<1) → (⟨⟨1+0⟩⋅0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩⋅0⟩<1) → (⟨⟨1+0⟩⋅0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩⋅0⟩<1) → (⟨⟨1+0⟩⋅0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩⋅0⟩<1) → (⟨⟨1+0⟩⋅0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩⋅0⟩<1) → (⟨⟨1+0⟩⋅0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩⋅0⟩<1) → (⟨⟨1+0⟩⋅0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩⋅0⟩<1) → (⟨⟨1+0⟩⋅0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩⋅1⟩<0) → (⟨⟨1+0⟩⋅1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩⋅1⟩<0) → (⟨⟨1+0⟩⋅1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩⋅1⟩<0) → (⟨⟨1+0⟩⋅1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩⋅1⟩<0) → (⟨⟨1+0⟩⋅1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩⋅1⟩<0) → (⟨⟨1+0⟩⋅1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩⋅1⟩<0) → (⟨⟨1+0⟩⋅1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩⋅1⟩<0) → (⟨⟨1+0⟩⋅1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩⋅1⟩<0) → (⟨⟨1+0⟩⋅1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1+0⟩⋅1⟩<1) → (⟨⟨1+0⟩⋅1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1+0⟩⋅1⟩<1) → (⟨⟨1+0⟩⋅1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1+0⟩⋅1⟩<1) → (⟨⟨1+0⟩⋅1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1+0⟩⋅1⟩<1) → (⟨⟨1+0⟩⋅1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1+0⟩⋅1⟩<1) → (⟨⟨1+0⟩⋅1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1+0⟩⋅1⟩<1) → (⟨⟨1+0⟩⋅1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1+0⟩⋅1⟩<1) → (⟨⟨1+0⟩⋅1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1+0⟩⋅1⟩<1) → (⟨⟨1+0⟩⋅1⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩⋅0⟩<0) → (⟨⟨1+1⟩⋅0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩⋅0⟩<0) → (⟨⟨1+1⟩⋅0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩⋅0⟩<0) → (⟨⟨1+1⟩⋅0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩⋅0⟩<0) → (⟨⟨1+1⟩⋅0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩⋅0⟩<0) → (⟨⟨1+1⟩⋅0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩⋅0⟩<0) → (⟨⟨1+1⟩⋅0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩⋅0⟩<0) → (⟨⟨1+1⟩⋅0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩⋅0⟩<0) → (⟨⟨1+1⟩⋅0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩⋅0⟩<1) → (⟨⟨1+1⟩⋅0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩⋅0⟩<1) → (⟨⟨1+1⟩⋅0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩⋅0⟩<1) → (⟨⟨1+1⟩⋅0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩⋅0⟩<1) → (⟨⟨1+1⟩⋅0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩⋅0⟩<1) → (⟨⟨1+1⟩⋅0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩⋅0⟩<1) → (⟨⟨1+1⟩⋅0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩⋅0⟩<1) → (⟨⟨1+1⟩⋅0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩⋅0⟩<1) → (⟨⟨1+1⟩⋅0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩⋅1⟩<0) → (⟨⟨1+1⟩⋅1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩⋅1⟩<0) → (⟨⟨1+1⟩⋅1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩⋅1⟩<0) → (⟨⟨1+1⟩⋅1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩⋅1⟩<0) → (⟨⟨1+1⟩⋅1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩⋅1⟩<0) → (⟨⟨1+1⟩⋅1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩⋅1⟩<0) → (⟨⟨1+1⟩⋅1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩⋅1⟩<0) → (⟨⟨1+1⟩⋅1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩⋅1⟩<0) → (⟨⟨1+1⟩⋅1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1+1⟩⋅1⟩<1) → (⟨⟨1+1⟩⋅1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1+1⟩⋅1⟩<1) → (⟨⟨1+1⟩⋅1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1+1⟩⋅1⟩<1) → (⟨⟨1+1⟩⋅1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1+1⟩⋅1⟩<1) → (⟨⟨1+1⟩⋅1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1+1⟩⋅1⟩<1) → (⟨⟨1+1⟩⋅1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1+1⟩⋅1⟩<1) → (⟨⟨1+1⟩⋅1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1+1⟩⋅1⟩<1) → (⟨⟨1+1⟩⋅1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1+1⟩⋅1⟩<1) → (⟨⟨1+1⟩⋅1⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩⋅0⟩<0) → (⟨⟨0⋅0⟩⋅0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩⋅0⟩<0) → (⟨⟨0⋅0⟩⋅0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩⋅0⟩<0) → (⟨⟨0⋅0⟩⋅0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩⋅0⟩<0) → (⟨⟨0⋅0⟩⋅0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩⋅0⟩<0) → (⟨⟨0⋅0⟩⋅0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩⋅0⟩<0) → (⟨⟨0⋅0⟩⋅0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩⋅0⟩<0) → (⟨⟨0⋅0⟩⋅0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩⋅0⟩<0) → (⟨⟨0⋅0⟩⋅0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩⋅0⟩<1) → (⟨⟨0⋅0⟩⋅0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩⋅0⟩<1) → (⟨⟨0⋅0⟩⋅0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩⋅0⟩<1) → (⟨⟨0⋅0⟩⋅0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩⋅0⟩<1) → (⟨⟨0⋅0⟩⋅0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩⋅0⟩<1) → (⟨⟨0⋅0⟩⋅0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩⋅0⟩<1) → (⟨⟨0⋅0⟩⋅0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩⋅0⟩<1) → (⟨⟨0⋅0⟩⋅0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩⋅0⟩<1) → (⟨⟨0⋅0⟩⋅0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩⋅1⟩<0) → (⟨⟨0⋅0⟩⋅1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩⋅1⟩<0) → (⟨⟨0⋅0⟩⋅1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩⋅1⟩<0) → (⟨⟨0⋅0⟩⋅1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩⋅1⟩<0) → (⟨⟨0⋅0⟩⋅1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩⋅1⟩<0) → (⟨⟨0⋅0⟩⋅1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩⋅1⟩<0) → (⟨⟨0⋅0⟩⋅1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩⋅1⟩<0) → (⟨⟨0⋅0⟩⋅1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩⋅1⟩<0) → (⟨⟨0⋅0⟩⋅1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅0⟩⋅1⟩<1) → (⟨⟨0⋅0⟩⋅1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅0⟩⋅1⟩<1) → (⟨⟨0⋅0⟩⋅1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅0⟩⋅1⟩<1) → (⟨⟨0⋅0⟩⋅1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅0⟩⋅1⟩<1) → (⟨⟨0⋅0⟩⋅1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅0⟩⋅1⟩<1) → (⟨⟨0⋅0⟩⋅1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅0⟩⋅1⟩<1) → (⟨⟨0⋅0⟩⋅1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅0⟩⋅1⟩<1) → (⟨⟨0⋅0⟩⋅1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅0⟩⋅1⟩<1) → (⟨⟨0⋅0⟩⋅1⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩⋅0⟩<0) → (⟨⟨0⋅1⟩⋅0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩⋅0⟩<0) → (⟨⟨0⋅1⟩⋅0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩⋅0⟩<0) → (⟨⟨0⋅1⟩⋅0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩⋅0⟩<0) → (⟨⟨0⋅1⟩⋅0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩⋅0⟩<0) → (⟨⟨0⋅1⟩⋅0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩⋅0⟩<0) → (⟨⟨0⋅1⟩⋅0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩⋅0⟩<0) → (⟨⟨0⋅1⟩⋅0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩⋅0⟩<0) → (⟨⟨0⋅1⟩⋅0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩⋅0⟩<1) → (⟨⟨0⋅1⟩⋅0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩⋅0⟩<1) → (⟨⟨0⋅1⟩⋅0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩⋅0⟩<1) → (⟨⟨0⋅1⟩⋅0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩⋅0⟩<1) → (⟨⟨0⋅1⟩⋅0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩⋅0⟩<1) → (⟨⟨0⋅1⟩⋅0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩⋅0⟩<1) → (⟨⟨0⋅1⟩⋅0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩⋅0⟩<1) → (⟨⟨0⋅1⟩⋅0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩⋅0⟩<1) → (⟨⟨0⋅1⟩⋅0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩⋅1⟩<0) → (⟨⟨0⋅1⟩⋅1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩⋅1⟩<0) → (⟨⟨0⋅1⟩⋅1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩⋅1⟩<0) → (⟨⟨0⋅1⟩⋅1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩⋅1⟩<0) → (⟨⟨0⋅1⟩⋅1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩⋅1⟩<0) → (⟨⟨0⋅1⟩⋅1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩⋅1⟩<0) → (⟨⟨0⋅1⟩⋅1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩⋅1⟩<0) → (⟨⟨0⋅1⟩⋅1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩⋅1⟩<0) → (⟨⟨0⋅1⟩⋅1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨0⋅1⟩⋅1⟩<1) → (⟨⟨0⋅1⟩⋅1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨0⋅1⟩⋅1⟩<1) → (⟨⟨0⋅1⟩⋅1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨0⋅1⟩⋅1⟩<1) → (⟨⟨0⋅1⟩⋅1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨0⋅1⟩⋅1⟩<1) → (⟨⟨0⋅1⟩⋅1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨0⋅1⟩⋅1⟩<1) → (⟨⟨0⋅1⟩⋅1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨0⋅1⟩⋅1⟩<1) → (⟨⟨0⋅1⟩⋅1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨0⋅1⟩⋅1⟩<1) → (⟨⟨0⋅1⟩⋅1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨0⋅1⟩⋅1⟩<1) → (⟨⟨0⋅1⟩⋅1⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩⋅0⟩<0) → (⟨⟨1⋅0⟩⋅0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩⋅0⟩<0) → (⟨⟨1⋅0⟩⋅0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩⋅0⟩<0) → (⟨⟨1⋅0⟩⋅0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩⋅0⟩<0) → (⟨⟨1⋅0⟩⋅0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩⋅0⟩<0) → (⟨⟨1⋅0⟩⋅0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩⋅0⟩<0) → (⟨⟨1⋅0⟩⋅0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩⋅0⟩<0) → (⟨⟨1⋅0⟩⋅0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩⋅0⟩<0) → (⟨⟨1⋅0⟩⋅0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩⋅0⟩<1) → (⟨⟨1⋅0⟩⋅0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩⋅0⟩<1) → (⟨⟨1⋅0⟩⋅0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩⋅0⟩<1) → (⟨⟨1⋅0⟩⋅0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩⋅0⟩<1) → (⟨⟨1⋅0⟩⋅0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩⋅0⟩<1) → (⟨⟨1⋅0⟩⋅0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩⋅0⟩<1) → (⟨⟨1⋅0⟩⋅0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩⋅0⟩<1) → (⟨⟨1⋅0⟩⋅0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩⋅0⟩<1) → (⟨⟨1⋅0⟩⋅0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩⋅1⟩<0) → (⟨⟨1⋅0⟩⋅1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩⋅1⟩<0) → (⟨⟨1⋅0⟩⋅1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩⋅1⟩<0) → (⟨⟨1⋅0⟩⋅1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩⋅1⟩<0) → (⟨⟨1⋅0⟩⋅1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩⋅1⟩<0) → (⟨⟨1⋅0⟩⋅1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩⋅1⟩<0) → (⟨⟨1⋅0⟩⋅1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩⋅1⟩<0) → (⟨⟨1⋅0⟩⋅1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩⋅1⟩<0) → (⟨⟨1⋅0⟩⋅1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅0⟩⋅1⟩<1) → (⟨⟨1⋅0⟩⋅1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅0⟩⋅1⟩<1) → (⟨⟨1⋅0⟩⋅1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅0⟩⋅1⟩<1) → (⟨⟨1⋅0⟩⋅1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅0⟩⋅1⟩<1) → (⟨⟨1⋅0⟩⋅1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅0⟩⋅1⟩<1) → (⟨⟨1⋅0⟩⋅1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅0⟩⋅1⟩<1) → (⟨⟨1⋅0⟩⋅1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅0⟩⋅1⟩<1) → (⟨⟨1⋅0⟩⋅1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅0⟩⋅1⟩<1) → (⟨⟨1⋅0⟩⋅1⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩⋅0⟩<0) → (⟨⟨1⋅1⟩⋅0⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩⋅0⟩<0) → (⟨⟨1⋅1⟩⋅0⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩⋅0⟩<0) → (⟨⟨1⋅1⟩⋅0⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩⋅0⟩<0) → (⟨⟨1⋅1⟩⋅0⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩⋅0⟩<0) → (⟨⟨1⋅1⟩⋅0⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩⋅0⟩<0) → (⟨⟨1⋅1⟩⋅0⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩⋅0⟩<0) → (⟨⟨1⋅1⟩⋅0⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩⋅0⟩<0) → (⟨⟨1⋅1⟩⋅0⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩⋅0⟩<1) → (⟨⟨1⋅1⟩⋅0⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩⋅0⟩<1) → (⟨⟨1⋅1⟩⋅0⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩⋅0⟩<1) → (⟨⟨1⋅1⟩⋅0⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩⋅0⟩<1) → (⟨⟨1⋅1⟩⋅0⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩⋅0⟩<1) → (⟨⟨1⋅1⟩⋅0⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩⋅0⟩<1) → (⟨⟨1⋅1⟩⋅0⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩⋅0⟩<1) → (⟨⟨1⋅1⟩⋅0⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩⋅0⟩<1) → (⟨⟨1⋅1⟩⋅0⟩<1 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩⋅1⟩<0) → (⟨⟨1⋅1⟩⋅1⟩<0 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩⋅1⟩<0) → (⟨⟨1⋅1⟩⋅1⟩<0 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩⋅1⟩<0) → (⟨⟨1⋅1⟩⋅1⟩<0 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩⋅1⟩<0) → (⟨⟨1⋅1⟩⋅1⟩<0 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩⋅1⟩<0) → (⟨⟨1⋅1⟩⋅1⟩<0 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩⋅1⟩<0) → (⟨⟨1⋅1⟩⋅1⟩<0 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩⋅1⟩<0) → (⟨⟨1⋅1⟩⋅1⟩<0 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩⋅1⟩<0) → (⟨⟨1⋅1⟩⋅1⟩<0 → 1<1))
((¬0=0 → ¬⟨⟨1⋅1⟩⋅1⟩<1) → (⟨⟨1⋅1⟩⋅1⟩<1 → 0=0))
((¬0=1 → ¬⟨⟨1⋅1⟩⋅1⟩<1) → (⟨⟨1⋅1⟩⋅1⟩<1 → 0=1))
((¬1=0 → ¬⟨⟨1⋅1⟩⋅1⟩<1) → (⟨⟨1⋅1⟩⋅1⟩<1 → 1=0))
((¬1=1 → ¬⟨⟨1⋅1⟩⋅1⟩<1) → (⟨⟨1⋅1⟩⋅1⟩<1 → 1=1))
((¬0<0 → ¬⟨⟨1⋅1⟩⋅1⟩<1) → (⟨⟨1⋅1⟩⋅1⟩<1 → 0<0))
((¬0<1 → ¬⟨⟨1⋅1⟩⋅1⟩<1) → (⟨⟨1⋅1⟩⋅1⟩<1 → 0<1))
((¬1<0 → ¬⟨⟨1⋅1⟩⋅1⟩<1) → (⟨⟨1⋅1⟩⋅1⟩<1 → 1<0))
((¬1<1 → ¬⟨⟨1⋅1⟩⋅1⟩<1) → (⟨⟨1⋅1⟩⋅1⟩<1 → 1<1))
((¬0=0 → ¬¬¬0=⟨0+0⟩) → (¬¬0=⟨0+0⟩ → 0=0))
((¬0=1 → ¬¬¬0=⟨0+0⟩) → (¬¬0=⟨0+0⟩ → 0=1))
((¬1=0 → ¬¬¬0=⟨0+0⟩) → (¬¬0=⟨0+0⟩ → 1=0))
((¬1=1 → ¬¬¬0=⟨0+0⟩) → (¬¬0=⟨0+0⟩ → 1=1))
((¬0<0 → ¬¬¬0=⟨0+0⟩) → (¬¬0=⟨0+0⟩ → 0<0))
((¬0<1 → ¬¬¬0=⟨0+0⟩) → (¬¬0=⟨0+0⟩ → 0<1))
((¬1<0 → ¬¬¬0=⟨0+0⟩) → (¬¬0=⟨0+0⟩ → 1<0))
((¬1<1 → ¬¬¬0=⟨0+0⟩) → (¬¬0=⟨0+0⟩ → 1<1))
((¬0=0 → ¬¬¬0=⟨0+1⟩) → (¬¬0=⟨0+1⟩ → 0=0))
((¬0=1 → ¬¬¬0=⟨0+1⟩) → (¬¬0=⟨0+1⟩ → 0=1))
((¬1=0 → ¬¬¬0=⟨0+1⟩) → (¬¬0=⟨0+1⟩ → 1=0))
((¬1=1 → ¬¬¬0=⟨0+1⟩) → (¬¬0=⟨0+1⟩ → 1=1))
((¬0<0 → ¬¬¬0=⟨0+1⟩) → (¬¬0=⟨0+1⟩ → 0<0))
((¬0<1 → ¬¬¬0=⟨0+1⟩) → (¬¬0=⟨0+1⟩ → 0<1))
((¬1<0 → ¬¬¬0=⟨0+1⟩) → (¬¬0=⟨0+1⟩ → 1<0))
((¬1<1 → ¬¬¬0=⟨0+1⟩) → (¬¬0=⟨0+1⟩ → 1<1))
((¬0=0 → ¬¬¬0=⟨1+0⟩) → (¬¬0=⟨1+0⟩ → 0=0))
((¬0=1 → ¬¬¬0=⟨1+0⟩) → (¬¬0=⟨1+0⟩ → 0=1))
((¬1=0 → ¬¬¬0=⟨1+0⟩) → (¬¬0=⟨1+0⟩ → 1=0))
((¬1=1 → ¬¬¬0=⟨1+0⟩) → (¬¬0=⟨1+0⟩ → 1=1))
((¬0<0 → ¬¬¬0=⟨1+0⟩) → (¬¬0=⟨1+0⟩ → 0<0))
((¬0<1 → ¬¬¬0=⟨1+0⟩) → (¬¬0=⟨1+0⟩ → 0<1))
((¬1<0 → ¬¬¬0=⟨1+0⟩) → (¬¬0=⟨1+0⟩ → 1<0))
((¬1<1 → ¬¬¬0=⟨1+0⟩) → (¬¬0=⟨1+0⟩ → 1<1))
((¬0=0 → ¬¬¬0=⟨1+1⟩) → (¬¬0=⟨1+1⟩ → 0=0))
((¬0=1 → ¬¬¬0=⟨1+1⟩) → (¬¬0=⟨1+1⟩ → 0=1))
((¬1=0 → ¬¬¬0=⟨1+1⟩) → (¬¬0=⟨1+1⟩ → 1=0))
((¬1=1 → ¬¬¬0=⟨1+1⟩) → (¬¬0=⟨1+1⟩ → 1=1))
((¬0<0 → ¬¬¬0=⟨1+1⟩) → (¬¬0=⟨1+1⟩ → 0<0))
((¬0<1 → ¬¬¬0=⟨1+1⟩) → (¬¬0=⟨1+1⟩ → 0<1))
((¬1<0 → ¬¬¬0=⟨1+1⟩) → (¬¬0=⟨1+1⟩ → 1<0))
((¬1<1 → ¬¬¬0=⟨1+1⟩) → (¬¬0=⟨1+1⟩ → 1<1))
((¬0=0 → ¬¬¬0=⟨0⋅0⟩) → (¬¬0=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬¬¬0=⟨0⋅0⟩) → (¬¬0=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬¬¬0=⟨0⋅0⟩) → (¬¬0=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬¬¬0=⟨0⋅0⟩) → (¬¬0=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬¬¬0=⟨0⋅0⟩) → (¬¬0=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬¬¬0=⟨0⋅0⟩) → (¬¬0=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬¬¬0=⟨0⋅0⟩) → (¬¬0=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬¬¬0=⟨0⋅0⟩) → (¬¬0=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬¬¬0=⟨0⋅1⟩) → (¬¬0=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬¬¬0=⟨0⋅1⟩) → (¬¬0=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬¬¬0=⟨0⋅1⟩) → (¬¬0=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬¬¬0=⟨0⋅1⟩) → (¬¬0=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬¬¬0=⟨0⋅1⟩) → (¬¬0=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬¬¬0=⟨0⋅1⟩) → (¬¬0=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬¬¬0=⟨0⋅1⟩) → (¬¬0=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬¬¬0=⟨0⋅1⟩) → (¬¬0=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬¬¬0=⟨1⋅0⟩) → (¬¬0=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬¬¬0=⟨1⋅0⟩) → (¬¬0=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬¬¬0=⟨1⋅0⟩) → (¬¬0=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬¬¬0=⟨1⋅0⟩) → (¬¬0=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬¬¬0=⟨1⋅0⟩) → (¬¬0=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬¬¬0=⟨1⋅0⟩) → (¬¬0=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬¬¬0=⟨1⋅0⟩) → (¬¬0=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬¬¬0=⟨1⋅0⟩) → (¬¬0=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬¬¬0=⟨1⋅1⟩) → (¬¬0=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬¬¬0=⟨1⋅1⟩) → (¬¬0=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬¬¬0=⟨1⋅1⟩) → (¬¬0=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬¬¬0=⟨1⋅1⟩) → (¬¬0=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬¬¬0=⟨1⋅1⟩) → (¬¬0=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬¬¬0=⟨1⋅1⟩) → (¬¬0=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬¬¬0=⟨1⋅1⟩) → (¬¬0=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬¬¬0=⟨1⋅1⟩) → (¬¬0=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬¬¬1=⟨0+0⟩) → (¬¬1=⟨0+0⟩ → 0=0))
((¬0=1 → ¬¬¬1=⟨0+0⟩) → (¬¬1=⟨0+0⟩ → 0=1))
((¬1=0 → ¬¬¬1=⟨0+0⟩) → (¬¬1=⟨0+0⟩ → 1=0))
((¬1=1 → ¬¬¬1=⟨0+0⟩) → (¬¬1=⟨0+0⟩ → 1=1))
((¬0<0 → ¬¬¬1=⟨0+0⟩) → (¬¬1=⟨0+0⟩ → 0<0))
((¬0<1 → ¬¬¬1=⟨0+0⟩) → (¬¬1=⟨0+0⟩ → 0<1))
((¬1<0 → ¬¬¬1=⟨0+0⟩) → (¬¬1=⟨0+0⟩ → 1<0))
((¬1<1 → ¬¬¬1=⟨0+0⟩) → (¬¬1=⟨0+0⟩ → 1<1))
((¬0=0 → ¬¬¬1=⟨0+1⟩) → (¬¬1=⟨0+1⟩ → 0=0))
((¬0=1 → ¬¬¬1=⟨0+1⟩) → (¬¬1=⟨0+1⟩ → 0=1))
((¬1=0 → ¬¬¬1=⟨0+1⟩) → (¬¬1=⟨0+1⟩ → 1=0))
((¬1=1 → ¬¬¬1=⟨0+1⟩) → (¬¬1=⟨0+1⟩ → 1=1))
((¬0<0 → ¬¬¬1=⟨0+1⟩) → (¬¬1=⟨0+1⟩ → 0<0))
((¬0<1 → ¬¬¬1=⟨0+1⟩) → (¬¬1=⟨0+1⟩ → 0<1))
((¬1<0 → ¬¬¬1=⟨0+1⟩) → (¬¬1=⟨0+1⟩ → 1<0))
((¬1<1 → ¬¬¬1=⟨0+1⟩) → (¬¬1=⟨0+1⟩ → 1<1))
((¬0=0 → ¬¬¬1=⟨1+0⟩) → (¬¬1=⟨1+0⟩ → 0=0))
((¬0=1 → ¬¬¬1=⟨1+0⟩) → (¬¬1=⟨1+0⟩ → 0=1))
((¬1=0 → ¬¬¬1=⟨1+0⟩) → (¬¬1=⟨1+0⟩ → 1=0))
((¬1=1 → ¬¬¬1=⟨1+0⟩) → (¬¬1=⟨1+0⟩ → 1=1))
((¬0<0 → ¬¬¬1=⟨1+0⟩) → (¬¬1=⟨1+0⟩ → 0<0))
((¬0<1 → ¬¬¬1=⟨1+0⟩) → (¬¬1=⟨1+0⟩ → 0<1))
((¬1<0 → ¬¬¬1=⟨1+0⟩) → (¬¬1=⟨1+0⟩ → 1<0))
((¬1<1 → ¬¬¬1=⟨1+0⟩) → (¬¬1=⟨1+0⟩ → 1<1))
((¬0=0 → ¬¬¬1=⟨1+1⟩) → (¬¬1=⟨1+1⟩ → 0=0))
((¬0=1 → ¬¬¬1=⟨1+1⟩) → (¬¬1=⟨1+1⟩ → 0=1))
((¬1=0 → ¬¬¬1=⟨1+1⟩) → (¬¬1=⟨1+1⟩ → 1=0))
((¬1=1 → ¬¬¬1=⟨1+1⟩) → (¬¬1=⟨1+1⟩ → 1=1))
((¬0<0 → ¬¬¬1=⟨1+1⟩) → (¬¬1=⟨1+1⟩ → 0<0))
((¬0<1 → ¬¬¬1=⟨1+1⟩) → (¬¬1=⟨1+1⟩ → 0<1))
((¬1<0 → ¬¬¬1=⟨1+1⟩) → (¬¬1=⟨1+1⟩ → 1<0))
((¬1<1 → ¬¬¬1=⟨1+1⟩) → (¬¬1=⟨1+1⟩ → 1<1))
((¬0=0 → ¬¬¬1=⟨0⋅0⟩) → (¬¬1=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬¬¬1=⟨0⋅0⟩) → (¬¬1=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬¬¬1=⟨0⋅0⟩) → (¬¬1=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬¬¬1=⟨0⋅0⟩) → (¬¬1=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬¬¬1=⟨0⋅0⟩) → (¬¬1=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬¬¬1=⟨0⋅0⟩) → (¬¬1=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬¬¬1=⟨0⋅0⟩) → (¬¬1=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬¬¬1=⟨0⋅0⟩) → (¬¬1=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬¬¬1=⟨0⋅1⟩) → (¬¬1=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬¬¬1=⟨0⋅1⟩) → (¬¬1=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬¬¬1=⟨0⋅1⟩) → (¬¬1=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬¬¬1=⟨0⋅1⟩) → (¬¬1=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬¬¬1=⟨0⋅1⟩) → (¬¬1=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬¬¬1=⟨0⋅1⟩) → (¬¬1=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬¬¬1=⟨0⋅1⟩) → (¬¬1=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬¬¬1=⟨0⋅1⟩) → (¬¬1=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬¬¬1=⟨1⋅0⟩) → (¬¬1=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬¬¬1=⟨1⋅0⟩) → (¬¬1=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬¬¬1=⟨1⋅0⟩) → (¬¬1=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬¬¬1=⟨1⋅0⟩) → (¬¬1=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬¬¬1=⟨1⋅0⟩) → (¬¬1=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬¬¬1=⟨1⋅0⟩) → (¬¬1=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬¬¬1=⟨1⋅0⟩) → (¬¬1=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬¬¬1=⟨1⋅0⟩) → (¬¬1=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬¬¬1=⟨1⋅1⟩) → (¬¬1=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬¬¬1=⟨1⋅1⟩) → (¬¬1=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬¬¬1=⟨1⋅1⟩) → (¬¬1=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬¬¬1=⟨1⋅1⟩) → (¬¬1=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬¬¬1=⟨1⋅1⟩) → (¬¬1=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬¬¬1=⟨1⋅1⟩) → (¬¬1=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬¬¬1=⟨1⋅1⟩) → (¬¬1=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬¬¬1=⟨1⋅1⟩) → (¬¬1=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬¬¬⟨0+0⟩=0) → (¬¬⟨0+0⟩=0 → 0=0))
((¬0=1 → ¬¬¬⟨0+0⟩=0) → (¬¬⟨0+0⟩=0 → 0=1))
((¬1=0 → ¬¬¬⟨0+0⟩=0) → (¬¬⟨0+0⟩=0 → 1=0))
((¬1=1 → ¬¬¬⟨0+0⟩=0) → (¬¬⟨0+0⟩=0 → 1=1))
((¬0<0 → ¬¬¬⟨0+0⟩=0) → (¬¬⟨0+0⟩=0 → 0<0))
((¬0<1 → ¬¬¬⟨0+0⟩=0) → (¬¬⟨0+0⟩=0 → 0<1))
((¬1<0 → ¬¬¬⟨0+0⟩=0) → (¬¬⟨0+0⟩=0 → 1<0))
((¬1<1 → ¬¬¬⟨0+0⟩=0) → (¬¬⟨0+0⟩=0 → 1<1))
((¬0=0 → ¬¬¬⟨0+0⟩=1) → (¬¬⟨0+0⟩=1 → 0=0))
((¬0=1 → ¬¬¬⟨0+0⟩=1) → (¬¬⟨0+0⟩=1 → 0=1))
((¬1=0 → ¬¬¬⟨0+0⟩=1) → (¬¬⟨0+0⟩=1 → 1=0))
((¬1=1 → ¬¬¬⟨0+0⟩=1) → (¬¬⟨0+0⟩=1 → 1=1))
((¬0<0 → ¬¬¬⟨0+0⟩=1) → (¬¬⟨0+0⟩=1 → 0<0))
((¬0<1 → ¬¬¬⟨0+0⟩=1) → (¬¬⟨0+0⟩=1 → 0<1))
((¬1<0 → ¬¬¬⟨0+0⟩=1) → (¬¬⟨0+0⟩=1 → 1<0))
((¬1<1 → ¬¬¬⟨0+0⟩=1) → (¬¬⟨0+0⟩=1 → 1<1))
((¬0=0 → ¬¬¬⟨0+1⟩=0) → (¬¬⟨0+1⟩=0 → 0=0))
((¬0=1 → ¬¬¬⟨0+1⟩=0) → (¬¬⟨0+1⟩=0 → 0=1))
((¬1=0 → ¬¬¬⟨0+1⟩=0) → (¬¬⟨0+1⟩=0 → 1=0))
((¬1=1 → ¬¬¬⟨0+1⟩=0) → (¬¬⟨0+1⟩=0 → 1=1))
((¬0<0 → ¬¬¬⟨0+1⟩=0) → (¬¬⟨0+1⟩=0 → 0<0))
((¬0<1 → ¬¬¬⟨0+1⟩=0) → (¬¬⟨0+1⟩=0 → 0<1))
((¬1<0 → ¬¬¬⟨0+1⟩=0) → (¬¬⟨0+1⟩=0 → 1<0))
((¬1<1 → ¬¬¬⟨0+1⟩=0) → (¬¬⟨0+1⟩=0 → 1<1))
((¬0=0 → ¬¬¬⟨0+1⟩=1) → (¬¬⟨0+1⟩=1 → 0=0))
((¬0=1 → ¬¬¬⟨0+1⟩=1) → (¬¬⟨0+1⟩=1 → 0=1))
((¬1=0 → ¬¬¬⟨0+1⟩=1) → (¬¬⟨0+1⟩=1 → 1=0))
((¬1=1 → ¬¬¬⟨0+1⟩=1) → (¬¬⟨0+1⟩=1 → 1=1))
((¬0<0 → ¬¬¬⟨0+1⟩=1) → (¬¬⟨0+1⟩=1 → 0<0))
((¬0<1 → ¬¬¬⟨0+1⟩=1) → (¬¬⟨0+1⟩=1 → 0<1))
((¬1<0 → ¬¬¬⟨0+1⟩=1) → (¬¬⟨0+1⟩=1 → 1<0))
((¬1<1 → ¬¬¬⟨0+1⟩=1) → (¬¬⟨0+1⟩=1 → 1<1))
((¬0=0 → ¬¬¬⟨1+0⟩=0) → (¬¬⟨1+0⟩=0 → 0=0))
((¬0=1 → ¬¬¬⟨1+0⟩=0) → (¬¬⟨1+0⟩=0 → 0=1))
((¬1=0 → ¬¬¬⟨1+0⟩=0) → (¬¬⟨1+0⟩=0 → 1=0))
((¬1=1 → ¬¬¬⟨1+0⟩=0) → (¬¬⟨1+0⟩=0 → 1=1))
((¬0<0 → ¬¬¬⟨1+0⟩=0) → (¬¬⟨1+0⟩=0 → 0<0))
((¬0<1 → ¬¬¬⟨1+0⟩=0) → (¬¬⟨1+0⟩=0 → 0<1))
((¬1<0 → ¬¬¬⟨1+0⟩=0) → (¬¬⟨1+0⟩=0 → 1<0))
((¬1<1 → ¬¬¬⟨1+0⟩=0) → (¬¬⟨1+0⟩=0 → 1<1))
((¬0=0 → ¬¬¬⟨1+0⟩=1) → (¬¬⟨1+0⟩=1 → 0=0))
((¬0=1 → ¬¬¬⟨1+0⟩=1) → (¬¬⟨1+0⟩=1 → 0=1))
((¬1=0 → ¬¬¬⟨1+0⟩=1) → (¬¬⟨1+0⟩=1 → 1=0))
((¬1=1 → ¬¬¬⟨1+0⟩=1) → (¬¬⟨1+0⟩=1 → 1=1))
((¬0<0 → ¬¬¬⟨1+0⟩=1) → (¬¬⟨1+0⟩=1 → 0<0))
((¬0<1 → ¬¬¬⟨1+0⟩=1) → (¬¬⟨1+0⟩=1 → 0<1))
((¬1<0 → ¬¬¬⟨1+0⟩=1) → (¬¬⟨1+0⟩=1 → 1<0))
((¬1<1 → ¬¬¬⟨1+0⟩=1) → (¬¬⟨1+0⟩=1 → 1<1))
((¬0=0 → ¬¬¬⟨1+1⟩=0) → (¬¬⟨1+1⟩=0 → 0=0))
((¬0=1 → ¬¬¬⟨1+1⟩=0) → (¬¬⟨1+1⟩=0 → 0=1))
((¬1=0 → ¬¬¬⟨1+1⟩=0) → (¬¬⟨1+1⟩=0 → 1=0))
((¬1=1 → ¬¬¬⟨1+1⟩=0) → (¬¬⟨1+1⟩=0 → 1=1))
((¬0<0 → ¬¬¬⟨1+1⟩=0) → (¬¬⟨1+1⟩=0 → 0<0))
((¬0<1 → ¬¬¬⟨1+1⟩=0) → (¬¬⟨1+1⟩=0 → 0<1))
((¬1<0 → ¬¬¬⟨1+1⟩=0) → (¬¬⟨1+1⟩=0 → 1<0))
((¬1<1 → ¬¬¬⟨1+1⟩=0) → (¬¬⟨1+1⟩=0 → 1<1))
((¬0=0 → ¬¬¬⟨1+1⟩=1) → (¬¬⟨1+1⟩=1 → 0=0))
((¬0=1 → ¬¬¬⟨1+1⟩=1) → (¬¬⟨1+1⟩=1 → 0=1))
((¬1=0 → ¬¬¬⟨1+1⟩=1) → (¬¬⟨1+1⟩=1 → 1=0))
((¬1=1 → ¬¬¬⟨1+1⟩=1) → (¬¬⟨1+1⟩=1 → 1=1))
((¬0<0 → ¬¬¬⟨1+1⟩=1) → (¬¬⟨1+1⟩=1 → 0<0))
((¬0<1 → ¬¬¬⟨1+1⟩=1) → (¬¬⟨1+1⟩=1 → 0<1))
((¬1<0 → ¬¬¬⟨1+1⟩=1) → (¬¬⟨1+1⟩=1 → 1<0))
((¬1<1 → ¬¬¬⟨1+1⟩=1) → (¬¬⟨1+1⟩=1 → 1<1))
((¬0=0 → ¬¬¬⟨0⋅0⟩=0) → (¬¬⟨0⋅0⟩=0 → 0=0))
((¬0=1 → ¬¬¬⟨0⋅0⟩=0) → (¬¬⟨0⋅0⟩=0 → 0=1))
((¬1=0 → ¬¬¬⟨0⋅0⟩=0) → (¬¬⟨0⋅0⟩=0 → 1=0))
((¬1=1 → ¬¬¬⟨0⋅0⟩=0) → (¬¬⟨0⋅0⟩=0 → 1=1))
((¬0<0 → ¬¬¬⟨0⋅0⟩=0) → (¬¬⟨0⋅0⟩=0 → 0<0))
((¬0<1 → ¬¬¬⟨0⋅0⟩=0) → (¬¬⟨0⋅0⟩=0 → 0<1))
((¬1<0 → ¬¬¬⟨0⋅0⟩=0) → (¬¬⟨0⋅0⟩=0 → 1<0))
((¬1<1 → ¬¬¬⟨0⋅0⟩=0) → (¬¬⟨0⋅0⟩=0 → 1<1))
((¬0=0 → ¬¬¬⟨0⋅0⟩=1) → (¬¬⟨0⋅0⟩=1 → 0=0))
((¬0=1 → ¬¬¬⟨0⋅0⟩=1) → (¬¬⟨0⋅0⟩=1 → 0=1))
((¬1=0 → ¬¬¬⟨0⋅0⟩=1) → (¬¬⟨0⋅0⟩=1 → 1=0))
((¬1=1 → ¬¬¬⟨0⋅0⟩=1) → (¬¬⟨0⋅0⟩=1 → 1=1))
((¬0<0 → ¬¬¬⟨0⋅0⟩=1) → (¬¬⟨0⋅0⟩=1 → 0<0))
((¬0<1 → ¬¬¬⟨0⋅0⟩=1) → (¬¬⟨0⋅0⟩=1 → 0<1))
((¬1<0 → ¬¬¬⟨0⋅0⟩=1) → (¬¬⟨0⋅0⟩=1 → 1<0))
((¬1<1 → ¬¬¬⟨0⋅0⟩=1) → (¬¬⟨0⋅0⟩=1 → 1<1))
((¬0=0 → ¬¬¬⟨0⋅1⟩=0) → (¬¬⟨0⋅1⟩=0 → 0=0))
((¬0=1 → ¬¬¬⟨0⋅1⟩=0) → (¬¬⟨0⋅1⟩=0 → 0=1))
((¬1=0 → ¬¬¬⟨0⋅1⟩=0) → (¬¬⟨0⋅1⟩=0 → 1=0))
((¬1=1 → ¬¬¬⟨0⋅1⟩=0) → (¬¬⟨0⋅1⟩=0 → 1=1))
((¬0<0 → ¬¬¬⟨0⋅1⟩=0) → (¬¬⟨0⋅1⟩=0 → 0<0))
((¬0<1 → ¬¬¬⟨0⋅1⟩=0) → (¬¬⟨0⋅1⟩=0 → 0<1))
((¬1<0 → ¬¬¬⟨0⋅1⟩=0) → (¬¬⟨0⋅1⟩=0 → 1<0))
((¬1<1 → ¬¬¬⟨0⋅1⟩=0) → (¬¬⟨0⋅1⟩=0 → 1<1))
((¬0=0 → ¬¬¬⟨0⋅1⟩=1) → (¬¬⟨0⋅1⟩=1 → 0=0))
((¬0=1 → ¬¬¬⟨0⋅1⟩=1) → (¬¬⟨0⋅1⟩=1 → 0=1))
((¬1=0 → ¬¬¬⟨0⋅1⟩=1) → (¬¬⟨0⋅1⟩=1 → 1=0))
((¬1=1 → ¬¬¬⟨0⋅1⟩=1) → (¬¬⟨0⋅1⟩=1 → 1=1))
((¬0<0 → ¬¬¬⟨0⋅1⟩=1) → (¬¬⟨0⋅1⟩=1 → 0<0))
((¬0<1 → ¬¬¬⟨0⋅1⟩=1) → (¬¬⟨0⋅1⟩=1 → 0<1))
((¬1<0 → ¬¬¬⟨0⋅1⟩=1) → (¬¬⟨0⋅1⟩=1 → 1<0))
((¬1<1 → ¬¬¬⟨0⋅1⟩=1) → (¬¬⟨0⋅1⟩=1 → 1<1))
((¬0=0 → ¬¬¬⟨1⋅0⟩=0) → (¬¬⟨1⋅0⟩=0 → 0=0))
((¬0=1 → ¬¬¬⟨1⋅0⟩=0) → (¬¬⟨1⋅0⟩=0 → 0=1))
((¬1=0 → ¬¬¬⟨1⋅0⟩=0) → (¬¬⟨1⋅0⟩=0 → 1=0))
((¬1=1 → ¬¬¬⟨1⋅0⟩=0) → (¬¬⟨1⋅0⟩=0 → 1=1))
((¬0<0 → ¬¬¬⟨1⋅0⟩=0) → (¬¬⟨1⋅0⟩=0 → 0<0))
((¬0<1 → ¬¬¬⟨1⋅0⟩=0) → (¬¬⟨1⋅0⟩=0 → 0<1))
((¬1<0 → ¬¬¬⟨1⋅0⟩=0) → (¬¬⟨1⋅0⟩=0 → 1<0))
((¬1<1 → ¬¬¬⟨1⋅0⟩=0) → (¬¬⟨1⋅0⟩=0 → 1<1))
((¬0=0 → ¬¬¬⟨1⋅0⟩=1) → (¬¬⟨1⋅0⟩=1 → 0=0))
((¬0=1 → ¬¬¬⟨1⋅0⟩=1) → (¬¬⟨1⋅0⟩=1 → 0=1))
((¬1=0 → ¬¬¬⟨1⋅0⟩=1) → (¬¬⟨1⋅0⟩=1 → 1=0))
((¬1=1 → ¬¬¬⟨1⋅0⟩=1) → (¬¬⟨1⋅0⟩=1 → 1=1))
((¬0<0 → ¬¬¬⟨1⋅0⟩=1) → (¬¬⟨1⋅0⟩=1 → 0<0))
((¬0<1 → ¬¬¬⟨1⋅0⟩=1) → (¬¬⟨1⋅0⟩=1 → 0<1))
((¬1<0 → ¬¬¬⟨1⋅0⟩=1) → (¬¬⟨1⋅0⟩=1 → 1<0))
((¬1<1 → ¬¬¬⟨1⋅0⟩=1) → (¬¬⟨1⋅0⟩=1 → 1<1))
((¬0=0 → ¬¬¬⟨1⋅1⟩=0) → (¬¬⟨1⋅1⟩=0 → 0=0))
((¬0=1 → ¬¬¬⟨1⋅1⟩=0) → (¬¬⟨1⋅1⟩=0 → 0=1))
((¬1=0 → ¬¬¬⟨1⋅1⟩=0) → (¬¬⟨1⋅1⟩=0 → 1=0))
((¬1=1 → ¬¬¬⟨1⋅1⟩=0) → (¬¬⟨1⋅1⟩=0 → 1=1))
((¬0<0 → ¬¬¬⟨1⋅1⟩=0) → (¬¬⟨1⋅1⟩=0 → 0<0))
((¬0<1 → ¬¬¬⟨1⋅1⟩=0) → (¬¬⟨1⋅1⟩=0 → 0<1))
((¬1<0 → ¬¬¬⟨1⋅1⟩=0) → (¬¬⟨1⋅1⟩=0 → 1<0))
((¬1<1 → ¬¬¬⟨1⋅1⟩=0) → (¬¬⟨1⋅1⟩=0 → 1<1))
((¬0=0 → ¬¬¬⟨1⋅1⟩=1) → (¬¬⟨1⋅1⟩=1 → 0=0))
((¬0=1 → ¬¬¬⟨1⋅1⟩=1) → (¬¬⟨1⋅1⟩=1 → 0=1))
((¬1=0 → ¬¬¬⟨1⋅1⟩=1) → (¬¬⟨1⋅1⟩=1 → 1=0))
((¬1=1 → ¬¬¬⟨1⋅1⟩=1) → (¬¬⟨1⋅1⟩=1 → 1=1))
((¬0<0 → ¬¬¬⟨1⋅1⟩=1) → (¬¬⟨1⋅1⟩=1 → 0<0))
((¬0<1 → ¬¬¬⟨1⋅1⟩=1) → (¬¬⟨1⋅1⟩=1 → 0<1))
((¬1<0 → ¬¬¬⟨1⋅1⟩=1) → (¬¬⟨1⋅1⟩=1 → 1<0))
((¬1<1 → ¬¬¬⟨1⋅1⟩=1) → (¬¬⟨1⋅1⟩=1 → 1<1))
((¬0=0 → ¬¬¬0<⟨0+0⟩) → (¬¬0<⟨0+0⟩ → 0=0))
((¬0=1 → ¬¬¬0<⟨0+0⟩) → (¬¬0<⟨0+0⟩ → 0=1))
((¬1=0 → ¬¬¬0<⟨0+0⟩) → (¬¬0<⟨0+0⟩ → 1=0))
((¬1=1 → ¬¬¬0<⟨0+0⟩) → (¬¬0<⟨0+0⟩ → 1=1))
((¬0<0 → ¬¬¬0<⟨0+0⟩) → (¬¬0<⟨0+0⟩ → 0<0))
((¬0<1 → ¬¬¬0<⟨0+0⟩) → (¬¬0<⟨0+0⟩ → 0<1))
((¬1<0 → ¬¬¬0<⟨0+0⟩) → (¬¬0<⟨0+0⟩ → 1<0))
((¬1<1 → ¬¬¬0<⟨0+0⟩) → (¬¬0<⟨0+0⟩ → 1<1))
((¬0=0 → ¬¬¬0<⟨0+1⟩) → (¬¬0<⟨0+1⟩ → 0=0))
((¬0=1 → ¬¬¬0<⟨0+1⟩) → (¬¬0<⟨0+1⟩ → 0=1))
((¬1=0 → ¬¬¬0<⟨0+1⟩) → (¬¬0<⟨0+1⟩ → 1=0))
((¬1=1 → ¬¬¬0<⟨0+1⟩) → (¬¬0<⟨0+1⟩ → 1=1))
((¬0<0 → ¬¬¬0<⟨0+1⟩) → (¬¬0<⟨0+1⟩ → 0<0))
((¬0<1 → ¬¬¬0<⟨0+1⟩) → (¬¬0<⟨0+1⟩ → 0<1))
((¬1<0 → ¬¬¬0<⟨0+1⟩) → (¬¬0<⟨0+1⟩ → 1<0))
((¬1<1 → ¬¬¬0<⟨0+1⟩) → (¬¬0<⟨0+1⟩ → 1<1))
((¬0=0 → ¬¬¬0<⟨1+0⟩) → (¬¬0<⟨1+0⟩ → 0=0))
((¬0=1 → ¬¬¬0<⟨1+0⟩) → (¬¬0<⟨1+0⟩ → 0=1))
((¬1=0 → ¬¬¬0<⟨1+0⟩) → (¬¬0<⟨1+0⟩ → 1=0))
((¬1=1 → ¬¬¬0<⟨1+0⟩) → (¬¬0<⟨1+0⟩ → 1=1))
((¬0<0 → ¬¬¬0<⟨1+0⟩) → (¬¬0<⟨1+0⟩ → 0<0))
((¬0<1 → ¬¬¬0<⟨1+0⟩) → (¬¬0<⟨1+0⟩ → 0<1))
((¬1<0 → ¬¬¬0<⟨1+0⟩) → (¬¬0<⟨1+0⟩ → 1<0))
((¬1<1 → ¬¬¬0<⟨1+0⟩) → (¬¬0<⟨1+0⟩ → 1<1))
((¬0=0 → ¬¬¬0<⟨1+1⟩) → (¬¬0<⟨1+1⟩ → 0=0))
((¬0=1 → ¬¬¬0<⟨1+1⟩) → (¬¬0<⟨1+1⟩ → 0=1))
((¬1=0 → ¬¬¬0<⟨1+1⟩) → (¬¬0<⟨1+1⟩ → 1=0))
((¬1=1 → ¬¬¬0<⟨1+1⟩) → (¬¬0<⟨1+1⟩ → 1=1))
((¬0<0 → ¬¬¬0<⟨1+1⟩) → (¬¬0<⟨1+1⟩ → 0<0))
((¬0<1 → ¬¬¬0<⟨1+1⟩) → (¬¬0<⟨1+1⟩ → 0<1))
((¬1<0 → ¬¬¬0<⟨1+1⟩) → (¬¬0<⟨1+1⟩ → 1<0))
((¬1<1 → ¬¬¬0<⟨1+1⟩) → (¬¬0<⟨1+1⟩ → 1<1))
((¬0=0 → ¬¬¬0<⟨0⋅0⟩) → (¬¬0<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬¬¬0<⟨0⋅0⟩) → (¬¬0<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬¬¬0<⟨0⋅0⟩) → (¬¬0<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬¬¬0<⟨0⋅0⟩) → (¬¬0<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬¬¬0<⟨0⋅0⟩) → (¬¬0<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬¬¬0<⟨0⋅0⟩) → (¬¬0<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬¬¬0<⟨0⋅0⟩) → (¬¬0<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬¬¬0<⟨0⋅0⟩) → (¬¬0<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬¬¬0<⟨0⋅1⟩) → (¬¬0<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬¬¬0<⟨0⋅1⟩) → (¬¬0<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬¬¬0<⟨0⋅1⟩) → (¬¬0<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬¬¬0<⟨0⋅1⟩) → (¬¬0<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬¬¬0<⟨0⋅1⟩) → (¬¬0<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬¬¬0<⟨0⋅1⟩) → (¬¬0<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬¬¬0<⟨0⋅1⟩) → (¬¬0<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬¬¬0<⟨0⋅1⟩) → (¬¬0<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬¬¬0<⟨1⋅0⟩) → (¬¬0<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬¬¬0<⟨1⋅0⟩) → (¬¬0<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬¬¬0<⟨1⋅0⟩) → (¬¬0<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬¬¬0<⟨1⋅0⟩) → (¬¬0<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬¬¬0<⟨1⋅0⟩) → (¬¬0<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬¬¬0<⟨1⋅0⟩) → (¬¬0<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬¬¬0<⟨1⋅0⟩) → (¬¬0<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬¬¬0<⟨1⋅0⟩) → (¬¬0<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬¬¬0<⟨1⋅1⟩) → (¬¬0<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬¬¬0<⟨1⋅1⟩) → (¬¬0<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬¬¬0<⟨1⋅1⟩) → (¬¬0<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬¬¬0<⟨1⋅1⟩) → (¬¬0<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬¬¬0<⟨1⋅1⟩) → (¬¬0<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬¬¬0<⟨1⋅1⟩) → (¬¬0<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬¬¬0<⟨1⋅1⟩) → (¬¬0<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬¬¬0<⟨1⋅1⟩) → (¬¬0<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬¬¬1<⟨0+0⟩) → (¬¬1<⟨0+0⟩ → 0=0))
((¬0=1 → ¬¬¬1<⟨0+0⟩) → (¬¬1<⟨0+0⟩ → 0=1))
((¬1=0 → ¬¬¬1<⟨0+0⟩) → (¬¬1<⟨0+0⟩ → 1=0))
((¬1=1 → ¬¬¬1<⟨0+0⟩) → (¬¬1<⟨0+0⟩ → 1=1))
((¬0<0 → ¬¬¬1<⟨0+0⟩) → (¬¬1<⟨0+0⟩ → 0<0))
((¬0<1 → ¬¬¬1<⟨0+0⟩) → (¬¬1<⟨0+0⟩ → 0<1))
((¬1<0 → ¬¬¬1<⟨0+0⟩) → (¬¬1<⟨0+0⟩ → 1<0))
((¬1<1 → ¬¬¬1<⟨0+0⟩) → (¬¬1<⟨0+0⟩ → 1<1))
((¬0=0 → ¬¬¬1<⟨0+1⟩) → (¬¬1<⟨0+1⟩ → 0=0))
((¬0=1 → ¬¬¬1<⟨0+1⟩) → (¬¬1<⟨0+1⟩ → 0=1))
((¬1=0 → ¬¬¬1<⟨0+1⟩) → (¬¬1<⟨0+1⟩ → 1=0))
((¬1=1 → ¬¬¬1<⟨0+1⟩) → (¬¬1<⟨0+1⟩ → 1=1))
((¬0<0 → ¬¬¬1<⟨0+1⟩) → (¬¬1<⟨0+1⟩ → 0<0))
((¬0<1 → ¬¬¬1<⟨0+1⟩) → (¬¬1<⟨0+1⟩ → 0<1))
((¬1<0 → ¬¬¬1<⟨0+1⟩) → (¬¬1<⟨0+1⟩ → 1<0))
((¬1<1 → ¬¬¬1<⟨0+1⟩) → (¬¬1<⟨0+1⟩ → 1<1))
((¬0=0 → ¬¬¬1<⟨1+0⟩) → (¬¬1<⟨1+0⟩ → 0=0))
((¬0=1 → ¬¬¬1<⟨1+0⟩) → (¬¬1<⟨1+0⟩ → 0=1))
((¬1=0 → ¬¬¬1<⟨1+0⟩) → (¬¬1<⟨1+0⟩ → 1=0))
((¬1=1 → ¬¬¬1<⟨1+0⟩) → (¬¬1<⟨1+0⟩ → 1=1))
((¬0<0 → ¬¬¬1<⟨1+0⟩) → (¬¬1<⟨1+0⟩ → 0<0))
((¬0<1 → ¬¬¬1<⟨1+0⟩) → (¬¬1<⟨1+0⟩ → 0<1))
((¬1<0 → ¬¬¬1<⟨1+0⟩) → (¬¬1<⟨1+0⟩ → 1<0))
((¬1<1 → ¬¬¬1<⟨1+0⟩) → (¬¬1<⟨1+0⟩ → 1<1))
((¬0=0 → ¬¬¬1<⟨1+1⟩) → (¬¬1<⟨1+1⟩ → 0=0))
((¬0=1 → ¬¬¬1<⟨1+1⟩) → (¬¬1<⟨1+1⟩ → 0=1))
((¬1=0 → ¬¬¬1<⟨1+1⟩) → (¬¬1<⟨1+1⟩ → 1=0))
((¬1=1 → ¬¬¬1<⟨1+1⟩) → (¬¬1<⟨1+1⟩ → 1=1))
((¬0<0 → ¬¬¬1<⟨1+1⟩) → (¬¬1<⟨1+1⟩ → 0<0))
((¬0<1 → ¬¬¬1<⟨1+1⟩) → (¬¬1<⟨1+1⟩ → 0<1))
((¬1<0 → ¬¬¬1<⟨1+1⟩) → (¬¬1<⟨1+1⟩ → 1<0))
((¬1<1 → ¬¬¬1<⟨1+1⟩) → (¬¬1<⟨1+1⟩ → 1<1))
((¬0=0 → ¬¬¬1<⟨0⋅0⟩) → (¬¬1<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬¬¬1<⟨0⋅0⟩) → (¬¬1<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬¬¬1<⟨0⋅0⟩) → (¬¬1<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬¬¬1<⟨0⋅0⟩) → (¬¬1<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬¬¬1<⟨0⋅0⟩) → (¬¬1<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬¬¬1<⟨0⋅0⟩) → (¬¬1<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬¬¬1<⟨0⋅0⟩) → (¬¬1<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬¬¬1<⟨0⋅0⟩) → (¬¬1<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬¬¬1<⟨0⋅1⟩) → (¬¬1<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬¬¬1<⟨0⋅1⟩) → (¬¬1<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬¬¬1<⟨0⋅1⟩) → (¬¬1<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬¬¬1<⟨0⋅1⟩) → (¬¬1<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬¬¬1<⟨0⋅1⟩) → (¬¬1<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬¬¬1<⟨0⋅1⟩) → (¬¬1<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬¬¬1<⟨0⋅1⟩) → (¬¬1<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬¬¬1<⟨0⋅1⟩) → (¬¬1<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬¬¬1<⟨1⋅0⟩) → (¬¬1<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬¬¬1<⟨1⋅0⟩) → (¬¬1<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬¬¬1<⟨1⋅0⟩) → (¬¬1<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬¬¬1<⟨1⋅0⟩) → (¬¬1<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬¬¬1<⟨1⋅0⟩) → (¬¬1<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬¬¬1<⟨1⋅0⟩) → (¬¬1<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬¬¬1<⟨1⋅0⟩) → (¬¬1<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬¬¬1<⟨1⋅0⟩) → (¬¬1<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬¬¬1<⟨1⋅1⟩) → (¬¬1<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬¬¬1<⟨1⋅1⟩) → (¬¬1<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬¬¬1<⟨1⋅1⟩) → (¬¬1<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬¬¬1<⟨1⋅1⟩) → (¬¬1<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬¬¬1<⟨1⋅1⟩) → (¬¬1<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬¬¬1<⟨1⋅1⟩) → (¬¬1<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬¬¬1<⟨1⋅1⟩) → (¬¬1<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬¬¬1<⟨1⋅1⟩) → (¬¬1<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬¬¬⟨0+0⟩<0) → (¬¬⟨0+0⟩<0 → 0=0))
((¬0=1 → ¬¬¬⟨0+0⟩<0) → (¬¬⟨0+0⟩<0 → 0=1))
((¬1=0 → ¬¬¬⟨0+0⟩<0) → (¬¬⟨0+0⟩<0 → 1=0))
((¬1=1 → ¬¬¬⟨0+0⟩<0) → (¬¬⟨0+0⟩<0 → 1=1))
((¬0<0 → ¬¬¬⟨0+0⟩<0) → (¬¬⟨0+0⟩<0 → 0<0))
((¬0<1 → ¬¬¬⟨0+0⟩<0) → (¬¬⟨0+0⟩<0 → 0<1))
((¬1<0 → ¬¬¬⟨0+0⟩<0) → (¬¬⟨0+0⟩<0 → 1<0))
((¬1<1 → ¬¬¬⟨0+0⟩<0) → (¬¬⟨0+0⟩<0 → 1<1))
((¬0=0 → ¬¬¬⟨0+0⟩<1) → (¬¬⟨0+0⟩<1 → 0=0))
((¬0=1 → ¬¬¬⟨0+0⟩<1) → (¬¬⟨0+0⟩<1 → 0=1))
((¬1=0 → ¬¬¬⟨0+0⟩<1) → (¬¬⟨0+0⟩<1 → 1=0))
((¬1=1 → ¬¬¬⟨0+0⟩<1) → (¬¬⟨0+0⟩<1 → 1=1))
((¬0<0 → ¬¬¬⟨0+0⟩<1) → (¬¬⟨0+0⟩<1 → 0<0))
((¬0<1 → ¬¬¬⟨0+0⟩<1) → (¬¬⟨0+0⟩<1 → 0<1))
((¬1<0 → ¬¬¬⟨0+0⟩<1) → (¬¬⟨0+0⟩<1 → 1<0))
((¬1<1 → ¬¬¬⟨0+0⟩<1) → (¬¬⟨0+0⟩<1 → 1<1))
((¬0=0 → ¬¬¬⟨0+1⟩<0) → (¬¬⟨0+1⟩<0 → 0=0))
((¬0=1 → ¬¬¬⟨0+1⟩<0) → (¬¬⟨0+1⟩<0 → 0=1))
((¬1=0 → ¬¬¬⟨0+1⟩<0) → (¬¬⟨0+1⟩<0 → 1=0))
((¬1=1 → ¬¬¬⟨0+1⟩<0) → (¬¬⟨0+1⟩<0 → 1=1))
((¬0<0 → ¬¬¬⟨0+1⟩<0) → (¬¬⟨0+1⟩<0 → 0<0))
((¬0<1 → ¬¬¬⟨0+1⟩<0) → (¬¬⟨0+1⟩<0 → 0<1))
((¬1<0 → ¬¬¬⟨0+1⟩<0) → (¬¬⟨0+1⟩<0 → 1<0))
((¬1<1 → ¬¬¬⟨0+1⟩<0) → (¬¬⟨0+1⟩<0 → 1<1))
((¬0=0 → ¬¬¬⟨0+1⟩<1) → (¬¬⟨0+1⟩<1 → 0=0))
((¬0=1 → ¬¬¬⟨0+1⟩<1) → (¬¬⟨0+1⟩<1 → 0=1))
((¬1=0 → ¬¬¬⟨0+1⟩<1) → (¬¬⟨0+1⟩<1 → 1=0))
((¬1=1 → ¬¬¬⟨0+1⟩<1) → (¬¬⟨0+1⟩<1 → 1=1))
((¬0<0 → ¬¬¬⟨0+1⟩<1) → (¬¬⟨0+1⟩<1 → 0<0))
((¬0<1 → ¬¬¬⟨0+1⟩<1) → (¬¬⟨0+1⟩<1 → 0<1))
((¬1<0 → ¬¬¬⟨0+1⟩<1) → (¬¬⟨0+1⟩<1 → 1<0))
((¬1<1 → ¬¬¬⟨0+1⟩<1) → (¬¬⟨0+1⟩<1 → 1<1))
((¬0=0 → ¬¬¬⟨1+0⟩<0) → (¬¬⟨1+0⟩<0 → 0=0))
((¬0=1 → ¬¬¬⟨1+0⟩<0) → (¬¬⟨1+0⟩<0 → 0=1))
((¬1=0 → ¬¬¬⟨1+0⟩<0) → (¬¬⟨1+0⟩<0 → 1=0))
((¬1=1 → ¬¬¬⟨1+0⟩<0) → (¬¬⟨1+0⟩<0 → 1=1))
((¬0<0 → ¬¬¬⟨1+0⟩<0) → (¬¬⟨1+0⟩<0 → 0<0))
((¬0<1 → ¬¬¬⟨1+0⟩<0) → (¬¬⟨1+0⟩<0 → 0<1))
((¬1<0 → ¬¬¬⟨1+0⟩<0) → (¬¬⟨1+0⟩<0 → 1<0))
((¬1<1 → ¬¬¬⟨1+0⟩<0) → (¬¬⟨1+0⟩<0 → 1<1))
((¬0=0 → ¬¬¬⟨1+0⟩<1) → (¬¬⟨1+0⟩<1 → 0=0))
((¬0=1 → ¬¬¬⟨1+0⟩<1) → (¬¬⟨1+0⟩<1 → 0=1))
((¬1=0 → ¬¬¬⟨1+0⟩<1) → (¬¬⟨1+0⟩<1 → 1=0))
((¬1=1 → ¬¬¬⟨1+0⟩<1) → (¬¬⟨1+0⟩<1 → 1=1))
((¬0<0 → ¬¬¬⟨1+0⟩<1) → (¬¬⟨1+0⟩<1 → 0<0))
((¬0<1 → ¬¬¬⟨1+0⟩<1) → (¬¬⟨1+0⟩<1 → 0<1))
((¬1<0 → ¬¬¬⟨1+0⟩<1) → (¬¬⟨1+0⟩<1 → 1<0))
((¬1<1 → ¬¬¬⟨1+0⟩<1) → (¬¬⟨1+0⟩<1 → 1<1))
((¬0=0 → ¬¬¬⟨1+1⟩<0) → (¬¬⟨1+1⟩<0 → 0=0))
((¬0=1 → ¬¬¬⟨1+1⟩<0) → (¬¬⟨1+1⟩<0 → 0=1))
((¬1=0 → ¬¬¬⟨1+1⟩<0) → (¬¬⟨1+1⟩<0 → 1=0))
((¬1=1 → ¬¬¬⟨1+1⟩<0) → (¬¬⟨1+1⟩<0 → 1=1))
((¬0<0 → ¬¬¬⟨1+1⟩<0) → (¬¬⟨1+1⟩<0 → 0<0))
((¬0<1 → ¬¬¬⟨1+1⟩<0) → (¬¬⟨1+1⟩<0 → 0<1))
((¬1<0 → ¬¬¬⟨1+1⟩<0) → (¬¬⟨1+1⟩<0 → 1<0))
((¬1<1 → ¬¬¬⟨1+1⟩<0) → (¬¬⟨1+1⟩<0 → 1<1))
((¬0=0 → ¬¬¬⟨1+1⟩<1) → (¬¬⟨1+1⟩<1 → 0=0))
((¬0=1 → ¬¬¬⟨1+1⟩<1) → (¬¬⟨1+1⟩<1 → 0=1))
((¬1=0 → ¬¬¬⟨1+1⟩<1) → (¬¬⟨1+1⟩<1 → 1=0))
((¬1=1 → ¬¬¬⟨1+1⟩<1) → (¬¬⟨1+1⟩<1 → 1=1))
((¬0<0 → ¬¬¬⟨1+1⟩<1) → (¬¬⟨1+1⟩<1 → 0<0))
((¬0<1 → ¬¬¬⟨1+1⟩<1) → (¬¬⟨1+1⟩<1 → 0<1))
((¬1<0 → ¬¬¬⟨1+1⟩<1) → (¬¬⟨1+1⟩<1 → 1<0))
((¬1<1 → ¬¬¬⟨1+1⟩<1) → (¬¬⟨1+1⟩<1 → 1<1))
((¬0=0 → ¬¬¬⟨0⋅0⟩<0) → (¬¬⟨0⋅0⟩<0 → 0=0))
((¬0=1 → ¬¬¬⟨0⋅0⟩<0) → (¬¬⟨0⋅0⟩<0 → 0=1))
((¬1=0 → ¬¬¬⟨0⋅0⟩<0) → (¬¬⟨0⋅0⟩<0 → 1=0))
((¬1=1 → ¬¬¬⟨0⋅0⟩<0) → (¬¬⟨0⋅0⟩<0 → 1=1))
((¬0<0 → ¬¬¬⟨0⋅0⟩<0) → (¬¬⟨0⋅0⟩<0 → 0<0))
((¬0<1 → ¬¬¬⟨0⋅0⟩<0) → (¬¬⟨0⋅0⟩<0 → 0<1))
((¬1<0 → ¬¬¬⟨0⋅0⟩<0) → (¬¬⟨0⋅0⟩<0 → 1<0))
((¬1<1 → ¬¬¬⟨0⋅0⟩<0) → (¬¬⟨0⋅0⟩<0 → 1<1))
((¬0=0 → ¬¬¬⟨0⋅0⟩<1) → (¬¬⟨0⋅0⟩<1 → 0=0))
((¬0=1 → ¬¬¬⟨0⋅0⟩<1) → (¬¬⟨0⋅0⟩<1 → 0=1))
((¬1=0 → ¬¬¬⟨0⋅0⟩<1) → (¬¬⟨0⋅0⟩<1 → 1=0))
((¬1=1 → ¬¬¬⟨0⋅0⟩<1) → (¬¬⟨0⋅0⟩<1 → 1=1))
((¬0<0 → ¬¬¬⟨0⋅0⟩<1) → (¬¬⟨0⋅0⟩<1 → 0<0))
((¬0<1 → ¬¬¬⟨0⋅0⟩<1) → (¬¬⟨0⋅0⟩<1 → 0<1))
((¬1<0 → ¬¬¬⟨0⋅0⟩<1) → (¬¬⟨0⋅0⟩<1 → 1<0))
((¬1<1 → ¬¬¬⟨0⋅0⟩<1) → (¬¬⟨0⋅0⟩<1 → 1<1))
((¬0=0 → ¬¬¬⟨0⋅1⟩<0) → (¬¬⟨0⋅1⟩<0 → 0=0))
((¬0=1 → ¬¬¬⟨0⋅1⟩<0) → (¬¬⟨0⋅1⟩<0 → 0=1))
((¬1=0 → ¬¬¬⟨0⋅1⟩<0) → (¬¬⟨0⋅1⟩<0 → 1=0))
((¬1=1 → ¬¬¬⟨0⋅1⟩<0) → (¬¬⟨0⋅1⟩<0 → 1=1))
((¬0<0 → ¬¬¬⟨0⋅1⟩<0) → (¬¬⟨0⋅1⟩<0 → 0<0))
((¬0<1 → ¬¬¬⟨0⋅1⟩<0) → (¬¬⟨0⋅1⟩<0 → 0<1))
((¬1<0 → ¬¬¬⟨0⋅1⟩<0) → (¬¬⟨0⋅1⟩<0 → 1<0))
((¬1<1 → ¬¬¬⟨0⋅1⟩<0) → (¬¬⟨0⋅1⟩<0 → 1<1))
((¬0=0 → ¬¬¬⟨0⋅1⟩<1) → (¬¬⟨0⋅1⟩<1 → 0=0))
((¬0=1 → ¬¬¬⟨0⋅1⟩<1) → (¬¬⟨0⋅1⟩<1 → 0=1))
((¬1=0 → ¬¬¬⟨0⋅1⟩<1) → (¬¬⟨0⋅1⟩<1 → 1=0))
((¬1=1 → ¬¬¬⟨0⋅1⟩<1) → (¬¬⟨0⋅1⟩<1 → 1=1))
((¬0<0 → ¬¬¬⟨0⋅1⟩<1) → (¬¬⟨0⋅1⟩<1 → 0<0))
((¬0<1 → ¬¬¬⟨0⋅1⟩<1) → (¬¬⟨0⋅1⟩<1 → 0<1))
((¬1<0 → ¬¬¬⟨0⋅1⟩<1) → (¬¬⟨0⋅1⟩<1 → 1<0))
((¬1<1 → ¬¬¬⟨0⋅1⟩<1) → (¬¬⟨0⋅1⟩<1 → 1<1))
((¬0=0 → ¬¬¬⟨1⋅0⟩<0) → (¬¬⟨1⋅0⟩<0 → 0=0))
((¬0=1 → ¬¬¬⟨1⋅0⟩<0) → (¬¬⟨1⋅0⟩<0 → 0=1))
((¬1=0 → ¬¬¬⟨1⋅0⟩<0) → (¬¬⟨1⋅0⟩<0 → 1=0))
((¬1=1 → ¬¬¬⟨1⋅0⟩<0) → (¬¬⟨1⋅0⟩<0 → 1=1))
((¬0<0 → ¬¬¬⟨1⋅0⟩<0) → (¬¬⟨1⋅0⟩<0 → 0<0))
((¬0<1 → ¬¬¬⟨1⋅0⟩<0) → (¬¬⟨1⋅0⟩<0 → 0<1))
((¬1<0 → ¬¬¬⟨1⋅0⟩<0) → (¬¬⟨1⋅0⟩<0 → 1<0))
((¬1<1 → ¬¬¬⟨1⋅0⟩<0) → (¬¬⟨1⋅0⟩<0 → 1<1))
((¬0=0 → ¬¬¬⟨1⋅0⟩<1) → (¬¬⟨1⋅0⟩<1 → 0=0))
((¬0=1 → ¬¬¬⟨1⋅0⟩<1) → (¬¬⟨1⋅0⟩<1 → 0=1))
((¬1=0 → ¬¬¬⟨1⋅0⟩<1) → (¬¬⟨1⋅0⟩<1 → 1=0))
((¬1=1 → ¬¬¬⟨1⋅0⟩<1) → (¬¬⟨1⋅0⟩<1 → 1=1))
((¬0<0 → ¬¬¬⟨1⋅0⟩<1) → (¬¬⟨1⋅0⟩<1 → 0<0))
((¬0<1 → ¬¬¬⟨1⋅0⟩<1) → (¬¬⟨1⋅0⟩<1 → 0<1))
((¬1<0 → ¬¬¬⟨1⋅0⟩<1) → (¬¬⟨1⋅0⟩<1 → 1<0))
((¬1<1 → ¬¬¬⟨1⋅0⟩<1) → (¬¬⟨1⋅0⟩<1 → 1<1))
((¬0=0 → ¬¬¬⟨1⋅1⟩<0) → (¬¬⟨1⋅1⟩<0 → 0=0))
((¬0=1 → ¬¬¬⟨1⋅1⟩<0) → (¬¬⟨1⋅1⟩<0 → 0=1))
((¬1=0 → ¬¬¬⟨1⋅1⟩<0) → (¬¬⟨1⋅1⟩<0 → 1=0))
((¬1=1 → ¬¬¬⟨1⋅1⟩<0) → (¬¬⟨1⋅1⟩<0 → 1=1))
((¬0<0 → ¬¬¬⟨1⋅1⟩<0) → (¬¬⟨1⋅1⟩<0 → 0<0))
((¬0<1 → ¬¬¬⟨1⋅1⟩<0) → (¬¬⟨1⋅1⟩<0 → 0<1))
((¬1<0 → ¬¬¬⟨1⋅1⟩<0) → (¬¬⟨1⋅1⟩<0 → 1<0))
((¬1<1 → ¬¬¬⟨1⋅1⟩<0) → (¬¬⟨1⋅1⟩<0 → 1<1))
((¬0=0 → ¬¬¬⟨1⋅1⟩<1) → (¬¬⟨1⋅1⟩<1 → 0=0))
((¬0=1 → ¬¬¬⟨1⋅1⟩<1) → (¬¬⟨1⋅1⟩<1 → 0=1))
((¬1=0 → ¬¬¬⟨1⋅1⟩<1) → (¬¬⟨1⋅1⟩<1 → 1=0))
((¬1=1 → ¬¬¬⟨1⋅1⟩<1) → (¬¬⟨1⋅1⟩<1 → 1=1))
((¬0<0 → ¬¬¬⟨1⋅1⟩<1) → (¬¬⟨1⋅1⟩<1 → 0<0))
((¬0<1 → ¬¬¬⟨1⋅1⟩<1) → (¬¬⟨1⋅1⟩<1 → 0<1))
((¬1<0 → ¬¬¬⟨1⋅1⟩<1) → (¬¬⟨1⋅1⟩<1 → 1<0))
((¬1<1 → ¬¬¬⟨1⋅1⟩<1) → (¬¬⟨1⋅1⟩<1 → 1<1))
((¬0=0 → ¬¬¬¬¬0=0) → (¬¬¬¬0=0 → 0=0))
((¬0=1 → ¬¬¬¬¬0=0) → (¬¬¬¬0=0 → 0=1))
((¬1=0 → ¬¬¬¬¬0=0) → (¬¬¬¬0=0 → 1=0))
((¬1=1 → ¬¬¬¬¬0=0) → (¬¬¬¬0=0 → 1=1))
((¬0<0 → ¬¬¬¬¬0=0) → (¬¬¬¬0=0 → 0<0))
((¬0<1 → ¬¬¬¬¬0=0) → (¬¬¬¬0=0 → 0<1))
((¬1<0 → ¬¬¬¬¬0=0) → (¬¬¬¬0=0 → 1<0))
((¬1<1 → ¬¬¬¬¬0=0) → (¬¬¬¬0=0 → 1<1))
((¬0=0 → ¬¬¬¬¬0=1) → (¬¬¬¬0=1 → 0=0))
((¬0=1 → ¬¬¬¬¬0=1) → (¬¬¬¬0=1 → 0=1))
((¬1=0 → ¬¬¬¬¬0=1) → (¬¬¬¬0=1 → 1=0))
((¬1=1 → ¬¬¬¬¬0=1) → (¬¬¬¬0=1 → 1=1))
((¬0<0 → ¬¬¬¬¬0=1) → (¬¬¬¬0=1 → 0<0))
((¬0<1 → ¬¬¬¬¬0=1) → (¬¬¬¬0=1 → 0<1))
((¬1<0 → ¬¬¬¬¬0=1) → (¬¬¬¬0=1 → 1<0))
((¬1<1 → ¬¬¬¬¬0=1) → (¬¬¬¬0=1 → 1<1))
((¬0=0 → ¬¬¬¬¬1=0) → (¬¬¬¬1=0 → 0=0))
((¬0=1 → ¬¬¬¬¬1=0) → (¬¬¬¬1=0 → 0=1))
((¬1=0 → ¬¬¬¬¬1=0) → (¬¬¬¬1=0 → 1=0))
((¬1=1 → ¬¬¬¬¬1=0) → (¬¬¬¬1=0 → 1=1))
((¬0<0 → ¬¬¬¬¬1=0) → (¬¬¬¬1=0 → 0<0))
((¬0<1 → ¬¬¬¬¬1=0) → (¬¬¬¬1=0 → 0<1))
((¬1<0 → ¬¬¬¬¬1=0) → (¬¬¬¬1=0 → 1<0))
((¬1<1 → ¬¬¬¬¬1=0) → (¬¬¬¬1=0 → 1<1))
((¬0=0 → ¬¬¬¬¬1=1) → (¬¬¬¬1=1 → 0=0))
((¬0=1 → ¬¬¬¬¬1=1) → (¬¬¬¬1=1 → 0=1))
((¬1=0 → ¬¬¬¬¬1=1) → (¬¬¬¬1=1 → 1=0))
((¬1=1 → ¬¬¬¬¬1=1) → (¬¬¬¬1=1 → 1=1))
((¬0<0 → ¬¬¬¬¬1=1) → (¬¬¬¬1=1 → 0<0))
((¬0<1 → ¬¬¬¬¬1=1) → (¬¬¬¬1=1 → 0<1))
((¬1<0 → ¬¬¬¬¬1=1) → (¬¬¬¬1=1 → 1<0))
((¬1<1 → ¬¬¬¬¬1=1) → (¬¬¬¬1=1 → 1<1))
((¬0=0 → ¬¬¬¬¬0<0) → (¬¬¬¬0<0 → 0=0))
((¬0=1 → ¬¬¬¬¬0<0) → (¬¬¬¬0<0 → 0=1))
((¬1=0 → ¬¬¬¬¬0<0) → (¬¬¬¬0<0 → 1=0))
((¬1=1 → ¬¬¬¬¬0<0) → (¬¬¬¬0<0 → 1=1))
((¬0<0 → ¬¬¬¬¬0<0) → (¬¬¬¬0<0 → 0<0))
((¬0<1 → ¬¬¬¬¬0<0) → (¬¬¬¬0<0 → 0<1))
((¬1<0 → ¬¬¬¬¬0<0) → (¬¬¬¬0<0 → 1<0))
((¬1<1 → ¬¬¬¬¬0<0) → (¬¬¬¬0<0 → 1<1))
((¬0=0 → ¬¬¬¬¬0<1) → (¬¬¬¬0<1 → 0=0))
((¬0=1 → ¬¬¬¬¬0<1) → (¬¬¬¬0<1 → 0=1))
((¬1=0 → ¬¬¬¬¬0<1) → (¬¬¬¬0<1 → 1=0))
((¬1=1 → ¬¬¬¬¬0<1) → (¬¬¬¬0<1 → 1=1))
((¬0<0 → ¬¬¬¬¬0<1) → (¬¬¬¬0<1 → 0<0))
((¬0<1 → ¬¬¬¬¬0<1) → (¬¬¬¬0<1 → 0<1))
((¬1<0 → ¬¬¬¬¬0<1) → (¬¬¬¬0<1 → 1<0))
((¬1<1 → ¬¬¬¬¬0<1) → (¬¬¬¬0<1 → 1<1))
((¬0=0 → ¬¬¬¬¬1<0) → (¬¬¬¬1<0 → 0=0))
((¬0=1 → ¬¬¬¬¬1<0) → (¬¬¬¬1<0 → 0=1))
((¬1=0 → ¬¬¬¬¬1<0) → (¬¬¬¬1<0 → 1=0))
((¬1=1 → ¬¬¬¬¬1<0) → (¬¬¬¬1<0 → 1=1))
((¬0<0 → ¬¬¬¬¬1<0) → (¬¬¬¬1<0 → 0<0))
((¬0<1 → ¬¬¬¬¬1<0) → (¬¬¬¬1<0 → 0<1))
((¬1<0 → ¬¬¬¬¬1<0) → (¬¬¬¬1<0 → 1<0))
((¬1<1 → ¬¬¬¬¬1<0) → (¬¬¬¬1<0 → 1<1))
((¬0=0 → ¬¬¬¬¬1<1) → (¬¬¬¬1<1 → 0=0))
((¬0=1 → ¬¬¬¬¬1<1) → (¬¬¬¬1<1 → 0=1))
((¬1=0 → ¬¬¬¬¬1<1) → (¬¬¬¬1<1 → 1=0))
((¬1=1 → ¬¬¬¬¬1<1) → (¬¬¬¬1<1 → 1=1))
((¬0<0 → ¬¬¬¬¬1<1) → (¬¬¬¬1<1 → 0<0))
((¬0<1 → ¬¬¬¬¬1<1) → (¬¬¬¬1<1 → 0<1))
((¬1<0 → ¬¬¬¬¬1<1) → (¬¬¬¬1<1 → 1<0))
((¬1<1 → ¬¬¬¬¬1<1) → (¬¬¬¬1<1 → 1<1))
((¬0=0 → ¬¬¬¬∀x. 0=x) → (¬¬¬∀x. 0=x → 0=0))
((¬0=1 → ¬¬¬¬∀x. 0=x) → (¬¬¬∀x. 0=x → 0=1))
((¬1=0 → ¬¬¬¬∀x. 0=x) → (¬¬¬∀x. 0=x → 1=0))
((¬1=1 → ¬¬¬¬∀x. 0=x) → (¬¬¬∀x. 0=x → 1=1))
((¬0<0 → ¬¬¬¬∀x. 0=x) → (¬¬¬∀x. 0=x → 0<0))
((¬0<1 → ¬¬¬¬∀x. 0=x) → (¬¬¬∀x. 0=x → 0<1))
((¬1<0 → ¬¬¬¬∀x. 0=x) → (¬¬¬∀x. 0=x → 1<0))
((¬1<1 → ¬¬¬¬∀x. 0=x) → (¬¬¬∀x. 0=x → 1<1))
((¬0=0 → ¬¬¬¬∀x. 1=x) → (¬¬¬∀x. 1=x → 0=0))
((¬0=1 → ¬¬¬¬∀x. 1=x) → (¬¬¬∀x. 1=x → 0=1))
((¬1=0 → ¬¬¬¬∀x. 1=x) → (¬¬¬∀x. 1=x → 1=0))
((¬1=1 → ¬¬¬¬∀x. 1=x) → (¬¬¬∀x. 1=x → 1=1))
((¬0<0 → ¬¬¬¬∀x. 1=x) → (¬¬¬∀x. 1=x → 0<0))
((¬0<1 → ¬¬¬¬∀x. 1=x) → (¬¬¬∀x. 1=x → 0<1))
((¬1<0 → ¬¬¬¬∀x. 1=x) → (¬¬¬∀x. 1=x → 1<0))
((¬1<1 → ¬¬¬¬∀x. 1=x) → (¬¬¬∀x. 1=x → 1<1))
((¬0=0 → ¬¬¬¬∀x. x=0) → (¬¬¬∀x. x=0 → 0=0))
((¬0=1 → ¬¬¬¬∀x. x=0) → (¬¬¬∀x. x=0 → 0=1))
((¬1=0 → ¬¬¬¬∀x. x=0) → (¬¬¬∀x. x=0 → 1=0))
((¬1=1 → ¬¬¬¬∀x. x=0) → (¬¬¬∀x. x=0 → 1=1))
((¬0<0 → ¬¬¬¬∀x. x=0) → (¬¬¬∀x. x=0 → 0<0))
((¬0<1 → ¬¬¬¬∀x. x=0) → (¬¬¬∀x. x=0 → 0<1))
((¬1<0 → ¬¬¬¬∀x. x=0) → (¬¬¬∀x. x=0 → 1<0))
((¬1<1 → ¬¬¬¬∀x. x=0) → (¬¬¬∀x. x=0 → 1<1))
((¬0=0 → ¬¬¬¬∀x. x=1) → (¬¬¬∀x. x=1 → 0=0))
((¬0=1 → ¬¬¬¬∀x. x=1) → (¬¬¬∀x. x=1 → 0=1))
((¬1=0 → ¬¬¬¬∀x. x=1) → (¬¬¬∀x. x=1 → 1=0))
((¬1=1 → ¬¬¬¬∀x. x=1) → (¬¬¬∀x. x=1 → 1=1))
((¬0<0 → ¬¬¬¬∀x. x=1) → (¬¬¬∀x. x=1 → 0<0))
((¬0<1 → ¬¬¬¬∀x. x=1) → (¬¬¬∀x. x=1 → 0<1))
((¬1<0 → ¬¬¬¬∀x. x=1) → (¬¬¬∀x. x=1 → 1<0))
((¬1<1 → ¬¬¬¬∀x. x=1) → (¬¬¬∀x. x=1 → 1<1))
((¬0=0 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 0=0))
((¬0=1 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 0=1))
((¬1=0 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 1=0))
((¬1=1 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 1=1))
((¬0<0 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 0<0))
((¬0<1 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 0<1))
((¬1<0 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 1<0))
((¬1<1 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 1<1))
((¬0=0 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 0=0))
((¬0=1 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 0=1))
((¬1=0 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 1=0))
((¬1=1 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 1=1))
((¬0<0 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 0<0))
((¬0<1 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 0<1))
((¬1<0 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 1<0))
((¬1<1 → ¬¬¬¬∀x. x=x) → (¬¬¬∀x. x=x → 1<1))
((¬0=0 → ¬¬¬¬∀x. 0<x) → (¬¬¬∀x. 0<x → 0=0))
((¬0=1 → ¬¬¬¬∀x. 0<x) → (¬¬¬∀x. 0<x → 0=1))
((¬1=0 → ¬¬¬¬∀x. 0<x) → (¬¬¬∀x. 0<x → 1=0))
((¬1=1 → ¬¬¬¬∀x. 0<x) → (¬¬¬∀x. 0<x → 1=1))
((¬0<0 → ¬¬¬¬∀x. 0<x) → (¬¬¬∀x. 0<x → 0<0))
((¬0<1 → ¬¬¬¬∀x. 0<x) → (¬¬¬∀x. 0<x → 0<1))
((¬1<0 → ¬¬¬¬∀x. 0<x) → (¬¬¬∀x. 0<x → 1<0))
((¬1<1 → ¬¬¬¬∀x. 0<x) → (¬¬¬∀x. 0<x → 1<1))
((¬0=0 → ¬¬¬¬∀x. 1<x) → (¬¬¬∀x. 1<x → 0=0))
((¬0=1 → ¬¬¬¬∀x. 1<x) → (¬¬¬∀x. 1<x → 0=1))
((¬1=0 → ¬¬¬¬∀x. 1<x) → (¬¬¬∀x. 1<x → 1=0))
((¬1=1 → ¬¬¬¬∀x. 1<x) → (¬¬¬∀x. 1<x → 1=1))
((¬0<0 → ¬¬¬¬∀x. 1<x) → (¬¬¬∀x. 1<x → 0<0))
((¬0<1 → ¬¬¬¬∀x. 1<x) → (¬¬¬∀x. 1<x → 0<1))
((¬1<0 → ¬¬¬¬∀x. 1<x) → (¬¬¬∀x. 1<x → 1<0))
((¬1<1 → ¬¬¬¬∀x. 1<x) → (¬¬¬∀x. 1<x → 1<1))
((¬0=0 → ¬¬¬¬∀x. x<0) → (¬¬¬∀x. x<0 → 0=0))
((¬0=1 → ¬¬¬¬∀x. x<0) → (¬¬¬∀x. x<0 → 0=1))
((¬1=0 → ¬¬¬¬∀x. x<0) → (¬¬¬∀x. x<0 → 1=0))
((¬1=1 → ¬¬¬¬∀x. x<0) → (¬¬¬∀x. x<0 → 1=1))
((¬0<0 → ¬¬¬¬∀x. x<0) → (¬¬¬∀x. x<0 → 0<0))
((¬0<1 → ¬¬¬¬∀x. x<0) → (¬¬¬∀x. x<0 → 0<1))
((¬1<0 → ¬¬¬¬∀x. x<0) → (¬¬¬∀x. x<0 → 1<0))
((¬1<1 → ¬¬¬¬∀x. x<0) → (¬¬¬∀x. x<0 → 1<1))
((¬0=0 → ¬¬¬¬∀x. x<1) → (¬¬¬∀x. x<1 → 0=0))
((¬0=1 → ¬¬¬¬∀x. x<1) → (¬¬¬∀x. x<1 → 0=1))
((¬1=0 → ¬¬¬¬∀x. x<1) → (¬¬¬∀x. x<1 → 1=0))
((¬1=1 → ¬¬¬¬∀x. x<1) → (¬¬¬∀x. x<1 → 1=1))
((¬0<0 → ¬¬¬¬∀x. x<1) → (¬¬¬∀x. x<1 → 0<0))
((¬0<1 → ¬¬¬¬∀x. x<1) → (¬¬¬∀x. x<1 → 0<1))
((¬1<0 → ¬¬¬¬∀x. x<1) → (¬¬¬∀x. x<1 → 1<0))
((¬1<1 → ¬¬¬¬∀x. x<1) → (¬¬¬∀x. x<1 → 1<1))
((¬0=0 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 0=0))
((¬0=1 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 0=1))
((¬1=0 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 1=0))
((¬1=1 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 1=1))
((¬0<0 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 0<0))
((¬0<1 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 0<1))
((¬1<0 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 1<0))
((¬1<1 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 1<1))
((¬0=0 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 0=0))
((¬0=1 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 0=1))
((¬1=0 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 1=0))
((¬1=1 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 1=1))
((¬0<0 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 0<0))
((¬0<1 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 0<1))
((¬1<0 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 1<0))
((¬1<1 → ¬¬¬¬∀x. x<x) → (¬¬¬∀x. x<x → 1<1))
((¬0=0 → ¬¬¬∀y. 0=y) → (¬¬∀y. 0=y → 0=0))
((¬0=1 → ¬¬¬∀y. 0=y) → (¬¬∀y. 0=y → 0=1))
((¬1=0 → ¬¬¬∀y. 0=y) → (¬¬∀y. 0=y → 1=0))
((¬1=1 → ¬¬¬∀y. 0=y) → (¬¬∀y. 0=y → 1=1))
((¬0<0 → ¬¬¬∀y. 0=y) → (¬¬∀y. 0=y → 0<0))
((¬0<1 → ¬¬¬∀y. 0=y) → (¬¬∀y. 0=y → 0<1))
((¬1<0 → ¬¬¬∀y. 0=y) → (¬¬∀y. 0=y → 1<0))
((¬1<1 → ¬¬¬∀y. 0=y) → (¬¬∀y. 0=y → 1<1))
((¬0=0 → ¬¬¬∀y. 1=y) → (¬¬∀y. 1=y → 0=0))
((¬0=1 → ¬¬¬∀y. 1=y) → (¬¬∀y. 1=y → 0=1))
((¬1=0 → ¬¬¬∀y. 1=y) → (¬¬∀y. 1=y → 1=0))
((¬1=1 → ¬¬¬∀y. 1=y) → (¬¬∀y. 1=y → 1=1))
((¬0<0 → ¬¬¬∀y. 1=y) → (¬¬∀y. 1=y → 0<0))
((¬0<1 → ¬¬¬∀y. 1=y) → (¬¬∀y. 1=y → 0<1))
((¬1<0 → ¬¬¬∀y. 1=y) → (¬¬∀y. 1=y → 1<0))
((¬1<1 → ¬¬¬∀y. 1=y) → (¬¬∀y. 1=y → 1<1))
((¬0=0 → ¬¬¬∀y. y=0) → (¬¬∀y. y=0 → 0=0))
((¬0=1 → ¬¬¬∀y. y=0) → (¬¬∀y. y=0 → 0=1))
((¬1=0 → ¬¬¬∀y. y=0) → (¬¬∀y. y=0 → 1=0))
((¬1=1 → ¬¬¬∀y. y=0) → (¬¬∀y. y=0 → 1=1))
((¬0<0 → ¬¬¬∀y. y=0) → (¬¬∀y. y=0 → 0<0))
((¬0<1 → ¬¬¬∀y. y=0) → (¬¬∀y. y=0 → 0<1))
((¬1<0 → ¬¬¬∀y. y=0) → (¬¬∀y. y=0 → 1<0))
((¬1<1 → ¬¬¬∀y. y=0) → (¬¬∀y. y=0 → 1<1))
((¬0=0 → ¬¬¬∀y. y=1) → (¬¬∀y. y=1 → 0=0))
((¬0=1 → ¬¬¬∀y. y=1) → (¬¬∀y. y=1 → 0=1))
((¬1=0 → ¬¬¬∀y. y=1) → (¬¬∀y. y=1 → 1=0))
((¬1=1 → ¬¬¬∀y. y=1) → (¬¬∀y. y=1 → 1=1))
((¬0<0 → ¬¬¬∀y. y=1) → (¬¬∀y. y=1 → 0<0))
((¬0<1 → ¬¬¬∀y. y=1) → (¬¬∀y. y=1 → 0<1))
((¬1<0 → ¬¬¬∀y. y=1) → (¬¬∀y. y=1 → 1<0))
((¬1<1 → ¬¬¬∀y. y=1) → (¬¬∀y. y=1 → 1<1))
((¬0=0 → ¬¬¬∀y. 0<y) → (¬¬∀y. 0<y → 0=0))
((¬0=1 → ¬¬¬∀y. 0<y) → (¬¬∀y. 0<y → 0=1))
((¬1=0 → ¬¬¬∀y. 0<y) → (¬¬∀y. 0<y → 1=0))
((¬1=1 → ¬¬¬∀y. 0<y) → (¬¬∀y. 0<y → 1=1))
((¬0<0 → ¬¬¬∀y. 0<y) → (¬¬∀y. 0<y → 0<0))
((¬0<1 → ¬¬¬∀y. 0<y) → (¬¬∀y. 0<y → 0<1))
((¬1<0 → ¬¬¬∀y. 0<y) → (¬¬∀y. 0<y → 1<0))
((¬1<1 → ¬¬¬∀y. 0<y) → (¬¬∀y. 0<y → 1<1))
((¬0=0 → ¬¬¬∀y. 1<y) → (¬¬∀y. 1<y → 0=0))
((¬0=1 → ¬¬¬∀y. 1<y) → (¬¬∀y. 1<y → 0=1))
((¬1=0 → ¬¬¬∀y. 1<y) → (¬¬∀y. 1<y → 1=0))
((¬1=1 → ¬¬¬∀y. 1<y) → (¬¬∀y. 1<y → 1=1))
((¬0<0 → ¬¬¬∀y. 1<y) → (¬¬∀y. 1<y → 0<0))
((¬0<1 → ¬¬¬∀y. 1<y) → (¬¬∀y. 1<y → 0<1))
((¬1<0 → ¬¬¬∀y. 1<y) → (¬¬∀y. 1<y → 1<0))
((¬1<1 → ¬¬¬∀y. 1<y) → (¬¬∀y. 1<y → 1<1))
((¬0=0 → ¬¬¬∀y. y<0) → (¬¬∀y. y<0 → 0=0))
((¬0=1 → ¬¬¬∀y. y<0) → (¬¬∀y. y<0 → 0=1))
((¬1=0 → ¬¬¬∀y. y<0) → (¬¬∀y. y<0 → 1=0))
((¬1=1 → ¬¬¬∀y. y<0) → (¬¬∀y. y<0 → 1=1))
((¬0<0 → ¬¬¬∀y. y<0) → (¬¬∀y. y<0 → 0<0))
((¬0<1 → ¬¬¬∀y. y<0) → (¬¬∀y. y<0 → 0<1))
((¬1<0 → ¬¬¬∀y. y<0) → (¬¬∀y. y<0 → 1<0))
((¬1<1 → ¬¬¬∀y. y<0) → (¬¬∀y. y<0 → 1<1))
((¬0=0 → ¬¬¬∀y. y<1) → (¬¬∀y. y<1 → 0=0))
((¬0=1 → ¬¬¬∀y. y<1) → (¬¬∀y. y<1 → 0=1))
((¬1=0 → ¬¬¬∀y. y<1) → (¬¬∀y. y<1 → 1=0))
((¬1=1 → ¬¬¬∀y. y<1) → (¬¬∀y. y<1 → 1=1))
((¬0<0 → ¬¬¬∀y. y<1) → (¬¬∀y. y<1 → 0<0))
((¬0<1 → ¬¬¬∀y. y<1) → (¬¬∀y. y<1 → 0<1))
((¬1<0 → ¬¬¬∀y. y<1) → (¬¬∀y. y<1 → 1<0))
((¬1<1 → ¬¬¬∀y. y<1) → (¬¬∀y. y<1 → 1<1))
((¬0=0 → ¬¬¬∀x. ¬0=x) → (¬¬∀x. ¬0=x → 0=0))
((¬0=1 → ¬¬¬∀x. ¬0=x) → (¬¬∀x. ¬0=x → 0=1))
((¬1=0 → ¬¬¬∀x. ¬0=x) → (¬¬∀x. ¬0=x → 1=0))
((¬1=1 → ¬¬¬∀x. ¬0=x) → (¬¬∀x. ¬0=x → 1=1))
((¬0<0 → ¬¬¬∀x. ¬0=x) → (¬¬∀x. ¬0=x → 0<0))
((¬0<1 → ¬¬¬∀x. ¬0=x) → (¬¬∀x. ¬0=x → 0<1))
((¬1<0 → ¬¬¬∀x. ¬0=x) → (¬¬∀x. ¬0=x → 1<0))
((¬1<1 → ¬¬¬∀x. ¬0=x) → (¬¬∀x. ¬0=x → 1<1))
((¬0=0 → ¬¬¬∀x. ¬1=x) → (¬¬∀x. ¬1=x → 0=0))
((¬0=1 → ¬¬¬∀x. ¬1=x) → (¬¬∀x. ¬1=x → 0=1))
((¬1=0 → ¬¬¬∀x. ¬1=x) → (¬¬∀x. ¬1=x → 1=0))
((¬1=1 → ¬¬¬∀x. ¬1=x) → (¬¬∀x. ¬1=x → 1=1))
((¬0<0 → ¬¬¬∀x. ¬1=x) → (¬¬∀x. ¬1=x → 0<0))
((¬0<1 → ¬¬¬∀x. ¬1=x) → (¬¬∀x. ¬1=x → 0<1))
((¬1<0 → ¬¬¬∀x. ¬1=x) → (¬¬∀x. ¬1=x → 1<0))
((¬1<1 → ¬¬¬∀x. ¬1=x) → (¬¬∀x. ¬1=x → 1<1))
((¬0=0 → ¬¬¬∀x. ¬x=0) → (¬¬∀x. ¬x=0 → 0=0))
((¬0=1 → ¬¬¬∀x. ¬x=0) → (¬¬∀x. ¬x=0 → 0=1))
((¬1=0 → ¬¬¬∀x. ¬x=0) → (¬¬∀x. ¬x=0 → 1=0))
((¬1=1 → ¬¬¬∀x. ¬x=0) → (¬¬∀x. ¬x=0 → 1=1))
((¬0<0 → ¬¬¬∀x. ¬x=0) → (¬¬∀x. ¬x=0 → 0<0))
((¬0<1 → ¬¬¬∀x. ¬x=0) → (¬¬∀x. ¬x=0 → 0<1))
((¬1<0 → ¬¬¬∀x. ¬x=0) → (¬¬∀x. ¬x=0 → 1<0))
((¬1<1 → ¬¬¬∀x. ¬x=0) → (¬¬∀x. ¬x=0 → 1<1))
((¬0=0 → ¬¬¬∀x. ¬x=1) → (¬¬∀x. ¬x=1 → 0=0))
((¬0=1 → ¬¬¬∀x. ¬x=1) → (¬¬∀x. ¬x=1 → 0=1))
((¬1=0 → ¬¬¬∀x. ¬x=1) → (¬¬∀x. ¬x=1 → 1=0))
((¬1=1 → ¬¬¬∀x. ¬x=1) → (¬¬∀x. ¬x=1 → 1=1))
((¬0<0 → ¬¬¬∀x. ¬x=1) → (¬¬∀x. ¬x=1 → 0<0))
((¬0<1 → ¬¬¬∀x. ¬x=1) → (¬¬∀x. ¬x=1 → 0<1))
((¬1<0 → ¬¬¬∀x. ¬x=1) → (¬¬∀x. ¬x=1 → 1<0))
((¬1<1 → ¬¬¬∀x. ¬x=1) → (¬¬∀x. ¬x=1 → 1<1))
((¬0=0 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 0=0))
((¬0=1 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 0=1))
((¬1=0 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 1=0))
((¬1=1 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 1=1))
((¬0<0 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 0<0))
((¬0<1 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 0<1))
((¬1<0 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 1<0))
((¬1<1 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 1<1))
((¬0=0 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 0=0))
((¬0=1 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 0=1))
((¬1=0 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 1=0))
((¬1=1 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 1=1))
((¬0<0 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 0<0))
((¬0<1 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 0<1))
((¬1<0 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 1<0))
((¬1<1 → ¬¬¬∀x. ¬x=x) → (¬¬∀x. ¬x=x → 1<1))
((¬0=0 → ¬¬¬∀x. ¬0<x) → (¬¬∀x. ¬0<x → 0=0))
((¬0=1 → ¬¬¬∀x. ¬0<x) → (¬¬∀x. ¬0<x → 0=1))
((¬1=0 → ¬¬¬∀x. ¬0<x) → (¬¬∀x. ¬0<x → 1=0))
((¬1=1 → ¬¬¬∀x. ¬0<x) → (¬¬∀x. ¬0<x → 1=1))
((¬0<0 → ¬¬¬∀x. ¬0<x) → (¬¬∀x. ¬0<x → 0<0))
((¬0<1 → ¬¬¬∀x. ¬0<x) → (¬¬∀x. ¬0<x → 0<1))
((¬1<0 → ¬¬¬∀x. ¬0<x) → (¬¬∀x. ¬0<x → 1<0))
((¬1<1 → ¬¬¬∀x. ¬0<x) → (¬¬∀x. ¬0<x → 1<1))
((¬0=0 → ¬¬¬∀x. ¬1<x) → (¬¬∀x. ¬1<x → 0=0))
((¬0=1 → ¬¬¬∀x. ¬1<x) → (¬¬∀x. ¬1<x → 0=1))
((¬1=0 → ¬¬¬∀x. ¬1<x) → (¬¬∀x. ¬1<x → 1=0))
((¬1=1 → ¬¬¬∀x. ¬1<x) → (¬¬∀x. ¬1<x → 1=1))
((¬0<0 → ¬¬¬∀x. ¬1<x) → (¬¬∀x. ¬1<x → 0<0))
((¬0<1 → ¬¬¬∀x. ¬1<x) → (¬¬∀x. ¬1<x → 0<1))
((¬1<0 → ¬¬¬∀x. ¬1<x) → (¬¬∀x. ¬1<x → 1<0))
((¬1<1 → ¬¬¬∀x. ¬1<x) → (¬¬∀x. ¬1<x → 1<1))
((¬0=0 → ¬¬¬∀x. ¬x<0) → (¬¬∀x. ¬x<0 → 0=0))
((¬0=1 → ¬¬¬∀x. ¬x<0) → (¬¬∀x. ¬x<0 → 0=1))
((¬1=0 → ¬¬¬∀x. ¬x<0) → (¬¬∀x. ¬x<0 → 1=0))
((¬1=1 → ¬¬¬∀x. ¬x<0) → (¬¬∀x. ¬x<0 → 1=1))
((¬0<0 → ¬¬¬∀x. ¬x<0) → (¬¬∀x. ¬x<0 → 0<0))
((¬0<1 → ¬¬¬∀x. ¬x<0) → (¬¬∀x. ¬x<0 → 0<1))
((¬1<0 → ¬¬¬∀x. ¬x<0) → (¬¬∀x. ¬x<0 → 1<0))
((¬1<1 → ¬¬¬∀x. ¬x<0) → (¬¬∀x. ¬x<0 → 1<1))
((¬0=0 → ¬¬¬∀x. ¬x<1) → (¬¬∀x. ¬x<1 → 0=0))
((¬0=1 → ¬¬¬∀x. ¬x<1) → (¬¬∀x. ¬x<1 → 0=1))
((¬1=0 → ¬¬¬∀x. ¬x<1) → (¬¬∀x. ¬x<1 → 1=0))
((¬1=1 → ¬¬¬∀x. ¬x<1) → (¬¬∀x. ¬x<1 → 1=1))
((¬0<0 → ¬¬¬∀x. ¬x<1) → (¬¬∀x. ¬x<1 → 0<0))
((¬0<1 → ¬¬¬∀x. ¬x<1) → (¬¬∀x. ¬x<1 → 0<1))
((¬1<0 → ¬¬¬∀x. ¬x<1) → (¬¬∀x. ¬x<1 → 1<0))
((¬1<1 → ¬¬¬∀x. ¬x<1) → (¬¬∀x. ¬x<1 → 1<1))
((¬0=0 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 0=0))
((¬0=1 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 0=1))
((¬1=0 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 1=0))
((¬1=1 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 1=1))
((¬0<0 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 0<0))
((¬0<1 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 0<1))
((¬1<0 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 1<0))
((¬1<1 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 1<1))
((¬0=0 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 0=0))
((¬0=1 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 0=1))
((¬1=0 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 1=0))
((¬1=1 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 1=1))
((¬0<0 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 0<0))
((¬0<1 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 0<1))
((¬1<0 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 1<0))
((¬1<1 → ¬¬¬∀x. ¬x<x) → (¬¬∀x. ¬x<x → 1<1))
((¬0=0 → ¬¬∀z. 0=z) → (¬∀z. 0=z → 0=0))
((¬0=1 → ¬¬∀z. 0=z) → (¬∀z. 0=z → 0=1))
((¬1=0 → ¬¬∀z. 0=z) → (¬∀z. 0=z → 1=0))
((¬1=1 → ¬¬∀z. 0=z) → (¬∀z. 0=z → 1=1))
((¬0<0 → ¬¬∀z. 0=z) → (¬∀z. 0=z → 0<0))
((¬0<1 → ¬¬∀z. 0=z) → (¬∀z. 0=z → 0<1))
((¬1<0 → ¬¬∀z. 0=z) → (¬∀z. 0=z → 1<0))
((¬1<1 → ¬¬∀z. 0=z) → (¬∀z. 0=z → 1<1))
((¬0=0 → ¬¬∀x. 0=⟨0+x⟩) → (¬∀x. 0=⟨0+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0=⟨0+x⟩) → (¬∀x. 0=⟨0+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0=⟨0+x⟩) → (¬∀x. 0=⟨0+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0=⟨0+x⟩) → (¬∀x. 0=⟨0+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0=⟨0+x⟩) → (¬∀x. 0=⟨0+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0=⟨0+x⟩) → (¬∀x. 0=⟨0+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0=⟨0+x⟩) → (¬∀x. 0=⟨0+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0=⟨0+x⟩) → (¬∀x. 0=⟨0+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0=⟨1+x⟩) → (¬∀x. 0=⟨1+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0=⟨1+x⟩) → (¬∀x. 0=⟨1+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0=⟨1+x⟩) → (¬∀x. 0=⟨1+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0=⟨1+x⟩) → (¬∀x. 0=⟨1+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0=⟨1+x⟩) → (¬∀x. 0=⟨1+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0=⟨1+x⟩) → (¬∀x. 0=⟨1+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0=⟨1+x⟩) → (¬∀x. 0=⟨1+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0=⟨1+x⟩) → (¬∀x. 0=⟨1+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0=⟨x+0⟩) → (¬∀x. 0=⟨x+0⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0=⟨x+0⟩) → (¬∀x. 0=⟨x+0⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0=⟨x+0⟩) → (¬∀x. 0=⟨x+0⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0=⟨x+0⟩) → (¬∀x. 0=⟨x+0⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0=⟨x+0⟩) → (¬∀x. 0=⟨x+0⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0=⟨x+0⟩) → (¬∀x. 0=⟨x+0⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0=⟨x+0⟩) → (¬∀x. 0=⟨x+0⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0=⟨x+0⟩) → (¬∀x. 0=⟨x+0⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0=⟨x+1⟩) → (¬∀x. 0=⟨x+1⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0=⟨x+1⟩) → (¬∀x. 0=⟨x+1⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0=⟨x+1⟩) → (¬∀x. 0=⟨x+1⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0=⟨x+1⟩) → (¬∀x. 0=⟨x+1⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0=⟨x+1⟩) → (¬∀x. 0=⟨x+1⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0=⟨x+1⟩) → (¬∀x. 0=⟨x+1⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0=⟨x+1⟩) → (¬∀x. 0=⟨x+1⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0=⟨x+1⟩) → (¬∀x. 0=⟨x+1⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0=⟨x+x⟩) → (¬∀x. 0=⟨x+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0=⟨0⋅x⟩) → (¬∀x. 0=⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0=⟨0⋅x⟩) → (¬∀x. 0=⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0=⟨0⋅x⟩) → (¬∀x. 0=⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0=⟨0⋅x⟩) → (¬∀x. 0=⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0=⟨0⋅x⟩) → (¬∀x. 0=⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0=⟨0⋅x⟩) → (¬∀x. 0=⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0=⟨0⋅x⟩) → (¬∀x. 0=⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0=⟨0⋅x⟩) → (¬∀x. 0=⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0=⟨1⋅x⟩) → (¬∀x. 0=⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0=⟨1⋅x⟩) → (¬∀x. 0=⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0=⟨1⋅x⟩) → (¬∀x. 0=⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0=⟨1⋅x⟩) → (¬∀x. 0=⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0=⟨1⋅x⟩) → (¬∀x. 0=⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0=⟨1⋅x⟩) → (¬∀x. 0=⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0=⟨1⋅x⟩) → (¬∀x. 0=⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0=⟨1⋅x⟩) → (¬∀x. 0=⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0=⟨x⋅0⟩) → (¬∀x. 0=⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0=⟨x⋅0⟩) → (¬∀x. 0=⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0=⟨x⋅0⟩) → (¬∀x. 0=⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0=⟨x⋅0⟩) → (¬∀x. 0=⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0=⟨x⋅0⟩) → (¬∀x. 0=⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0=⟨x⋅0⟩) → (¬∀x. 0=⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0=⟨x⋅0⟩) → (¬∀x. 0=⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0=⟨x⋅0⟩) → (¬∀x. 0=⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0=⟨x⋅1⟩) → (¬∀x. 0=⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0=⟨x⋅1⟩) → (¬∀x. 0=⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0=⟨x⋅1⟩) → (¬∀x. 0=⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0=⟨x⋅1⟩) → (¬∀x. 0=⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0=⟨x⋅1⟩) → (¬∀x. 0=⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0=⟨x⋅1⟩) → (¬∀x. 0=⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0=⟨x⋅1⟩) → (¬∀x. 0=⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0=⟨x⋅1⟩) → (¬∀x. 0=⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0=⟨x⋅x⟩) → (¬∀x. 0=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀z. 1=z) → (¬∀z. 1=z → 0=0))
((¬0=1 → ¬¬∀z. 1=z) → (¬∀z. 1=z → 0=1))
((¬1=0 → ¬¬∀z. 1=z) → (¬∀z. 1=z → 1=0))
((¬1=1 → ¬¬∀z. 1=z) → (¬∀z. 1=z → 1=1))
((¬0<0 → ¬¬∀z. 1=z) → (¬∀z. 1=z → 0<0))
((¬0<1 → ¬¬∀z. 1=z) → (¬∀z. 1=z → 0<1))
((¬1<0 → ¬¬∀z. 1=z) → (¬∀z. 1=z → 1<0))
((¬1<1 → ¬¬∀z. 1=z) → (¬∀z. 1=z → 1<1))
((¬0=0 → ¬¬∀x. 1=⟨0+x⟩) → (¬∀x. 1=⟨0+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1=⟨0+x⟩) → (¬∀x. 1=⟨0+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1=⟨0+x⟩) → (¬∀x. 1=⟨0+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1=⟨0+x⟩) → (¬∀x. 1=⟨0+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1=⟨0+x⟩) → (¬∀x. 1=⟨0+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1=⟨0+x⟩) → (¬∀x. 1=⟨0+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1=⟨0+x⟩) → (¬∀x. 1=⟨0+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1=⟨0+x⟩) → (¬∀x. 1=⟨0+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1=⟨1+x⟩) → (¬∀x. 1=⟨1+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1=⟨1+x⟩) → (¬∀x. 1=⟨1+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1=⟨1+x⟩) → (¬∀x. 1=⟨1+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1=⟨1+x⟩) → (¬∀x. 1=⟨1+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1=⟨1+x⟩) → (¬∀x. 1=⟨1+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1=⟨1+x⟩) → (¬∀x. 1=⟨1+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1=⟨1+x⟩) → (¬∀x. 1=⟨1+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1=⟨1+x⟩) → (¬∀x. 1=⟨1+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1=⟨x+0⟩) → (¬∀x. 1=⟨x+0⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1=⟨x+0⟩) → (¬∀x. 1=⟨x+0⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1=⟨x+0⟩) → (¬∀x. 1=⟨x+0⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1=⟨x+0⟩) → (¬∀x. 1=⟨x+0⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1=⟨x+0⟩) → (¬∀x. 1=⟨x+0⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1=⟨x+0⟩) → (¬∀x. 1=⟨x+0⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1=⟨x+0⟩) → (¬∀x. 1=⟨x+0⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1=⟨x+0⟩) → (¬∀x. 1=⟨x+0⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1=⟨x+1⟩) → (¬∀x. 1=⟨x+1⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1=⟨x+1⟩) → (¬∀x. 1=⟨x+1⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1=⟨x+1⟩) → (¬∀x. 1=⟨x+1⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1=⟨x+1⟩) → (¬∀x. 1=⟨x+1⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1=⟨x+1⟩) → (¬∀x. 1=⟨x+1⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1=⟨x+1⟩) → (¬∀x. 1=⟨x+1⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1=⟨x+1⟩) → (¬∀x. 1=⟨x+1⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1=⟨x+1⟩) → (¬∀x. 1=⟨x+1⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1=⟨x+x⟩) → (¬∀x. 1=⟨x+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1=⟨0⋅x⟩) → (¬∀x. 1=⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1=⟨0⋅x⟩) → (¬∀x. 1=⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1=⟨0⋅x⟩) → (¬∀x. 1=⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1=⟨0⋅x⟩) → (¬∀x. 1=⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1=⟨0⋅x⟩) → (¬∀x. 1=⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1=⟨0⋅x⟩) → (¬∀x. 1=⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1=⟨0⋅x⟩) → (¬∀x. 1=⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1=⟨0⋅x⟩) → (¬∀x. 1=⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1=⟨1⋅x⟩) → (¬∀x. 1=⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1=⟨1⋅x⟩) → (¬∀x. 1=⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1=⟨1⋅x⟩) → (¬∀x. 1=⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1=⟨1⋅x⟩) → (¬∀x. 1=⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1=⟨1⋅x⟩) → (¬∀x. 1=⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1=⟨1⋅x⟩) → (¬∀x. 1=⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1=⟨1⋅x⟩) → (¬∀x. 1=⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1=⟨1⋅x⟩) → (¬∀x. 1=⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1=⟨x⋅0⟩) → (¬∀x. 1=⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1=⟨x⋅0⟩) → (¬∀x. 1=⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1=⟨x⋅0⟩) → (¬∀x. 1=⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1=⟨x⋅0⟩) → (¬∀x. 1=⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1=⟨x⋅0⟩) → (¬∀x. 1=⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1=⟨x⋅0⟩) → (¬∀x. 1=⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1=⟨x⋅0⟩) → (¬∀x. 1=⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1=⟨x⋅0⟩) → (¬∀x. 1=⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1=⟨x⋅1⟩) → (¬∀x. 1=⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1=⟨x⋅1⟩) → (¬∀x. 1=⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1=⟨x⋅1⟩) → (¬∀x. 1=⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1=⟨x⋅1⟩) → (¬∀x. 1=⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1=⟨x⋅1⟩) → (¬∀x. 1=⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1=⟨x⋅1⟩) → (¬∀x. 1=⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1=⟨x⋅1⟩) → (¬∀x. 1=⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1=⟨x⋅1⟩) → (¬∀x. 1=⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1=⟨x⋅x⟩) → (¬∀x. 1=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨0+0⟩) → (¬∀x. x=⟨0+0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨0+0⟩) → (¬∀x. x=⟨0+0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨0+0⟩) → (¬∀x. x=⟨0+0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨0+0⟩) → (¬∀x. x=⟨0+0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨0+0⟩) → (¬∀x. x=⟨0+0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨0+0⟩) → (¬∀x. x=⟨0+0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨0+0⟩) → (¬∀x. x=⟨0+0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨0+0⟩) → (¬∀x. x=⟨0+0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨0+1⟩) → (¬∀x. x=⟨0+1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨0+1⟩) → (¬∀x. x=⟨0+1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨0+1⟩) → (¬∀x. x=⟨0+1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨0+1⟩) → (¬∀x. x=⟨0+1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨0+1⟩) → (¬∀x. x=⟨0+1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨0+1⟩) → (¬∀x. x=⟨0+1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨0+1⟩) → (¬∀x. x=⟨0+1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨0+1⟩) → (¬∀x. x=⟨0+1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨0+x⟩) → (¬∀x. x=⟨0+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨1+0⟩) → (¬∀x. x=⟨1+0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨1+0⟩) → (¬∀x. x=⟨1+0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨1+0⟩) → (¬∀x. x=⟨1+0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨1+0⟩) → (¬∀x. x=⟨1+0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨1+0⟩) → (¬∀x. x=⟨1+0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨1+0⟩) → (¬∀x. x=⟨1+0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨1+0⟩) → (¬∀x. x=⟨1+0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨1+0⟩) → (¬∀x. x=⟨1+0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨1+1⟩) → (¬∀x. x=⟨1+1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨1+1⟩) → (¬∀x. x=⟨1+1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨1+1⟩) → (¬∀x. x=⟨1+1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨1+1⟩) → (¬∀x. x=⟨1+1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨1+1⟩) → (¬∀x. x=⟨1+1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨1+1⟩) → (¬∀x. x=⟨1+1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨1+1⟩) → (¬∀x. x=⟨1+1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨1+1⟩) → (¬∀x. x=⟨1+1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨1+x⟩) → (¬∀x. x=⟨1+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨x+0⟩) → (¬∀x. x=⟨x+0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨x+1⟩) → (¬∀x. x=⟨x+1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨x+x⟩) → (¬∀x. x=⟨x+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨0⋅0⟩) → (¬∀x. x=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨0⋅0⟩) → (¬∀x. x=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨0⋅0⟩) → (¬∀x. x=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨0⋅0⟩) → (¬∀x. x=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨0⋅0⟩) → (¬∀x. x=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨0⋅0⟩) → (¬∀x. x=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨0⋅0⟩) → (¬∀x. x=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨0⋅0⟩) → (¬∀x. x=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨0⋅1⟩) → (¬∀x. x=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨0⋅1⟩) → (¬∀x. x=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨0⋅1⟩) → (¬∀x. x=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨0⋅1⟩) → (¬∀x. x=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨0⋅1⟩) → (¬∀x. x=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨0⋅1⟩) → (¬∀x. x=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨0⋅1⟩) → (¬∀x. x=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨0⋅1⟩) → (¬∀x. x=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨0⋅x⟩) → (¬∀x. x=⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨1⋅0⟩) → (¬∀x. x=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨1⋅0⟩) → (¬∀x. x=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨1⋅0⟩) → (¬∀x. x=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨1⋅0⟩) → (¬∀x. x=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨1⋅0⟩) → (¬∀x. x=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨1⋅0⟩) → (¬∀x. x=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨1⋅0⟩) → (¬∀x. x=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨1⋅0⟩) → (¬∀x. x=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨1⋅1⟩) → (¬∀x. x=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨1⋅1⟩) → (¬∀x. x=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨1⋅1⟩) → (¬∀x. x=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨1⋅1⟩) → (¬∀x. x=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨1⋅1⟩) → (¬∀x. x=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨1⋅1⟩) → (¬∀x. x=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨1⋅1⟩) → (¬∀x. x=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨1⋅1⟩) → (¬∀x. x=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨1⋅x⟩) → (¬∀x. x=⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨x⋅0⟩) → (¬∀x. x=⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨x⋅1⟩) → (¬∀x. x=⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x=⟨x⋅x⟩) → (¬∀x. x=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀y. y=y) → (¬∀y. y=y → 0=0))
((¬0=1 → ¬¬∀y. y=y) → (¬∀y. y=y → 0=1))
((¬1=0 → ¬¬∀y. y=y) → (¬∀y. y=y → 1=0))
((¬1=1 → ¬¬∀y. y=y) → (¬∀y. y=y → 1=1))
((¬0<0 → ¬¬∀y. y=y) → (¬∀y. y=y → 0<0))
((¬0<1 → ¬¬∀y. y=y) → (¬∀y. y=y → 0<1))
((¬1<0 → ¬¬∀y. y=y) → (¬∀y. y=y → 1<0))
((¬1<1 → ¬¬∀y. y=y) → (¬∀y. y=y → 1<1))
((¬0=0 → ¬¬∀y. y=y) → (¬∀y. y=y → 0=0))
((¬0=1 → ¬¬∀y. y=y) → (¬∀y. y=y → 0=1))
((¬1=0 → ¬¬∀y. y=y) → (¬∀y. y=y → 1=0))
((¬1=1 → ¬¬∀y. y=y) → (¬∀y. y=y → 1=1))
((¬0<0 → ¬¬∀y. y=y) → (¬∀y. y=y → 0<0))
((¬0<1 → ¬¬∀y. y=y) → (¬∀y. y=y → 0<1))
((¬1<0 → ¬¬∀y. y=y) → (¬∀y. y=y → 1<0))
((¬1<1 → ¬¬∀y. y=y) → (¬∀y. y=y → 1<1))
((¬0=0 → ¬¬∀z. z=0) → (¬∀z. z=0 → 0=0))
((¬0=1 → ¬¬∀z. z=0) → (¬∀z. z=0 → 0=1))
((¬1=0 → ¬¬∀z. z=0) → (¬∀z. z=0 → 1=0))
((¬1=1 → ¬¬∀z. z=0) → (¬∀z. z=0 → 1=1))
((¬0<0 → ¬¬∀z. z=0) → (¬∀z. z=0 → 0<0))
((¬0<1 → ¬¬∀z. z=0) → (¬∀z. z=0 → 0<1))
((¬1<0 → ¬¬∀z. z=0) → (¬∀z. z=0 → 1<0))
((¬1<1 → ¬¬∀z. z=0) → (¬∀z. z=0 → 1<1))
((¬0=0 → ¬¬∀z. z=1) → (¬∀z. z=1 → 0=0))
((¬0=1 → ¬¬∀z. z=1) → (¬∀z. z=1 → 0=1))
((¬1=0 → ¬¬∀z. z=1) → (¬∀z. z=1 → 1=0))
((¬1=1 → ¬¬∀z. z=1) → (¬∀z. z=1 → 1=1))
((¬0<0 → ¬¬∀z. z=1) → (¬∀z. z=1 → 0<0))
((¬0<1 → ¬¬∀z. z=1) → (¬∀z. z=1 → 0<1))
((¬1<0 → ¬¬∀z. z=1) → (¬∀z. z=1 → 1<0))
((¬1<1 → ¬¬∀z. z=1) → (¬∀z. z=1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨0+0⟩=x) → (¬∀x. ⟨0+0⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0+0⟩=x) → (¬∀x. ⟨0+0⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0+0⟩=x) → (¬∀x. ⟨0+0⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0+0⟩=x) → (¬∀x. ⟨0+0⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0+0⟩=x) → (¬∀x. ⟨0+0⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0+0⟩=x) → (¬∀x. ⟨0+0⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0+0⟩=x) → (¬∀x. ⟨0+0⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0+0⟩=x) → (¬∀x. ⟨0+0⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨0+1⟩=x) → (¬∀x. ⟨0+1⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0+1⟩=x) → (¬∀x. ⟨0+1⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0+1⟩=x) → (¬∀x. ⟨0+1⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0+1⟩=x) → (¬∀x. ⟨0+1⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0+1⟩=x) → (¬∀x. ⟨0+1⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0+1⟩=x) → (¬∀x. ⟨0+1⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0+1⟩=x) → (¬∀x. ⟨0+1⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0+1⟩=x) → (¬∀x. ⟨0+1⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨0+x⟩=0) → (¬∀x. ⟨0+x⟩=0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨0+x⟩=0) → (¬∀x. ⟨0+x⟩=0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨0+x⟩=0) → (¬∀x. ⟨0+x⟩=0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨0+x⟩=0) → (¬∀x. ⟨0+x⟩=0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨0+x⟩=0) → (¬∀x. ⟨0+x⟩=0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨0+x⟩=0) → (¬∀x. ⟨0+x⟩=0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨0+x⟩=0) → (¬∀x. ⟨0+x⟩=0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨0+x⟩=0) → (¬∀x. ⟨0+x⟩=0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨0+x⟩=1) → (¬∀x. ⟨0+x⟩=1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨0+x⟩=1) → (¬∀x. ⟨0+x⟩=1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨0+x⟩=1) → (¬∀x. ⟨0+x⟩=1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨0+x⟩=1) → (¬∀x. ⟨0+x⟩=1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨0+x⟩=1) → (¬∀x. ⟨0+x⟩=1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨0+x⟩=1) → (¬∀x. ⟨0+x⟩=1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨0+x⟩=1) → (¬∀x. ⟨0+x⟩=1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨0+x⟩=1) → (¬∀x. ⟨0+x⟩=1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0+x⟩=x) → (¬∀x. ⟨0+x⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1+0⟩=x) → (¬∀x. ⟨1+0⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1+0⟩=x) → (¬∀x. ⟨1+0⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1+0⟩=x) → (¬∀x. ⟨1+0⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1+0⟩=x) → (¬∀x. ⟨1+0⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1+0⟩=x) → (¬∀x. ⟨1+0⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1+0⟩=x) → (¬∀x. ⟨1+0⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1+0⟩=x) → (¬∀x. ⟨1+0⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1+0⟩=x) → (¬∀x. ⟨1+0⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1+1⟩=x) → (¬∀x. ⟨1+1⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1+1⟩=x) → (¬∀x. ⟨1+1⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1+1⟩=x) → (¬∀x. ⟨1+1⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1+1⟩=x) → (¬∀x. ⟨1+1⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1+1⟩=x) → (¬∀x. ⟨1+1⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1+1⟩=x) → (¬∀x. ⟨1+1⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1+1⟩=x) → (¬∀x. ⟨1+1⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1+1⟩=x) → (¬∀x. ⟨1+1⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1+x⟩=0) → (¬∀x. ⟨1+x⟩=0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨1+x⟩=0) → (¬∀x. ⟨1+x⟩=0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨1+x⟩=0) → (¬∀x. ⟨1+x⟩=0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨1+x⟩=0) → (¬∀x. ⟨1+x⟩=0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨1+x⟩=0) → (¬∀x. ⟨1+x⟩=0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨1+x⟩=0) → (¬∀x. ⟨1+x⟩=0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨1+x⟩=0) → (¬∀x. ⟨1+x⟩=0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨1+x⟩=0) → (¬∀x. ⟨1+x⟩=0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨1+x⟩=1) → (¬∀x. ⟨1+x⟩=1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨1+x⟩=1) → (¬∀x. ⟨1+x⟩=1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨1+x⟩=1) → (¬∀x. ⟨1+x⟩=1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨1+x⟩=1) → (¬∀x. ⟨1+x⟩=1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨1+x⟩=1) → (¬∀x. ⟨1+x⟩=1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨1+x⟩=1) → (¬∀x. ⟨1+x⟩=1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨1+x⟩=1) → (¬∀x. ⟨1+x⟩=1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨1+x⟩=1) → (¬∀x. ⟨1+x⟩=1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1+x⟩=x) → (¬∀x. ⟨1+x⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+0⟩=0) → (¬∀x. ⟨x+0⟩=0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+0⟩=0) → (¬∀x. ⟨x+0⟩=0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+0⟩=0) → (¬∀x. ⟨x+0⟩=0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+0⟩=0) → (¬∀x. ⟨x+0⟩=0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+0⟩=0) → (¬∀x. ⟨x+0⟩=0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+0⟩=0) → (¬∀x. ⟨x+0⟩=0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+0⟩=0) → (¬∀x. ⟨x+0⟩=0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+0⟩=0) → (¬∀x. ⟨x+0⟩=0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+0⟩=1) → (¬∀x. ⟨x+0⟩=1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+0⟩=1) → (¬∀x. ⟨x+0⟩=1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+0⟩=1) → (¬∀x. ⟨x+0⟩=1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+0⟩=1) → (¬∀x. ⟨x+0⟩=1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+0⟩=1) → (¬∀x. ⟨x+0⟩=1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+0⟩=1) → (¬∀x. ⟨x+0⟩=1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+0⟩=1) → (¬∀x. ⟨x+0⟩=1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+0⟩=1) → (¬∀x. ⟨x+0⟩=1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+0⟩=x) → (¬∀x. ⟨x+0⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+1⟩=0) → (¬∀x. ⟨x+1⟩=0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+1⟩=0) → (¬∀x. ⟨x+1⟩=0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+1⟩=0) → (¬∀x. ⟨x+1⟩=0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+1⟩=0) → (¬∀x. ⟨x+1⟩=0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+1⟩=0) → (¬∀x. ⟨x+1⟩=0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+1⟩=0) → (¬∀x. ⟨x+1⟩=0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+1⟩=0) → (¬∀x. ⟨x+1⟩=0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+1⟩=0) → (¬∀x. ⟨x+1⟩=0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+1⟩=1) → (¬∀x. ⟨x+1⟩=1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+1⟩=1) → (¬∀x. ⟨x+1⟩=1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+1⟩=1) → (¬∀x. ⟨x+1⟩=1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+1⟩=1) → (¬∀x. ⟨x+1⟩=1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+1⟩=1) → (¬∀x. ⟨x+1⟩=1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+1⟩=1) → (¬∀x. ⟨x+1⟩=1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+1⟩=1) → (¬∀x. ⟨x+1⟩=1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+1⟩=1) → (¬∀x. ⟨x+1⟩=1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+1⟩=x) → (¬∀x. ⟨x+1⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+x⟩=0) → (¬∀x. ⟨x+x⟩=0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+x⟩=1) → (¬∀x. ⟨x+x⟩=1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+x⟩=x) → (¬∀x. ⟨x+x⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨0⋅0⟩=x) → (¬∀x. ⟨0⋅0⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0⋅0⟩=x) → (¬∀x. ⟨0⋅0⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0⋅0⟩=x) → (¬∀x. ⟨0⋅0⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0⋅0⟩=x) → (¬∀x. ⟨0⋅0⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0⋅0⟩=x) → (¬∀x. ⟨0⋅0⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0⋅0⟩=x) → (¬∀x. ⟨0⋅0⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0⋅0⟩=x) → (¬∀x. ⟨0⋅0⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0⋅0⟩=x) → (¬∀x. ⟨0⋅0⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨0⋅1⟩=x) → (¬∀x. ⟨0⋅1⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0⋅1⟩=x) → (¬∀x. ⟨0⋅1⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0⋅1⟩=x) → (¬∀x. ⟨0⋅1⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0⋅1⟩=x) → (¬∀x. ⟨0⋅1⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0⋅1⟩=x) → (¬∀x. ⟨0⋅1⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0⋅1⟩=x) → (¬∀x. ⟨0⋅1⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0⋅1⟩=x) → (¬∀x. ⟨0⋅1⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0⋅1⟩=x) → (¬∀x. ⟨0⋅1⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨0⋅x⟩=0) → (¬∀x. ⟨0⋅x⟩=0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨0⋅x⟩=0) → (¬∀x. ⟨0⋅x⟩=0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨0⋅x⟩=0) → (¬∀x. ⟨0⋅x⟩=0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨0⋅x⟩=0) → (¬∀x. ⟨0⋅x⟩=0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨0⋅x⟩=0) → (¬∀x. ⟨0⋅x⟩=0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨0⋅x⟩=0) → (¬∀x. ⟨0⋅x⟩=0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨0⋅x⟩=0) → (¬∀x. ⟨0⋅x⟩=0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨0⋅x⟩=0) → (¬∀x. ⟨0⋅x⟩=0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨0⋅x⟩=1) → (¬∀x. ⟨0⋅x⟩=1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨0⋅x⟩=1) → (¬∀x. ⟨0⋅x⟩=1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨0⋅x⟩=1) → (¬∀x. ⟨0⋅x⟩=1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨0⋅x⟩=1) → (¬∀x. ⟨0⋅x⟩=1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨0⋅x⟩=1) → (¬∀x. ⟨0⋅x⟩=1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨0⋅x⟩=1) → (¬∀x. ⟨0⋅x⟩=1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨0⋅x⟩=1) → (¬∀x. ⟨0⋅x⟩=1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨0⋅x⟩=1) → (¬∀x. ⟨0⋅x⟩=1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0⋅x⟩=x) → (¬∀x. ⟨0⋅x⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1⋅0⟩=x) → (¬∀x. ⟨1⋅0⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1⋅0⟩=x) → (¬∀x. ⟨1⋅0⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1⋅0⟩=x) → (¬∀x. ⟨1⋅0⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1⋅0⟩=x) → (¬∀x. ⟨1⋅0⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1⋅0⟩=x) → (¬∀x. ⟨1⋅0⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1⋅0⟩=x) → (¬∀x. ⟨1⋅0⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1⋅0⟩=x) → (¬∀x. ⟨1⋅0⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1⋅0⟩=x) → (¬∀x. ⟨1⋅0⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1⋅1⟩=x) → (¬∀x. ⟨1⋅1⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1⋅1⟩=x) → (¬∀x. ⟨1⋅1⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1⋅1⟩=x) → (¬∀x. ⟨1⋅1⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1⋅1⟩=x) → (¬∀x. ⟨1⋅1⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1⋅1⟩=x) → (¬∀x. ⟨1⋅1⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1⋅1⟩=x) → (¬∀x. ⟨1⋅1⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1⋅1⟩=x) → (¬∀x. ⟨1⋅1⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1⋅1⟩=x) → (¬∀x. ⟨1⋅1⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1⋅x⟩=0) → (¬∀x. ⟨1⋅x⟩=0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨1⋅x⟩=0) → (¬∀x. ⟨1⋅x⟩=0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨1⋅x⟩=0) → (¬∀x. ⟨1⋅x⟩=0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨1⋅x⟩=0) → (¬∀x. ⟨1⋅x⟩=0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨1⋅x⟩=0) → (¬∀x. ⟨1⋅x⟩=0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨1⋅x⟩=0) → (¬∀x. ⟨1⋅x⟩=0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨1⋅x⟩=0) → (¬∀x. ⟨1⋅x⟩=0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨1⋅x⟩=0) → (¬∀x. ⟨1⋅x⟩=0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨1⋅x⟩=1) → (¬∀x. ⟨1⋅x⟩=1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨1⋅x⟩=1) → (¬∀x. ⟨1⋅x⟩=1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨1⋅x⟩=1) → (¬∀x. ⟨1⋅x⟩=1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨1⋅x⟩=1) → (¬∀x. ⟨1⋅x⟩=1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨1⋅x⟩=1) → (¬∀x. ⟨1⋅x⟩=1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨1⋅x⟩=1) → (¬∀x. ⟨1⋅x⟩=1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨1⋅x⟩=1) → (¬∀x. ⟨1⋅x⟩=1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨1⋅x⟩=1) → (¬∀x. ⟨1⋅x⟩=1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1⋅x⟩=x) → (¬∀x. ⟨1⋅x⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅0⟩=0) → (¬∀x. ⟨x⋅0⟩=0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅0⟩=0) → (¬∀x. ⟨x⋅0⟩=0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅0⟩=0) → (¬∀x. ⟨x⋅0⟩=0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅0⟩=0) → (¬∀x. ⟨x⋅0⟩=0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅0⟩=0) → (¬∀x. ⟨x⋅0⟩=0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅0⟩=0) → (¬∀x. ⟨x⋅0⟩=0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅0⟩=0) → (¬∀x. ⟨x⋅0⟩=0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅0⟩=0) → (¬∀x. ⟨x⋅0⟩=0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅0⟩=1) → (¬∀x. ⟨x⋅0⟩=1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅0⟩=1) → (¬∀x. ⟨x⋅0⟩=1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅0⟩=1) → (¬∀x. ⟨x⋅0⟩=1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅0⟩=1) → (¬∀x. ⟨x⋅0⟩=1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅0⟩=1) → (¬∀x. ⟨x⋅0⟩=1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅0⟩=1) → (¬∀x. ⟨x⋅0⟩=1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅0⟩=1) → (¬∀x. ⟨x⋅0⟩=1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅0⟩=1) → (¬∀x. ⟨x⋅0⟩=1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅0⟩=x) → (¬∀x. ⟨x⋅0⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅1⟩=0) → (¬∀x. ⟨x⋅1⟩=0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅1⟩=0) → (¬∀x. ⟨x⋅1⟩=0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅1⟩=0) → (¬∀x. ⟨x⋅1⟩=0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅1⟩=0) → (¬∀x. ⟨x⋅1⟩=0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅1⟩=0) → (¬∀x. ⟨x⋅1⟩=0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅1⟩=0) → (¬∀x. ⟨x⋅1⟩=0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅1⟩=0) → (¬∀x. ⟨x⋅1⟩=0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅1⟩=0) → (¬∀x. ⟨x⋅1⟩=0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅1⟩=1) → (¬∀x. ⟨x⋅1⟩=1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅1⟩=1) → (¬∀x. ⟨x⋅1⟩=1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅1⟩=1) → (¬∀x. ⟨x⋅1⟩=1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅1⟩=1) → (¬∀x. ⟨x⋅1⟩=1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅1⟩=1) → (¬∀x. ⟨x⋅1⟩=1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅1⟩=1) → (¬∀x. ⟨x⋅1⟩=1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅1⟩=1) → (¬∀x. ⟨x⋅1⟩=1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅1⟩=1) → (¬∀x. ⟨x⋅1⟩=1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅1⟩=x) → (¬∀x. ⟨x⋅1⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅x⟩=0) → (¬∀x. ⟨x⋅x⟩=0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅x⟩=1) → (¬∀x. ⟨x⋅x⟩=1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅x⟩=x) → (¬∀x. ⟨x⋅x⟩=x → 1<1))
((¬0=0 → ¬¬∀z. 0<z) → (¬∀z. 0<z → 0=0))
((¬0=1 → ¬¬∀z. 0<z) → (¬∀z. 0<z → 0=1))
((¬1=0 → ¬¬∀z. 0<z) → (¬∀z. 0<z → 1=0))
((¬1=1 → ¬¬∀z. 0<z) → (¬∀z. 0<z → 1=1))
((¬0<0 → ¬¬∀z. 0<z) → (¬∀z. 0<z → 0<0))
((¬0<1 → ¬¬∀z. 0<z) → (¬∀z. 0<z → 0<1))
((¬1<0 → ¬¬∀z. 0<z) → (¬∀z. 0<z → 1<0))
((¬1<1 → ¬¬∀z. 0<z) → (¬∀z. 0<z → 1<1))
((¬0=0 → ¬¬∀x. 0<⟨0+x⟩) → (¬∀x. 0<⟨0+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0<⟨0+x⟩) → (¬∀x. 0<⟨0+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0<⟨0+x⟩) → (¬∀x. 0<⟨0+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0<⟨0+x⟩) → (¬∀x. 0<⟨0+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0<⟨0+x⟩) → (¬∀x. 0<⟨0+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0<⟨0+x⟩) → (¬∀x. 0<⟨0+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0<⟨0+x⟩) → (¬∀x. 0<⟨0+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0<⟨0+x⟩) → (¬∀x. 0<⟨0+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0<⟨1+x⟩) → (¬∀x. 0<⟨1+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0<⟨1+x⟩) → (¬∀x. 0<⟨1+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0<⟨1+x⟩) → (¬∀x. 0<⟨1+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0<⟨1+x⟩) → (¬∀x. 0<⟨1+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0<⟨1+x⟩) → (¬∀x. 0<⟨1+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0<⟨1+x⟩) → (¬∀x. 0<⟨1+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0<⟨1+x⟩) → (¬∀x. 0<⟨1+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0<⟨1+x⟩) → (¬∀x. 0<⟨1+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0<⟨x+0⟩) → (¬∀x. 0<⟨x+0⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0<⟨x+0⟩) → (¬∀x. 0<⟨x+0⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0<⟨x+0⟩) → (¬∀x. 0<⟨x+0⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0<⟨x+0⟩) → (¬∀x. 0<⟨x+0⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0<⟨x+0⟩) → (¬∀x. 0<⟨x+0⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0<⟨x+0⟩) → (¬∀x. 0<⟨x+0⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0<⟨x+0⟩) → (¬∀x. 0<⟨x+0⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0<⟨x+0⟩) → (¬∀x. 0<⟨x+0⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0<⟨x+1⟩) → (¬∀x. 0<⟨x+1⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0<⟨x+1⟩) → (¬∀x. 0<⟨x+1⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0<⟨x+1⟩) → (¬∀x. 0<⟨x+1⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0<⟨x+1⟩) → (¬∀x. 0<⟨x+1⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0<⟨x+1⟩) → (¬∀x. 0<⟨x+1⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0<⟨x+1⟩) → (¬∀x. 0<⟨x+1⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0<⟨x+1⟩) → (¬∀x. 0<⟨x+1⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0<⟨x+1⟩) → (¬∀x. 0<⟨x+1⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0<⟨x+x⟩) → (¬∀x. 0<⟨x+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0<⟨0⋅x⟩) → (¬∀x. 0<⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0<⟨0⋅x⟩) → (¬∀x. 0<⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0<⟨0⋅x⟩) → (¬∀x. 0<⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0<⟨0⋅x⟩) → (¬∀x. 0<⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0<⟨0⋅x⟩) → (¬∀x. 0<⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0<⟨0⋅x⟩) → (¬∀x. 0<⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0<⟨0⋅x⟩) → (¬∀x. 0<⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0<⟨0⋅x⟩) → (¬∀x. 0<⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0<⟨1⋅x⟩) → (¬∀x. 0<⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0<⟨1⋅x⟩) → (¬∀x. 0<⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0<⟨1⋅x⟩) → (¬∀x. 0<⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0<⟨1⋅x⟩) → (¬∀x. 0<⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0<⟨1⋅x⟩) → (¬∀x. 0<⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0<⟨1⋅x⟩) → (¬∀x. 0<⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0<⟨1⋅x⟩) → (¬∀x. 0<⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0<⟨1⋅x⟩) → (¬∀x. 0<⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0<⟨x⋅0⟩) → (¬∀x. 0<⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0<⟨x⋅0⟩) → (¬∀x. 0<⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0<⟨x⋅0⟩) → (¬∀x. 0<⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0<⟨x⋅0⟩) → (¬∀x. 0<⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0<⟨x⋅0⟩) → (¬∀x. 0<⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0<⟨x⋅0⟩) → (¬∀x. 0<⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0<⟨x⋅0⟩) → (¬∀x. 0<⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0<⟨x⋅0⟩) → (¬∀x. 0<⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0<⟨x⋅1⟩) → (¬∀x. 0<⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0<⟨x⋅1⟩) → (¬∀x. 0<⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0<⟨x⋅1⟩) → (¬∀x. 0<⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0<⟨x⋅1⟩) → (¬∀x. 0<⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0<⟨x⋅1⟩) → (¬∀x. 0<⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0<⟨x⋅1⟩) → (¬∀x. 0<⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0<⟨x⋅1⟩) → (¬∀x. 0<⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0<⟨x⋅1⟩) → (¬∀x. 0<⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 0<⟨x⋅x⟩) → (¬∀x. 0<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀z. 1<z) → (¬∀z. 1<z → 0=0))
((¬0=1 → ¬¬∀z. 1<z) → (¬∀z. 1<z → 0=1))
((¬1=0 → ¬¬∀z. 1<z) → (¬∀z. 1<z → 1=0))
((¬1=1 → ¬¬∀z. 1<z) → (¬∀z. 1<z → 1=1))
((¬0<0 → ¬¬∀z. 1<z) → (¬∀z. 1<z → 0<0))
((¬0<1 → ¬¬∀z. 1<z) → (¬∀z. 1<z → 0<1))
((¬1<0 → ¬¬∀z. 1<z) → (¬∀z. 1<z → 1<0))
((¬1<1 → ¬¬∀z. 1<z) → (¬∀z. 1<z → 1<1))
((¬0=0 → ¬¬∀x. 1<⟨0+x⟩) → (¬∀x. 1<⟨0+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1<⟨0+x⟩) → (¬∀x. 1<⟨0+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1<⟨0+x⟩) → (¬∀x. 1<⟨0+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1<⟨0+x⟩) → (¬∀x. 1<⟨0+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1<⟨0+x⟩) → (¬∀x. 1<⟨0+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1<⟨0+x⟩) → (¬∀x. 1<⟨0+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1<⟨0+x⟩) → (¬∀x. 1<⟨0+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1<⟨0+x⟩) → (¬∀x. 1<⟨0+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1<⟨1+x⟩) → (¬∀x. 1<⟨1+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1<⟨1+x⟩) → (¬∀x. 1<⟨1+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1<⟨1+x⟩) → (¬∀x. 1<⟨1+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1<⟨1+x⟩) → (¬∀x. 1<⟨1+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1<⟨1+x⟩) → (¬∀x. 1<⟨1+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1<⟨1+x⟩) → (¬∀x. 1<⟨1+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1<⟨1+x⟩) → (¬∀x. 1<⟨1+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1<⟨1+x⟩) → (¬∀x. 1<⟨1+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1<⟨x+0⟩) → (¬∀x. 1<⟨x+0⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1<⟨x+0⟩) → (¬∀x. 1<⟨x+0⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1<⟨x+0⟩) → (¬∀x. 1<⟨x+0⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1<⟨x+0⟩) → (¬∀x. 1<⟨x+0⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1<⟨x+0⟩) → (¬∀x. 1<⟨x+0⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1<⟨x+0⟩) → (¬∀x. 1<⟨x+0⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1<⟨x+0⟩) → (¬∀x. 1<⟨x+0⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1<⟨x+0⟩) → (¬∀x. 1<⟨x+0⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1<⟨x+1⟩) → (¬∀x. 1<⟨x+1⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1<⟨x+1⟩) → (¬∀x. 1<⟨x+1⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1<⟨x+1⟩) → (¬∀x. 1<⟨x+1⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1<⟨x+1⟩) → (¬∀x. 1<⟨x+1⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1<⟨x+1⟩) → (¬∀x. 1<⟨x+1⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1<⟨x+1⟩) → (¬∀x. 1<⟨x+1⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1<⟨x+1⟩) → (¬∀x. 1<⟨x+1⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1<⟨x+1⟩) → (¬∀x. 1<⟨x+1⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1<⟨x+x⟩) → (¬∀x. 1<⟨x+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1<⟨0⋅x⟩) → (¬∀x. 1<⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1<⟨0⋅x⟩) → (¬∀x. 1<⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1<⟨0⋅x⟩) → (¬∀x. 1<⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1<⟨0⋅x⟩) → (¬∀x. 1<⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1<⟨0⋅x⟩) → (¬∀x. 1<⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1<⟨0⋅x⟩) → (¬∀x. 1<⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1<⟨0⋅x⟩) → (¬∀x. 1<⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1<⟨0⋅x⟩) → (¬∀x. 1<⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1<⟨1⋅x⟩) → (¬∀x. 1<⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1<⟨1⋅x⟩) → (¬∀x. 1<⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1<⟨1⋅x⟩) → (¬∀x. 1<⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1<⟨1⋅x⟩) → (¬∀x. 1<⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1<⟨1⋅x⟩) → (¬∀x. 1<⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1<⟨1⋅x⟩) → (¬∀x. 1<⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1<⟨1⋅x⟩) → (¬∀x. 1<⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1<⟨1⋅x⟩) → (¬∀x. 1<⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1<⟨x⋅0⟩) → (¬∀x. 1<⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1<⟨x⋅0⟩) → (¬∀x. 1<⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1<⟨x⋅0⟩) → (¬∀x. 1<⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1<⟨x⋅0⟩) → (¬∀x. 1<⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1<⟨x⋅0⟩) → (¬∀x. 1<⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1<⟨x⋅0⟩) → (¬∀x. 1<⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1<⟨x⋅0⟩) → (¬∀x. 1<⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1<⟨x⋅0⟩) → (¬∀x. 1<⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1<⟨x⋅1⟩) → (¬∀x. 1<⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1<⟨x⋅1⟩) → (¬∀x. 1<⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1<⟨x⋅1⟩) → (¬∀x. 1<⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1<⟨x⋅1⟩) → (¬∀x. 1<⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1<⟨x⋅1⟩) → (¬∀x. 1<⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1<⟨x⋅1⟩) → (¬∀x. 1<⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1<⟨x⋅1⟩) → (¬∀x. 1<⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1<⟨x⋅1⟩) → (¬∀x. 1<⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. 1<⟨x⋅x⟩) → (¬∀x. 1<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨0+0⟩) → (¬∀x. x<⟨0+0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨0+0⟩) → (¬∀x. x<⟨0+0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨0+0⟩) → (¬∀x. x<⟨0+0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨0+0⟩) → (¬∀x. x<⟨0+0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨0+0⟩) → (¬∀x. x<⟨0+0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨0+0⟩) → (¬∀x. x<⟨0+0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨0+0⟩) → (¬∀x. x<⟨0+0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨0+0⟩) → (¬∀x. x<⟨0+0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨0+1⟩) → (¬∀x. x<⟨0+1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨0+1⟩) → (¬∀x. x<⟨0+1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨0+1⟩) → (¬∀x. x<⟨0+1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨0+1⟩) → (¬∀x. x<⟨0+1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨0+1⟩) → (¬∀x. x<⟨0+1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨0+1⟩) → (¬∀x. x<⟨0+1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨0+1⟩) → (¬∀x. x<⟨0+1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨0+1⟩) → (¬∀x. x<⟨0+1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨0+x⟩) → (¬∀x. x<⟨0+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨1+0⟩) → (¬∀x. x<⟨1+0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨1+0⟩) → (¬∀x. x<⟨1+0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨1+0⟩) → (¬∀x. x<⟨1+0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨1+0⟩) → (¬∀x. x<⟨1+0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨1+0⟩) → (¬∀x. x<⟨1+0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨1+0⟩) → (¬∀x. x<⟨1+0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨1+0⟩) → (¬∀x. x<⟨1+0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨1+0⟩) → (¬∀x. x<⟨1+0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨1+1⟩) → (¬∀x. x<⟨1+1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨1+1⟩) → (¬∀x. x<⟨1+1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨1+1⟩) → (¬∀x. x<⟨1+1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨1+1⟩) → (¬∀x. x<⟨1+1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨1+1⟩) → (¬∀x. x<⟨1+1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨1+1⟩) → (¬∀x. x<⟨1+1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨1+1⟩) → (¬∀x. x<⟨1+1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨1+1⟩) → (¬∀x. x<⟨1+1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨1+x⟩) → (¬∀x. x<⟨1+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨x+0⟩) → (¬∀x. x<⟨x+0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨x+1⟩) → (¬∀x. x<⟨x+1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨x+x⟩) → (¬∀x. x<⟨x+x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨0⋅0⟩) → (¬∀x. x<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨0⋅0⟩) → (¬∀x. x<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨0⋅0⟩) → (¬∀x. x<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨0⋅0⟩) → (¬∀x. x<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨0⋅0⟩) → (¬∀x. x<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨0⋅0⟩) → (¬∀x. x<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨0⋅0⟩) → (¬∀x. x<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨0⋅0⟩) → (¬∀x. x<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨0⋅1⟩) → (¬∀x. x<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨0⋅1⟩) → (¬∀x. x<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨0⋅1⟩) → (¬∀x. x<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨0⋅1⟩) → (¬∀x. x<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨0⋅1⟩) → (¬∀x. x<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨0⋅1⟩) → (¬∀x. x<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨0⋅1⟩) → (¬∀x. x<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨0⋅1⟩) → (¬∀x. x<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨0⋅x⟩) → (¬∀x. x<⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨1⋅0⟩) → (¬∀x. x<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨1⋅0⟩) → (¬∀x. x<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨1⋅0⟩) → (¬∀x. x<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨1⋅0⟩) → (¬∀x. x<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨1⋅0⟩) → (¬∀x. x<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨1⋅0⟩) → (¬∀x. x<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨1⋅0⟩) → (¬∀x. x<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨1⋅0⟩) → (¬∀x. x<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨1⋅1⟩) → (¬∀x. x<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨1⋅1⟩) → (¬∀x. x<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨1⋅1⟩) → (¬∀x. x<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨1⋅1⟩) → (¬∀x. x<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨1⋅1⟩) → (¬∀x. x<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨1⋅1⟩) → (¬∀x. x<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨1⋅1⟩) → (¬∀x. x<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨1⋅1⟩) → (¬∀x. x<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨1⋅x⟩) → (¬∀x. x<⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨x⋅0⟩) → (¬∀x. x<⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨x⋅1⟩) → (¬∀x. x<⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬¬∀x. x<⟨x⋅x⟩) → (¬∀x. x<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬¬∀y. y<y) → (¬∀y. y<y → 0=0))
((¬0=1 → ¬¬∀y. y<y) → (¬∀y. y<y → 0=1))
((¬1=0 → ¬¬∀y. y<y) → (¬∀y. y<y → 1=0))
((¬1=1 → ¬¬∀y. y<y) → (¬∀y. y<y → 1=1))
((¬0<0 → ¬¬∀y. y<y) → (¬∀y. y<y → 0<0))
((¬0<1 → ¬¬∀y. y<y) → (¬∀y. y<y → 0<1))
((¬1<0 → ¬¬∀y. y<y) → (¬∀y. y<y → 1<0))
((¬1<1 → ¬¬∀y. y<y) → (¬∀y. y<y → 1<1))
((¬0=0 → ¬¬∀y. y<y) → (¬∀y. y<y → 0=0))
((¬0=1 → ¬¬∀y. y<y) → (¬∀y. y<y → 0=1))
((¬1=0 → ¬¬∀y. y<y) → (¬∀y. y<y → 1=0))
((¬1=1 → ¬¬∀y. y<y) → (¬∀y. y<y → 1=1))
((¬0<0 → ¬¬∀y. y<y) → (¬∀y. y<y → 0<0))
((¬0<1 → ¬¬∀y. y<y) → (¬∀y. y<y → 0<1))
((¬1<0 → ¬¬∀y. y<y) → (¬∀y. y<y → 1<0))
((¬1<1 → ¬¬∀y. y<y) → (¬∀y. y<y → 1<1))
((¬0=0 → ¬¬∀z. z<0) → (¬∀z. z<0 → 0=0))
((¬0=1 → ¬¬∀z. z<0) → (¬∀z. z<0 → 0=1))
((¬1=0 → ¬¬∀z. z<0) → (¬∀z. z<0 → 1=0))
((¬1=1 → ¬¬∀z. z<0) → (¬∀z. z<0 → 1=1))
((¬0<0 → ¬¬∀z. z<0) → (¬∀z. z<0 → 0<0))
((¬0<1 → ¬¬∀z. z<0) → (¬∀z. z<0 → 0<1))
((¬1<0 → ¬¬∀z. z<0) → (¬∀z. z<0 → 1<0))
((¬1<1 → ¬¬∀z. z<0) → (¬∀z. z<0 → 1<1))
((¬0=0 → ¬¬∀z. z<1) → (¬∀z. z<1 → 0=0))
((¬0=1 → ¬¬∀z. z<1) → (¬∀z. z<1 → 0=1))
((¬1=0 → ¬¬∀z. z<1) → (¬∀z. z<1 → 1=0))
((¬1=1 → ¬¬∀z. z<1) → (¬∀z. z<1 → 1=1))
((¬0<0 → ¬¬∀z. z<1) → (¬∀z. z<1 → 0<0))
((¬0<1 → ¬¬∀z. z<1) → (¬∀z. z<1 → 0<1))
((¬1<0 → ¬¬∀z. z<1) → (¬∀z. z<1 → 1<0))
((¬1<1 → ¬¬∀z. z<1) → (¬∀z. z<1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨0+0⟩<x) → (¬∀x. ⟨0+0⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0+0⟩<x) → (¬∀x. ⟨0+0⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0+0⟩<x) → (¬∀x. ⟨0+0⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0+0⟩<x) → (¬∀x. ⟨0+0⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0+0⟩<x) → (¬∀x. ⟨0+0⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0+0⟩<x) → (¬∀x. ⟨0+0⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0+0⟩<x) → (¬∀x. ⟨0+0⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0+0⟩<x) → (¬∀x. ⟨0+0⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨0+1⟩<x) → (¬∀x. ⟨0+1⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0+1⟩<x) → (¬∀x. ⟨0+1⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0+1⟩<x) → (¬∀x. ⟨0+1⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0+1⟩<x) → (¬∀x. ⟨0+1⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0+1⟩<x) → (¬∀x. ⟨0+1⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0+1⟩<x) → (¬∀x. ⟨0+1⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0+1⟩<x) → (¬∀x. ⟨0+1⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0+1⟩<x) → (¬∀x. ⟨0+1⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨0+x⟩<0) → (¬∀x. ⟨0+x⟩<0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨0+x⟩<0) → (¬∀x. ⟨0+x⟩<0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨0+x⟩<0) → (¬∀x. ⟨0+x⟩<0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨0+x⟩<0) → (¬∀x. ⟨0+x⟩<0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨0+x⟩<0) → (¬∀x. ⟨0+x⟩<0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨0+x⟩<0) → (¬∀x. ⟨0+x⟩<0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨0+x⟩<0) → (¬∀x. ⟨0+x⟩<0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨0+x⟩<0) → (¬∀x. ⟨0+x⟩<0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨0+x⟩<1) → (¬∀x. ⟨0+x⟩<1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨0+x⟩<1) → (¬∀x. ⟨0+x⟩<1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨0+x⟩<1) → (¬∀x. ⟨0+x⟩<1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨0+x⟩<1) → (¬∀x. ⟨0+x⟩<1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨0+x⟩<1) → (¬∀x. ⟨0+x⟩<1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨0+x⟩<1) → (¬∀x. ⟨0+x⟩<1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨0+x⟩<1) → (¬∀x. ⟨0+x⟩<1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨0+x⟩<1) → (¬∀x. ⟨0+x⟩<1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0+x⟩<x) → (¬∀x. ⟨0+x⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1+0⟩<x) → (¬∀x. ⟨1+0⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1+0⟩<x) → (¬∀x. ⟨1+0⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1+0⟩<x) → (¬∀x. ⟨1+0⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1+0⟩<x) → (¬∀x. ⟨1+0⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1+0⟩<x) → (¬∀x. ⟨1+0⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1+0⟩<x) → (¬∀x. ⟨1+0⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1+0⟩<x) → (¬∀x. ⟨1+0⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1+0⟩<x) → (¬∀x. ⟨1+0⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1+1⟩<x) → (¬∀x. ⟨1+1⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1+1⟩<x) → (¬∀x. ⟨1+1⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1+1⟩<x) → (¬∀x. ⟨1+1⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1+1⟩<x) → (¬∀x. ⟨1+1⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1+1⟩<x) → (¬∀x. ⟨1+1⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1+1⟩<x) → (¬∀x. ⟨1+1⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1+1⟩<x) → (¬∀x. ⟨1+1⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1+1⟩<x) → (¬∀x. ⟨1+1⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1+x⟩<0) → (¬∀x. ⟨1+x⟩<0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨1+x⟩<0) → (¬∀x. ⟨1+x⟩<0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨1+x⟩<0) → (¬∀x. ⟨1+x⟩<0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨1+x⟩<0) → (¬∀x. ⟨1+x⟩<0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨1+x⟩<0) → (¬∀x. ⟨1+x⟩<0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨1+x⟩<0) → (¬∀x. ⟨1+x⟩<0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨1+x⟩<0) → (¬∀x. ⟨1+x⟩<0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨1+x⟩<0) → (¬∀x. ⟨1+x⟩<0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨1+x⟩<1) → (¬∀x. ⟨1+x⟩<1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨1+x⟩<1) → (¬∀x. ⟨1+x⟩<1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨1+x⟩<1) → (¬∀x. ⟨1+x⟩<1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨1+x⟩<1) → (¬∀x. ⟨1+x⟩<1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨1+x⟩<1) → (¬∀x. ⟨1+x⟩<1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨1+x⟩<1) → (¬∀x. ⟨1+x⟩<1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨1+x⟩<1) → (¬∀x. ⟨1+x⟩<1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨1+x⟩<1) → (¬∀x. ⟨1+x⟩<1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1+x⟩<x) → (¬∀x. ⟨1+x⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+0⟩<0) → (¬∀x. ⟨x+0⟩<0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+0⟩<0) → (¬∀x. ⟨x+0⟩<0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+0⟩<0) → (¬∀x. ⟨x+0⟩<0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+0⟩<0) → (¬∀x. ⟨x+0⟩<0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+0⟩<0) → (¬∀x. ⟨x+0⟩<0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+0⟩<0) → (¬∀x. ⟨x+0⟩<0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+0⟩<0) → (¬∀x. ⟨x+0⟩<0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+0⟩<0) → (¬∀x. ⟨x+0⟩<0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+0⟩<1) → (¬∀x. ⟨x+0⟩<1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+0⟩<1) → (¬∀x. ⟨x+0⟩<1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+0⟩<1) → (¬∀x. ⟨x+0⟩<1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+0⟩<1) → (¬∀x. ⟨x+0⟩<1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+0⟩<1) → (¬∀x. ⟨x+0⟩<1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+0⟩<1) → (¬∀x. ⟨x+0⟩<1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+0⟩<1) → (¬∀x. ⟨x+0⟩<1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+0⟩<1) → (¬∀x. ⟨x+0⟩<1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+0⟩<x) → (¬∀x. ⟨x+0⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+1⟩<0) → (¬∀x. ⟨x+1⟩<0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+1⟩<0) → (¬∀x. ⟨x+1⟩<0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+1⟩<0) → (¬∀x. ⟨x+1⟩<0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+1⟩<0) → (¬∀x. ⟨x+1⟩<0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+1⟩<0) → (¬∀x. ⟨x+1⟩<0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+1⟩<0) → (¬∀x. ⟨x+1⟩<0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+1⟩<0) → (¬∀x. ⟨x+1⟩<0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+1⟩<0) → (¬∀x. ⟨x+1⟩<0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+1⟩<1) → (¬∀x. ⟨x+1⟩<1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+1⟩<1) → (¬∀x. ⟨x+1⟩<1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+1⟩<1) → (¬∀x. ⟨x+1⟩<1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+1⟩<1) → (¬∀x. ⟨x+1⟩<1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+1⟩<1) → (¬∀x. ⟨x+1⟩<1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+1⟩<1) → (¬∀x. ⟨x+1⟩<1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+1⟩<1) → (¬∀x. ⟨x+1⟩<1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+1⟩<1) → (¬∀x. ⟨x+1⟩<1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+1⟩<x) → (¬∀x. ⟨x+1⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+x⟩<0) → (¬∀x. ⟨x+x⟩<0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+x⟩<1) → (¬∀x. ⟨x+x⟩<1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x+x⟩<x) → (¬∀x. ⟨x+x⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨0⋅0⟩<x) → (¬∀x. ⟨0⋅0⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0⋅0⟩<x) → (¬∀x. ⟨0⋅0⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0⋅0⟩<x) → (¬∀x. ⟨0⋅0⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0⋅0⟩<x) → (¬∀x. ⟨0⋅0⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0⋅0⟩<x) → (¬∀x. ⟨0⋅0⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0⋅0⟩<x) → (¬∀x. ⟨0⋅0⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0⋅0⟩<x) → (¬∀x. ⟨0⋅0⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0⋅0⟩<x) → (¬∀x. ⟨0⋅0⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨0⋅1⟩<x) → (¬∀x. ⟨0⋅1⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0⋅1⟩<x) → (¬∀x. ⟨0⋅1⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0⋅1⟩<x) → (¬∀x. ⟨0⋅1⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0⋅1⟩<x) → (¬∀x. ⟨0⋅1⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0⋅1⟩<x) → (¬∀x. ⟨0⋅1⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0⋅1⟩<x) → (¬∀x. ⟨0⋅1⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0⋅1⟩<x) → (¬∀x. ⟨0⋅1⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0⋅1⟩<x) → (¬∀x. ⟨0⋅1⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨0⋅x⟩<0) → (¬∀x. ⟨0⋅x⟩<0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨0⋅x⟩<0) → (¬∀x. ⟨0⋅x⟩<0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨0⋅x⟩<0) → (¬∀x. ⟨0⋅x⟩<0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨0⋅x⟩<0) → (¬∀x. ⟨0⋅x⟩<0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨0⋅x⟩<0) → (¬∀x. ⟨0⋅x⟩<0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨0⋅x⟩<0) → (¬∀x. ⟨0⋅x⟩<0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨0⋅x⟩<0) → (¬∀x. ⟨0⋅x⟩<0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨0⋅x⟩<0) → (¬∀x. ⟨0⋅x⟩<0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨0⋅x⟩<1) → (¬∀x. ⟨0⋅x⟩<1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨0⋅x⟩<1) → (¬∀x. ⟨0⋅x⟩<1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨0⋅x⟩<1) → (¬∀x. ⟨0⋅x⟩<1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨0⋅x⟩<1) → (¬∀x. ⟨0⋅x⟩<1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨0⋅x⟩<1) → (¬∀x. ⟨0⋅x⟩<1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨0⋅x⟩<1) → (¬∀x. ⟨0⋅x⟩<1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨0⋅x⟩<1) → (¬∀x. ⟨0⋅x⟩<1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨0⋅x⟩<1) → (¬∀x. ⟨0⋅x⟩<1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨0⋅x⟩<x) → (¬∀x. ⟨0⋅x⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1⋅0⟩<x) → (¬∀x. ⟨1⋅0⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1⋅0⟩<x) → (¬∀x. ⟨1⋅0⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1⋅0⟩<x) → (¬∀x. ⟨1⋅0⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1⋅0⟩<x) → (¬∀x. ⟨1⋅0⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1⋅0⟩<x) → (¬∀x. ⟨1⋅0⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1⋅0⟩<x) → (¬∀x. ⟨1⋅0⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1⋅0⟩<x) → (¬∀x. ⟨1⋅0⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1⋅0⟩<x) → (¬∀x. ⟨1⋅0⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1⋅1⟩<x) → (¬∀x. ⟨1⋅1⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1⋅1⟩<x) → (¬∀x. ⟨1⋅1⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1⋅1⟩<x) → (¬∀x. ⟨1⋅1⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1⋅1⟩<x) → (¬∀x. ⟨1⋅1⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1⋅1⟩<x) → (¬∀x. ⟨1⋅1⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1⋅1⟩<x) → (¬∀x. ⟨1⋅1⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1⋅1⟩<x) → (¬∀x. ⟨1⋅1⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1⋅1⟩<x) → (¬∀x. ⟨1⋅1⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1⋅x⟩<0) → (¬∀x. ⟨1⋅x⟩<0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨1⋅x⟩<0) → (¬∀x. ⟨1⋅x⟩<0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨1⋅x⟩<0) → (¬∀x. ⟨1⋅x⟩<0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨1⋅x⟩<0) → (¬∀x. ⟨1⋅x⟩<0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨1⋅x⟩<0) → (¬∀x. ⟨1⋅x⟩<0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨1⋅x⟩<0) → (¬∀x. ⟨1⋅x⟩<0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨1⋅x⟩<0) → (¬∀x. ⟨1⋅x⟩<0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨1⋅x⟩<0) → (¬∀x. ⟨1⋅x⟩<0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨1⋅x⟩<1) → (¬∀x. ⟨1⋅x⟩<1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨1⋅x⟩<1) → (¬∀x. ⟨1⋅x⟩<1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨1⋅x⟩<1) → (¬∀x. ⟨1⋅x⟩<1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨1⋅x⟩<1) → (¬∀x. ⟨1⋅x⟩<1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨1⋅x⟩<1) → (¬∀x. ⟨1⋅x⟩<1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨1⋅x⟩<1) → (¬∀x. ⟨1⋅x⟩<1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨1⋅x⟩<1) → (¬∀x. ⟨1⋅x⟩<1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨1⋅x⟩<1) → (¬∀x. ⟨1⋅x⟩<1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨1⋅x⟩<x) → (¬∀x. ⟨1⋅x⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅0⟩<0) → (¬∀x. ⟨x⋅0⟩<0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅0⟩<0) → (¬∀x. ⟨x⋅0⟩<0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅0⟩<0) → (¬∀x. ⟨x⋅0⟩<0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅0⟩<0) → (¬∀x. ⟨x⋅0⟩<0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅0⟩<0) → (¬∀x. ⟨x⋅0⟩<0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅0⟩<0) → (¬∀x. ⟨x⋅0⟩<0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅0⟩<0) → (¬∀x. ⟨x⋅0⟩<0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅0⟩<0) → (¬∀x. ⟨x⋅0⟩<0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅0⟩<1) → (¬∀x. ⟨x⋅0⟩<1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅0⟩<1) → (¬∀x. ⟨x⋅0⟩<1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅0⟩<1) → (¬∀x. ⟨x⋅0⟩<1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅0⟩<1) → (¬∀x. ⟨x⋅0⟩<1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅0⟩<1) → (¬∀x. ⟨x⋅0⟩<1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅0⟩<1) → (¬∀x. ⟨x⋅0⟩<1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅0⟩<1) → (¬∀x. ⟨x⋅0⟩<1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅0⟩<1) → (¬∀x. ⟨x⋅0⟩<1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅0⟩<x) → (¬∀x. ⟨x⋅0⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅1⟩<0) → (¬∀x. ⟨x⋅1⟩<0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅1⟩<0) → (¬∀x. ⟨x⋅1⟩<0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅1⟩<0) → (¬∀x. ⟨x⋅1⟩<0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅1⟩<0) → (¬∀x. ⟨x⋅1⟩<0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅1⟩<0) → (¬∀x. ⟨x⋅1⟩<0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅1⟩<0) → (¬∀x. ⟨x⋅1⟩<0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅1⟩<0) → (¬∀x. ⟨x⋅1⟩<0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅1⟩<0) → (¬∀x. ⟨x⋅1⟩<0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅1⟩<1) → (¬∀x. ⟨x⋅1⟩<1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅1⟩<1) → (¬∀x. ⟨x⋅1⟩<1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅1⟩<1) → (¬∀x. ⟨x⋅1⟩<1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅1⟩<1) → (¬∀x. ⟨x⋅1⟩<1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅1⟩<1) → (¬∀x. ⟨x⋅1⟩<1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅1⟩<1) → (¬∀x. ⟨x⋅1⟩<1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅1⟩<1) → (¬∀x. ⟨x⋅1⟩<1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅1⟩<1) → (¬∀x. ⟨x⋅1⟩<1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅1⟩<x) → (¬∀x. ⟨x⋅1⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅x⟩<0) → (¬∀x. ⟨x⋅x⟩<0 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅x⟩<1) → (¬∀x. ⟨x⋅x⟩<1 → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 1<1))
((¬0=0 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 0=0))
((¬0=1 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 0=1))
((¬1=0 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 1=0))
((¬1=1 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 1=1))
((¬0<0 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 0<0))
((¬0<1 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 0<1))
((¬1<0 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 1<0))
((¬1<1 → ¬¬∀x. ⟨x⋅x⟩<x) → (¬∀x. ⟨x⋅x⟩<x → 1<1))
((¬0=0 → ¬¬∀y. ¬0=y) → (¬∀y. ¬0=y → 0=0))
((¬0=1 → ¬¬∀y. ¬0=y) → (¬∀y. ¬0=y → 0=1))
((¬1=0 → ¬¬∀y. ¬0=y) → (¬∀y. ¬0=y → 1=0))
((¬1=1 → ¬¬∀y. ¬0=y) → (¬∀y. ¬0=y → 1=1))
((¬0<0 → ¬¬∀y. ¬0=y) → (¬∀y. ¬0=y → 0<0))
((¬0<1 → ¬¬∀y. ¬0=y) → (¬∀y. ¬0=y → 0<1))
((¬1<0 → ¬¬∀y. ¬0=y) → (¬∀y. ¬0=y → 1<0))
((¬1<1 → ¬¬∀y. ¬0=y) → (¬∀y. ¬0=y → 1<1))
((¬0=0 → ¬¬∀y. ¬1=y) → (¬∀y. ¬1=y → 0=0))
((¬0=1 → ¬¬∀y. ¬1=y) → (¬∀y. ¬1=y → 0=1))
((¬1=0 → ¬¬∀y. ¬1=y) → (¬∀y. ¬1=y → 1=0))
((¬1=1 → ¬¬∀y. ¬1=y) → (¬∀y. ¬1=y → 1=1))
((¬0<0 → ¬¬∀y. ¬1=y) → (¬∀y. ¬1=y → 0<0))
((¬0<1 → ¬¬∀y. ¬1=y) → (¬∀y. ¬1=y → 0<1))
((¬1<0 → ¬¬∀y. ¬1=y) → (¬∀y. ¬1=y → 1<0))
((¬1<1 → ¬¬∀y. ¬1=y) → (¬∀y. ¬1=y → 1<1))
((¬0=0 → ¬¬∀y. ¬y=0) → (¬∀y. ¬y=0 → 0=0))
((¬0=1 → ¬¬∀y. ¬y=0) → (¬∀y. ¬y=0 → 0=1))
((¬1=0 → ¬¬∀y. ¬y=0) → (¬∀y. ¬y=0 → 1=0))
((¬1=1 → ¬¬∀y. ¬y=0) → (¬∀y. ¬y=0 → 1=1))
((¬0<0 → ¬¬∀y. ¬y=0) → (¬∀y. ¬y=0 → 0<0))
((¬0<1 → ¬¬∀y. ¬y=0) → (¬∀y. ¬y=0 → 0<1))
((¬1<0 → ¬¬∀y. ¬y=0) → (¬∀y. ¬y=0 → 1<0))
((¬1<1 → ¬¬∀y. ¬y=0) → (¬∀y. ¬y=0 → 1<1))
((¬0=0 → ¬¬∀y. ¬y=1) → (¬∀y. ¬y=1 → 0=0))
((¬0=1 → ¬¬∀y. ¬y=1) → (¬∀y. ¬y=1 → 0=1))
((¬1=0 → ¬¬∀y. ¬y=1) → (¬∀y. ¬y=1 → 1=0))
((¬1=1 → ¬¬∀y. ¬y=1) → (¬∀y. ¬y=1 → 1=1))
((¬0<0 → ¬¬∀y. ¬y=1) → (¬∀y. ¬y=1 → 0<0))
((¬0<1 → ¬¬∀y. ¬y=1) → (¬∀y. ¬y=1 → 0<1))
((¬1<0 → ¬¬∀y. ¬y=1) → (¬∀y. ¬y=1 → 1<0))
((¬1<1 → ¬¬∀y. ¬y=1) → (¬∀y. ¬y=1 → 1<1))
((¬0=0 → ¬¬∀y. ¬0<y) → (¬∀y. ¬0<y → 0=0))
((¬0=1 → ¬¬∀y. ¬0<y) → (¬∀y. ¬0<y → 0=1))
((¬1=0 → ¬¬∀y. ¬0<y) → (¬∀y. ¬0<y → 1=0))
((¬1=1 → ¬¬∀y. ¬0<y) → (¬∀y. ¬0<y → 1=1))
((¬0<0 → ¬¬∀y. ¬0<y) → (¬∀y. ¬0<y → 0<0))
((¬0<1 → ¬¬∀y. ¬0<y) → (¬∀y. ¬0<y → 0<1))
((¬1<0 → ¬¬∀y. ¬0<y) → (¬∀y. ¬0<y → 1<0))
((¬1<1 → ¬¬∀y. ¬0<y) → (¬∀y. ¬0<y → 1<1))
((¬0=0 → ¬¬∀y. ¬1<y) → (¬∀y. ¬1<y → 0=0))
((¬0=1 → ¬¬∀y. ¬1<y) → (¬∀y. ¬1<y → 0=1))
((¬1=0 → ¬¬∀y. ¬1<y) → (¬∀y. ¬1<y → 1=0))
((¬1=1 → ¬¬∀y. ¬1<y) → (¬∀y. ¬1<y → 1=1))
((¬0<0 → ¬¬∀y. ¬1<y) → (¬∀y. ¬1<y → 0<0))
((¬0<1 → ¬¬∀y. ¬1<y) → (¬∀y. ¬1<y → 0<1))
((¬1<0 → ¬¬∀y. ¬1<y) → (¬∀y. ¬1<y → 1<0))
((¬1<1 → ¬¬∀y. ¬1<y) → (¬∀y. ¬1<y → 1<1))
((¬0=0 → ¬¬∀y. ¬y<0) → (¬∀y. ¬y<0 → 0=0))
((¬0=1 → ¬¬∀y. ¬y<0) → (¬∀y. ¬y<0 → 0=1))
((¬1=0 → ¬¬∀y. ¬y<0) → (¬∀y. ¬y<0 → 1=0))
((¬1=1 → ¬¬∀y. ¬y<0) → (¬∀y. ¬y<0 → 1=1))
((¬0<0 → ¬¬∀y. ¬y<0) → (¬∀y. ¬y<0 → 0<0))
((¬0<1 → ¬¬∀y. ¬y<0) → (¬∀y. ¬y<0 → 0<1))
((¬1<0 → ¬¬∀y. ¬y<0) → (¬∀y. ¬y<0 → 1<0))
((¬1<1 → ¬¬∀y. ¬y<0) → (¬∀y. ¬y<0 → 1<1))
((¬0=0 → ¬¬∀y. ¬y<1) → (¬∀y. ¬y<1 → 0=0))
((¬0=1 → ¬¬∀y. ¬y<1) → (¬∀y. ¬y<1 → 0=1))
((¬1=0 → ¬¬∀y. ¬y<1) → (¬∀y. ¬y<1 → 1=0))
((¬1=1 → ¬¬∀y. ¬y<1) → (¬∀y. ¬y<1 → 1=1))
((¬0<0 → ¬¬∀y. ¬y<1) → (¬∀y. ¬y<1 → 0<0))
((¬0<1 → ¬¬∀y. ¬y<1) → (¬∀y. ¬y<1 → 0<1))
((¬1<0 → ¬¬∀y. ¬y<1) → (¬∀y. ¬y<1 → 1<0))
((¬1<1 → ¬¬∀y. ¬y<1) → (¬∀y. ¬y<1 → 1<1))
((¬0=0 → ¬¬∀x. ¬¬0=x) → (¬∀x. ¬¬0=x → 0=0))
((¬0=1 → ¬¬∀x. ¬¬0=x) → (¬∀x. ¬¬0=x → 0=1))
((¬1=0 → ¬¬∀x. ¬¬0=x) → (¬∀x. ¬¬0=x → 1=0))
((¬1=1 → ¬¬∀x. ¬¬0=x) → (¬∀x. ¬¬0=x → 1=1))
((¬0<0 → ¬¬∀x. ¬¬0=x) → (¬∀x. ¬¬0=x → 0<0))
((¬0<1 → ¬¬∀x. ¬¬0=x) → (¬∀x. ¬¬0=x → 0<1))
((¬1<0 → ¬¬∀x. ¬¬0=x) → (¬∀x. ¬¬0=x → 1<0))
((¬1<1 → ¬¬∀x. ¬¬0=x) → (¬∀x. ¬¬0=x → 1<1))
((¬0=0 → ¬¬∀x. ¬¬1=x) → (¬∀x. ¬¬1=x → 0=0))
((¬0=1 → ¬¬∀x. ¬¬1=x) → (¬∀x. ¬¬1=x → 0=1))
((¬1=0 → ¬¬∀x. ¬¬1=x) → (¬∀x. ¬¬1=x → 1=0))
((¬1=1 → ¬¬∀x. ¬¬1=x) → (¬∀x. ¬¬1=x → 1=1))
((¬0<0 → ¬¬∀x. ¬¬1=x) → (¬∀x. ¬¬1=x → 0<0))
((¬0<1 → ¬¬∀x. ¬¬1=x) → (¬∀x. ¬¬1=x → 0<1))
((¬1<0 → ¬¬∀x. ¬¬1=x) → (¬∀x. ¬¬1=x → 1<0))
((¬1<1 → ¬¬∀x. ¬¬1=x) → (¬∀x. ¬¬1=x → 1<1))
((¬0=0 → ¬¬∀x. ¬¬x=0) → (¬∀x. ¬¬x=0 → 0=0))
((¬0=1 → ¬¬∀x. ¬¬x=0) → (¬∀x. ¬¬x=0 → 0=1))
((¬1=0 → ¬¬∀x. ¬¬x=0) → (¬∀x. ¬¬x=0 → 1=0))
((¬1=1 → ¬¬∀x. ¬¬x=0) → (¬∀x. ¬¬x=0 → 1=1))
((¬0<0 → ¬¬∀x. ¬¬x=0) → (¬∀x. ¬¬x=0 → 0<0))
((¬0<1 → ¬¬∀x. ¬¬x=0) → (¬∀x. ¬¬x=0 → 0<1))
((¬1<0 → ¬¬∀x. ¬¬x=0) → (¬∀x. ¬¬x=0 → 1<0))
((¬1<1 → ¬¬∀x. ¬¬x=0) → (¬∀x. ¬¬x=0 → 1<1))
((¬0=0 → ¬¬∀x. ¬¬x=1) → (¬∀x. ¬¬x=1 → 0=0))
((¬0=1 → ¬¬∀x. ¬¬x=1) → (¬∀x. ¬¬x=1 → 0=1))
((¬1=0 → ¬¬∀x. ¬¬x=1) → (¬∀x. ¬¬x=1 → 1=0))
((¬1=1 → ¬¬∀x. ¬¬x=1) → (¬∀x. ¬¬x=1 → 1=1))
((¬0<0 → ¬¬∀x. ¬¬x=1) → (¬∀x. ¬¬x=1 → 0<0))
((¬0<1 → ¬¬∀x. ¬¬x=1) → (¬∀x. ¬¬x=1 → 0<1))
((¬1<0 → ¬¬∀x. ¬¬x=1) → (¬∀x. ¬¬x=1 → 1<0))
((¬1<1 → ¬¬∀x. ¬¬x=1) → (¬∀x. ¬¬x=1 → 1<1))
((¬0=0 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 0=0))
((¬0=1 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 0=1))
((¬1=0 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 1=0))
((¬1=1 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 1=1))
((¬0<0 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 0<0))
((¬0<1 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 0<1))
((¬1<0 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 1<0))
((¬1<1 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 1<1))
((¬0=0 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 0=0))
((¬0=1 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 0=1))
((¬1=0 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 1=0))
((¬1=1 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 1=1))
((¬0<0 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 0<0))
((¬0<1 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 0<1))
((¬1<0 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 1<0))
((¬1<1 → ¬¬∀x. ¬¬x=x) → (¬∀x. ¬¬x=x → 1<1))
((¬0=0 → ¬¬∀x. ¬¬0<x) → (¬∀x. ¬¬0<x → 0=0))
((¬0=1 → ¬¬∀x. ¬¬0<x) → (¬∀x. ¬¬0<x → 0=1))
((¬1=0 → ¬¬∀x. ¬¬0<x) → (¬∀x. ¬¬0<x → 1=0))
((¬1=1 → ¬¬∀x. ¬¬0<x) → (¬∀x. ¬¬0<x → 1=1))
((¬0<0 → ¬¬∀x. ¬¬0<x) → (¬∀x. ¬¬0<x → 0<0))
((¬0<1 → ¬¬∀x. ¬¬0<x) → (¬∀x. ¬¬0<x → 0<1))
((¬1<0 → ¬¬∀x. ¬¬0<x) → (¬∀x. ¬¬0<x → 1<0))
((¬1<1 → ¬¬∀x. ¬¬0<x) → (¬∀x. ¬¬0<x → 1<1))
((¬0=0 → ¬¬∀x. ¬¬1<x) → (¬∀x. ¬¬1<x → 0=0))
((¬0=1 → ¬¬∀x. ¬¬1<x) → (¬∀x. ¬¬1<x → 0=1))
((¬1=0 → ¬¬∀x. ¬¬1<x) → (¬∀x. ¬¬1<x → 1=0))
((¬1=1 → ¬¬∀x. ¬¬1<x) → (¬∀x. ¬¬1<x → 1=1))
((¬0<0 → ¬¬∀x. ¬¬1<x) → (¬∀x. ¬¬1<x → 0<0))
((¬0<1 → ¬¬∀x. ¬¬1<x) → (¬∀x. ¬¬1<x → 0<1))
((¬1<0 → ¬¬∀x. ¬¬1<x) → (¬∀x. ¬¬1<x → 1<0))
((¬1<1 → ¬¬∀x. ¬¬1<x) → (¬∀x. ¬¬1<x → 1<1))
((¬0=0 → ¬¬∀x. ¬¬x<0) → (¬∀x. ¬¬x<0 → 0=0))
((¬0=1 → ¬¬∀x. ¬¬x<0) → (¬∀x. ¬¬x<0 → 0=1))
((¬1=0 → ¬¬∀x. ¬¬x<0) → (¬∀x. ¬¬x<0 → 1=0))
((¬1=1 → ¬¬∀x. ¬¬x<0) → (¬∀x. ¬¬x<0 → 1=1))
((¬0<0 → ¬¬∀x. ¬¬x<0) → (¬∀x. ¬¬x<0 → 0<0))
((¬0<1 → ¬¬∀x. ¬¬x<0) → (¬∀x. ¬¬x<0 → 0<1))
((¬1<0 → ¬¬∀x. ¬¬x<0) → (¬∀x. ¬¬x<0 → 1<0))
((¬1<1 → ¬¬∀x. ¬¬x<0) → (¬∀x. ¬¬x<0 → 1<1))
((¬0=0 → ¬¬∀x. ¬¬x<1) → (¬∀x. ¬¬x<1 → 0=0))
((¬0=1 → ¬¬∀x. ¬¬x<1) → (¬∀x. ¬¬x<1 → 0=1))
((¬1=0 → ¬¬∀x. ¬¬x<1) → (¬∀x. ¬¬x<1 → 1=0))
((¬1=1 → ¬¬∀x. ¬¬x<1) → (¬∀x. ¬¬x<1 → 1=1))
((¬0<0 → ¬¬∀x. ¬¬x<1) → (¬∀x. ¬¬x<1 → 0<0))
((¬0<1 → ¬¬∀x. ¬¬x<1) → (¬∀x. ¬¬x<1 → 0<1))
((¬1<0 → ¬¬∀x. ¬¬x<1) → (¬∀x. ¬¬x<1 → 1<0))
((¬1<1 → ¬¬∀x. ¬¬x<1) → (¬∀x. ¬¬x<1 → 1<1))
((¬0=0 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 0=0))
((¬0=1 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 0=1))
((¬1=0 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 1=0))
((¬1=1 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 1=1))
((¬0<0 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 0<0))
((¬0<1 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 0<1))
((¬1<0 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 1<0))
((¬1<1 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 1<1))
((¬0=0 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 0=0))
((¬0=1 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 0=1))
((¬1=0 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 1=0))
((¬1=1 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 1=1))
((¬0<0 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 0<0))
((¬0<1 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 0<1))
((¬1<0 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 1<0))
((¬1<1 → ¬¬∀x. ¬¬x<x) → (¬∀x. ¬¬x<x → 1<1))
((¬0=0 → ¬¬∀y. ∀x. x=y) → (¬∀y. ∀x. x=y → 0=0))
((¬0=1 → ¬¬∀y. ∀x. x=y) → (¬∀y. ∀x. x=y → 0=1))
((¬1=0 → ¬¬∀y. ∀x. x=y) → (¬∀y. ∀x. x=y → 1=0))
((¬1=1 → ¬¬∀y. ∀x. x=y) → (¬∀y. ∀x. x=y → 1=1))
((¬0<0 → ¬¬∀y. ∀x. x=y) → (¬∀y. ∀x. x=y → 0<0))
((¬0<1 → ¬¬∀y. ∀x. x=y) → (¬∀y. ∀x. x=y → 0<1))
((¬1<0 → ¬¬∀y. ∀x. x=y) → (¬∀y. ∀x. x=y → 1<0))
((¬1<1 → ¬¬∀y. ∀x. x=y) → (¬∀y. ∀x. x=y → 1<1))
((¬0=0 → ¬¬∀x. ∀y. x=y) → (¬∀x. ∀y. x=y → 0=0))
((¬0=1 → ¬¬∀x. ∀y. x=y) → (¬∀x. ∀y. x=y → 0=1))
((¬1=0 → ¬¬∀x. ∀y. x=y) → (¬∀x. ∀y. x=y → 1=0))
((¬1=1 → ¬¬∀x. ∀y. x=y) → (¬∀x. ∀y. x=y → 1=1))
((¬0<0 → ¬¬∀x. ∀y. x=y) → (¬∀x. ∀y. x=y → 0<0))
((¬0<1 → ¬¬∀x. ∀y. x=y) → (¬∀x. ∀y. x=y → 0<1))
((¬1<0 → ¬¬∀x. ∀y. x=y) → (¬∀x. ∀y. x=y → 1<0))
((¬1<1 → ¬¬∀x. ∀y. x=y) → (¬∀x. ∀y. x=y → 1<1))
((¬0=0 → ¬¬∀x. ∀y. y=x) → (¬∀x. ∀y. y=x → 0=0))
((¬0=1 → ¬¬∀x. ∀y. y=x) → (¬∀x. ∀y. y=x → 0=1))
((¬1=0 → ¬¬∀x. ∀y. y=x) → (¬∀x. ∀y. y=x → 1=0))
((¬1=1 → ¬¬∀x. ∀y. y=x) → (¬∀x. ∀y. y=x → 1=1))
((¬0<0 → ¬¬∀x. ∀y. y=x) → (¬∀x. ∀y. y=x → 0<0))
((¬0<1 → ¬¬∀x. ∀y. y=x) → (¬∀x. ∀y. y=x → 0<1))
((¬1<0 → ¬¬∀x. ∀y. y=x) → (¬∀x. ∀y. y=x → 1<0))
((¬1<1 → ¬¬∀x. ∀y. y=x) → (¬∀x. ∀y. y=x → 1<1))
((¬0=0 → ¬¬∀y. ∀x. y=x) → (¬∀y. ∀x. y=x → 0=0))
((¬0=1 → ¬¬∀y. ∀x. y=x) → (¬∀y. ∀x. y=x → 0=1))
((¬1=0 → ¬¬∀y. ∀x. y=x) → (¬∀y. ∀x. y=x → 1=0))
((¬1=1 → ¬¬∀y. ∀x. y=x) → (¬∀y. ∀x. y=x → 1=1))
((¬0<0 → ¬¬∀y. ∀x. y=x) → (¬∀y. ∀x. y=x → 0<0))
((¬0<1 → ¬¬∀y. ∀x. y=x) → (¬∀y. ∀x. y=x → 0<1))
((¬1<0 → ¬¬∀y. ∀x. y=x) → (¬∀y. ∀x. y=x → 1<0))
((¬1<1 → ¬¬∀y. ∀x. y=x) → (¬∀y. ∀x. y=x → 1<1))
((¬0=0 → ¬¬∀y. ∀x. x<y) → (¬∀y. ∀x. x<y → 0=0))
((¬0=1 → ¬¬∀y. ∀x. x<y) → (¬∀y. ∀x. x<y → 0=1))
((¬1=0 → ¬¬∀y. ∀x. x<y) → (¬∀y. ∀x. x<y → 1=0))
((¬1=1 → ¬¬∀y. ∀x. x<y) → (¬∀y. ∀x. x<y → 1=1))
((¬0<0 → ¬¬∀y. ∀x. x<y) → (¬∀y. ∀x. x<y → 0<0))
((¬0<1 → ¬¬∀y. ∀x. x<y) → (¬∀y. ∀x. x<y → 0<1))
((¬1<0 → ¬¬∀y. ∀x. x<y) → (¬∀y. ∀x. x<y → 1<0))
((¬1<1 → ¬¬∀y. ∀x. x<y) → (¬∀y. ∀x. x<y → 1<1))
((¬0=0 → ¬¬∀x. ∀y. x<y) → (¬∀x. ∀y. x<y → 0=0))
((¬0=1 → ¬¬∀x. ∀y. x<y) → (¬∀x. ∀y. x<y → 0=1))
((¬1=0 → ¬¬∀x. ∀y. x<y) → (¬∀x. ∀y. x<y → 1=0))
((¬1=1 → ¬¬∀x. ∀y. x<y) → (¬∀x. ∀y. x<y → 1=1))
((¬0<0 → ¬¬∀x. ∀y. x<y) → (¬∀x. ∀y. x<y → 0<0))
((¬0<1 → ¬¬∀x. ∀y. x<y) → (¬∀x. ∀y. x<y → 0<1))
((¬1<0 → ¬¬∀x. ∀y. x<y) → (¬∀x. ∀y. x<y → 1<0))
((¬1<1 → ¬¬∀x. ∀y. x<y) → (¬∀x. ∀y. x<y → 1<1))
((¬0=0 → ¬¬∀x. ∀y. y<x) → (¬∀x. ∀y. y<x → 0=0))
((¬0=1 → ¬¬∀x. ∀y. y<x) → (¬∀x. ∀y. y<x → 0=1))
((¬1=0 → ¬¬∀x. ∀y. y<x) → (¬∀x. ∀y. y<x → 1=0))
((¬1=1 → ¬¬∀x. ∀y. y<x) → (¬∀x. ∀y. y<x → 1=1))
((¬0<0 → ¬¬∀x. ∀y. y<x) → (¬∀x. ∀y. y<x → 0<0))
((¬0<1 → ¬¬∀x. ∀y. y<x) → (¬∀x. ∀y. y<x → 0<1))
((¬1<0 → ¬¬∀x. ∀y. y<x) → (¬∀x. ∀y. y<x → 1<0))
((¬1<1 → ¬¬∀x. ∀y. y<x) → (¬∀x. ∀y. y<x → 1<1))
((¬0=0 → ¬¬∀y. ∀x. y<x) → (¬∀y. ∀x. y<x → 0=0))
((¬0=1 → ¬¬∀y. ∀x. y<x) → (¬∀y. ∀x. y<x → 0=1))
((¬1=0 → ¬¬∀y. ∀x. y<x) → (¬∀y. ∀x. y<x → 1=0))
((¬1=1 → ¬¬∀y. ∀x. y<x) → (¬∀y. ∀x. y<x → 1=1))
((¬0<0 → ¬¬∀y. ∀x. y<x) → (¬∀y. ∀x. y<x → 0<0))
((¬0<1 → ¬¬∀y. ∀x. y<x) → (¬∀y. ∀x. y<x → 0<1))
((¬1<0 → ¬¬∀y. ∀x. y<x) → (¬∀y. ∀x. y<x → 1<0))
((¬1<1 → ¬¬∀y. ∀x. y<x) → (¬∀y. ∀x. y<x → 1<1))
((¬0=0 → ¬∀x3. 0=x3) → (∀x3. 0=x3 → 0=0))
((¬0=1 → ¬∀x3. 0=x3) → (∀x3. 0=x3 → 0=1))
((¬1=0 → ¬∀x3. 0=x3) → (∀x3. 0=x3 → 1=0))
((¬1=1 → ¬∀x3. 0=x3) → (∀x3. 0=x3 → 1=1))
((¬0<0 → ¬∀x3. 0=x3) → (∀x3. 0=x3 → 0<0))
((¬0<1 → ¬∀x3. 0=x3) → (∀x3. 0=x3 → 0<1))
((¬1<0 → ¬∀x3. 0=x3) → (∀x3. 0=x3 → 1<0))
((¬1<1 → ¬∀x3. 0=x3) → (∀x3. 0=x3 → 1<1))
((¬0=0 → ¬∀y. 0=⟨0+y⟩) → (∀y. 0=⟨0+y⟩ → 0=0))
((¬0=1 → ¬∀y. 0=⟨0+y⟩) → (∀y. 0=⟨0+y⟩ → 0=1))
((¬1=0 → ¬∀y. 0=⟨0+y⟩) → (∀y. 0=⟨0+y⟩ → 1=0))
((¬1=1 → ¬∀y. 0=⟨0+y⟩) → (∀y. 0=⟨0+y⟩ → 1=1))
((¬0<0 → ¬∀y. 0=⟨0+y⟩) → (∀y. 0=⟨0+y⟩ → 0<0))
((¬0<1 → ¬∀y. 0=⟨0+y⟩) → (∀y. 0=⟨0+y⟩ → 0<1))
((¬1<0 → ¬∀y. 0=⟨0+y⟩) → (∀y. 0=⟨0+y⟩ → 1<0))
((¬1<1 → ¬∀y. 0=⟨0+y⟩) → (∀y. 0=⟨0+y⟩ → 1<1))
((¬0=0 → ¬∀y. 0=⟨1+y⟩) → (∀y. 0=⟨1+y⟩ → 0=0))
((¬0=1 → ¬∀y. 0=⟨1+y⟩) → (∀y. 0=⟨1+y⟩ → 0=1))
((¬1=0 → ¬∀y. 0=⟨1+y⟩) → (∀y. 0=⟨1+y⟩ → 1=0))
((¬1=1 → ¬∀y. 0=⟨1+y⟩) → (∀y. 0=⟨1+y⟩ → 1=1))
((¬0<0 → ¬∀y. 0=⟨1+y⟩) → (∀y. 0=⟨1+y⟩ → 0<0))
((¬0<1 → ¬∀y. 0=⟨1+y⟩) → (∀y. 0=⟨1+y⟩ → 0<1))
((¬1<0 → ¬∀y. 0=⟨1+y⟩) → (∀y. 0=⟨1+y⟩ → 1<0))
((¬1<1 → ¬∀y. 0=⟨1+y⟩) → (∀y. 0=⟨1+y⟩ → 1<1))
((¬0=0 → ¬∀y. 0=⟨y+0⟩) → (∀y. 0=⟨y+0⟩ → 0=0))
((¬0=1 → ¬∀y. 0=⟨y+0⟩) → (∀y. 0=⟨y+0⟩ → 0=1))
((¬1=0 → ¬∀y. 0=⟨y+0⟩) → (∀y. 0=⟨y+0⟩ → 1=0))
((¬1=1 → ¬∀y. 0=⟨y+0⟩) → (∀y. 0=⟨y+0⟩ → 1=1))
((¬0<0 → ¬∀y. 0=⟨y+0⟩) → (∀y. 0=⟨y+0⟩ → 0<0))
((¬0<1 → ¬∀y. 0=⟨y+0⟩) → (∀y. 0=⟨y+0⟩ → 0<1))
((¬1<0 → ¬∀y. 0=⟨y+0⟩) → (∀y. 0=⟨y+0⟩ → 1<0))
((¬1<1 → ¬∀y. 0=⟨y+0⟩) → (∀y. 0=⟨y+0⟩ → 1<1))
((¬0=0 → ¬∀y. 0=⟨y+1⟩) → (∀y. 0=⟨y+1⟩ → 0=0))
((¬0=1 → ¬∀y. 0=⟨y+1⟩) → (∀y. 0=⟨y+1⟩ → 0=1))
((¬1=0 → ¬∀y. 0=⟨y+1⟩) → (∀y. 0=⟨y+1⟩ → 1=0))
((¬1=1 → ¬∀y. 0=⟨y+1⟩) → (∀y. 0=⟨y+1⟩ → 1=1))
((¬0<0 → ¬∀y. 0=⟨y+1⟩) → (∀y. 0=⟨y+1⟩ → 0<0))
((¬0<1 → ¬∀y. 0=⟨y+1⟩) → (∀y. 0=⟨y+1⟩ → 0<1))
((¬1<0 → ¬∀y. 0=⟨y+1⟩) → (∀y. 0=⟨y+1⟩ → 1<0))
((¬1<1 → ¬∀y. 0=⟨y+1⟩) → (∀y. 0=⟨y+1⟩ → 1<1))
((¬0=0 → ¬∀y. 0=⟨0⋅y⟩) → (∀y. 0=⟨0⋅y⟩ → 0=0))
((¬0=1 → ¬∀y. 0=⟨0⋅y⟩) → (∀y. 0=⟨0⋅y⟩ → 0=1))
((¬1=0 → ¬∀y. 0=⟨0⋅y⟩) → (∀y. 0=⟨0⋅y⟩ → 1=0))
((¬1=1 → ¬∀y. 0=⟨0⋅y⟩) → (∀y. 0=⟨0⋅y⟩ → 1=1))
((¬0<0 → ¬∀y. 0=⟨0⋅y⟩) → (∀y. 0=⟨0⋅y⟩ → 0<0))
((¬0<1 → ¬∀y. 0=⟨0⋅y⟩) → (∀y. 0=⟨0⋅y⟩ → 0<1))
((¬1<0 → ¬∀y. 0=⟨0⋅y⟩) → (∀y. 0=⟨0⋅y⟩ → 1<0))
((¬1<1 → ¬∀y. 0=⟨0⋅y⟩) → (∀y. 0=⟨0⋅y⟩ → 1<1))
((¬0=0 → ¬∀y. 0=⟨1⋅y⟩) → (∀y. 0=⟨1⋅y⟩ → 0=0))
((¬0=1 → ¬∀y. 0=⟨1⋅y⟩) → (∀y. 0=⟨1⋅y⟩ → 0=1))
((¬1=0 → ¬∀y. 0=⟨1⋅y⟩) → (∀y. 0=⟨1⋅y⟩ → 1=0))
((¬1=1 → ¬∀y. 0=⟨1⋅y⟩) → (∀y. 0=⟨1⋅y⟩ → 1=1))
((¬0<0 → ¬∀y. 0=⟨1⋅y⟩) → (∀y. 0=⟨1⋅y⟩ → 0<0))
((¬0<1 → ¬∀y. 0=⟨1⋅y⟩) → (∀y. 0=⟨1⋅y⟩ → 0<1))
((¬1<0 → ¬∀y. 0=⟨1⋅y⟩) → (∀y. 0=⟨1⋅y⟩ → 1<0))
((¬1<1 → ¬∀y. 0=⟨1⋅y⟩) → (∀y. 0=⟨1⋅y⟩ → 1<1))
((¬0=0 → ¬∀y. 0=⟨y⋅0⟩) → (∀y. 0=⟨y⋅0⟩ → 0=0))
((¬0=1 → ¬∀y. 0=⟨y⋅0⟩) → (∀y. 0=⟨y⋅0⟩ → 0=1))
((¬1=0 → ¬∀y. 0=⟨y⋅0⟩) → (∀y. 0=⟨y⋅0⟩ → 1=0))
((¬1=1 → ¬∀y. 0=⟨y⋅0⟩) → (∀y. 0=⟨y⋅0⟩ → 1=1))
((¬0<0 → ¬∀y. 0=⟨y⋅0⟩) → (∀y. 0=⟨y⋅0⟩ → 0<0))
((¬0<1 → ¬∀y. 0=⟨y⋅0⟩) → (∀y. 0=⟨y⋅0⟩ → 0<1))
((¬1<0 → ¬∀y. 0=⟨y⋅0⟩) → (∀y. 0=⟨y⋅0⟩ → 1<0))
((¬1<1 → ¬∀y. 0=⟨y⋅0⟩) → (∀y. 0=⟨y⋅0⟩ → 1<1))
((¬0=0 → ¬∀y. 0=⟨y⋅1⟩) → (∀y. 0=⟨y⋅1⟩ → 0=0))
((¬0=1 → ¬∀y. 0=⟨y⋅1⟩) → (∀y. 0=⟨y⋅1⟩ → 0=1))
((¬1=0 → ¬∀y. 0=⟨y⋅1⟩) → (∀y. 0=⟨y⋅1⟩ → 1=0))
((¬1=1 → ¬∀y. 0=⟨y⋅1⟩) → (∀y. 0=⟨y⋅1⟩ → 1=1))
((¬0<0 → ¬∀y. 0=⟨y⋅1⟩) → (∀y. 0=⟨y⋅1⟩ → 0<0))
((¬0<1 → ¬∀y. 0=⟨y⋅1⟩) → (∀y. 0=⟨y⋅1⟩ → 0<1))
((¬1<0 → ¬∀y. 0=⟨y⋅1⟩) → (∀y. 0=⟨y⋅1⟩ → 1<0))
((¬1<1 → ¬∀y. 0=⟨y⋅1⟩) → (∀y. 0=⟨y⋅1⟩ → 1<1))
((¬0=0 → ¬∀x3. 1=x3) → (∀x3. 1=x3 → 0=0))
((¬0=1 → ¬∀x3. 1=x3) → (∀x3. 1=x3 → 0=1))
((¬1=0 → ¬∀x3. 1=x3) → (∀x3. 1=x3 → 1=0))
((¬1=1 → ¬∀x3. 1=x3) → (∀x3. 1=x3 → 1=1))
((¬0<0 → ¬∀x3. 1=x3) → (∀x3. 1=x3 → 0<0))
((¬0<1 → ¬∀x3. 1=x3) → (∀x3. 1=x3 → 0<1))
((¬1<0 → ¬∀x3. 1=x3) → (∀x3. 1=x3 → 1<0))
((¬1<1 → ¬∀x3. 1=x3) → (∀x3. 1=x3 → 1<1))
((¬0=0 → ¬∀y. 1=⟨0+y⟩) → (∀y. 1=⟨0+y⟩ → 0=0))
((¬0=1 → ¬∀y. 1=⟨0+y⟩) → (∀y. 1=⟨0+y⟩ → 0=1))
((¬1=0 → ¬∀y. 1=⟨0+y⟩) → (∀y. 1=⟨0+y⟩ → 1=0))
((¬1=1 → ¬∀y. 1=⟨0+y⟩) → (∀y. 1=⟨0+y⟩ → 1=1))
((¬0<0 → ¬∀y. 1=⟨0+y⟩) → (∀y. 1=⟨0+y⟩ → 0<0))
((¬0<1 → ¬∀y. 1=⟨0+y⟩) → (∀y. 1=⟨0+y⟩ → 0<1))
((¬1<0 → ¬∀y. 1=⟨0+y⟩) → (∀y. 1=⟨0+y⟩ → 1<0))
((¬1<1 → ¬∀y. 1=⟨0+y⟩) → (∀y. 1=⟨0+y⟩ → 1<1))
((¬0=0 → ¬∀y. 1=⟨1+y⟩) → (∀y. 1=⟨1+y⟩ → 0=0))
((¬0=1 → ¬∀y. 1=⟨1+y⟩) → (∀y. 1=⟨1+y⟩ → 0=1))
((¬1=0 → ¬∀y. 1=⟨1+y⟩) → (∀y. 1=⟨1+y⟩ → 1=0))
((¬1=1 → ¬∀y. 1=⟨1+y⟩) → (∀y. 1=⟨1+y⟩ → 1=1))
((¬0<0 → ¬∀y. 1=⟨1+y⟩) → (∀y. 1=⟨1+y⟩ → 0<0))
((¬0<1 → ¬∀y. 1=⟨1+y⟩) → (∀y. 1=⟨1+y⟩ → 0<1))
((¬1<0 → ¬∀y. 1=⟨1+y⟩) → (∀y. 1=⟨1+y⟩ → 1<0))
((¬1<1 → ¬∀y. 1=⟨1+y⟩) → (∀y. 1=⟨1+y⟩ → 1<1))
((¬0=0 → ¬∀y. 1=⟨y+0⟩) → (∀y. 1=⟨y+0⟩ → 0=0))
((¬0=1 → ¬∀y. 1=⟨y+0⟩) → (∀y. 1=⟨y+0⟩ → 0=1))
((¬1=0 → ¬∀y. 1=⟨y+0⟩) → (∀y. 1=⟨y+0⟩ → 1=0))
((¬1=1 → ¬∀y. 1=⟨y+0⟩) → (∀y. 1=⟨y+0⟩ → 1=1))
((¬0<0 → ¬∀y. 1=⟨y+0⟩) → (∀y. 1=⟨y+0⟩ → 0<0))
((¬0<1 → ¬∀y. 1=⟨y+0⟩) → (∀y. 1=⟨y+0⟩ → 0<1))
((¬1<0 → ¬∀y. 1=⟨y+0⟩) → (∀y. 1=⟨y+0⟩ → 1<0))
((¬1<1 → ¬∀y. 1=⟨y+0⟩) → (∀y. 1=⟨y+0⟩ → 1<1))
((¬0=0 → ¬∀y. 1=⟨y+1⟩) → (∀y. 1=⟨y+1⟩ → 0=0))
((¬0=1 → ¬∀y. 1=⟨y+1⟩) → (∀y. 1=⟨y+1⟩ → 0=1))
((¬1=0 → ¬∀y. 1=⟨y+1⟩) → (∀y. 1=⟨y+1⟩ → 1=0))
((¬1=1 → ¬∀y. 1=⟨y+1⟩) → (∀y. 1=⟨y+1⟩ → 1=1))
((¬0<0 → ¬∀y. 1=⟨y+1⟩) → (∀y. 1=⟨y+1⟩ → 0<0))
((¬0<1 → ¬∀y. 1=⟨y+1⟩) → (∀y. 1=⟨y+1⟩ → 0<1))
((¬1<0 → ¬∀y. 1=⟨y+1⟩) → (∀y. 1=⟨y+1⟩ → 1<0))
((¬1<1 → ¬∀y. 1=⟨y+1⟩) → (∀y. 1=⟨y+1⟩ → 1<1))
((¬0=0 → ¬∀y. 1=⟨0⋅y⟩) → (∀y. 1=⟨0⋅y⟩ → 0=0))
((¬0=1 → ¬∀y. 1=⟨0⋅y⟩) → (∀y. 1=⟨0⋅y⟩ → 0=1))
((¬1=0 → ¬∀y. 1=⟨0⋅y⟩) → (∀y. 1=⟨0⋅y⟩ → 1=0))
((¬1=1 → ¬∀y. 1=⟨0⋅y⟩) → (∀y. 1=⟨0⋅y⟩ → 1=1))
((¬0<0 → ¬∀y. 1=⟨0⋅y⟩) → (∀y. 1=⟨0⋅y⟩ → 0<0))
((¬0<1 → ¬∀y. 1=⟨0⋅y⟩) → (∀y. 1=⟨0⋅y⟩ → 0<1))
((¬1<0 → ¬∀y. 1=⟨0⋅y⟩) → (∀y. 1=⟨0⋅y⟩ → 1<0))
((¬1<1 → ¬∀y. 1=⟨0⋅y⟩) → (∀y. 1=⟨0⋅y⟩ → 1<1))
((¬0=0 → ¬∀y. 1=⟨1⋅y⟩) → (∀y. 1=⟨1⋅y⟩ → 0=0))
((¬0=1 → ¬∀y. 1=⟨1⋅y⟩) → (∀y. 1=⟨1⋅y⟩ → 0=1))
((¬1=0 → ¬∀y. 1=⟨1⋅y⟩) → (∀y. 1=⟨1⋅y⟩ → 1=0))
((¬1=1 → ¬∀y. 1=⟨1⋅y⟩) → (∀y. 1=⟨1⋅y⟩ → 1=1))
((¬0<0 → ¬∀y. 1=⟨1⋅y⟩) → (∀y. 1=⟨1⋅y⟩ → 0<0))
((¬0<1 → ¬∀y. 1=⟨1⋅y⟩) → (∀y. 1=⟨1⋅y⟩ → 0<1))
((¬1<0 → ¬∀y. 1=⟨1⋅y⟩) → (∀y. 1=⟨1⋅y⟩ → 1<0))
((¬1<1 → ¬∀y. 1=⟨1⋅y⟩) → (∀y. 1=⟨1⋅y⟩ → 1<1))
((¬0=0 → ¬∀y. 1=⟨y⋅0⟩) → (∀y. 1=⟨y⋅0⟩ → 0=0))
((¬0=1 → ¬∀y. 1=⟨y⋅0⟩) → (∀y. 1=⟨y⋅0⟩ → 0=1))
((¬1=0 → ¬∀y. 1=⟨y⋅0⟩) → (∀y. 1=⟨y⋅0⟩ → 1=0))
((¬1=1 → ¬∀y. 1=⟨y⋅0⟩) → (∀y. 1=⟨y⋅0⟩ → 1=1))
((¬0<0 → ¬∀y. 1=⟨y⋅0⟩) → (∀y. 1=⟨y⋅0⟩ → 0<0))
((¬0<1 → ¬∀y. 1=⟨y⋅0⟩) → (∀y. 1=⟨y⋅0⟩ → 0<1))
((¬1<0 → ¬∀y. 1=⟨y⋅0⟩) → (∀y. 1=⟨y⋅0⟩ → 1<0))
((¬1<1 → ¬∀y. 1=⟨y⋅0⟩) → (∀y. 1=⟨y⋅0⟩ → 1<1))
((¬0=0 → ¬∀y. 1=⟨y⋅1⟩) → (∀y. 1=⟨y⋅1⟩ → 0=0))
((¬0=1 → ¬∀y. 1=⟨y⋅1⟩) → (∀y. 1=⟨y⋅1⟩ → 0=1))
((¬1=0 → ¬∀y. 1=⟨y⋅1⟩) → (∀y. 1=⟨y⋅1⟩ → 1=0))
((¬1=1 → ¬∀y. 1=⟨y⋅1⟩) → (∀y. 1=⟨y⋅1⟩ → 1=1))
((¬0<0 → ¬∀y. 1=⟨y⋅1⟩) → (∀y. 1=⟨y⋅1⟩ → 0<0))
((¬0<1 → ¬∀y. 1=⟨y⋅1⟩) → (∀y. 1=⟨y⋅1⟩ → 0<1))
((¬1<0 → ¬∀y. 1=⟨y⋅1⟩) → (∀y. 1=⟨y⋅1⟩ → 1<0))
((¬1<1 → ¬∀y. 1=⟨y⋅1⟩) → (∀y. 1=⟨y⋅1⟩ → 1<1))
((¬0=0 → ¬∀y. y=⟨0+0⟩) → (∀y. y=⟨0+0⟩ → 0=0))
((¬0=1 → ¬∀y. y=⟨0+0⟩) → (∀y. y=⟨0+0⟩ → 0=1))
((¬1=0 → ¬∀y. y=⟨0+0⟩) → (∀y. y=⟨0+0⟩ → 1=0))
((¬1=1 → ¬∀y. y=⟨0+0⟩) → (∀y. y=⟨0+0⟩ → 1=1))
((¬0<0 → ¬∀y. y=⟨0+0⟩) → (∀y. y=⟨0+0⟩ → 0<0))
((¬0<1 → ¬∀y. y=⟨0+0⟩) → (∀y. y=⟨0+0⟩ → 0<1))
((¬1<0 → ¬∀y. y=⟨0+0⟩) → (∀y. y=⟨0+0⟩ → 1<0))
((¬1<1 → ¬∀y. y=⟨0+0⟩) → (∀y. y=⟨0+0⟩ → 1<1))
((¬0=0 → ¬∀y. y=⟨0+1⟩) → (∀y. y=⟨0+1⟩ → 0=0))
((¬0=1 → ¬∀y. y=⟨0+1⟩) → (∀y. y=⟨0+1⟩ → 0=1))
((¬1=0 → ¬∀y. y=⟨0+1⟩) → (∀y. y=⟨0+1⟩ → 1=0))
((¬1=1 → ¬∀y. y=⟨0+1⟩) → (∀y. y=⟨0+1⟩ → 1=1))
((¬0<0 → ¬∀y. y=⟨0+1⟩) → (∀y. y=⟨0+1⟩ → 0<0))
((¬0<1 → ¬∀y. y=⟨0+1⟩) → (∀y. y=⟨0+1⟩ → 0<1))
((¬1<0 → ¬∀y. y=⟨0+1⟩) → (∀y. y=⟨0+1⟩ → 1<0))
((¬1<1 → ¬∀y. y=⟨0+1⟩) → (∀y. y=⟨0+1⟩ → 1<1))
((¬0=0 → ¬∀y. y=⟨1+0⟩) → (∀y. y=⟨1+0⟩ → 0=0))
((¬0=1 → ¬∀y. y=⟨1+0⟩) → (∀y. y=⟨1+0⟩ → 0=1))
((¬1=0 → ¬∀y. y=⟨1+0⟩) → (∀y. y=⟨1+0⟩ → 1=0))
((¬1=1 → ¬∀y. y=⟨1+0⟩) → (∀y. y=⟨1+0⟩ → 1=1))
((¬0<0 → ¬∀y. y=⟨1+0⟩) → (∀y. y=⟨1+0⟩ → 0<0))
((¬0<1 → ¬∀y. y=⟨1+0⟩) → (∀y. y=⟨1+0⟩ → 0<1))
((¬1<0 → ¬∀y. y=⟨1+0⟩) → (∀y. y=⟨1+0⟩ → 1<0))
((¬1<1 → ¬∀y. y=⟨1+0⟩) → (∀y. y=⟨1+0⟩ → 1<1))
((¬0=0 → ¬∀y. y=⟨1+1⟩) → (∀y. y=⟨1+1⟩ → 0=0))
((¬0=1 → ¬∀y. y=⟨1+1⟩) → (∀y. y=⟨1+1⟩ → 0=1))
((¬1=0 → ¬∀y. y=⟨1+1⟩) → (∀y. y=⟨1+1⟩ → 1=0))
((¬1=1 → ¬∀y. y=⟨1+1⟩) → (∀y. y=⟨1+1⟩ → 1=1))
((¬0<0 → ¬∀y. y=⟨1+1⟩) → (∀y. y=⟨1+1⟩ → 0<0))
((¬0<1 → ¬∀y. y=⟨1+1⟩) → (∀y. y=⟨1+1⟩ → 0<1))
((¬1<0 → ¬∀y. y=⟨1+1⟩) → (∀y. y=⟨1+1⟩ → 1<0))
((¬1<1 → ¬∀y. y=⟨1+1⟩) → (∀y. y=⟨1+1⟩ → 1<1))
((¬0=0 → ¬∀y. y=⟨0⋅0⟩) → (∀y. y=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬∀y. y=⟨0⋅0⟩) → (∀y. y=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬∀y. y=⟨0⋅0⟩) → (∀y. y=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬∀y. y=⟨0⋅0⟩) → (∀y. y=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬∀y. y=⟨0⋅0⟩) → (∀y. y=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬∀y. y=⟨0⋅0⟩) → (∀y. y=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬∀y. y=⟨0⋅0⟩) → (∀y. y=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬∀y. y=⟨0⋅0⟩) → (∀y. y=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬∀y. y=⟨0⋅1⟩) → (∀y. y=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬∀y. y=⟨0⋅1⟩) → (∀y. y=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬∀y. y=⟨0⋅1⟩) → (∀y. y=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬∀y. y=⟨0⋅1⟩) → (∀y. y=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬∀y. y=⟨0⋅1⟩) → (∀y. y=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬∀y. y=⟨0⋅1⟩) → (∀y. y=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬∀y. y=⟨0⋅1⟩) → (∀y. y=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬∀y. y=⟨0⋅1⟩) → (∀y. y=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬∀y. y=⟨1⋅0⟩) → (∀y. y=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬∀y. y=⟨1⋅0⟩) → (∀y. y=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬∀y. y=⟨1⋅0⟩) → (∀y. y=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬∀y. y=⟨1⋅0⟩) → (∀y. y=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬∀y. y=⟨1⋅0⟩) → (∀y. y=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬∀y. y=⟨1⋅0⟩) → (∀y. y=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬∀y. y=⟨1⋅0⟩) → (∀y. y=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬∀y. y=⟨1⋅0⟩) → (∀y. y=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬∀y. y=⟨1⋅1⟩) → (∀y. y=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬∀y. y=⟨1⋅1⟩) → (∀y. y=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬∀y. y=⟨1⋅1⟩) → (∀y. y=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬∀y. y=⟨1⋅1⟩) → (∀y. y=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬∀y. y=⟨1⋅1⟩) → (∀y. y=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬∀y. y=⟨1⋅1⟩) → (∀y. y=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬∀y. y=⟨1⋅1⟩) → (∀y. y=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬∀y. y=⟨1⋅1⟩) → (∀y. y=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬∀y. ⟨0+0⟩=y) → (∀y. ⟨0+0⟩=y → 0=0))
((¬0=1 → ¬∀y. ⟨0+0⟩=y) → (∀y. ⟨0+0⟩=y → 0=1))
((¬1=0 → ¬∀y. ⟨0+0⟩=y) → (∀y. ⟨0+0⟩=y → 1=0))
((¬1=1 → ¬∀y. ⟨0+0⟩=y) → (∀y. ⟨0+0⟩=y → 1=1))
((¬0<0 → ¬∀y. ⟨0+0⟩=y) → (∀y. ⟨0+0⟩=y → 0<0))
((¬0<1 → ¬∀y. ⟨0+0⟩=y) → (∀y. ⟨0+0⟩=y → 0<1))
((¬1<0 → ¬∀y. ⟨0+0⟩=y) → (∀y. ⟨0+0⟩=y → 1<0))
((¬1<1 → ¬∀y. ⟨0+0⟩=y) → (∀y. ⟨0+0⟩=y → 1<1))
((¬0=0 → ¬∀y. ⟨0+1⟩=y) → (∀y. ⟨0+1⟩=y → 0=0))
((¬0=1 → ¬∀y. ⟨0+1⟩=y) → (∀y. ⟨0+1⟩=y → 0=1))
((¬1=0 → ¬∀y. ⟨0+1⟩=y) → (∀y. ⟨0+1⟩=y → 1=0))
((¬1=1 → ¬∀y. ⟨0+1⟩=y) → (∀y. ⟨0+1⟩=y → 1=1))
((¬0<0 → ¬∀y. ⟨0+1⟩=y) → (∀y. ⟨0+1⟩=y → 0<0))
((¬0<1 → ¬∀y. ⟨0+1⟩=y) → (∀y. ⟨0+1⟩=y → 0<1))
((¬1<0 → ¬∀y. ⟨0+1⟩=y) → (∀y. ⟨0+1⟩=y → 1<0))
((¬1<1 → ¬∀y. ⟨0+1⟩=y) → (∀y. ⟨0+1⟩=y → 1<1))
((¬0=0 → ¬∀y. ⟨1+0⟩=y) → (∀y. ⟨1+0⟩=y → 0=0))
((¬0=1 → ¬∀y. ⟨1+0⟩=y) → (∀y. ⟨1+0⟩=y → 0=1))
((¬1=0 → ¬∀y. ⟨1+0⟩=y) → (∀y. ⟨1+0⟩=y → 1=0))
((¬1=1 → ¬∀y. ⟨1+0⟩=y) → (∀y. ⟨1+0⟩=y → 1=1))
((¬0<0 → ¬∀y. ⟨1+0⟩=y) → (∀y. ⟨1+0⟩=y → 0<0))
((¬0<1 → ¬∀y. ⟨1+0⟩=y) → (∀y. ⟨1+0⟩=y → 0<1))
((¬1<0 → ¬∀y. ⟨1+0⟩=y) → (∀y. ⟨1+0⟩=y → 1<0))
((¬1<1 → ¬∀y. ⟨1+0⟩=y) → (∀y. ⟨1+0⟩=y → 1<1))
((¬0=0 → ¬∀y. ⟨1+1⟩=y) → (∀y. ⟨1+1⟩=y → 0=0))
((¬0=1 → ¬∀y. ⟨1+1⟩=y) → (∀y. ⟨1+1⟩=y → 0=1))
((¬1=0 → ¬∀y. ⟨1+1⟩=y) → (∀y. ⟨1+1⟩=y → 1=0))
((¬1=1 → ¬∀y. ⟨1+1⟩=y) → (∀y. ⟨1+1⟩=y → 1=1))
((¬0<0 → ¬∀y. ⟨1+1⟩=y) → (∀y. ⟨1+1⟩=y → 0<0))
((¬0<1 → ¬∀y. ⟨1+1⟩=y) → (∀y. ⟨1+1⟩=y → 0<1))
((¬1<0 → ¬∀y. ⟨1+1⟩=y) → (∀y. ⟨1+1⟩=y → 1<0))
((¬1<1 → ¬∀y. ⟨1+1⟩=y) → (∀y. ⟨1+1⟩=y → 1<1))
((¬0=0 → ¬∀y. ⟨0⋅0⟩=y) → (∀y. ⟨0⋅0⟩=y → 0=0))
((¬0=1 → ¬∀y. ⟨0⋅0⟩=y) → (∀y. ⟨0⋅0⟩=y → 0=1))
((¬1=0 → ¬∀y. ⟨0⋅0⟩=y) → (∀y. ⟨0⋅0⟩=y → 1=0))
((¬1=1 → ¬∀y. ⟨0⋅0⟩=y) → (∀y. ⟨0⋅0⟩=y → 1=1))
((¬0<0 → ¬∀y. ⟨0⋅0⟩=y) → (∀y. ⟨0⋅0⟩=y → 0<0))
((¬0<1 → ¬∀y. ⟨0⋅0⟩=y) → (∀y. ⟨0⋅0⟩=y → 0<1))
((¬1<0 → ¬∀y. ⟨0⋅0⟩=y) → (∀y. ⟨0⋅0⟩=y → 1<0))
((¬1<1 → ¬∀y. ⟨0⋅0⟩=y) → (∀y. ⟨0⋅0⟩=y → 1<1))
((¬0=0 → ¬∀y. ⟨0⋅1⟩=y) → (∀y. ⟨0⋅1⟩=y → 0=0))
((¬0=1 → ¬∀y. ⟨0⋅1⟩=y) → (∀y. ⟨0⋅1⟩=y → 0=1))
((¬1=0 → ¬∀y. ⟨0⋅1⟩=y) → (∀y. ⟨0⋅1⟩=y → 1=0))
((¬1=1 → ¬∀y. ⟨0⋅1⟩=y) → (∀y. ⟨0⋅1⟩=y → 1=1))
((¬0<0 → ¬∀y. ⟨0⋅1⟩=y) → (∀y. ⟨0⋅1⟩=y → 0<0))
((¬0<1 → ¬∀y. ⟨0⋅1⟩=y) → (∀y. ⟨0⋅1⟩=y → 0<1))
((¬1<0 → ¬∀y. ⟨0⋅1⟩=y) → (∀y. ⟨0⋅1⟩=y → 1<0))
((¬1<1 → ¬∀y. ⟨0⋅1⟩=y) → (∀y. ⟨0⋅1⟩=y → 1<1))
((¬0=0 → ¬∀y. ⟨1⋅0⟩=y) → (∀y. ⟨1⋅0⟩=y → 0=0))
((¬0=1 → ¬∀y. ⟨1⋅0⟩=y) → (∀y. ⟨1⋅0⟩=y → 0=1))
((¬1=0 → ¬∀y. ⟨1⋅0⟩=y) → (∀y. ⟨1⋅0⟩=y → 1=0))
((¬1=1 → ¬∀y. ⟨1⋅0⟩=y) → (∀y. ⟨1⋅0⟩=y → 1=1))
((¬0<0 → ¬∀y. ⟨1⋅0⟩=y) → (∀y. ⟨1⋅0⟩=y → 0<0))
((¬0<1 → ¬∀y. ⟨1⋅0⟩=y) → (∀y. ⟨1⋅0⟩=y → 0<1))
((¬1<0 → ¬∀y. ⟨1⋅0⟩=y) → (∀y. ⟨1⋅0⟩=y → 1<0))
((¬1<1 → ¬∀y. ⟨1⋅0⟩=y) → (∀y. ⟨1⋅0⟩=y → 1<1))
((¬0=0 → ¬∀y. ⟨1⋅1⟩=y) → (∀y. ⟨1⋅1⟩=y → 0=0))
((¬0=1 → ¬∀y. ⟨1⋅1⟩=y) → (∀y. ⟨1⋅1⟩=y → 0=1))
((¬1=0 → ¬∀y. ⟨1⋅1⟩=y) → (∀y. ⟨1⋅1⟩=y → 1=0))
((¬1=1 → ¬∀y. ⟨1⋅1⟩=y) → (∀y. ⟨1⋅1⟩=y → 1=1))
((¬0<0 → ¬∀y. ⟨1⋅1⟩=y) → (∀y. ⟨1⋅1⟩=y → 0<0))
((¬0<1 → ¬∀y. ⟨1⋅1⟩=y) → (∀y. ⟨1⋅1⟩=y → 0<1))
((¬1<0 → ¬∀y. ⟨1⋅1⟩=y) → (∀y. ⟨1⋅1⟩=y → 1<0))
((¬1<1 → ¬∀y. ⟨1⋅1⟩=y) → (∀y. ⟨1⋅1⟩=y → 1<1))
((¬0=0 → ¬∀x3. x3=0) → (∀x3. x3=0 → 0=0))
((¬0=1 → ¬∀x3. x3=0) → (∀x3. x3=0 → 0=1))
((¬1=0 → ¬∀x3. x3=0) → (∀x3. x3=0 → 1=0))
((¬1=1 → ¬∀x3. x3=0) → (∀x3. x3=0 → 1=1))
((¬0<0 → ¬∀x3. x3=0) → (∀x3. x3=0 → 0<0))
((¬0<1 → ¬∀x3. x3=0) → (∀x3. x3=0 → 0<1))
((¬1<0 → ¬∀x3. x3=0) → (∀x3. x3=0 → 1<0))
((¬1<1 → ¬∀x3. x3=0) → (∀x3. x3=0 → 1<1))
((¬0=0 → ¬∀x3. x3=1) → (∀x3. x3=1 → 0=0))
((¬0=1 → ¬∀x3. x3=1) → (∀x3. x3=1 → 0=1))
((¬1=0 → ¬∀x3. x3=1) → (∀x3. x3=1 → 1=0))
((¬1=1 → ¬∀x3. x3=1) → (∀x3. x3=1 → 1=1))
((¬0<0 → ¬∀x3. x3=1) → (∀x3. x3=1 → 0<0))
((¬0<1 → ¬∀x3. x3=1) → (∀x3. x3=1 → 0<1))
((¬1<0 → ¬∀x3. x3=1) → (∀x3. x3=1 → 1<0))
((¬1<1 → ¬∀x3. x3=1) → (∀x3. x3=1 → 1<1))
((¬0=0 → ¬∀y. ⟨0+y⟩=0) → (∀y. ⟨0+y⟩=0 → 0=0))
((¬0=1 → ¬∀y. ⟨0+y⟩=0) → (∀y. ⟨0+y⟩=0 → 0=1))
((¬1=0 → ¬∀y. ⟨0+y⟩=0) → (∀y. ⟨0+y⟩=0 → 1=0))
((¬1=1 → ¬∀y. ⟨0+y⟩=0) → (∀y. ⟨0+y⟩=0 → 1=1))
((¬0<0 → ¬∀y. ⟨0+y⟩=0) → (∀y. ⟨0+y⟩=0 → 0<0))
((¬0<1 → ¬∀y. ⟨0+y⟩=0) → (∀y. ⟨0+y⟩=0 → 0<1))
((¬1<0 → ¬∀y. ⟨0+y⟩=0) → (∀y. ⟨0+y⟩=0 → 1<0))
((¬1<1 → ¬∀y. ⟨0+y⟩=0) → (∀y. ⟨0+y⟩=0 → 1<1))
((¬0=0 → ¬∀y. ⟨0+y⟩=1) → (∀y. ⟨0+y⟩=1 → 0=0))
((¬0=1 → ¬∀y. ⟨0+y⟩=1) → (∀y. ⟨0+y⟩=1 → 0=1))
((¬1=0 → ¬∀y. ⟨0+y⟩=1) → (∀y. ⟨0+y⟩=1 → 1=0))
((¬1=1 → ¬∀y. ⟨0+y⟩=1) → (∀y. ⟨0+y⟩=1 → 1=1))
((¬0<0 → ¬∀y. ⟨0+y⟩=1) → (∀y. ⟨0+y⟩=1 → 0<0))
((¬0<1 → ¬∀y. ⟨0+y⟩=1) → (∀y. ⟨0+y⟩=1 → 0<1))
((¬1<0 → ¬∀y. ⟨0+y⟩=1) → (∀y. ⟨0+y⟩=1 → 1<0))
((¬1<1 → ¬∀y. ⟨0+y⟩=1) → (∀y. ⟨0+y⟩=1 → 1<1))
((¬0=0 → ¬∀y. ⟨1+y⟩=0) → (∀y. ⟨1+y⟩=0 → 0=0))
((¬0=1 → ¬∀y. ⟨1+y⟩=0) → (∀y. ⟨1+y⟩=0 → 0=1))
((¬1=0 → ¬∀y. ⟨1+y⟩=0) → (∀y. ⟨1+y⟩=0 → 1=0))
((¬1=1 → ¬∀y. ⟨1+y⟩=0) → (∀y. ⟨1+y⟩=0 → 1=1))
((¬0<0 → ¬∀y. ⟨1+y⟩=0) → (∀y. ⟨1+y⟩=0 → 0<0))
((¬0<1 → ¬∀y. ⟨1+y⟩=0) → (∀y. ⟨1+y⟩=0 → 0<1))
((¬1<0 → ¬∀y. ⟨1+y⟩=0) → (∀y. ⟨1+y⟩=0 → 1<0))
((¬1<1 → ¬∀y. ⟨1+y⟩=0) → (∀y. ⟨1+y⟩=0 → 1<1))
((¬0=0 → ¬∀y. ⟨1+y⟩=1) → (∀y. ⟨1+y⟩=1 → 0=0))
((¬0=1 → ¬∀y. ⟨1+y⟩=1) → (∀y. ⟨1+y⟩=1 → 0=1))
((¬1=0 → ¬∀y. ⟨1+y⟩=1) → (∀y. ⟨1+y⟩=1 → 1=0))
((¬1=1 → ¬∀y. ⟨1+y⟩=1) → (∀y. ⟨1+y⟩=1 → 1=1))
((¬0<0 → ¬∀y. ⟨1+y⟩=1) → (∀y. ⟨1+y⟩=1 → 0<0))
((¬0<1 → ¬∀y. ⟨1+y⟩=1) → (∀y. ⟨1+y⟩=1 → 0<1))
((¬1<0 → ¬∀y. ⟨1+y⟩=1) → (∀y. ⟨1+y⟩=1 → 1<0))
((¬1<1 → ¬∀y. ⟨1+y⟩=1) → (∀y. ⟨1+y⟩=1 → 1<1))
((¬0=0 → ¬∀y. ⟨y+0⟩=0) → (∀y. ⟨y+0⟩=0 → 0=0))
((¬0=1 → ¬∀y. ⟨y+0⟩=0) → (∀y. ⟨y+0⟩=0 → 0=1))
((¬1=0 → ¬∀y. ⟨y+0⟩=0) → (∀y. ⟨y+0⟩=0 → 1=0))
((¬1=1 → ¬∀y. ⟨y+0⟩=0) → (∀y. ⟨y+0⟩=0 → 1=1))
((¬0<0 → ¬∀y. ⟨y+0⟩=0) → (∀y. ⟨y+0⟩=0 → 0<0))
((¬0<1 → ¬∀y. ⟨y+0⟩=0) → (∀y. ⟨y+0⟩=0 → 0<1))
((¬1<0 → ¬∀y. ⟨y+0⟩=0) → (∀y. ⟨y+0⟩=0 → 1<0))
((¬1<1 → ¬∀y. ⟨y+0⟩=0) → (∀y. ⟨y+0⟩=0 → 1<1))
((¬0=0 → ¬∀y. ⟨y+0⟩=1) → (∀y. ⟨y+0⟩=1 → 0=0))
((¬0=1 → ¬∀y. ⟨y+0⟩=1) → (∀y. ⟨y+0⟩=1 → 0=1))
((¬1=0 → ¬∀y. ⟨y+0⟩=1) → (∀y. ⟨y+0⟩=1 → 1=0))
((¬1=1 → ¬∀y. ⟨y+0⟩=1) → (∀y. ⟨y+0⟩=1 → 1=1))
((¬0<0 → ¬∀y. ⟨y+0⟩=1) → (∀y. ⟨y+0⟩=1 → 0<0))
((¬0<1 → ¬∀y. ⟨y+0⟩=1) → (∀y. ⟨y+0⟩=1 → 0<1))
((¬1<0 → ¬∀y. ⟨y+0⟩=1) → (∀y. ⟨y+0⟩=1 → 1<0))
((¬1<1 → ¬∀y. ⟨y+0⟩=1) → (∀y. ⟨y+0⟩=1 → 1<1))
((¬0=0 → ¬∀y. ⟨y+1⟩=0) → (∀y. ⟨y+1⟩=0 → 0=0))
((¬0=1 → ¬∀y. ⟨y+1⟩=0) → (∀y. ⟨y+1⟩=0 → 0=1))
((¬1=0 → ¬∀y. ⟨y+1⟩=0) → (∀y. ⟨y+1⟩=0 → 1=0))
((¬1=1 → ¬∀y. ⟨y+1⟩=0) → (∀y. ⟨y+1⟩=0 → 1=1))
((¬0<0 → ¬∀y. ⟨y+1⟩=0) → (∀y. ⟨y+1⟩=0 → 0<0))
((¬0<1 → ¬∀y. ⟨y+1⟩=0) → (∀y. ⟨y+1⟩=0 → 0<1))
((¬1<0 → ¬∀y. ⟨y+1⟩=0) → (∀y. ⟨y+1⟩=0 → 1<0))
((¬1<1 → ¬∀y. ⟨y+1⟩=0) → (∀y. ⟨y+1⟩=0 → 1<1))
((¬0=0 → ¬∀y. ⟨y+1⟩=1) → (∀y. ⟨y+1⟩=1 → 0=0))
((¬0=1 → ¬∀y. ⟨y+1⟩=1) → (∀y. ⟨y+1⟩=1 → 0=1))
((¬1=0 → ¬∀y. ⟨y+1⟩=1) → (∀y. ⟨y+1⟩=1 → 1=0))
((¬1=1 → ¬∀y. ⟨y+1⟩=1) → (∀y. ⟨y+1⟩=1 → 1=1))
((¬0<0 → ¬∀y. ⟨y+1⟩=1) → (∀y. ⟨y+1⟩=1 → 0<0))
((¬0<1 → ¬∀y. ⟨y+1⟩=1) → (∀y. ⟨y+1⟩=1 → 0<1))
((¬1<0 → ¬∀y. ⟨y+1⟩=1) → (∀y. ⟨y+1⟩=1 → 1<0))
((¬1<1 → ¬∀y. ⟨y+1⟩=1) → (∀y. ⟨y+1⟩=1 → 1<1))
((¬0=0 → ¬∀y. ⟨0⋅y⟩=0) → (∀y. ⟨0⋅y⟩=0 → 0=0))
((¬0=1 → ¬∀y. ⟨0⋅y⟩=0) → (∀y. ⟨0⋅y⟩=0 → 0=1))
((¬1=0 → ¬∀y. ⟨0⋅y⟩=0) → (∀y. ⟨0⋅y⟩=0 → 1=0))
((¬1=1 → ¬∀y. ⟨0⋅y⟩=0) → (∀y. ⟨0⋅y⟩=0 → 1=1))
((¬0<0 → ¬∀y. ⟨0⋅y⟩=0) → (∀y. ⟨0⋅y⟩=0 → 0<0))
((¬0<1 → ¬∀y. ⟨0⋅y⟩=0) → (∀y. ⟨0⋅y⟩=0 → 0<1))
((¬1<0 → ¬∀y. ⟨0⋅y⟩=0) → (∀y. ⟨0⋅y⟩=0 → 1<0))
((¬1<1 → ¬∀y. ⟨0⋅y⟩=0) → (∀y. ⟨0⋅y⟩=0 → 1<1))
((¬0=0 → ¬∀y. ⟨0⋅y⟩=1) → (∀y. ⟨0⋅y⟩=1 → 0=0))
((¬0=1 → ¬∀y. ⟨0⋅y⟩=1) → (∀y. ⟨0⋅y⟩=1 → 0=1))
((¬1=0 → ¬∀y. ⟨0⋅y⟩=1) → (∀y. ⟨0⋅y⟩=1 → 1=0))
((¬1=1 → ¬∀y. ⟨0⋅y⟩=1) → (∀y. ⟨0⋅y⟩=1 → 1=1))
((¬0<0 → ¬∀y. ⟨0⋅y⟩=1) → (∀y. ⟨0⋅y⟩=1 → 0<0))
((¬0<1 → ¬∀y. ⟨0⋅y⟩=1) → (∀y. ⟨0⋅y⟩=1 → 0<1))
((¬1<0 → ¬∀y. ⟨0⋅y⟩=1) → (∀y. ⟨0⋅y⟩=1 → 1<0))
((¬1<1 → ¬∀y. ⟨0⋅y⟩=1) → (∀y. ⟨0⋅y⟩=1 → 1<1))
((¬0=0 → ¬∀y. ⟨1⋅y⟩=0) → (∀y. ⟨1⋅y⟩=0 → 0=0))
((¬0=1 → ¬∀y. ⟨1⋅y⟩=0) → (∀y. ⟨1⋅y⟩=0 → 0=1))
((¬1=0 → ¬∀y. ⟨1⋅y⟩=0) → (∀y. ⟨1⋅y⟩=0 → 1=0))
((¬1=1 → ¬∀y. ⟨1⋅y⟩=0) → (∀y. ⟨1⋅y⟩=0 → 1=1))
((¬0<0 → ¬∀y. ⟨1⋅y⟩=0) → (∀y. ⟨1⋅y⟩=0 → 0<0))
((¬0<1 → ¬∀y. ⟨1⋅y⟩=0) → (∀y. ⟨1⋅y⟩=0 → 0<1))
((¬1<0 → ¬∀y. ⟨1⋅y⟩=0) → (∀y. ⟨1⋅y⟩=0 → 1<0))
((¬1<1 → ¬∀y. ⟨1⋅y⟩=0) → (∀y. ⟨1⋅y⟩=0 → 1<1))
((¬0=0 → ¬∀y. ⟨1⋅y⟩=1) → (∀y. ⟨1⋅y⟩=1 → 0=0))
((¬0=1 → ¬∀y. ⟨1⋅y⟩=1) → (∀y. ⟨1⋅y⟩=1 → 0=1))
((¬1=0 → ¬∀y. ⟨1⋅y⟩=1) → (∀y. ⟨1⋅y⟩=1 → 1=0))
((¬1=1 → ¬∀y. ⟨1⋅y⟩=1) → (∀y. ⟨1⋅y⟩=1 → 1=1))
((¬0<0 → ¬∀y. ⟨1⋅y⟩=1) → (∀y. ⟨1⋅y⟩=1 → 0<0))
((¬0<1 → ¬∀y. ⟨1⋅y⟩=1) → (∀y. ⟨1⋅y⟩=1 → 0<1))
((¬1<0 → ¬∀y. ⟨1⋅y⟩=1) → (∀y. ⟨1⋅y⟩=1 → 1<0))
((¬1<1 → ¬∀y. ⟨1⋅y⟩=1) → (∀y. ⟨1⋅y⟩=1 → 1<1))
((¬0=0 → ¬∀y. ⟨y⋅0⟩=0) → (∀y. ⟨y⋅0⟩=0 → 0=0))
((¬0=1 → ¬∀y. ⟨y⋅0⟩=0) → (∀y. ⟨y⋅0⟩=0 → 0=1))
((¬1=0 → ¬∀y. ⟨y⋅0⟩=0) → (∀y. ⟨y⋅0⟩=0 → 1=0))
((¬1=1 → ¬∀y. ⟨y⋅0⟩=0) → (∀y. ⟨y⋅0⟩=0 → 1=1))
((¬0<0 → ¬∀y. ⟨y⋅0⟩=0) → (∀y. ⟨y⋅0⟩=0 → 0<0))
((¬0<1 → ¬∀y. ⟨y⋅0⟩=0) → (∀y. ⟨y⋅0⟩=0 → 0<1))
((¬1<0 → ¬∀y. ⟨y⋅0⟩=0) → (∀y. ⟨y⋅0⟩=0 → 1<0))
((¬1<1 → ¬∀y. ⟨y⋅0⟩=0) → (∀y. ⟨y⋅0⟩=0 → 1<1))
((¬0=0 → ¬∀y. ⟨y⋅0⟩=1) → (∀y. ⟨y⋅0⟩=1 → 0=0))
((¬0=1 → ¬∀y. ⟨y⋅0⟩=1) → (∀y. ⟨y⋅0⟩=1 → 0=1))
((¬1=0 → ¬∀y. ⟨y⋅0⟩=1) → (∀y. ⟨y⋅0⟩=1 → 1=0))
((¬1=1 → ¬∀y. ⟨y⋅0⟩=1) → (∀y. ⟨y⋅0⟩=1 → 1=1))
((¬0<0 → ¬∀y. ⟨y⋅0⟩=1) → (∀y. ⟨y⋅0⟩=1 → 0<0))
((¬0<1 → ¬∀y. ⟨y⋅0⟩=1) → (∀y. ⟨y⋅0⟩=1 → 0<1))
((¬1<0 → ¬∀y. ⟨y⋅0⟩=1) → (∀y. ⟨y⋅0⟩=1 → 1<0))
((¬1<1 → ¬∀y. ⟨y⋅0⟩=1) → (∀y. ⟨y⋅0⟩=1 → 1<1))
((¬0=0 → ¬∀y. ⟨y⋅1⟩=0) → (∀y. ⟨y⋅1⟩=0 → 0=0))
((¬0=1 → ¬∀y. ⟨y⋅1⟩=0) → (∀y. ⟨y⋅1⟩=0 → 0=1))
((¬1=0 → ¬∀y. ⟨y⋅1⟩=0) → (∀y. ⟨y⋅1⟩=0 → 1=0))
((¬1=1 → ¬∀y. ⟨y⋅1⟩=0) → (∀y. ⟨y⋅1⟩=0 → 1=1))
((¬0<0 → ¬∀y. ⟨y⋅1⟩=0) → (∀y. ⟨y⋅1⟩=0 → 0<0))
((¬0<1 → ¬∀y. ⟨y⋅1⟩=0) → (∀y. ⟨y⋅1⟩=0 → 0<1))
((¬1<0 → ¬∀y. ⟨y⋅1⟩=0) → (∀y. ⟨y⋅1⟩=0 → 1<0))
((¬1<1 → ¬∀y. ⟨y⋅1⟩=0) → (∀y. ⟨y⋅1⟩=0 → 1<1))
((¬0=0 → ¬∀y. ⟨y⋅1⟩=1) → (∀y. ⟨y⋅1⟩=1 → 0=0))
((¬0=1 → ¬∀y. ⟨y⋅1⟩=1) → (∀y. ⟨y⋅1⟩=1 → 0=1))
((¬1=0 → ¬∀y. ⟨y⋅1⟩=1) → (∀y. ⟨y⋅1⟩=1 → 1=0))
((¬1=1 → ¬∀y. ⟨y⋅1⟩=1) → (∀y. ⟨y⋅1⟩=1 → 1=1))
((¬0<0 → ¬∀y. ⟨y⋅1⟩=1) → (∀y. ⟨y⋅1⟩=1 → 0<0))
((¬0<1 → ¬∀y. ⟨y⋅1⟩=1) → (∀y. ⟨y⋅1⟩=1 → 0<1))
((¬1<0 → ¬∀y. ⟨y⋅1⟩=1) → (∀y. ⟨y⋅1⟩=1 → 1<0))
((¬1<1 → ¬∀y. ⟨y⋅1⟩=1) → (∀y. ⟨y⋅1⟩=1 → 1<1))
((¬0=0 → ¬∀x3. 0<x3) → (∀x3. 0<x3 → 0=0))
((¬0=1 → ¬∀x3. 0<x3) → (∀x3. 0<x3 → 0=1))
((¬1=0 → ¬∀x3. 0<x3) → (∀x3. 0<x3 → 1=0))
((¬1=1 → ¬∀x3. 0<x3) → (∀x3. 0<x3 → 1=1))
((¬0<0 → ¬∀x3. 0<x3) → (∀x3. 0<x3 → 0<0))
((¬0<1 → ¬∀x3. 0<x3) → (∀x3. 0<x3 → 0<1))
((¬1<0 → ¬∀x3. 0<x3) → (∀x3. 0<x3 → 1<0))
((¬1<1 → ¬∀x3. 0<x3) → (∀x3. 0<x3 → 1<1))
((¬0=0 → ¬∀y. 0<⟨0+y⟩) → (∀y. 0<⟨0+y⟩ → 0=0))
((¬0=1 → ¬∀y. 0<⟨0+y⟩) → (∀y. 0<⟨0+y⟩ → 0=1))
((¬1=0 → ¬∀y. 0<⟨0+y⟩) → (∀y. 0<⟨0+y⟩ → 1=0))
((¬1=1 → ¬∀y. 0<⟨0+y⟩) → (∀y. 0<⟨0+y⟩ → 1=1))
((¬0<0 → ¬∀y. 0<⟨0+y⟩) → (∀y. 0<⟨0+y⟩ → 0<0))
((¬0<1 → ¬∀y. 0<⟨0+y⟩) → (∀y. 0<⟨0+y⟩ → 0<1))
((¬1<0 → ¬∀y. 0<⟨0+y⟩) → (∀y. 0<⟨0+y⟩ → 1<0))
((¬1<1 → ¬∀y. 0<⟨0+y⟩) → (∀y. 0<⟨0+y⟩ → 1<1))
((¬0=0 → ¬∀y. 0<⟨1+y⟩) → (∀y. 0<⟨1+y⟩ → 0=0))
((¬0=1 → ¬∀y. 0<⟨1+y⟩) → (∀y. 0<⟨1+y⟩ → 0=1))
((¬1=0 → ¬∀y. 0<⟨1+y⟩) → (∀y. 0<⟨1+y⟩ → 1=0))
((¬1=1 → ¬∀y. 0<⟨1+y⟩) → (∀y. 0<⟨1+y⟩ → 1=1))
((¬0<0 → ¬∀y. 0<⟨1+y⟩) → (∀y. 0<⟨1+y⟩ → 0<0))
((¬0<1 → ¬∀y. 0<⟨1+y⟩) → (∀y. 0<⟨1+y⟩ → 0<1))
((¬1<0 → ¬∀y. 0<⟨1+y⟩) → (∀y. 0<⟨1+y⟩ → 1<0))
((¬1<1 → ¬∀y. 0<⟨1+y⟩) → (∀y. 0<⟨1+y⟩ → 1<1))
((¬0=0 → ¬∀y. 0<⟨y+0⟩) → (∀y. 0<⟨y+0⟩ → 0=0))
((¬0=1 → ¬∀y. 0<⟨y+0⟩) → (∀y. 0<⟨y+0⟩ → 0=1))
((¬1=0 → ¬∀y. 0<⟨y+0⟩) → (∀y. 0<⟨y+0⟩ → 1=0))
((¬1=1 → ¬∀y. 0<⟨y+0⟩) → (∀y. 0<⟨y+0⟩ → 1=1))
((¬0<0 → ¬∀y. 0<⟨y+0⟩) → (∀y. 0<⟨y+0⟩ → 0<0))
((¬0<1 → ¬∀y. 0<⟨y+0⟩) → (∀y. 0<⟨y+0⟩ → 0<1))
((¬1<0 → ¬∀y. 0<⟨y+0⟩) → (∀y. 0<⟨y+0⟩ → 1<0))
((¬1<1 → ¬∀y. 0<⟨y+0⟩) → (∀y. 0<⟨y+0⟩ → 1<1))
((¬0=0 → ¬∀y. 0<⟨y+1⟩) → (∀y. 0<⟨y+1⟩ → 0=0))
((¬0=1 → ¬∀y. 0<⟨y+1⟩) → (∀y. 0<⟨y+1⟩ → 0=1))
((¬1=0 → ¬∀y. 0<⟨y+1⟩) → (∀y. 0<⟨y+1⟩ → 1=0))
((¬1=1 → ¬∀y. 0<⟨y+1⟩) → (∀y. 0<⟨y+1⟩ → 1=1))
((¬0<0 → ¬∀y. 0<⟨y+1⟩) → (∀y. 0<⟨y+1⟩ → 0<0))
((¬0<1 → ¬∀y. 0<⟨y+1⟩) → (∀y. 0<⟨y+1⟩ → 0<1))
((¬1<0 → ¬∀y. 0<⟨y+1⟩) → (∀y. 0<⟨y+1⟩ → 1<0))
((¬1<1 → ¬∀y. 0<⟨y+1⟩) → (∀y. 0<⟨y+1⟩ → 1<1))
((¬0=0 → ¬∀y. 0<⟨0⋅y⟩) → (∀y. 0<⟨0⋅y⟩ → 0=0))
((¬0=1 → ¬∀y. 0<⟨0⋅y⟩) → (∀y. 0<⟨0⋅y⟩ → 0=1))
((¬1=0 → ¬∀y. 0<⟨0⋅y⟩) → (∀y. 0<⟨0⋅y⟩ → 1=0))
((¬1=1 → ¬∀y. 0<⟨0⋅y⟩) → (∀y. 0<⟨0⋅y⟩ → 1=1))
((¬0<0 → ¬∀y. 0<⟨0⋅y⟩) → (∀y. 0<⟨0⋅y⟩ → 0<0))
((¬0<1 → ¬∀y. 0<⟨0⋅y⟩) → (∀y. 0<⟨0⋅y⟩ → 0<1))
((¬1<0 → ¬∀y. 0<⟨0⋅y⟩) → (∀y. 0<⟨0⋅y⟩ → 1<0))
((¬1<1 → ¬∀y. 0<⟨0⋅y⟩) → (∀y. 0<⟨0⋅y⟩ → 1<1))
((¬0=0 → ¬∀y. 0<⟨1⋅y⟩) → (∀y. 0<⟨1⋅y⟩ → 0=0))
((¬0=1 → ¬∀y. 0<⟨1⋅y⟩) → (∀y. 0<⟨1⋅y⟩ → 0=1))
((¬1=0 → ¬∀y. 0<⟨1⋅y⟩) → (∀y. 0<⟨1⋅y⟩ → 1=0))
((¬1=1 → ¬∀y. 0<⟨1⋅y⟩) → (∀y. 0<⟨1⋅y⟩ → 1=1))
((¬0<0 → ¬∀y. 0<⟨1⋅y⟩) → (∀y. 0<⟨1⋅y⟩ → 0<0))
((¬0<1 → ¬∀y. 0<⟨1⋅y⟩) → (∀y. 0<⟨1⋅y⟩ → 0<1))
((¬1<0 → ¬∀y. 0<⟨1⋅y⟩) → (∀y. 0<⟨1⋅y⟩ → 1<0))
((¬1<1 → ¬∀y. 0<⟨1⋅y⟩) → (∀y. 0<⟨1⋅y⟩ → 1<1))
((¬0=0 → ¬∀y. 0<⟨y⋅0⟩) → (∀y. 0<⟨y⋅0⟩ → 0=0))
((¬0=1 → ¬∀y. 0<⟨y⋅0⟩) → (∀y. 0<⟨y⋅0⟩ → 0=1))
((¬1=0 → ¬∀y. 0<⟨y⋅0⟩) → (∀y. 0<⟨y⋅0⟩ → 1=0))
((¬1=1 → ¬∀y. 0<⟨y⋅0⟩) → (∀y. 0<⟨y⋅0⟩ → 1=1))
((¬0<0 → ¬∀y. 0<⟨y⋅0⟩) → (∀y. 0<⟨y⋅0⟩ → 0<0))
((¬0<1 → ¬∀y. 0<⟨y⋅0⟩) → (∀y. 0<⟨y⋅0⟩ → 0<1))
((¬1<0 → ¬∀y. 0<⟨y⋅0⟩) → (∀y. 0<⟨y⋅0⟩ → 1<0))
((¬1<1 → ¬∀y. 0<⟨y⋅0⟩) → (∀y. 0<⟨y⋅0⟩ → 1<1))
((¬0=0 → ¬∀y. 0<⟨y⋅1⟩) → (∀y. 0<⟨y⋅1⟩ → 0=0))
((¬0=1 → ¬∀y. 0<⟨y⋅1⟩) → (∀y. 0<⟨y⋅1⟩ → 0=1))
((¬1=0 → ¬∀y. 0<⟨y⋅1⟩) → (∀y. 0<⟨y⋅1⟩ → 1=0))
((¬1=1 → ¬∀y. 0<⟨y⋅1⟩) → (∀y. 0<⟨y⋅1⟩ → 1=1))
((¬0<0 → ¬∀y. 0<⟨y⋅1⟩) → (∀y. 0<⟨y⋅1⟩ → 0<0))
((¬0<1 → ¬∀y. 0<⟨y⋅1⟩) → (∀y. 0<⟨y⋅1⟩ → 0<1))
((¬1<0 → ¬∀y. 0<⟨y⋅1⟩) → (∀y. 0<⟨y⋅1⟩ → 1<0))
((¬1<1 → ¬∀y. 0<⟨y⋅1⟩) → (∀y. 0<⟨y⋅1⟩ → 1<1))
((¬0=0 → ¬∀x3. 1<x3) → (∀x3. 1<x3 → 0=0))
((¬0=1 → ¬∀x3. 1<x3) → (∀x3. 1<x3 → 0=1))
((¬1=0 → ¬∀x3. 1<x3) → (∀x3. 1<x3 → 1=0))
((¬1=1 → ¬∀x3. 1<x3) → (∀x3. 1<x3 → 1=1))
((¬0<0 → ¬∀x3. 1<x3) → (∀x3. 1<x3 → 0<0))
((¬0<1 → ¬∀x3. 1<x3) → (∀x3. 1<x3 → 0<1))
((¬1<0 → ¬∀x3. 1<x3) → (∀x3. 1<x3 → 1<0))
((¬1<1 → ¬∀x3. 1<x3) → (∀x3. 1<x3 → 1<1))
((¬0=0 → ¬∀y. 1<⟨0+y⟩) → (∀y. 1<⟨0+y⟩ → 0=0))
((¬0=1 → ¬∀y. 1<⟨0+y⟩) → (∀y. 1<⟨0+y⟩ → 0=1))
((¬1=0 → ¬∀y. 1<⟨0+y⟩) → (∀y. 1<⟨0+y⟩ → 1=0))
((¬1=1 → ¬∀y. 1<⟨0+y⟩) → (∀y. 1<⟨0+y⟩ → 1=1))
((¬0<0 → ¬∀y. 1<⟨0+y⟩) → (∀y. 1<⟨0+y⟩ → 0<0))
((¬0<1 → ¬∀y. 1<⟨0+y⟩) → (∀y. 1<⟨0+y⟩ → 0<1))
((¬1<0 → ¬∀y. 1<⟨0+y⟩) → (∀y. 1<⟨0+y⟩ → 1<0))
((¬1<1 → ¬∀y. 1<⟨0+y⟩) → (∀y. 1<⟨0+y⟩ → 1<1))
((¬0=0 → ¬∀y. 1<⟨1+y⟩) → (∀y. 1<⟨1+y⟩ → 0=0))
((¬0=1 → ¬∀y. 1<⟨1+y⟩) → (∀y. 1<⟨1+y⟩ → 0=1))
((¬1=0 → ¬∀y. 1<⟨1+y⟩) → (∀y. 1<⟨1+y⟩ → 1=0))
((¬1=1 → ¬∀y. 1<⟨1+y⟩) → (∀y. 1<⟨1+y⟩ → 1=1))
((¬0<0 → ¬∀y. 1<⟨1+y⟩) → (∀y. 1<⟨1+y⟩ → 0<0))
((¬0<1 → ¬∀y. 1<⟨1+y⟩) → (∀y. 1<⟨1+y⟩ → 0<1))
((¬1<0 → ¬∀y. 1<⟨1+y⟩) → (∀y. 1<⟨1+y⟩ → 1<0))
((¬1<1 → ¬∀y. 1<⟨1+y⟩) → (∀y. 1<⟨1+y⟩ → 1<1))
((¬0=0 → ¬∀y. 1<⟨y+0⟩) → (∀y. 1<⟨y+0⟩ → 0=0))
((¬0=1 → ¬∀y. 1<⟨y+0⟩) → (∀y. 1<⟨y+0⟩ → 0=1))
((¬1=0 → ¬∀y. 1<⟨y+0⟩) → (∀y. 1<⟨y+0⟩ → 1=0))
((¬1=1 → ¬∀y. 1<⟨y+0⟩) → (∀y. 1<⟨y+0⟩ → 1=1))
((¬0<0 → ¬∀y. 1<⟨y+0⟩) → (∀y. 1<⟨y+0⟩ → 0<0))
((¬0<1 → ¬∀y. 1<⟨y+0⟩) → (∀y. 1<⟨y+0⟩ → 0<1))
((¬1<0 → ¬∀y. 1<⟨y+0⟩) → (∀y. 1<⟨y+0⟩ → 1<0))
((¬1<1 → ¬∀y. 1<⟨y+0⟩) → (∀y. 1<⟨y+0⟩ → 1<1))
((¬0=0 → ¬∀y. 1<⟨y+1⟩) → (∀y. 1<⟨y+1⟩ → 0=0))
((¬0=1 → ¬∀y. 1<⟨y+1⟩) → (∀y. 1<⟨y+1⟩ → 0=1))
((¬1=0 → ¬∀y. 1<⟨y+1⟩) → (∀y. 1<⟨y+1⟩ → 1=0))
((¬1=1 → ¬∀y. 1<⟨y+1⟩) → (∀y. 1<⟨y+1⟩ → 1=1))
((¬0<0 → ¬∀y. 1<⟨y+1⟩) → (∀y. 1<⟨y+1⟩ → 0<0))
((¬0<1 → ¬∀y. 1<⟨y+1⟩) → (∀y. 1<⟨y+1⟩ → 0<1))
((¬1<0 → ¬∀y. 1<⟨y+1⟩) → (∀y. 1<⟨y+1⟩ → 1<0))
((¬1<1 → ¬∀y. 1<⟨y+1⟩) → (∀y. 1<⟨y+1⟩ → 1<1))
((¬0=0 → ¬∀y. 1<⟨0⋅y⟩) → (∀y. 1<⟨0⋅y⟩ → 0=0))
((¬0=1 → ¬∀y. 1<⟨0⋅y⟩) → (∀y. 1<⟨0⋅y⟩ → 0=1))
((¬1=0 → ¬∀y. 1<⟨0⋅y⟩) → (∀y. 1<⟨0⋅y⟩ → 1=0))
((¬1=1 → ¬∀y. 1<⟨0⋅y⟩) → (∀y. 1<⟨0⋅y⟩ → 1=1))
((¬0<0 → ¬∀y. 1<⟨0⋅y⟩) → (∀y. 1<⟨0⋅y⟩ → 0<0))
((¬0<1 → ¬∀y. 1<⟨0⋅y⟩) → (∀y. 1<⟨0⋅y⟩ → 0<1))
((¬1<0 → ¬∀y. 1<⟨0⋅y⟩) → (∀y. 1<⟨0⋅y⟩ → 1<0))
((¬1<1 → ¬∀y. 1<⟨0⋅y⟩) → (∀y. 1<⟨0⋅y⟩ → 1<1))
((¬0=0 → ¬∀y. 1<⟨1⋅y⟩) → (∀y. 1<⟨1⋅y⟩ → 0=0))
((¬0=1 → ¬∀y. 1<⟨1⋅y⟩) → (∀y. 1<⟨1⋅y⟩ → 0=1))
((¬1=0 → ¬∀y. 1<⟨1⋅y⟩) → (∀y. 1<⟨1⋅y⟩ → 1=0))
((¬1=1 → ¬∀y. 1<⟨1⋅y⟩) → (∀y. 1<⟨1⋅y⟩ → 1=1))
((¬0<0 → ¬∀y. 1<⟨1⋅y⟩) → (∀y. 1<⟨1⋅y⟩ → 0<0))
((¬0<1 → ¬∀y. 1<⟨1⋅y⟩) → (∀y. 1<⟨1⋅y⟩ → 0<1))
((¬1<0 → ¬∀y. 1<⟨1⋅y⟩) → (∀y. 1<⟨1⋅y⟩ → 1<0))
((¬1<1 → ¬∀y. 1<⟨1⋅y⟩) → (∀y. 1<⟨1⋅y⟩ → 1<1))
((¬0=0 → ¬∀y. 1<⟨y⋅0⟩) → (∀y. 1<⟨y⋅0⟩ → 0=0))
((¬0=1 → ¬∀y. 1<⟨y⋅0⟩) → (∀y. 1<⟨y⋅0⟩ → 0=1))
((¬1=0 → ¬∀y. 1<⟨y⋅0⟩) → (∀y. 1<⟨y⋅0⟩ → 1=0))
((¬1=1 → ¬∀y. 1<⟨y⋅0⟩) → (∀y. 1<⟨y⋅0⟩ → 1=1))
((¬0<0 → ¬∀y. 1<⟨y⋅0⟩) → (∀y. 1<⟨y⋅0⟩ → 0<0))
((¬0<1 → ¬∀y. 1<⟨y⋅0⟩) → (∀y. 1<⟨y⋅0⟩ → 0<1))
((¬1<0 → ¬∀y. 1<⟨y⋅0⟩) → (∀y. 1<⟨y⋅0⟩ → 1<0))
((¬1<1 → ¬∀y. 1<⟨y⋅0⟩) → (∀y. 1<⟨y⋅0⟩ → 1<1))
((¬0=0 → ¬∀y. 1<⟨y⋅1⟩) → (∀y. 1<⟨y⋅1⟩ → 0=0))
((¬0=1 → ¬∀y. 1<⟨y⋅1⟩) → (∀y. 1<⟨y⋅1⟩ → 0=1))
((¬1=0 → ¬∀y. 1<⟨y⋅1⟩) → (∀y. 1<⟨y⋅1⟩ → 1=0))
((¬1=1 → ¬∀y. 1<⟨y⋅1⟩) → (∀y. 1<⟨y⋅1⟩ → 1=1))
((¬0<0 → ¬∀y. 1<⟨y⋅1⟩) → (∀y. 1<⟨y⋅1⟩ → 0<0))
((¬0<1 → ¬∀y. 1<⟨y⋅1⟩) → (∀y. 1<⟨y⋅1⟩ → 0<1))
((¬1<0 → ¬∀y. 1<⟨y⋅1⟩) → (∀y. 1<⟨y⋅1⟩ → 1<0))
((¬1<1 → ¬∀y. 1<⟨y⋅1⟩) → (∀y. 1<⟨y⋅1⟩ → 1<1))
((¬0=0 → ¬∀y. y<⟨0+0⟩) → (∀y. y<⟨0+0⟩ → 0=0))
((¬0=1 → ¬∀y. y<⟨0+0⟩) → (∀y. y<⟨0+0⟩ → 0=1))
((¬1=0 → ¬∀y. y<⟨0+0⟩) → (∀y. y<⟨0+0⟩ → 1=0))
((¬1=1 → ¬∀y. y<⟨0+0⟩) → (∀y. y<⟨0+0⟩ → 1=1))
((¬0<0 → ¬∀y. y<⟨0+0⟩) → (∀y. y<⟨0+0⟩ → 0<0))
((¬0<1 → ¬∀y. y<⟨0+0⟩) → (∀y. y<⟨0+0⟩ → 0<1))
((¬1<0 → ¬∀y. y<⟨0+0⟩) → (∀y. y<⟨0+0⟩ → 1<0))
((¬1<1 → ¬∀y. y<⟨0+0⟩) → (∀y. y<⟨0+0⟩ → 1<1))
((¬0=0 → ¬∀y. y<⟨0+1⟩) → (∀y. y<⟨0+1⟩ → 0=0))
((¬0=1 → ¬∀y. y<⟨0+1⟩) → (∀y. y<⟨0+1⟩ → 0=1))
((¬1=0 → ¬∀y. y<⟨0+1⟩) → (∀y. y<⟨0+1⟩ → 1=0))
((¬1=1 → ¬∀y. y<⟨0+1⟩) → (∀y. y<⟨0+1⟩ → 1=1))
((¬0<0 → ¬∀y. y<⟨0+1⟩) → (∀y. y<⟨0+1⟩ → 0<0))
((¬0<1 → ¬∀y. y<⟨0+1⟩) → (∀y. y<⟨0+1⟩ → 0<1))
((¬1<0 → ¬∀y. y<⟨0+1⟩) → (∀y. y<⟨0+1⟩ → 1<0))
((¬1<1 → ¬∀y. y<⟨0+1⟩) → (∀y. y<⟨0+1⟩ → 1<1))
((¬0=0 → ¬∀y. y<⟨1+0⟩) → (∀y. y<⟨1+0⟩ → 0=0))
((¬0=1 → ¬∀y. y<⟨1+0⟩) → (∀y. y<⟨1+0⟩ → 0=1))
((¬1=0 → ¬∀y. y<⟨1+0⟩) → (∀y. y<⟨1+0⟩ → 1=0))
((¬1=1 → ¬∀y. y<⟨1+0⟩) → (∀y. y<⟨1+0⟩ → 1=1))
((¬0<0 → ¬∀y. y<⟨1+0⟩) → (∀y. y<⟨1+0⟩ → 0<0))
((¬0<1 → ¬∀y. y<⟨1+0⟩) → (∀y. y<⟨1+0⟩ → 0<1))
((¬1<0 → ¬∀y. y<⟨1+0⟩) → (∀y. y<⟨1+0⟩ → 1<0))
((¬1<1 → ¬∀y. y<⟨1+0⟩) → (∀y. y<⟨1+0⟩ → 1<1))
((¬0=0 → ¬∀y. y<⟨1+1⟩) → (∀y. y<⟨1+1⟩ → 0=0))
((¬0=1 → ¬∀y. y<⟨1+1⟩) → (∀y. y<⟨1+1⟩ → 0=1))
((¬1=0 → ¬∀y. y<⟨1+1⟩) → (∀y. y<⟨1+1⟩ → 1=0))
((¬1=1 → ¬∀y. y<⟨1+1⟩) → (∀y. y<⟨1+1⟩ → 1=1))
((¬0<0 → ¬∀y. y<⟨1+1⟩) → (∀y. y<⟨1+1⟩ → 0<0))
((¬0<1 → ¬∀y. y<⟨1+1⟩) → (∀y. y<⟨1+1⟩ → 0<1))
((¬1<0 → ¬∀y. y<⟨1+1⟩) → (∀y. y<⟨1+1⟩ → 1<0))
((¬1<1 → ¬∀y. y<⟨1+1⟩) → (∀y. y<⟨1+1⟩ → 1<1))
((¬0=0 → ¬∀y. y<⟨0⋅0⟩) → (∀y. y<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬∀y. y<⟨0⋅0⟩) → (∀y. y<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬∀y. y<⟨0⋅0⟩) → (∀y. y<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬∀y. y<⟨0⋅0⟩) → (∀y. y<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬∀y. y<⟨0⋅0⟩) → (∀y. y<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬∀y. y<⟨0⋅0⟩) → (∀y. y<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬∀y. y<⟨0⋅0⟩) → (∀y. y<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬∀y. y<⟨0⋅0⟩) → (∀y. y<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬∀y. y<⟨0⋅1⟩) → (∀y. y<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬∀y. y<⟨0⋅1⟩) → (∀y. y<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬∀y. y<⟨0⋅1⟩) → (∀y. y<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬∀y. y<⟨0⋅1⟩) → (∀y. y<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬∀y. y<⟨0⋅1⟩) → (∀y. y<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬∀y. y<⟨0⋅1⟩) → (∀y. y<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬∀y. y<⟨0⋅1⟩) → (∀y. y<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬∀y. y<⟨0⋅1⟩) → (∀y. y<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬∀y. y<⟨1⋅0⟩) → (∀y. y<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬∀y. y<⟨1⋅0⟩) → (∀y. y<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬∀y. y<⟨1⋅0⟩) → (∀y. y<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬∀y. y<⟨1⋅0⟩) → (∀y. y<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬∀y. y<⟨1⋅0⟩) → (∀y. y<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬∀y. y<⟨1⋅0⟩) → (∀y. y<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬∀y. y<⟨1⋅0⟩) → (∀y. y<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬∀y. y<⟨1⋅0⟩) → (∀y. y<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬∀y. y<⟨1⋅1⟩) → (∀y. y<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬∀y. y<⟨1⋅1⟩) → (∀y. y<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬∀y. y<⟨1⋅1⟩) → (∀y. y<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬∀y. y<⟨1⋅1⟩) → (∀y. y<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬∀y. y<⟨1⋅1⟩) → (∀y. y<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬∀y. y<⟨1⋅1⟩) → (∀y. y<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬∀y. y<⟨1⋅1⟩) → (∀y. y<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬∀y. y<⟨1⋅1⟩) → (∀y. y<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬∀y. ⟨0+0⟩<y) → (∀y. ⟨0+0⟩<y → 0=0))
((¬0=1 → ¬∀y. ⟨0+0⟩<y) → (∀y. ⟨0+0⟩<y → 0=1))
((¬1=0 → ¬∀y. ⟨0+0⟩<y) → (∀y. ⟨0+0⟩<y → 1=0))
((¬1=1 → ¬∀y. ⟨0+0⟩<y) → (∀y. ⟨0+0⟩<y → 1=1))
((¬0<0 → ¬∀y. ⟨0+0⟩<y) → (∀y. ⟨0+0⟩<y → 0<0))
((¬0<1 → ¬∀y. ⟨0+0⟩<y) → (∀y. ⟨0+0⟩<y → 0<1))
((¬1<0 → ¬∀y. ⟨0+0⟩<y) → (∀y. ⟨0+0⟩<y → 1<0))
((¬1<1 → ¬∀y. ⟨0+0⟩<y) → (∀y. ⟨0+0⟩<y → 1<1))
((¬0=0 → ¬∀y. ⟨0+1⟩<y) → (∀y. ⟨0+1⟩<y → 0=0))
((¬0=1 → ¬∀y. ⟨0+1⟩<y) → (∀y. ⟨0+1⟩<y → 0=1))
((¬1=0 → ¬∀y. ⟨0+1⟩<y) → (∀y. ⟨0+1⟩<y → 1=0))
((¬1=1 → ¬∀y. ⟨0+1⟩<y) → (∀y. ⟨0+1⟩<y → 1=1))
((¬0<0 → ¬∀y. ⟨0+1⟩<y) → (∀y. ⟨0+1⟩<y → 0<0))
((¬0<1 → ¬∀y. ⟨0+1⟩<y) → (∀y. ⟨0+1⟩<y → 0<1))
((¬1<0 → ¬∀y. ⟨0+1⟩<y) → (∀y. ⟨0+1⟩<y → 1<0))
((¬1<1 → ¬∀y. ⟨0+1⟩<y) → (∀y. ⟨0+1⟩<y → 1<1))
((¬0=0 → ¬∀y. ⟨1+0⟩<y) → (∀y. ⟨1+0⟩<y → 0=0))
((¬0=1 → ¬∀y. ⟨1+0⟩<y) → (∀y. ⟨1+0⟩<y → 0=1))
((¬1=0 → ¬∀y. ⟨1+0⟩<y) → (∀y. ⟨1+0⟩<y → 1=0))
((¬1=1 → ¬∀y. ⟨1+0⟩<y) → (∀y. ⟨1+0⟩<y → 1=1))
((¬0<0 → ¬∀y. ⟨1+0⟩<y) → (∀y. ⟨1+0⟩<y → 0<0))
((¬0<1 → ¬∀y. ⟨1+0⟩<y) → (∀y. ⟨1+0⟩<y → 0<1))
((¬1<0 → ¬∀y. ⟨1+0⟩<y) → (∀y. ⟨1+0⟩<y → 1<0))
((¬1<1 → ¬∀y. ⟨1+0⟩<y) → (∀y. ⟨1+0⟩<y → 1<1))
((¬0=0 → ¬∀y. ⟨1+1⟩<y) → (∀y. ⟨1+1⟩<y → 0=0))
((¬0=1 → ¬∀y. ⟨1+1⟩<y) → (∀y. ⟨1+1⟩<y → 0=1))
((¬1=0 → ¬∀y. ⟨1+1⟩<y) → (∀y. ⟨1+1⟩<y → 1=0))
((¬1=1 → ¬∀y. ⟨1+1⟩<y) → (∀y. ⟨1+1⟩<y → 1=1))
((¬0<0 → ¬∀y. ⟨1+1⟩<y) → (∀y. ⟨1+1⟩<y → 0<0))
((¬0<1 → ¬∀y. ⟨1+1⟩<y) → (∀y. ⟨1+1⟩<y → 0<1))
((¬1<0 → ¬∀y. ⟨1+1⟩<y) → (∀y. ⟨1+1⟩<y → 1<0))
((¬1<1 → ¬∀y. ⟨1+1⟩<y) → (∀y. ⟨1+1⟩<y → 1<1))
((¬0=0 → ¬∀y. ⟨0⋅0⟩<y) → (∀y. ⟨0⋅0⟩<y → 0=0))
((¬0=1 → ¬∀y. ⟨0⋅0⟩<y) → (∀y. ⟨0⋅0⟩<y → 0=1))
((¬1=0 → ¬∀y. ⟨0⋅0⟩<y) → (∀y. ⟨0⋅0⟩<y → 1=0))
((¬1=1 → ¬∀y. ⟨0⋅0⟩<y) → (∀y. ⟨0⋅0⟩<y → 1=1))
((¬0<0 → ¬∀y. ⟨0⋅0⟩<y) → (∀y. ⟨0⋅0⟩<y → 0<0))
((¬0<1 → ¬∀y. ⟨0⋅0⟩<y) → (∀y. ⟨0⋅0⟩<y → 0<1))
((¬1<0 → ¬∀y. ⟨0⋅0⟩<y) → (∀y. ⟨0⋅0⟩<y → 1<0))
((¬1<1 → ¬∀y. ⟨0⋅0⟩<y) → (∀y. ⟨0⋅0⟩<y → 1<1))
((¬0=0 → ¬∀y. ⟨0⋅1⟩<y) → (∀y. ⟨0⋅1⟩<y → 0=0))
((¬0=1 → ¬∀y. ⟨0⋅1⟩<y) → (∀y. ⟨0⋅1⟩<y → 0=1))
((¬1=0 → ¬∀y. ⟨0⋅1⟩<y) → (∀y. ⟨0⋅1⟩<y → 1=0))
((¬1=1 → ¬∀y. ⟨0⋅1⟩<y) → (∀y. ⟨0⋅1⟩<y → 1=1))
((¬0<0 → ¬∀y. ⟨0⋅1⟩<y) → (∀y. ⟨0⋅1⟩<y → 0<0))
((¬0<1 → ¬∀y. ⟨0⋅1⟩<y) → (∀y. ⟨0⋅1⟩<y → 0<1))
((¬1<0 → ¬∀y. ⟨0⋅1⟩<y) → (∀y. ⟨0⋅1⟩<y → 1<0))
((¬1<1 → ¬∀y. ⟨0⋅1⟩<y) → (∀y. ⟨0⋅1⟩<y → 1<1))
((¬0=0 → ¬∀y. ⟨1⋅0⟩<y) → (∀y. ⟨1⋅0⟩<y → 0=0))
((¬0=1 → ¬∀y. ⟨1⋅0⟩<y) → (∀y. ⟨1⋅0⟩<y → 0=1))
((¬1=0 → ¬∀y. ⟨1⋅0⟩<y) → (∀y. ⟨1⋅0⟩<y → 1=0))
((¬1=1 → ¬∀y. ⟨1⋅0⟩<y) → (∀y. ⟨1⋅0⟩<y → 1=1))
((¬0<0 → ¬∀y. ⟨1⋅0⟩<y) → (∀y. ⟨1⋅0⟩<y → 0<0))
((¬0<1 → ¬∀y. ⟨1⋅0⟩<y) → (∀y. ⟨1⋅0⟩<y → 0<1))
((¬1<0 → ¬∀y. ⟨1⋅0⟩<y) → (∀y. ⟨1⋅0⟩<y → 1<0))
((¬1<1 → ¬∀y. ⟨1⋅0⟩<y) → (∀y. ⟨1⋅0⟩<y → 1<1))
((¬0=0 → ¬∀y. ⟨1⋅1⟩<y) → (∀y. ⟨1⋅1⟩<y → 0=0))
((¬0=1 → ¬∀y. ⟨1⋅1⟩<y) → (∀y. ⟨1⋅1⟩<y → 0=1))
((¬1=0 → ¬∀y. ⟨1⋅1⟩<y) → (∀y. ⟨1⋅1⟩<y → 1=0))
((¬1=1 → ¬∀y. ⟨1⋅1⟩<y) → (∀y. ⟨1⋅1⟩<y → 1=1))
((¬0<0 → ¬∀y. ⟨1⋅1⟩<y) → (∀y. ⟨1⋅1⟩<y → 0<0))
((¬0<1 → ¬∀y. ⟨1⋅1⟩<y) → (∀y. ⟨1⋅1⟩<y → 0<1))
((¬1<0 → ¬∀y. ⟨1⋅1⟩<y) → (∀y. ⟨1⋅1⟩<y → 1<0))
((¬1<1 → ¬∀y. ⟨1⋅1⟩<y) → (∀y. ⟨1⋅1⟩<y → 1<1))
((¬0=0 → ¬∀x3. x3<0) → (∀x3. x3<0 → 0=0))
((¬0=1 → ¬∀x3. x3<0) → (∀x3. x3<0 → 0=1))
((¬1=0 → ¬∀x3. x3<0) → (∀x3. x3<0 → 1=0))
((¬1=1 → ¬∀x3. x3<0) → (∀x3. x3<0 → 1=1))
((¬0<0 → ¬∀x3. x3<0) → (∀x3. x3<0 → 0<0))
((¬0<1 → ¬∀x3. x3<0) → (∀x3. x3<0 → 0<1))
((¬1<0 → ¬∀x3. x3<0) → (∀x3. x3<0 → 1<0))
((¬1<1 → ¬∀x3. x3<0) → (∀x3. x3<0 → 1<1))
((¬0=0 → ¬∀x3. x3<1) → (∀x3. x3<1 → 0=0))
((¬0=1 → ¬∀x3. x3<1) → (∀x3. x3<1 → 0=1))
((¬1=0 → ¬∀x3. x3<1) → (∀x3. x3<1 → 1=0))
((¬1=1 → ¬∀x3. x3<1) → (∀x3. x3<1 → 1=1))
((¬0<0 → ¬∀x3. x3<1) → (∀x3. x3<1 → 0<0))
((¬0<1 → ¬∀x3. x3<1) → (∀x3. x3<1 → 0<1))
((¬1<0 → ¬∀x3. x3<1) → (∀x3. x3<1 → 1<0))
((¬1<1 → ¬∀x3. x3<1) → (∀x3. x3<1 → 1<1))
((¬0=0 → ¬∀y. ⟨0+y⟩<0) → (∀y. ⟨0+y⟩<0 → 0=0))
((¬0=1 → ¬∀y. ⟨0+y⟩<0) → (∀y. ⟨0+y⟩<0 → 0=1))
((¬1=0 → ¬∀y. ⟨0+y⟩<0) → (∀y. ⟨0+y⟩<0 → 1=0))
((¬1=1 → ¬∀y. ⟨0+y⟩<0) → (∀y. ⟨0+y⟩<0 → 1=1))
((¬0<0 → ¬∀y. ⟨0+y⟩<0) → (∀y. ⟨0+y⟩<0 → 0<0))
((¬0<1 → ¬∀y. ⟨0+y⟩<0) → (∀y. ⟨0+y⟩<0 → 0<1))
((¬1<0 → ¬∀y. ⟨0+y⟩<0) → (∀y. ⟨0+y⟩<0 → 1<0))
((¬1<1 → ¬∀y. ⟨0+y⟩<0) → (∀y. ⟨0+y⟩<0 → 1<1))
((¬0=0 → ¬∀y. ⟨0+y⟩<1) → (∀y. ⟨0+y⟩<1 → 0=0))
((¬0=1 → ¬∀y. ⟨0+y⟩<1) → (∀y. ⟨0+y⟩<1 → 0=1))
((¬1=0 → ¬∀y. ⟨0+y⟩<1) → (∀y. ⟨0+y⟩<1 → 1=0))
((¬1=1 → ¬∀y. ⟨0+y⟩<1) → (∀y. ⟨0+y⟩<1 → 1=1))
((¬0<0 → ¬∀y. ⟨0+y⟩<1) → (∀y. ⟨0+y⟩<1 → 0<0))
((¬0<1 → ¬∀y. ⟨0+y⟩<1) → (∀y. ⟨0+y⟩<1 → 0<1))
((¬1<0 → ¬∀y. ⟨0+y⟩<1) → (∀y. ⟨0+y⟩<1 → 1<0))
((¬1<1 → ¬∀y. ⟨0+y⟩<1) → (∀y. ⟨0+y⟩<1 → 1<1))
((¬0=0 → ¬∀y. ⟨1+y⟩<0) → (∀y. ⟨1+y⟩<0 → 0=0))
((¬0=1 → ¬∀y. ⟨1+y⟩<0) → (∀y. ⟨1+y⟩<0 → 0=1))
((¬1=0 → ¬∀y. ⟨1+y⟩<0) → (∀y. ⟨1+y⟩<0 → 1=0))
((¬1=1 → ¬∀y. ⟨1+y⟩<0) → (∀y. ⟨1+y⟩<0 → 1=1))
((¬0<0 → ¬∀y. ⟨1+y⟩<0) → (∀y. ⟨1+y⟩<0 → 0<0))
((¬0<1 → ¬∀y. ⟨1+y⟩<0) → (∀y. ⟨1+y⟩<0 → 0<1))
((¬1<0 → ¬∀y. ⟨1+y⟩<0) → (∀y. ⟨1+y⟩<0 → 1<0))
((¬1<1 → ¬∀y. ⟨1+y⟩<0) → (∀y. ⟨1+y⟩<0 → 1<1))
((¬0=0 → ¬∀y. ⟨1+y⟩<1) → (∀y. ⟨1+y⟩<1 → 0=0))
((¬0=1 → ¬∀y. ⟨1+y⟩<1) → (∀y. ⟨1+y⟩<1 → 0=1))
((¬1=0 → ¬∀y. ⟨1+y⟩<1) → (∀y. ⟨1+y⟩<1 → 1=0))
((¬1=1 → ¬∀y. ⟨1+y⟩<1) → (∀y. ⟨1+y⟩<1 → 1=1))
((¬0<0 → ¬∀y. ⟨1+y⟩<1) → (∀y. ⟨1+y⟩<1 → 0<0))
((¬0<1 → ¬∀y. ⟨1+y⟩<1) → (∀y. ⟨1+y⟩<1 → 0<1))
((¬1<0 → ¬∀y. ⟨1+y⟩<1) → (∀y. ⟨1+y⟩<1 → 1<0))
((¬1<1 → ¬∀y. ⟨1+y⟩<1) → (∀y. ⟨1+y⟩<1 → 1<1))
((¬0=0 → ¬∀y. ⟨y+0⟩<0) → (∀y. ⟨y+0⟩<0 → 0=0))
((¬0=1 → ¬∀y. ⟨y+0⟩<0) → (∀y. ⟨y+0⟩<0 → 0=1))
((¬1=0 → ¬∀y. ⟨y+0⟩<0) → (∀y. ⟨y+0⟩<0 → 1=0))
((¬1=1 → ¬∀y. ⟨y+0⟩<0) → (∀y. ⟨y+0⟩<0 → 1=1))
((¬0<0 → ¬∀y. ⟨y+0⟩<0) → (∀y. ⟨y+0⟩<0 → 0<0))
((¬0<1 → ¬∀y. ⟨y+0⟩<0) → (∀y. ⟨y+0⟩<0 → 0<1))
((¬1<0 → ¬∀y. ⟨y+0⟩<0) → (∀y. ⟨y+0⟩<0 → 1<0))
((¬1<1 → ¬∀y. ⟨y+0⟩<0) → (∀y. ⟨y+0⟩<0 → 1<1))
((¬0=0 → ¬∀y. ⟨y+0⟩<1) → (∀y. ⟨y+0⟩<1 → 0=0))
((¬0=1 → ¬∀y. ⟨y+0⟩<1) → (∀y. ⟨y+0⟩<1 → 0=1))
((¬1=0 → ¬∀y. ⟨y+0⟩<1) → (∀y. ⟨y+0⟩<1 → 1=0))
((¬1=1 → ¬∀y. ⟨y+0⟩<1) → (∀y. ⟨y+0⟩<1 → 1=1))
((¬0<0 → ¬∀y. ⟨y+0⟩<1) → (∀y. ⟨y+0⟩<1 → 0<0))
((¬0<1 → ¬∀y. ⟨y+0⟩<1) → (∀y. ⟨y+0⟩<1 → 0<1))
((¬1<0 → ¬∀y. ⟨y+0⟩<1) → (∀y. ⟨y+0⟩<1 → 1<0))
((¬1<1 → ¬∀y. ⟨y+0⟩<1) → (∀y. ⟨y+0⟩<1 → 1<1))
((¬0=0 → ¬∀y. ⟨y+1⟩<0) → (∀y. ⟨y+1⟩<0 → 0=0))
((¬0=1 → ¬∀y. ⟨y+1⟩<0) → (∀y. ⟨y+1⟩<0 → 0=1))
((¬1=0 → ¬∀y. ⟨y+1⟩<0) → (∀y. ⟨y+1⟩<0 → 1=0))
((¬1=1 → ¬∀y. ⟨y+1⟩<0) → (∀y. ⟨y+1⟩<0 → 1=1))
((¬0<0 → ¬∀y. ⟨y+1⟩<0) → (∀y. ⟨y+1⟩<0 → 0<0))
((¬0<1 → ¬∀y. ⟨y+1⟩<0) → (∀y. ⟨y+1⟩<0 → 0<1))
((¬1<0 → ¬∀y. ⟨y+1⟩<0) → (∀y. ⟨y+1⟩<0 → 1<0))
((¬1<1 → ¬∀y. ⟨y+1⟩<0) → (∀y. ⟨y+1⟩<0 → 1<1))
((¬0=0 → ¬∀y. ⟨y+1⟩<1) → (∀y. ⟨y+1⟩<1 → 0=0))
((¬0=1 → ¬∀y. ⟨y+1⟩<1) → (∀y. ⟨y+1⟩<1 → 0=1))
((¬1=0 → ¬∀y. ⟨y+1⟩<1) → (∀y. ⟨y+1⟩<1 → 1=0))
((¬1=1 → ¬∀y. ⟨y+1⟩<1) → (∀y. ⟨y+1⟩<1 → 1=1))
((¬0<0 → ¬∀y. ⟨y+1⟩<1) → (∀y. ⟨y+1⟩<1 → 0<0))
((¬0<1 → ¬∀y. ⟨y+1⟩<1) → (∀y. ⟨y+1⟩<1 → 0<1))
((¬1<0 → ¬∀y. ⟨y+1⟩<1) → (∀y. ⟨y+1⟩<1 → 1<0))
((¬1<1 → ¬∀y. ⟨y+1⟩<1) → (∀y. ⟨y+1⟩<1 → 1<1))
((¬0=0 → ¬∀y. ⟨0⋅y⟩<0) → (∀y. ⟨0⋅y⟩<0 → 0=0))
((¬0=1 → ¬∀y. ⟨0⋅y⟩<0) → (∀y. ⟨0⋅y⟩<0 → 0=1))
((¬1=0 → ¬∀y. ⟨0⋅y⟩<0) → (∀y. ⟨0⋅y⟩<0 → 1=0))
((¬1=1 → ¬∀y. ⟨0⋅y⟩<0) → (∀y. ⟨0⋅y⟩<0 → 1=1))
((¬0<0 → ¬∀y. ⟨0⋅y⟩<0) → (∀y. ⟨0⋅y⟩<0 → 0<0))
((¬0<1 → ¬∀y. ⟨0⋅y⟩<0) → (∀y. ⟨0⋅y⟩<0 → 0<1))
((¬1<0 → ¬∀y. ⟨0⋅y⟩<0) → (∀y. ⟨0⋅y⟩<0 → 1<0))
((¬1<1 → ¬∀y. ⟨0⋅y⟩<0) → (∀y. ⟨0⋅y⟩<0 → 1<1))
((¬0=0 → ¬∀y. ⟨0⋅y⟩<1) → (∀y. ⟨0⋅y⟩<1 → 0=0))
((¬0=1 → ¬∀y. ⟨0⋅y⟩<1) → (∀y. ⟨0⋅y⟩<1 → 0=1))
((¬1=0 → ¬∀y. ⟨0⋅y⟩<1) → (∀y. ⟨0⋅y⟩<1 → 1=0))
((¬1=1 → ¬∀y. ⟨0⋅y⟩<1) → (∀y. ⟨0⋅y⟩<1 → 1=1))
((¬0<0 → ¬∀y. ⟨0⋅y⟩<1) → (∀y. ⟨0⋅y⟩<1 → 0<0))
((¬0<1 → ¬∀y. ⟨0⋅y⟩<1) → (∀y. ⟨0⋅y⟩<1 → 0<1))
((¬1<0 → ¬∀y. ⟨0⋅y⟩<1) → (∀y. ⟨0⋅y⟩<1 → 1<0))
((¬1<1 → ¬∀y. ⟨0⋅y⟩<1) → (∀y. ⟨0⋅y⟩<1 → 1<1))
((¬0=0 → ¬∀y. ⟨1⋅y⟩<0) → (∀y. ⟨1⋅y⟩<0 → 0=0))
((¬0=1 → ¬∀y. ⟨1⋅y⟩<0) → (∀y. ⟨1⋅y⟩<0 → 0=1))
((¬1=0 → ¬∀y. ⟨1⋅y⟩<0) → (∀y. ⟨1⋅y⟩<0 → 1=0))
((¬1=1 → ¬∀y. ⟨1⋅y⟩<0) → (∀y. ⟨1⋅y⟩<0 → 1=1))
((¬0<0 → ¬∀y. ⟨1⋅y⟩<0) → (∀y. ⟨1⋅y⟩<0 → 0<0))
((¬0<1 → ¬∀y. ⟨1⋅y⟩<0) → (∀y. ⟨1⋅y⟩<0 → 0<1))
((¬1<0 → ¬∀y. ⟨1⋅y⟩<0) → (∀y. ⟨1⋅y⟩<0 → 1<0))
((¬1<1 → ¬∀y. ⟨1⋅y⟩<0) → (∀y. ⟨1⋅y⟩<0 → 1<1))
((¬0=0 → ¬∀y. ⟨1⋅y⟩<1) → (∀y. ⟨1⋅y⟩<1 → 0=0))
((¬0=1 → ¬∀y. ⟨1⋅y⟩<1) → (∀y. ⟨1⋅y⟩<1 → 0=1))
((¬1=0 → ¬∀y. ⟨1⋅y⟩<1) → (∀y. ⟨1⋅y⟩<1 → 1=0))
((¬1=1 → ¬∀y. ⟨1⋅y⟩<1) → (∀y. ⟨1⋅y⟩<1 → 1=1))
((¬0<0 → ¬∀y. ⟨1⋅y⟩<1) → (∀y. ⟨1⋅y⟩<1 → 0<0))
((¬0<1 → ¬∀y. ⟨1⋅y⟩<1) → (∀y. ⟨1⋅y⟩<1 → 0<1))
((¬1<0 → ¬∀y. ⟨1⋅y⟩<1) → (∀y. ⟨1⋅y⟩<1 → 1<0))
((¬1<1 → ¬∀y. ⟨1⋅y⟩<1) → (∀y. ⟨1⋅y⟩<1 → 1<1))
((¬0=0 → ¬∀y. ⟨y⋅0⟩<0) → (∀y. ⟨y⋅0⟩<0 → 0=0))
((¬0=1 → ¬∀y. ⟨y⋅0⟩<0) → (∀y. ⟨y⋅0⟩<0 → 0=1))
((¬1=0 → ¬∀y. ⟨y⋅0⟩<0) → (∀y. ⟨y⋅0⟩<0 → 1=0))
((¬1=1 → ¬∀y. ⟨y⋅0⟩<0) → (∀y. ⟨y⋅0⟩<0 → 1=1))
((¬0<0 → ¬∀y. ⟨y⋅0⟩<0) → (∀y. ⟨y⋅0⟩<0 → 0<0))
((¬0<1 → ¬∀y. ⟨y⋅0⟩<0) → (∀y. ⟨y⋅0⟩<0 → 0<1))
((¬1<0 → ¬∀y. ⟨y⋅0⟩<0) → (∀y. ⟨y⋅0⟩<0 → 1<0))
((¬1<1 → ¬∀y. ⟨y⋅0⟩<0) → (∀y. ⟨y⋅0⟩<0 → 1<1))
((¬0=0 → ¬∀y. ⟨y⋅0⟩<1) → (∀y. ⟨y⋅0⟩<1 → 0=0))
((¬0=1 → ¬∀y. ⟨y⋅0⟩<1) → (∀y. ⟨y⋅0⟩<1 → 0=1))
((¬1=0 → ¬∀y. ⟨y⋅0⟩<1) → (∀y. ⟨y⋅0⟩<1 → 1=0))
((¬1=1 → ¬∀y. ⟨y⋅0⟩<1) → (∀y. ⟨y⋅0⟩<1 → 1=1))
((¬0<0 → ¬∀y. ⟨y⋅0⟩<1) → (∀y. ⟨y⋅0⟩<1 → 0<0))
((¬0<1 → ¬∀y. ⟨y⋅0⟩<1) → (∀y. ⟨y⋅0⟩<1 → 0<1))
((¬1<0 → ¬∀y. ⟨y⋅0⟩<1) → (∀y. ⟨y⋅0⟩<1 → 1<0))
((¬1<1 → ¬∀y. ⟨y⋅0⟩<1) → (∀y. ⟨y⋅0⟩<1 → 1<1))
((¬0=0 → ¬∀y. ⟨y⋅1⟩<0) → (∀y. ⟨y⋅1⟩<0 → 0=0))
((¬0=1 → ¬∀y. ⟨y⋅1⟩<0) → (∀y. ⟨y⋅1⟩<0 → 0=1))
((¬1=0 → ¬∀y. ⟨y⋅1⟩<0) → (∀y. ⟨y⋅1⟩<0 → 1=0))
((¬1=1 → ¬∀y. ⟨y⋅1⟩<0) → (∀y. ⟨y⋅1⟩<0 → 1=1))
((¬0<0 → ¬∀y. ⟨y⋅1⟩<0) → (∀y. ⟨y⋅1⟩<0 → 0<0))
((¬0<1 → ¬∀y. ⟨y⋅1⟩<0) → (∀y. ⟨y⋅1⟩<0 → 0<1))
((¬1<0 → ¬∀y. ⟨y⋅1⟩<0) → (∀y. ⟨y⋅1⟩<0 → 1<0))
((¬1<1 → ¬∀y. ⟨y⋅1⟩<0) → (∀y. ⟨y⋅1⟩<0 → 1<1))
((¬0=0 → ¬∀y. ⟨y⋅1⟩<1) → (∀y. ⟨y⋅1⟩<1 → 0=0))
((¬0=1 → ¬∀y. ⟨y⋅1⟩<1) → (∀y. ⟨y⋅1⟩<1 → 0=1))
((¬1=0 → ¬∀y. ⟨y⋅1⟩<1) → (∀y. ⟨y⋅1⟩<1 → 1=0))
((¬1=1 → ¬∀y. ⟨y⋅1⟩<1) → (∀y. ⟨y⋅1⟩<1 → 1=1))
((¬0<0 → ¬∀y. ⟨y⋅1⟩<1) → (∀y. ⟨y⋅1⟩<1 → 0<0))
((¬0<1 → ¬∀y. ⟨y⋅1⟩<1) → (∀y. ⟨y⋅1⟩<1 → 0<1))
((¬1<0 → ¬∀y. ⟨y⋅1⟩<1) → (∀y. ⟨y⋅1⟩<1 → 1<0))
((¬1<1 → ¬∀y. ⟨y⋅1⟩<1) → (∀y. ⟨y⋅1⟩<1 → 1<1))
((¬0=0 → ¬∀z. ¬0=z) → (∀z. ¬0=z → 0=0))
((¬0=1 → ¬∀z. ¬0=z) → (∀z. ¬0=z → 0=1))
((¬1=0 → ¬∀z. ¬0=z) → (∀z. ¬0=z → 1=0))
((¬1=1 → ¬∀z. ¬0=z) → (∀z. ¬0=z → 1=1))
((¬0<0 → ¬∀z. ¬0=z) → (∀z. ¬0=z → 0<0))
((¬0<1 → ¬∀z. ¬0=z) → (∀z. ¬0=z → 0<1))
((¬1<0 → ¬∀z. ¬0=z) → (∀z. ¬0=z → 1<0))
((¬1<1 → ¬∀z. ¬0=z) → (∀z. ¬0=z → 1<1))
((¬0=0 → ¬∀x. ¬0=⟨0+x⟩) → (∀x. ¬0=⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0=⟨0+x⟩) → (∀x. ¬0=⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0=⟨0+x⟩) → (∀x. ¬0=⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0=⟨0+x⟩) → (∀x. ¬0=⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0=⟨0+x⟩) → (∀x. ¬0=⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0=⟨0+x⟩) → (∀x. ¬0=⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0=⟨0+x⟩) → (∀x. ¬0=⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0=⟨0+x⟩) → (∀x. ¬0=⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0=⟨1+x⟩) → (∀x. ¬0=⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0=⟨1+x⟩) → (∀x. ¬0=⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0=⟨1+x⟩) → (∀x. ¬0=⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0=⟨1+x⟩) → (∀x. ¬0=⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0=⟨1+x⟩) → (∀x. ¬0=⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0=⟨1+x⟩) → (∀x. ¬0=⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0=⟨1+x⟩) → (∀x. ¬0=⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0=⟨1+x⟩) → (∀x. ¬0=⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0=⟨x+0⟩) → (∀x. ¬0=⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0=⟨x+0⟩) → (∀x. ¬0=⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0=⟨x+0⟩) → (∀x. ¬0=⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0=⟨x+0⟩) → (∀x. ¬0=⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0=⟨x+0⟩) → (∀x. ¬0=⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0=⟨x+0⟩) → (∀x. ¬0=⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0=⟨x+0⟩) → (∀x. ¬0=⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0=⟨x+0⟩) → (∀x. ¬0=⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0=⟨x+1⟩) → (∀x. ¬0=⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0=⟨x+1⟩) → (∀x. ¬0=⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0=⟨x+1⟩) → (∀x. ¬0=⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0=⟨x+1⟩) → (∀x. ¬0=⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0=⟨x+1⟩) → (∀x. ¬0=⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0=⟨x+1⟩) → (∀x. ¬0=⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0=⟨x+1⟩) → (∀x. ¬0=⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0=⟨x+1⟩) → (∀x. ¬0=⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0=⟨x+x⟩) → (∀x. ¬0=⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0=⟨0⋅x⟩) → (∀x. ¬0=⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0=⟨0⋅x⟩) → (∀x. ¬0=⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0=⟨0⋅x⟩) → (∀x. ¬0=⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0=⟨0⋅x⟩) → (∀x. ¬0=⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0=⟨0⋅x⟩) → (∀x. ¬0=⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0=⟨0⋅x⟩) → (∀x. ¬0=⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0=⟨0⋅x⟩) → (∀x. ¬0=⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0=⟨0⋅x⟩) → (∀x. ¬0=⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0=⟨1⋅x⟩) → (∀x. ¬0=⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0=⟨1⋅x⟩) → (∀x. ¬0=⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0=⟨1⋅x⟩) → (∀x. ¬0=⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0=⟨1⋅x⟩) → (∀x. ¬0=⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0=⟨1⋅x⟩) → (∀x. ¬0=⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0=⟨1⋅x⟩) → (∀x. ¬0=⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0=⟨1⋅x⟩) → (∀x. ¬0=⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0=⟨1⋅x⟩) → (∀x. ¬0=⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0=⟨x⋅0⟩) → (∀x. ¬0=⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0=⟨x⋅0⟩) → (∀x. ¬0=⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0=⟨x⋅0⟩) → (∀x. ¬0=⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0=⟨x⋅0⟩) → (∀x. ¬0=⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0=⟨x⋅0⟩) → (∀x. ¬0=⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0=⟨x⋅0⟩) → (∀x. ¬0=⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0=⟨x⋅0⟩) → (∀x. ¬0=⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0=⟨x⋅0⟩) → (∀x. ¬0=⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0=⟨x⋅1⟩) → (∀x. ¬0=⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0=⟨x⋅1⟩) → (∀x. ¬0=⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0=⟨x⋅1⟩) → (∀x. ¬0=⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0=⟨x⋅1⟩) → (∀x. ¬0=⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0=⟨x⋅1⟩) → (∀x. ¬0=⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0=⟨x⋅1⟩) → (∀x. ¬0=⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0=⟨x⋅1⟩) → (∀x. ¬0=⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0=⟨x⋅1⟩) → (∀x. ¬0=⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0=⟨x⋅x⟩) → (∀x. ¬0=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀z. ¬1=z) → (∀z. ¬1=z → 0=0))
((¬0=1 → ¬∀z. ¬1=z) → (∀z. ¬1=z → 0=1))
((¬1=0 → ¬∀z. ¬1=z) → (∀z. ¬1=z → 1=0))
((¬1=1 → ¬∀z. ¬1=z) → (∀z. ¬1=z → 1=1))
((¬0<0 → ¬∀z. ¬1=z) → (∀z. ¬1=z → 0<0))
((¬0<1 → ¬∀z. ¬1=z) → (∀z. ¬1=z → 0<1))
((¬1<0 → ¬∀z. ¬1=z) → (∀z. ¬1=z → 1<0))
((¬1<1 → ¬∀z. ¬1=z) → (∀z. ¬1=z → 1<1))
((¬0=0 → ¬∀x. ¬1=⟨0+x⟩) → (∀x. ¬1=⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1=⟨0+x⟩) → (∀x. ¬1=⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1=⟨0+x⟩) → (∀x. ¬1=⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1=⟨0+x⟩) → (∀x. ¬1=⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1=⟨0+x⟩) → (∀x. ¬1=⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1=⟨0+x⟩) → (∀x. ¬1=⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1=⟨0+x⟩) → (∀x. ¬1=⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1=⟨0+x⟩) → (∀x. ¬1=⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1=⟨1+x⟩) → (∀x. ¬1=⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1=⟨1+x⟩) → (∀x. ¬1=⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1=⟨1+x⟩) → (∀x. ¬1=⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1=⟨1+x⟩) → (∀x. ¬1=⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1=⟨1+x⟩) → (∀x. ¬1=⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1=⟨1+x⟩) → (∀x. ¬1=⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1=⟨1+x⟩) → (∀x. ¬1=⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1=⟨1+x⟩) → (∀x. ¬1=⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1=⟨x+0⟩) → (∀x. ¬1=⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1=⟨x+0⟩) → (∀x. ¬1=⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1=⟨x+0⟩) → (∀x. ¬1=⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1=⟨x+0⟩) → (∀x. ¬1=⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1=⟨x+0⟩) → (∀x. ¬1=⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1=⟨x+0⟩) → (∀x. ¬1=⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1=⟨x+0⟩) → (∀x. ¬1=⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1=⟨x+0⟩) → (∀x. ¬1=⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1=⟨x+1⟩) → (∀x. ¬1=⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1=⟨x+1⟩) → (∀x. ¬1=⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1=⟨x+1⟩) → (∀x. ¬1=⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1=⟨x+1⟩) → (∀x. ¬1=⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1=⟨x+1⟩) → (∀x. ¬1=⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1=⟨x+1⟩) → (∀x. ¬1=⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1=⟨x+1⟩) → (∀x. ¬1=⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1=⟨x+1⟩) → (∀x. ¬1=⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1=⟨x+x⟩) → (∀x. ¬1=⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1=⟨0⋅x⟩) → (∀x. ¬1=⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1=⟨0⋅x⟩) → (∀x. ¬1=⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1=⟨0⋅x⟩) → (∀x. ¬1=⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1=⟨0⋅x⟩) → (∀x. ¬1=⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1=⟨0⋅x⟩) → (∀x. ¬1=⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1=⟨0⋅x⟩) → (∀x. ¬1=⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1=⟨0⋅x⟩) → (∀x. ¬1=⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1=⟨0⋅x⟩) → (∀x. ¬1=⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1=⟨1⋅x⟩) → (∀x. ¬1=⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1=⟨1⋅x⟩) → (∀x. ¬1=⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1=⟨1⋅x⟩) → (∀x. ¬1=⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1=⟨1⋅x⟩) → (∀x. ¬1=⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1=⟨1⋅x⟩) → (∀x. ¬1=⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1=⟨1⋅x⟩) → (∀x. ¬1=⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1=⟨1⋅x⟩) → (∀x. ¬1=⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1=⟨1⋅x⟩) → (∀x. ¬1=⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1=⟨x⋅0⟩) → (∀x. ¬1=⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1=⟨x⋅0⟩) → (∀x. ¬1=⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1=⟨x⋅0⟩) → (∀x. ¬1=⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1=⟨x⋅0⟩) → (∀x. ¬1=⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1=⟨x⋅0⟩) → (∀x. ¬1=⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1=⟨x⋅0⟩) → (∀x. ¬1=⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1=⟨x⋅0⟩) → (∀x. ¬1=⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1=⟨x⋅0⟩) → (∀x. ¬1=⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1=⟨x⋅1⟩) → (∀x. ¬1=⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1=⟨x⋅1⟩) → (∀x. ¬1=⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1=⟨x⋅1⟩) → (∀x. ¬1=⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1=⟨x⋅1⟩) → (∀x. ¬1=⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1=⟨x⋅1⟩) → (∀x. ¬1=⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1=⟨x⋅1⟩) → (∀x. ¬1=⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1=⟨x⋅1⟩) → (∀x. ¬1=⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1=⟨x⋅1⟩) → (∀x. ¬1=⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1=⟨x⋅x⟩) → (∀x. ¬1=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨0+0⟩) → (∀x. ¬x=⟨0+0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨0+0⟩) → (∀x. ¬x=⟨0+0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨0+0⟩) → (∀x. ¬x=⟨0+0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨0+0⟩) → (∀x. ¬x=⟨0+0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨0+0⟩) → (∀x. ¬x=⟨0+0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨0+0⟩) → (∀x. ¬x=⟨0+0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨0+0⟩) → (∀x. ¬x=⟨0+0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨0+0⟩) → (∀x. ¬x=⟨0+0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨0+1⟩) → (∀x. ¬x=⟨0+1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨0+1⟩) → (∀x. ¬x=⟨0+1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨0+1⟩) → (∀x. ¬x=⟨0+1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨0+1⟩) → (∀x. ¬x=⟨0+1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨0+1⟩) → (∀x. ¬x=⟨0+1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨0+1⟩) → (∀x. ¬x=⟨0+1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨0+1⟩) → (∀x. ¬x=⟨0+1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨0+1⟩) → (∀x. ¬x=⟨0+1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨0+x⟩) → (∀x. ¬x=⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨1+0⟩) → (∀x. ¬x=⟨1+0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨1+0⟩) → (∀x. ¬x=⟨1+0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨1+0⟩) → (∀x. ¬x=⟨1+0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨1+0⟩) → (∀x. ¬x=⟨1+0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨1+0⟩) → (∀x. ¬x=⟨1+0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨1+0⟩) → (∀x. ¬x=⟨1+0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨1+0⟩) → (∀x. ¬x=⟨1+0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨1+0⟩) → (∀x. ¬x=⟨1+0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨1+1⟩) → (∀x. ¬x=⟨1+1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨1+1⟩) → (∀x. ¬x=⟨1+1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨1+1⟩) → (∀x. ¬x=⟨1+1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨1+1⟩) → (∀x. ¬x=⟨1+1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨1+1⟩) → (∀x. ¬x=⟨1+1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨1+1⟩) → (∀x. ¬x=⟨1+1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨1+1⟩) → (∀x. ¬x=⟨1+1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨1+1⟩) → (∀x. ¬x=⟨1+1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨1+x⟩) → (∀x. ¬x=⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨x+0⟩) → (∀x. ¬x=⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨x+1⟩) → (∀x. ¬x=⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨x+x⟩) → (∀x. ¬x=⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨0⋅0⟩) → (∀x. ¬x=⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨0⋅0⟩) → (∀x. ¬x=⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨0⋅0⟩) → (∀x. ¬x=⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨0⋅0⟩) → (∀x. ¬x=⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨0⋅0⟩) → (∀x. ¬x=⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨0⋅0⟩) → (∀x. ¬x=⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨0⋅0⟩) → (∀x. ¬x=⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨0⋅0⟩) → (∀x. ¬x=⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨0⋅1⟩) → (∀x. ¬x=⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨0⋅1⟩) → (∀x. ¬x=⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨0⋅1⟩) → (∀x. ¬x=⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨0⋅1⟩) → (∀x. ¬x=⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨0⋅1⟩) → (∀x. ¬x=⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨0⋅1⟩) → (∀x. ¬x=⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨0⋅1⟩) → (∀x. ¬x=⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨0⋅1⟩) → (∀x. ¬x=⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨0⋅x⟩) → (∀x. ¬x=⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨1⋅0⟩) → (∀x. ¬x=⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨1⋅0⟩) → (∀x. ¬x=⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨1⋅0⟩) → (∀x. ¬x=⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨1⋅0⟩) → (∀x. ¬x=⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨1⋅0⟩) → (∀x. ¬x=⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨1⋅0⟩) → (∀x. ¬x=⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨1⋅0⟩) → (∀x. ¬x=⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨1⋅0⟩) → (∀x. ¬x=⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨1⋅1⟩) → (∀x. ¬x=⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨1⋅1⟩) → (∀x. ¬x=⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨1⋅1⟩) → (∀x. ¬x=⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨1⋅1⟩) → (∀x. ¬x=⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨1⋅1⟩) → (∀x. ¬x=⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨1⋅1⟩) → (∀x. ¬x=⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨1⋅1⟩) → (∀x. ¬x=⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨1⋅1⟩) → (∀x. ¬x=⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨1⋅x⟩) → (∀x. ¬x=⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨x⋅0⟩) → (∀x. ¬x=⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨x⋅1⟩) → (∀x. ¬x=⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x=⟨x⋅x⟩) → (∀x. ¬x=⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 0=0))
((¬0=1 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 0=1))
((¬1=0 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 1=0))
((¬1=1 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 1=1))
((¬0<0 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 0<0))
((¬0<1 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 0<1))
((¬1<0 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 1<0))
((¬1<1 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 1<1))
((¬0=0 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 0=0))
((¬0=1 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 0=1))
((¬1=0 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 1=0))
((¬1=1 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 1=1))
((¬0<0 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 0<0))
((¬0<1 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 0<1))
((¬1<0 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 1<0))
((¬1<1 → ¬∀y. ¬y=y) → (∀y. ¬y=y → 1<1))
((¬0=0 → ¬∀z. ¬z=0) → (∀z. ¬z=0 → 0=0))
((¬0=1 → ¬∀z. ¬z=0) → (∀z. ¬z=0 → 0=1))
((¬1=0 → ¬∀z. ¬z=0) → (∀z. ¬z=0 → 1=0))
((¬1=1 → ¬∀z. ¬z=0) → (∀z. ¬z=0 → 1=1))
((¬0<0 → ¬∀z. ¬z=0) → (∀z. ¬z=0 → 0<0))
((¬0<1 → ¬∀z. ¬z=0) → (∀z. ¬z=0 → 0<1))
((¬1<0 → ¬∀z. ¬z=0) → (∀z. ¬z=0 → 1<0))
((¬1<1 → ¬∀z. ¬z=0) → (∀z. ¬z=0 → 1<1))
((¬0=0 → ¬∀z. ¬z=1) → (∀z. ¬z=1 → 0=0))
((¬0=1 → ¬∀z. ¬z=1) → (∀z. ¬z=1 → 0=1))
((¬1=0 → ¬∀z. ¬z=1) → (∀z. ¬z=1 → 1=0))
((¬1=1 → ¬∀z. ¬z=1) → (∀z. ¬z=1 → 1=1))
((¬0<0 → ¬∀z. ¬z=1) → (∀z. ¬z=1 → 0<0))
((¬0<1 → ¬∀z. ¬z=1) → (∀z. ¬z=1 → 0<1))
((¬1<0 → ¬∀z. ¬z=1) → (∀z. ¬z=1 → 1<0))
((¬1<1 → ¬∀z. ¬z=1) → (∀z. ¬z=1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨0+0⟩=x) → (∀x. ¬⟨0+0⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0+0⟩=x) → (∀x. ¬⟨0+0⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0+0⟩=x) → (∀x. ¬⟨0+0⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0+0⟩=x) → (∀x. ¬⟨0+0⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0+0⟩=x) → (∀x. ¬⟨0+0⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0+0⟩=x) → (∀x. ¬⟨0+0⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0+0⟩=x) → (∀x. ¬⟨0+0⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0+0⟩=x) → (∀x. ¬⟨0+0⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨0+1⟩=x) → (∀x. ¬⟨0+1⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0+1⟩=x) → (∀x. ¬⟨0+1⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0+1⟩=x) → (∀x. ¬⟨0+1⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0+1⟩=x) → (∀x. ¬⟨0+1⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0+1⟩=x) → (∀x. ¬⟨0+1⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0+1⟩=x) → (∀x. ¬⟨0+1⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0+1⟩=x) → (∀x. ¬⟨0+1⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0+1⟩=x) → (∀x. ¬⟨0+1⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨0+x⟩=0) → (∀x. ¬⟨0+x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨0+x⟩=0) → (∀x. ¬⟨0+x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨0+x⟩=0) → (∀x. ¬⟨0+x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨0+x⟩=0) → (∀x. ¬⟨0+x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨0+x⟩=0) → (∀x. ¬⟨0+x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨0+x⟩=0) → (∀x. ¬⟨0+x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨0+x⟩=0) → (∀x. ¬⟨0+x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨0+x⟩=0) → (∀x. ¬⟨0+x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨0+x⟩=1) → (∀x. ¬⟨0+x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨0+x⟩=1) → (∀x. ¬⟨0+x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨0+x⟩=1) → (∀x. ¬⟨0+x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨0+x⟩=1) → (∀x. ¬⟨0+x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨0+x⟩=1) → (∀x. ¬⟨0+x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨0+x⟩=1) → (∀x. ¬⟨0+x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨0+x⟩=1) → (∀x. ¬⟨0+x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨0+x⟩=1) → (∀x. ¬⟨0+x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0+x⟩=x) → (∀x. ¬⟨0+x⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1+0⟩=x) → (∀x. ¬⟨1+0⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1+0⟩=x) → (∀x. ¬⟨1+0⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1+0⟩=x) → (∀x. ¬⟨1+0⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1+0⟩=x) → (∀x. ¬⟨1+0⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1+0⟩=x) → (∀x. ¬⟨1+0⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1+0⟩=x) → (∀x. ¬⟨1+0⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1+0⟩=x) → (∀x. ¬⟨1+0⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1+0⟩=x) → (∀x. ¬⟨1+0⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1+1⟩=x) → (∀x. ¬⟨1+1⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1+1⟩=x) → (∀x. ¬⟨1+1⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1+1⟩=x) → (∀x. ¬⟨1+1⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1+1⟩=x) → (∀x. ¬⟨1+1⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1+1⟩=x) → (∀x. ¬⟨1+1⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1+1⟩=x) → (∀x. ¬⟨1+1⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1+1⟩=x) → (∀x. ¬⟨1+1⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1+1⟩=x) → (∀x. ¬⟨1+1⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1+x⟩=0) → (∀x. ¬⟨1+x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨1+x⟩=0) → (∀x. ¬⟨1+x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨1+x⟩=0) → (∀x. ¬⟨1+x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨1+x⟩=0) → (∀x. ¬⟨1+x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨1+x⟩=0) → (∀x. ¬⟨1+x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨1+x⟩=0) → (∀x. ¬⟨1+x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨1+x⟩=0) → (∀x. ¬⟨1+x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨1+x⟩=0) → (∀x. ¬⟨1+x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨1+x⟩=1) → (∀x. ¬⟨1+x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨1+x⟩=1) → (∀x. ¬⟨1+x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨1+x⟩=1) → (∀x. ¬⟨1+x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨1+x⟩=1) → (∀x. ¬⟨1+x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨1+x⟩=1) → (∀x. ¬⟨1+x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨1+x⟩=1) → (∀x. ¬⟨1+x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨1+x⟩=1) → (∀x. ¬⟨1+x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨1+x⟩=1) → (∀x. ¬⟨1+x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1+x⟩=x) → (∀x. ¬⟨1+x⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+0⟩=0) → (∀x. ¬⟨x+0⟩=0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+0⟩=0) → (∀x. ¬⟨x+0⟩=0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+0⟩=0) → (∀x. ¬⟨x+0⟩=0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+0⟩=0) → (∀x. ¬⟨x+0⟩=0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+0⟩=0) → (∀x. ¬⟨x+0⟩=0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+0⟩=0) → (∀x. ¬⟨x+0⟩=0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+0⟩=0) → (∀x. ¬⟨x+0⟩=0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+0⟩=0) → (∀x. ¬⟨x+0⟩=0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+0⟩=1) → (∀x. ¬⟨x+0⟩=1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+0⟩=1) → (∀x. ¬⟨x+0⟩=1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+0⟩=1) → (∀x. ¬⟨x+0⟩=1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+0⟩=1) → (∀x. ¬⟨x+0⟩=1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+0⟩=1) → (∀x. ¬⟨x+0⟩=1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+0⟩=1) → (∀x. ¬⟨x+0⟩=1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+0⟩=1) → (∀x. ¬⟨x+0⟩=1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+0⟩=1) → (∀x. ¬⟨x+0⟩=1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+0⟩=x) → (∀x. ¬⟨x+0⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+1⟩=0) → (∀x. ¬⟨x+1⟩=0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+1⟩=0) → (∀x. ¬⟨x+1⟩=0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+1⟩=0) → (∀x. ¬⟨x+1⟩=0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+1⟩=0) → (∀x. ¬⟨x+1⟩=0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+1⟩=0) → (∀x. ¬⟨x+1⟩=0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+1⟩=0) → (∀x. ¬⟨x+1⟩=0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+1⟩=0) → (∀x. ¬⟨x+1⟩=0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+1⟩=0) → (∀x. ¬⟨x+1⟩=0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+1⟩=1) → (∀x. ¬⟨x+1⟩=1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+1⟩=1) → (∀x. ¬⟨x+1⟩=1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+1⟩=1) → (∀x. ¬⟨x+1⟩=1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+1⟩=1) → (∀x. ¬⟨x+1⟩=1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+1⟩=1) → (∀x. ¬⟨x+1⟩=1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+1⟩=1) → (∀x. ¬⟨x+1⟩=1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+1⟩=1) → (∀x. ¬⟨x+1⟩=1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+1⟩=1) → (∀x. ¬⟨x+1⟩=1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+1⟩=x) → (∀x. ¬⟨x+1⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+x⟩=0) → (∀x. ¬⟨x+x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+x⟩=1) → (∀x. ¬⟨x+x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+x⟩=x) → (∀x. ¬⟨x+x⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨0⋅0⟩=x) → (∀x. ¬⟨0⋅0⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0⋅0⟩=x) → (∀x. ¬⟨0⋅0⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0⋅0⟩=x) → (∀x. ¬⟨0⋅0⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0⋅0⟩=x) → (∀x. ¬⟨0⋅0⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0⋅0⟩=x) → (∀x. ¬⟨0⋅0⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0⋅0⟩=x) → (∀x. ¬⟨0⋅0⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0⋅0⟩=x) → (∀x. ¬⟨0⋅0⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0⋅0⟩=x) → (∀x. ¬⟨0⋅0⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨0⋅1⟩=x) → (∀x. ¬⟨0⋅1⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0⋅1⟩=x) → (∀x. ¬⟨0⋅1⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0⋅1⟩=x) → (∀x. ¬⟨0⋅1⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0⋅1⟩=x) → (∀x. ¬⟨0⋅1⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0⋅1⟩=x) → (∀x. ¬⟨0⋅1⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0⋅1⟩=x) → (∀x. ¬⟨0⋅1⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0⋅1⟩=x) → (∀x. ¬⟨0⋅1⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0⋅1⟩=x) → (∀x. ¬⟨0⋅1⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨0⋅x⟩=0) → (∀x. ¬⟨0⋅x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨0⋅x⟩=0) → (∀x. ¬⟨0⋅x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨0⋅x⟩=0) → (∀x. ¬⟨0⋅x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨0⋅x⟩=0) → (∀x. ¬⟨0⋅x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨0⋅x⟩=0) → (∀x. ¬⟨0⋅x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨0⋅x⟩=0) → (∀x. ¬⟨0⋅x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨0⋅x⟩=0) → (∀x. ¬⟨0⋅x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨0⋅x⟩=0) → (∀x. ¬⟨0⋅x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨0⋅x⟩=1) → (∀x. ¬⟨0⋅x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨0⋅x⟩=1) → (∀x. ¬⟨0⋅x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨0⋅x⟩=1) → (∀x. ¬⟨0⋅x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨0⋅x⟩=1) → (∀x. ¬⟨0⋅x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨0⋅x⟩=1) → (∀x. ¬⟨0⋅x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨0⋅x⟩=1) → (∀x. ¬⟨0⋅x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨0⋅x⟩=1) → (∀x. ¬⟨0⋅x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨0⋅x⟩=1) → (∀x. ¬⟨0⋅x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0⋅x⟩=x) → (∀x. ¬⟨0⋅x⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1⋅0⟩=x) → (∀x. ¬⟨1⋅0⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1⋅0⟩=x) → (∀x. ¬⟨1⋅0⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1⋅0⟩=x) → (∀x. ¬⟨1⋅0⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1⋅0⟩=x) → (∀x. ¬⟨1⋅0⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1⋅0⟩=x) → (∀x. ¬⟨1⋅0⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1⋅0⟩=x) → (∀x. ¬⟨1⋅0⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1⋅0⟩=x) → (∀x. ¬⟨1⋅0⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1⋅0⟩=x) → (∀x. ¬⟨1⋅0⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1⋅1⟩=x) → (∀x. ¬⟨1⋅1⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1⋅1⟩=x) → (∀x. ¬⟨1⋅1⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1⋅1⟩=x) → (∀x. ¬⟨1⋅1⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1⋅1⟩=x) → (∀x. ¬⟨1⋅1⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1⋅1⟩=x) → (∀x. ¬⟨1⋅1⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1⋅1⟩=x) → (∀x. ¬⟨1⋅1⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1⋅1⟩=x) → (∀x. ¬⟨1⋅1⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1⋅1⟩=x) → (∀x. ¬⟨1⋅1⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1⋅x⟩=0) → (∀x. ¬⟨1⋅x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨1⋅x⟩=0) → (∀x. ¬⟨1⋅x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨1⋅x⟩=0) → (∀x. ¬⟨1⋅x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨1⋅x⟩=0) → (∀x. ¬⟨1⋅x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨1⋅x⟩=0) → (∀x. ¬⟨1⋅x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨1⋅x⟩=0) → (∀x. ¬⟨1⋅x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨1⋅x⟩=0) → (∀x. ¬⟨1⋅x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨1⋅x⟩=0) → (∀x. ¬⟨1⋅x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨1⋅x⟩=1) → (∀x. ¬⟨1⋅x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨1⋅x⟩=1) → (∀x. ¬⟨1⋅x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨1⋅x⟩=1) → (∀x. ¬⟨1⋅x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨1⋅x⟩=1) → (∀x. ¬⟨1⋅x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨1⋅x⟩=1) → (∀x. ¬⟨1⋅x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨1⋅x⟩=1) → (∀x. ¬⟨1⋅x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨1⋅x⟩=1) → (∀x. ¬⟨1⋅x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨1⋅x⟩=1) → (∀x. ¬⟨1⋅x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1⋅x⟩=x) → (∀x. ¬⟨1⋅x⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅0⟩=0) → (∀x. ¬⟨x⋅0⟩=0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅0⟩=0) → (∀x. ¬⟨x⋅0⟩=0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅0⟩=0) → (∀x. ¬⟨x⋅0⟩=0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅0⟩=0) → (∀x. ¬⟨x⋅0⟩=0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅0⟩=0) → (∀x. ¬⟨x⋅0⟩=0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅0⟩=0) → (∀x. ¬⟨x⋅0⟩=0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅0⟩=0) → (∀x. ¬⟨x⋅0⟩=0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅0⟩=0) → (∀x. ¬⟨x⋅0⟩=0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅0⟩=1) → (∀x. ¬⟨x⋅0⟩=1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅0⟩=1) → (∀x. ¬⟨x⋅0⟩=1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅0⟩=1) → (∀x. ¬⟨x⋅0⟩=1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅0⟩=1) → (∀x. ¬⟨x⋅0⟩=1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅0⟩=1) → (∀x. ¬⟨x⋅0⟩=1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅0⟩=1) → (∀x. ¬⟨x⋅0⟩=1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅0⟩=1) → (∀x. ¬⟨x⋅0⟩=1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅0⟩=1) → (∀x. ¬⟨x⋅0⟩=1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅0⟩=x) → (∀x. ¬⟨x⋅0⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅1⟩=0) → (∀x. ¬⟨x⋅1⟩=0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅1⟩=0) → (∀x. ¬⟨x⋅1⟩=0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅1⟩=0) → (∀x. ¬⟨x⋅1⟩=0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅1⟩=0) → (∀x. ¬⟨x⋅1⟩=0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅1⟩=0) → (∀x. ¬⟨x⋅1⟩=0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅1⟩=0) → (∀x. ¬⟨x⋅1⟩=0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅1⟩=0) → (∀x. ¬⟨x⋅1⟩=0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅1⟩=0) → (∀x. ¬⟨x⋅1⟩=0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅1⟩=1) → (∀x. ¬⟨x⋅1⟩=1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅1⟩=1) → (∀x. ¬⟨x⋅1⟩=1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅1⟩=1) → (∀x. ¬⟨x⋅1⟩=1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅1⟩=1) → (∀x. ¬⟨x⋅1⟩=1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅1⟩=1) → (∀x. ¬⟨x⋅1⟩=1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅1⟩=1) → (∀x. ¬⟨x⋅1⟩=1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅1⟩=1) → (∀x. ¬⟨x⋅1⟩=1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅1⟩=1) → (∀x. ¬⟨x⋅1⟩=1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅1⟩=x) → (∀x. ¬⟨x⋅1⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅x⟩=0) → (∀x. ¬⟨x⋅x⟩=0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅x⟩=1) → (∀x. ¬⟨x⋅x⟩=1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅x⟩=x) → (∀x. ¬⟨x⋅x⟩=x → 1<1))
((¬0=0 → ¬∀z. ¬0<z) → (∀z. ¬0<z → 0=0))
((¬0=1 → ¬∀z. ¬0<z) → (∀z. ¬0<z → 0=1))
((¬1=0 → ¬∀z. ¬0<z) → (∀z. ¬0<z → 1=0))
((¬1=1 → ¬∀z. ¬0<z) → (∀z. ¬0<z → 1=1))
((¬0<0 → ¬∀z. ¬0<z) → (∀z. ¬0<z → 0<0))
((¬0<1 → ¬∀z. ¬0<z) → (∀z. ¬0<z → 0<1))
((¬1<0 → ¬∀z. ¬0<z) → (∀z. ¬0<z → 1<0))
((¬1<1 → ¬∀z. ¬0<z) → (∀z. ¬0<z → 1<1))
((¬0=0 → ¬∀x. ¬0<⟨0+x⟩) → (∀x. ¬0<⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0<⟨0+x⟩) → (∀x. ¬0<⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0<⟨0+x⟩) → (∀x. ¬0<⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0<⟨0+x⟩) → (∀x. ¬0<⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0<⟨0+x⟩) → (∀x. ¬0<⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0<⟨0+x⟩) → (∀x. ¬0<⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0<⟨0+x⟩) → (∀x. ¬0<⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0<⟨0+x⟩) → (∀x. ¬0<⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0<⟨1+x⟩) → (∀x. ¬0<⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0<⟨1+x⟩) → (∀x. ¬0<⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0<⟨1+x⟩) → (∀x. ¬0<⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0<⟨1+x⟩) → (∀x. ¬0<⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0<⟨1+x⟩) → (∀x. ¬0<⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0<⟨1+x⟩) → (∀x. ¬0<⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0<⟨1+x⟩) → (∀x. ¬0<⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0<⟨1+x⟩) → (∀x. ¬0<⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0<⟨x+0⟩) → (∀x. ¬0<⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0<⟨x+0⟩) → (∀x. ¬0<⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0<⟨x+0⟩) → (∀x. ¬0<⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0<⟨x+0⟩) → (∀x. ¬0<⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0<⟨x+0⟩) → (∀x. ¬0<⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0<⟨x+0⟩) → (∀x. ¬0<⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0<⟨x+0⟩) → (∀x. ¬0<⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0<⟨x+0⟩) → (∀x. ¬0<⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0<⟨x+1⟩) → (∀x. ¬0<⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0<⟨x+1⟩) → (∀x. ¬0<⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0<⟨x+1⟩) → (∀x. ¬0<⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0<⟨x+1⟩) → (∀x. ¬0<⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0<⟨x+1⟩) → (∀x. ¬0<⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0<⟨x+1⟩) → (∀x. ¬0<⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0<⟨x+1⟩) → (∀x. ¬0<⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0<⟨x+1⟩) → (∀x. ¬0<⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0<⟨x+x⟩) → (∀x. ¬0<⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0<⟨0⋅x⟩) → (∀x. ¬0<⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0<⟨0⋅x⟩) → (∀x. ¬0<⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0<⟨0⋅x⟩) → (∀x. ¬0<⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0<⟨0⋅x⟩) → (∀x. ¬0<⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0<⟨0⋅x⟩) → (∀x. ¬0<⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0<⟨0⋅x⟩) → (∀x. ¬0<⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0<⟨0⋅x⟩) → (∀x. ¬0<⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0<⟨0⋅x⟩) → (∀x. ¬0<⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0<⟨1⋅x⟩) → (∀x. ¬0<⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0<⟨1⋅x⟩) → (∀x. ¬0<⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0<⟨1⋅x⟩) → (∀x. ¬0<⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0<⟨1⋅x⟩) → (∀x. ¬0<⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0<⟨1⋅x⟩) → (∀x. ¬0<⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0<⟨1⋅x⟩) → (∀x. ¬0<⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0<⟨1⋅x⟩) → (∀x. ¬0<⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0<⟨1⋅x⟩) → (∀x. ¬0<⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0<⟨x⋅0⟩) → (∀x. ¬0<⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0<⟨x⋅0⟩) → (∀x. ¬0<⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0<⟨x⋅0⟩) → (∀x. ¬0<⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0<⟨x⋅0⟩) → (∀x. ¬0<⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0<⟨x⋅0⟩) → (∀x. ¬0<⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0<⟨x⋅0⟩) → (∀x. ¬0<⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0<⟨x⋅0⟩) → (∀x. ¬0<⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0<⟨x⋅0⟩) → (∀x. ¬0<⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0<⟨x⋅1⟩) → (∀x. ¬0<⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0<⟨x⋅1⟩) → (∀x. ¬0<⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0<⟨x⋅1⟩) → (∀x. ¬0<⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0<⟨x⋅1⟩) → (∀x. ¬0<⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0<⟨x⋅1⟩) → (∀x. ¬0<⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0<⟨x⋅1⟩) → (∀x. ¬0<⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0<⟨x⋅1⟩) → (∀x. ¬0<⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0<⟨x⋅1⟩) → (∀x. ¬0<⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬0<⟨x⋅x⟩) → (∀x. ¬0<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀z. ¬1<z) → (∀z. ¬1<z → 0=0))
((¬0=1 → ¬∀z. ¬1<z) → (∀z. ¬1<z → 0=1))
((¬1=0 → ¬∀z. ¬1<z) → (∀z. ¬1<z → 1=0))
((¬1=1 → ¬∀z. ¬1<z) → (∀z. ¬1<z → 1=1))
((¬0<0 → ¬∀z. ¬1<z) → (∀z. ¬1<z → 0<0))
((¬0<1 → ¬∀z. ¬1<z) → (∀z. ¬1<z → 0<1))
((¬1<0 → ¬∀z. ¬1<z) → (∀z. ¬1<z → 1<0))
((¬1<1 → ¬∀z. ¬1<z) → (∀z. ¬1<z → 1<1))
((¬0=0 → ¬∀x. ¬1<⟨0+x⟩) → (∀x. ¬1<⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1<⟨0+x⟩) → (∀x. ¬1<⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1<⟨0+x⟩) → (∀x. ¬1<⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1<⟨0+x⟩) → (∀x. ¬1<⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1<⟨0+x⟩) → (∀x. ¬1<⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1<⟨0+x⟩) → (∀x. ¬1<⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1<⟨0+x⟩) → (∀x. ¬1<⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1<⟨0+x⟩) → (∀x. ¬1<⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1<⟨1+x⟩) → (∀x. ¬1<⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1<⟨1+x⟩) → (∀x. ¬1<⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1<⟨1+x⟩) → (∀x. ¬1<⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1<⟨1+x⟩) → (∀x. ¬1<⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1<⟨1+x⟩) → (∀x. ¬1<⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1<⟨1+x⟩) → (∀x. ¬1<⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1<⟨1+x⟩) → (∀x. ¬1<⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1<⟨1+x⟩) → (∀x. ¬1<⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1<⟨x+0⟩) → (∀x. ¬1<⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1<⟨x+0⟩) → (∀x. ¬1<⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1<⟨x+0⟩) → (∀x. ¬1<⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1<⟨x+0⟩) → (∀x. ¬1<⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1<⟨x+0⟩) → (∀x. ¬1<⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1<⟨x+0⟩) → (∀x. ¬1<⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1<⟨x+0⟩) → (∀x. ¬1<⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1<⟨x+0⟩) → (∀x. ¬1<⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1<⟨x+1⟩) → (∀x. ¬1<⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1<⟨x+1⟩) → (∀x. ¬1<⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1<⟨x+1⟩) → (∀x. ¬1<⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1<⟨x+1⟩) → (∀x. ¬1<⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1<⟨x+1⟩) → (∀x. ¬1<⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1<⟨x+1⟩) → (∀x. ¬1<⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1<⟨x+1⟩) → (∀x. ¬1<⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1<⟨x+1⟩) → (∀x. ¬1<⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1<⟨x+x⟩) → (∀x. ¬1<⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1<⟨0⋅x⟩) → (∀x. ¬1<⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1<⟨0⋅x⟩) → (∀x. ¬1<⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1<⟨0⋅x⟩) → (∀x. ¬1<⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1<⟨0⋅x⟩) → (∀x. ¬1<⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1<⟨0⋅x⟩) → (∀x. ¬1<⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1<⟨0⋅x⟩) → (∀x. ¬1<⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1<⟨0⋅x⟩) → (∀x. ¬1<⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1<⟨0⋅x⟩) → (∀x. ¬1<⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1<⟨1⋅x⟩) → (∀x. ¬1<⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1<⟨1⋅x⟩) → (∀x. ¬1<⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1<⟨1⋅x⟩) → (∀x. ¬1<⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1<⟨1⋅x⟩) → (∀x. ¬1<⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1<⟨1⋅x⟩) → (∀x. ¬1<⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1<⟨1⋅x⟩) → (∀x. ¬1<⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1<⟨1⋅x⟩) → (∀x. ¬1<⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1<⟨1⋅x⟩) → (∀x. ¬1<⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1<⟨x⋅0⟩) → (∀x. ¬1<⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1<⟨x⋅0⟩) → (∀x. ¬1<⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1<⟨x⋅0⟩) → (∀x. ¬1<⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1<⟨x⋅0⟩) → (∀x. ¬1<⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1<⟨x⋅0⟩) → (∀x. ¬1<⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1<⟨x⋅0⟩) → (∀x. ¬1<⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1<⟨x⋅0⟩) → (∀x. ¬1<⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1<⟨x⋅0⟩) → (∀x. ¬1<⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1<⟨x⋅1⟩) → (∀x. ¬1<⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1<⟨x⋅1⟩) → (∀x. ¬1<⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1<⟨x⋅1⟩) → (∀x. ¬1<⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1<⟨x⋅1⟩) → (∀x. ¬1<⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1<⟨x⋅1⟩) → (∀x. ¬1<⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1<⟨x⋅1⟩) → (∀x. ¬1<⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1<⟨x⋅1⟩) → (∀x. ¬1<⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1<⟨x⋅1⟩) → (∀x. ¬1<⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬1<⟨x⋅x⟩) → (∀x. ¬1<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨0+0⟩) → (∀x. ¬x<⟨0+0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨0+0⟩) → (∀x. ¬x<⟨0+0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨0+0⟩) → (∀x. ¬x<⟨0+0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨0+0⟩) → (∀x. ¬x<⟨0+0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨0+0⟩) → (∀x. ¬x<⟨0+0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨0+0⟩) → (∀x. ¬x<⟨0+0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨0+0⟩) → (∀x. ¬x<⟨0+0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨0+0⟩) → (∀x. ¬x<⟨0+0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨0+1⟩) → (∀x. ¬x<⟨0+1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨0+1⟩) → (∀x. ¬x<⟨0+1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨0+1⟩) → (∀x. ¬x<⟨0+1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨0+1⟩) → (∀x. ¬x<⟨0+1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨0+1⟩) → (∀x. ¬x<⟨0+1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨0+1⟩) → (∀x. ¬x<⟨0+1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨0+1⟩) → (∀x. ¬x<⟨0+1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨0+1⟩) → (∀x. ¬x<⟨0+1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨0+x⟩) → (∀x. ¬x<⟨0+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨1+0⟩) → (∀x. ¬x<⟨1+0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨1+0⟩) → (∀x. ¬x<⟨1+0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨1+0⟩) → (∀x. ¬x<⟨1+0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨1+0⟩) → (∀x. ¬x<⟨1+0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨1+0⟩) → (∀x. ¬x<⟨1+0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨1+0⟩) → (∀x. ¬x<⟨1+0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨1+0⟩) → (∀x. ¬x<⟨1+0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨1+0⟩) → (∀x. ¬x<⟨1+0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨1+1⟩) → (∀x. ¬x<⟨1+1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨1+1⟩) → (∀x. ¬x<⟨1+1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨1+1⟩) → (∀x. ¬x<⟨1+1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨1+1⟩) → (∀x. ¬x<⟨1+1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨1+1⟩) → (∀x. ¬x<⟨1+1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨1+1⟩) → (∀x. ¬x<⟨1+1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨1+1⟩) → (∀x. ¬x<⟨1+1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨1+1⟩) → (∀x. ¬x<⟨1+1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨1+x⟩) → (∀x. ¬x<⟨1+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨x+0⟩) → (∀x. ¬x<⟨x+0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨x+1⟩) → (∀x. ¬x<⟨x+1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨x+x⟩) → (∀x. ¬x<⟨x+x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨0⋅0⟩) → (∀x. ¬x<⟨0⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨0⋅0⟩) → (∀x. ¬x<⟨0⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨0⋅0⟩) → (∀x. ¬x<⟨0⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨0⋅0⟩) → (∀x. ¬x<⟨0⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨0⋅0⟩) → (∀x. ¬x<⟨0⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨0⋅0⟩) → (∀x. ¬x<⟨0⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨0⋅0⟩) → (∀x. ¬x<⟨0⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨0⋅0⟩) → (∀x. ¬x<⟨0⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨0⋅1⟩) → (∀x. ¬x<⟨0⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨0⋅1⟩) → (∀x. ¬x<⟨0⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨0⋅1⟩) → (∀x. ¬x<⟨0⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨0⋅1⟩) → (∀x. ¬x<⟨0⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨0⋅1⟩) → (∀x. ¬x<⟨0⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨0⋅1⟩) → (∀x. ¬x<⟨0⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨0⋅1⟩) → (∀x. ¬x<⟨0⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨0⋅1⟩) → (∀x. ¬x<⟨0⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨0⋅x⟩) → (∀x. ¬x<⟨0⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨1⋅0⟩) → (∀x. ¬x<⟨1⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨1⋅0⟩) → (∀x. ¬x<⟨1⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨1⋅0⟩) → (∀x. ¬x<⟨1⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨1⋅0⟩) → (∀x. ¬x<⟨1⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨1⋅0⟩) → (∀x. ¬x<⟨1⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨1⋅0⟩) → (∀x. ¬x<⟨1⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨1⋅0⟩) → (∀x. ¬x<⟨1⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨1⋅0⟩) → (∀x. ¬x<⟨1⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨1⋅1⟩) → (∀x. ¬x<⟨1⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨1⋅1⟩) → (∀x. ¬x<⟨1⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨1⋅1⟩) → (∀x. ¬x<⟨1⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨1⋅1⟩) → (∀x. ¬x<⟨1⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨1⋅1⟩) → (∀x. ¬x<⟨1⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨1⋅1⟩) → (∀x. ¬x<⟨1⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨1⋅1⟩) → (∀x. ¬x<⟨1⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨1⋅1⟩) → (∀x. ¬x<⟨1⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨1⋅x⟩) → (∀x. ¬x<⟨1⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨x⋅0⟩) → (∀x. ¬x<⟨x⋅0⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨x⋅1⟩) → (∀x. ¬x<⟨x⋅1⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 0=0))
((¬0=1 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 0=1))
((¬1=0 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 1=0))
((¬1=1 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 1=1))
((¬0<0 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 0<0))
((¬0<1 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 0<1))
((¬1<0 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 1<0))
((¬1<1 → ¬∀x. ¬x<⟨x⋅x⟩) → (∀x. ¬x<⟨x⋅x⟩ → 1<1))
((¬0=0 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 0=0))
((¬0=1 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 0=1))
((¬1=0 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 1=0))
((¬1=1 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 1=1))
((¬0<0 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 0<0))
((¬0<1 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 0<1))
((¬1<0 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 1<0))
((¬1<1 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 1<1))
((¬0=0 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 0=0))
((¬0=1 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 0=1))
((¬1=0 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 1=0))
((¬1=1 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 1=1))
((¬0<0 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 0<0))
((¬0<1 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 0<1))
((¬1<0 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 1<0))
((¬1<1 → ¬∀y. ¬y<y) → (∀y. ¬y<y → 1<1))
((¬0=0 → ¬∀z. ¬z<0) → (∀z. ¬z<0 → 0=0))
((¬0=1 → ¬∀z. ¬z<0) → (∀z. ¬z<0 → 0=1))
((¬1=0 → ¬∀z. ¬z<0) → (∀z. ¬z<0 → 1=0))
((¬1=1 → ¬∀z. ¬z<0) → (∀z. ¬z<0 → 1=1))
((¬0<0 → ¬∀z. ¬z<0) → (∀z. ¬z<0 → 0<0))
((¬0<1 → ¬∀z. ¬z<0) → (∀z. ¬z<0 → 0<1))
((¬1<0 → ¬∀z. ¬z<0) → (∀z. ¬z<0 → 1<0))
((¬1<1 → ¬∀z. ¬z<0) → (∀z. ¬z<0 → 1<1))
((¬0=0 → ¬∀z. ¬z<1) → (∀z. ¬z<1 → 0=0))
((¬0=1 → ¬∀z. ¬z<1) → (∀z. ¬z<1 → 0=1))
((¬1=0 → ¬∀z. ¬z<1) → (∀z. ¬z<1 → 1=0))
((¬1=1 → ¬∀z. ¬z<1) → (∀z. ¬z<1 → 1=1))
((¬0<0 → ¬∀z. ¬z<1) → (∀z. ¬z<1 → 0<0))
((¬0<1 → ¬∀z. ¬z<1) → (∀z. ¬z<1 → 0<1))
((¬1<0 → ¬∀z. ¬z<1) → (∀z. ¬z<1 → 1<0))
((¬1<1 → ¬∀z. ¬z<1) → (∀z. ¬z<1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨0+0⟩<x) → (∀x. ¬⟨0+0⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0+0⟩<x) → (∀x. ¬⟨0+0⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0+0⟩<x) → (∀x. ¬⟨0+0⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0+0⟩<x) → (∀x. ¬⟨0+0⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0+0⟩<x) → (∀x. ¬⟨0+0⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0+0⟩<x) → (∀x. ¬⟨0+0⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0+0⟩<x) → (∀x. ¬⟨0+0⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0+0⟩<x) → (∀x. ¬⟨0+0⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨0+1⟩<x) → (∀x. ¬⟨0+1⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0+1⟩<x) → (∀x. ¬⟨0+1⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0+1⟩<x) → (∀x. ¬⟨0+1⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0+1⟩<x) → (∀x. ¬⟨0+1⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0+1⟩<x) → (∀x. ¬⟨0+1⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0+1⟩<x) → (∀x. ¬⟨0+1⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0+1⟩<x) → (∀x. ¬⟨0+1⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0+1⟩<x) → (∀x. ¬⟨0+1⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨0+x⟩<0) → (∀x. ¬⟨0+x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨0+x⟩<0) → (∀x. ¬⟨0+x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨0+x⟩<0) → (∀x. ¬⟨0+x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨0+x⟩<0) → (∀x. ¬⟨0+x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨0+x⟩<0) → (∀x. ¬⟨0+x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨0+x⟩<0) → (∀x. ¬⟨0+x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨0+x⟩<0) → (∀x. ¬⟨0+x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨0+x⟩<0) → (∀x. ¬⟨0+x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨0+x⟩<1) → (∀x. ¬⟨0+x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨0+x⟩<1) → (∀x. ¬⟨0+x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨0+x⟩<1) → (∀x. ¬⟨0+x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨0+x⟩<1) → (∀x. ¬⟨0+x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨0+x⟩<1) → (∀x. ¬⟨0+x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨0+x⟩<1) → (∀x. ¬⟨0+x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨0+x⟩<1) → (∀x. ¬⟨0+x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨0+x⟩<1) → (∀x. ¬⟨0+x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0+x⟩<x) → (∀x. ¬⟨0+x⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1+0⟩<x) → (∀x. ¬⟨1+0⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1+0⟩<x) → (∀x. ¬⟨1+0⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1+0⟩<x) → (∀x. ¬⟨1+0⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1+0⟩<x) → (∀x. ¬⟨1+0⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1+0⟩<x) → (∀x. ¬⟨1+0⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1+0⟩<x) → (∀x. ¬⟨1+0⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1+0⟩<x) → (∀x. ¬⟨1+0⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1+0⟩<x) → (∀x. ¬⟨1+0⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1+1⟩<x) → (∀x. ¬⟨1+1⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1+1⟩<x) → (∀x. ¬⟨1+1⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1+1⟩<x) → (∀x. ¬⟨1+1⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1+1⟩<x) → (∀x. ¬⟨1+1⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1+1⟩<x) → (∀x. ¬⟨1+1⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1+1⟩<x) → (∀x. ¬⟨1+1⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1+1⟩<x) → (∀x. ¬⟨1+1⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1+1⟩<x) → (∀x. ¬⟨1+1⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1+x⟩<0) → (∀x. ¬⟨1+x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨1+x⟩<0) → (∀x. ¬⟨1+x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨1+x⟩<0) → (∀x. ¬⟨1+x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨1+x⟩<0) → (∀x. ¬⟨1+x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨1+x⟩<0) → (∀x. ¬⟨1+x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨1+x⟩<0) → (∀x. ¬⟨1+x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨1+x⟩<0) → (∀x. ¬⟨1+x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨1+x⟩<0) → (∀x. ¬⟨1+x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨1+x⟩<1) → (∀x. ¬⟨1+x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨1+x⟩<1) → (∀x. ¬⟨1+x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨1+x⟩<1) → (∀x. ¬⟨1+x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨1+x⟩<1) → (∀x. ¬⟨1+x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨1+x⟩<1) → (∀x. ¬⟨1+x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨1+x⟩<1) → (∀x. ¬⟨1+x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨1+x⟩<1) → (∀x. ¬⟨1+x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨1+x⟩<1) → (∀x. ¬⟨1+x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1+x⟩<x) → (∀x. ¬⟨1+x⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+0⟩<0) → (∀x. ¬⟨x+0⟩<0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+0⟩<0) → (∀x. ¬⟨x+0⟩<0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+0⟩<0) → (∀x. ¬⟨x+0⟩<0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+0⟩<0) → (∀x. ¬⟨x+0⟩<0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+0⟩<0) → (∀x. ¬⟨x+0⟩<0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+0⟩<0) → (∀x. ¬⟨x+0⟩<0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+0⟩<0) → (∀x. ¬⟨x+0⟩<0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+0⟩<0) → (∀x. ¬⟨x+0⟩<0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+0⟩<1) → (∀x. ¬⟨x+0⟩<1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+0⟩<1) → (∀x. ¬⟨x+0⟩<1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+0⟩<1) → (∀x. ¬⟨x+0⟩<1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+0⟩<1) → (∀x. ¬⟨x+0⟩<1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+0⟩<1) → (∀x. ¬⟨x+0⟩<1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+0⟩<1) → (∀x. ¬⟨x+0⟩<1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+0⟩<1) → (∀x. ¬⟨x+0⟩<1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+0⟩<1) → (∀x. ¬⟨x+0⟩<1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+0⟩<x) → (∀x. ¬⟨x+0⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+1⟩<0) → (∀x. ¬⟨x+1⟩<0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+1⟩<0) → (∀x. ¬⟨x+1⟩<0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+1⟩<0) → (∀x. ¬⟨x+1⟩<0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+1⟩<0) → (∀x. ¬⟨x+1⟩<0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+1⟩<0) → (∀x. ¬⟨x+1⟩<0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+1⟩<0) → (∀x. ¬⟨x+1⟩<0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+1⟩<0) → (∀x. ¬⟨x+1⟩<0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+1⟩<0) → (∀x. ¬⟨x+1⟩<0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+1⟩<1) → (∀x. ¬⟨x+1⟩<1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+1⟩<1) → (∀x. ¬⟨x+1⟩<1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+1⟩<1) → (∀x. ¬⟨x+1⟩<1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+1⟩<1) → (∀x. ¬⟨x+1⟩<1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+1⟩<1) → (∀x. ¬⟨x+1⟩<1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+1⟩<1) → (∀x. ¬⟨x+1⟩<1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+1⟩<1) → (∀x. ¬⟨x+1⟩<1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+1⟩<1) → (∀x. ¬⟨x+1⟩<1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+1⟩<x) → (∀x. ¬⟨x+1⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+x⟩<0) → (∀x. ¬⟨x+x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+x⟩<1) → (∀x. ¬⟨x+x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x+x⟩<x) → (∀x. ¬⟨x+x⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨0⋅0⟩<x) → (∀x. ¬⟨0⋅0⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0⋅0⟩<x) → (∀x. ¬⟨0⋅0⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0⋅0⟩<x) → (∀x. ¬⟨0⋅0⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0⋅0⟩<x) → (∀x. ¬⟨0⋅0⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0⋅0⟩<x) → (∀x. ¬⟨0⋅0⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0⋅0⟩<x) → (∀x. ¬⟨0⋅0⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0⋅0⟩<x) → (∀x. ¬⟨0⋅0⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0⋅0⟩<x) → (∀x. ¬⟨0⋅0⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨0⋅1⟩<x) → (∀x. ¬⟨0⋅1⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0⋅1⟩<x) → (∀x. ¬⟨0⋅1⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0⋅1⟩<x) → (∀x. ¬⟨0⋅1⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0⋅1⟩<x) → (∀x. ¬⟨0⋅1⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0⋅1⟩<x) → (∀x. ¬⟨0⋅1⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0⋅1⟩<x) → (∀x. ¬⟨0⋅1⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0⋅1⟩<x) → (∀x. ¬⟨0⋅1⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0⋅1⟩<x) → (∀x. ¬⟨0⋅1⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨0⋅x⟩<0) → (∀x. ¬⟨0⋅x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨0⋅x⟩<0) → (∀x. ¬⟨0⋅x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨0⋅x⟩<0) → (∀x. ¬⟨0⋅x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨0⋅x⟩<0) → (∀x. ¬⟨0⋅x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨0⋅x⟩<0) → (∀x. ¬⟨0⋅x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨0⋅x⟩<0) → (∀x. ¬⟨0⋅x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨0⋅x⟩<0) → (∀x. ¬⟨0⋅x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨0⋅x⟩<0) → (∀x. ¬⟨0⋅x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨0⋅x⟩<1) → (∀x. ¬⟨0⋅x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨0⋅x⟩<1) → (∀x. ¬⟨0⋅x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨0⋅x⟩<1) → (∀x. ¬⟨0⋅x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨0⋅x⟩<1) → (∀x. ¬⟨0⋅x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨0⋅x⟩<1) → (∀x. ¬⟨0⋅x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨0⋅x⟩<1) → (∀x. ¬⟨0⋅x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨0⋅x⟩<1) → (∀x. ¬⟨0⋅x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨0⋅x⟩<1) → (∀x. ¬⟨0⋅x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨0⋅x⟩<x) → (∀x. ¬⟨0⋅x⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1⋅0⟩<x) → (∀x. ¬⟨1⋅0⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1⋅0⟩<x) → (∀x. ¬⟨1⋅0⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1⋅0⟩<x) → (∀x. ¬⟨1⋅0⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1⋅0⟩<x) → (∀x. ¬⟨1⋅0⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1⋅0⟩<x) → (∀x. ¬⟨1⋅0⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1⋅0⟩<x) → (∀x. ¬⟨1⋅0⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1⋅0⟩<x) → (∀x. ¬⟨1⋅0⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1⋅0⟩<x) → (∀x. ¬⟨1⋅0⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1⋅1⟩<x) → (∀x. ¬⟨1⋅1⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1⋅1⟩<x) → (∀x. ¬⟨1⋅1⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1⋅1⟩<x) → (∀x. ¬⟨1⋅1⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1⋅1⟩<x) → (∀x. ¬⟨1⋅1⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1⋅1⟩<x) → (∀x. ¬⟨1⋅1⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1⋅1⟩<x) → (∀x. ¬⟨1⋅1⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1⋅1⟩<x) → (∀x. ¬⟨1⋅1⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1⋅1⟩<x) → (∀x. ¬⟨1⋅1⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1⋅x⟩<0) → (∀x. ¬⟨1⋅x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨1⋅x⟩<0) → (∀x. ¬⟨1⋅x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨1⋅x⟩<0) → (∀x. ¬⟨1⋅x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨1⋅x⟩<0) → (∀x. ¬⟨1⋅x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨1⋅x⟩<0) → (∀x. ¬⟨1⋅x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨1⋅x⟩<0) → (∀x. ¬⟨1⋅x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨1⋅x⟩<0) → (∀x. ¬⟨1⋅x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨1⋅x⟩<0) → (∀x. ¬⟨1⋅x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨1⋅x⟩<1) → (∀x. ¬⟨1⋅x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨1⋅x⟩<1) → (∀x. ¬⟨1⋅x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨1⋅x⟩<1) → (∀x. ¬⟨1⋅x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨1⋅x⟩<1) → (∀x. ¬⟨1⋅x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨1⋅x⟩<1) → (∀x. ¬⟨1⋅x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨1⋅x⟩<1) → (∀x. ¬⟨1⋅x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨1⋅x⟩<1) → (∀x. ¬⟨1⋅x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨1⋅x⟩<1) → (∀x. ¬⟨1⋅x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨1⋅x⟩<x) → (∀x. ¬⟨1⋅x⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅0⟩<0) → (∀x. ¬⟨x⋅0⟩<0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅0⟩<0) → (∀x. ¬⟨x⋅0⟩<0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅0⟩<0) → (∀x. ¬⟨x⋅0⟩<0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅0⟩<0) → (∀x. ¬⟨x⋅0⟩<0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅0⟩<0) → (∀x. ¬⟨x⋅0⟩<0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅0⟩<0) → (∀x. ¬⟨x⋅0⟩<0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅0⟩<0) → (∀x. ¬⟨x⋅0⟩<0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅0⟩<0) → (∀x. ¬⟨x⋅0⟩<0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅0⟩<1) → (∀x. ¬⟨x⋅0⟩<1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅0⟩<1) → (∀x. ¬⟨x⋅0⟩<1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅0⟩<1) → (∀x. ¬⟨x⋅0⟩<1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅0⟩<1) → (∀x. ¬⟨x⋅0⟩<1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅0⟩<1) → (∀x. ¬⟨x⋅0⟩<1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅0⟩<1) → (∀x. ¬⟨x⋅0⟩<1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅0⟩<1) → (∀x. ¬⟨x⋅0⟩<1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅0⟩<1) → (∀x. ¬⟨x⋅0⟩<1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅0⟩<x) → (∀x. ¬⟨x⋅0⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅1⟩<0) → (∀x. ¬⟨x⋅1⟩<0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅1⟩<0) → (∀x. ¬⟨x⋅1⟩<0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅1⟩<0) → (∀x. ¬⟨x⋅1⟩<0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅1⟩<0) → (∀x. ¬⟨x⋅1⟩<0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅1⟩<0) → (∀x. ¬⟨x⋅1⟩<0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅1⟩<0) → (∀x. ¬⟨x⋅1⟩<0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅1⟩<0) → (∀x. ¬⟨x⋅1⟩<0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅1⟩<0) → (∀x. ¬⟨x⋅1⟩<0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅1⟩<1) → (∀x. ¬⟨x⋅1⟩<1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅1⟩<1) → (∀x. ¬⟨x⋅1⟩<1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅1⟩<1) → (∀x. ¬⟨x⋅1⟩<1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅1⟩<1) → (∀x. ¬⟨x⋅1⟩<1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅1⟩<1) → (∀x. ¬⟨x⋅1⟩<1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅1⟩<1) → (∀x. ¬⟨x⋅1⟩<1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅1⟩<1) → (∀x. ¬⟨x⋅1⟩<1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅1⟩<1) → (∀x. ¬⟨x⋅1⟩<1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅1⟩<x) → (∀x. ¬⟨x⋅1⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅x⟩<0) → (∀x. ¬⟨x⋅x⟩<0 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅x⟩<1) → (∀x. ¬⟨x⋅x⟩<1 → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 1<1))
((¬0=0 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 0=0))
((¬0=1 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 0=1))
((¬1=0 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 1=0))
((¬1=1 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 1=1))
((¬0<0 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 0<0))
((¬0<1 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 0<1))
((¬1<0 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 1<0))
((¬1<1 → ¬∀x. ¬⟨x⋅x⟩<x) → (∀x. ¬⟨x⋅x⟩<x → 1<1))
((¬0=0 → ¬∀y. ¬¬0=y) → (∀y. ¬¬0=y → 0=0))
((¬0=1 → ¬∀y. ¬¬0=y) → (∀y. ¬¬0=y → 0=1))
((¬1=0 → ¬∀y. ¬¬0=y) → (∀y. ¬¬0=y → 1=0))
((¬1=1 → ¬∀y. ¬¬0=y) → (∀y. ¬¬0=y → 1=1))
((¬0<0 → ¬∀y. ¬¬0=y) → (∀y. ¬¬0=y → 0<0))
((¬0<1 → ¬∀y. ¬¬0=y) → (∀y. ¬¬0=y → 0<1))
((¬1<0 → ¬∀y. ¬¬0=y) → (∀y. ¬¬0=y → 1<0))
((¬1<1 → ¬∀y. ¬¬0=y) → (∀y. ¬¬0=y → 1<1))
((¬0=0 → ¬∀y. ¬¬1=y) → (∀y. ¬¬1=y → 0=0))
((¬0=1 → ¬∀y. ¬¬1=y) → (∀y. ¬¬1=y → 0=1))
((¬1=0 → ¬∀y. ¬¬1=y) → (∀y. ¬¬1=y → 1=0))
((¬1=1 → ¬∀y. ¬¬1=y) → (∀y. ¬¬1=y → 1=1))
((¬0<0 → ¬∀y. ¬¬1=y) → (∀y. ¬¬1=y → 0<0))
((¬0<1 → ¬∀y. ¬¬1=y) → (∀y. ¬¬1=y → 0<1))
((¬1<0 → ¬∀y. ¬¬1=y) → (∀y. ¬¬1=y → 1<0))
((¬1<1 → ¬∀y. ¬¬1=y) → (∀y. ¬¬1=y → 1<1))
((¬0=0 → ¬∀y. ¬¬y=0) → (∀y. ¬¬y=0 → 0=0))
((¬0=1 → ¬∀y. ¬¬y=0) → (∀y. ¬¬y=0 → 0=1))
((¬1=0 → ¬∀y. ¬¬y=0) → (∀y. ¬¬y=0 → 1=0))
((¬1=1 → ¬∀y. ¬¬y=0) → (∀y. ¬¬y=0 → 1=1))
((¬0<0 → ¬∀y. ¬¬y=0) → (∀y. ¬¬y=0 → 0<0))
((¬0<1 → ¬∀y. ¬¬y=0) → (∀y. ¬¬y=0 → 0<1))
((¬1<0 → ¬∀y. ¬¬y=0) → (∀y. ¬¬y=0 → 1<0))
((¬1<1 → ¬∀y. ¬¬y=0) → (∀y. ¬¬y=0 → 1<1))
((¬0=0 → ¬∀y. ¬¬y=1) → (∀y. ¬¬y=1 → 0=0))
((¬0=1 → ¬∀y. ¬¬y=1) → (∀y. ¬¬y=1 → 0=1))
((¬1=0 → ¬∀y. ¬¬y=1) → (∀y. ¬¬y=1 → 1=0))
((¬1=1 → ¬∀y. ¬¬y=1) → (∀y. ¬¬y=1 → 1=1))
((¬0<0 → ¬∀y. ¬¬y=1) → (∀y. ¬¬y=1 → 0<0))
((¬0<1 → ¬∀y. ¬¬y=1) → (∀y. ¬¬y=1 → 0<1))
((¬1<0 → ¬∀y. ¬¬y=1) → (∀y. ¬¬y=1 → 1<0))
((¬1<1 → ¬∀y. ¬¬y=1) → (∀y. ¬¬y=1 → 1<1))
((¬0=0 → ¬∀y. ¬¬0<y) → (∀y. ¬¬0<y → 0=0))
((¬0=1 → ¬∀y. ¬¬0<y) → (∀y. ¬¬0<y → 0=1))
((¬1=0 → ¬∀y. ¬¬0<y) → (∀y. ¬¬0<y → 1=0))
((¬1=1 → ¬∀y. ¬¬0<y) → (∀y. ¬¬0<y → 1=1))
((¬0<0 → ¬∀y. ¬¬0<y) → (∀y. ¬¬0<y → 0<0))
((¬0<1 → ¬∀y. ¬¬0<y) → (∀y. ¬¬0<y → 0<1))
((¬1<0 → ¬∀y. ¬¬0<y) → (∀y. ¬¬0<y → 1<0))
((¬1<1 → ¬∀y. ¬¬0<y) → (∀y. ¬¬0<y → 1<1))
((¬0=0 → ¬∀y. ¬¬1<y) → (∀y. ¬¬1<y → 0=0))
((¬0=1 → ¬∀y. ¬¬1<y) → (∀y. ¬¬1<y → 0=1))
((¬1=0 → ¬∀y. ¬¬1<y) → (∀y. ¬¬1<y → 1=0))
((¬1=1 → ¬∀y. ¬¬1<y) → (∀y. ¬¬1<y → 1=1))
((¬0<0 → ¬∀y. ¬¬1<y) → (∀y. ¬¬1<y → 0<0))
((¬0<1 → ¬∀y. ¬¬1<y) → (∀y. ¬¬1<y → 0<1))
((¬1<0 → ¬∀y. ¬¬1<y) → (∀y. ¬¬1<y → 1<0))
((¬1<1 → ¬∀y. ¬¬1<y) → (∀y. ¬¬1<y → 1<1))
((¬0=0 → ¬∀y. ¬¬y<0) → (∀y. ¬¬y<0 → 0=0))
((¬0=1 → ¬∀y. ¬¬y<0) → (∀y. ¬¬y<0 → 0=1))
((¬1=0 → ¬∀y. ¬¬y<0) → (∀y. ¬¬y<0 → 1=0))
((¬1=1 → ¬∀y. ¬¬y<0) → (∀y. ¬¬y<0 → 1=1))
((¬0<0 → ¬∀y. ¬¬y<0) → (∀y. ¬¬y<0 → 0<0))
((¬0<1 → ¬∀y. ¬¬y<0) → (∀y. ¬¬y<0 → 0<1))
((¬1<0 → ¬∀y. ¬¬y<0) → (∀y. ¬¬y<0 → 1<0))
((¬1<1 → ¬∀y. ¬¬y<0) → (∀y. ¬¬y<0 → 1<1))
((¬0=0 → ¬∀y. ¬¬y<1) → (∀y. ¬¬y<1 → 0=0))
((¬0=1 → ¬∀y. ¬¬y<1) → (∀y. ¬¬y<1 → 0=1))
((¬1=0 → ¬∀y. ¬¬y<1) → (∀y. ¬¬y<1 → 1=0))
((¬1=1 → ¬∀y. ¬¬y<1) → (∀y. ¬¬y<1 → 1=1))
((¬0<0 → ¬∀y. ¬¬y<1) → (∀y. ¬¬y<1 → 0<0))
((¬0<1 → ¬∀y. ¬¬y<1) → (∀y. ¬¬y<1 → 0<1))
((¬1<0 → ¬∀y. ¬¬y<1) → (∀y. ¬¬y<1 → 1<0))
((¬1<1 → ¬∀y. ¬¬y<1) → (∀y. ¬¬y<1 → 1<1))
((¬0=0 → ¬∀x. ¬¬¬0=x) → (∀x. ¬¬¬0=x → 0=0))
((¬0=1 → ¬∀x. ¬¬¬0=x) → (∀x. ¬¬¬0=x → 0=1))
((¬1=0 → ¬∀x. ¬¬¬0=x) → (∀x. ¬¬¬0=x → 1=0))
((¬1=1 → ¬∀x. ¬¬¬0=x) → (∀x. ¬¬¬0=x → 1=1))
((¬0<0 → ¬∀x. ¬¬¬0=x) → (∀x. ¬¬¬0=x → 0<0))
((¬0<1 → ¬∀x. ¬¬¬0=x) → (∀x. ¬¬¬0=x → 0<1))
((¬1<0 → ¬∀x. ¬¬¬0=x) → (∀x. ¬¬¬0=x → 1<0))
((¬1<1 → ¬∀x. ¬¬¬0=x) → (∀x. ¬¬¬0=x → 1<1))
((¬0=0 → ¬∀x. ¬¬¬1=x) → (∀x. ¬¬¬1=x → 0=0))
((¬0=1 → ¬∀x. ¬¬¬1=x) → (∀x. ¬¬¬1=x → 0=1))
((¬1=0 → ¬∀x. ¬¬¬1=x) → (∀x. ¬¬¬1=x → 1=0))
((¬1=1 → ¬∀x. ¬¬¬1=x) → (∀x. ¬¬¬1=x → 1=1))
((¬0<0 → ¬∀x. ¬¬¬1=x) → (∀x. ¬¬¬1=x → 0<0))
((¬0<1 → ¬∀x. ¬¬¬1=x) → (∀x. ¬¬¬1=x → 0<1))
((¬1<0 → ¬∀x. ¬¬¬1=x) → (∀x. ¬¬¬1=x → 1<0))
((¬1<1 → ¬∀x. ¬¬¬1=x) → (∀x. ¬¬¬1=x → 1<1))
((¬0=0 → ¬∀x. ¬¬¬x=0) → (∀x. ¬¬¬x=0 → 0=0))
((¬0=1 → ¬∀x. ¬¬¬x=0) → (∀x. ¬¬¬x=0 → 0=1))
((¬1=0 → ¬∀x. ¬¬¬x=0) → (∀x. ¬¬¬x=0 → 1=0))
((¬1=1 → ¬∀x. ¬¬¬x=0) → (∀x. ¬¬¬x=0 → 1=1))
((¬0<0 → ¬∀x. ¬¬¬x=0) → (∀x. ¬¬¬x=0 → 0<0))
((¬0<1 → ¬∀x. ¬¬¬x=0) → (∀x. ¬¬¬x=0 → 0<1))
((¬1<0 → ¬∀x. ¬¬¬x=0) → (∀x. ¬¬¬x=0 → 1<0))
((¬1<1 → ¬∀x. ¬¬¬x=0) → (∀x. ¬¬¬x=0 → 1<1))
((¬0=0 → ¬∀x. ¬¬¬x=1) → (∀x. ¬¬¬x=1 → 0=0))
((¬0=1 → ¬∀x. ¬¬¬x=1) → (∀x. ¬¬¬x=1 → 0=1))
((¬1=0 → ¬∀x. ¬¬¬x=1) → (∀x. ¬¬¬x=1 → 1=0))
((¬1=1 → ¬∀x. ¬¬¬x=1) → (∀x. ¬¬¬x=1 → 1=1))
((¬0<0 → ¬∀x. ¬¬¬x=1) → (∀x. ¬¬¬x=1 → 0<0))
((¬0<1 → ¬∀x. ¬¬¬x=1) → (∀x. ¬¬¬x=1 → 0<1))
((¬1<0 → ¬∀x. ¬¬¬x=1) → (∀x. ¬¬¬x=1 → 1<0))
((¬1<1 → ¬∀x. ¬¬¬x=1) → (∀x. ¬¬¬x=1 → 1<1))
((¬0=0 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 0=0))
((¬0=1 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 0=1))
((¬1=0 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 1=0))
((¬1=1 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 1=1))
((¬0<0 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 0<0))
((¬0<1 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 0<1))
((¬1<0 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 1<0))
((¬1<1 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 1<1))
((¬0=0 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 0=0))
((¬0=1 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 0=1))
((¬1=0 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 1=0))
((¬1=1 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 1=1))
((¬0<0 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 0<0))
((¬0<1 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 0<1))
((¬1<0 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 1<0))
((¬1<1 → ¬∀x. ¬¬¬x=x) → (∀x. ¬¬¬x=x → 1<1))
((¬0=0 → ¬∀x. ¬¬¬0<x) → (∀x. ¬¬¬0<x → 0=0))
((¬0=1 → ¬∀x. ¬¬¬0<x) → (∀x. ¬¬¬0<x → 0=1))
((¬1=0 → ¬∀x. ¬¬¬0<x) → (∀x. ¬¬¬0<x → 1=0))
((¬1=1 → ¬∀x. ¬¬¬0<x) → (∀x. ¬¬¬0<x → 1=1))
((¬0<0 → ¬∀x. ¬¬¬0<x) → (∀x. ¬¬¬0<x → 0<0))
((¬0<1 → ¬∀x. ¬¬¬0<x) → (∀x. ¬¬¬0<x → 0<1))
((¬1<0 → ¬∀x. ¬¬¬0<x) → (∀x. ¬¬¬0<x → 1<0))
((¬1<1 → ¬∀x. ¬¬¬0<x) → (∀x. ¬¬¬0<x → 1<1))
((¬0=0 → ¬∀x. ¬¬¬1<x) → (∀x. ¬¬¬1<x → 0=0))
((¬0=1 → ¬∀x. ¬¬¬1<x) → (∀x. ¬¬¬1<x → 0=1))
((¬1=0 → ¬∀x. ¬¬¬1<x) → (∀x. ¬¬¬1<x → 1=0))
((¬1=1 → ¬∀x. ¬¬¬1<x) → (∀x. ¬¬¬1<x → 1=1))
((¬0<0 → ¬∀x. ¬¬¬1<x) → (∀x. ¬¬¬1<x → 0<0))
((¬0<1 → ¬∀x. ¬¬¬1<x) → (∀x. ¬¬¬1<x → 0<1))
((¬1<0 → ¬∀x. ¬¬¬1<x) → (∀x. ¬¬¬1<x → 1<0))
((¬1<1 → ¬∀x. ¬¬¬1<x) → (∀x. ¬¬¬1<x → 1<1))
((¬0=0 → ¬∀x. ¬¬¬x<0) → (∀x. ¬¬¬x<0 → 0=0))
((¬0=1 → ¬∀x. ¬¬¬x<0) → (∀x. ¬¬¬x<0 → 0=1))
((¬1=0 → ¬∀x. ¬¬¬x<0) → (∀x. ¬¬¬x<0 → 1=0))
((¬1=1 → ¬∀x. ¬¬¬x<0) → (∀x. ¬¬¬x<0 → 1=1))
((¬0<0 → ¬∀x. ¬¬¬x<0) → (∀x. ¬¬¬x<0 → 0<0))
((¬0<1 → ¬∀x. ¬¬¬x<0) → (∀x. ¬¬¬x<0 → 0<1))
((¬1<0 → ¬∀x. ¬¬¬x<0) → (∀x. ¬¬¬x<0 → 1<0))
((¬1<1 → ¬∀x. ¬¬¬x<0) → (∀x. ¬¬¬x<0 → 1<1))
((¬0=0 → ¬∀x. ¬¬¬x<1) → (∀x. ¬¬¬x<1 → 0=0))
((¬0=1 → ¬∀x. ¬¬¬x<1) → (∀x. ¬¬¬x<1 → 0=1))
((¬1=0 → ¬∀x. ¬¬¬x<1) → (∀x. ¬¬¬x<1 → 1=0))
((¬1=1 → ¬∀x. ¬¬¬x<1) → (∀x. ¬¬¬x<1 → 1=1))
((¬0<0 → ¬∀x. ¬¬¬x<1) → (∀x. ¬¬¬x<1 → 0<0))
((¬0<1 → ¬∀x. ¬¬¬x<1) → (∀x. ¬¬¬x<1 → 0<1))
((¬1<0 → ¬∀x. ¬¬¬x<1) → (∀x. ¬¬¬x<1 → 1<0))
((¬1<1 → ¬∀x. ¬¬¬x<1) → (∀x. ¬¬¬x<1 → 1<1))
((¬0=0 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 0=0))
((¬0=1 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 0=1))
((¬1=0 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 1=0))
((¬1=1 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 1=1))
((¬0<0 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 0<0))
((¬0<1 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 0<1))
((¬1<0 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 1<0))
((¬1<1 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 1<1))
((¬0=0 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 0=0))
((¬0=1 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 0=1))
((¬1=0 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 1=0))
((¬1=1 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 1=1))
((¬0<0 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 0<0))
((¬0<1 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 0<1))
((¬1<0 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 1<0))
((¬1<1 → ¬∀x. ¬¬¬x<x) → (∀x. ¬¬¬x<x → 1<1))
((¬0=0 → ¬∀y. ¬∀x. x=y) → (∀y. ¬∀x. x=y → 0=0))
((¬0=1 → ¬∀y. ¬∀x. x=y) → (∀y. ¬∀x. x=y → 0=1))
((¬1=0 → ¬∀y. ¬∀x. x=y) → (∀y. ¬∀x. x=y → 1=0))
((¬1=1 → ¬∀y. ¬∀x. x=y) → (∀y. ¬∀x. x=y → 1=1))
((¬0<0 → ¬∀y. ¬∀x. x=y) → (∀y. ¬∀x. x=y → 0<0))
((¬0<1 → ¬∀y. ¬∀x. x=y) → (∀y. ¬∀x. x=y → 0<1))
((¬1<0 → ¬∀y. ¬∀x. x=y) → (∀y. ¬∀x. x=y → 1<0))
((¬1<1 → ¬∀y. ¬∀x. x=y) → (∀y. ¬∀x. x=y → 1<1))
((¬0=0 → ¬∀x. ¬∀y. x=y) → (∀x. ¬∀y. x=y → 0=0))
((¬0=1 → ¬∀x. ¬∀y. x=y) → (∀x. ¬∀y. x=y → 0=1))
((¬1=0 → ¬∀x. ¬∀y. x=y) → (∀x. ¬∀y. x=y → 1=0))
((¬1=1 → ¬∀x. ¬∀y. x=y) → (∀x. ¬∀y. x=y → 1=1))
((¬0<0 → ¬∀x. ¬∀y. x=y) → (∀x. ¬∀y. x=y → 0<0))
((¬0<1 → ¬∀x. ¬∀y. x=y) → (∀x. ¬∀y. x=y → 0<1))
((¬1<0 → ¬∀x. ¬∀y. x=y) → (∀x. ¬∀y. x=y → 1<0))
((¬1<1 → ¬∀x. ¬∀y. x=y) → (∀x. ¬∀y. x=y → 1<1))
((¬0=0 → ¬∀x. ¬∀y. y=x) → (∀x. ¬∀y. y=x → 0=0))
((¬0=1 → ¬∀x. ¬∀y. y=x) → (∀x. ¬∀y. y=x → 0=1))
((¬1=0 → ¬∀x. ¬∀y. y=x) → (∀x. ¬∀y. y=x → 1=0))
((¬1=1 → ¬∀x. ¬∀y. y=x) → (∀x. ¬∀y. y=x → 1=1))
((¬0<0 → ¬∀x. ¬∀y. y=x) → (∀x. ¬∀y. y=x → 0<0))
((¬0<1 → ¬∀x. ¬∀y. y=x) → (∀x. ¬∀y. y=x → 0<1))
((¬1<0 → ¬∀x. ¬∀y. y=x) → (∀x. ¬∀y. y=x → 1<0))
((¬1<1 → ¬∀x. ¬∀y. y=x) → (∀x. ¬∀y. y=x → 1<1))
((¬0=0 → ¬∀y. ¬∀x. y=x) → (∀y. ¬∀x. y=x → 0=0))
((¬0=1 → ¬∀y. ¬∀x. y=x) → (∀y. ¬∀x. y=x → 0=1))
((¬1=0 → ¬∀y. ¬∀x. y=x) → (∀y. ¬∀x. y=x → 1=0))
((¬1=1 → ¬∀y. ¬∀x. y=x) → (∀y. ¬∀x. y=x → 1=1))
((¬0<0 → ¬∀y. ¬∀x. y=x) → (∀y. ¬∀x. y=x → 0<0))
((¬0<1 → ¬∀y. ¬∀x. y=x) → (∀y. ¬∀x. y=x → 0<1))
((¬1<0 → ¬∀y. ¬∀x. y=x) → (∀y. ¬∀x. y=x → 1<0))
((¬1<1 → ¬∀y. ¬∀x. y=x) → (∀y. ¬∀x. y=x → 1<1))
((¬0=0 → ¬∀y. ¬∀x. x<y) → (∀y. ¬∀x. x<y → 0=0))
((¬0=1 → ¬∀y. ¬∀x. x<y) → (∀y. ¬∀x. x<y → 0=1))
((¬1=0 → ¬∀y. ¬∀x. x<y) → (∀y. ¬∀x. x<y → 1=0))
((¬1=1 → ¬∀y. ¬∀x. x<y) → (∀y. ¬∀x. x<y → 1=1))
((¬0<0 → ¬∀y. ¬∀x. x<y) → (∀y. ¬∀x. x<y → 0<0))
((¬0<1 → ¬∀y. ¬∀x. x<y) → (∀y. ¬∀x. x<y → 0<1))
((¬1<0 → ¬∀y. ¬∀x. x<y) → (∀y. ¬∀x. x<y → 1<0))
((¬1<1 → ¬∀y. ¬∀x. x<y) → (∀y. ¬∀x. x<y → 1<1))
((¬0=0 → ¬∀x. ¬∀y. x<y) → (∀x. ¬∀y. x<y → 0=0))
((¬0=1 → ¬∀x. ¬∀y. x<y) → (∀x. ¬∀y. x<y → 0=1))
((¬1=0 → ¬∀x. ¬∀y. x<y) → (∀x. ¬∀y. x<y → 1=0))
((¬1=1 → ¬∀x. ¬∀y. x<y) → (∀x. ¬∀y. x<y → 1=1))
((¬0<0 → ¬∀x. ¬∀y. x<y) → (∀x. ¬∀y. x<y → 0<0))
((¬0<1 → ¬∀x. ¬∀y. x<y) → (∀x. ¬∀y. x<y → 0<1))
((¬1<0 → ¬∀x. ¬∀y. x<y) → (∀x. ¬∀y. x<y → 1<0))
((¬1<1 → ¬∀x. ¬∀y. x<y) → (∀x. ¬∀y. x<y → 1<1))
((¬0=0 → ¬∀x. ¬∀y. y<x) → (∀x. ¬∀y. y<x → 0=0))
((¬0=1 → ¬∀x. ¬∀y. y<x) → (∀x. ¬∀y. y<x → 0=1))
((¬1=0 → ¬∀x. ¬∀y. y<x) → (∀x. ¬∀y. y<x → 1=0))
((¬1=1 → ¬∀x. ¬∀y. y<x) → (∀x. ¬∀y. y<x → 1=1))
((¬0<0 → ¬∀x. ¬∀y. y<x) → (∀x. ¬∀y. y<x → 0<0))
((¬0<1 → ¬∀x. ¬∀y. y<x) → (∀x. ¬∀y. y<x → 0<1))
((¬1<0 → ¬∀x. ¬∀y. y<x) → (∀x. ¬∀y. y<x → 1<0))
((¬1<1 → ¬∀x. ¬∀y. y<x) → (∀x. ¬∀y. y<x → 1<1))
((¬0=0 → ¬∀y. ¬∀x. y<x) → (∀y. ¬∀x. y<x → 0=0))
((¬0=1 → ¬∀y. ¬∀x. y<x) → (∀y. ¬∀x. y<x → 0=1))
((¬1=0 → ¬∀y. ¬∀x. y<x) → (∀y. ¬∀x. y<x → 1=0))
((¬1=1 → ¬∀y. ¬∀x. y<x) → (∀y. ¬∀x. y<x → 1=1))
((¬0<0 → ¬∀y. ¬∀x. y<x) → (∀y. ¬∀x. y<x → 0<0))
((¬0<1 → ¬∀y. ¬∀x. y<x) → (∀y. ¬∀x. y<x → 0<1))
((¬1<0 → ¬∀y. ¬∀x. y<x) → (∀y. ¬∀x. y<x → 1<0))
((¬1<1 → ¬∀y. ¬∀x. y<x) → (∀y. ¬∀x. y<x → 1<1))
((¬0=0 → ¬∀z. ∀x. x=z) → (∀z. ∀x. x=z → 0=0))
((¬0=1 → ¬∀z. ∀x. x=z) → (∀z. ∀x. x=z → 0=1))
((¬1=0 → ¬∀z. ∀x. x=z) → (∀z. ∀x. x=z → 1=0))
((¬1=1 → ¬∀z. ∀x. x=z) → (∀z. ∀x. x=z → 1=1))
((¬0<0 → ¬∀z. ∀x. x=z) → (∀z. ∀x. x=z → 0<0))
((¬0<1 → ¬∀z. ∀x. x=z) → (∀z. ∀x. x=z → 0<1))
((¬1<0 → ¬∀z. ∀x. x=z) → (∀z. ∀x. x=z → 1<0))
((¬1<1 → ¬∀z. ∀x. x=z) → (∀z. ∀x. x=z → 1<1))
((¬0=0 → ¬∀x. ∀z. x=z) → (∀x. ∀z. x=z → 0=0))
((¬0=1 → ¬∀x. ∀z. x=z) → (∀x. ∀z. x=z → 0=1))
((¬1=0 → ¬∀x. ∀z. x=z) → (∀x. ∀z. x=z → 1=0))
((¬1=1 → ¬∀x. ∀z. x=z) → (∀x. ∀z. x=z → 1=1))
((¬0<0 → ¬∀x. ∀z. x=z) → (∀x. ∀z. x=z → 0<0))
((¬0<1 → ¬∀x. ∀z. x=z) → (∀x. ∀z. x=z → 0<1))
((¬1<0 → ¬∀x. ∀z. x=z) → (∀x. ∀z. x=z → 1<0))
((¬1<1 → ¬∀x. ∀z. x=z) → (∀x. ∀z. x=z → 1<1))
((¬0=0 → ¬∀x. ∀z. z=x) → (∀x. ∀z. z=x → 0=0))
((¬0=1 → ¬∀x. ∀z. z=x) → (∀x. ∀z. z=x → 0=1))
((¬1=0 → ¬∀x. ∀z. z=x) → (∀x. ∀z. z=x → 1=0))
((¬1=1 → ¬∀x. ∀z. z=x) → (∀x. ∀z. z=x → 1=1))
((¬0<0 → ¬∀x. ∀z. z=x) → (∀x. ∀z. z=x → 0<0))
((¬0<1 → ¬∀x. ∀z. z=x) → (∀x. ∀z. z=x → 0<1))
((¬1<0 → ¬∀x. ∀z. z=x) → (∀x. ∀z. z=x → 1<0))
((¬1<1 → ¬∀x. ∀z. z=x) → (∀x. ∀z. z=x → 1<1))
((¬0=0 → ¬∀z. ∀x. z=x) → (∀z. ∀x. z=x → 0=0))
((¬0=1 → ¬∀z. ∀x. z=x) → (∀z. ∀x. z=x → 0=1))
((¬1=0 → ¬∀z. ∀x. z=x) → (∀z. ∀x. z=x → 1=0))
((¬1=1 → ¬∀z. ∀x. z=x) → (∀z. ∀x. z=x → 1=1))
((¬0<0 → ¬∀z. ∀x. z=x) → (∀z. ∀x. z=x → 0<0))
((¬0<1 → ¬∀z. ∀x. z=x) → (∀z. ∀x. z=x → 0<1))
((¬1<0 → ¬∀z. ∀x. z=x) → (∀z. ∀x. z=x → 1<0))
((¬1<1 → ¬∀z. ∀x. z=x) → (∀z. ∀x. z=x → 1<1))
((¬0=0 → ¬∀z. ∀x. x<z) → (∀z. ∀x. x<z → 0=0))
((¬0=1 → ¬∀z. ∀x. x<z) → (∀z. ∀x. x<z → 0=1))
((¬1=0 → ¬∀z. ∀x. x<z) → (∀z. ∀x. x<z → 1=0))
((¬1=1 → ¬∀z. ∀x. x<z) → (∀z. ∀x. x<z → 1=1))
((¬0<0 → ¬∀z. ∀x. x<z) → (∀z. ∀x. x<z → 0<0))
((¬0<1 → ¬∀z. ∀x. x<z) → (∀z. ∀x. x<z → 0<1))
((¬1<0 → ¬∀z. ∀x. x<z) → (∀z. ∀x. x<z → 1<0))
((¬1<1 → ¬∀z. ∀x. x<z) → (∀z. ∀x. x<z → 1<1))
((¬0=0 → ¬∀x. ∀z. x<z) → (∀x. ∀z. x<z → 0=0))
((¬0=1 → ¬∀x. ∀z. x<z) → (∀x. ∀z. x<z → 0=1))
((¬1=0 → ¬∀x. ∀z. x<z) → (∀x. ∀z. x<z → 1=0))
((¬1=1 → ¬∀x. ∀z. x<z) → (∀x. ∀z. x<z → 1=1))
((¬0<0 → ¬∀x. ∀z. x<z) → (∀x. ∀z. x<z → 0<0))
((¬0<1 → ¬∀x. ∀z. x<z) → (∀x. ∀z. x<z → 0<1))
((¬1<0 → ¬∀x. ∀z. x<z) → (∀x. ∀z. x<z → 1<0))
((¬1<1 → ¬∀x. ∀z. x<z) → (∀x. ∀z. x<z → 1<1))
((¬0=0 → ¬∀x. ∀z. z<x) → (∀x. ∀z. z<x → 0=0))
((¬0=1 → ¬∀x. ∀z. z<x) → (∀x. ∀z. z<x → 0=1))
((¬1=0 → ¬∀x. ∀z. z<x) → (∀x. ∀z. z<x → 1=0))
((¬1=1 → ¬∀x. ∀z. z<x) → (∀x. ∀z. z<x → 1=1))
((¬0<0 → ¬∀x. ∀z. z<x) → (∀x. ∀z. z<x → 0<0))
((¬0<1 → ¬∀x. ∀z. z<x) → (∀x. ∀z. z<x → 0<1))
((¬1<0 → ¬∀x. ∀z. z<x) → (∀x. ∀z. z<x → 1<0))
((¬1<1 → ¬∀x. ∀z. z<x) → (∀x. ∀z. z<x → 1<1))
((¬0=0 → ¬∀z. ∀x. z<x) → (∀z. ∀x. z<x → 0=0))
((¬0=1 → ¬∀z. ∀x. z<x) → (∀z. ∀x. z<x → 0=1))
((¬1=0 → ¬∀z. ∀x. z<x) → (∀z. ∀x. z<x → 1=0))
((¬1=1 → ¬∀z. ∀x. z<x) → (∀z. ∀x. z<x → 1=1))
((¬0<0 → ¬∀z. ∀x. z<x) → (∀z. ∀x. z<x → 0<0))
((¬0<1 → ¬∀z. ∀x. z<x) → (∀z. ∀x. z<x → 0<1))
((¬1<0 → ¬∀z. ∀x. z<x) → (∀z. ∀x. z<x → 1<0))
((¬1<1 → ¬∀z. ∀x. z<x) → (∀z. ∀x. z<x → 1<1))
((¬0=0 → ¬∀y. ∀x. ¬x=y) → (∀y. ∀x. ¬x=y → 0=0))
((¬0=1 → ¬∀y. ∀x. ¬x=y) → (∀y. ∀x. ¬x=y → 0=1))
((¬1=0 → ¬∀y. ∀x. ¬x=y) → (∀y. ∀x. ¬x=y → 1=0))
((¬1=1 → ¬∀y. ∀x. ¬x=y) → (∀y. ∀x. ¬x=y → 1=1))
((¬0<0 → ¬∀y. ∀x. ¬x=y) → (∀y. ∀x. ¬x=y → 0<0))
((¬0<1 → ¬∀y. ∀x. ¬x=y) → (∀y. ∀x. ¬x=y → 0<1))
((¬1<0 → ¬∀y. ∀x. ¬x=y) → (∀y. ∀x. ¬x=y → 1<0))
((¬1<1 → ¬∀y. ∀x. ¬x=y) → (∀y. ∀x. ¬x=y → 1<1))
((¬0=0 → ¬∀x. ∀y. ¬x=y) → (∀x. ∀y. ¬x=y → 0=0))
((¬0=1 → ¬∀x. ∀y. ¬x=y) → (∀x. ∀y. ¬x=y → 0=1))
((¬1=0 → ¬∀x. ∀y. ¬x=y) → (∀x. ∀y. ¬x=y → 1=0))
((¬1=1 → ¬∀x. ∀y. ¬x=y) → (∀x. ∀y. ¬x=y → 1=1))
((¬0<0 → ¬∀x. ∀y. ¬x=y) → (∀x. ∀y. ¬x=y → 0<0))
((¬0<1 → ¬∀x. ∀y. ¬x=y) → (∀x. ∀y. ¬x=y → 0<1))
((¬1<0 → ¬∀x. ∀y. ¬x=y) → (∀x. ∀y. ¬x=y → 1<0))
((¬1<1 → ¬∀x. ∀y. ¬x=y) → (∀x. ∀y. ¬x=y → 1<1))
((¬0=0 → ¬∀x. ∀y. ¬y=x) → (∀x. ∀y. ¬y=x → 0=0))
((¬0=1 → ¬∀x. ∀y. ¬y=x) → (∀x. ∀y. ¬y=x → 0=1))
((¬1=0 → ¬∀x. ∀y. ¬y=x) → (∀x. ∀y. ¬y=x → 1=0))
((¬1=1 → ¬∀x. ∀y. ¬y=x) → (∀x. ∀y. ¬y=x → 1=1))
((¬0<0 → ¬∀x. ∀y. ¬y=x) → (∀x. ∀y. ¬y=x → 0<0))
((¬0<1 → ¬∀x. ∀y. ¬y=x) → (∀x. ∀y. ¬y=x → 0<1))
((¬1<0 → ¬∀x. ∀y. ¬y=x) → (∀x. ∀y. ¬y=x → 1<0))
((¬1<1 → ¬∀x. ∀y. ¬y=x) → (∀x. ∀y. ¬y=x → 1<1))
((¬0=0 → ¬∀y. ∀x. ¬y=x) → (∀y. ∀x. ¬y=x → 0=0))
((¬0=1 → ¬∀y. ∀x. ¬y=x) → (∀y. ∀x. ¬y=x → 0=1))
((¬1=0 → ¬∀y. ∀x. ¬y=x) → (∀y. ∀x. ¬y=x → 1=0))
((¬1=1 → ¬∀y. ∀x. ¬y=x) → (∀y. ∀x. ¬y=x → 1=1))
((¬0<0 → ¬∀y. ∀x. ¬y=x) → (∀y. ∀x. ¬y=x → 0<0))
((¬0<1 → ¬∀y. ∀x. ¬y=x) → (∀y. ∀x. ¬y=x → 0<1))
((¬1<0 → ¬∀y. ∀x. ¬y=x) → (∀y. ∀x. ¬y=x → 1<0))
((¬1<1 → ¬∀y. ∀x. ¬y=x) → (∀y. ∀x. ¬y=x → 1<1))
((¬0=0 → ¬∀y. ∀x. ¬x<y) → (∀y. ∀x. ¬x<y → 0=0))
((¬0=1 → ¬∀y. ∀x. ¬x<y) → (∀y. ∀x. ¬x<y → 0=1))
((¬1=0 → ¬∀y. ∀x. ¬x<y) → (∀y. ∀x. ¬x<y → 1=0))
((¬1=1 → ¬∀y. ∀x. ¬x<y) → (∀y. ∀x. ¬x<y → 1=1))
((¬0<0 → ¬∀y. ∀x. ¬x<y) → (∀y. ∀x. ¬x<y → 0<0))
((¬0<1 → ¬∀y. ∀x. ¬x<y) → (∀y. ∀x. ¬x<y → 0<1))
((¬1<0 → ¬∀y. ∀x. ¬x<y) → (∀y. ∀x. ¬x<y → 1<0))
((¬1<1 → ¬∀y. ∀x. ¬x<y) → (∀y. ∀x. ¬x<y → 1<1))
((¬0=0 → ¬∀x. ∀y. ¬x<y) → (∀x. ∀y. ¬x<y → 0=0))
((¬0=1 → ¬∀x. ∀y. ¬x<y) → (∀x. ∀y. ¬x<y → 0=1))
((¬1=0 → ¬∀x. ∀y. ¬x<y) → (∀x. ∀y. ¬x<y → 1=0))
((¬1=1 → ¬∀x. ∀y. ¬x<y) → (∀x. ∀y. ¬x<y → 1=1))
((¬0<0 → ¬∀x. ∀y. ¬x<y) → (∀x. ∀y. ¬x<y → 0<0))
((¬0<1 → ¬∀x. ∀y. ¬x<y) → (∀x. ∀y. ¬x<y → 0<1))
((¬1<0 → ¬∀x. ∀y. ¬x<y) → (∀x. ∀y. ¬x<y → 1<0))
((¬1<1 → ¬∀x. ∀y. ¬x<y) → (∀x. ∀y. ¬x<y → 1<1))
((¬0=0 → ¬∀x. ∀y. ¬y<x) → (∀x. ∀y. ¬y<x → 0=0))
((¬0=1 → ¬∀x. ∀y. ¬y<x) → (∀x. ∀y. ¬y<x → 0=1))
((¬1=0 → ¬∀x. ∀y. ¬y<x) → (∀x. ∀y. ¬y<x → 1=0))
((¬1=1 → ¬∀x. ∀y. ¬y<x) → (∀x. ∀y. ¬y<x → 1=1))
((¬0<0 → ¬∀x. ∀y. ¬y<x) → (∀x. ∀y. ¬y<x → 0<0))
((¬0<1 → ¬∀x. ∀y. ¬y<x) → (∀x. ∀y. ¬y<x → 0<1))
((¬1<0 → ¬∀x. ∀y. ¬y<x) → (∀x. ∀y. ¬y<x → 1<0))
((¬1<1 → ¬∀x. ∀y. ¬y<x) → (∀x. ∀y. ¬y<x → 1<1))
((¬0=0 → ¬∀y. ∀x. ¬y<x) → (∀y. ∀x. ¬y<x → 0=0))
((¬0=1 → ¬∀y. ∀x. ¬y<x) → (∀y. ∀x. ¬y<x → 0=1))
((¬1=0 → ¬∀y. ∀x. ¬y<x) → (∀y. ∀x. ¬y<x → 1=0))
((¬1=1 → ¬∀y. ∀x. ¬y<x) → (∀y. ∀x. ¬y<x → 1=1))
((¬0<0 → ¬∀y. ∀x. ¬y<x) → (∀y. ∀x. ¬y<x → 0<0))
((¬0<1 → ¬∀y. ∀x. ¬y<x) → (∀y. ∀x. ¬y<x → 0<1))
((¬1<0 → ¬∀y. ∀x. ¬y<x) → (∀y. ∀x. ¬y<x → 1<0))
((¬1<1 → ¬∀y. ∀x. ¬y<x) → (∀y. ∀x. ¬y<x → 1<1))
((¬0=0 → ¬(0=0 → 0=0)) → ((0=0 → 0=0) → 0=0))
((¬0=1 → ¬(0=0 → 0=0)) → ((0=0 → 0=0) → 0=1))
((¬1=0 → ¬(0=0 → 0=0)) → ((0=0 → 0=0) → 1=0))
((¬1=1 → ¬(0=0 → 0=0)) → ((0=0 → 0=0) → 1=1))
((¬0<0 → ¬(0=0 → 0=0)) → ((0=0 → 0=0) → 0<0))
((¬0<1 → ¬(0=0 → 0=0)) → ((0=0 → 0=0) → 0<1))
((¬1<0 → ¬(0=0 → 0=0)) → ((0=0 → 0=0) → 1<0))
((¬1<1 → ¬(0=0 → 0=0)) → ((0=0 → 0=0) → 1<1))
((¬0=0 → ¬(0=0 → 0=1)) → ((0=0 → 0=1) → 0=0))
((¬0=1 → ¬(0=0 → 0=1)) → ((0=0 → 0=1) → 0=1))
((¬1=0 → ¬(0=0 → 0=1)) → ((0=0 → 0=1) → 1=0))
((¬1=1 → ¬(0=0 → 0=1)) → ((0=0 → 0=1) → 1=1))
((¬0<0 → ¬(0=0 → 0=1)) → ((0=0 → 0=1) → 0<0))
((¬0<1 → ¬(0=0 → 0=1)) → ((0=0 → 0=1) → 0<1))
((¬1<0 → ¬(0=0 → 0=1)) → ((0=0 → 0=1) → 1<0))
((¬1<1 → ¬(0=0 → 0=1)) → ((0=0 → 0=1) → 1<1))
((¬0=0 → ¬(0=0 → 1=0)) → ((0=0 → 1=0) → 0=0))
((¬0=1 → ¬(0=0 → 1=0)) → ((0=0 → 1=0) → 0=1))
((¬1=0 → ¬(0=0 → 1=0)) → ((0=0 → 1=0) → 1=0))
((¬1=1 → ¬(0=0 → 1=0)) → ((0=0 → 1=0) → 1=1))
((¬0<0 → ¬(0=0 → 1=0)) → ((0=0 → 1=0) → 0<0))
((¬0<1 → ¬(0=0 → 1=0)) → ((0=0 → 1=0) → 0<1))
((¬1<0 → ¬(0=0 → 1=0)) → ((0=0 → 1=0) → 1<0))
((¬1<1 → ¬(0=0 → 1=0)) → ((0=0 → 1=0) → 1<1))
((¬0=0 → ¬(0=0 → 1=1)) → ((0=0 → 1=1) → 0=0))
((¬0=1 → ¬(0=0 → 1=1)) → ((0=0 → 1=1) → 0=1))
((¬1=0 → ¬(0=0 → 1=1)) → ((0=0 → 1=1) → 1=0))
((¬1=1 → ¬(0=0 → 1=1)) → ((0=0 → 1=1) → 1=1))
((¬0<0 → ¬(0=0 → 1=1)) → ((0=0 → 1=1) → 0<0))
((¬0<1 → ¬(0=0 → 1=1)) → ((0=0 → 1=1) → 0<1))
((¬1<0 → ¬(0=0 → 1=1)) → ((0=0 → 1=1) → 1<0))
((¬1<1 → ¬(0=0 → 1=1)) → ((0=0 → 1=1) → 1<1))
((¬0=0 → ¬(0=0 → 0<0)) → ((0=0 → 0<0) → 0=0))
((¬0=1 → ¬(0=0 → 0<0)) → ((0=0 → 0<0) → 0=1))
((¬1=0 → ¬(0=0 → 0<0)) → ((0=0 → 0<0) → 1=0))
((¬1=1 → ¬(0=0 → 0<0)) → ((0=0 → 0<0) → 1=1))
((¬0<0 → ¬(0=0 → 0<0)) → ((0=0 → 0<0) → 0<0))
((¬0<1 → ¬(0=0 → 0<0)) → ((0=0 → 0<0) → 0<1))
((¬1<0 → ¬(0=0 → 0<0)) → ((0=0 → 0<0) → 1<0))
((¬1<1 → ¬(0=0 → 0<0)) → ((0=0 → 0<0) → 1<1))
((¬0=0 → ¬(0=0 → 0<1)) → ((0=0 → 0<1) → 0=0))
((¬0=1 → ¬(0=0 → 0<1)) → ((0=0 → 0<1) → 0=1))
((¬1=0 → ¬(0=0 → 0<1)) → ((0=0 → 0<1) → 1=0))
((¬1=1 → ¬(0=0 → 0<1)) → ((0=0 → 0<1) → 1=1))
((¬0<0 → ¬(0=0 → 0<1)) → ((0=0 → 0<1) → 0<0))
((¬0<1 → ¬(0=0 → 0<1)) → ((0=0 → 0<1) → 0<1))
((¬1<0 → ¬(0=0 → 0<1)) → ((0=0 → 0<1) → 1<0))
((¬1<1 → ¬(0=0 → 0<1)) → ((0=0 → 0<1) → 1<1))
((¬0=0 → ¬(0=0 → 1<0)) → ((0=0 → 1<0) → 0=0))
((¬0=1 → ¬(0=0 → 1<0)) → ((0=0 → 1<0) → 0=1))
((¬1=0 → ¬(0=0 → 1<0)) → ((0=0 → 1<0) → 1=0))
((¬1=1 → ¬(0=0 → 1<0)) → ((0=0 → 1<0) → 1=1))
((¬0<0 → ¬(0=0 → 1<0)) → ((0=0 → 1<0) → 0<0))
((¬0<1 → ¬(0=0 → 1<0)) → ((0=0 → 1<0) → 0<1))
((¬1<0 → ¬(0=0 → 1<0)) → ((0=0 → 1<0) → 1<0))
((¬1<1 → ¬(0=0 → 1<0)) → ((0=0 → 1<0) → 1<1))
((¬0=0 → ¬(0=0 → 1<1)) → ((0=0 → 1<1) → 0=0))
((¬0=1 → ¬(0=0 → 1<1)) → ((0=0 → 1<1) → 0=1))
((¬1=0 → ¬(0=0 → 1<1)) → ((0=0 → 1<1) → 1=0))
((¬1=1 → ¬(0=0 → 1<1)) → ((0=0 → 1<1) → 1=1))
((¬0<0 → ¬(0=0 → 1<1)) → ((0=0 → 1<1) → 0<0))
((¬0<1 → ¬(0=0 → 1<1)) → ((0=0 → 1<1) → 0<1))
((¬1<0 → ¬(0=0 → 1<1)) → ((0=0 → 1<1) → 1<0))
((¬1<1 → ¬(0=0 → 1<1)) → ((0=0 → 1<1) → 1<1))
((¬0=0 → ¬(0=1 → 0=0)) → ((0=1 → 0=0) → 0=0))
((¬0=1 → ¬(0=1 → 0=0)) → ((0=1 → 0=0) → 0=1))
((¬1=0 → ¬(0=1 → 0=0)) → ((0=1 → 0=0) → 1=0))
((¬1=1 → ¬(0=1 → 0=0)) → ((0=1 → 0=0) → 1=1))
((¬0<0 → ¬(0=1 → 0=0)) → ((0=1 → 0=0) → 0<0))
((¬0<1 → ¬(0=1 → 0=0)) → ((0=1 → 0=0) → 0<1))
((¬1<0 → ¬(0=1 → 0=0)) → ((0=1 → 0=0) → 1<0))
((¬1<1 → ¬(0=1 → 0=0)) → ((0=1 → 0=0) → 1<1))
((¬0=0 → ¬(0=1 → 0=1)) → ((0=1 → 0=1) → 0=0))
((¬0=1 → ¬(0=1 → 0=1)) → ((0=1 → 0=1) → 0=1))
((¬1=0 → ¬(0=1 → 0=1)) → ((0=1 → 0=1) → 1=0))
((¬1=1 → ¬(0=1 → 0=1)) → ((0=1 → 0=1) → 1=1))
((¬0<0 → ¬(0=1 → 0=1)) → ((0=1 → 0=1) → 0<0))
((¬0<1 → ¬(0=1 → 0=1)) → ((0=1 → 0=1) → 0<1))
((¬1<0 → ¬(0=1 → 0=1)) → ((0=1 → 0=1) → 1<0))
((¬1<1 → ¬(0=1 → 0=1)) → ((0=1 → 0=1) → 1<1))
((¬0=0 → ¬(0=1 → 1=0)) → ((0=1 → 1=0) → 0=0))
((¬0=1 → ¬(0=1 → 1=0)) → ((0=1 → 1=0) → 0=1))
((¬1=0 → ¬(0=1 → 1=0)) → ((0=1 → 1=0) → 1=0))
((¬1=1 → ¬(0=1 → 1=0)) → ((0=1 → 1=0) → 1=1))
((¬0<0 → ¬(0=1 → 1=0)) → ((0=1 → 1=0) → 0<0))
((¬0<1 → ¬(0=1 → 1=0)) → ((0=1 → 1=0) → 0<1))
((¬1<0 → ¬(0=1 → 1=0)) → ((0=1 → 1=0) → 1<0))
((¬1<1 → ¬(0=1 → 1=0)) → ((0=1 → 1=0) → 1<1))
((¬0=0 → ¬(0=1 → 1=1)) → ((0=1 → 1=1) → 0=0))
((¬0=1 → ¬(0=1 → 1=1)) → ((0=1 → 1=1) → 0=1))
((¬1=0 → ¬(0=1 → 1=1)) → ((0=1 → 1=1) → 1=0))
((¬1=1 → ¬(0=1 → 1=1)) → ((0=1 → 1=1) → 1=1))
((¬0<0 → ¬(0=1 → 1=1)) → ((0=1 → 1=1) → 0<0))
((¬0<1 → ¬(0=1 → 1=1)) → ((0=1 → 1=1) → 0<1))
((¬1<0 → ¬(0=1 → 1=1)) → ((0=1 → 1=1) → 1<0))
((¬1<1 → ¬(0=1 → 1=1)) → ((0=1 → 1=1) → 1<1))
((¬0=0 → ¬(0=1 → 0<0)) → ((0=1 → 0<0) → 0=0))
((¬0=1 → ¬(0=1 → 0<0)) → ((0=1 → 0<0) → 0=1))
((¬1=0 → ¬(0=1 → 0<0)) → ((0=1 → 0<0) → 1=0))
((¬1=1 → ¬(0=1 → 0<0)) → ((0=1 → 0<0) → 1=1))
((¬0<0 → ¬(0=1 → 0<0)) → ((0=1 → 0<0) → 0<0))
((¬0<1 → ¬(0=1 → 0<0)) → ((0=1 → 0<0) → 0<1))
((¬1<0 → ¬(0=1 → 0<0)) → ((0=1 → 0<0) → 1<0))
((¬1<1 → ¬(0=1 → 0<0)) → ((0=1 → 0<0) → 1<1))
((¬0=0 → ¬(0=1 → 0<1)) → ((0=1 → 0<1) → 0=0))
((¬0=1 → ¬(0=1 → 0<1)) → ((0=1 → 0<1) → 0=1))
((¬1=0 → ¬(0=1 → 0<1)) → ((0=1 → 0<1) → 1=0))
((¬1=1 → ¬(0=1 → 0<1)) → ((0=1 → 0<1) → 1=1))
((¬0<0 → ¬(0=1 → 0<1)) → ((0=1 → 0<1) → 0<0))
((¬0<1 → ¬(0=1 → 0<1)) → ((0=1 → 0<1) → 0<1))
((¬1<0 → ¬(0=1 → 0<1)) → ((0=1 → 0<1) → 1<0))
((¬1<1 → ¬(0=1 → 0<1)) → ((0=1 → 0<1) → 1<1))
((¬0=0 → ¬(0=1 → 1<0)) → ((0=1 → 1<0) → 0=0))
((¬0=1 → ¬(0=1 → 1<0)) → ((0=1 → 1<0) → 0=1))
((¬1=0 → ¬(0=1 → 1<0)) → ((0=1 → 1<0) → 1=0))
((¬1=1 → ¬(0=1 → 1<0)) → ((0=1 → 1<0) → 1=1))
((¬0<0 → ¬(0=1 → 1<0)) → ((0=1 → 1<0) → 0<0))
((¬0<1 → ¬(0=1 → 1<0)) → ((0=1 → 1<0) → 0<1))
((¬1<0 → ¬(0=1 → 1<0)) → ((0=1 → 1<0) → 1<0))
((¬1<1 → ¬(0=1 → 1<0)) → ((0=1 → 1<0) → 1<1))
((¬0=0 → ¬(0=1 → 1<1)) → ((0=1 → 1<1) → 0=0))
((¬0=1 → ¬(0=1 → 1<1)) → ((0=1 → 1<1) → 0=1))
((¬1=0 → ¬(0=1 → 1<1)) → ((0=1 → 1<1) → 1=0))
((¬1=1 → ¬(0=1 → 1<1)) → ((0=1 → 1<1) → 1=1))
((¬0<0 → ¬(0=1 → 1<1)) → ((0=1 → 1<1) → 0<0))
((¬0<1 → ¬(0=1 → 1<1)) → ((0=1 → 1<1) → 0<1))
((¬1<0 → ¬(0=1 → 1<1)) → ((0=1 → 1<1) → 1<0))
((¬1<1 → ¬(0=1 → 1<1)) → ((0=1 → 1<1) → 1<1))
((¬0=0 → ¬(1=0 → 0=0)) → ((1=0 → 0=0) → 0=0))
((¬0=1 → ¬(1=0 → 0=0)) → ((1=0 → 0=0) → 0=1))
((¬1=0 → ¬(1=0 → 0=0)) → ((1=0 → 0=0) → 1=0))
((¬1=1 → ¬(1=0 → 0=0)) → ((1=0 → 0=0) → 1=1))
((¬0<0 → ¬(1=0 → 0=0)) → ((1=0 → 0=0) → 0<0))
((¬0<1 → ¬(1=0 → 0=0)) → ((1=0 → 0=0) → 0<1))
((¬1<0 → ¬(1=0 → 0=0)) → ((1=0 → 0=0) → 1<0))
((¬1<1 → ¬(1=0 → 0=0)) → ((1=0 → 0=0) → 1<1))
((¬0=0 → ¬(1=0 → 0=1)) → ((1=0 → 0=1) → 0=0))
((¬0=1 → ¬(1=0 → 0=1)) → ((1=0 → 0=1) → 0=1))
((¬1=0 → ¬(1=0 → 0=1)) → ((1=0 → 0=1) → 1=0))
((¬1=1 → ¬(1=0 → 0=1)) → ((1=0 → 0=1) → 1=1))
((¬0<0 → ¬(1=0 → 0=1)) → ((1=0 → 0=1) → 0<0))
((¬0<1 → ¬(1=0 → 0=1)) → ((1=0 → 0=1) → 0<1))
((¬1<0 → ¬(1=0 → 0=1)) → ((1=0 → 0=1) → 1<0))
((¬1<1 → ¬(1=0 → 0=1)) → ((1=0 → 0=1) → 1<1))
((¬0=0 → ¬(1=0 → 1=0)) → ((1=0 → 1=0) → 0=0))
((¬0=1 → ¬(1=0 → 1=0)) → ((1=0 → 1=0) → 0=1))
((¬1=0 → ¬(1=0 → 1=0)) → ((1=0 → 1=0) → 1=0))
((¬1=1 → ¬(1=0 → 1=0)) → ((1=0 → 1=0) → 1=1))
((¬0<0 → ¬(1=0 → 1=0)) → ((1=0 → 1=0) → 0<0))
((¬0<1 → ¬(1=0 → 1=0)) → ((1=0 → 1=0) → 0<1))
((¬1<0 → ¬(1=0 → 1=0)) → ((1=0 → 1=0) → 1<0))
((¬1<1 → ¬(1=0 → 1=0)) → ((1=0 → 1=0) → 1<1))
((¬0=0 → ¬(1=0 → 1=1)) → ((1=0 → 1=1) → 0=0))
((¬0=1 → ¬(1=0 → 1=1)) → ((1=0 → 1=1) → 0=1))
((¬1=0 → ¬(1=0 → 1=1)) → ((1=0 → 1=1) → 1=0))
((¬1=1 → ¬(1=0 → 1=1)) → ((1=0 → 1=1) → 1=1))
((¬0<0 → ¬(1=0 → 1=1)) → ((1=0 → 1=1) → 0<0))
((¬0<1 → ¬(1=0 → 1=1)) → ((1=0 → 1=1) → 0<1))
((¬1<0 → ¬(1=0 → 1=1)) → ((1=0 → 1=1) → 1<0))
((¬1<1 → ¬(1=0 → 1=1)) → ((1=0 → 1=1) → 1<1))
((¬0=0 → ¬(1=0 → 0<0)) → ((1=0 → 0<0) → 0=0))
((¬0=1 → ¬(1=0 → 0<0)) → ((1=0 → 0<0) → 0=1))
((¬1=0 → ¬(1=0 → 0<0)) → ((1=0 → 0<0) → 1=0))
((¬1=1 → ¬(1=0 → 0<0)) → ((1=0 → 0<0) → 1=1))
((¬0<0 → ¬(1=0 → 0<0)) → ((1=0 → 0<0) → 0<0))
((¬0<1 → ¬(1=0 → 0<0)) → ((1=0 → 0<0) → 0<1))
((¬1<0 → ¬(1=0 → 0<0)) → ((1=0 → 0<0) → 1<0))
((¬1<1 → ¬(1=0 → 0<0)) → ((1=0 → 0<0) → 1<1))
((¬0=0 → ¬(1=0 → 0<1)) → ((1=0 → 0<1) → 0=0))
((¬0=1 → ¬(1=0 → 0<1)) → ((1=0 → 0<1) → 0=1))
((¬1=0 → ¬(1=0 → 0<1)) → ((1=0 → 0<1) → 1=0))
((¬1=1 → ¬(1=0 → 0<1)) → ((1=0 → 0<1) → 1=1))
((¬0<0 → ¬(1=0 → 0<1)) → ((1=0 → 0<1) → 0<0))
((¬0<1 → ¬(1=0 → 0<1)) → ((1=0 → 0<1) → 0<1))
((¬1<0 → ¬(1=0 → 0<1)) → ((1=0 → 0<1) → 1<0))
((¬1<1 → ¬(1=0 → 0<1)) → ((1=0 → 0<1) → 1<1))
((¬0=0 → ¬(1=0 → 1<0)) → ((1=0 → 1<0) → 0=0))
((¬0=1 → ¬(1=0 → 1<0)) → ((1=0 → 1<0) → 0=1))
((¬1=0 → ¬(1=0 → 1<0)) → ((1=0 → 1<0) → 1=0))
((¬1=1 → ¬(1=0 → 1<0)) → ((1=0 → 1<0) → 1=1))
((¬0<0 → ¬(1=0 → 1<0)) → ((1=0 → 1<0) → 0<0))
((¬0<1 → ¬(1=0 → 1<0)) → ((1=0 → 1<0) → 0<1))
((¬1<0 → ¬(1=0 → 1<0)) → ((1=0 → 1<0) → 1<0))
((¬1<1 → ¬(1=0 → 1<0)) → ((1=0 → 1<0) → 1<1))
((¬0=0 → ¬(1=0 → 1<1)) → ((1=0 → 1<1) → 0=0))
((¬0=1 → ¬(1=0 → 1<1)) → ((1=0 → 1<1) → 0=1))
((¬1=0 → ¬(1=0 → 1<1)) → ((1=0 → 1<1) → 1=0))
((¬1=1 → ¬(1=0 → 1<1)) → ((1=0 → 1<1) → 1=1))
((¬0<0 → ¬(1=0 → 1<1)) → ((1=0 → 1<1) → 0<0))
((¬0<1 → ¬(1=0 → 1<1)) → ((1=0 → 1<1) → 0<1))
((¬1<0 → ¬(1=0 → 1<1)) → ((1=0 → 1<1) → 1<0))
((¬1<1 → ¬(1=0 → 1<1)) → ((1=0 → 1<1) → 1<1))
((¬0=0 → ¬(1=1 → 0=0)) → ((1=1 → 0=0) → 0=0))
((¬0=1 → ¬(1=1 → 0=0)) → ((1=1 → 0=0) → 0=1))
((¬1=0 → ¬(1=1 → 0=0)) → ((1=1 → 0=0) → 1=0))
((¬1=1 → ¬(1=1 → 0=0)) → ((1=1 → 0=0) → 1=1))
((¬0<0 → ¬(1=1 → 0=0)) → ((1=1 → 0=0) → 0<0))
((¬0<1 → ¬(1=1 → 0=0)) → ((1=1 → 0=0) → 0<1))
((¬1<0 → ¬(1=1 → 0=0)) → ((1=1 → 0=0) → 1<0))
((¬1<1 → ¬(1=1 → 0=0)) → ((1=1 → 0=0) → 1<1))
((¬0=0 → ¬(1=1 → 0=1)) → ((1=1 → 0=1) → 0=0))
((¬0=1 → ¬(1=1 → 0=1)) → ((1=1 → 0=1) → 0=1))
((¬1=0 → ¬(1=1 → 0=1)) → ((1=1 → 0=1) → 1=0))
((¬1=1 → ¬(1=1 → 0=1)) → ((1=1 → 0=1) → 1=1))
((¬0<0 → ¬(1=1 → 0=1)) → ((1=1 → 0=1) → 0<0))
((¬0<1 → ¬(1=1 → 0=1)) → ((1=1 → 0=1) → 0<1))
((¬1<0 → ¬(1=1 → 0=1)) → ((1=1 → 0=1) → 1<0))
((¬1<1 → ¬(1=1 → 0=1)) → ((1=1 → 0=1) → 1<1))
((¬0=0 → ¬(1=1 → 1=0)) → ((1=1 → 1=0) → 0=0))
((¬0=1 → ¬(1=1 → 1=0)) → ((1=1 → 1=0) → 0=1))
((¬1=0 → ¬(1=1 → 1=0)) → ((1=1 → 1=0) → 1=0))
((¬1=1 → ¬(1=1 → 1=0)) → ((1=1 → 1=0) → 1=1))
((¬0<0 → ¬(1=1 → 1=0)) → ((1=1 → 1=0) → 0<0))
((¬0<1 → ¬(1=1 → 1=0)) → ((1=1 → 1=0) → 0<1))
((¬1<0 → ¬(1=1 → 1=0)) → ((1=1 → 1=0) → 1<0))
((¬1<1 → ¬(1=1 → 1=0)) → ((1=1 → 1=0) → 1<1))
((¬0=0 → ¬(1=1 → 1=1)) → ((1=1 → 1=1) → 0=0))
((¬0=1 → ¬(1=1 → 1=1)) → ((1=1 → 1=1) → 0=1))
((¬1=0 → ¬(1=1 → 1=1)) → ((1=1 → 1=1) → 1=0))
((¬1=1 → ¬(1=1 → 1=1)) → ((1=1 → 1=1) → 1=1))
((¬0<0 → ¬(1=1 → 1=1)) → ((1=1 → 1=1) → 0<0))
((¬0<1 → ¬(1=1 → 1=1)) → ((1=1 → 1=1) → 0<1))
((¬1<0 → ¬(1=1 → 1=1)) → ((1=1 → 1=1) → 1<0))
((¬1<1 → ¬(1=1 → 1=1)) → ((1=1 → 1=1) → 1<1))
((¬0=0 → ¬(1=1 → 0<0)) → ((1=1 → 0<0) → 0=0))
((¬0=1 → ¬(1=1 → 0<0)) → ((1=1 → 0<0) → 0=1))
((¬1=0 → ¬(1=1 → 0<0)) → ((1=1 → 0<0) → 1=0))
((¬1=1 → ¬(1=1 → 0<0)) → ((1=1 → 0<0) → 1=1))
((¬0<0 → ¬(1=1 → 0<0)) → ((1=1 → 0<0) → 0<0))
((¬0<1 → ¬(1=1 → 0<0)) → ((1=1 → 0<0) → 0<1))
((¬1<0 → ¬(1=1 → 0<0)) → ((1=1 → 0<0) → 1<0))
((¬1<1 → ¬(1=1 → 0<0)) → ((1=1 → 0<0) → 1<1))
((¬0=0 → ¬(1=1 → 0<1)) → ((1=1 → 0<1) → 0=0))
((¬0=1 → ¬(1=1 → 0<1)) → ((1=1 → 0<1) → 0=1))
((¬1=0 → ¬(1=1 → 0<1)) → ((1=1 → 0<1) → 1=0))
((¬1=1 → ¬(1=1 → 0<1)) → ((1=1 → 0<1) → 1=1))
((¬0<0 → ¬(1=1 → 0<1)) → ((1=1 → 0<1) → 0<0))
((¬0<1 → ¬(1=1 → 0<1)) → ((1=1 → 0<1) → 0<1))
((¬1<0 → ¬(1=1 → 0<1)) → ((1=1 → 0<1) → 1<0))
((¬1<1 → ¬(1=1 → 0<1)) → ((1=1 → 0<1) → 1<1))
((¬0=0 → ¬(1=1 → 1<0)) → ((1=1 → 1<0) → 0=0))
((¬0=1 → ¬(1=1 → 1<0)) → ((1=1 → 1<0) → 0=1))
((¬1=0 → ¬(1=1 → 1<0)) → ((1=1 → 1<0) → 1=0))
((¬1=1 → ¬(1=1 → 1<0)) → ((1=1 → 1<0) → 1=1))
((¬0<0 → ¬(1=1 → 1<0)) → ((1=1 → 1<0) → 0<0))
((¬0<1 → ¬(1=1 → 1<0)) → ((1=1 → 1<0) → 0<1))
((¬1<0 → ¬(1=1 → 1<0)) → ((1=1 → 1<0) → 1<0))
((¬1<1 → ¬(1=1 → 1<0)) → ((1=1 → 1<0) → 1<1))
((¬0=0 → ¬(1=1 → 1<1)) → ((1=1 → 1<1) → 0=0))
((¬0=1 → ¬(1=1 → 1<1)) → ((1=1 → 1<1) → 0=1))
((¬1=0 → ¬(1=1 → 1<1)) → ((1=1 → 1<1) → 1=0))
((¬1=1 → ¬(1=1 → 1<1)) → ((1=1 → 1<1) → 1=1))
((¬0<0 → ¬(1=1 → 1<1)) → ((1=1 → 1<1) → 0<0))
((¬0<1 → ¬(1=1 → 1<1)) → ((1=1 → 1<1) → 0<1))
((¬1<0 → ¬(1=1 → 1<1)) → ((1=1 → 1<1) → 1<0))
((¬1<1 → ¬(1=1 → 1<1)) → ((1=1 → 1<1) → 1<1))
((¬0=0 → ¬(0<0 → 0=0)) → ((0<0 → 0=0) → 0=0))
((¬0=1 → ¬(0<0 → 0=0)) → ((0<0 → 0=0) → 0=1))
((¬1=0 → ¬(0<0 → 0=0)) → ((0<0 → 0=0) → 1=0))
((¬1=1 → ¬(0<0 → 0=0)) → ((0<0 → 0=0) → 1=1))
((¬0<0 → ¬(0<0 → 0=0)) → ((0<0 → 0=0) → 0<0))
((¬0<1 → ¬(0<0 → 0=0)) → ((0<0 → 0=0) → 0<1))
((¬1<0 → ¬(0<0 → 0=0)) → ((0<0 → 0=0) → 1<0))
((¬1<1 → ¬(0<0 → 0=0)) → ((0<0 → 0=0) → 1<1))
((¬0=0 → ¬(0<0 → 0=1)) → ((0<0 → 0=1) → 0=0))
((¬0=1 → ¬(0<0 → 0=1)) → ((0<0 → 0=1) → 0=1))
((¬1=0 → ¬(0<0 → 0=1)) → ((0<0 → 0=1) → 1=0))
((¬1=1 → ¬(0<0 → 0=1)) → ((0<0 → 0=1) → 1=1))
((¬0<0 → ¬(0<0 → 0=1)) → ((0<0 → 0=1) → 0<0))
((¬0<1 → ¬(0<0 → 0=1)) → ((0<0 → 0=1) → 0<1))
((¬1<0 → ¬(0<0 → 0=1)) → ((0<0 → 0=1) → 1<0))
((¬1<1 → ¬(0<0 → 0=1)) → ((0<0 → 0=1) → 1<1))
((¬0=0 → ¬(0<0 → 1=0)) → ((0<0 → 1=0) → 0=0))
((¬0=1 → ¬(0<0 → 1=0)) → ((0<0 → 1=0) → 0=1))
((¬1=0 → ¬(0<0 → 1=0)) → ((0<0 → 1=0) → 1=0))
((¬1=1 → ¬(0<0 → 1=0)) → ((0<0 → 1=0) → 1=1))
((¬0<0 → ¬(0<0 → 1=0)) → ((0<0 → 1=0) → 0<0))
((¬0<1 → ¬(0<0 → 1=0)) → ((0<0 → 1=0) → 0<1))
((¬1<0 → ¬(0<0 → 1=0)) → ((0<0 → 1=0) → 1<0))
((¬1<1 → ¬(0<0 → 1=0)) → ((0<0 → 1=0) → 1<1))
((¬0=0 → ¬(0<0 → 1=1)) → ((0<0 → 1=1) → 0=0))
((¬0=1 → ¬(0<0 → 1=1)) → ((0<0 → 1=1) → 0=1))
((¬1=0 → ¬(0<0 → 1=1)) → ((0<0 → 1=1) → 1=0))
((¬1=1 → ¬(0<0 → 1=1)) → ((0<0 → 1=1) → 1=1))
((¬0<0 → ¬(0<0 → 1=1)) → ((0<0 → 1=1) → 0<0))
((¬0<1 → ¬(0<0 → 1=1)) → ((0<0 → 1=1) → 0<1))
((¬1<0 → ¬(0<0 → 1=1)) → ((0<0 → 1=1) → 1<0))
((¬1<1 → ¬(0<0 → 1=1)) → ((0<0 → 1=1) → 1<1))
((¬0=0 → ¬(0<0 → 0<0)) → ((0<0 → 0<0) → 0=0))
((¬0=1 → ¬(0<0 → 0<0)) → ((0<0 → 0<0) → 0=1))
((¬1=0 → ¬(0<0 → 0<0)) → ((0<0 → 0<0) → 1=0))
((¬1=1 → ¬(0<0 → 0<0)) → ((0<0 → 0<0) → 1=1))
((¬0<0 → ¬(0<0 → 0<0)) → ((0<0 → 0<0) → 0<0))
((¬0<1 → ¬(0<0 → 0<0)) → ((0<0 → 0<0) → 0<1))
((¬1<0 → ¬(0<0 → 0<0)) → ((0<0 → 0<0) → 1<0))
((¬1<1 → ¬(0<0 → 0<0)) → ((0<0 → 0<0) → 1<1))
((¬0=0 → ¬(0<0 → 0<1)) → ((0<0 → 0<1) → 0=0))
((¬0=1 → ¬(0<0 → 0<1)) → ((0<0 → 0<1) → 0=1))
((¬1=0 → ¬(0<0 → 0<1)) → ((0<0 → 0<1) → 1=0))
((¬1=1 → ¬(0<0 → 0<1)) → ((0<0 → 0<1) → 1=1))
((¬0<0 → ¬(0<0 → 0<1)) → ((0<0 → 0<1) → 0<0))
((¬0<1 → ¬(0<0 → 0<1)) → ((0<0 → 0<1) → 0<1))
((¬1<0 → ¬(0<0 → 0<1)) → ((0<0 → 0<1) → 1<0))
((¬1<1 → ¬(0<0 → 0<1)) → ((0<0 → 0<1) → 1<1))
((¬0=0 → ¬(0<0 → 1<0)) → ((0<0 → 1<0) → 0=0))
((¬0=1 → ¬(0<0 → 1<0)) → ((0<0 → 1<0) → 0=1))
((¬1=0 → ¬(0<0 → 1<0)) → ((0<0 → 1<0) → 1=0))
((¬1=1 → ¬(0<0 → 1<0)) → ((0<0 → 1<0) → 1=1))
((¬0<0 → ¬(0<0 → 1<0)) → ((0<0 → 1<0) → 0<0))
((¬0<1 → ¬(0<0 → 1<0)) → ((0<0 → 1<0) → 0<1))
((¬1<0 → ¬(0<0 → 1<0)) → ((0<0 → 1<0) → 1<0))
((¬1<1 → ¬(0<0 → 1<0)) → ((0<0 → 1<0) → 1<1))
((¬0=0 → ¬(0<0 → 1<1)) → ((0<0 → 1<1) → 0=0))
((¬0=1 → ¬(0<0 → 1<1)) → ((0<0 → 1<1) → 0=1))
((¬1=0 → ¬(0<0 → 1<1)) → ((0<0 → 1<1) → 1=0))
((¬1=1 → ¬(0<0 → 1<1)) → ((0<0 → 1<1) → 1=1))
((¬0<0 → ¬(0<0 → 1<1)) → ((0<0 → 1<1) → 0<0))
((¬0<1 → ¬(0<0 → 1<1)) → ((0<0 → 1<1) → 0<1))
((¬1<0 → ¬(0<0 → 1<1)) → ((0<0 → 1<1) → 1<0))
((¬1<1 → ¬(0<0 → 1<1)) → ((0<0 → 1<1) → 1<1))
((¬0=0 → ¬(0<1 → 0=0)) → ((0<1 → 0=0) → 0=0))
((¬0=1 → ¬(0<1 → 0=0)) → ((0<1 → 0=0) → 0=1))
((¬1=0 → ¬(0<1 → 0=0)) → ((0<1 → 0=0) → 1=0))
((¬1=1 → ¬(0<1 → 0=0)) → ((0<1 → 0=0) → 1=1))
((¬0<0 → ¬(0<1 → 0=0)) → ((0<1 → 0=0) → 0<0))
((¬0<1 → ¬(0<1 → 0=0)) → ((0<1 → 0=0) → 0<1))
((¬1<0 → ¬(0<1 → 0=0)) → ((0<1 → 0=0) → 1<0))
((¬1<1 → ¬(0<1 → 0=0)) → ((0<1 → 0=0) → 1<1))
((¬0=0 → ¬(0<1 → 0=1)) → ((0<1 → 0=1) → 0=0))
((¬0=1 → ¬(0<1 → 0=1)) → ((0<1 → 0=1) → 0=1))
((¬1=0 → ¬(0<1 → 0=1)) → ((0<1 → 0=1) → 1=0))
((¬1=1 → ¬(0<1 → 0=1)) → ((0<1 → 0=1) → 1=1))
((¬0<0 → ¬(0<1 → 0=1)) → ((0<1 → 0=1) → 0<0))
((¬0<1 → ¬(0<1 → 0=1)) → ((0<1 → 0=1) → 0<1))
((¬1<0 → ¬(0<1 → 0=1)) → ((0<1 → 0=1) → 1<0))
((¬1<1 → ¬(0<1 → 0=1)) → ((0<1 → 0=1) → 1<1))
((¬0=0 → ¬(0<1 → 1=0)) → ((0<1 → 1=0) → 0=0))
((¬0=1 → ¬(0<1 → 1=0)) → ((0<1 → 1=0) → 0=1))
((¬1=0 → ¬(0<1 → 1=0)) → ((0<1 → 1=0) → 1=0))
((¬1=1 → ¬(0<1 → 1=0)) → ((0<1 → 1=0) → 1=1))
((¬0<0 → ¬(0<1 → 1=0)) → ((0<1 → 1=0) → 0<0))
((¬0<1 → ¬(0<1 → 1=0)) → ((0<1 → 1=0) → 0<1))
((¬1<0 → ¬(0<1 → 1=0)) → ((0<1 → 1=0) → 1<0))
((¬1<1 → ¬(0<1 → 1=0)) → ((0<1 → 1=0) → 1<1))
((¬0=0 → ¬(0<1 → 1=1)) → ((0<1 → 1=1) → 0=0))
((¬0=1 → ¬(0<1 → 1=1)) → ((0<1 → 1=1) → 0=1))
((¬1=0 → ¬(0<1 → 1=1)) → ((0<1 → 1=1) → 1=0))
((¬1=1 → ¬(0<1 → 1=1)) → ((0<1 → 1=1) → 1=1))
((¬0<0 → ¬(0<1 → 1=1)) → ((0<1 → 1=1) → 0<0))
((¬0<1 → ¬(0<1 → 1=1)) → ((0<1 → 1=1) → 0<1))
((¬1<0 → ¬(0<1 → 1=1)) → ((0<1 → 1=1) → 1<0))
((¬1<1 → ¬(0<1 → 1=1)) → ((0<1 → 1=1) → 1<1))
((¬0=0 → ¬(0<1 → 0<0)) → ((0<1 → 0<0) → 0=0))
((¬0=1 → ¬(0<1 → 0<0)) → ((0<1 → 0<0) → 0=1))
((¬1=0 → ¬(0<1 → 0<0)) → ((0<1 → 0<0) → 1=0))
((¬1=1 → ¬(0<1 → 0<0)) → ((0<1 → 0<0) → 1=1))
((¬0<0 → ¬(0<1 → 0<0)) → ((0<1 → 0<0) → 0<0))
((¬0<1 → ¬(0<1 → 0<0)) → ((0<1 → 0<0) → 0<1))
((¬1<0 → ¬(0<1 → 0<0)) → ((0<1 → 0<0) → 1<0))
((¬1<1 → ¬(0<1 → 0<0)) → ((0<1 → 0<0) → 1<1))
((¬0=0 → ¬(0<1 → 0<1)) → ((0<1 → 0<1) → 0=0))
((¬0=1 → ¬(0<1 → 0<1)) → ((0<1 → 0<1) → 0=1))
((¬1=0 → ¬(0<1 → 0<1)) → ((0<1 → 0<1) → 1=0))
((¬1=1 → ¬(0<1 → 0<1)) → ((0<1 → 0<1) → 1=1))
((¬0<0 → ¬(0<1 → 0<1)) → ((0<1 → 0<1) → 0<0))
((¬0<1 → ¬(0<1 → 0<1)) → ((0<1 → 0<1) → 0<1))
((¬1<0 → ¬(0<1 → 0<1)) → ((0<1 → 0<1) → 1<0))
((¬1<1 → ¬(0<1 → 0<1)) → ((0<1 → 0<1) → 1<1))
((¬0=0 → ¬(0<1 → 1<0)) → ((0<1 → 1<0) → 0=0))
((¬0=1 → ¬(0<1 → 1<0)) → ((0<1 → 1<0) → 0=1))
((¬1=0 → ¬(0<1 → 1<0)) → ((0<1 → 1<0) → 1=0))
((¬1=1 → ¬(0<1 → 1<0)) → ((0<1 → 1<0) → 1=1))
((¬0<0 → ¬(0<1 → 1<0)) → ((0<1 → 1<0) → 0<0))
((¬0<1 → ¬(0<1 → 1<0)) → ((0<1 → 1<0) → 0<1))
((¬1<0 → ¬(0<1 → 1<0)) → ((0<1 → 1<0) → 1<0))
((¬1<1 → ¬(0<1 → 1<0)) → ((0<1 → 1<0) → 1<1))
((¬0=0 → ¬(0<1 → 1<1)) → ((0<1 → 1<1) → 0=0))
((¬0=1 → ¬(0<1 → 1<1)) → ((0<1 → 1<1) → 0=1))
((¬1=0 → ¬(0<1 → 1<1)) → ((0<1 → 1<1) → 1=0))
((¬1=1 → ¬(0<1 → 1<1)) → ((0<1 → 1<1) → 1=1))
((¬0<0 → ¬(0<1 → 1<1)) → ((0<1 → 1<1) → 0<0))
((¬0<1 → ¬(0<1 → 1<1)) → ((0<1 → 1<1) → 0<1))
((¬1<0 → ¬(0<1 → 1<1)) → ((0<1 → 1<1) → 1<0))
((¬1<1 → ¬(0<1 → 1<1)) → ((0<1 → 1<1) → 1<1))
((¬0=0 → ¬(1<0 → 0=0)) → ((1<0 → 0=0) → 0=0))
((¬0=1 → ¬(1<0 → 0=0)) → ((1<0 → 0=0) → 0=1))
((¬1=0 → ¬(1<0 → 0=0)) → ((1<0 → 0=0) → 1=0))
((¬1=1 → ¬(1<0 → 0=0)) → ((1<0 → 0=0) → 1=1))
((¬0<0 → ¬(1<0 → 0=0)) → ((1<0 → 0=0) → 0<0))
((¬0<1 → ¬(1<0 → 0=0)) → ((1<0 → 0=0) → 0<1))
((¬1<0 → ¬(1<0 → 0=0)) → ((1<0 → 0=0) → 1<0))
((¬1<1 → ¬(1<0 → 0=0)) → ((1<0 → 0=0) → 1<1))
((¬0=0 → ¬(1<0 → 0=1)) → ((1<0 → 0=1) → 0=0))
((¬0=1 → ¬(1<0 → 0=1)) → ((1<0 → 0=1) → 0=1))
((¬1=0 → ¬(1<0 → 0=1)) → ((1<0 → 0=1) → 1=0))
((¬1=1 → ¬(1<0 → 0=1)) → ((1<0 → 0=1) → 1=1))
((¬0<0 → ¬(1<0 → 0=1)) → ((1<0 → 0=1) → 0<0))
((¬0<1 → ¬(1<0 → 0=1)) → ((1<0 → 0=1) → 0<1))
((¬1<0 → ¬(1<0 → 0=1)) → ((1<0 → 0=1) → 1<0))
((¬1<1 → ¬(1<0 → 0=1)) → ((1<0 → 0=1) → 1<1))
((¬0=0 → ¬(1<0 → 1=0)) → ((1<0 → 1=0) → 0=0))
((¬0=1 → ¬(1<0 → 1=0)) → ((1<0 → 1=0) → 0=1))
((¬1=0 → ¬(1<0 → 1=0)) → ((1<0 → 1=0) → 1=0))
((¬1=1 → ¬(1<0 → 1=0)) → ((1<0 → 1=0) → 1=1))
((¬0<0 → ¬(1<0 → 1=0)) → ((1<0 → 1=0) → 0<0))
((¬0<1 → ¬(1<0 → 1=0)) → ((1<0 → 1=0) → 0<1))
((¬1<0 → ¬(1<0 → 1=0)) → ((1<0 → 1=0) → 1<0))
((¬1<1 → ¬(1<0 → 1=0)) → ((1<0 → 1=0) → 1<1))
((¬0=0 → ¬(1<0 → 1=1)) → ((1<0 → 1=1) → 0=0))
((¬0=1 → ¬(1<0 → 1=1)) → ((1<0 → 1=1) → 0=1))
((¬1=0 → ¬(1<0 → 1=1)) → ((1<0 → 1=1) → 1=0))
((¬1=1 → ¬(1<0 → 1=1)) → ((1<0 → 1=1) → 1=1))
((¬0<0 → ¬(1<0 → 1=1)) → ((1<0 → 1=1) → 0<0))
((¬0<1 → ¬(1<0 → 1=1)) → ((1<0 → 1=1) → 0<1))
((¬1<0 → ¬(1<0 → 1=1)) → ((1<0 → 1=1) → 1<0))
((¬1<1 → ¬(1<0 → 1=1)) → ((1<0 → 1=1) → 1<1))
((¬0=0 → ¬(1<0 → 0<0)) → ((1<0 → 0<0) → 0=0))
((¬0=1 → ¬(1<0 → 0<0)) → ((1<0 → 0<0) → 0=1))
((¬1=0 → ¬(1<0 → 0<0)) → ((1<0 → 0<0) → 1=0))
((¬1=1 → ¬(1<0 → 0<0)) → ((1<0 → 0<0) → 1=1))
((¬0<0 → ¬(1<0 → 0<0)) → ((1<0 → 0<0) → 0<0))
((¬0<1 → ¬(1<0 → 0<0)) → ((1<0 → 0<0) → 0<1))
((¬1<0 → ¬(1<0 → 0<0)) → ((1<0 → 0<0) → 1<0))
((¬1<1 → ¬(1<0 → 0<0)) → ((1<0 → 0<0) → 1<1))
((¬0=0 → ¬(1<0 → 0<1)) → ((1<0 → 0<1) → 0=0))
((¬0=1 → ¬(1<0 → 0<1)) → ((1<0 → 0<1) → 0=1))
((¬1=0 → ¬(1<0 → 0<1)) → ((1<0 → 0<1) → 1=0))
((¬1=1 → ¬(1<0 → 0<1)) → ((1<0 → 0<1) → 1=1))
((¬0<0 → ¬(1<0 → 0<1)) → ((1<0 → 0<1) → 0<0))
((¬0<1 → ¬(1<0 → 0<1)) → ((1<0 → 0<1) → 0<1))
((¬1<0 → ¬(1<0 → 0<1)) → ((1<0 → 0<1) → 1<0))
((¬1<1 → ¬(1<0 → 0<1)) → ((1<0 → 0<1) → 1<1))
((¬0=0 → ¬(1<0 → 1<0)) → ((1<0 → 1<0) → 0=0))
((¬0=1 → ¬(1<0 → 1<0)) → ((1<0 → 1<0) → 0=1))
((¬1=0 → ¬(1<0 → 1<0)) → ((1<0 → 1<0) → 1=0))
((¬1=1 → ¬(1<0 → 1<0)) → ((1<0 → 1<0) → 1=1))
((¬0<0 → ¬(1<0 → 1<0)) → ((1<0 → 1<0) → 0<0))
((¬0<1 → ¬(1<0 → 1<0)) → ((1<0 → 1<0) → 0<1))
((¬1<0 → ¬(1<0 → 1<0)) → ((1<0 → 1<0) → 1<0))
((¬1<1 → ¬(1<0 → 1<0)) → ((1<0 → 1<0) → 1<1))
((¬0=0 → ¬(1<0 → 1<1)) → ((1<0 → 1<1) → 0=0))
((¬0=1 → ¬(1<0 → 1<1)) → ((1<0 → 1<1) → 0=1))
((¬1=0 → ¬(1<0 → 1<1)) → ((1<0 → 1<1) → 1=0))
((¬1=1 → ¬(1<0 → 1<1)) → ((1<0 → 1<1) → 1=1))
((¬0<0 → ¬(1<0 → 1<1)) → ((1<0 → 1<1) → 0<0))
((¬0<1 → ¬(1<0 → 1<1)) → ((1<0 → 1<1) → 0<1))
((¬1<0 → ¬(1<0 → 1<1)) → ((1<0 → 1<1) → 1<0))
((¬1<1 → ¬(1<0 → 1<1)) → ((1<0 → 1<1) → 1<1))
((¬0=0 → ¬(1<1 → 0=0)) → ((1<1 → 0=0) → 0=0))
((¬0=1 → ¬(1<1 → 0=0)) → ((1<1 → 0=0) → 0=1))
((¬1=0 → ¬(1<1 → 0=0)) → ((1<1 → 0=0) → 1=0))
((¬1=1 → ¬(1<1 → 0=0)) → ((1<1 → 0=0) → 1=1))
((¬0<0 → ¬(1<1 → 0=0)) → ((1<1 → 0=0) → 0<0))
((¬0<1 → ¬(1<1 → 0=0)) → ((1<1 → 0=0) → 0<1))
((¬1<0 → ¬(1<1 → 0=0)) → ((1<1 → 0=0) → 1<0))
((¬1<1 → ¬(1<1 → 0=0)) → ((1<1 → 0=0) → 1<1))
((¬0=0 → ¬(1<1 → 0=1)) → ((1<1 → 0=1) → 0=0))
((¬0=1 → ¬(1<1 → 0=1)) → ((1<1 → 0=1) → 0=1))
((¬1=0 → ¬(1<1 → 0=1)) → ((1<1 → 0=1) → 1=0))
((¬1=1 → ¬(1<1 → 0=1)) → ((1<1 → 0=1) → 1=1))
((¬0<0 → ¬(1<1 → 0=1)) → ((1<1 → 0=1) → 0<0))
((¬0<1 → ¬(1<1 → 0=1)) → ((1<1 → 0=1) → 0<1))
((¬1<0 → ¬(1<1 → 0=1)) → ((1<1 → 0=1) → 1<0))
((¬1<1 → ¬(1<1 → 0=1)) → ((1<1 → 0=1) → 1<1))
((¬0=0 → ¬(1<1 → 1=0)) → ((1<1 → 1=0) → 0=0))
((¬0=1 → ¬(1<1 → 1=0)) → ((1<1 → 1=0) → 0=1))
((¬1=0 → ¬(1<1 → 1=0)) → ((1<1 → 1=0) → 1=0))
((¬1=1 → ¬(1<1 → 1=0)) → ((1<1 → 1=0) → 1=1))
((¬0<0 → ¬(1<1 → 1=0)) → ((1<1 → 1=0) → 0<0))
((¬0<1 → ¬(1<1 → 1=0)) → ((1<1 → 1=0) → 0<1))
((¬1<0 → ¬(1<1 → 1=0)) → ((1<1 → 1=0) → 1<0))
((¬1<1 → ¬(1<1 → 1=0)) → ((1<1 → 1=0) → 1<1))
((¬0=0 → ¬(1<1 → 1=1)) → ((1<1 → 1=1) → 0=0))
((¬0=1 → ¬(1<1 → 1=1)) → ((1<1 → 1=1) → 0=1))
((¬1=0 → ¬(1<1 → 1=1)) → ((1<1 → 1=1) → 1=0))
((¬1=1 → ¬(1<1 → 1=1)) → ((1<1 → 1=1) → 1=1))
((¬0<0 → ¬(1<1 → 1=1)) → ((1<1 → 1=1) → 0<0))
((¬0<1 → ¬(1<1 → 1=1)) → ((1<1 → 1=1) → 0<1))
((¬1<0 → ¬(1<1 → 1=1)) → ((1<1 → 1=1) → 1<0))
((¬1<1 → ¬(1<1 → 1=1)) → ((1<1 → 1=1) → 1<1))
((¬0=0 → ¬(1<1 → 0<0)) → ((1<1 → 0<0) → 0=0))
((¬0=1 → ¬(1<1 → 0<0)) → ((1<1 → 0<0) → 0=1))
((¬1=0 → ¬(1<1 → 0<0)) → ((1<1 → 0<0) → 1=0))
((¬1=1 → ¬(1<1 → 0<0)) → ((1<1 → 0<0) → 1=1))
((¬0<0 → ¬(1<1 → 0<0)) → ((1<1 → 0<0) → 0<0))
((¬0<1 → ¬(1<1 → 0<0)) → ((1<1 → 0<0) → 0<1))
((¬1<0 → ¬(1<1 → 0<0)) → ((1<1 → 0<0) → 1<0))
((¬1<1 → ¬(1<1 → 0<0)) → ((1<1 → 0<0) → 1<1))
((¬0=0 → ¬(1<1 → 0<1)) → ((1<1 → 0<1) → 0=0))
((¬0=1 → ¬(1<1 → 0<1)) → ((1<1 → 0<1) → 0=1))
((¬1=0 → ¬(1<1 → 0<1)) → ((1<1 → 0<1) → 1=0))
((¬1=1 → ¬(1<1 → 0<1)) → ((1<1 → 0<1) → 1=1))
((¬0<0 → ¬(1<1 → 0<1)) → ((1<1 → 0<1) → 0<0))
((¬0<1 → ¬(1<1 → 0<1)) → ((1<1 → 0<1) → 0<1))
((¬1<0 → ¬(1<1 → 0<1)) → ((1<1 → 0<1) → 1<0))
((¬1<1 → ¬(1<1 → 0<1)) → ((1<1 → 0<1) → 1<1))
((¬0=0 → ¬(1<1 → 1<0)) → ((1<1 → 1<0) → 0=0))
((¬0=1 → ¬(1<1 → 1<0)) → ((1<1 → 1<0) → 0=1))
((¬1=0 → ¬(1<1 → 1<0)) → ((1<1 → 1<0) → 1=0))
((¬1=1 → ¬(1<1 → 1<0)) → ((1<1 → 1<0) → 1=1))
((¬0<0 → ¬(1<1 → 1<0)) → ((1<1 → 1<0) → 0<0))
((¬0<1 → ¬(1<1 → 1<0)) → ((1<1 → 1<0) → 0<1))
((¬1<0 → ¬(1<1 → 1<0)) → ((1<1 → 1<0) → 1<0))
((¬1<1 → ¬(1<1 → 1<0)) → ((1<1 → 1<0) → 1<1))
((¬0=0 → ¬(1<1 → 1<1)) → ((1<1 → 1<1) → 0=0))
((¬0=1 → ¬(1<1 → 1<1)) → ((1<1 → 1<1) → 0=1))
((¬1=0 → ¬(1<1 → 1<1)) → ((1<1 → 1<1) → 1=0))
((¬1=1 → ¬(1<1 → 1<1)) → ((1<1 → 1<1) → 1=1))
((¬0<0 → ¬(1<1 → 1<1)) → ((1<1 → 1<1) → 0<0))
((¬0<1 → ¬(1<1 → 1<1)) → ((1<1 → 1<1) → 0<1))
((¬1<0 → ¬(1<1 → 1<1)) → ((1<1 → 1<1) → 1<0))
((¬1<1 → ¬(1<1 → 1<1)) → ((1<1 → 1<1) → 1<1))
((0=0 → (0=0 → 0=0)) → ((0=0 → 0=0) → (0=0 → 0=0)))
((0=0 → 0=0) → (0=0 → 0=0))
((0=0 → (0=0 → 0=1)) → ((0=0 → 0=0) → (0=0 → 0=1)))
((0=0 → (0=0 → 1=0)) → ((0=0 → 0=0) → (0=0 → 1=0)))
((0=0 → (0=0 → 1=1)) → ((0=0 → 0=0) → (0=0 → 1=1)))
((0=0 → (0=0 → 0<0)) → ((0=0 → 0=0) → (0=0 → 0<0)))
((0=0 → (0=0 → 0<1)) → ((0=0 → 0=0) → (0=0 → 0<1)))
((0=0 → (0=0 → 1<0)) → ((0=0 → 0=0) → (0=0 → 1<0)))
((0=0 → (0=0 → 1<1)) → ((0=0 → 0=0) → (0=0 → 1<1)))
((0=0 → (0=1 → 0=0)) → ((0=0 → 0=1) → (0=0 → 0=0)))
((0=0 → 0=1) → (0=0 → 0=0))
((0=0 → (0=1 → 0=1)) → ((0=0 → 0=1) → (0=0 → 0=1)))
((0=0 → (0=1 → 1=0)) → ((0=0 → 0=1) → (0=0 → 1=0)))
((0=0 → (0=1 → 1=1)) → ((0=0 → 0=1) → (0=0 → 1=1)))
((0=0 → (0=1 → 0<0)) → ((0=0 → 0=1) → (0=0 → 0<0)))
((0=0 → (0=1 → 0<1)) → ((0=0 → 0=1) → (0=0 → 0<1)))
((0=0 → (0=1 → 1<0)) → ((0=0 → 0=1) → (0=0 → 1<0)))
((0=0 → (0=1 → 1<1)) → ((0=0 → 0=1) → (0=0 → 1<1)))
((0=0 → (1=0 → 0=0)) → ((0=0 → 1=0) → (0=0 → 0=0)))
((0=0 → 1=0) → (0=0 → 0=0))
((0=0 → (1=0 → 0=1)) → ((0=0 → 1=0) → (0=0 → 0=1)))
((0=0 → (1=0 → 1=0)) → ((0=0 → 1=0) → (0=0 → 1=0)))
((0=0 → (1=0 → 1=1)) → ((0=0 → 1=0) → (0=0 → 1=1)))
((0=0 → (1=0 → 0<0)) → ((0=0 → 1=0) → (0=0 → 0<0)))
((0=0 → (1=0 → 0<1)) → ((0=0 → 1=0) → (0=0 → 0<1)))
((0=0 → (1=0 → 1<0)) → ((0=0 → 1=0) → (0=0 → 1<0)))
((0=0 → (1=0 → 1<1)) → ((0=0 → 1=0) → (0=0 → 1<1)))
((0=0 → (1=1 → 0=0)) → ((0=0 → 1=1) → (0=0 → 0=0)))
((0=0 → 1=1) → (0=0 → 0=0))
((0=0 → (1=1 → 0=1)) → ((0=0 → 1=1) → (0=0 → 0=1)))
((0=0 → (1=1 → 1=0)) → ((0=0 → 1=1) → (0=0 → 1=0)))
((0=0 → (1=1 → 1=1)) → ((0=0 → 1=1) → (0=0 → 1=1)))
((0=0 → (1=1 → 0<0)) → ((0=0 → 1=1) → (0=0 → 0<0)))
((0=0 → (1=1 → 0<1)) → ((0=0 → 1=1) → (0=0 → 0<1)))
((0=0 → (1=1 → 1<0)) → ((0=0 → 1=1) → (0=0 → 1<0)))
((0=0 → (1=1 → 1<1)) → ((0=0 → 1=1) → (0=0 → 1<1)))
((0=0 → (0<0 → 0=0)) → ((0=0 → 0<0) → (0=0 → 0=0)))
((0=0 → 0<0) → (0=0 → 0=0))
((0=0 → (0<0 → 0=1)) → ((0=0 → 0<0) → (0=0 → 0=1)))
((0=0 → (0<0 → 1=0)) → ((0=0 → 0<0) → (0=0 → 1=0)))
((0=0 → (0<0 → 1=1)) → ((0=0 → 0<0) → (0=0 → 1=1)))
((0=0 → (0<0 → 0<0)) → ((0=0 → 0<0) → (0=0 → 0<0)))
((0=0 → (0<0 → 0<1)) → ((0=0 → 0<0) → (0=0 → 0<1)))
((0=0 → (0<0 → 1<0)) → ((0=0 → 0<0) → (0=0 → 1<0)))
((0=0 → (0<0 → 1<1)) → ((0=0 → 0<0) → (0=0 → 1<1)))
((0=0 → (0<1 → 0=0)) → ((0=0 → 0<1) → (0=0 → 0=0)))
((0=0 → 0<1) → (0=0 → 0=0))
((0=0 → (0<1 → 0=1)) → ((0=0 → 0<1) → (0=0 → 0=1)))
((0=0 → (0<1 → 1=0)) → ((0=0 → 0<1) → (0=0 → 1=0)))
((0=0 → (0<1 → 1=1)) → ((0=0 → 0<1) → (0=0 → 1=1)))
((0=0 → (0<1 → 0<0)) → ((0=0 → 0<1) → (0=0 → 0<0)))
((0=0 → (0<1 → 0<1)) → ((0=0 → 0<1) → (0=0 → 0<1)))
((0=0 → (0<1 → 1<0)) → ((0=0 → 0<1) → (0=0 → 1<0)))
((0=0 → (0<1 → 1<1)) → ((0=0 → 0<1) → (0=0 → 1<1)))
((0=0 → (1<0 → 0=0)) → ((0=0 → 1<0) → (0=0 → 0=0)))
((0=0 → 1<0) → (0=0 → 0=0))
((0=0 → (1<0 → 0=1)) → ((0=0 → 1<0) → (0=0 → 0=1)))
((0=0 → (1<0 → 1=0)) → ((0=0 → 1<0) → (0=0 → 1=0)))
((0=0 → (1<0 → 1=1)) → ((0=0 → 1<0) → (0=0 → 1=1)))
((0=0 → (1<0 → 0<0)) → ((0=0 → 1<0) → (0=0 → 0<0)))
((0=0 → (1<0 → 0<1)) → ((0=0 → 1<0) → (0=0 → 0<1)))
((0=0 → (1<0 → 1<0)) → ((0=0 → 1<0) → (0=0 → 1<0)))
((0=0 → (1<0 → 1<1)) → ((0=0 → 1<0) → (0=0 → 1<1)))
((0=0 → (1<1 → 0=0)) → ((0=0 → 1<1) → (0=0 → 0=0)))
((0=0 → 1<1) → (0=0 → 0=0))
((0=0 → (1<1 → 0=1)) → ((0=0 → 1<1) → (0=0 → 0=1)))
((0=0 → (1<1 → 1=0)) → ((0=0 → 1<1) → (0=0 → 1=0)))
((0=0 → (1<1 → 1=1)) → ((0=0 → 1<1) → (0=0 → 1=1)))
((0=0 → (1<1 → 0<0)) → ((0=0 → 1<1) → (0=0 → 0<0)))
((0=0 → (1<1 → 0<1)) → ((0=0 → 1<1) → (0=0 → 0<1)))
((0=0 → (1<1 → 1<0)) → ((0=0 → 1<1) → (0=0 → 1<0)))
((0=0 → (1<1 → 1<1)) → ((0=0 → 1<1) → (0=0 → 1<1)))
((0=1 → (0=0 → 0=0)) → ((0=1 → 0=0) → (0=1 → 0=0)))
((0=1 → (0=0 → 0=1)) → ((0=1 → 0=0) → (0=1 → 0=1)))
((0=1 → 0=0) → (0=1 → 0=1))
((0=1 → (0=0 → 1=0)) → ((0=1 → 0=0) → (0=1 → 1=0)))
((0=1 → (0=0 → 1=1)) → ((0=1 → 0=0) → (0=1 → 1=1)))
((0=1 → (0=0 → 0<0)) → ((0=1 → 0=0) → (0=1 → 0<0)))
((0=1 → (0=0 → 0<1)) → ((0=1 → 0=0) → (0=1 → 0<1)))
((0=1 → (0=0 → 1<0)) → ((0=1 → 0=0) → (0=1 → 1<0)))
((0=1 → (0=0 → 1<1)) → ((0=1 → 0=0) → (0=1 → 1<1)))
((0=1 → (0=1 → 0=0)) → ((0=1 → 0=1) → (0=1 → 0=0)))
((0=1 → (0=1 → 0=1)) → ((0=1 → 0=1) → (0=1 → 0=1)))
((0=1 → 0=1) → (0=1 → 0=1))
((0=1 → (0=1 → 1=0)) → ((0=1 → 0=1) → (0=1 → 1=0)))
((0=1 → (0=1 → 1=1)) → ((0=1 → 0=1) → (0=1 → 1=1)))
((0=1 → (0=1 → 0<0)) → ((0=1 → 0=1) → (0=1 → 0<0)))
((0=1 → (0=1 → 0<1)) → ((0=1 → 0=1) → (0=1 → 0<1)))
((0=1 → (0=1 → 1<0)) → ((0=1 → 0=1) → (0=1 → 1<0)))
((0=1 → (0=1 → 1<1)) → ((0=1 → 0=1) → (0=1 → 1<1)))
((0=1 → (1=0 → 0=0)) → ((0=1 → 1=0) → (0=1 → 0=0)))
((0=1 → (1=0 → 0=1)) → ((0=1 → 1=0) → (0=1 → 0=1)))
((0=1 → 1=0) → (0=1 → 0=1))
((0=1 → (1=0 → 1=0)) → ((0=1 → 1=0) → (0=1 → 1=0)))
((0=1 → (1=0 → 1=1)) → ((0=1 → 1=0) → (0=1 → 1=1)))
((0=1 → (1=0 → 0<0)) → ((0=1 → 1=0) → (0=1 → 0<0)))
((0=1 → (1=0 → 0<1)) → ((0=1 → 1=0) → (0=1 → 0<1)))
((0=1 → (1=0 → 1<0)) → ((0=1 → 1=0) → (0=1 → 1<0)))
((0=1 → (1=0 → 1<1)) → ((0=1 → 1=0) → (0=1 → 1<1)))
((0=1 → (1=1 → 0=0)) → ((0=1 → 1=1) → (0=1 → 0=0)))
((0=1 → (1=1 → 0=1)) → ((0=1 → 1=1) → (0=1 → 0=1)))
((0=1 → 1=1) → (0=1 → 0=1))
((0=1 → (1=1 → 1=0)) → ((0=1 → 1=1) → (0=1 → 1=0)))
((0=1 → (1=1 → 1=1)) → ((0=1 → 1=1) → (0=1 → 1=1)))
((0=1 → (1=1 → 0<0)) → ((0=1 → 1=1) → (0=1 → 0<0)))
((0=1 → (1=1 → 0<1)) → ((0=1 → 1=1) → (0=1 → 0<1)))
((0=1 → (1=1 → 1<0)) → ((0=1 → 1=1) → (0=1 → 1<0)))
((0=1 → (1=1 → 1<1)) → ((0=1 → 1=1) → (0=1 → 1<1)))
((0=1 → (0<0 → 0=0)) → ((0=1 → 0<0) → (0=1 → 0=0)))
((0=1 → (0<0 → 0=1)) → ((0=1 → 0<0) → (0=1 → 0=1)))
((0=1 → 0<0) → (0=1 → 0=1))
((0=1 → (0<0 → 1=0)) → ((0=1 → 0<0) → (0=1 → 1=0)))
((0=1 → (0<0 → 1=1)) → ((0=1 → 0<0) → (0=1 → 1=1)))
((0=1 → (0<0 → 0<0)) → ((0=1 → 0<0) → (0=1 → 0<0)))
((0=1 → (0<0 → 0<1)) → ((0=1 → 0<0) → (0=1 → 0<1)))
((0=1 → (0<0 → 1<0)) → ((0=1 → 0<0) → (0=1 → 1<0)))
((0=1 → (0<0 → 1<1)) → ((0=1 → 0<0) → (0=1 → 1<1)))
((0=1 → (0<1 → 0=0)) → ((0=1 → 0<1) → (0=1 → 0=0)))
((0=1 → (0<1 → 0=1)) → ((0=1 → 0<1) → (0=1 → 0=1)))
((0=1 → 0<1) → (0=1 → 0=1))
((0=1 → (0<1 → 1=0)) → ((0=1 → 0<1) → (0=1 → 1=0)))
((0=1 → (0<1 → 1=1)) → ((0=1 → 0<1) → (0=1 → 1=1)))
((0=1 → (0<1 → 0<0)) → ((0=1 → 0<1) → (0=1 → 0<0)))
((0=1 → (0<1 → 0<1)) → ((0=1 → 0<1) → (0=1 → 0<1)))
((0=1 → (0<1 → 1<0)) → ((0=1 → 0<1) → (0=1 → 1<0)))
((0=1 → (0<1 → 1<1)) → ((0=1 → 0<1) → (0=1 → 1<1)))
((0=1 → (1<0 → 0=0)) → ((0=1 → 1<0) → (0=1 → 0=0)))
((0=1 → (1<0 → 0=1)) → ((0=1 → 1<0) → (0=1 → 0=1)))
((0=1 → 1<0) → (0=1 → 0=1))
((0=1 → (1<0 → 1=0)) → ((0=1 → 1<0) → (0=1 → 1=0)))
((0=1 → (1<0 → 1=1)) → ((0=1 → 1<0) → (0=1 → 1=1)))
((0=1 → (1<0 → 0<0)) → ((0=1 → 1<0) → (0=1 → 0<0)))
((0=1 → (1<0 → 0<1)) → ((0=1 → 1<0) → (0=1 → 0<1)))
((0=1 → (1<0 → 1<0)) → ((0=1 → 1<0) → (0=1 → 1<0)))
((0=1 → (1<0 → 1<1)) → ((0=1 → 1<0) → (0=1 → 1<1)))
((0=1 → (1<1 → 0=0)) → ((0=1 → 1<1) → (0=1 → 0=0)))
((0=1 → (1<1 → 0=1)) → ((0=1 → 1<1) → (0=1 → 0=1)))
((0=1 → 1<1) → (0=1 → 0=1))
((0=1 → (1<1 → 1=0)) → ((0=1 → 1<1) → (0=1 → 1=0)))
((0=1 → (1<1 → 1=1)) → ((0=1 → 1<1) → (0=1 → 1=1)))
((0=1 → (1<1 → 0<0)) → ((0=1 → 1<1) → (0=1 → 0<0)))
((0=1 → (1<1 → 0<1)) → ((0=1 → 1<1) → (0=1 → 0<1)))
((0=1 → (1<1 → 1<0)) → ((0=1 → 1<1) → (0=1 → 1<0)))
((0=1 → (1<1 → 1<1)) → ((0=1 → 1<1) → (0=1 → 1<1)))
((1=0 → (0=0 → 0=0)) → ((1=0 → 0=0) → (1=0 → 0=0)))
((1=0 → (0=0 → 0=1)) → ((1=0 → 0=0) → (1=0 → 0=1)))
((1=0 → (0=0 → 1=0)) → ((1=0 → 0=0) → (1=0 → 1=0)))
((1=0 → 0=0) → (1=0 → 1=0))
((1=0 → (0=0 → 1=1)) → ((1=0 → 0=0) → (1=0 → 1=1)))
((1=0 → (0=0 → 0<0)) → ((1=0 → 0=0) → (1=0 → 0<0)))
((1=0 → (0=0 → 0<1)) → ((1=0 → 0=0) → (1=0 → 0<1)))
((1=0 → (0=0 → 1<0)) → ((1=0 → 0=0) → (1=0 → 1<0)))
((1=0 → (0=0 → 1<1)) → ((1=0 → 0=0) → (1=0 → 1<1)))
((1=0 → (0=1 → 0=0)) → ((1=0 → 0=1) → (1=0 → 0=0)))
((1=0 → (0=1 → 0=1)) → ((1=0 → 0=1) → (1=0 → 0=1)))
((1=0 → (0=1 → 1=0)) → ((1=0 → 0=1) → (1=0 → 1=0)))
((1=0 → 0=1) → (1=0 → 1=0))
((1=0 → (0=1 → 1=1)) → ((1=0 → 0=1) → (1=0 → 1=1)))
((1=0 → (0=1 → 0<0)) → ((1=0 → 0=1) → (1=0 → 0<0)))
((1=0 → (0=1 → 0<1)) → ((1=0 → 0=1) → (1=0 → 0<1)))
((1=0 → (0=1 → 1<0)) → ((1=0 → 0=1) → (1=0 → 1<0)))
((1=0 → (0=1 → 1<1)) → ((1=0 → 0=1) → (1=0 → 1<1)))
((1=0 → (1=0 → 0=0)) → ((1=0 → 1=0) → (1=0 → 0=0)))
((1=0 → (1=0 → 0=1)) → ((1=0 → 1=0) → (1=0 → 0=1)))
((1=0 → (1=0 → 1=0)) → ((1=0 → 1=0) → (1=0 → 1=0)))
((1=0 → 1=0) → (1=0 → 1=0))
((1=0 → (1=0 → 1=1)) → ((1=0 → 1=0) → (1=0 → 1=1)))
((1=0 → (1=0 → 0<0)) → ((1=0 → 1=0) → (1=0 → 0<0)))
((1=0 → (1=0 → 0<1)) → ((1=0 → 1=0) → (1=0 → 0<1)))
((1=0 → (1=0 → 1<0)) → ((1=0 → 1=0) → (1=0 → 1<0)))
((1=0 → (1=0 → 1<1)) → ((1=0 → 1=0) → (1=0 → 1<1)))
((1=0 → (1=1 → 0=0)) → ((1=0 → 1=1) → (1=0 → 0=0)))
((1=0 → (1=1 → 0=1)) → ((1=0 → 1=1) → (1=0 → 0=1)))
((1=0 → (1=1 → 1=0)) → ((1=0 → 1=1) → (1=0 → 1=0)))
((1=0 → 1=1) → (1=0 → 1=0))
((1=0 → (1=1 → 1=1)) → ((1=0 → 1=1) → (1=0 → 1=1)))
((1=0 → (1=1 → 0<0)) → ((1=0 → 1=1) → (1=0 → 0<0)))
((1=0 → (1=1 → 0<1)) → ((1=0 → 1=1) → (1=0 → 0<1)))
((1=0 → (1=1 → 1<0)) → ((1=0 → 1=1) → (1=0 → 1<0)))
((1=0 → (1=1 → 1<1)) → ((1=0 → 1=1) → (1=0 → 1<1)))
((1=0 → (0<0 → 0=0)) → ((1=0 → 0<0) → (1=0 → 0=0)))
((1=0 → (0<0 → 0=1)) → ((1=0 → 0<0) → (1=0 → 0=1)))
((1=0 → (0<0 → 1=0)) → ((1=0 → 0<0) → (1=0 → 1=0)))
((1=0 → 0<0) → (1=0 → 1=0))
((1=0 → (0<0 → 1=1)) → ((1=0 → 0<0) → (1=0 → 1=1)))
((1=0 → (0<0 → 0<0)) → ((1=0 → 0<0) → (1=0 → 0<0)))
((1=0 → (0<0 → 0<1)) → ((1=0 → 0<0) → (1=0 → 0<1)))
((1=0 → (0<0 → 1<0)) → ((1=0 → 0<0) → (1=0 → 1<0)))
((1=0 → (0<0 → 1<1)) → ((1=0 → 0<0) → (1=0 → 1<1)))
((1=0 → (0<1 → 0=0)) → ((1=0 → 0<1) → (1=0 → 0=0)))
((1=0 → (0<1 → 0=1)) → ((1=0 → 0<1) → (1=0 → 0=1)))
((1=0 → (0<1 → 1=0)) → ((1=0 → 0<1) → (1=0 → 1=0)))
((1=0 → 0<1) → (1=0 → 1=0))
((1=0 → (0<1 → 1=1)) → ((1=0 → 0<1) → (1=0 → 1=1)))
((1=0 → (0<1 → 0<0)) → ((1=0 → 0<1) → (1=0 → 0<0)))
((1=0 → (0<1 → 0<1)) → ((1=0 → 0<1) → (1=0 → 0<1)))
((1=0 → (0<1 → 1<0)) → ((1=0 → 0<1) → (1=0 → 1<0)))
((1=0 → (0<1 → 1<1)) → ((1=0 → 0<1) → (1=0 → 1<1)))
((1=0 → (1<0 → 0=0)) → ((1=0 → 1<0) → (1=0 → 0=0)))
((1=0 → (1<0 → 0=1)) → ((1=0 → 1<0) → (1=0 → 0=1)))
((1=0 → (1<0 → 1=0)) → ((1=0 → 1<0) → (1=0 → 1=0)))
((1=0 → 1<0) → (1=0 → 1=0))
((1=0 → (1<0 → 1=1)) → ((1=0 → 1<0) → (1=0 → 1=1)))
((1=0 → (1<0 → 0<0)) → ((1=0 → 1<0) → (1=0 → 0<0)))
((1=0 → (1<0 → 0<1)) → ((1=0 → 1<0) → (1=0 → 0<1)))
((1=0 → (1<0 → 1<0)) → ((1=0 → 1<0) → (1=0 → 1<0)))
((1=0 → (1<0 → 1<1)) → ((1=0 → 1<0) → (1=0 → 1<1)))
((1=0 → (1<1 → 0=0)) → ((1=0 → 1<1) → (1=0 → 0=0)))
((1=0 → (1<1 → 0=1)) → ((1=0 → 1<1) → (1=0 → 0=1)))
((1=0 → (1<1 → 1=0)) → ((1=0 → 1<1) → (1=0 → 1=0)))
((1=0 → 1<1) → (1=0 → 1=0))
((1=0 → (1<1 → 1=1)) → ((1=0 → 1<1) → (1=0 → 1=1)))
((1=0 → (1<1 → 0<0)) → ((1=0 → 1<1) → (1=0 → 0<0)))
((1=0 → (1<1 → 0<1)) → ((1=0 → 1<1) → (1=0 → 0<1)))
((1=0 → (1<1 → 1<0)) → ((1=0 → 1<1) → (1=0 → 1<0)))
((1=0 → (1<1 → 1<1)) → ((1=0 → 1<1) → (1=0 → 1<1)))
((1=1 → (0=0 → 0=0)) → ((1=1 → 0=0) → (1=1 → 0=0)))
((1=1 → (0=0 → 0=1)) → ((1=1 → 0=0) → (1=1 → 0=1)))
((1=1 → (0=0 → 1=0)) → ((1=1 → 0=0) → (1=1 → 1=0)))
((1=1 → (0=0 → 1=1)) → ((1=1 → 0=0) → (1=1 → 1=1)))
((1=1 → 0=0) → (1=1 → 1=1))
((1=1 → (0=0 → 0<0)) → ((1=1 → 0=0) → (1=1 → 0<0)))
((1=1 → (0=0 → 0<1)) → ((1=1 → 0=0) → (1=1 → 0<1)))
((1=1 → (0=0 → 1<0)) → ((1=1 → 0=0) → (1=1 → 1<0)))
((1=1 → (0=0 → 1<1)) → ((1=1 → 0=0) → (1=1 → 1<1)))
((1=1 → (0=1 → 0=0)) → ((1=1 → 0=1) → (1=1 → 0=0)))
((1=1 → (0=1 → 0=1)) → ((1=1 → 0=1) → (1=1 → 0=1)))
((1=1 → (0=1 → 1=0)) → ((1=1 → 0=1) → (1=1 → 1=0)))
((1=1 → (0=1 → 1=1)) → ((1=1 → 0=1) → (1=1 → 1=1)))
((1=1 → 0=1) → (1=1 → 1=1))
((1=1 → (0=1 → 0<0)) → ((1=1 → 0=1) → (1=1 → 0<0)))
((1=1 → (0=1 → 0<1)) → ((1=1 → 0=1) → (1=1 → 0<1)))
((1=1 → (0=1 → 1<0)) → ((1=1 → 0=1) → (1=1 → 1<0)))
((1=1 → (0=1 → 1<1)) → ((1=1 → 0=1) → (1=1 → 1<1)))
((1=1 → (1=0 → 0=0)) → ((1=1 → 1=0) → (1=1 → 0=0)))
((1=1 → (1=0 → 0=1)) → ((1=1 → 1=0) → (1=1 → 0=1)))
((1=1 → (1=0 → 1=0)) → ((1=1 → 1=0) → (1=1 → 1=0)))
((1=1 → (1=0 → 1=1)) → ((1=1 → 1=0) → (1=1 → 1=1)))
((1=1 → 1=0) → (1=1 → 1=1))
((1=1 → (1=0 → 0<0)) → ((1=1 → 1=0) → (1=1 → 0<0)))
((1=1 → (1=0 → 0<1)) → ((1=1 → 1=0) → (1=1 → 0<1)))
((1=1 → (1=0 → 1<0)) → ((1=1 → 1=0) → (1=1 → 1<0)))
((1=1 → (1=0 → 1<1)) → ((1=1 → 1=0) → (1=1 → 1<1)))
((1=1 → (1=1 → 0=0)) → ((1=1 → 1=1) → (1=1 → 0=0)))
((1=1 → (1=1 → 0=1)) → ((1=1 → 1=1) → (1=1 → 0=1)))
((1=1 → (1=1 → 1=0)) → ((1=1 → 1=1) → (1=1 → 1=0)))
((1=1 → (1=1 → 1=1)) → ((1=1 → 1=1) → (1=1 → 1=1)))
((1=1 → 1=1) → (1=1 → 1=1))
((1=1 → (1=1 → 0<0)) → ((1=1 → 1=1) → (1=1 → 0<0)))
((1=1 → (1=1 → 0<1)) → ((1=1 → 1=1) → (1=1 → 0<1)))
((1=1 → (1=1 → 1<0)) → ((1=1 → 1=1) → (1=1 → 1<0)))
((1=1 → (1=1 → 1<1)) → ((1=1 → 1=1) → (1=1 → 1<1)))
((1=1 → (0<0 → 0=0)) → ((1=1 → 0<0) → (1=1 → 0=0)))
((1=1 → (0<0 → 0=1)) → ((1=1 → 0<0) → (1=1 → 0=1)))
((1=1 → (0<0 → 1=0)) → ((1=1 → 0<0) → (1=1 → 1=0)))
((1=1 → (0<0 → 1=1)) → ((1=1 → 0<0) → (1=1 → 1=1)))
((1=1 → 0<0) → (1=1 → 1=1))
((1=1 → (0<0 → 0<0)) → ((1=1 → 0<0) → (1=1 → 0<0)))
((1=1 → (0<0 → 0<1)) → ((1=1 → 0<0) → (1=1 → 0<1)))
((1=1 → (0<0 → 1<0)) → ((1=1 → 0<0) → (1=1 → 1<0)))
((1=1 → (0<0 → 1<1)) → ((1=1 → 0<0) → (1=1 → 1<1)))
((1=1 → (0<1 → 0=0)) → ((1=1 → 0<1) → (1=1 → 0=0)))
((1=1 → (0<1 → 0=1)) → ((1=1 → 0<1) → (1=1 → 0=1)))
((1=1 → (0<1 → 1=0)) → ((1=1 → 0<1) → (1=1 → 1=0)))
((1=1 → (0<1 → 1=1)) → ((1=1 → 0<1) → (1=1 → 1=1)))
((1=1 → 0<1) → (1=1 → 1=1))
((1=1 → (0<1 → 0<0)) → ((1=1 → 0<1) → (1=1 → 0<0)))
((1=1 → (0<1 → 0<1)) → ((1=1 → 0<1) → (1=1 → 0<1)))
((1=1 → (0<1 → 1<0)) → ((1=1 → 0<1) → (1=1 → 1<0)))
((1=1 → (0<1 → 1<1)) → ((1=1 → 0<1) → (1=1 → 1<1)))
((1=1 → (1<0 → 0=0)) → ((1=1 → 1<0) → (1=1 → 0=0)))
((1=1 → (1<0 → 0=1)) → ((1=1 → 1<0) → (1=1 → 0=1)))
((1=1 → (1<0 → 1=0)) → ((1=1 → 1<0) → (1=1 → 1=0)))
((1=1 → (1<0 → 1=1)) → ((1=1 → 1<0) → (1=1 → 1=1)))
((1=1 → 1<0) → (1=1 → 1=1))
((1=1 → (1<0 → 0<0)) → ((1=1 → 1<0) → (1=1 → 0<0)))
((1=1 → (1<0 → 0<1)) → ((1=1 → 1<0) → (1=1 → 0<1)))
((1=1 → (1<0 → 1<0)) → ((1=1 → 1<0) → (1=1 → 1<0)))
((1=1 → (1<0 → 1<1)) → ((1=1 → 1<0) → (1=1 → 1<1)))
((1=1 → (1<1 → 0=0)) → ((1=1 → 1<1) → (1=1 → 0=0)))
((1=1 → (1<1 → 0=1)) → ((1=1 → 1<1) → (1=1 → 0=1)))
((1=1 → (1<1 → 1=0)) → ((1=1 → 1<1) → (1=1 → 1=0)))
((1=1 → (1<1 → 1=1)) → ((1=1 → 1<1) → (1=1 → 1=1)))
((1=1 → 1<1) → (1=1 → 1=1))
((1=1 → (1<1 → 0<0)) → ((1=1 → 1<1) → (1=1 → 0<0)))
((1=1 → (1<1 → 0<1)) → ((1=1 → 1<1) → (1=1 → 0<1)))
((1=1 → (1<1 → 1<0)) → ((1=1 → 1<1) → (1=1 → 1<0)))
((1=1 → (1<1 → 1<1)) → ((1=1 → 1<1) → (1=1 → 1<1)))
((0<0 → (0=0 → 0=0)) → ((0<0 → 0=0) → (0<0 → 0=0)))
((0<0 → (0=0 → 0=1)) → ((0<0 → 0=0) → (0<0 → 0=1)))
((0<0 → (0=0 → 1=0)) → ((0<0 → 0=0) → (0<0 → 1=0)))
((0<0 → (0=0 → 1=1)) → ((0<0 → 0=0) → (0<0 → 1=1)))
((0<0 → (0=0 → 0<0)) → ((0<0 → 0=0) → (0<0 → 0<0)))
((0<0 → 0=0) → (0<0 → 0<0))
((0<0 → (0=0 → 0<1)) → ((0<0 → 0=0) → (0<0 → 0<1)))
((0<0 → (0=0 → 1<0)) → ((0<0 → 0=0) → (0<0 → 1<0)))
((0<0 → (0=0 → 1<1)) → ((0<0 → 0=0) → (0<0 → 1<1)))
((0<0 → (0=1 → 0=0)) → ((0<0 → 0=1) → (0<0 → 0=0)))
((0<0 → (0=1 → 0=1)) → ((0<0 → 0=1) → (0<0 → 0=1)))
((0<0 → (0=1 → 1=0)) → ((0<0 → 0=1) → (0<0 → 1=0)))
((0<0 → (0=1 → 1=1)) → ((0<0 → 0=1) → (0<0 → 1=1)))
((0<0 → (0=1 → 0<0)) → ((0<0 → 0=1) → (0<0 → 0<0)))
((0<0 → 0=1) → (0<0 → 0<0))
((0<0 → (0=1 → 0<1)) → ((0<0 → 0=1) → (0<0 → 0<1)))
((0<0 → (0=1 → 1<0)) → ((0<0 → 0=1) → (0<0 → 1<0)))
((0<0 → (0=1 → 1<1)) → ((0<0 → 0=1) → (0<0 → 1<1)))
((0<0 → (1=0 → 0=0)) → ((0<0 → 1=0) → (0<0 → 0=0)))
((0<0 → (1=0 → 0=1)) → ((0<0 → 1=0) → (0<0 → 0=1)))
((0<0 → (1=0 → 1=0)) → ((0<0 → 1=0) → (0<0 → 1=0)))
((0<0 → (1=0 → 1=1)) → ((0<0 → 1=0) → (0<0 → 1=1)))
((0<0 → (1=0 → 0<0)) → ((0<0 → 1=0) → (0<0 → 0<0)))
((0<0 → 1=0) → (0<0 → 0<0))
((0<0 → (1=0 → 0<1)) → ((0<0 → 1=0) → (0<0 → 0<1)))
((0<0 → (1=0 → 1<0)) → ((0<0 → 1=0) → (0<0 → 1<0)))
((0<0 → (1=0 → 1<1)) → ((0<0 → 1=0) → (0<0 → 1<1)))
((0<0 → (1=1 → 0=0)) → ((0<0 → 1=1) → (0<0 → 0=0)))
((0<0 → (1=1 → 0=1)) → ((0<0 → 1=1) → (0<0 → 0=1)))
((0<0 → (1=1 → 1=0)) → ((0<0 → 1=1) → (0<0 → 1=0)))
((0<0 → (1=1 → 1=1)) → ((0<0 → 1=1) → (0<0 → 1=1)))
((0<0 → (1=1 → 0<0)) → ((0<0 → 1=1) → (0<0 → 0<0)))
((0<0 → 1=1) → (0<0 → 0<0))
((0<0 → (1=1 → 0<1)) → ((0<0 → 1=1) → (0<0 → 0<1)))
((0<0 → (1=1 → 1<0)) → ((0<0 → 1=1) → (0<0 → 1<0)))
((0<0 → (1=1 → 1<1)) → ((0<0 → 1=1) → (0<0 → 1<1)))
((0<0 → (0<0 → 0=0)) → ((0<0 → 0<0) → (0<0 → 0=0)))
((0<0 → (0<0 → 0=1)) → ((0<0 → 0<0) → (0<0 → 0=1)))
((0<0 → (0<0 → 1=0)) → ((0<0 → 0<0) → (0<0 → 1=0)))
((0<0 → (0<0 → 1=1)) → ((0<0 → 0<0) → (0<0 → 1=1)))
((0<0 → (0<0 → 0<0)) → ((0<0 → 0<0) → (0<0 → 0<0)))
((0<0 → 0<0) → (0<0 → 0<0))
((0<0 → (0<0 → 0<1)) → ((0<0 → 0<0) → (0<0 → 0<1)))
((0<0 → (0<0 → 1<0)) → ((0<0 → 0<0) → (0<0 → 1<0)))
((0<0 → (0<0 → 1<1)) → ((0<0 → 0<0) → (0<0 → 1<1)))
((0<0 → (0<1 → 0=0)) → ((0<0 → 0<1) → (0<0 → 0=0)))
((0<0 → (0<1 → 0=1)) → ((0<0 → 0<1) → (0<0 → 0=1)))
((0<0 → (0<1 → 1=0)) → ((0<0 → 0<1) → (0<0 → 1=0)))
((0<0 → (0<1 → 1=1)) → ((0<0 → 0<1) → (0<0 → 1=1)))
((0<0 → (0<1 → 0<0)) → ((0<0 → 0<1) → (0<0 → 0<0)))
((0<0 → 0<1) → (0<0 → 0<0))
((0<0 → (0<1 → 0<1)) → ((0<0 → 0<1) → (0<0 → 0<1)))
((0<0 → (0<1 → 1<0)) → ((0<0 → 0<1) → (0<0 → 1<0)))
((0<0 → (0<1 → 1<1)) → ((0<0 → 0<1) → (0<0 → 1<1)))
((0<0 → (1<0 → 0=0)) → ((0<0 → 1<0) → (0<0 → 0=0)))
((0<0 → (1<0 → 0=1)) → ((0<0 → 1<0) → (0<0 → 0=1)))
((0<0 → (1<0 → 1=0)) → ((0<0 → 1<0) → (0<0 → 1=0)))
((0<0 → (1<0 → 1=1)) → ((0<0 → 1<0) → (0<0 → 1=1)))
((0<0 → (1<0 → 0<0)) → ((0<0 → 1<0) → (0<0 → 0<0)))
((0<0 → 1<0) → (0<0 → 0<0))
((0<0 → (1<0 → 0<1)) → ((0<0 → 1<0) → (0<0 → 0<1)))
((0<0 → (1<0 → 1<0)) → ((0<0 → 1<0) → (0<0 → 1<0)))
((0<0 → (1<0 → 1<1)) → ((0<0 → 1<0) → (0<0 → 1<1)))
((0<0 → (1<1 → 0=0)) → ((0<0 → 1<1) → (0<0 → 0=0)))
((0<0 → (1<1 → 0=1)) → ((0<0 → 1<1) → (0<0 → 0=1)))
((0<0 → (1<1 → 1=0)) → ((0<0 → 1<1) → (0<0 → 1=0)))
((0<0 → (1<1 → 1=1)) → ((0<0 → 1<1) → (0<0 → 1=1)))
((0<0 → (1<1 → 0<0)) → ((0<0 → 1<1) → (0<0 → 0<0)))
((0<0 → 1<1) → (0<0 → 0<0))
((0<0 → (1<1 → 0<1)) → ((0<0 → 1<1) → (0<0 → 0<1)))
((0<0 → (1<1 → 1<0)) → ((0<0 → 1<1) → (0<0 → 1<0)))
((0<0 → (1<1 → 1<1)) → ((0<0 → 1<1) → (0<0 → 1<1)))
((0<1 → (0=0 → 0=0)) → ((0<1 → 0=0) → (0<1 → 0=0)))
((0<1 → (0=0 → 0=1)) → ((0<1 → 0=0) → (0<1 → 0=1)))
((0<1 → (0=0 → 1=0)) → ((0<1 → 0=0) → (0<1 → 1=0)))
((0<1 → (0=0 → 1=1)) → ((0<1 → 0=0) → (0<1 → 1=1)))
((0<1 → (0=0 → 0<0)) → ((0<1 → 0=0) → (0<1 → 0<0)))
((0<1 → (0=0 → 0<1)) → ((0<1 → 0=0) → (0<1 → 0<1)))
((0<1 → 0=0) → (0<1 → 0<1))
((0<1 → (0=0 → 1<0)) → ((0<1 → 0=0) → (0<1 → 1<0)))
((0<1 → (0=0 → 1<1)) → ((0<1 → 0=0) → (0<1 → 1<1)))
((0<1 → (0=1 → 0=0)) → ((0<1 → 0=1) → (0<1 → 0=0)))
((0<1 → (0=1 → 0=1)) → ((0<1 → 0=1) → (0<1 → 0=1)))
((0<1 → (0=1 → 1=0)) → ((0<1 → 0=1) → (0<1 → 1=0)))
((0<1 → (0=1 → 1=1)) → ((0<1 → 0=1) → (0<1 → 1=1)))
((0<1 → (0=1 → 0<0)) → ((0<1 → 0=1) → (0<1 → 0<0)))
((0<1 → (0=1 → 0<1)) → ((0<1 → 0=1) → (0<1 → 0<1)))
((0<1 → 0=1) → (0<1 → 0<1))
((0<1 → (0=1 → 1<0)) → ((0<1 → 0=1) → (0<1 → 1<0)))
((0<1 → (0=1 → 1<1)) → ((0<1 → 0=1) → (0<1 → 1<1)))
((0<1 → (1=0 → 0=0)) → ((0<1 → 1=0) → (0<1 → 0=0)))
((0<1 → (1=0 → 0=1)) → ((0<1 → 1=0) → (0<1 → 0=1)))
((0<1 → (1=0 → 1=0)) → ((0<1 → 1=0) → (0<1 → 1=0)))
((0<1 → (1=0 → 1=1)) → ((0<1 → 1=0) → (0<1 → 1=1)))
((0<1 → (1=0 → 0<0)) → ((0<1 → 1=0) → (0<1 → 0<0)))
((0<1 → (1=0 → 0<1)) → ((0<1 → 1=0) → (0<1 → 0<1)))
((0<1 → 1=0) → (0<1 → 0<1))
((0<1 → (1=0 → 1<0)) → ((0<1 → 1=0) → (0<1 → 1<0)))
((0<1 → (1=0 → 1<1)) → ((0<1 → 1=0) → (0<1 → 1<1)))
((0<1 → (1=1 → 0=0)) → ((0<1 → 1=1) → (0<1 → 0=0)))
((0<1 → (1=1 → 0=1)) → ((0<1 → 1=1) → (0<1 → 0=1)))
((0<1 → (1=1 → 1=0)) → ((0<1 → 1=1) → (0<1 → 1=0)))
((0<1 → (1=1 → 1=1)) → ((0<1 → 1=1) → (0<1 → 1=1)))
((0<1 → (1=1 → 0<0)) → ((0<1 → 1=1) → (0<1 → 0<0)))
((0<1 → (1=1 → 0<1)) → ((0<1 → 1=1) → (0<1 → 0<1)))
((0<1 → 1=1) → (0<1 → 0<1))
((0<1 → (1=1 → 1<0)) → ((0<1 → 1=1) → (0<1 → 1<0)))
((0<1 → (1=1 → 1<1)) → ((0<1 → 1=1) → (0<1 → 1<1)))
((0<1 → (0<0 → 0=0)) → ((0<1 → 0<0) → (0<1 → 0=0)))
((0<1 → (0<0 → 0=1)) → ((0<1 → 0<0) → (0<1 → 0=1)))
((0<1 → (0<0 → 1=0)) → ((0<1 → 0<0) → (0<1 → 1=0)))
((0<1 → (0<0 → 1=1)) → ((0<1 → 0<0) → (0<1 → 1=1)))
((0<1 → (0<0 → 0<0)) → ((0<1 → 0<0) → (0<1 → 0<0)))
((0<1 → (0<0 → 0<1)) → ((0<1 → 0<0) → (0<1 → 0<1)))
((0<1 → 0<0) → (0<1 → 0<1))
((0<1 → (0<0 → 1<0)) → ((0<1 → 0<0) → (0<1 → 1<0)))
((0<1 → (0<0 → 1<1)) → ((0<1 → 0<0) → (0<1 → 1<1)))
((0<1 → (0<1 → 0=0)) → ((0<1 → 0<1) → (0<1 → 0=0)))
((0<1 → (0<1 → 0=1)) → ((0<1 → 0<1) → (0<1 → 0=1)))
((0<1 → (0<1 → 1=0)) → ((0<1 → 0<1) → (0<1 → 1=0)))
((0<1 → (0<1 → 1=1)) → ((0<1 → 0<1) → (0<1 → 1=1)))
((0<1 → (0<1 → 0<0)) → ((0<1 → 0<1) → (0<1 → 0<0)))
((0<1 → (0<1 → 0<1)) → ((0<1 → 0<1) → (0<1 → 0<1)))
((0<1 → 0<1) → (0<1 → 0<1))
((0<1 → (0<1 → 1<0)) → ((0<1 → 0<1) → (0<1 → 1<0)))
((0<1 → (0<1 → 1<1)) → ((0<1 → 0<1) → (0<1 → 1<1)))
((0<1 → (1<0 → 0=0)) → ((0<1 → 1<0) → (0<1 → 0=0)))
((0<1 → (1<0 → 0=1)) → ((0<1 → 1<0) → (0<1 → 0=1)))
((0<1 → (1<0 → 1=0)) → ((0<1 → 1<0) → (0<1 → 1=0)))
((0<1 → (1<0 → 1=1)) → ((0<1 → 1<0) → (0<1 → 1=1)))
((0<1 → (1<0 → 0<0)) → ((0<1 → 1<0) → (0<1 → 0<0)))
((0<1 → (1<0 → 0<1)) → ((0<1 → 1<0) → (0<1 → 0<1)))
((0<1 → 1<0) → (0<1 → 0<1))
((0<1 → (1<0 → 1<0)) → ((0<1 → 1<0) → (0<1 → 1<0)))
((0<1 → (1<0 → 1<1)) → ((0<1 → 1<0) → (0<1 → 1<1)))
((0<1 → (1<1 → 0=0)) → ((0<1 → 1<1) → (0<1 → 0=0)))
((0<1 → (1<1 → 0=1)) → ((0<1 → 1<1) → (0<1 → 0=1)))
((0<1 → (1<1 → 1=0)) → ((0<1 → 1<1) → (0<1 → 1=0)))
((0<1 → (1<1 → 1=1)) → ((0<1 → 1<1) → (0<1 → 1=1)))
((0<1 → (1<1 → 0<0)) → ((0<1 → 1<1) → (0<1 → 0<0)))
((0<1 → (1<1 → 0<1)) → ((0<1 → 1<1) → (0<1 → 0<1)))
((0<1 → 1<1) → (0<1 → 0<1))
((0<1 → (1<1 → 1<0)) → ((0<1 → 1<1) → (0<1 → 1<0)))
((0<1 → (1<1 → 1<1)) → ((0<1 → 1<1) → (0<1 → 1<1)))
((1<0 → (0=0 → 0=0)) → ((1<0 → 0=0) → (1<0 → 0=0)))
((1<0 → (0=0 → 0=1)) → ((1<0 → 0=0) → (1<0 → 0=1)))
((1<0 → (0=0 → 1=0)) → ((1<0 → 0=0) → (1<0 → 1=0)))
((1<0 → (0=0 → 1=1)) → ((1<0 → 0=0) → (1<0 → 1=1)))
((1<0 → (0=0 → 0<0)) → ((1<0 → 0=0) → (1<0 → 0<0)))
((1<0 → (0=0 → 0<1)) → ((1<0 → 0=0) → (1<0 → 0<1)))
((1<0 → (0=0 → 1<0)) → ((1<0 → 0=0) → (1<0 → 1<0)))
((1<0 → 0=0) → (1<0 → 1<0))
((1<0 → (0=0 → 1<1)) → ((1<0 → 0=0) → (1<0 → 1<1)))
((1<0 → (0=1 → 0=0)) → ((1<0 → 0=1) → (1<0 → 0=0)))
((1<0 → (0=1 → 0=1)) → ((1<0 → 0=1) → (1<0 → 0=1)))
((1<0 → (0=1 → 1=0)) → ((1<0 → 0=1) → (1<0 → 1=0)))
((1<0 → (0=1 → 1=1)) → ((1<0 → 0=1) → (1<0 → 1=1)))
((1<0 → (0=1 → 0<0)) → ((1<0 → 0=1) → (1<0 → 0<0)))
((1<0 → (0=1 → 0<1)) → ((1<0 → 0=1) → (1<0 → 0<1)))
((1<0 → (0=1 → 1<0)) → ((1<0 → 0=1) → (1<0 → 1<0)))
((1<0 → 0=1) → (1<0 → 1<0))
((1<0 → (0=1 → 1<1)) → ((1<0 → 0=1) → (1<0 → 1<1)))
((1<0 → (1=0 → 0=0)) → ((1<0 → 1=0) → (1<0 → 0=0)))
((1<0 → (1=0 → 0=1)) → ((1<0 → 1=0) → (1<0 → 0=1)))
((1<0 → (1=0 → 1=0)) → ((1<0 → 1=0) → (1<0 → 1=0)))
((1<0 → (1=0 → 1=1)) → ((1<0 → 1=0) → (1<0 → 1=1)))
((1<0 → (1=0 → 0<0)) → ((1<0 → 1=0) → (1<0 → 0<0)))
((1<0 → (1=0 → 0<1)) → ((1<0 → 1=0) → (1<0 → 0<1)))
((1<0 → (1=0 → 1<0)) → ((1<0 → 1=0) → (1<0 → 1<0)))
((1<0 → 1=0) → (1<0 → 1<0))
((1<0 → (1=0 → 1<1)) → ((1<0 → 1=0) → (1<0 → 1<1)))
((1<0 → (1=1 → 0=0)) → ((1<0 → 1=1) → (1<0 → 0=0)))
((1<0 → (1=1 → 0=1)) → ((1<0 → 1=1) → (1<0 → 0=1)))
((1<0 → (1=1 → 1=0)) → ((1<0 → 1=1) → (1<0 → 1=0)))
((1<0 → (1=1 → 1=1)) → ((1<0 → 1=1) → (1<0 → 1=1)))
((1<0 → (1=1 → 0<0)) → ((1<0 → 1=1) → (1<0 → 0<0)))
((1<0 → (1=1 → 0<1)) → ((1<0 → 1=1) → (1<0 → 0<1)))
((1<0 → (1=1 → 1<0)) → ((1<0 → 1=1) → (1<0 → 1<0)))
((1<0 → 1=1) → (1<0 → 1<0))
((1<0 → (1=1 → 1<1)) → ((1<0 → 1=1) → (1<0 → 1<1)))
((1<0 → (0<0 → 0=0)) → ((1<0 → 0<0) → (1<0 → 0=0)))
((1<0 → (0<0 → 0=1)) → ((1<0 → 0<0) → (1<0 → 0=1)))
((1<0 → (0<0 → 1=0)) → ((1<0 → 0<0) → (1<0 → 1=0)))
((1<0 → (0<0 → 1=1)) → ((1<0 → 0<0) → (1<0 → 1=1)))
((1<0 → (0<0 → 0<0)) → ((1<0 → 0<0) → (1<0 → 0<0)))
((1<0 → (0<0 → 0<1)) → ((1<0 → 0<0) → (1<0 → 0<1)))
((1<0 → (0<0 → 1<0)) → ((1<0 → 0<0) → (1<0 → 1<0)))
((1<0 → 0<0) → (1<0 → 1<0))
((1<0 → (0<0 → 1<1)) → ((1<0 → 0<0) → (1<0 → 1<1)))
((1<0 → (0<1 → 0=0)) → ((1<0 → 0<1) → (1<0 → 0=0)))
((1<0 → (0<1 → 0=1)) → ((1<0 → 0<1) → (1<0 → 0=1)))
((1<0 → (0<1 → 1=0)) → ((1<0 → 0<1) → (1<0 → 1=0)))
((1<0 → (0<1 → 1=1)) → ((1<0 → 0<1) → (1<0 → 1=1)))
((1<0 → (0<1 → 0<0)) → ((1<0 → 0<1) → (1<0 → 0<0)))
((1<0 → (0<1 → 0<1)) → ((1<0 → 0<1) → (1<0 → 0<1)))
((1<0 → (0<1 → 1<0)) → ((1<0 → 0<1) → (1<0 → 1<0)))
((1<0 → 0<1) → (1<0 → 1<0))
((1<0 → (0<1 → 1<1)) → ((1<0 → 0<1) → (1<0 → 1<1)))
((1<0 → (1<0 → 0=0)) → ((1<0 → 1<0) → (1<0 → 0=0)))
((1<0 → (1<0 → 0=1)) → ((1<0 → 1<0) → (1<0 → 0=1)))
((1<0 → (1<0 → 1=0)) → ((1<0 → 1<0) → (1<0 → 1=0)))
((1<0 → (1<0 → 1=1)) → ((1<0 → 1<0) → (1<0 → 1=1)))
((1<0 → (1<0 → 0<0)) → ((1<0 → 1<0) → (1<0 → 0<0)))
((1<0 → (1<0 → 0<1)) → ((1<0 → 1<0) → (1<0 → 0<1)))
((1<0 → (1<0 → 1<0)) → ((1<0 → 1<0) → (1<0 → 1<0)))
((1<0 → 1<0) → (1<0 → 1<0))
((1<0 → (1<0 → 1<1)) → ((1<0 → 1<0) → (1<0 → 1<1)))
((1<0 → (1<1 → 0=0)) → ((1<0 → 1<1) → (1<0 → 0=0)))
((1<0 → (1<1 → 0=1)) → ((1<0 → 1<1) → (1<0 → 0=1)))
((1<0 → (1<1 → 1=0)) → ((1<0 → 1<1) → (1<0 → 1=0)))
((1<0 → (1<1 → 1=1)) → ((1<0 → 1<1) → (1<0 → 1=1)))
((1<0 → (1<1 → 0<0)) → ((1<0 → 1<1) → (1<0 → 0<0)))
((1<0 → (1<1 → 0<1)) → ((1<0 → 1<1) → (1<0 → 0<1)))
((1<0 → (1<1 → 1<0)) → ((1<0 → 1<1) → (1<0 → 1<0)))
((1<0 → 1<1) → (1<0 → 1<0))
((1<0 → (1<1 → 1<1)) → ((1<0 → 1<1) → (1<0 → 1<1)))
((1<1 → (0=0 → 0=0)) → ((1<1 → 0=0) → (1<1 → 0=0)))
((1<1 → (0=0 → 0=1)) → ((1<1 → 0=0) → (1<1 → 0=1)))
((1<1 → (0=0 → 1=0)) → ((1<1 → 0=0) → (1<1 → 1=0)))
((1<1 → (0=0 → 1=1)) → ((1<1 → 0=0) → (1<1 → 1=1)))
((1<1 → (0=0 → 0<0)) → ((1<1 → 0=0) → (1<1 → 0<0)))
((1<1 → (0=0 → 0<1)) → ((1<1 → 0=0) → (1<1 → 0<1)))
((1<1 → (0=0 → 1<0)) → ((1<1 → 0=0) → (1<1 → 1<0)))
((1<1 → (0=0 → 1<1)) → ((1<1 → 0=0) → (1<1 → 1<1)))
((1<1 → 0=0) → (1<1 → 1<1))
((1<1 → (0=1 → 0=0)) → ((1<1 → 0=1) → (1<1 → 0=0)))
((1<1 → (0=1 → 0=1)) → ((1<1 → 0=1) → (1<1 → 0=1)))
((1<1 → (0=1 → 1=0)) → ((1<1 → 0=1) → (1<1 → 1=0)))
((1<1 → (0=1 → 1=1)) → ((1<1 → 0=1) → (1<1 → 1=1)))
((1<1 → (0=1 → 0<0)) → ((1<1 → 0=1) → (1<1 → 0<0)))
((1<1 → (0=1 → 0<1)) → ((1<1 → 0=1) → (1<1 → 0<1)))
((1<1 → (0=1 → 1<0)) → ((1<1 → 0=1) → (1<1 → 1<0)))
((1<1 → (0=1 → 1<1)) → ((1<1 → 0=1) → (1<1 → 1<1)))
((1<1 → 0=1) → (1<1 → 1<1))
((1<1 → (1=0 → 0=0)) → ((1<1 → 1=0) → (1<1 → 0=0)))
((1<1 → (1=0 → 0=1)) → ((1<1 → 1=0) → (1<1 → 0=1)))
((1<1 → (1=0 → 1=0)) → ((1<1 → 1=0) → (1<1 → 1=0)))
((1<1 → (1=0 → 1=1)) → ((1<1 → 1=0) → (1<1 → 1=1)))
((1<1 → (1=0 → 0<0)) → ((1<1 → 1=0) → (1<1 → 0<0)))
((1<1 → (1=0 → 0<1)) → ((1<1 → 1=0) → (1<1 → 0<1)))
((1<1 → (1=0 → 1<0)) → ((1<1 → 1=0) → (1<1 → 1<0)))
((1<1 → (1=0 → 1<1)) → ((1<1 → 1=0) → (1<1 → 1<1)))
((1<1 → 1=0) → (1<1 → 1<1))
((1<1 → (1=1 → 0=0)) → ((1<1 → 1=1) → (1<1 → 0=0)))
((1<1 → (1=1 → 0=1)) → ((1<1 → 1=1) → (1<1 → 0=1)))
((1<1 → (1=1 → 1=0)) → ((1<1 → 1=1) → (1<1 → 1=0)))
((1<1 → (1=1 → 1=1)) → ((1<1 → 1=1) → (1<1 → 1=1)))
((1<1 → (1=1 → 0<0)) → ((1<1 → 1=1) → (1<1 → 0<0)))
((1<1 → (1=1 → 0<1)) → ((1<1 → 1=1) → (1<1 → 0<1)))
((1<1 → (1=1 → 1<0)) → ((1<1 → 1=1) → (1<1 → 1<0)))
((1<1 → (1=1 → 1<1)) → ((1<1 → 1=1) → (1<1 → 1<1)))
((1<1 → 1=1) → (1<1 → 1<1))
((1<1 → (0<0 → 0=0)) → ((1<1 → 0<0) → (1<1 → 0=0)))
((1<1 → (0<0 → 0=1)) → ((1<1 → 0<0) → (1<1 → 0=1)))
((1<1 → (0<0 → 1=0)) → ((1<1 → 0<0) → (1<1 → 1=0)))
((1<1 → (0<0 → 1=1)) → ((1<1 → 0<0) → (1<1 → 1=1)))
((1<1 → (0<0 → 0<0)) → ((1<1 → 0<0) → (1<1 → 0<0)))
((1<1 → (0<0 → 0<1)) → ((1<1 → 0<0) → (1<1 → 0<1)))
((1<1 → (0<0 → 1<0)) → ((1<1 → 0<0) → (1<1 → 1<0)))
((1<1 → (0<0 → 1<1)) → ((1<1 → 0<0) → (1<1 → 1<1)))
((1<1 → 0<0) → (1<1 → 1<1))
((1<1 → (0<1 → 0=0)) → ((1<1 → 0<1) → (1<1 → 0=0)))
((1<1 → (0<1 → 0=1)) → ((1<1 → 0<1) → (1<1 → 0=1)))
((1<1 → (0<1 → 1=0)) → ((1<1 → 0<1) → (1<1 → 1=0)))
((1<1 → (0<1 → 1=1)) → ((1<1 → 0<1) → (1<1 → 1=1)))
((1<1 → (0<1 → 0<0)) → ((1<1 → 0<1) → (1<1 → 0<0)))
((1<1 → (0<1 → 0<1)) → ((1<1 → 0<1) → (1<1 → 0<1)))
((1<1 → (0<1 → 1<0)) → ((1<1 → 0<1) → (1<1 → 1<0)))
((1<1 → (0<1 → 1<1)) → ((1<1 → 0<1) → (1<1 → 1<1)))
((1<1 → 0<1) → (1<1 → 1<1))
((1<1 → (1<0 → 0=0)) → ((1<1 → 1<0) → (1<1 → 0=0)))
((1<1 → (1<0 → 0=1)) → ((1<1 → 1<0) → (1<1 → 0=1)))
((1<1 → (1<0 → 1=0)) → ((1<1 → 1<0) → (1<1 → 1=0)))
((1<1 → (1<0 → 1=1)) → ((1<1 → 1<0) → (1<1 → 1=1)))
((1<1 → (1<0 → 0<0)) → ((1<1 → 1<0) → (1<1 → 0<0)))
((1<1 → (1<0 → 0<1)) → ((1<1 → 1<0) → (1<1 → 0<1)))
((1<1 → (1<0 → 1<0)) → ((1<1 → 1<0) → (1<1 → 1<0)))
((1<1 → (1<0 → 1<1)) → ((1<1 → 1<0) → (1<1 → 1<1)))
((1<1 → 1<0) → (1<1 → 1<1))
((1<1 → (1<1 → 0=0)) → ((1<1 → 1<1) → (1<1 → 0=0)))
((1<1 → (1<1 → 0=1)) → ((1<1 → 1<1) → (1<1 → 0=1)))
((1<1 → (1<1 → 1=0)) → ((1<1 → 1<1) → (1<1 → 1=0)))
((1<1 → (1<1 → 1=1)) → ((1<1 → 1<1) → (1<1 → 1=1)))
((1<1 → (1<1 → 0<0)) → ((1<1 → 1<1) → (1<1 → 0<0)))
((1<1 → (1<1 → 0<1)) → ((1<1 → 1<1) → (1<1 → 0<1)))
((1<1 → (1<1 → 1<0)) → ((1<1 → 1<1) → (1<1 → 1<0)))
((1<1 → (1<1 → 1<1)) → ((1<1 → 1<1) → (1<1 → 1<1)))
((1<1 → 1<1) → (1<1 → 1<1))
(0=0 → (¬0=⟨0+⟨0+0⟩⟩ → 0=0))
(0=0 → (¬0=⟨0+⟨0+1⟩⟩ → 0=0))
(0=0 → (¬0=⟨0+⟨1+0⟩⟩ → 0=0))
(0=0 → (¬0=⟨0+⟨1+1⟩⟩ → 0=0))
(0=0 → (¬0=⟨0+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬0=⟨0+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬0=⟨0+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬0=⟨0+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬0=⟨1+⟨0+0⟩⟩ → 0=0))
(0=0 → (¬0=⟨1+⟨0+1⟩⟩ → 0=0))
(0=0 → (¬0=⟨1+⟨1+0⟩⟩ → 0=0))
(0=0 → (¬0=⟨1+⟨1+1⟩⟩ → 0=0))
(0=0 → (¬0=⟨1+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬0=⟨1+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬0=⟨1+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬0=⟨1+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬0=⟨⟨0+0⟩+0⟩ → 0=0))
(0=0 → (¬0=⟨⟨0+0⟩+1⟩ → 0=0))
(0=0 → (¬0=⟨⟨0+1⟩+0⟩ → 0=0))
(0=0 → (¬0=⟨⟨0+1⟩+1⟩ → 0=0))
(0=0 → (¬0=⟨⟨1+0⟩+0⟩ → 0=0))
(0=0 → (¬0=⟨⟨1+0⟩+1⟩ → 0=0))
(0=0 → (¬0=⟨⟨1+1⟩+0⟩ → 0=0))
(0=0 → (¬0=⟨⟨1+1⟩+1⟩ → 0=0))
(0=0 → (¬0=⟨⟨0⋅0⟩+0⟩ → 0=0))
(0=0 → (¬0=⟨⟨0⋅0⟩+1⟩ → 0=0))
(0=0 → (¬0=⟨⟨0⋅1⟩+0⟩ → 0=0))
(0=0 → (¬0=⟨⟨0⋅1⟩+1⟩ → 0=0))
(0=0 → (¬0=⟨⟨1⋅0⟩+0⟩ → 0=0))
(0=0 → (¬0=⟨⟨1⋅0⟩+1⟩ → 0=0))
(0=0 → (¬0=⟨⟨1⋅1⟩+0⟩ → 0=0))
(0=0 → (¬0=⟨⟨1⋅1⟩+1⟩ → 0=0))
(0=0 → (¬0=⟨0⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (¬0=⟨0⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (¬0=⟨0⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (¬0=⟨0⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (¬0=⟨0⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬0=⟨0⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬0=⟨0⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬0=⟨0⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬0=⟨1⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (¬0=⟨1⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (¬0=⟨1⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (¬0=⟨1⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (¬0=⟨1⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬0=⟨1⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬0=⟨1⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬0=⟨1⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬0=⟨⟨0+0⟩⋅0⟩ → 0=0))
(0=0 → (¬0=⟨⟨0+0⟩⋅1⟩ → 0=0))
(0=0 → (¬0=⟨⟨0+1⟩⋅0⟩ → 0=0))
(0=0 → (¬0=⟨⟨0+1⟩⋅1⟩ → 0=0))
(0=0 → (¬0=⟨⟨1+0⟩⋅0⟩ → 0=0))
(0=0 → (¬0=⟨⟨1+0⟩⋅1⟩ → 0=0))
(0=0 → (¬0=⟨⟨1+1⟩⋅0⟩ → 0=0))
(0=0 → (¬0=⟨⟨1+1⟩⋅1⟩ → 0=0))
(0=0 → (¬0=⟨⟨0⋅0⟩⋅0⟩ → 0=0))
(0=0 → (¬0=⟨⟨0⋅0⟩⋅1⟩ → 0=0))
(0=0 → (¬0=⟨⟨0⋅1⟩⋅0⟩ → 0=0))
(0=0 → (¬0=⟨⟨0⋅1⟩⋅1⟩ → 0=0))
(0=0 → (¬0=⟨⟨1⋅0⟩⋅0⟩ → 0=0))
(0=0 → (¬0=⟨⟨1⋅0⟩⋅1⟩ → 0=0))
(0=0 → (¬0=⟨⟨1⋅1⟩⋅0⟩ → 0=0))
(0=0 → (¬0=⟨⟨1⋅1⟩⋅1⟩ → 0=0))
(0=0 → (¬1=⟨0+⟨0+0⟩⟩ → 0=0))
(0=0 → (¬1=⟨0+⟨0+1⟩⟩ → 0=0))
(0=0 → (¬1=⟨0+⟨1+0⟩⟩ → 0=0))
(0=0 → (¬1=⟨0+⟨1+1⟩⟩ → 0=0))
(0=0 → (¬1=⟨0+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬1=⟨0+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬1=⟨0+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬1=⟨0+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬1=⟨1+⟨0+0⟩⟩ → 0=0))
(0=0 → (¬1=⟨1+⟨0+1⟩⟩ → 0=0))
(0=0 → (¬1=⟨1+⟨1+0⟩⟩ → 0=0))
(0=0 → (¬1=⟨1+⟨1+1⟩⟩ → 0=0))
(0=0 → (¬1=⟨1+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬1=⟨1+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬1=⟨1+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬1=⟨1+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬1=⟨⟨0+0⟩+0⟩ → 0=0))
(0=0 → (¬1=⟨⟨0+0⟩+1⟩ → 0=0))
(0=0 → (¬1=⟨⟨0+1⟩+0⟩ → 0=0))
(0=0 → (¬1=⟨⟨0+1⟩+1⟩ → 0=0))
(0=0 → (¬1=⟨⟨1+0⟩+0⟩ → 0=0))
(0=0 → (¬1=⟨⟨1+0⟩+1⟩ → 0=0))
(0=0 → (¬1=⟨⟨1+1⟩+0⟩ → 0=0))
(0=0 → (¬1=⟨⟨1+1⟩+1⟩ → 0=0))
(0=0 → (¬1=⟨⟨0⋅0⟩+0⟩ → 0=0))
(0=0 → (¬1=⟨⟨0⋅0⟩+1⟩ → 0=0))
(0=0 → (¬1=⟨⟨0⋅1⟩+0⟩ → 0=0))
(0=0 → (¬1=⟨⟨0⋅1⟩+1⟩ → 0=0))
(0=0 → (¬1=⟨⟨1⋅0⟩+0⟩ → 0=0))
(0=0 → (¬1=⟨⟨1⋅0⟩+1⟩ → 0=0))
(0=0 → (¬1=⟨⟨1⋅1⟩+0⟩ → 0=0))
(0=0 → (¬1=⟨⟨1⋅1⟩+1⟩ → 0=0))
(0=0 → (¬1=⟨0⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (¬1=⟨0⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (¬1=⟨0⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (¬1=⟨0⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (¬1=⟨0⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬1=⟨0⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬1=⟨0⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬1=⟨0⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬1=⟨1⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (¬1=⟨1⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (¬1=⟨1⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (¬1=⟨1⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (¬1=⟨1⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬1=⟨1⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬1=⟨1⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬1=⟨1⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬1=⟨⟨0+0⟩⋅0⟩ → 0=0))
(0=0 → (¬1=⟨⟨0+0⟩⋅1⟩ → 0=0))
(0=0 → (¬1=⟨⟨0+1⟩⋅0⟩ → 0=0))
(0=0 → (¬1=⟨⟨0+1⟩⋅1⟩ → 0=0))
(0=0 → (¬1=⟨⟨1+0⟩⋅0⟩ → 0=0))
(0=0 → (¬1=⟨⟨1+0⟩⋅1⟩ → 0=0))
(0=0 → (¬1=⟨⟨1+1⟩⋅0⟩ → 0=0))
(0=0 → (¬1=⟨⟨1+1⟩⋅1⟩ → 0=0))
(0=0 → (¬1=⟨⟨0⋅0⟩⋅0⟩ → 0=0))
(0=0 → (¬1=⟨⟨0⋅0⟩⋅1⟩ → 0=0))
(0=0 → (¬1=⟨⟨0⋅1⟩⋅0⟩ → 0=0))
(0=0 → (¬1=⟨⟨0⋅1⟩⋅1⟩ → 0=0))
(0=0 → (¬1=⟨⟨1⋅0⟩⋅0⟩ → 0=0))
(0=0 → (¬1=⟨⟨1⋅0⟩⋅1⟩ → 0=0))
(0=0 → (¬1=⟨⟨1⋅1⟩⋅0⟩ → 0=0))
(0=0 → (¬1=⟨⟨1⋅1⟩⋅1⟩ → 0=0))
(0=0 → (¬⟨0+0⟩=⟨0+0⟩ → 0=0))
(0=0 → (¬⟨0+0⟩=⟨0+1⟩ → 0=0))
(0=0 → (¬⟨0+0⟩=⟨1+0⟩ → 0=0))
(0=0 → (¬⟨0+0⟩=⟨1+1⟩ → 0=0))
(0=0 → (¬⟨0+0⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨0+0⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨0+0⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨0+0⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨0+1⟩=⟨0+0⟩ → 0=0))
(0=0 → (¬⟨0+1⟩=⟨0+1⟩ → 0=0))
(0=0 → (¬⟨0+1⟩=⟨1+0⟩ → 0=0))
(0=0 → (¬⟨0+1⟩=⟨1+1⟩ → 0=0))
(0=0 → (¬⟨0+1⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨0+1⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨0+1⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨0+1⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨1+0⟩=⟨0+0⟩ → 0=0))
(0=0 → (¬⟨1+0⟩=⟨0+1⟩ → 0=0))
(0=0 → (¬⟨1+0⟩=⟨1+0⟩ → 0=0))
(0=0 → (¬⟨1+0⟩=⟨1+1⟩ → 0=0))
(0=0 → (¬⟨1+0⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨1+0⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨1+0⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨1+0⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨1+1⟩=⟨0+0⟩ → 0=0))
(0=0 → (¬⟨1+1⟩=⟨0+1⟩ → 0=0))
(0=0 → (¬⟨1+1⟩=⟨1+0⟩ → 0=0))
(0=0 → (¬⟨1+1⟩=⟨1+1⟩ → 0=0))
(0=0 → (¬⟨1+1⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨1+1⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨1+1⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨1+1⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩=⟨0+0⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩=⟨0+1⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩=⟨1+0⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩=⟨1+1⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩=⟨0+0⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩=⟨0+1⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩=⟨1+0⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩=⟨1+1⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩=⟨0+0⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩=⟨0+1⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩=⟨1+0⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩=⟨1+1⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩=⟨0+0⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩=⟨0+1⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩=⟨1+0⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩=⟨1+1⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨0+⟨0+0⟩⟩=0 → 0=0))
(0=0 → (¬⟨0+⟨0+0⟩⟩=1 → 0=0))
(0=0 → (¬⟨0+⟨0+1⟩⟩=0 → 0=0))
(0=0 → (¬⟨0+⟨0+1⟩⟩=1 → 0=0))
(0=0 → (¬⟨0+⟨1+0⟩⟩=0 → 0=0))
(0=0 → (¬⟨0+⟨1+0⟩⟩=1 → 0=0))
(0=0 → (¬⟨0+⟨1+1⟩⟩=0 → 0=0))
(0=0 → (¬⟨0+⟨1+1⟩⟩=1 → 0=0))
(0=0 → (¬⟨0+⟨0⋅0⟩⟩=0 → 0=0))
(0=0 → (¬⟨0+⟨0⋅0⟩⟩=1 → 0=0))
(0=0 → (¬⟨0+⟨0⋅1⟩⟩=0 → 0=0))
(0=0 → (¬⟨0+⟨0⋅1⟩⟩=1 → 0=0))
(0=0 → (¬⟨0+⟨1⋅0⟩⟩=0 → 0=0))
(0=0 → (¬⟨0+⟨1⋅0⟩⟩=1 → 0=0))
(0=0 → (¬⟨0+⟨1⋅1⟩⟩=0 → 0=0))
(0=0 → (¬⟨0+⟨1⋅1⟩⟩=1 → 0=0))
(0=0 → (¬⟨1+⟨0+0⟩⟩=0 → 0=0))
(0=0 → (¬⟨1+⟨0+0⟩⟩=1 → 0=0))
(0=0 → (¬⟨1+⟨0+1⟩⟩=0 → 0=0))
(0=0 → (¬⟨1+⟨0+1⟩⟩=1 → 0=0))
(0=0 → (¬⟨1+⟨1+0⟩⟩=0 → 0=0))
(0=0 → (¬⟨1+⟨1+0⟩⟩=1 → 0=0))
(0=0 → (¬⟨1+⟨1+1⟩⟩=0 → 0=0))
(0=0 → (¬⟨1+⟨1+1⟩⟩=1 → 0=0))
(0=0 → (¬⟨1+⟨0⋅0⟩⟩=0 → 0=0))
(0=0 → (¬⟨1+⟨0⋅0⟩⟩=1 → 0=0))
(0=0 → (¬⟨1+⟨0⋅1⟩⟩=0 → 0=0))
(0=0 → (¬⟨1+⟨0⋅1⟩⟩=1 → 0=0))
(0=0 → (¬⟨1+⟨1⋅0⟩⟩=0 → 0=0))
(0=0 → (¬⟨1+⟨1⋅0⟩⟩=1 → 0=0))
(0=0 → (¬⟨1+⟨1⋅1⟩⟩=0 → 0=0))
(0=0 → (¬⟨1+⟨1⋅1⟩⟩=1 → 0=0))
(0=0 → (¬⟨⟨0+0⟩+0⟩=0 → 0=0))
(0=0 → (¬⟨⟨0+0⟩+0⟩=1 → 0=0))
(0=0 → (¬⟨⟨0+0⟩+1⟩=0 → 0=0))
(0=0 → (¬⟨⟨0+0⟩+1⟩=1 → 0=0))
(0=0 → (¬⟨⟨0+1⟩+0⟩=0 → 0=0))
(0=0 → (¬⟨⟨0+1⟩+0⟩=1 → 0=0))
(0=0 → (¬⟨⟨0+1⟩+1⟩=0 → 0=0))
(0=0 → (¬⟨⟨0+1⟩+1⟩=1 → 0=0))
(0=0 → (¬⟨⟨1+0⟩+0⟩=0 → 0=0))
(0=0 → (¬⟨⟨1+0⟩+0⟩=1 → 0=0))
(0=0 → (¬⟨⟨1+0⟩+1⟩=0 → 0=0))
(0=0 → (¬⟨⟨1+0⟩+1⟩=1 → 0=0))
(0=0 → (¬⟨⟨1+1⟩+0⟩=0 → 0=0))
(0=0 → (¬⟨⟨1+1⟩+0⟩=1 → 0=0))
(0=0 → (¬⟨⟨1+1⟩+1⟩=0 → 0=0))
(0=0 → (¬⟨⟨1+1⟩+1⟩=1 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩+0⟩=0 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩+0⟩=1 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩+1⟩=0 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩+1⟩=1 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩+0⟩=0 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩+0⟩=1 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩+1⟩=0 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩+1⟩=1 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩+0⟩=0 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩+0⟩=1 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩+1⟩=0 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩+1⟩=1 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩+0⟩=0 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩+0⟩=1 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩+1⟩=0 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩+1⟩=1 → 0=0))
(0=0 → (¬⟨0⋅⟨0+0⟩⟩=0 → 0=0))
(0=0 → (¬⟨0⋅⟨0+0⟩⟩=1 → 0=0))
(0=0 → (¬⟨0⋅⟨0+1⟩⟩=0 → 0=0))
(0=0 → (¬⟨0⋅⟨0+1⟩⟩=1 → 0=0))
(0=0 → (¬⟨0⋅⟨1+0⟩⟩=0 → 0=0))
(0=0 → (¬⟨0⋅⟨1+0⟩⟩=1 → 0=0))
(0=0 → (¬⟨0⋅⟨1+1⟩⟩=0 → 0=0))
(0=0 → (¬⟨0⋅⟨1+1⟩⟩=1 → 0=0))
(0=0 → (¬⟨0⋅⟨0⋅0⟩⟩=0 → 0=0))
(0=0 → (¬⟨0⋅⟨0⋅0⟩⟩=1 → 0=0))
(0=0 → (¬⟨0⋅⟨0⋅1⟩⟩=0 → 0=0))
(0=0 → (¬⟨0⋅⟨0⋅1⟩⟩=1 → 0=0))
(0=0 → (¬⟨0⋅⟨1⋅0⟩⟩=0 → 0=0))
(0=0 → (¬⟨0⋅⟨1⋅0⟩⟩=1 → 0=0))
(0=0 → (¬⟨0⋅⟨1⋅1⟩⟩=0 → 0=0))
(0=0 → (¬⟨0⋅⟨1⋅1⟩⟩=1 → 0=0))
(0=0 → (¬⟨1⋅⟨0+0⟩⟩=0 → 0=0))
(0=0 → (¬⟨1⋅⟨0+0⟩⟩=1 → 0=0))
(0=0 → (¬⟨1⋅⟨0+1⟩⟩=0 → 0=0))
(0=0 → (¬⟨1⋅⟨0+1⟩⟩=1 → 0=0))
(0=0 → (¬⟨1⋅⟨1+0⟩⟩=0 → 0=0))
(0=0 → (¬⟨1⋅⟨1+0⟩⟩=1 → 0=0))
(0=0 → (¬⟨1⋅⟨1+1⟩⟩=0 → 0=0))
(0=0 → (¬⟨1⋅⟨1+1⟩⟩=1 → 0=0))
(0=0 → (¬⟨1⋅⟨0⋅0⟩⟩=0 → 0=0))
(0=0 → (¬⟨1⋅⟨0⋅0⟩⟩=1 → 0=0))
(0=0 → (¬⟨1⋅⟨0⋅1⟩⟩=0 → 0=0))
(0=0 → (¬⟨1⋅⟨0⋅1⟩⟩=1 → 0=0))
(0=0 → (¬⟨1⋅⟨1⋅0⟩⟩=0 → 0=0))
(0=0 → (¬⟨1⋅⟨1⋅0⟩⟩=1 → 0=0))
(0=0 → (¬⟨1⋅⟨1⋅1⟩⟩=0 → 0=0))
(0=0 → (¬⟨1⋅⟨1⋅1⟩⟩=1 → 0=0))
(0=0 → (¬⟨⟨0+0⟩⋅0⟩=0 → 0=0))
(0=0 → (¬⟨⟨0+0⟩⋅0⟩=1 → 0=0))
(0=0 → (¬⟨⟨0+0⟩⋅1⟩=0 → 0=0))
(0=0 → (¬⟨⟨0+0⟩⋅1⟩=1 → 0=0))
(0=0 → (¬⟨⟨0+1⟩⋅0⟩=0 → 0=0))
(0=0 → (¬⟨⟨0+1⟩⋅0⟩=1 → 0=0))
(0=0 → (¬⟨⟨0+1⟩⋅1⟩=0 → 0=0))
(0=0 → (¬⟨⟨0+1⟩⋅1⟩=1 → 0=0))
(0=0 → (¬⟨⟨1+0⟩⋅0⟩=0 → 0=0))
(0=0 → (¬⟨⟨1+0⟩⋅0⟩=1 → 0=0))
(0=0 → (¬⟨⟨1+0⟩⋅1⟩=0 → 0=0))
(0=0 → (¬⟨⟨1+0⟩⋅1⟩=1 → 0=0))
(0=0 → (¬⟨⟨1+1⟩⋅0⟩=0 → 0=0))
(0=0 → (¬⟨⟨1+1⟩⋅0⟩=1 → 0=0))
(0=0 → (¬⟨⟨1+1⟩⋅1⟩=0 → 0=0))
(0=0 → (¬⟨⟨1+1⟩⋅1⟩=1 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩⋅0⟩=0 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩⋅0⟩=1 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩⋅1⟩=0 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩⋅1⟩=1 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩⋅0⟩=0 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩⋅0⟩=1 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩⋅1⟩=0 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩⋅1⟩=1 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩⋅0⟩=0 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩⋅0⟩=1 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩⋅1⟩=0 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩⋅1⟩=1 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩⋅0⟩=0 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩⋅0⟩=1 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩⋅1⟩=0 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩⋅1⟩=1 → 0=0))
(0=0 → (¬0<⟨0+⟨0+0⟩⟩ → 0=0))
(0=0 → (¬0<⟨0+⟨0+1⟩⟩ → 0=0))
(0=0 → (¬0<⟨0+⟨1+0⟩⟩ → 0=0))
(0=0 → (¬0<⟨0+⟨1+1⟩⟩ → 0=0))
(0=0 → (¬0<⟨0+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬0<⟨0+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬0<⟨0+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬0<⟨0+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬0<⟨1+⟨0+0⟩⟩ → 0=0))
(0=0 → (¬0<⟨1+⟨0+1⟩⟩ → 0=0))
(0=0 → (¬0<⟨1+⟨1+0⟩⟩ → 0=0))
(0=0 → (¬0<⟨1+⟨1+1⟩⟩ → 0=0))
(0=0 → (¬0<⟨1+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬0<⟨1+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬0<⟨1+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬0<⟨1+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬0<⟨⟨0+0⟩+0⟩ → 0=0))
(0=0 → (¬0<⟨⟨0+0⟩+1⟩ → 0=0))
(0=0 → (¬0<⟨⟨0+1⟩+0⟩ → 0=0))
(0=0 → (¬0<⟨⟨0+1⟩+1⟩ → 0=0))
(0=0 → (¬0<⟨⟨1+0⟩+0⟩ → 0=0))
(0=0 → (¬0<⟨⟨1+0⟩+1⟩ → 0=0))
(0=0 → (¬0<⟨⟨1+1⟩+0⟩ → 0=0))
(0=0 → (¬0<⟨⟨1+1⟩+1⟩ → 0=0))
(0=0 → (¬0<⟨⟨0⋅0⟩+0⟩ → 0=0))
(0=0 → (¬0<⟨⟨0⋅0⟩+1⟩ → 0=0))
(0=0 → (¬0<⟨⟨0⋅1⟩+0⟩ → 0=0))
(0=0 → (¬0<⟨⟨0⋅1⟩+1⟩ → 0=0))
(0=0 → (¬0<⟨⟨1⋅0⟩+0⟩ → 0=0))
(0=0 → (¬0<⟨⟨1⋅0⟩+1⟩ → 0=0))
(0=0 → (¬0<⟨⟨1⋅1⟩+0⟩ → 0=0))
(0=0 → (¬0<⟨⟨1⋅1⟩+1⟩ → 0=0))
(0=0 → (¬0<⟨0⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (¬0<⟨0⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (¬0<⟨0⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (¬0<⟨0⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (¬0<⟨0⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬0<⟨0⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬0<⟨0⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬0<⟨0⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬0<⟨1⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (¬0<⟨1⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (¬0<⟨1⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (¬0<⟨1⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (¬0<⟨1⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬0<⟨1⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬0<⟨1⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬0<⟨1⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬0<⟨⟨0+0⟩⋅0⟩ → 0=0))
(0=0 → (¬0<⟨⟨0+0⟩⋅1⟩ → 0=0))
(0=0 → (¬0<⟨⟨0+1⟩⋅0⟩ → 0=0))
(0=0 → (¬0<⟨⟨0+1⟩⋅1⟩ → 0=0))
(0=0 → (¬0<⟨⟨1+0⟩⋅0⟩ → 0=0))
(0=0 → (¬0<⟨⟨1+0⟩⋅1⟩ → 0=0))
(0=0 → (¬0<⟨⟨1+1⟩⋅0⟩ → 0=0))
(0=0 → (¬0<⟨⟨1+1⟩⋅1⟩ → 0=0))
(0=0 → (¬0<⟨⟨0⋅0⟩⋅0⟩ → 0=0))
(0=0 → (¬0<⟨⟨0⋅0⟩⋅1⟩ → 0=0))
(0=0 → (¬0<⟨⟨0⋅1⟩⋅0⟩ → 0=0))
(0=0 → (¬0<⟨⟨0⋅1⟩⋅1⟩ → 0=0))
(0=0 → (¬0<⟨⟨1⋅0⟩⋅0⟩ → 0=0))
(0=0 → (¬0<⟨⟨1⋅0⟩⋅1⟩ → 0=0))
(0=0 → (¬0<⟨⟨1⋅1⟩⋅0⟩ → 0=0))
(0=0 → (¬0<⟨⟨1⋅1⟩⋅1⟩ → 0=0))
(0=0 → (¬1<⟨0+⟨0+0⟩⟩ → 0=0))
(0=0 → (¬1<⟨0+⟨0+1⟩⟩ → 0=0))
(0=0 → (¬1<⟨0+⟨1+0⟩⟩ → 0=0))
(0=0 → (¬1<⟨0+⟨1+1⟩⟩ → 0=0))
(0=0 → (¬1<⟨0+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬1<⟨0+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬1<⟨0+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬1<⟨0+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬1<⟨1+⟨0+0⟩⟩ → 0=0))
(0=0 → (¬1<⟨1+⟨0+1⟩⟩ → 0=0))
(0=0 → (¬1<⟨1+⟨1+0⟩⟩ → 0=0))
(0=0 → (¬1<⟨1+⟨1+1⟩⟩ → 0=0))
(0=0 → (¬1<⟨1+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬1<⟨1+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬1<⟨1+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬1<⟨1+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬1<⟨⟨0+0⟩+0⟩ → 0=0))
(0=0 → (¬1<⟨⟨0+0⟩+1⟩ → 0=0))
(0=0 → (¬1<⟨⟨0+1⟩+0⟩ → 0=0))
(0=0 → (¬1<⟨⟨0+1⟩+1⟩ → 0=0))
(0=0 → (¬1<⟨⟨1+0⟩+0⟩ → 0=0))
(0=0 → (¬1<⟨⟨1+0⟩+1⟩ → 0=0))
(0=0 → (¬1<⟨⟨1+1⟩+0⟩ → 0=0))
(0=0 → (¬1<⟨⟨1+1⟩+1⟩ → 0=0))
(0=0 → (¬1<⟨⟨0⋅0⟩+0⟩ → 0=0))
(0=0 → (¬1<⟨⟨0⋅0⟩+1⟩ → 0=0))
(0=0 → (¬1<⟨⟨0⋅1⟩+0⟩ → 0=0))
(0=0 → (¬1<⟨⟨0⋅1⟩+1⟩ → 0=0))
(0=0 → (¬1<⟨⟨1⋅0⟩+0⟩ → 0=0))
(0=0 → (¬1<⟨⟨1⋅0⟩+1⟩ → 0=0))
(0=0 → (¬1<⟨⟨1⋅1⟩+0⟩ → 0=0))
(0=0 → (¬1<⟨⟨1⋅1⟩+1⟩ → 0=0))
(0=0 → (¬1<⟨0⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (¬1<⟨0⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (¬1<⟨0⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (¬1<⟨0⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (¬1<⟨0⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬1<⟨0⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬1<⟨0⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬1<⟨0⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬1<⟨1⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (¬1<⟨1⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (¬1<⟨1⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (¬1<⟨1⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (¬1<⟨1⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (¬1<⟨1⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (¬1<⟨1⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (¬1<⟨1⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (¬1<⟨⟨0+0⟩⋅0⟩ → 0=0))
(0=0 → (¬1<⟨⟨0+0⟩⋅1⟩ → 0=0))
(0=0 → (¬1<⟨⟨0+1⟩⋅0⟩ → 0=0))
(0=0 → (¬1<⟨⟨0+1⟩⋅1⟩ → 0=0))
(0=0 → (¬1<⟨⟨1+0⟩⋅0⟩ → 0=0))
(0=0 → (¬1<⟨⟨1+0⟩⋅1⟩ → 0=0))
(0=0 → (¬1<⟨⟨1+1⟩⋅0⟩ → 0=0))
(0=0 → (¬1<⟨⟨1+1⟩⋅1⟩ → 0=0))
(0=0 → (¬1<⟨⟨0⋅0⟩⋅0⟩ → 0=0))
(0=0 → (¬1<⟨⟨0⋅0⟩⋅1⟩ → 0=0))
(0=0 → (¬1<⟨⟨0⋅1⟩⋅0⟩ → 0=0))
(0=0 → (¬1<⟨⟨0⋅1⟩⋅1⟩ → 0=0))
(0=0 → (¬1<⟨⟨1⋅0⟩⋅0⟩ → 0=0))
(0=0 → (¬1<⟨⟨1⋅0⟩⋅1⟩ → 0=0))
(0=0 → (¬1<⟨⟨1⋅1⟩⋅0⟩ → 0=0))
(0=0 → (¬1<⟨⟨1⋅1⟩⋅1⟩ → 0=0))
(0=0 → (¬⟨0+0⟩<⟨0+0⟩ → 0=0))
(0=0 → (¬⟨0+0⟩<⟨0+1⟩ → 0=0))
(0=0 → (¬⟨0+0⟩<⟨1+0⟩ → 0=0))
(0=0 → (¬⟨0+0⟩<⟨1+1⟩ → 0=0))
(0=0 → (¬⟨0+0⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨0+0⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨0+0⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨0+0⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨0+1⟩<⟨0+0⟩ → 0=0))
(0=0 → (¬⟨0+1⟩<⟨0+1⟩ → 0=0))
(0=0 → (¬⟨0+1⟩<⟨1+0⟩ → 0=0))
(0=0 → (¬⟨0+1⟩<⟨1+1⟩ → 0=0))
(0=0 → (¬⟨0+1⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨0+1⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨0+1⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨0+1⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨1+0⟩<⟨0+0⟩ → 0=0))
(0=0 → (¬⟨1+0⟩<⟨0+1⟩ → 0=0))
(0=0 → (¬⟨1+0⟩<⟨1+0⟩ → 0=0))
(0=0 → (¬⟨1+0⟩<⟨1+1⟩ → 0=0))
(0=0 → (¬⟨1+0⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨1+0⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨1+0⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨1+0⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨1+1⟩<⟨0+0⟩ → 0=0))
(0=0 → (¬⟨1+1⟩<⟨0+1⟩ → 0=0))
(0=0 → (¬⟨1+1⟩<⟨1+0⟩ → 0=0))
(0=0 → (¬⟨1+1⟩<⟨1+1⟩ → 0=0))
(0=0 → (¬⟨1+1⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨1+1⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨1+1⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨1+1⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩<⟨0+0⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩<⟨0+1⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩<⟨1+0⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩<⟨1+1⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨0⋅0⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩<⟨0+0⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩<⟨0+1⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩<⟨1+0⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩<⟨1+1⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨0⋅1⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩<⟨0+0⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩<⟨0+1⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩<⟨1+0⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩<⟨1+1⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨1⋅0⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩<⟨0+0⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩<⟨0+1⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩<⟨1+0⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩<⟨1+1⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (¬⟨1⋅1⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (¬⟨0+⟨0+0⟩⟩<0 → 0=0))
(0=0 → (¬⟨0+⟨0+0⟩⟩<1 → 0=0))
(0=0 → (¬⟨0+⟨0+1⟩⟩<0 → 0=0))
(0=0 → (¬⟨0+⟨0+1⟩⟩<1 → 0=0))
(0=0 → (¬⟨0+⟨1+0⟩⟩<0 → 0=0))
(0=0 → (¬⟨0+⟨1+0⟩⟩<1 → 0=0))
(0=0 → (¬⟨0+⟨1+1⟩⟩<0 → 0=0))
(0=0 → (¬⟨0+⟨1+1⟩⟩<1 → 0=0))
(0=0 → (¬⟨0+⟨0⋅0⟩⟩<0 → 0=0))
(0=0 → (¬⟨0+⟨0⋅0⟩⟩<1 → 0=0))
(0=0 → (¬⟨0+⟨0⋅1⟩⟩<0 → 0=0))
(0=0 → (¬⟨0+⟨0⋅1⟩⟩<1 → 0=0))
(0=0 → (¬⟨0+⟨1⋅0⟩⟩<0 → 0=0))
(0=0 → (¬⟨0+⟨1⋅0⟩⟩<1 → 0=0))
(0=0 → (¬⟨0+⟨1⋅1⟩⟩<0 → 0=0))
(0=0 → (¬⟨0+⟨1⋅1⟩⟩<1 → 0=0))
(0=0 → (¬⟨1+⟨0+0⟩⟩<0 → 0=0))
(0=0 → (¬⟨1+⟨0+0⟩⟩<1 → 0=0))
(0=0 → (¬⟨1+⟨0+1⟩⟩<0 → 0=0))
(0=0 → (¬⟨1+⟨0+1⟩⟩<1 → 0=0))
(0=0 → (¬⟨1+⟨1+0⟩⟩<0 → 0=0))
(0=0 → (¬⟨1+⟨1+0⟩⟩<1 → 0=0))
(0=0 → (¬⟨1+⟨1+1⟩⟩<0 → 0=0))
(0=0 → (¬⟨1+⟨1+1⟩⟩<1 → 0=0))
(0=0 → (¬⟨1+⟨0⋅0⟩⟩<0 → 0=0))
(0=0 → (¬⟨1+⟨0⋅0⟩⟩<1 → 0=0))
(0=0 → (¬⟨1+⟨0⋅1⟩⟩<0 → 0=0))
(0=0 → (¬⟨1+⟨0⋅1⟩⟩<1 → 0=0))
(0=0 → (¬⟨1+⟨1⋅0⟩⟩<0 → 0=0))
(0=0 → (¬⟨1+⟨1⋅0⟩⟩<1 → 0=0))
(0=0 → (¬⟨1+⟨1⋅1⟩⟩<0 → 0=0))
(0=0 → (¬⟨1+⟨1⋅1⟩⟩<1 → 0=0))
(0=0 → (¬⟨⟨0+0⟩+0⟩<0 → 0=0))
(0=0 → (¬⟨⟨0+0⟩+0⟩<1 → 0=0))
(0=0 → (¬⟨⟨0+0⟩+1⟩<0 → 0=0))
(0=0 → (¬⟨⟨0+0⟩+1⟩<1 → 0=0))
(0=0 → (¬⟨⟨0+1⟩+0⟩<0 → 0=0))
(0=0 → (¬⟨⟨0+1⟩+0⟩<1 → 0=0))
(0=0 → (¬⟨⟨0+1⟩+1⟩<0 → 0=0))
(0=0 → (¬⟨⟨0+1⟩+1⟩<1 → 0=0))
(0=0 → (¬⟨⟨1+0⟩+0⟩<0 → 0=0))
(0=0 → (¬⟨⟨1+0⟩+0⟩<1 → 0=0))
(0=0 → (¬⟨⟨1+0⟩+1⟩<0 → 0=0))
(0=0 → (¬⟨⟨1+0⟩+1⟩<1 → 0=0))
(0=0 → (¬⟨⟨1+1⟩+0⟩<0 → 0=0))
(0=0 → (¬⟨⟨1+1⟩+0⟩<1 → 0=0))
(0=0 → (¬⟨⟨1+1⟩+1⟩<0 → 0=0))
(0=0 → (¬⟨⟨1+1⟩+1⟩<1 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩+0⟩<0 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩+0⟩<1 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩+1⟩<0 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩+1⟩<1 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩+0⟩<0 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩+0⟩<1 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩+1⟩<0 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩+1⟩<1 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩+0⟩<0 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩+0⟩<1 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩+1⟩<0 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩+1⟩<1 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩+0⟩<0 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩+0⟩<1 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩+1⟩<0 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩+1⟩<1 → 0=0))
(0=0 → (¬⟨0⋅⟨0+0⟩⟩<0 → 0=0))
(0=0 → (¬⟨0⋅⟨0+0⟩⟩<1 → 0=0))
(0=0 → (¬⟨0⋅⟨0+1⟩⟩<0 → 0=0))
(0=0 → (¬⟨0⋅⟨0+1⟩⟩<1 → 0=0))
(0=0 → (¬⟨0⋅⟨1+0⟩⟩<0 → 0=0))
(0=0 → (¬⟨0⋅⟨1+0⟩⟩<1 → 0=0))
(0=0 → (¬⟨0⋅⟨1+1⟩⟩<0 → 0=0))
(0=0 → (¬⟨0⋅⟨1+1⟩⟩<1 → 0=0))
(0=0 → (¬⟨0⋅⟨0⋅0⟩⟩<0 → 0=0))
(0=0 → (¬⟨0⋅⟨0⋅0⟩⟩<1 → 0=0))
(0=0 → (¬⟨0⋅⟨0⋅1⟩⟩<0 → 0=0))
(0=0 → (¬⟨0⋅⟨0⋅1⟩⟩<1 → 0=0))
(0=0 → (¬⟨0⋅⟨1⋅0⟩⟩<0 → 0=0))
(0=0 → (¬⟨0⋅⟨1⋅0⟩⟩<1 → 0=0))
(0=0 → (¬⟨0⋅⟨1⋅1⟩⟩<0 → 0=0))
(0=0 → (¬⟨0⋅⟨1⋅1⟩⟩<1 → 0=0))
(0=0 → (¬⟨1⋅⟨0+0⟩⟩<0 → 0=0))
(0=0 → (¬⟨1⋅⟨0+0⟩⟩<1 → 0=0))
(0=0 → (¬⟨1⋅⟨0+1⟩⟩<0 → 0=0))
(0=0 → (¬⟨1⋅⟨0+1⟩⟩<1 → 0=0))
(0=0 → (¬⟨1⋅⟨1+0⟩⟩<0 → 0=0))
(0=0 → (¬⟨1⋅⟨1+0⟩⟩<1 → 0=0))
(0=0 → (¬⟨1⋅⟨1+1⟩⟩<0 → 0=0))
(0=0 → (¬⟨1⋅⟨1+1⟩⟩<1 → 0=0))
(0=0 → (¬⟨1⋅⟨0⋅0⟩⟩<0 → 0=0))
(0=0 → (¬⟨1⋅⟨0⋅0⟩⟩<1 → 0=0))
(0=0 → (¬⟨1⋅⟨0⋅1⟩⟩<0 → 0=0))
(0=0 → (¬⟨1⋅⟨0⋅1⟩⟩<1 → 0=0))
(0=0 → (¬⟨1⋅⟨1⋅0⟩⟩<0 → 0=0))
(0=0 → (¬⟨1⋅⟨1⋅0⟩⟩<1 → 0=0))
(0=0 → (¬⟨1⋅⟨1⋅1⟩⟩<0 → 0=0))
(0=0 → (¬⟨1⋅⟨1⋅1⟩⟩<1 → 0=0))
(0=0 → (¬⟨⟨0+0⟩⋅0⟩<0 → 0=0))
(0=0 → (¬⟨⟨0+0⟩⋅0⟩<1 → 0=0))
(0=0 → (¬⟨⟨0+0⟩⋅1⟩<0 → 0=0))
(0=0 → (¬⟨⟨0+0⟩⋅1⟩<1 → 0=0))
(0=0 → (¬⟨⟨0+1⟩⋅0⟩<0 → 0=0))
(0=0 → (¬⟨⟨0+1⟩⋅0⟩<1 → 0=0))
(0=0 → (¬⟨⟨0+1⟩⋅1⟩<0 → 0=0))
(0=0 → (¬⟨⟨0+1⟩⋅1⟩<1 → 0=0))
(0=0 → (¬⟨⟨1+0⟩⋅0⟩<0 → 0=0))
(0=0 → (¬⟨⟨1+0⟩⋅0⟩<1 → 0=0))
(0=0 → (¬⟨⟨1+0⟩⋅1⟩<0 → 0=0))
(0=0 → (¬⟨⟨1+0⟩⋅1⟩<1 → 0=0))
(0=0 → (¬⟨⟨1+1⟩⋅0⟩<0 → 0=0))
(0=0 → (¬⟨⟨1+1⟩⋅0⟩<1 → 0=0))
(0=0 → (¬⟨⟨1+1⟩⋅1⟩<0 → 0=0))
(0=0 → (¬⟨⟨1+1⟩⋅1⟩<1 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩⋅0⟩<0 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩⋅0⟩<1 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩⋅1⟩<0 → 0=0))
(0=0 → (¬⟨⟨0⋅0⟩⋅1⟩<1 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩⋅0⟩<0 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩⋅0⟩<1 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩⋅1⟩<0 → 0=0))
(0=0 → (¬⟨⟨0⋅1⟩⋅1⟩<1 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩⋅0⟩<0 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩⋅0⟩<1 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩⋅1⟩<0 → 0=0))
(0=0 → (¬⟨⟨1⋅0⟩⋅1⟩<1 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩⋅0⟩<0 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩⋅0⟩<1 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩⋅1⟩<0 → 0=0))
(0=0 → (¬⟨⟨1⋅1⟩⋅1⟩<1 → 0=0))
(0=0 → (¬¬¬0=⟨0+0⟩ → 0=0))
(0=0 → (¬¬¬0=⟨0+1⟩ → 0=0))
(0=0 → (¬¬¬0=⟨1+0⟩ → 0=0))
(0=0 → (¬¬¬0=⟨1+1⟩ → 0=0))
(0=0 → (¬¬¬0=⟨0⋅0⟩ → 0=0))
(0=0 → (¬¬¬0=⟨0⋅1⟩ → 0=0))
(0=0 → (¬¬¬0=⟨1⋅0⟩ → 0=0))
(0=0 → (¬¬¬0=⟨1⋅1⟩ → 0=0))
(0=0 → (¬¬¬1=⟨0+0⟩ → 0=0))
(0=0 → (¬¬¬1=⟨0+1⟩ → 0=0))
(0=0 → (¬¬¬1=⟨1+0⟩ → 0=0))
(0=0 → (¬¬¬1=⟨1+1⟩ → 0=0))
(0=0 → (¬¬¬1=⟨0⋅0⟩ → 0=0))
(0=0 → (¬¬¬1=⟨0⋅1⟩ → 0=0))
(0=0 → (¬¬¬1=⟨1⋅0⟩ → 0=0))
(0=0 → (¬¬¬1=⟨1⋅1⟩ → 0=0))
(0=0 → (¬¬¬⟨0+0⟩=0 → 0=0))
(0=0 → (¬¬¬⟨0+0⟩=1 → 0=0))
(0=0 → (¬¬¬⟨0+1⟩=0 → 0=0))
(0=0 → (¬¬¬⟨0+1⟩=1 → 0=0))
(0=0 → (¬¬¬⟨1+0⟩=0 → 0=0))
(0=0 → (¬¬¬⟨1+0⟩=1 → 0=0))
(0=0 → (¬¬¬⟨1+1⟩=0 → 0=0))
(0=0 → (¬¬¬⟨1+1⟩=1 → 0=0))
(0=0 → (¬¬¬⟨0⋅0⟩=0 → 0=0))
(0=0 → (¬¬¬⟨0⋅0⟩=1 → 0=0))
(0=0 → (¬¬¬⟨0⋅1⟩=0 → 0=0))
(0=0 → (¬¬¬⟨0⋅1⟩=1 → 0=0))
(0=0 → (¬¬¬⟨1⋅0⟩=0 → 0=0))
(0=0 → (¬¬¬⟨1⋅0⟩=1 → 0=0))
(0=0 → (¬¬¬⟨1⋅1⟩=0 → 0=0))
(0=0 → (¬¬¬⟨1⋅1⟩=1 → 0=0))
(0=0 → (¬¬¬0<⟨0+0⟩ → 0=0))
(0=0 → (¬¬¬0<⟨0+1⟩ → 0=0))
(0=0 → (¬¬¬0<⟨1+0⟩ → 0=0))
(0=0 → (¬¬¬0<⟨1+1⟩ → 0=0))
(0=0 → (¬¬¬0<⟨0⋅0⟩ → 0=0))
(0=0 → (¬¬¬0<⟨0⋅1⟩ → 0=0))
(0=0 → (¬¬¬0<⟨1⋅0⟩ → 0=0))
(0=0 → (¬¬¬0<⟨1⋅1⟩ → 0=0))
(0=0 → (¬¬¬1<⟨0+0⟩ → 0=0))
(0=0 → (¬¬¬1<⟨0+1⟩ → 0=0))
(0=0 → (¬¬¬1<⟨1+0⟩ → 0=0))
(0=0 → (¬¬¬1<⟨1+1⟩ → 0=0))
(0=0 → (¬¬¬1<⟨0⋅0⟩ → 0=0))
(0=0 → (¬¬¬1<⟨0⋅1⟩ → 0=0))
(0=0 → (¬¬¬1<⟨1⋅0⟩ → 0=0))
(0=0 → (¬¬¬1<⟨1⋅1⟩ → 0=0))
(0=0 → (¬¬¬⟨0+0⟩<0 → 0=0))
(0=0 → (¬¬¬⟨0+0⟩<1 → 0=0))
(0=0 → (¬¬¬⟨0+1⟩<0 → 0=0))
(0=0 → (¬¬¬⟨0+1⟩<1 → 0=0))
(0=0 → (¬¬¬⟨1+0⟩<0 → 0=0))
(0=0 → (¬¬¬⟨1+0⟩<1 → 0=0))
(0=0 → (¬¬¬⟨1+1⟩<0 → 0=0))
(0=0 → (¬¬¬⟨1+1⟩<1 → 0=0))
(0=0 → (¬¬¬⟨0⋅0⟩<0 → 0=0))
(0=0 → (¬¬¬⟨0⋅0⟩<1 → 0=0))
(0=0 → (¬¬¬⟨0⋅1⟩<0 → 0=0))
(0=0 → (¬¬¬⟨0⋅1⟩<1 → 0=0))
(0=0 → (¬¬¬⟨1⋅0⟩<0 → 0=0))
(0=0 → (¬¬¬⟨1⋅0⟩<1 → 0=0))
(0=0 → (¬¬¬⟨1⋅1⟩<0 → 0=0))
(0=0 → (¬¬¬⟨1⋅1⟩<1 → 0=0))
(0=0 → (¬¬¬¬¬0=0 → 0=0))
(0=0 → (¬¬¬¬¬0=1 → 0=0))
(0=0 → (¬¬¬¬¬1=0 → 0=0))
(0=0 → (¬¬¬¬¬1=1 → 0=0))
(0=0 → (¬¬¬¬¬0<0 → 0=0))
(0=0 → (¬¬¬¬¬0<1 → 0=0))
(0=0 → (¬¬¬¬¬1<0 → 0=0))
(0=0 → (¬¬¬¬¬1<1 → 0=0))
(0=0 → (¬¬¬¬∀x. 0=x → 0=0))
(0=0 → (¬¬¬¬∀x. 1=x → 0=0))
(0=0 → (¬¬¬¬∀x. x=0 → 0=0))
(0=0 → (¬¬¬¬∀x. x=1 → 0=0))
(0=0 → (¬¬¬¬∀x. x=x → 0=0))
(0=0 → (¬¬¬¬∀x. x=x → 0=0))
(0=0 → (¬¬¬¬∀x. 0<x → 0=0))
(0=0 → (¬¬¬¬∀x. 1<x → 0=0))
(0=0 → (¬¬¬¬∀x. x<0 → 0=0))
(0=0 → (¬¬¬¬∀x. x<1 → 0=0))
(0=0 → (¬¬¬¬∀x. x<x → 0=0))
(0=0 → (¬¬¬¬∀x. x<x → 0=0))
(0=0 → (¬¬¬∀y. 0=y → 0=0))
(0=0 → (¬¬¬∀y. 1=y → 0=0))
(0=0 → (¬¬¬∀y. y=0 → 0=0))
(0=0 → (¬¬¬∀y. y=1 → 0=0))
(0=0 → (¬¬¬∀y. 0<y → 0=0))
(0=0 → (¬¬¬∀y. 1<y → 0=0))
(0=0 → (¬¬¬∀y. y<0 → 0=0))
(0=0 → (¬¬¬∀y. y<1 → 0=0))
(0=0 → (¬¬¬∀x. ¬0=x → 0=0))
(0=0 → (¬¬¬∀x. ¬1=x → 0=0))
(0=0 → (¬¬¬∀x. ¬x=0 → 0=0))
(0=0 → (¬¬¬∀x. ¬x=1 → 0=0))
(0=0 → (¬¬¬∀x. ¬x=x → 0=0))
(0=0 → (¬¬¬∀x. ¬x=x → 0=0))
(0=0 → (¬¬¬∀x. ¬0<x → 0=0))
(0=0 → (¬¬¬∀x. ¬1<x → 0=0))
(0=0 → (¬¬¬∀x. ¬x<0 → 0=0))
(0=0 → (¬¬¬∀x. ¬x<1 → 0=0))
(0=0 → (¬¬¬∀x. ¬x<x → 0=0))
(0=0 → (¬¬¬∀x. ¬x<x → 0=0))
(0=0 → (¬¬∀z. 0=z → 0=0))
(0=0 → (¬¬∀x. 0=⟨0+x⟩ → 0=0))
(0=0 → (¬¬∀x. 0=⟨1+x⟩ → 0=0))
(0=0 → (¬¬∀x. 0=⟨x+0⟩ → 0=0))
(0=0 → (¬¬∀x. 0=⟨x+1⟩ → 0=0))
(0=0 → (¬¬∀x. 0=⟨x+x⟩ → 0=0))
(0=0 → (¬¬∀x. 0=⟨x+x⟩ → 0=0))
(0=0 → (¬¬∀x. 0=⟨0⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. 0=⟨1⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. 0=⟨x⋅0⟩ → 0=0))
(0=0 → (¬¬∀x. 0=⟨x⋅1⟩ → 0=0))
(0=0 → (¬¬∀x. 0=⟨x⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. 0=⟨x⋅x⟩ → 0=0))
(0=0 → (¬¬∀z. 1=z → 0=0))
(0=0 → (¬¬∀x. 1=⟨0+x⟩ → 0=0))
(0=0 → (¬¬∀x. 1=⟨1+x⟩ → 0=0))
(0=0 → (¬¬∀x. 1=⟨x+0⟩ → 0=0))
(0=0 → (¬¬∀x. 1=⟨x+1⟩ → 0=0))
(0=0 → (¬¬∀x. 1=⟨x+x⟩ → 0=0))
(0=0 → (¬¬∀x. 1=⟨x+x⟩ → 0=0))
(0=0 → (¬¬∀x. 1=⟨0⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. 1=⟨1⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. 1=⟨x⋅0⟩ → 0=0))
(0=0 → (¬¬∀x. 1=⟨x⋅1⟩ → 0=0))
(0=0 → (¬¬∀x. 1=⟨x⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. 1=⟨x⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨0+0⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨0+1⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨0+x⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨0+x⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨1+0⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨1+1⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨1+x⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨1+x⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨x+0⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨x+0⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨x+1⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨x+1⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨x+x⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨x+x⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨x+x⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨0⋅0⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨0⋅1⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨0⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨0⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨1⋅0⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨1⋅1⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨1⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨1⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨x⋅0⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨x⋅0⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨x⋅1⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨x⋅1⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨x⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨x⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. x=⟨x⋅x⟩ → 0=0))
(0=0 → (¬¬∀y. y=y → 0=0))
(0=0 → (¬¬∀y. y=y → 0=0))
(0=0 → (¬¬∀z. z=0 → 0=0))
(0=0 → (¬¬∀z. z=1 → 0=0))
(0=0 → (¬¬∀x. ⟨0+0⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨0+1⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨0+x⟩=0 → 0=0))
(0=0 → (¬¬∀x. ⟨0+x⟩=1 → 0=0))
(0=0 → (¬¬∀x. ⟨0+x⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨0+x⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨1+0⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨1+1⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨1+x⟩=0 → 0=0))
(0=0 → (¬¬∀x. ⟨1+x⟩=1 → 0=0))
(0=0 → (¬¬∀x. ⟨1+x⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨1+x⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨x+0⟩=0 → 0=0))
(0=0 → (¬¬∀x. ⟨x+0⟩=1 → 0=0))
(0=0 → (¬¬∀x. ⟨x+0⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨x+0⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨x+1⟩=0 → 0=0))
(0=0 → (¬¬∀x. ⟨x+1⟩=1 → 0=0))
(0=0 → (¬¬∀x. ⟨x+1⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨x+1⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨x+x⟩=0 → 0=0))
(0=0 → (¬¬∀x. ⟨x+x⟩=0 → 0=0))
(0=0 → (¬¬∀x. ⟨x+x⟩=1 → 0=0))
(0=0 → (¬¬∀x. ⟨x+x⟩=1 → 0=0))
(0=0 → (¬¬∀x. ⟨x+x⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨x+x⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨x+x⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨0⋅0⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨0⋅1⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨0⋅x⟩=0 → 0=0))
(0=0 → (¬¬∀x. ⟨0⋅x⟩=1 → 0=0))
(0=0 → (¬¬∀x. ⟨0⋅x⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨0⋅x⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨1⋅0⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨1⋅1⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨1⋅x⟩=0 → 0=0))
(0=0 → (¬¬∀x. ⟨1⋅x⟩=1 → 0=0))
(0=0 → (¬¬∀x. ⟨1⋅x⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨1⋅x⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅0⟩=0 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅0⟩=1 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅0⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅0⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅1⟩=0 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅1⟩=1 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅1⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅1⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅x⟩=0 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅x⟩=0 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅x⟩=1 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅x⟩=1 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅x⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅x⟩=x → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅x⟩=x → 0=0))
(0=0 → (¬¬∀z. 0<z → 0=0))
(0=0 → (¬¬∀x. 0<⟨0+x⟩ → 0=0))
(0=0 → (¬¬∀x. 0<⟨1+x⟩ → 0=0))
(0=0 → (¬¬∀x. 0<⟨x+0⟩ → 0=0))
(0=0 → (¬¬∀x. 0<⟨x+1⟩ → 0=0))
(0=0 → (¬¬∀x. 0<⟨x+x⟩ → 0=0))
(0=0 → (¬¬∀x. 0<⟨x+x⟩ → 0=0))
(0=0 → (¬¬∀x. 0<⟨0⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. 0<⟨1⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. 0<⟨x⋅0⟩ → 0=0))
(0=0 → (¬¬∀x. 0<⟨x⋅1⟩ → 0=0))
(0=0 → (¬¬∀x. 0<⟨x⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. 0<⟨x⋅x⟩ → 0=0))
(0=0 → (¬¬∀z. 1<z → 0=0))
(0=0 → (¬¬∀x. 1<⟨0+x⟩ → 0=0))
(0=0 → (¬¬∀x. 1<⟨1+x⟩ → 0=0))
(0=0 → (¬¬∀x. 1<⟨x+0⟩ → 0=0))
(0=0 → (¬¬∀x. 1<⟨x+1⟩ → 0=0))
(0=0 → (¬¬∀x. 1<⟨x+x⟩ → 0=0))
(0=0 → (¬¬∀x. 1<⟨x+x⟩ → 0=0))
(0=0 → (¬¬∀x. 1<⟨0⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. 1<⟨1⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. 1<⟨x⋅0⟩ → 0=0))
(0=0 → (¬¬∀x. 1<⟨x⋅1⟩ → 0=0))
(0=0 → (¬¬∀x. 1<⟨x⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. 1<⟨x⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨0+0⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨0+1⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨0+x⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨0+x⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨1+0⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨1+1⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨1+x⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨1+x⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨x+0⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨x+0⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨x+1⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨x+1⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨x+x⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨x+x⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨x+x⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨0⋅0⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨0⋅1⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨0⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨0⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨1⋅0⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨1⋅1⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨1⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨1⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨x⋅0⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨x⋅0⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨x⋅1⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨x⋅1⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨x⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨x⋅x⟩ → 0=0))
(0=0 → (¬¬∀x. x<⟨x⋅x⟩ → 0=0))
(0=0 → (¬¬∀y. y<y → 0=0))
(0=0 → (¬¬∀y. y<y → 0=0))
(0=0 → (¬¬∀z. z<0 → 0=0))
(0=0 → (¬¬∀z. z<1 → 0=0))
(0=0 → (¬¬∀x. ⟨0+0⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨0+1⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨0+x⟩<0 → 0=0))
(0=0 → (¬¬∀x. ⟨0+x⟩<1 → 0=0))
(0=0 → (¬¬∀x. ⟨0+x⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨0+x⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨1+0⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨1+1⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨1+x⟩<0 → 0=0))
(0=0 → (¬¬∀x. ⟨1+x⟩<1 → 0=0))
(0=0 → (¬¬∀x. ⟨1+x⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨1+x⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨x+0⟩<0 → 0=0))
(0=0 → (¬¬∀x. ⟨x+0⟩<1 → 0=0))
(0=0 → (¬¬∀x. ⟨x+0⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨x+0⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨x+1⟩<0 → 0=0))
(0=0 → (¬¬∀x. ⟨x+1⟩<1 → 0=0))
(0=0 → (¬¬∀x. ⟨x+1⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨x+1⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨x+x⟩<0 → 0=0))
(0=0 → (¬¬∀x. ⟨x+x⟩<0 → 0=0))
(0=0 → (¬¬∀x. ⟨x+x⟩<1 → 0=0))
(0=0 → (¬¬∀x. ⟨x+x⟩<1 → 0=0))
(0=0 → (¬¬∀x. ⟨x+x⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨x+x⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨x+x⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨0⋅0⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨0⋅1⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨0⋅x⟩<0 → 0=0))
(0=0 → (¬¬∀x. ⟨0⋅x⟩<1 → 0=0))
(0=0 → (¬¬∀x. ⟨0⋅x⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨0⋅x⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨1⋅0⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨1⋅1⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨1⋅x⟩<0 → 0=0))
(0=0 → (¬¬∀x. ⟨1⋅x⟩<1 → 0=0))
(0=0 → (¬¬∀x. ⟨1⋅x⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨1⋅x⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅0⟩<0 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅0⟩<1 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅0⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅0⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅1⟩<0 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅1⟩<1 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅1⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅1⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅x⟩<0 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅x⟩<0 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅x⟩<1 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅x⟩<1 → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅x⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅x⟩<x → 0=0))
(0=0 → (¬¬∀x. ⟨x⋅x⟩<x → 0=0))
(0=0 → (¬¬∀y. ¬0=y → 0=0))
(0=0 → (¬¬∀y. ¬1=y → 0=0))
(0=0 → (¬¬∀y. ¬y=0 → 0=0))
(0=0 → (¬¬∀y. ¬y=1 → 0=0))
(0=0 → (¬¬∀y. ¬0<y → 0=0))
(0=0 → (¬¬∀y. ¬1<y → 0=0))
(0=0 → (¬¬∀y. ¬y<0 → 0=0))
(0=0 → (¬¬∀y. ¬y<1 → 0=0))
(0=0 → (¬¬∀x. ¬¬0=x → 0=0))
(0=0 → (¬¬∀x. ¬¬1=x → 0=0))
(0=0 → (¬¬∀x. ¬¬x=0 → 0=0))
(0=0 → (¬¬∀x. ¬¬x=1 → 0=0))
(0=0 → (¬¬∀x. ¬¬x=x → 0=0))
(0=0 → (¬¬∀x. ¬¬x=x → 0=0))
(0=0 → (¬¬∀x. ¬¬0<x → 0=0))
(0=0 → (¬¬∀x. ¬¬1<x → 0=0))
(0=0 → (¬¬∀x. ¬¬x<0 → 0=0))
(0=0 → (¬¬∀x. ¬¬x<1 → 0=0))
(0=0 → (¬¬∀x. ¬¬x<x → 0=0))
(0=0 → (¬¬∀x. ¬¬x<x → 0=0))
(0=0 → (¬¬∀y. ∀x. x=y → 0=0))
(0=0 → (¬¬∀x. ∀y. x=y → 0=0))
(0=0 → (¬¬∀x. ∀y. y=x → 0=0))
(0=0 → (¬¬∀y. ∀x. y=x → 0=0))
(0=0 → (¬¬∀y. ∀x. x<y → 0=0))
(0=0 → (¬¬∀x. ∀y. x<y → 0=0))
(0=0 → (¬¬∀x. ∀y. y<x → 0=0))
(0=0 → (¬¬∀y. ∀x. y<x → 0=0))
(0=0 → (¬∀x3. 0=x3 → 0=0))
(0=0 → (¬∀y. 0=⟨0+y⟩ → 0=0))
(0=0 → (¬∀y. 0=⟨1+y⟩ → 0=0))
(0=0 → (¬∀y. 0=⟨y+0⟩ → 0=0))
(0=0 → (¬∀y. 0=⟨y+1⟩ → 0=0))
(0=0 → (¬∀y. 0=⟨0⋅y⟩ → 0=0))
(0=0 → (¬∀y. 0=⟨1⋅y⟩ → 0=0))
(0=0 → (¬∀y. 0=⟨y⋅0⟩ → 0=0))
(0=0 → (¬∀y. 0=⟨y⋅1⟩ → 0=0))
(0=0 → (¬∀x3. 1=x3 → 0=0))
(0=0 → (¬∀y. 1=⟨0+y⟩ → 0=0))
(0=0 → (¬∀y. 1=⟨1+y⟩ → 0=0))
(0=0 → (¬∀y. 1=⟨y+0⟩ → 0=0))
(0=0 → (¬∀y. 1=⟨y+1⟩ → 0=0))
(0=0 → (¬∀y. 1=⟨0⋅y⟩ → 0=0))
(0=0 → (¬∀y. 1=⟨1⋅y⟩ → 0=0))
(0=0 → (¬∀y. 1=⟨y⋅0⟩ → 0=0))
(0=0 → (¬∀y. 1=⟨y⋅1⟩ → 0=0))
(0=0 → (¬∀y. y=⟨0+0⟩ → 0=0))
(0=0 → (¬∀y. y=⟨0+1⟩ → 0=0))
(0=0 → (¬∀y. y=⟨1+0⟩ → 0=0))
(0=0 → (¬∀y. y=⟨1+1⟩ → 0=0))
(0=0 → (¬∀y. y=⟨0⋅0⟩ → 0=0))
(0=0 → (¬∀y. y=⟨0⋅1⟩ → 0=0))
(0=0 → (¬∀y. y=⟨1⋅0⟩ → 0=0))
(0=0 → (¬∀y. y=⟨1⋅1⟩ → 0=0))
(0=0 → (¬∀y. ⟨0+0⟩=y → 0=0))
(0=0 → (¬∀y. ⟨0+1⟩=y → 0=0))
(0=0 → (¬∀y. ⟨1+0⟩=y → 0=0))
(0=0 → (¬∀y. ⟨1+1⟩=y → 0=0))
(0=0 → (¬∀y. ⟨0⋅0⟩=y → 0=0))
(0=0 → (¬∀y. ⟨0⋅1⟩=y → 0=0))
(0=0 → (¬∀y. ⟨1⋅0⟩=y → 0=0))
(0=0 → (¬∀y. ⟨1⋅1⟩=y → 0=0))
(0=0 → (¬∀x3. x3=0 → 0=0))
(0=0 → (¬∀x3. x3=1 → 0=0))
(0=0 → (¬∀y. ⟨0+y⟩=0 → 0=0))
(0=0 → (¬∀y. ⟨0+y⟩=1 → 0=0))
(0=0 → (¬∀y. ⟨1+y⟩=0 → 0=0))
(0=0 → (¬∀y. ⟨1+y⟩=1 → 0=0))
(0=0 → (¬∀y. ⟨y+0⟩=0 → 0=0))
(0=0 → (¬∀y. ⟨y+0⟩=1 → 0=0))
(0=0 → (¬∀y. ⟨y+1⟩=0 → 0=0))
(0=0 → (¬∀y. ⟨y+1⟩=1 → 0=0))
(0=0 → (¬∀y. ⟨0⋅y⟩=0 → 0=0))
(0=0 → (¬∀y. ⟨0⋅y⟩=1 → 0=0))
(0=0 → (¬∀y. ⟨1⋅y⟩=0 → 0=0))
(0=0 → (¬∀y. ⟨1⋅y⟩=1 → 0=0))
(0=0 → (¬∀y. ⟨y⋅0⟩=0 → 0=0))
(0=0 → (¬∀y. ⟨y⋅0⟩=1 → 0=0))
(0=0 → (¬∀y. ⟨y⋅1⟩=0 → 0=0))
(0=0 → (¬∀y. ⟨y⋅1⟩=1 → 0=0))
(0=0 → (¬∀x3. 0<x3 → 0=0))
(0=0 → (¬∀y. 0<⟨0+y⟩ → 0=0))
(0=0 → (¬∀y. 0<⟨1+y⟩ → 0=0))
(0=0 → (¬∀y. 0<⟨y+0⟩ → 0=0))
(0=0 → (¬∀y. 0<⟨y+1⟩ → 0=0))
(0=0 → (¬∀y. 0<⟨0⋅y⟩ → 0=0))
(0=0 → (¬∀y. 0<⟨1⋅y⟩ → 0=0))
(0=0 → (¬∀y. 0<⟨y⋅0⟩ → 0=0))
(0=0 → (¬∀y. 0<⟨y⋅1⟩ → 0=0))
(0=0 → (¬∀x3. 1<x3 → 0=0))
(0=0 → (¬∀y. 1<⟨0+y⟩ → 0=0))
(0=0 → (¬∀y. 1<⟨1+y⟩ → 0=0))
(0=0 → (¬∀y. 1<⟨y+0⟩ → 0=0))
(0=0 → (¬∀y. 1<⟨y+1⟩ → 0=0))
(0=0 → (¬∀y. 1<⟨0⋅y⟩ → 0=0))
(0=0 → (¬∀y. 1<⟨1⋅y⟩ → 0=0))
(0=0 → (¬∀y. 1<⟨y⋅0⟩ → 0=0))
(0=0 → (¬∀y. 1<⟨y⋅1⟩ → 0=0))
(0=0 → (¬∀y. y<⟨0+0⟩ → 0=0))
(0=0 → (¬∀y. y<⟨0+1⟩ → 0=0))
(0=0 → (¬∀y. y<⟨1+0⟩ → 0=0))
(0=0 → (¬∀y. y<⟨1+1⟩ → 0=0))
(0=0 → (¬∀y. y<⟨0⋅0⟩ → 0=0))
(0=0 → (¬∀y. y<⟨0⋅1⟩ → 0=0))
(0=0 → (¬∀y. y<⟨1⋅0⟩ → 0=0))
(0=0 → (¬∀y. y<⟨1⋅1⟩ → 0=0))
(0=0 → (¬∀y. ⟨0+0⟩<y → 0=0))
(0=0 → (¬∀y. ⟨0+1⟩<y → 0=0))
(0=0 → (¬∀y. ⟨1+0⟩<y → 0=0))
(0=0 → (¬∀y. ⟨1+1⟩<y → 0=0))
(0=0 → (¬∀y. ⟨0⋅0⟩<y → 0=0))
(0=0 → (¬∀y. ⟨0⋅1⟩<y → 0=0))
(0=0 → (¬∀y. ⟨1⋅0⟩<y → 0=0))
(0=0 → (¬∀y. ⟨1⋅1⟩<y → 0=0))
(0=0 → (¬∀x3. x3<0 → 0=0))
(0=0 → (¬∀x3. x3<1 → 0=0))
(0=0 → (¬∀y. ⟨0+y⟩<0 → 0=0))
(0=0 → (¬∀y. ⟨0+y⟩<1 → 0=0))
(0=0 → (¬∀y. ⟨1+y⟩<0 → 0=0))
(0=0 → (¬∀y. ⟨1+y⟩<1 → 0=0))
(0=0 → (¬∀y. ⟨y+0⟩<0 → 0=0))
(0=0 → (¬∀y. ⟨y+0⟩<1 → 0=0))
(0=0 → (¬∀y. ⟨y+1⟩<0 → 0=0))
(0=0 → (¬∀y. ⟨y+1⟩<1 → 0=0))
(0=0 → (¬∀y. ⟨0⋅y⟩<0 → 0=0))
(0=0 → (¬∀y. ⟨0⋅y⟩<1 → 0=0))
(0=0 → (¬∀y. ⟨1⋅y⟩<0 → 0=0))
(0=0 → (¬∀y. ⟨1⋅y⟩<1 → 0=0))
(0=0 → (¬∀y. ⟨y⋅0⟩<0 → 0=0))
(0=0 → (¬∀y. ⟨y⋅0⟩<1 → 0=0))
(0=0 → (¬∀y. ⟨y⋅1⟩<0 → 0=0))
(0=0 → (¬∀y. ⟨y⋅1⟩<1 → 0=0))
(0=0 → (¬∀z. ¬0=z → 0=0))
(0=0 → (¬∀x. ¬0=⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. ¬0=⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. ¬0=⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. ¬0=⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. ¬0=⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. ¬0=⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. ¬0=⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬0=⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬0=⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. ¬0=⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. ¬0=⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬0=⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀z. ¬1=z → 0=0))
(0=0 → (¬∀x. ¬1=⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. ¬1=⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. ¬1=⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. ¬1=⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. ¬1=⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. ¬1=⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. ¬1=⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬1=⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬1=⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. ¬1=⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. ¬1=⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬1=⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨0+0⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨0+1⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨1+0⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨1+1⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨0⋅0⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨0⋅1⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨1⋅0⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨1⋅1⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬x=⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀y. ¬y=y → 0=0))
(0=0 → (¬∀y. ¬y=y → 0=0))
(0=0 → (¬∀z. ¬z=0 → 0=0))
(0=0 → (¬∀z. ¬z=1 → 0=0))
(0=0 → (¬∀x. ¬⟨0+0⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨0+1⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨0+x⟩=0 → 0=0))
(0=0 → (¬∀x. ¬⟨0+x⟩=1 → 0=0))
(0=0 → (¬∀x. ¬⟨0+x⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨0+x⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨1+0⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨1+1⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨1+x⟩=0 → 0=0))
(0=0 → (¬∀x. ¬⟨1+x⟩=1 → 0=0))
(0=0 → (¬∀x. ¬⟨1+x⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨1+x⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨x+0⟩=0 → 0=0))
(0=0 → (¬∀x. ¬⟨x+0⟩=1 → 0=0))
(0=0 → (¬∀x. ¬⟨x+0⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨x+0⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨x+1⟩=0 → 0=0))
(0=0 → (¬∀x. ¬⟨x+1⟩=1 → 0=0))
(0=0 → (¬∀x. ¬⟨x+1⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨x+1⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨x+x⟩=0 → 0=0))
(0=0 → (¬∀x. ¬⟨x+x⟩=0 → 0=0))
(0=0 → (¬∀x. ¬⟨x+x⟩=1 → 0=0))
(0=0 → (¬∀x. ¬⟨x+x⟩=1 → 0=0))
(0=0 → (¬∀x. ¬⟨x+x⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨x+x⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨x+x⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨0⋅0⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨0⋅1⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨0⋅x⟩=0 → 0=0))
(0=0 → (¬∀x. ¬⟨0⋅x⟩=1 → 0=0))
(0=0 → (¬∀x. ¬⟨0⋅x⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨0⋅x⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨1⋅0⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨1⋅1⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨1⋅x⟩=0 → 0=0))
(0=0 → (¬∀x. ¬⟨1⋅x⟩=1 → 0=0))
(0=0 → (¬∀x. ¬⟨1⋅x⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨1⋅x⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅0⟩=0 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅0⟩=1 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅0⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅0⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅1⟩=0 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅1⟩=1 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅1⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅1⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅x⟩=0 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅x⟩=0 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅x⟩=1 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅x⟩=1 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅x⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅x⟩=x → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅x⟩=x → 0=0))
(0=0 → (¬∀z. ¬0<z → 0=0))
(0=0 → (¬∀x. ¬0<⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. ¬0<⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. ¬0<⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. ¬0<⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. ¬0<⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. ¬0<⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. ¬0<⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬0<⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬0<⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. ¬0<⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. ¬0<⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬0<⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀z. ¬1<z → 0=0))
(0=0 → (¬∀x. ¬1<⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. ¬1<⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. ¬1<⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. ¬1<⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. ¬1<⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. ¬1<⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. ¬1<⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬1<⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬1<⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. ¬1<⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. ¬1<⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬1<⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨0+0⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨0+1⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨0+x⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨1+0⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨1+1⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨1+x⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨x+0⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨x+1⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨x+x⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨0⋅0⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨0⋅1⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨0⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨1⋅0⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨1⋅1⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨1⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨x⋅0⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨x⋅1⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀x. ¬x<⟨x⋅x⟩ → 0=0))
(0=0 → (¬∀y. ¬y<y → 0=0))
(0=0 → (¬∀y. ¬y<y → 0=0))
(0=0 → (¬∀z. ¬z<0 → 0=0))
(0=0 → (¬∀z. ¬z<1 → 0=0))
(0=0 → (¬∀x. ¬⟨0+0⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨0+1⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨0+x⟩<0 → 0=0))
(0=0 → (¬∀x. ¬⟨0+x⟩<1 → 0=0))
(0=0 → (¬∀x. ¬⟨0+x⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨0+x⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨1+0⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨1+1⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨1+x⟩<0 → 0=0))
(0=0 → (¬∀x. ¬⟨1+x⟩<1 → 0=0))
(0=0 → (¬∀x. ¬⟨1+x⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨1+x⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨x+0⟩<0 → 0=0))
(0=0 → (¬∀x. ¬⟨x+0⟩<1 → 0=0))
(0=0 → (¬∀x. ¬⟨x+0⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨x+0⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨x+1⟩<0 → 0=0))
(0=0 → (¬∀x. ¬⟨x+1⟩<1 → 0=0))
(0=0 → (¬∀x. ¬⟨x+1⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨x+1⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨x+x⟩<0 → 0=0))
(0=0 → (¬∀x. ¬⟨x+x⟩<0 → 0=0))
(0=0 → (¬∀x. ¬⟨x+x⟩<1 → 0=0))
(0=0 → (¬∀x. ¬⟨x+x⟩<1 → 0=0))
(0=0 → (¬∀x. ¬⟨x+x⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨x+x⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨x+x⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨0⋅0⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨0⋅1⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨0⋅x⟩<0 → 0=0))
(0=0 → (¬∀x. ¬⟨0⋅x⟩<1 → 0=0))
(0=0 → (¬∀x. ¬⟨0⋅x⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨0⋅x⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨1⋅0⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨1⋅1⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨1⋅x⟩<0 → 0=0))
(0=0 → (¬∀x. ¬⟨1⋅x⟩<1 → 0=0))
(0=0 → (¬∀x. ¬⟨1⋅x⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨1⋅x⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅0⟩<0 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅0⟩<1 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅0⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅0⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅1⟩<0 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅1⟩<1 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅1⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅1⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅x⟩<0 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅x⟩<0 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅x⟩<1 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅x⟩<1 → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅x⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅x⟩<x → 0=0))
(0=0 → (¬∀x. ¬⟨x⋅x⟩<x → 0=0))
(0=0 → (¬∀y. ¬¬0=y → 0=0))
(0=0 → (¬∀y. ¬¬1=y → 0=0))
(0=0 → (¬∀y. ¬¬y=0 → 0=0))
(0=0 → (¬∀y. ¬¬y=1 → 0=0))
(0=0 → (¬∀y. ¬¬0<y → 0=0))
(0=0 → (¬∀y. ¬¬1<y → 0=0))
(0=0 → (¬∀y. ¬¬y<0 → 0=0))
(0=0 → (¬∀y. ¬¬y<1 → 0=0))
(0=0 → (¬∀x. ¬¬¬0=x → 0=0))
(0=0 → (¬∀x. ¬¬¬1=x → 0=0))
(0=0 → (¬∀x. ¬¬¬x=0 → 0=0))
(0=0 → (¬∀x. ¬¬¬x=1 → 0=0))
(0=0 → (¬∀x. ¬¬¬x=x → 0=0))
(0=0 → (¬∀x. ¬¬¬x=x → 0=0))
(0=0 → (¬∀x. ¬¬¬0<x → 0=0))
(0=0 → (¬∀x. ¬¬¬1<x → 0=0))
(0=0 → (¬∀x. ¬¬¬x<0 → 0=0))
(0=0 → (¬∀x. ¬¬¬x<1 → 0=0))
(0=0 → (¬∀x. ¬¬¬x<x → 0=0))
(0=0 → (¬∀x. ¬¬¬x<x → 0=0))
(0=0 → (¬∀y. ¬∀x. x=y → 0=0))
(0=0 → (¬∀x. ¬∀y. x=y → 0=0))
(0=0 → (¬∀x. ¬∀y. y=x → 0=0))
(0=0 → (¬∀y. ¬∀x. y=x → 0=0))
(0=0 → (¬∀y. ¬∀x. x<y → 0=0))
(0=0 → (¬∀x. ¬∀y. x<y → 0=0))
(0=0 → (¬∀x. ¬∀y. y<x → 0=0))
(0=0 → (¬∀y. ¬∀x. y<x → 0=0))
(0=0 → (¬∀z. ∀x. x=z → 0=0))
(0=0 → (¬∀x. ∀z. x=z → 0=0))
(0=0 → (¬∀x. ∀z. z=x → 0=0))
(0=0 → (¬∀z. ∀x. z=x → 0=0))
(0=0 → (¬∀z. ∀x. x<z → 0=0))
(0=0 → (¬∀x. ∀z. x<z → 0=0))
(0=0 → (¬∀x. ∀z. z<x → 0=0))
(0=0 → (¬∀z. ∀x. z<x → 0=0))
(0=0 → (¬∀y. ∀x. ¬x=y → 0=0))
(0=0 → (¬∀x. ∀y. ¬x=y → 0=0))
(0=0 → (¬∀x. ∀y. ¬y=x → 0=0))
(0=0 → (¬∀y. ∀x. ¬y=x → 0=0))
(0=0 → (¬∀y. ∀x. ¬x<y → 0=0))
(0=0 → (¬∀x. ∀y. ¬x<y → 0=0))
(0=0 → (¬∀x. ∀y. ¬y<x → 0=0))
(0=0 → (¬∀y. ∀x. ¬y<x → 0=0))
(0=0 → (¬(0=0 → 0=0) → 0=0))
(0=0 → (¬(0=0 → 0=1) → 0=0))
(0=0 → (¬(0=0 → 1=0) → 0=0))
(0=0 → (¬(0=0 → 1=1) → 0=0))
(0=0 → (¬(0=0 → 0<0) → 0=0))
(0=0 → (¬(0=0 → 0<1) → 0=0))
(0=0 → (¬(0=0 → 1<0) → 0=0))
(0=0 → (¬(0=0 → 1<1) → 0=0))
(0=0 → (¬(0=1 → 0=0) → 0=0))
(0=0 → (¬(0=1 → 0=1) → 0=0))
(0=0 → (¬(0=1 → 1=0) → 0=0))
(0=0 → (¬(0=1 → 1=1) → 0=0))
(0=0 → (¬(0=1 → 0<0) → 0=0))
(0=0 → (¬(0=1 → 0<1) → 0=0))
(0=0 → (¬(0=1 → 1<0) → 0=0))
(0=0 → (¬(0=1 → 1<1) → 0=0))
(0=0 → (¬(1=0 → 0=0) → 0=0))
(0=0 → (¬(1=0 → 0=1) → 0=0))
(0=0 → (¬(1=0 → 1=0) → 0=0))
(0=0 → (¬(1=0 → 1=1) → 0=0))
(0=0 → (¬(1=0 → 0<0) → 0=0))
(0=0 → (¬(1=0 → 0<1) → 0=0))
(0=0 → (¬(1=0 → 1<0) → 0=0))
(0=0 → (¬(1=0 → 1<1) → 0=0))
(0=0 → (¬(1=1 → 0=0) → 0=0))
(0=0 → (¬(1=1 → 0=1) → 0=0))
(0=0 → (¬(1=1 → 1=0) → 0=0))
(0=0 → (¬(1=1 → 1=1) → 0=0))
(0=0 → (¬(1=1 → 0<0) → 0=0))
(0=0 → (¬(1=1 → 0<1) → 0=0))
(0=0 → (¬(1=1 → 1<0) → 0=0))
(0=0 → (¬(1=1 → 1<1) → 0=0))
(0=0 → (¬(0<0 → 0=0) → 0=0))
(0=0 → (¬(0<0 → 0=1) → 0=0))
(0=0 → (¬(0<0 → 1=0) → 0=0))
(0=0 → (¬(0<0 → 1=1) → 0=0))
(0=0 → (¬(0<0 → 0<0) → 0=0))
(0=0 → (¬(0<0 → 0<1) → 0=0))
(0=0 → (¬(0<0 → 1<0) → 0=0))
(0=0 → (¬(0<0 → 1<1) → 0=0))
(0=0 → (¬(0<1 → 0=0) → 0=0))
(0=0 → (¬(0<1 → 0=1) → 0=0))
(0=0 → (¬(0<1 → 1=0) → 0=0))
(0=0 → (¬(0<1 → 1=1) → 0=0))
(0=0 → (¬(0<1 → 0<0) → 0=0))
(0=0 → (¬(0<1 → 0<1) → 0=0))
(0=0 → (¬(0<1 → 1<0) → 0=0))
(0=0 → (¬(0<1 → 1<1) → 0=0))
(0=0 → (¬(1<0 → 0=0) → 0=0))
(0=0 → (¬(1<0 → 0=1) → 0=0))
(0=0 → (¬(1<0 → 1=0) → 0=0))
(0=0 → (¬(1<0 → 1=1) → 0=0))
(0=0 → (¬(1<0 → 0<0) → 0=0))
(0=0 → (¬(1<0 → 0<1) → 0=0))
(0=0 → (¬(1<0 → 1<0) → 0=0))
(0=0 → (¬(1<0 → 1<1) → 0=0))
(0=0 → (¬(1<1 → 0=0) → 0=0))
(0=0 → (¬(1<1 → 0=1) → 0=0))
(0=0 → (¬(1<1 → 1=0) → 0=0))
(0=0 → (¬(1<1 → 1=1) → 0=0))
(0=0 → (¬(1<1 → 0<0) → 0=0))
(0=0 → (¬(1<1 → 0<1) → 0=0))
(0=0 → (¬(1<1 → 1<0) → 0=0))
(0=0 → (¬(1<1 → 1<1) → 0=0))
(0=0 → (∀x4. 0=x4 → 0=0))
(0=0 → (∀z. 0=⟨0+z⟩ → 0=0))
(0=0 → (∀x. 0=⟨0+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀z. 0=⟨1+z⟩ → 0=0))
(0=0 → (∀x. 0=⟨1+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀y. 0=⟨y+y⟩ → 0=0))
(0=0 → (∀y. 0=⟨y+y⟩ → 0=0))
(0=0 → (∀z. 0=⟨z+0⟩ → 0=0))
(0=0 → (∀z. 0=⟨z+1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+0⟩+0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+0⟩+1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+1⟩+0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+1⟩+1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅0⟩+0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅0⟩+1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅1⟩+0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅1⟩+1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀z. 0=⟨0⋅z⟩ → 0=0))
(0=0 → (∀x. 0=⟨0⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀z. 0=⟨1⋅z⟩ → 0=0))
(0=0 → (∀x. 0=⟨1⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀y. 0=⟨y⋅y⟩ → 0=0))
(0=0 → (∀y. 0=⟨y⋅y⟩ → 0=0))
(0=0 → (∀z. 0=⟨z⋅0⟩ → 0=0))
(0=0 → (∀z. 0=⟨z⋅1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x4. 1=x4 → 0=0))
(0=0 → (∀z. 1=⟨0+z⟩ → 0=0))
(0=0 → (∀x. 1=⟨0+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀z. 1=⟨1+z⟩ → 0=0))
(0=0 → (∀x. 1=⟨1+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀y. 1=⟨y+y⟩ → 0=0))
(0=0 → (∀y. 1=⟨y+y⟩ → 0=0))
(0=0 → (∀z. 1=⟨z+0⟩ → 0=0))
(0=0 → (∀z. 1=⟨z+1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+0⟩+0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+0⟩+1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+1⟩+0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+1⟩+1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅0⟩+0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅0⟩+1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅1⟩+0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅1⟩+1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀z. 1=⟨0⋅z⟩ → 0=0))
(0=0 → (∀x. 1=⟨0⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀z. 1=⟨1⋅z⟩ → 0=0))
(0=0 → (∀x. 1=⟨1⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀y. 1=⟨y⋅y⟩ → 0=0))
(0=0 → (∀y. 1=⟨y⋅y⟩ → 0=0))
(0=0 → (∀z. 1=⟨z⋅0⟩ → 0=0))
(0=0 → (∀z. 1=⟨z⋅1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+0⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+0⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+0⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+0⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+1⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+1⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+1⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+1⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+x⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+x⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+x⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+x⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+0⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+0⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+0⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+0⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+1⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+1⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+1⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+1⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+x⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+x⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+x⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+x⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+0⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+0⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+0⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+0⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+0⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+0⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+0⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+1⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+1⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+1⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+1⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+1⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+1⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+1⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅0⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅0⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅1⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅1⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅0⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅0⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅1⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅1⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀y. y=⟨0+y⟩ → 0=0))
(0=0 → (∀y. y=⟨0+y⟩ → 0=0))
(0=0 → (∀y. y=⟨1+y⟩ → 0=0))
(0=0 → (∀y. y=⟨1+y⟩ → 0=0))
(0=0 → (∀y. y=⟨y+0⟩ → 0=0))
(0=0 → (∀y. y=⟨y+0⟩ → 0=0))
(0=0 → (∀y. y=⟨y+1⟩ → 0=0))
(0=0 → (∀y. y=⟨y+1⟩ → 0=0))
(0=0 → (∀y. y=⟨0⋅y⟩ → 0=0))
(0=0 → (∀y. y=⟨0⋅y⟩ → 0=0))
(0=0 → (∀y. y=⟨1⋅y⟩ → 0=0))
(0=0 → (∀y. y=⟨1⋅y⟩ → 0=0))
(0=0 → (∀y. y=⟨y⋅0⟩ → 0=0))
(0=0 → (∀y. y=⟨y⋅0⟩ → 0=0))
(0=0 → (∀y. y=⟨y⋅1⟩ → 0=0))
(0=0 → (∀y. y=⟨y⋅1⟩ → 0=0))
(0=0 → (∀z. z=z → 0=0))
(0=0 → (∀z. z=z → 0=0))
(0=0 → (∀z. z=⟨0+0⟩ → 0=0))
(0=0 → (∀z. z=⟨0+1⟩ → 0=0))
(0=0 → (∀z. z=⟨1+0⟩ → 0=0))
(0=0 → (∀z. z=⟨1+1⟩ → 0=0))
(0=0 → (∀z. z=⟨0⋅0⟩ → 0=0))
(0=0 → (∀z. z=⟨0⋅1⟩ → 0=0))
(0=0 → (∀z. z=⟨1⋅0⟩ → 0=0))
(0=0 → (∀z. z=⟨1⋅1⟩ → 0=0))
(0=0 → (∀z. ⟨0+0⟩=z → 0=0))
(0=0 → (∀x. ⟨0+0⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ⟨0+1⟩=z → 0=0))
(0=0 → (∀x. ⟨0+1⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ⟨1+0⟩=z → 0=0))
(0=0 → (∀x. ⟨1+0⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ⟨1+1⟩=z → 0=0))
(0=0 → (∀x. ⟨1+1⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ⟨0⋅0⟩=z → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ⟨0⋅1⟩=z → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ⟨1⋅0⟩=z → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ⟨1⋅1⟩=z → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0=0))
(0=0 → (∀y. ⟨0+y⟩=y → 0=0))
(0=0 → (∀y. ⟨0+y⟩=y → 0=0))
(0=0 → (∀y. ⟨1+y⟩=y → 0=0))
(0=0 → (∀y. ⟨1+y⟩=y → 0=0))
(0=0 → (∀y. ⟨y+0⟩=y → 0=0))
(0=0 → (∀y. ⟨y+0⟩=y → 0=0))
(0=0 → (∀y. ⟨y+1⟩=y → 0=0))
(0=0 → (∀y. ⟨y+1⟩=y → 0=0))
(0=0 → (∀y. ⟨0⋅y⟩=y → 0=0))
(0=0 → (∀y. ⟨0⋅y⟩=y → 0=0))
(0=0 → (∀y. ⟨1⋅y⟩=y → 0=0))
(0=0 → (∀y. ⟨1⋅y⟩=y → 0=0))
(0=0 → (∀y. ⟨y⋅0⟩=y → 0=0))
(0=0 → (∀y. ⟨y⋅0⟩=y → 0=0))
(0=0 → (∀y. ⟨y⋅1⟩=y → 0=0))
(0=0 → (∀y. ⟨y⋅1⟩=y → 0=0))
(0=0 → (∀x4. x4=0 → 0=0))
(0=0 → (∀x4. x4=1 → 0=0))
(0=0 → (∀z. ⟨0+z⟩=0 → 0=0))
(0=0 → (∀z. ⟨0+z⟩=1 → 0=0))
(0=0 → (∀x. ⟨0+⟨0+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨0+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨0+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0+⟨0+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0+⟨0+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨0+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨1+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨1+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨1+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0+⟨1+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0+⟨1+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨1+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨x+0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨x+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨x+1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨x+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨0⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨0⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨0⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0+⟨0⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨1⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨1⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨1⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0+⟨1⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀z. ⟨1+z⟩=0 → 0=0))
(0=0 → (∀z. ⟨1+z⟩=1 → 0=0))
(0=0 → (∀x. ⟨1+⟨0+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨0+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨0+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1+⟨0+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1+⟨0+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨0+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨1+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨1+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨1+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1+⟨1+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1+⟨1+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨1+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨x+0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨x+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨x+1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨x+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨0⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨0⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨0⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1+⟨0⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨1⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨1⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨1⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1+⟨1⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨0+0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨0+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨0+1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨0+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨0+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨0+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨1+0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨1+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨1+1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨1+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨1+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨1+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀y. ⟨y+y⟩=0 → 0=0))
(0=0 → (∀y. ⟨y+y⟩=0 → 0=0))
(0=0 → (∀y. ⟨y+y⟩=1 → 0=0))
(0=0 → (∀y. ⟨y+y⟩=1 → 0=0))
(0=0 → (∀z. ⟨z+0⟩=0 → 0=0))
(0=0 → (∀z. ⟨z+0⟩=1 → 0=0))
(0=0 → (∀z. ⟨z+1⟩=0 → 0=0))
(0=0 → (∀z. ⟨z+1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0=0))
(0=0 → (∀z. ⟨0⋅z⟩=0 → 0=0))
(0=0 → (∀z. ⟨0⋅z⟩=1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀z. ⟨1⋅z⟩=0 → 0=0))
(0=0 → (∀z. ⟨1⋅z⟩=1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0=0))
(0=0 → (∀y. ⟨y⋅y⟩=0 → 0=0))
(0=0 → (∀y. ⟨y⋅y⟩=0 → 0=0))
(0=0 → (∀y. ⟨y⋅y⟩=1 → 0=0))
(0=0 → (∀y. ⟨y⋅y⟩=1 → 0=0))
(0=0 → (∀z. ⟨z⋅0⟩=0 → 0=0))
(0=0 → (∀z. ⟨z⋅0⟩=1 → 0=0))
(0=0 → (∀z. ⟨z⋅1⟩=0 → 0=0))
(0=0 → (∀z. ⟨z⋅1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0=0))
(0=0 → (∀x4. 0<x4 → 0=0))
(0=0 → (∀z. 0<⟨0+z⟩ → 0=0))
(0=0 → (∀x. 0<⟨0+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀z. 0<⟨1+z⟩ → 0=0))
(0=0 → (∀x. 0<⟨1+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀y. 0<⟨y+y⟩ → 0=0))
(0=0 → (∀y. 0<⟨y+y⟩ → 0=0))
(0=0 → (∀z. 0<⟨z+0⟩ → 0=0))
(0=0 → (∀z. 0<⟨z+1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+0⟩+0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+0⟩+1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+1⟩+0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+1⟩+1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅0⟩+0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅0⟩+1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅1⟩+0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅1⟩+1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀z. 0<⟨0⋅z⟩ → 0=0))
(0=0 → (∀x. 0<⟨0⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀z. 0<⟨1⋅z⟩ → 0=0))
(0=0 → (∀x. 0<⟨1⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀y. 0<⟨y⋅y⟩ → 0=0))
(0=0 → (∀y. 0<⟨y⋅y⟩ → 0=0))
(0=0 → (∀z. 0<⟨z⋅0⟩ → 0=0))
(0=0 → (∀z. 0<⟨z⋅1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x4. 1<x4 → 0=0))
(0=0 → (∀z. 1<⟨0+z⟩ → 0=0))
(0=0 → (∀x. 1<⟨0+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀z. 1<⟨1+z⟩ → 0=0))
(0=0 → (∀x. 1<⟨1+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀y. 1<⟨y+y⟩ → 0=0))
(0=0 → (∀y. 1<⟨y+y⟩ → 0=0))
(0=0 → (∀z. 1<⟨z+0⟩ → 0=0))
(0=0 → (∀z. 1<⟨z+1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+0⟩+0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+0⟩+1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+1⟩+0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+1⟩+1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅0⟩+0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅0⟩+1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅1⟩+0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅1⟩+1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀z. 1<⟨0⋅z⟩ → 0=0))
(0=0 → (∀x. 1<⟨0⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀z. 1<⟨1⋅z⟩ → 0=0))
(0=0 → (∀x. 1<⟨1⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀y. 1<⟨y⋅y⟩ → 0=0))
(0=0 → (∀y. 1<⟨y⋅y⟩ → 0=0))
(0=0 → (∀z. 1<⟨z⋅0⟩ → 0=0))
(0=0 → (∀z. 1<⟨z⋅1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+0⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+0⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+0⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+0⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+1⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+1⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+1⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+1⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+x⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+x⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+x⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+x⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+0⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+0⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+0⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+0⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+1⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+1⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+1⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+1⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+x⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+x⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+x⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+x⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+0⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+0⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+0⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+0⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+0⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+0⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+0⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+1⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+1⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+1⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+1⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+1⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+1⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+1⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅0⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅0⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅1⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅1⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅0⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅0⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅1⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅1⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0=0))
(0=0 → (∀y. y<⟨0+y⟩ → 0=0))
(0=0 → (∀y. y<⟨0+y⟩ → 0=0))
(0=0 → (∀y. y<⟨1+y⟩ → 0=0))
(0=0 → (∀y. y<⟨1+y⟩ → 0=0))
(0=0 → (∀y. y<⟨y+0⟩ → 0=0))
(0=0 → (∀y. y<⟨y+0⟩ → 0=0))
(0=0 → (∀y. y<⟨y+1⟩ → 0=0))
(0=0 → (∀y. y<⟨y+1⟩ → 0=0))
(0=0 → (∀y. y<⟨0⋅y⟩ → 0=0))
(0=0 → (∀y. y<⟨0⋅y⟩ → 0=0))
(0=0 → (∀y. y<⟨1⋅y⟩ → 0=0))
(0=0 → (∀y. y<⟨1⋅y⟩ → 0=0))
(0=0 → (∀y. y<⟨y⋅0⟩ → 0=0))
(0=0 → (∀y. y<⟨y⋅0⟩ → 0=0))
(0=0 → (∀y. y<⟨y⋅1⟩ → 0=0))
(0=0 → (∀y. y<⟨y⋅1⟩ → 0=0))
(0=0 → (∀z. z<z → 0=0))
(0=0 → (∀z. z<z → 0=0))
(0=0 → (∀z. z<⟨0+0⟩ → 0=0))
(0=0 → (∀z. z<⟨0+1⟩ → 0=0))
(0=0 → (∀z. z<⟨1+0⟩ → 0=0))
(0=0 → (∀z. z<⟨1+1⟩ → 0=0))
(0=0 → (∀z. z<⟨0⋅0⟩ → 0=0))
(0=0 → (∀z. z<⟨0⋅1⟩ → 0=0))
(0=0 → (∀z. z<⟨1⋅0⟩ → 0=0))
(0=0 → (∀z. z<⟨1⋅1⟩ → 0=0))
(0=0 → (∀z. ⟨0+0⟩<z → 0=0))
(0=0 → (∀x. ⟨0+0⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ⟨0+1⟩<z → 0=0))
(0=0 → (∀x. ⟨0+1⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ⟨1+0⟩<z → 0=0))
(0=0 → (∀x. ⟨1+0⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ⟨1+1⟩<z → 0=0))
(0=0 → (∀x. ⟨1+1⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ⟨0⋅0⟩<z → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ⟨0⋅1⟩<z → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ⟨1⋅0⟩<z → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ⟨1⋅1⟩<z → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0=0))
(0=0 → (∀y. ⟨0+y⟩<y → 0=0))
(0=0 → (∀y. ⟨0+y⟩<y → 0=0))
(0=0 → (∀y. ⟨1+y⟩<y → 0=0))
(0=0 → (∀y. ⟨1+y⟩<y → 0=0))
(0=0 → (∀y. ⟨y+0⟩<y → 0=0))
(0=0 → (∀y. ⟨y+0⟩<y → 0=0))
(0=0 → (∀y. ⟨y+1⟩<y → 0=0))
(0=0 → (∀y. ⟨y+1⟩<y → 0=0))
(0=0 → (∀y. ⟨0⋅y⟩<y → 0=0))
(0=0 → (∀y. ⟨0⋅y⟩<y → 0=0))
(0=0 → (∀y. ⟨1⋅y⟩<y → 0=0))
(0=0 → (∀y. ⟨1⋅y⟩<y → 0=0))
(0=0 → (∀y. ⟨y⋅0⟩<y → 0=0))
(0=0 → (∀y. ⟨y⋅0⟩<y → 0=0))
(0=0 → (∀y. ⟨y⋅1⟩<y → 0=0))
(0=0 → (∀y. ⟨y⋅1⟩<y → 0=0))
(0=0 → (∀x4. x4<0 → 0=0))
(0=0 → (∀x4. x4<1 → 0=0))
(0=0 → (∀z. ⟨0+z⟩<0 → 0=0))
(0=0 → (∀z. ⟨0+z⟩<1 → 0=0))
(0=0 → (∀x. ⟨0+⟨0+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨0+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨0+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0+⟨0+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0+⟨0+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨0+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨1+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨1+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨1+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0+⟨1+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0+⟨1+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨1+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨x+0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨x+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨x+1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨x+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨0⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨0⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨0⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0+⟨0⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨1⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨1⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨1⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0+⟨1⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀z. ⟨1+z⟩<0 → 0=0))
(0=0 → (∀z. ⟨1+z⟩<1 → 0=0))
(0=0 → (∀x. ⟨1+⟨0+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨0+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨0+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1+⟨0+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1+⟨0+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨0+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨1+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨1+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨1+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1+⟨1+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1+⟨1+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨1+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨x+0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨x+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨x+1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨x+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨0⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨0⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨0⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1+⟨0⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨1⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨1⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨1⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1+⟨1⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨0+0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨0+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨0+1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨0+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨0+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨0+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨1+0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨1+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨1+1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨1+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨1+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨1+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀y. ⟨y+y⟩<0 → 0=0))
(0=0 → (∀y. ⟨y+y⟩<0 → 0=0))
(0=0 → (∀y. ⟨y+y⟩<1 → 0=0))
(0=0 → (∀y. ⟨y+y⟩<1 → 0=0))
(0=0 → (∀z. ⟨z+0⟩<0 → 0=0))
(0=0 → (∀z. ⟨z+0⟩<1 → 0=0))
(0=0 → (∀z. ⟨z+1⟩<0 → 0=0))
(0=0 → (∀z. ⟨z+1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0=0))
(0=0 → (∀z. ⟨0⋅z⟩<0 → 0=0))
(0=0 → (∀z. ⟨0⋅z⟩<1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀z. ⟨1⋅z⟩<0 → 0=0))
(0=0 → (∀z. ⟨1⋅z⟩<1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0=0))
(0=0 → (∀y. ⟨y⋅y⟩<0 → 0=0))
(0=0 → (∀y. ⟨y⋅y⟩<0 → 0=0))
(0=0 → (∀y. ⟨y⋅y⟩<1 → 0=0))
(0=0 → (∀y. ⟨y⋅y⟩<1 → 0=0))
(0=0 → (∀z. ⟨z⋅0⟩<0 → 0=0))
(0=0 → (∀z. ⟨z⋅0⟩<1 → 0=0))
(0=0 → (∀z. ⟨z⋅1⟩<0 → 0=0))
(0=0 → (∀z. ⟨z⋅1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0=0))
(0=0 → (∀x3. ¬0=x3 → 0=0))
(0=0 → (∀y. ¬0=⟨0+y⟩ → 0=0))
(0=0 → (∀y. ¬0=⟨1+y⟩ → 0=0))
(0=0 → (∀y. ¬0=⟨y+0⟩ → 0=0))
(0=0 → (∀y. ¬0=⟨y+1⟩ → 0=0))
(0=0 → (∀y. ¬0=⟨0⋅y⟩ → 0=0))
(0=0 → (∀y. ¬0=⟨1⋅y⟩ → 0=0))
(0=0 → (∀y. ¬0=⟨y⋅0⟩ → 0=0))
(0=0 → (∀y. ¬0=⟨y⋅1⟩ → 0=0))
(0=0 → (∀x3. ¬1=x3 → 0=0))
(0=0 → (∀y. ¬1=⟨0+y⟩ → 0=0))
(0=0 → (∀y. ¬1=⟨1+y⟩ → 0=0))
(0=0 → (∀y. ¬1=⟨y+0⟩ → 0=0))
(0=0 → (∀y. ¬1=⟨y+1⟩ → 0=0))
(0=0 → (∀y. ¬1=⟨0⋅y⟩ → 0=0))
(0=0 → (∀y. ¬1=⟨1⋅y⟩ → 0=0))
(0=0 → (∀y. ¬1=⟨y⋅0⟩ → 0=0))
(0=0 → (∀y. ¬1=⟨y⋅1⟩ → 0=0))
(0=0 → (∀y. ¬y=⟨0+0⟩ → 0=0))
(0=0 → (∀y. ¬y=⟨0+1⟩ → 0=0))
(0=0 → (∀y. ¬y=⟨1+0⟩ → 0=0))
(0=0 → (∀y. ¬y=⟨1+1⟩ → 0=0))
(0=0 → (∀y. ¬y=⟨0⋅0⟩ → 0=0))
(0=0 → (∀y. ¬y=⟨0⋅1⟩ → 0=0))
(0=0 → (∀y. ¬y=⟨1⋅0⟩ → 0=0))
(0=0 → (∀y. ¬y=⟨1⋅1⟩ → 0=0))
(0=0 → (∀y. ¬⟨0+0⟩=y → 0=0))
(0=0 → (∀y. ¬⟨0+1⟩=y → 0=0))
(0=0 → (∀y. ¬⟨1+0⟩=y → 0=0))
(0=0 → (∀y. ¬⟨1+1⟩=y → 0=0))
(0=0 → (∀y. ¬⟨0⋅0⟩=y → 0=0))
(0=0 → (∀y. ¬⟨0⋅1⟩=y → 0=0))
(0=0 → (∀y. ¬⟨1⋅0⟩=y → 0=0))
(0=0 → (∀y. ¬⟨1⋅1⟩=y → 0=0))
(0=0 → (∀x3. ¬x3=0 → 0=0))
(0=0 → (∀x3. ¬x3=1 → 0=0))
(0=0 → (∀y. ¬⟨0+y⟩=0 → 0=0))
(0=0 → (∀y. ¬⟨0+y⟩=1 → 0=0))
(0=0 → (∀y. ¬⟨1+y⟩=0 → 0=0))
(0=0 → (∀y. ¬⟨1+y⟩=1 → 0=0))
(0=0 → (∀y. ¬⟨y+0⟩=0 → 0=0))
(0=0 → (∀y. ¬⟨y+0⟩=1 → 0=0))
(0=0 → (∀y. ¬⟨y+1⟩=0 → 0=0))
(0=0 → (∀y. ¬⟨y+1⟩=1 → 0=0))
(0=0 → (∀y. ¬⟨0⋅y⟩=0 → 0=0))
(0=0 → (∀y. ¬⟨0⋅y⟩=1 → 0=0))
(0=0 → (∀y. ¬⟨1⋅y⟩=0 → 0=0))
(0=0 → (∀y. ¬⟨1⋅y⟩=1 → 0=0))
(0=0 → (∀y. ¬⟨y⋅0⟩=0 → 0=0))
(0=0 → (∀y. ¬⟨y⋅0⟩=1 → 0=0))
(0=0 → (∀y. ¬⟨y⋅1⟩=0 → 0=0))
(0=0 → (∀y. ¬⟨y⋅1⟩=1 → 0=0))
(0=0 → (∀x3. ¬0<x3 → 0=0))
(0=0 → (∀y. ¬0<⟨0+y⟩ → 0=0))
(0=0 → (∀y. ¬0<⟨1+y⟩ → 0=0))
(0=0 → (∀y. ¬0<⟨y+0⟩ → 0=0))
(0=0 → (∀y. ¬0<⟨y+1⟩ → 0=0))
(0=0 → (∀y. ¬0<⟨0⋅y⟩ → 0=0))
(0=0 → (∀y. ¬0<⟨1⋅y⟩ → 0=0))
(0=0 → (∀y. ¬0<⟨y⋅0⟩ → 0=0))
(0=0 → (∀y. ¬0<⟨y⋅1⟩ → 0=0))
(0=0 → (∀x3. ¬1<x3 → 0=0))
(0=0 → (∀y. ¬1<⟨0+y⟩ → 0=0))
(0=0 → (∀y. ¬1<⟨1+y⟩ → 0=0))
(0=0 → (∀y. ¬1<⟨y+0⟩ → 0=0))
(0=0 → (∀y. ¬1<⟨y+1⟩ → 0=0))
(0=0 → (∀y. ¬1<⟨0⋅y⟩ → 0=0))
(0=0 → (∀y. ¬1<⟨1⋅y⟩ → 0=0))
(0=0 → (∀y. ¬1<⟨y⋅0⟩ → 0=0))
(0=0 → (∀y. ¬1<⟨y⋅1⟩ → 0=0))
(0=0 → (∀y. ¬y<⟨0+0⟩ → 0=0))
(0=0 → (∀y. ¬y<⟨0+1⟩ → 0=0))
(0=0 → (∀y. ¬y<⟨1+0⟩ → 0=0))
(0=0 → (∀y. ¬y<⟨1+1⟩ → 0=0))
(0=0 → (∀y. ¬y<⟨0⋅0⟩ → 0=0))
(0=0 → (∀y. ¬y<⟨0⋅1⟩ → 0=0))
(0=0 → (∀y. ¬y<⟨1⋅0⟩ → 0=0))
(0=0 → (∀y. ¬y<⟨1⋅1⟩ → 0=0))
(0=0 → (∀y. ¬⟨0+0⟩<y → 0=0))
(0=0 → (∀y. ¬⟨0+1⟩<y → 0=0))
(0=0 → (∀y. ¬⟨1+0⟩<y → 0=0))
(0=0 → (∀y. ¬⟨1+1⟩<y → 0=0))
(0=0 → (∀y. ¬⟨0⋅0⟩<y → 0=0))
(0=0 → (∀y. ¬⟨0⋅1⟩<y → 0=0))
(0=0 → (∀y. ¬⟨1⋅0⟩<y → 0=0))
(0=0 → (∀y. ¬⟨1⋅1⟩<y → 0=0))
(0=0 → (∀x3. ¬x3<0 → 0=0))
(0=0 → (∀x3. ¬x3<1 → 0=0))
(0=0 → (∀y. ¬⟨0+y⟩<0 → 0=0))
(0=0 → (∀y. ¬⟨0+y⟩<1 → 0=0))
(0=0 → (∀y. ¬⟨1+y⟩<0 → 0=0))
(0=0 → (∀y. ¬⟨1+y⟩<1 → 0=0))
(0=0 → (∀y. ¬⟨y+0⟩<0 → 0=0))
(0=0 → (∀y. ¬⟨y+0⟩<1 → 0=0))
(0=0 → (∀y. ¬⟨y+1⟩<0 → 0=0))
(0=0 → (∀y. ¬⟨y+1⟩<1 → 0=0))
(0=0 → (∀y. ¬⟨0⋅y⟩<0 → 0=0))
(0=0 → (∀y. ¬⟨0⋅y⟩<1 → 0=0))
(0=0 → (∀y. ¬⟨1⋅y⟩<0 → 0=0))
(0=0 → (∀y. ¬⟨1⋅y⟩<1 → 0=0))
(0=0 → (∀y. ¬⟨y⋅0⟩<0 → 0=0))
(0=0 → (∀y. ¬⟨y⋅0⟩<1 → 0=0))
(0=0 → (∀y. ¬⟨y⋅1⟩<0 → 0=0))
(0=0 → (∀y. ¬⟨y⋅1⟩<1 → 0=0))
(0=0 → (∀z. ¬¬0=z → 0=0))
(0=0 → (∀x. ¬¬0=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬¬0=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬¬0=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬¬0=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬¬0=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬¬0=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬¬0=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬0=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬0=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬¬0=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬¬0=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬0=⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ¬¬1=z → 0=0))
(0=0 → (∀x. ¬¬1=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬¬1=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬¬1=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬¬1=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬¬1=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬¬1=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬¬1=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬1=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬1=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬¬1=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬¬1=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬1=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨0+0⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨0+1⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨1+0⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨1+1⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬x=⟨x⋅x⟩ → 0=0))
(0=0 → (∀y. ¬¬y=y → 0=0))
(0=0 → (∀y. ¬¬y=y → 0=0))
(0=0 → (∀z. ¬¬z=0 → 0=0))
(0=0 → (∀z. ¬¬z=1 → 0=0))
(0=0 → (∀x. ¬¬⟨0+0⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨0+1⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨0+x⟩=0 → 0=0))
(0=0 → (∀x. ¬¬⟨0+x⟩=1 → 0=0))
(0=0 → (∀x. ¬¬⟨0+x⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨0+x⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨1+0⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨1+1⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨1+x⟩=0 → 0=0))
(0=0 → (∀x. ¬¬⟨1+x⟩=1 → 0=0))
(0=0 → (∀x. ¬¬⟨1+x⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨1+x⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨x+0⟩=0 → 0=0))
(0=0 → (∀x. ¬¬⟨x+0⟩=1 → 0=0))
(0=0 → (∀x. ¬¬⟨x+0⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨x+0⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨x+1⟩=0 → 0=0))
(0=0 → (∀x. ¬¬⟨x+1⟩=1 → 0=0))
(0=0 → (∀x. ¬¬⟨x+1⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨x+1⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨x+x⟩=0 → 0=0))
(0=0 → (∀x. ¬¬⟨x+x⟩=0 → 0=0))
(0=0 → (∀x. ¬¬⟨x+x⟩=1 → 0=0))
(0=0 → (∀x. ¬¬⟨x+x⟩=1 → 0=0))
(0=0 → (∀x. ¬¬⟨x+x⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨x+x⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨x+x⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨0⋅0⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨0⋅1⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨0⋅x⟩=0 → 0=0))
(0=0 → (∀x. ¬¬⟨0⋅x⟩=1 → 0=0))
(0=0 → (∀x. ¬¬⟨0⋅x⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨0⋅x⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨1⋅0⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨1⋅1⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨1⋅x⟩=0 → 0=0))
(0=0 → (∀x. ¬¬⟨1⋅x⟩=1 → 0=0))
(0=0 → (∀x. ¬¬⟨1⋅x⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨1⋅x⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅0⟩=0 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅0⟩=1 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅0⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅0⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅1⟩=0 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅1⟩=1 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅1⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅1⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅x⟩=0 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅x⟩=0 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅x⟩=1 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅x⟩=1 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅x⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅x⟩=x → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅x⟩=x → 0=0))
(0=0 → (∀z. ¬¬0<z → 0=0))
(0=0 → (∀x. ¬¬0<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬¬0<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬¬0<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬¬0<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬¬0<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬¬0<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬¬0<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬0<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬0<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬¬0<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬¬0<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬0<⟨x⋅x⟩ → 0=0))
(0=0 → (∀z. ¬¬1<z → 0=0))
(0=0 → (∀x. ¬¬1<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬¬1<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬¬1<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬¬1<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬¬1<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬¬1<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬¬1<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬1<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬1<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬¬1<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬¬1<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬1<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨0+0⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨0+1⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨1+0⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨1+1⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨0⋅0⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨0⋅1⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨1⋅0⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨1⋅1⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ¬¬x<⟨x⋅x⟩ → 0=0))
(0=0 → (∀y. ¬¬y<y → 0=0))
(0=0 → (∀y. ¬¬y<y → 0=0))
(0=0 → (∀z. ¬¬z<0 → 0=0))
(0=0 → (∀z. ¬¬z<1 → 0=0))
(0=0 → (∀x. ¬¬⟨0+0⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨0+1⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨0+x⟩<0 → 0=0))
(0=0 → (∀x. ¬¬⟨0+x⟩<1 → 0=0))
(0=0 → (∀x. ¬¬⟨0+x⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨0+x⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨1+0⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨1+1⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨1+x⟩<0 → 0=0))
(0=0 → (∀x. ¬¬⟨1+x⟩<1 → 0=0))
(0=0 → (∀x. ¬¬⟨1+x⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨1+x⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨x+0⟩<0 → 0=0))
(0=0 → (∀x. ¬¬⟨x+0⟩<1 → 0=0))
(0=0 → (∀x. ¬¬⟨x+0⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨x+0⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨x+1⟩<0 → 0=0))
(0=0 → (∀x. ¬¬⟨x+1⟩<1 → 0=0))
(0=0 → (∀x. ¬¬⟨x+1⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨x+1⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨x+x⟩<0 → 0=0))
(0=0 → (∀x. ¬¬⟨x+x⟩<0 → 0=0))
(0=0 → (∀x. ¬¬⟨x+x⟩<1 → 0=0))
(0=0 → (∀x. ¬¬⟨x+x⟩<1 → 0=0))
(0=0 → (∀x. ¬¬⟨x+x⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨x+x⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨x+x⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨0⋅0⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨0⋅1⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨0⋅x⟩<0 → 0=0))
(0=0 → (∀x. ¬¬⟨0⋅x⟩<1 → 0=0))
(0=0 → (∀x. ¬¬⟨0⋅x⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨0⋅x⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨1⋅0⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨1⋅1⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨1⋅x⟩<0 → 0=0))
(0=0 → (∀x. ¬¬⟨1⋅x⟩<1 → 0=0))
(0=0 → (∀x. ¬¬⟨1⋅x⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨1⋅x⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅0⟩<0 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅0⟩<1 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅0⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅0⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅1⟩<0 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅1⟩<1 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅1⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅1⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅x⟩<0 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅x⟩<0 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅x⟩<1 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅x⟩<1 → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅x⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅x⟩<x → 0=0))
(0=0 → (∀x. ¬¬⟨x⋅x⟩<x → 0=0))
(0=0 → (∀y. ¬¬¬0=y → 0=0))
(0=0 → (∀y. ¬¬¬1=y → 0=0))
(0=0 → (∀y. ¬¬¬y=0 → 0=0))
(0=0 → (∀y. ¬¬¬y=1 → 0=0))
(0=0 → (∀y. ¬¬¬0<y → 0=0))
(0=0 → (∀y. ¬¬¬1<y → 0=0))
(0=0 → (∀y. ¬¬¬y<0 → 0=0))
(0=0 → (∀y. ¬¬¬y<1 → 0=0))
(0=0 → (∀x. ¬¬¬¬0=x → 0=0))
(0=0 → (∀x. ¬¬¬¬1=x → 0=0))
(0=0 → (∀x. ¬¬¬¬x=0 → 0=0))
(0=0 → (∀x. ¬¬¬¬x=1 → 0=0))
(0=0 → (∀x. ¬¬¬¬x=x → 0=0))
(0=0 → (∀x. ¬¬¬¬x=x → 0=0))
(0=0 → (∀x. ¬¬¬¬0<x → 0=0))
(0=0 → (∀x. ¬¬¬¬1<x → 0=0))
(0=0 → (∀x. ¬¬¬¬x<0 → 0=0))
(0=0 → (∀x. ¬¬¬¬x<1 → 0=0))
(0=0 → (∀x. ¬¬¬¬x<x → 0=0))
(0=0 → (∀x. ¬¬¬¬x<x → 0=0))
(0=0 → (∀y. ¬¬∀x. x=y → 0=0))
(0=0 → (∀x. ¬¬∀y. x=y → 0=0))
(0=0 → (∀x. ¬¬∀y. y=x → 0=0))
(0=0 → (∀y. ¬¬∀x. y=x → 0=0))
(0=0 → (∀y. ¬¬∀x. x<y → 0=0))
(0=0 → (∀x. ¬¬∀y. x<y → 0=0))
(0=0 → (∀x. ¬¬∀y. y<x → 0=0))
(0=0 → (∀y. ¬¬∀x. y<x → 0=0))
(0=0 → (∀z. ¬∀x. x=z → 0=0))
(0=0 → (∀x. ¬∀z. x=z → 0=0))
(0=0 → (∀x. ¬∀z. z=x → 0=0))
(0=0 → (∀z. ¬∀x. z=x → 0=0))
(0=0 → (∀z. ¬∀x. x<z → 0=0))
(0=0 → (∀x. ¬∀z. x<z → 0=0))
(0=0 → (∀x. ¬∀z. z<x → 0=0))
(0=0 → (∀z. ¬∀x. z<x → 0=0))
(0=0 → (∀y. ¬∀x. ¬x=y → 0=0))
(0=0 → (∀x. ¬∀y. ¬x=y → 0=0))
(0=0 → (∀x. ¬∀y. ¬y=x → 0=0))
(0=0 → (∀y. ¬∀x. ¬y=x → 0=0))
(0=0 → (∀y. ¬∀x. ¬x<y → 0=0))
(0=0 → (∀x. ¬∀y. ¬x<y → 0=0))
(0=0 → (∀x. ¬∀y. ¬y<x → 0=0))
(0=0 → (∀y. ¬∀x. ¬y<x → 0=0))
(0=0 → (∀y. ∀x. 0=⟨x+y⟩ → 0=0))
(0=0 → (∀x. ∀y. 0=⟨x+y⟩ → 0=0))
(0=0 → (∀x. ∀y. 0=⟨y+x⟩ → 0=0))
(0=0 → (∀y. ∀x. 0=⟨y+x⟩ → 0=0))
(0=0 → (∀y. ∀x. 0=⟨x⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. 0=⟨x⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. 0=⟨y⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. 0=⟨y⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. 1=⟨x+y⟩ → 0=0))
(0=0 → (∀x. ∀y. 1=⟨x+y⟩ → 0=0))
(0=0 → (∀x. ∀y. 1=⟨y+x⟩ → 0=0))
(0=0 → (∀y. ∀x. 1=⟨y+x⟩ → 0=0))
(0=0 → (∀y. ∀x. 1=⟨x⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. 1=⟨x⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. 1=⟨y⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. 1=⟨y⋅x⟩ → 0=0))
(0=0 → (∀x3. ∀x. x=x3 → 0=0))
(0=0 → (∀x. ∀x3. x=x3 → 0=0))
(0=0 → (∀y. ∀x. x=⟨0+y⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨0+y⟩ → 0=0))
(0=0 → (∀y. ∀x. x=⟨1+y⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨1+y⟩ → 0=0))
(0=0 → (∀y. ∀x. x=⟨x+y⟩ → 0=0))
(0=0 → (∀y. ∀x. x=⟨x+y⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨x+y⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨x+y⟩ → 0=0))
(0=0 → (∀y. ∀x. x=⟨y+0⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨y+0⟩ → 0=0))
(0=0 → (∀y. ∀x. x=⟨y+1⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨y+1⟩ → 0=0))
(0=0 → (∀y. ∀x. x=⟨y+x⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨y+x⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨y+x⟩ → 0=0))
(0=0 → (∀y. ∀x. x=⟨y+x⟩ → 0=0))
(0=0 → (∀y. ∀x. x=⟨0⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨0⋅y⟩ → 0=0))
(0=0 → (∀y. ∀x. x=⟨1⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨1⋅y⟩ → 0=0))
(0=0 → (∀y. ∀x. x=⟨x⋅y⟩ → 0=0))
(0=0 → (∀y. ∀x. x=⟨x⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨x⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨x⋅y⟩ → 0=0))
(0=0 → (∀y. ∀x. x=⟨y⋅0⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨y⋅0⟩ → 0=0))
(0=0 → (∀y. ∀x. x=⟨y⋅1⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨y⋅1⟩ → 0=0))
(0=0 → (∀y. ∀x. x=⟨y⋅x⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨y⋅x⟩ → 0=0))
(0=0 → (∀x. ∀y. x=⟨y⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. x=⟨y⋅x⟩ → 0=0))
(0=0 → (∀z. ∀y. y=z → 0=0))
(0=0 → (∀y. ∀z. y=z → 0=0))
(0=0 → (∀x. ∀y. y=⟨0+x⟩ → 0=0))
(0=0 → (∀y. ∀x. y=⟨0+x⟩ → 0=0))
(0=0 → (∀x. ∀y. y=⟨1+x⟩ → 0=0))
(0=0 → (∀y. ∀x. y=⟨1+x⟩ → 0=0))
(0=0 → (∀x. ∀y. y=⟨x+0⟩ → 0=0))
(0=0 → (∀y. ∀x. y=⟨x+0⟩ → 0=0))
(0=0 → (∀x. ∀y. y=⟨x+1⟩ → 0=0))
(0=0 → (∀y. ∀x. y=⟨x+1⟩ → 0=0))
(0=0 → (∀x. ∀y. y=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ∀y. y=⟨x+x⟩ → 0=0))
(0=0 → (∀y. ∀x. y=⟨x+x⟩ → 0=0))
(0=0 → (∀y. ∀x. y=⟨x+x⟩ → 0=0))
(0=0 → (∀x. ∀y. y=⟨0⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. y=⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ∀y. y=⟨1⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. y=⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ∀y. y=⟨x⋅0⟩ → 0=0))
(0=0 → (∀y. ∀x. y=⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ∀y. y=⟨x⋅1⟩ → 0=0))
(0=0 → (∀y. ∀x. y=⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ∀y. y=⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ∀y. y=⟨x⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. y=⟨x⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. y=⟨x⋅x⟩ → 0=0))
(0=0 → (∀y. ∀z. z=y → 0=0))
(0=0 → (∀z. ∀y. z=y → 0=0))
(0=0 → (∀y. ∀x. ⟨0+x⟩=y → 0=0))
(0=0 → (∀x. ∀y. ⟨0+x⟩=y → 0=0))
(0=0 → (∀y. ∀x. ⟨1+x⟩=y → 0=0))
(0=0 → (∀x. ∀y. ⟨1+x⟩=y → 0=0))
(0=0 → (∀y. ∀x. ⟨x+0⟩=y → 0=0))
(0=0 → (∀x. ∀y. ⟨x+0⟩=y → 0=0))
(0=0 → (∀y. ∀x. ⟨x+1⟩=y → 0=0))
(0=0 → (∀x. ∀y. ⟨x+1⟩=y → 0=0))
(0=0 → (∀y. ∀x. ⟨x+x⟩=y → 0=0))
(0=0 → (∀y. ∀x. ⟨x+x⟩=y → 0=0))
(0=0 → (∀x. ∀y. ⟨x+x⟩=y → 0=0))
(0=0 → (∀x. ∀y. ⟨x+x⟩=y → 0=0))
(0=0 → (∀y. ∀x. ⟨0⋅x⟩=y → 0=0))
(0=0 → (∀x. ∀y. ⟨0⋅x⟩=y → 0=0))
(0=0 → (∀y. ∀x. ⟨1⋅x⟩=y → 0=0))
(0=0 → (∀x. ∀y. ⟨1⋅x⟩=y → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅0⟩=y → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅0⟩=y → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅1⟩=y → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅1⟩=y → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅x⟩=y → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅x⟩=y → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅x⟩=y → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅x⟩=y → 0=0))
(0=0 → (∀x. ∀x3. x3=x → 0=0))
(0=0 → (∀x3. ∀x. x3=x → 0=0))
(0=0 → (∀x. ∀y. ⟨0+y⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨0+y⟩=x → 0=0))
(0=0 → (∀x. ∀y. ⟨1+y⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨1+y⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨x+y⟩=0 → 0=0))
(0=0 → (∀x. ∀y. ⟨x+y⟩=0 → 0=0))
(0=0 → (∀y. ∀x. ⟨x+y⟩=1 → 0=0))
(0=0 → (∀x. ∀y. ⟨x+y⟩=1 → 0=0))
(0=0 → (∀y. ∀x. ⟨x+y⟩=x → 0=0))
(0=0 → (∀x. ∀y. ⟨x+y⟩=x → 0=0))
(0=0 → (∀x. ∀y. ⟨x+y⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨x+y⟩=x → 0=0))
(0=0 → (∀x. ∀y. ⟨y+0⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨y+0⟩=x → 0=0))
(0=0 → (∀x. ∀y. ⟨y+1⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨y+1⟩=x → 0=0))
(0=0 → (∀x. ∀y. ⟨y+x⟩=0 → 0=0))
(0=0 → (∀y. ∀x. ⟨y+x⟩=0 → 0=0))
(0=0 → (∀x. ∀y. ⟨y+x⟩=1 → 0=0))
(0=0 → (∀y. ∀x. ⟨y+x⟩=1 → 0=0))
(0=0 → (∀x. ∀y. ⟨y+x⟩=x → 0=0))
(0=0 → (∀x. ∀y. ⟨y+x⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨y+x⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨y+x⟩=x → 0=0))
(0=0 → (∀x. ∀y. ⟨0⋅y⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨0⋅y⟩=x → 0=0))
(0=0 → (∀x. ∀y. ⟨1⋅y⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨1⋅y⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅y⟩=0 → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅y⟩=0 → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅y⟩=1 → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅y⟩=1 → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅y⟩=x → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅y⟩=x → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅y⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅y⟩=x → 0=0))
(0=0 → (∀x. ∀y. ⟨y⋅0⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨y⋅0⟩=x → 0=0))
(0=0 → (∀x. ∀y. ⟨y⋅1⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨y⋅1⟩=x → 0=0))
(0=0 → (∀x. ∀y. ⟨y⋅x⟩=0 → 0=0))
(0=0 → (∀y. ∀x. ⟨y⋅x⟩=0 → 0=0))
(0=0 → (∀x. ∀y. ⟨y⋅x⟩=1 → 0=0))
(0=0 → (∀y. ∀x. ⟨y⋅x⟩=1 → 0=0))
(0=0 → (∀x. ∀y. ⟨y⋅x⟩=x → 0=0))
(0=0 → (∀x. ∀y. ⟨y⋅x⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨y⋅x⟩=x → 0=0))
(0=0 → (∀y. ∀x. ⟨y⋅x⟩=x → 0=0))
(0=0 → (∀y. ∀x. 0<⟨x+y⟩ → 0=0))
(0=0 → (∀x. ∀y. 0<⟨x+y⟩ → 0=0))
(0=0 → (∀x. ∀y. 0<⟨y+x⟩ → 0=0))
(0=0 → (∀y. ∀x. 0<⟨y+x⟩ → 0=0))
(0=0 → (∀y. ∀x. 0<⟨x⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. 0<⟨x⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. 0<⟨y⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. 0<⟨y⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. 1<⟨x+y⟩ → 0=0))
(0=0 → (∀x. ∀y. 1<⟨x+y⟩ → 0=0))
(0=0 → (∀x. ∀y. 1<⟨y+x⟩ → 0=0))
(0=0 → (∀y. ∀x. 1<⟨y+x⟩ → 0=0))
(0=0 → (∀y. ∀x. 1<⟨x⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. 1<⟨x⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. 1<⟨y⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. 1<⟨y⋅x⟩ → 0=0))
(0=0 → (∀x3. ∀x. x<x3 → 0=0))
(0=0 → (∀x. ∀x3. x<x3 → 0=0))
(0=0 → (∀y. ∀x. x<⟨0+y⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨0+y⟩ → 0=0))
(0=0 → (∀y. ∀x. x<⟨1+y⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨1+y⟩ → 0=0))
(0=0 → (∀y. ∀x. x<⟨x+y⟩ → 0=0))
(0=0 → (∀y. ∀x. x<⟨x+y⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨x+y⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨x+y⟩ → 0=0))
(0=0 → (∀y. ∀x. x<⟨y+0⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨y+0⟩ → 0=0))
(0=0 → (∀y. ∀x. x<⟨y+1⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨y+1⟩ → 0=0))
(0=0 → (∀y. ∀x. x<⟨y+x⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨y+x⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨y+x⟩ → 0=0))
(0=0 → (∀y. ∀x. x<⟨y+x⟩ → 0=0))
(0=0 → (∀y. ∀x. x<⟨0⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨0⋅y⟩ → 0=0))
(0=0 → (∀y. ∀x. x<⟨1⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨1⋅y⟩ → 0=0))
(0=0 → (∀y. ∀x. x<⟨x⋅y⟩ → 0=0))
(0=0 → (∀y. ∀x. x<⟨x⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨x⋅y⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨x⋅y⟩ → 0=0))
(0=0 → (∀y. ∀x. x<⟨y⋅0⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨y⋅0⟩ → 0=0))
(0=0 → (∀y. ∀x. x<⟨y⋅1⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨y⋅1⟩ → 0=0))
(0=0 → (∀y. ∀x. x<⟨y⋅x⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨y⋅x⟩ → 0=0))
(0=0 → (∀x. ∀y. x<⟨y⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. x<⟨y⋅x⟩ → 0=0))
(0=0 → (∀z. ∀y. y<z → 0=0))
(0=0 → (∀y. ∀z. y<z → 0=0))
(0=0 → (∀x. ∀y. y<⟨0+x⟩ → 0=0))
(0=0 → (∀y. ∀x. y<⟨0+x⟩ → 0=0))
(0=0 → (∀x. ∀y. y<⟨1+x⟩ → 0=0))
(0=0 → (∀y. ∀x. y<⟨1+x⟩ → 0=0))
(0=0 → (∀x. ∀y. y<⟨x+0⟩ → 0=0))
(0=0 → (∀y. ∀x. y<⟨x+0⟩ → 0=0))
(0=0 → (∀x. ∀y. y<⟨x+1⟩ → 0=0))
(0=0 → (∀y. ∀x. y<⟨x+1⟩ → 0=0))
(0=0 → (∀x. ∀y. y<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ∀y. y<⟨x+x⟩ → 0=0))
(0=0 → (∀y. ∀x. y<⟨x+x⟩ → 0=0))
(0=0 → (∀y. ∀x. y<⟨x+x⟩ → 0=0))
(0=0 → (∀x. ∀y. y<⟨0⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. y<⟨0⋅x⟩ → 0=0))
(0=0 → (∀x. ∀y. y<⟨1⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. y<⟨1⋅x⟩ → 0=0))
(0=0 → (∀x. ∀y. y<⟨x⋅0⟩ → 0=0))
(0=0 → (∀y. ∀x. y<⟨x⋅0⟩ → 0=0))
(0=0 → (∀x. ∀y. y<⟨x⋅1⟩ → 0=0))
(0=0 → (∀y. ∀x. y<⟨x⋅1⟩ → 0=0))
(0=0 → (∀x. ∀y. y<⟨x⋅x⟩ → 0=0))
(0=0 → (∀x. ∀y. y<⟨x⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. y<⟨x⋅x⟩ → 0=0))
(0=0 → (∀y. ∀x. y<⟨x⋅x⟩ → 0=0))
(0=0 → (∀y. ∀z. z<y → 0=0))
(0=0 → (∀z. ∀y. z<y → 0=0))
(0=0 → (∀y. ∀x. ⟨0+x⟩<y → 0=0))
(0=0 → (∀x. ∀y. ⟨0+x⟩<y → 0=0))
(0=0 → (∀y. ∀x. ⟨1+x⟩<y → 0=0))
(0=0 → (∀x. ∀y. ⟨1+x⟩<y → 0=0))
(0=0 → (∀y. ∀x. ⟨x+0⟩<y → 0=0))
(0=0 → (∀x. ∀y. ⟨x+0⟩<y → 0=0))
(0=0 → (∀y. ∀x. ⟨x+1⟩<y → 0=0))
(0=0 → (∀x. ∀y. ⟨x+1⟩<y → 0=0))
(0=0 → (∀y. ∀x. ⟨x+x⟩<y → 0=0))
(0=0 → (∀y. ∀x. ⟨x+x⟩<y → 0=0))
(0=0 → (∀x. ∀y. ⟨x+x⟩<y → 0=0))
(0=0 → (∀x. ∀y. ⟨x+x⟩<y → 0=0))
(0=0 → (∀y. ∀x. ⟨0⋅x⟩<y → 0=0))
(0=0 → (∀x. ∀y. ⟨0⋅x⟩<y → 0=0))
(0=0 → (∀y. ∀x. ⟨1⋅x⟩<y → 0=0))
(0=0 → (∀x. ∀y. ⟨1⋅x⟩<y → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅0⟩<y → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅0⟩<y → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅1⟩<y → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅1⟩<y → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅x⟩<y → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅x⟩<y → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅x⟩<y → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅x⟩<y → 0=0))
(0=0 → (∀x. ∀x3. x3<x → 0=0))
(0=0 → (∀x3. ∀x. x3<x → 0=0))
(0=0 → (∀x. ∀y. ⟨0+y⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨0+y⟩<x → 0=0))
(0=0 → (∀x. ∀y. ⟨1+y⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨1+y⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨x+y⟩<0 → 0=0))
(0=0 → (∀x. ∀y. ⟨x+y⟩<0 → 0=0))
(0=0 → (∀y. ∀x. ⟨x+y⟩<1 → 0=0))
(0=0 → (∀x. ∀y. ⟨x+y⟩<1 → 0=0))
(0=0 → (∀y. ∀x. ⟨x+y⟩<x → 0=0))
(0=0 → (∀x. ∀y. ⟨x+y⟩<x → 0=0))
(0=0 → (∀x. ∀y. ⟨x+y⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨x+y⟩<x → 0=0))
(0=0 → (∀x. ∀y. ⟨y+0⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨y+0⟩<x → 0=0))
(0=0 → (∀x. ∀y. ⟨y+1⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨y+1⟩<x → 0=0))
(0=0 → (∀x. ∀y. ⟨y+x⟩<0 → 0=0))
(0=0 → (∀y. ∀x. ⟨y+x⟩<0 → 0=0))
(0=0 → (∀x. ∀y. ⟨y+x⟩<1 → 0=0))
(0=0 → (∀y. ∀x. ⟨y+x⟩<1 → 0=0))
(0=0 → (∀x. ∀y. ⟨y+x⟩<x → 0=0))
(0=0 → (∀x. ∀y. ⟨y+x⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨y+x⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨y+x⟩<x → 0=0))
(0=0 → (∀x. ∀y. ⟨0⋅y⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨0⋅y⟩<x → 0=0))
(0=0 → (∀x. ∀y. ⟨1⋅y⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨1⋅y⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅y⟩<0 → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅y⟩<0 → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅y⟩<1 → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅y⟩<1 → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅y⟩<x → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅y⟩<x → 0=0))
(0=0 → (∀x. ∀y. ⟨x⋅y⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨x⋅y⟩<x → 0=0))
(0=0 → (∀x. ∀y. ⟨y⋅0⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨y⋅0⟩<x → 0=0))
(0=0 → (∀x. ∀y. ⟨y⋅1⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨y⋅1⟩<x → 0=0))
(0=0 → (∀x. ∀y. ⟨y⋅x⟩<0 → 0=0))
(0=0 → (∀y. ∀x. ⟨y⋅x⟩<0 → 0=0))
(0=0 → (∀x. ∀y. ⟨y⋅x⟩<1 → 0=0))
(0=0 → (∀y. ∀x. ⟨y⋅x⟩<1 → 0=0))
(0=0 → (∀x. ∀y. ⟨y⋅x⟩<x → 0=0))
(0=0 → (∀x. ∀y. ⟨y⋅x⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨y⋅x⟩<x → 0=0))
(0=0 → (∀y. ∀x. ⟨y⋅x⟩<x → 0=0))
(0=0 → (∀z. ∀x. ¬x=z → 0=0))
(0=0 → (∀x. ∀z. ¬x=z → 0=0))
(0=0 → (∀x. ∀z. ¬z=x → 0=0))
(0=0 → (∀z. ∀x. ¬z=x → 0=0))
(0=0 → (∀z. ∀x. ¬x<z → 0=0))
(0=0 → (∀x. ∀z. ¬x<z → 0=0))
(0=0 → (∀x. ∀z. ¬z<x → 0=0))
(0=0 → (∀z. ∀x. ¬z<x → 0=0))
(0=0 → (∀y. ∀x. ¬¬x=y → 0=0))
(0=0 → (∀x. ∀y. ¬¬x=y → 0=0))
(0=0 → (∀x. ∀y. ¬¬y=x → 0=0))
(0=0 → (∀y. ∀x. ¬¬y=x → 0=0))
(0=0 → (∀y. ∀x. ¬¬x<y → 0=0))
(0=0 → (∀x. ∀y. ¬¬x<y → 0=0))
(0=0 → (∀x. ∀y. ¬¬y<x → 0=0))
(0=0 → (∀y. ∀x. ¬¬y<x → 0=0))
(0=0 → (∀x. (0=0 → 0=x) → 0=0))
(0=0 → (∀x. (0=0 → 1=x) → 0=0))
(0=0 → (∀x. (0=0 → x=0) → 0=0))
(0=0 → (∀x. (0=0 → x=1) → 0=0))
(0=0 → (∀x. (0=0 → x=x) → 0=0))
(0=0 → (∀x. (0=0 → x=x) → 0=0))
(0=0 → (∀x. (0=0 → 0<x) → 0=0))
(0=0 → (∀x. (0=0 → 1<x) → 0=0))
(0=0 → (∀x. (0=0 → x<0) → 0=0))
(0=0 → (∀x. (0=0 → x<1) → 0=0))
(0=0 → (∀x. (0=0 → x<x) → 0=0))
(0=0 → (∀x. (0=0 → x<x) → 0=0))
(0=0 → (∀x. (0=1 → 0=x) → 0=0))
(0=0 → (∀x. (0=1 → 1=x) → 0=0))
(0=0 → (∀x. (0=1 → x=0) → 0=0))
(0=0 → (∀x. (0=1 → x=1) → 0=0))
(0=0 → (∀x. (0=1 → x=x) → 0=0))
(0=0 → (∀x. (0=1 → x=x) → 0=0))
(0=0 → (∀x. (0=1 → 0<x) → 0=0))
(0=0 → (∀x. (0=1 → 1<x) → 0=0))
(0=0 → (∀x. (0=1 → x<0) → 0=0))
(0=0 → (∀x. (0=1 → x<1) → 0=0))
(0=0 → (∀x. (0=1 → x<x) → 0=0))
(0=0 → (∀x. (0=1 → x<x) → 0=0))
(0=0 → (∀x. (0=x → 0=0) → 0=0))
(0=0 → (∀x. (0=x → 0=1) → 0=0))
(0=0 → (∀x. (0=x → 0=x) → 0=0))
(0=0 → (∀x. (0=x → 0=x) → 0=0))
(0=0 → (∀x. (0=x → 1=0) → 0=0))
(0=0 → (∀x. (0=x → 1=1) → 0=0))
(0=0 → (∀x. (0=x → 1=x) → 0=0))
(0=0 → (∀x. (0=x → 1=x) → 0=0))
(0=0 → (∀x. (0=x → x=0) → 0=0))
(0=0 → (∀x. (0=x → x=0) → 0=0))
(0=0 → (∀x. (0=x → x=1) → 0=0))
(0=0 → (∀x. (0=x → x=1) → 0=0))
(0=0 → (∀x. (0=x → x=x) → 0=0))
(0=0 → (∀x. (0=x → x=x) → 0=0))
(0=0 → (∀x. (0=x → x=x) → 0=0))
(0=0 → (∀x. (0=x → 0<0) → 0=0))
(0=0 → (∀x. (0=x → 0<1) → 0=0))
(0=0 → (∀x. (0=x → 0<x) → 0=0))
(0=0 → (∀x. (0=x → 0<x) → 0=0))
(0=0 → (∀x. (0=x → 1<0) → 0=0))
(0=0 → (∀x. (0=x → 1<1) → 0=0))
(0=0 → (∀x. (0=x → 1<x) → 0=0))
(0=0 → (∀x. (0=x → 1<x) → 0=0))
(0=0 → (∀x. (0=x → x<0) → 0=0))
(0=0 → (∀x. (0=x → x<0) → 0=0))
(0=0 → (∀x. (0=x → x<1) → 0=0))
(0=0 → (∀x. (0=x → x<1) → 0=0))
(0=0 → (∀x. (0=x → x<x) → 0=0))
(0=0 → (∀x. (0=x → x<x) → 0=0))
(0=0 → (∀x. (0=x → x<x) → 0=0))
(0=0 → (∀x. (1=0 → 0=x) → 0=0))
(0=0 → (∀x. (1=0 → 1=x) → 0=0))
(0=0 → (∀x. (1=0 → x=0) → 0=0))
(0=0 → (∀x. (1=0 → x=1) → 0=0))
(0=0 → (∀x. (1=0 → x=x) → 0=0))
(0=0 → (∀x. (1=0 → x=x) → 0=0))
(0=0 → (∀x. (1=0 → 0<x) → 0=0))
(0=0 → (∀x. (1=0 → 1<x) → 0=0))
(0=0 → (∀x. (1=0 → x<0) → 0=0))
(0=0 → (∀x. (1=0 → x<1) → 0=0))
(0=0 → (∀x. (1=0 → x<x) → 0=0))
(0=0 → (∀x. (1=0 → x<x) → 0=0))
(0=0 → (∀x. (1=1 → 0=x) → 0=0))
(0=0 → (∀x. (1=1 → 1=x) → 0=0))
(0=0 → (∀x. (1=1 → x=0) → 0=0))
(0=0 → (∀x. (1=1 → x=1) → 0=0))
(0=0 → (∀x. (1=1 → x=x) → 0=0))
(0=0 → (∀x. (1=1 → x=x) → 0=0))
(0=0 → (∀x. (1=1 → 0<x) → 0=0))
(0=0 → (∀x. (1=1 → 1<x) → 0=0))
(0=0 → (∀x. (1=1 → x<0) → 0=0))
(0=0 → (∀x. (1=1 → x<1) → 0=0))
(0=0 → (∀x. (1=1 → x<x) → 0=0))
(0=0 → (∀x. (1=1 → x<x) → 0=0))
(0=0 → (∀x. (1=x → 0=0) → 0=0))
(0=0 → (∀x. (1=x → 0=1) → 0=0))
(0=0 → (∀x. (1=x → 0=x) → 0=0))
(0=0 → (∀x. (1=x → 0=x) → 0=0))
(0=0 → (∀x. (1=x → 1=0) → 0=0))
(0=0 → (∀x. (1=x → 1=1) → 0=0))
(0=0 → (∀x. (1=x → 1=x) → 0=0))
(0=0 → (∀x. (1=x → 1=x) → 0=0))
(0=0 → (∀x. (1=x → x=0) → 0=0))
(0=0 → (∀x. (1=x → x=0) → 0=0))
(0=0 → (∀x. (1=x → x=1) → 0=0))
(0=0 → (∀x. (1=x → x=1) → 0=0))
(0=0 → (∀x. (1=x → x=x) → 0=0))
(0=0 → (∀x. (1=x → x=x) → 0=0))
(0=0 → (∀x. (1=x → x=x) → 0=0))
(0=0 → (∀x. (1=x → 0<0) → 0=0))
(0=0 → (∀x. (1=x → 0<1) → 0=0))
(0=0 → (∀x. (1=x → 0<x) → 0=0))
(0=0 → (∀x. (1=x → 0<x) → 0=0))
(0=0 → (∀x. (1=x → 1<0) → 0=0))
(0=0 → (∀x. (1=x → 1<1) → 0=0))
(0=0 → (∀x. (1=x → 1<x) → 0=0))
(0=0 → (∀x. (1=x → 1<x) → 0=0))
(0=0 → (∀x. (1=x → x<0) → 0=0))
(0=0 → (∀x. (1=x → x<0) → 0=0))
(0=0 → (∀x. (1=x → x<1) → 0=0))
(0=0 → (∀x. (1=x → x<1) → 0=0))
(0=0 → (∀x. (1=x → x<x) → 0=0))
(0=0 → (∀x. (1=x → x<x) → 0=0))
(0=0 → (∀x. (1=x → x<x) → 0=0))
(0=0 → (∀x. (x=0 → 0=0) → 0=0))
(0=0 → (∀x. (x=0 → 0=1) → 0=0))
(0=0 → (∀x. (x=0 → 0=x) → 0=0))
(0=0 → (∀x. (x=0 → 0=x) → 0=0))
(0=0 → (∀x. (x=0 → 1=0) → 0=0))
(0=0 → (∀x. (x=0 → 1=1) → 0=0))
(0=0 → (∀x. (x=0 → 1=x) → 0=0))
(0=0 → (∀x. (x=0 → 1=x) → 0=0))
(0=0 → (∀x. (x=0 → x=0) → 0=0))
(0=0 → (∀x. (x=0 → x=0) → 0=0))
(0=0 → (∀x. (x=0 → x=1) → 0=0))
(0=0 → (∀x. (x=0 → x=1) → 0=0))
(0=0 → (∀x. (x=0 → x=x) → 0=0))
(0=0 → (∀x. (x=0 → x=x) → 0=0))
(0=0 → (∀x. (x=0 → x=x) → 0=0))
(0=0 → (∀x. (x=0 → 0<0) → 0=0))
(0=0 → (∀x. (x=0 → 0<1) → 0=0))
(0=0 → (∀x. (x=0 → 0<x) → 0=0))
(0=0 → (∀x. (x=0 → 0<x) → 0=0))
(0=0 → (∀x. (x=0 → 1<0) → 0=0))
(0=0 → (∀x. (x=0 → 1<1) → 0=0))
(0=0 → (∀x. (x=0 → 1<x) → 0=0))
(0=0 → (∀x. (x=0 → 1<x) → 0=0))
(0=0 → (∀x. (x=0 → x<0) → 0=0))
(0=0 → (∀x. (x=0 → x<0) → 0=0))
(0=0 → (∀x. (x=0 → x<1) → 0=0))
(0=0 → (∀x. (x=0 → x<1) → 0=0))
(0=0 → (∀x. (x=0 → x<x) → 0=0))
(0=0 → (∀x. (x=0 → x<x) → 0=0))
(0=0 → (∀x. (x=0 → x<x) → 0=0))
(0=0 → (∀x. (x=1 → 0=0) → 0=0))
(0=0 → (∀x. (x=1 → 0=1) → 0=0))
(0=0 → (∀x. (x=1 → 0=x) → 0=0))
(0=0 → (∀x. (x=1 → 0=x) → 0=0))
(0=0 → (∀x. (x=1 → 1=0) → 0=0))
(0=0 → (∀x. (x=1 → 1=1) → 0=0))
(0=0 → (∀x. (x=1 → 1=x) → 0=0))
(0=0 → (∀x. (x=1 → 1=x) → 0=0))
(0=0 → (∀x. (x=1 → x=0) → 0=0))
(0=0 → (∀x. (x=1 → x=0) → 0=0))
(0=0 → (∀x. (x=1 → x=1) → 0=0))
(0=0 → (∀x. (x=1 → x=1) → 0=0))
(0=0 → (∀x. (x=1 → x=x) → 0=0))
(0=0 → (∀x. (x=1 → x=x) → 0=0))
(0=0 → (∀x. (x=1 → x=x) → 0=0))
(0=0 → (∀x. (x=1 → 0<0) → 0=0))
(0=0 → (∀x. (x=1 → 0<1) → 0=0))
(0=0 → (∀x. (x=1 → 0<x) → 0=0))
(0=0 → (∀x. (x=1 → 0<x) → 0=0))
(0=0 → (∀x. (x=1 → 1<0) → 0=0))
(0=0 → (∀x. (x=1 → 1<1) → 0=0))
(0=0 → (∀x. (x=1 → 1<x) → 0=0))
(0=0 → (∀x. (x=1 → 1<x) → 0=0))
(0=0 → (∀x. (x=1 → x<0) → 0=0))
(0=0 → (∀x. (x=1 → x<0) → 0=0))
(0=0 → (∀x. (x=1 → x<1) → 0=0))
(0=0 → (∀x. (x=1 → x<1) → 0=0))
(0=0 → (∀x. (x=1 → x<x) → 0=0))
(0=0 → (∀x. (x=1 → x<x) → 0=0))
(0=0 → (∀x. (x=1 → x<x) → 0=0))
(0=0 → (∀x. (x=x → 0=0) → 0=0))
(0=0 → (∀x. (x=x → 0=0) → 0=0))
(0=0 → (∀x. (x=x → 0=1) → 0=0))
(0=0 → (∀x. (x=x → 0=1) → 0=0))
(0=0 → (∀x. (x=x → 0=x) → 0=0))
(0=0 → (∀x. (x=x → 0=x) → 0=0))
(0=0 → (∀x. (x=x → 0=x) → 0=0))
(0=0 → (∀x. (x=x → 1=0) → 0=0))
(0=0 → (∀x. (x=x → 1=0) → 0=0))
(0=0 → (∀x. (x=x → 1=1) → 0=0))
(0=0 → (∀x. (x=x → 1=1) → 0=0))
(0=0 → (∀x. (x=x → 1=x) → 0=0))
(0=0 → (∀x. (x=x → 1=x) → 0=0))
(0=0 → (∀x. (x=x → 1=x) → 0=0))
(0=0 → (∀x. (x=x → x=0) → 0=0))
(0=0 → (∀x. (x=x → x=0) → 0=0))
(0=0 → (∀x. (x=x → x=0) → 0=0))
(0=0 → (∀x. (x=x → x=1) → 0=0))
(0=0 → (∀x. (x=x → x=1) → 0=0))
(0=0 → (∀x. (x=x → x=1) → 0=0))
(0=0 → (∀x. (x=x → x=x) → 0=0))
(0=0 → (∀x. (x=x → x=x) → 0=0))
(0=0 → (∀x. (x=x → x=x) → 0=0))
(0=0 → (∀x. (x=x → x=x) → 0=0))
(0=0 → (∀x. (x=x → 0<0) → 0=0))
(0=0 → (∀x. (x=x → 0<0) → 0=0))
(0=0 → (∀x. (x=x → 0<1) → 0=0))
(0=0 → (∀x. (x=x → 0<1) → 0=0))
(0=0 → (∀x. (x=x → 0<x) → 0=0))
(0=0 → (∀x. (x=x → 0<x) → 0=0))
(0=0 → (∀x. (x=x → 0<x) → 0=0))
(0=0 → (∀x. (x=x → 1<0) → 0=0))
(0=0 → (∀x. (x=x → 1<0) → 0=0))
(0=0 → (∀x. (x=x → 1<1) → 0=0))
(0=0 → (∀x. (x=x → 1<1) → 0=0))
(0=0 → (∀x. (x=x → 1<x) → 0=0))
(0=0 → (∀x. (x=x → 1<x) → 0=0))
(0=0 → (∀x. (x=x → 1<x) → 0=0))
(0=0 → (∀x. (x=x → x<0) → 0=0))
(0=0 → (∀x. (x=x → x<0) → 0=0))
(0=0 → (∀x. (x=x → x<0) → 0=0))
(0=0 → (∀x. (x=x → x<1) → 0=0))
(0=0 → (∀x. (x=x → x<1) → 0=0))
(0=0 → (∀x. (x=x → x<1) → 0=0))
(0=0 → (∀x. (x=x → x<x) → 0=0))
(0=0 → (∀x. (x=x → x<x) → 0=0))
(0=0 → (∀x. (x=x → x<x) → 0=0))
(0=0 → (∀x. (x=x → x<x) → 0=0))
(0=0 → (∀x. (0<0 → 0=x) → 0=0))
(0=0 → (∀x. (0<0 → 1=x) → 0=0))
(0=0 → (∀x. (0<0 → x=0) → 0=0))
(0=0 → (∀x. (0<0 → x=1) → 0=0))
(0=0 → (∀x. (0<0 → x=x) → 0=0))
(0=0 → (∀x. (0<0 → x=x) → 0=0))
(0=0 → (∀x. (0<0 → 0<x) → 0=0))
(0=0 → (∀x. (0<0 → 1<x) → 0=0))
(0=0 → (∀x. (0<0 → x<0) → 0=0))
(0=0 → (∀x. (0<0 → x<1) → 0=0))
(0=0 → (∀x. (0<0 → x<x) → 0=0))
(0=0 → (∀x. (0<0 → x<x) → 0=0))
(0=0 → (∀x. (0<1 → 0=x) → 0=0))
(0=0 → (∀x. (0<1 → 1=x) → 0=0))
(0=0 → (∀x. (0<1 → x=0) → 0=0))
(0=0 → (∀x. (0<1 → x=1) → 0=0))
(0=0 → (∀x. (0<1 → x=x) → 0=0))
(0=0 → (∀x. (0<1 → x=x) → 0=0))
(0=0 → (∀x. (0<1 → 0<x) → 0=0))
(0=0 → (∀x. (0<1 → 1<x) → 0=0))
(0=0 → (∀x. (0<1 → x<0) → 0=0))
(0=0 → (∀x. (0<1 → x<1) → 0=0))
(0=0 → (∀x. (0<1 → x<x) → 0=0))
(0=0 → (∀x. (0<1 → x<x) → 0=0))
(0=0 → (∀x. (0<x → 0=0) → 0=0))
(0=0 → (∀x. (0<x → 0=1) → 0=0))
(0=0 → (∀x. (0<x → 0=x) → 0=0))
(0=0 → (∀x. (0<x → 0=x) → 0=0))
(0=0 → (∀x. (0<x → 1=0) → 0=0))
(0=0 → (∀x. (0<x → 1=1) → 0=0))
(0=0 → (∀x. (0<x → 1=x) → 0=0))
(0=0 → (∀x. (0<x → 1=x) → 0=0))
(0=0 → (∀x. (0<x → x=0) → 0=0))
(0=0 → (∀x. (0<x → x=0) → 0=0))
(0=0 → (∀x. (0<x → x=1) → 0=0))
(0=0 → (∀x. (0<x → x=1) → 0=0))
(0=0 → (∀x. (0<x → x=x) → 0=0))
(0=0 → (∀x. (0<x → x=x) → 0=0))
(0=0 → (∀x. (0<x → x=x) → 0=0))
(0=0 → (∀x. (0<x → 0<0) → 0=0))
(0=0 → (∀x. (0<x → 0<1) → 0=0))
(0=0 → (∀x. (0<x → 0<x) → 0=0))
(0=0 → (∀x. (0<x → 0<x) → 0=0))
(0=0 → (∀x. (0<x → 1<0) → 0=0))
(0=0 → (∀x. (0<x → 1<1) → 0=0))
(0=0 → (∀x. (0<x → 1<x) → 0=0))
(0=0 → (∀x. (0<x → 1<x) → 0=0))
(0=0 → (∀x. (0<x → x<0) → 0=0))
(0=0 → (∀x. (0<x → x<0) → 0=0))
(0=0 → (∀x. (0<x → x<1) → 0=0))
(0=0 → (∀x. (0<x → x<1) → 0=0))
(0=0 → (∀x. (0<x → x<x) → 0=0))
(0=0 → (∀x. (0<x → x<x) → 0=0))
(0=0 → (∀x. (0<x → x<x) → 0=0))
(0=0 → (∀x. (1<0 → 0=x) → 0=0))
(0=0 → (∀x. (1<0 → 1=x) → 0=0))
(0=0 → (∀x. (1<0 → x=0) → 0=0))
(0=0 → (∀x. (1<0 → x=1) → 0=0))
(0=0 → (∀x. (1<0 → x=x) → 0=0))
(0=0 → (∀x. (1<0 → x=x) → 0=0))
(0=0 → (∀x. (1<0 → 0<x) → 0=0))
(0=0 → (∀x. (1<0 → 1<x) → 0=0))
(0=0 → (∀x. (1<0 → x<0) → 0=0))
(0=0 → (∀x. (1<0 → x<1) → 0=0))
(0=0 → (∀x. (1<0 → x<x) → 0=0))
(0=0 → (∀x. (1<0 → x<x) → 0=0))
(0=0 → (∀x. (1<1 → 0=x) → 0=0))
(0=0 → (∀x. (1<1 → 1=x) → 0=0))
(0=0 → (∀x. (1<1 → x=0) → 0=0))
(0=0 → (∀x. (1<1 → x=1) → 0=0))
(0=0 → (∀x. (1<1 → x=x) → 0=0))
(0=0 → (∀x. (1<1 → x=x) → 0=0))
(0=0 → (∀x. (1<1 → 0<x) → 0=0))
(0=0 → (∀x. (1<1 → 1<x) → 0=0))
(0=0 → (∀x. (1<1 → x<0) → 0=0))
(0=0 → (∀x. (1<1 → x<1) → 0=0))
(0=0 → (∀x. (1<1 → x<x) → 0=0))
(0=0 → (∀x. (1<1 → x<x) → 0=0))
(0=0 → (∀x. (1<x → 0=0) → 0=0))
(0=0 → (∀x. (1<x → 0=1) → 0=0))
(0=0 → (∀x. (1<x → 0=x) → 0=0))
(0=0 → (∀x. (1<x → 0=x) → 0=0))
(0=0 → (∀x. (1<x → 1=0) → 0=0))
(0=0 → (∀x. (1<x → 1=1) → 0=0))
(0=0 → (∀x. (1<x → 1=x) → 0=0))
(0=0 → (∀x. (1<x → 1=x) → 0=0))
(0=0 → (∀x. (1<x → x=0) → 0=0))
(0=0 → (∀x. (1<x → x=0) → 0=0))
(0=0 → (∀x. (1<x → x=1) → 0=0))
(0=0 → (∀x. (1<x → x=1) → 0=0))
(0=0 → (∀x. (1<x → x=x) → 0=0))
(0=0 → (∀x. (1<x → x=x) → 0=0))
(0=0 → (∀x. (1<x → x=x) → 0=0))
(0=0 → (∀x. (1<x → 0<0) → 0=0))
(0=0 → (∀x. (1<x → 0<1) → 0=0))
(0=0 → (∀x. (1<x → 0<x) → 0=0))
(0=0 → (∀x. (1<x → 0<x) → 0=0))
(0=0 → (∀x. (1<x → 1<0) → 0=0))
(0=0 → (∀x. (1<x → 1<1) → 0=0))
(0=0 → (∀x. (1<x → 1<x) → 0=0))
(0=0 → (∀x. (1<x → 1<x) → 0=0))
(0=0 → (∀x. (1<x → x<0) → 0=0))
(0=0 → (∀x. (1<x → x<0) → 0=0))
(0=0 → (∀x. (1<x → x<1) → 0=0))
(0=0 → (∀x. (1<x → x<1) → 0=0))
(0=0 → (∀x. (1<x → x<x) → 0=0))
(0=0 → (∀x. (1<x → x<x) → 0=0))
(0=0 → (∀x. (1<x → x<x) → 0=0))
(0=0 → (∀x. (x<0 → 0=0) → 0=0))
(0=0 → (∀x. (x<0 → 0=1) → 0=0))
(0=0 → (∀x. (x<0 → 0=x) → 0=0))
(0=0 → (∀x. (x<0 → 0=x) → 0=0))
(0=0 → (∀x. (x<0 → 1=0) → 0=0))
(0=0 → (∀x. (x<0 → 1=1) → 0=0))
(0=0 → (∀x. (x<0 → 1=x) → 0=0))
(0=0 → (∀x. (x<0 → 1=x) → 0=0))
(0=0 → (∀x. (x<0 → x=0) → 0=0))
(0=0 → (∀x. (x<0 → x=0) → 0=0))
(0=0 → (∀x. (x<0 → x=1) → 0=0))
(0=0 → (∀x. (x<0 → x=1) → 0=0))
(0=0 → (∀x. (x<0 → x=x) → 0=0))
(0=0 → (∀x. (x<0 → x=x) → 0=0))
(0=0 → (∀x. (x<0 → x=x) → 0=0))
(0=0 → (∀x. (x<0 → 0<0) → 0=0))
(0=0 → (∀x. (x<0 → 0<1) → 0=0))
(0=0 → (∀x. (x<0 → 0<x) → 0=0))
(0=0 → (∀x. (x<0 → 0<x) → 0=0))
(0=0 → (∀x. (x<0 → 1<0) → 0=0))
(0=0 → (∀x. (x<0 → 1<1) → 0=0))
(0=0 → (∀x. (x<0 → 1<x) → 0=0))
(0=0 → (∀x. (x<0 → 1<x) → 0=0))
(0=0 → (∀x. (x<0 → x<0) → 0=0))
(0=0 → (∀x. (x<0 → x<0) → 0=0))
(0=0 → (∀x. (x<0 → x<1) → 0=0))
(0=0 → (∀x. (x<0 → x<1) → 0=0))
(0=0 → (∀x. (x<0 → x<x) → 0=0))
(0=0 → (∀x. (x<0 → x<x) → 0=0))
(0=0 → (∀x. (x<0 → x<x) → 0=0))
(0=0 → (∀x. (x<1 → 0=0) → 0=0))
(0=0 → (∀x. (x<1 → 0=1) → 0=0))
(0=0 → (∀x. (x<1 → 0=x) → 0=0))
(0=0 → (∀x. (x<1 → 0=x) → 0=0))
(0=0 → (∀x. (x<1 → 1=0) → 0=0))
(0=0 → (∀x. (x<1 → 1=1) → 0=0))
(0=0 → (∀x. (x<1 → 1=x) → 0=0))
(0=0 → (∀x. (x<1 → 1=x) → 0=0))
(0=0 → (∀x. (x<1 → x=0) → 0=0))
(0=0 → (∀x. (x<1 → x=0) → 0=0))
(0=0 → (∀x. (x<1 → x=1) → 0=0))
(0=0 → (∀x. (x<1 → x=1) → 0=0))
(0=0 → (∀x. (x<1 → x=x) → 0=0))
(0=0 → (∀x. (x<1 → x=x) → 0=0))
(0=0 → (∀x. (x<1 → x=x) → 0=0))
(0=0 → (∀x. (x<1 → 0<0) → 0=0))
(0=0 → (∀x. (x<1 → 0<1) → 0=0))
(0=0 → (∀x. (x<1 → 0<x) → 0=0))
(0=0 → (∀x. (x<1 → 0<x) → 0=0))
(0=0 → (∀x. (x<1 → 1<0) → 0=0))
(0=0 → (∀x. (x<1 → 1<1) → 0=0))
(0=0 → (∀x. (x<1 → 1<x) → 0=0))
(0=0 → (∀x. (x<1 → 1<x) → 0=0))
(0=0 → (∀x. (x<1 → x<0) → 0=0))
(0=0 → (∀x. (x<1 → x<0) → 0=0))
(0=0 → (∀x. (x<1 → x<1) → 0=0))
(0=0 → (∀x. (x<1 → x<1) → 0=0))
(0=0 → (∀x. (x<1 → x<x) → 0=0))
(0=0 → (∀x. (x<1 → x<x) → 0=0))
(0=0 → (∀x. (x<1 → x<x) → 0=0))
(0=0 → (∀x. (x<x → 0=0) → 0=0))
(0=0 → (∀x. (x<x → 0=0) → 0=0))
(0=0 → (∀x. (x<x → 0=1) → 0=0))
(0=0 → (∀x. (x<x → 0=1) → 0=0))
(0=0 → (∀x. (x<x → 0=x) → 0=0))
(0=0 → (∀x. (x<x → 0=x) → 0=0))
(0=0 → (∀x. (x<x → 0=x) → 0=0))
(0=0 → (∀x. (x<x → 1=0) → 0=0))
(0=0 → (∀x. (x<x → 1=0) → 0=0))
(0=0 → (∀x. (x<x → 1=1) → 0=0))
(0=0 → (∀x. (x<x → 1=1) → 0=0))
(0=0 → (∀x. (x<x → 1=x) → 0=0))
(0=0 → (∀x. (x<x → 1=x) → 0=0))
(0=0 → (∀x. (x<x → 1=x) → 0=0))
(0=0 → (∀x. (x<x → x=0) → 0=0))
(0=0 → (∀x. (x<x → x=0) → 0=0))
(0=0 → (∀x. (x<x → x=0) → 0=0))
(0=0 → (∀x. (x<x → x=1) → 0=0))
(0=0 → (∀x. (x<x → x=1) → 0=0))
(0=0 → (∀x. (x<x → x=1) → 0=0))
(0=0 → (∀x. (x<x → x=x) → 0=0))
(0=0 → (∀x. (x<x → x=x) → 0=0))
(0=0 → (∀x. (x<x → x=x) → 0=0))
(0=0 → (∀x. (x<x → x=x) → 0=0))
(0=0 → (∀x. (x<x → 0<0) → 0=0))
(0=0 → (∀x. (x<x → 0<0) → 0=0))
(0=0 → (∀x. (x<x → 0<1) → 0=0))
(0=0 → (∀x. (x<x → 0<1) → 0=0))
(0=0 → (∀x. (x<x → 0<x) → 0=0))
(0=0 → (∀x. (x<x → 0<x) → 0=0))
(0=0 → (∀x. (x<x → 0<x) → 0=0))
(0=0 → (∀x. (x<x → 1<0) → 0=0))
(0=0 → (∀x. (x<x → 1<0) → 0=0))
(0=0 → (∀x. (x<x → 1<1) → 0=0))
(0=0 → (∀x. (x<x → 1<1) → 0=0))
(0=0 → (∀x. (x<x → 1<x) → 0=0))
(0=0 → (∀x. (x<x → 1<x) → 0=0))
(0=0 → (∀x. (x<x → 1<x) → 0=0))
(0=0 → (∀x. (x<x → x<0) → 0=0))
(0=0 → (∀x. (x<x → x<0) → 0=0))
(0=0 → (∀x. (x<x → x<0) → 0=0))
(0=0 → (∀x. (x<x → x<1) → 0=0))
(0=0 → (∀x. (x<x → x<1) → 0=0))
(0=0 → (∀x. (x<x → x<1) → 0=0))
(0=0 → (∀x. (x<x → x<x) → 0=0))
(0=0 → (∀x. (x<x → x<x) → 0=0))
(0=0 → (∀x. (x<x → x<x) → 0=0))
(0=0 → (∀x. (x<x → x<x) → 0=0))
(0=0 → ((0=0 → ¬0=0) → 0=0))
(0=0 → ((0=0 → ¬0=1) → 0=0))
(0=0 → ((0=0 → ¬1=0) → 0=0))
(0=0 → ((0=0 → ¬1=1) → 0=0))
(0=0 → ((0=0 → ¬0<0) → 0=0))
(0=0 → ((0=0 → ¬0<1) → 0=0))
(0=0 → ((0=0 → ¬1<0) → 0=0))
(0=0 → ((0=0 → ¬1<1) → 0=0))
(0=0 → ((0=0 → ∀x. 0=x) → 0=0))
(0=0 → ((0=0 → ∀x. 1=x) → 0=0))
(0=0 → ((0=0 → ∀x. x=0) → 0=0))
(0=0 → ((0=0 → ∀x. x=1) → 0=0))
(0=0 → ((0=0 → ∀x. x=x) → 0=0))
(0=0 → ((0=0 → ∀x. x=x) → 0=0))
(0=0 → ((0=0 → ∀x. 0<x) → 0=0))
(0=0 → ((0=0 → ∀x. 1<x) → 0=0))
(0=0 → ((0=0 → ∀x. x<0) → 0=0))
(0=0 → ((0=0 → ∀x. x<1) → 0=0))
(0=0 → ((0=0 → ∀x. x<x) → 0=0))
(0=0 → ((0=0 → ∀x. x<x) → 0=0))
(0=0 → ((0=1 → ¬0=0) → 0=0))
(0=0 → ((0=1 → ¬0=1) → 0=0))
(0=0 → ((0=1 → ¬1=0) → 0=0))
(0=0 → ((0=1 → ¬1=1) → 0=0))
(0=0 → ((0=1 → ¬0<0) → 0=0))
(0=0 → ((0=1 → ¬0<1) → 0=0))
(0=0 → ((0=1 → ¬1<0) → 0=0))
(0=0 → ((0=1 → ¬1<1) → 0=0))
(0=0 → ((0=1 → ∀x. 0=x) → 0=0))
(0=0 → ((0=1 → ∀x. 1=x) → 0=0))
(0=0 → ((0=1 → ∀x. x=0) → 0=0))
(0=0 → ((0=1 → ∀x. x=1) → 0=0))
(0=0 → ((0=1 → ∀x. x=x) → 0=0))
(0=0 → ((0=1 → ∀x. x=x) → 0=0))
(0=0 → ((0=1 → ∀x. 0<x) → 0=0))
(0=0 → ((0=1 → ∀x. 1<x) → 0=0))
(0=0 → ((0=1 → ∀x. x<0) → 0=0))
(0=0 → ((0=1 → ∀x. x<1) → 0=0))
(0=0 → ((0=1 → ∀x. x<x) → 0=0))
(0=0 → ((0=1 → ∀x. x<x) → 0=0))
(0=0 → ((1=0 → ¬0=0) → 0=0))
(0=0 → ((1=0 → ¬0=1) → 0=0))
(0=0 → ((1=0 → ¬1=0) → 0=0))
(0=0 → ((1=0 → ¬1=1) → 0=0))
(0=0 → ((1=0 → ¬0<0) → 0=0))
(0=0 → ((1=0 → ¬0<1) → 0=0))
(0=0 → ((1=0 → ¬1<0) → 0=0))
(0=0 → ((1=0 → ¬1<1) → 0=0))
(0=0 → ((1=0 → ∀x. 0=x) → 0=0))
(0=0 → ((1=0 → ∀x. 1=x) → 0=0))
(0=0 → ((1=0 → ∀x. x=0) → 0=0))
(0=0 → ((1=0 → ∀x. x=1) → 0=0))
(0=0 → ((1=0 → ∀x. x=x) → 0=0))
(0=0 → ((1=0 → ∀x. x=x) → 0=0))
(0=0 → ((1=0 → ∀x. 0<x) → 0=0))
(0=0 → ((1=0 → ∀x. 1<x) → 0=0))
(0=0 → ((1=0 → ∀x. x<0) → 0=0))
(0=0 → ((1=0 → ∀x. x<1) → 0=0))
(0=0 → ((1=0 → ∀x. x<x) → 0=0))
(0=0 → ((1=0 → ∀x. x<x) → 0=0))
(0=0 → ((1=1 → ¬0=0) → 0=0))
(0=0 → ((1=1 → ¬0=1) → 0=0))
(0=0 → ((1=1 → ¬1=0) → 0=0))
(0=0 → ((1=1 → ¬1=1) → 0=0))
(0=0 → ((1=1 → ¬0<0) → 0=0))
(0=0 → ((1=1 → ¬0<1) → 0=0))
(0=0 → ((1=1 → ¬1<0) → 0=0))
(0=0 → ((1=1 → ¬1<1) → 0=0))
(0=0 → ((1=1 → ∀x. 0=x) → 0=0))
(0=0 → ((1=1 → ∀x. 1=x) → 0=0))
(0=0 → ((1=1 → ∀x. x=0) → 0=0))
(0=0 → ((1=1 → ∀x. x=1) → 0=0))
(0=0 → ((1=1 → ∀x. x=x) → 0=0))
(0=0 → ((1=1 → ∀x. x=x) → 0=0))
(0=0 → ((1=1 → ∀x. 0<x) → 0=0))
(0=0 → ((1=1 → ∀x. 1<x) → 0=0))
(0=0 → ((1=1 → ∀x. x<0) → 0=0))
(0=0 → ((1=1 → ∀x. x<1) → 0=0))
(0=0 → ((1=1 → ∀x. x<x) → 0=0))
(0=0 → ((1=1 → ∀x. x<x) → 0=0))
(0=0 → ((0<0 → ¬0=0) → 0=0))
(0=0 → ((0<0 → ¬0=1) → 0=0))
(0=0 → ((0<0 → ¬1=0) → 0=0))
(0=0 → ((0<0 → ¬1=1) → 0=0))
(0=0 → ((0<0 → ¬0<0) → 0=0))
(0=0 → ((0<0 → ¬0<1) → 0=0))
(0=0 → ((0<0 → ¬1<0) → 0=0))
(0=0 → ((0<0 → ¬1<1) → 0=0))
(0=0 → ((0<0 → ∀x. 0=x) → 0=0))
(0=0 → ((0<0 → ∀x. 1=x) → 0=0))
(0=0 → ((0<0 → ∀x. x=0) → 0=0))
(0=0 → ((0<0 → ∀x. x=1) → 0=0))
(0=0 → ((0<0 → ∀x. x=x) → 0=0))
(0=0 → ((0<0 → ∀x. x=x) → 0=0))
(0=0 → ((0<0 → ∀x. 0<x) → 0=0))
(0=0 → ((0<0 → ∀x. 1<x) → 0=0))
(0=0 → ((0<0 → ∀x. x<0) → 0=0))
(0=0 → ((0<0 → ∀x. x<1) → 0=0))
(0=0 → ((0<0 → ∀x. x<x) → 0=0))
(0=0 → ((0<0 → ∀x. x<x) → 0=0))
(0=0 → ((0<1 → ¬0=0) → 0=0))
(0=0 → ((0<1 → ¬0=1) → 0=0))
(0=0 → ((0<1 → ¬1=0) → 0=0))
(0=0 → ((0<1 → ¬1=1) → 0=0))
(0=0 → ((0<1 → ¬0<0) → 0=0))
(0=0 → ((0<1 → ¬0<1) → 0=0))
(0=0 → ((0<1 → ¬1<0) → 0=0))
(0=0 → ((0<1 → ¬1<1) → 0=0))
(0=0 → ((0<1 → ∀x. 0=x) → 0=0))
(0=0 → ((0<1 → ∀x. 1=x) → 0=0))
(0=0 → ((0<1 → ∀x. x=0) → 0=0))
(0=0 → ((0<1 → ∀x. x=1) → 0=0))
(0=0 → ((0<1 → ∀x. x=x) → 0=0))
(0=0 → ((0<1 → ∀x. x=x) → 0=0))
(0=0 → ((0<1 → ∀x. 0<x) → 0=0))
(0=0 → ((0<1 → ∀x. 1<x) → 0=0))
(0=0 → ((0<1 → ∀x. x<0) → 0=0))
(0=0 → ((0<1 → ∀x. x<1) → 0=0))
(0=0 → ((0<1 → ∀x. x<x) → 0=0))
(0=0 → ((0<1 → ∀x. x<x) → 0=0))
(0=0 → ((1<0 → ¬0=0) → 0=0))
(0=0 → ((1<0 → ¬0=1) → 0=0))
(0=0 → ((1<0 → ¬1=0) → 0=0))
(0=0 → ((1<0 → ¬1=1) → 0=0))
(0=0 → ((1<0 → ¬0<0) → 0=0))
(0=0 → ((1<0 → ¬0<1) → 0=0))
(0=0 → ((1<0 → ¬1<0) → 0=0))
(0=0 → ((1<0 → ¬1<1) → 0=0))
(0=0 → ((1<0 → ∀x. 0=x) → 0=0))
(0=0 → ((1<0 → ∀x. 1=x) → 0=0))
(0=0 → ((1<0 → ∀x. x=0) → 0=0))
(0=0 → ((1<0 → ∀x. x=1) → 0=0))
(0=0 → ((1<0 → ∀x. x=x) → 0=0))
(0=0 → ((1<0 → ∀x. x=x) → 0=0))
(0=0 → ((1<0 → ∀x. 0<x) → 0=0))
(0=0 → ((1<0 → ∀x. 1<x) → 0=0))
(0=0 → ((1<0 → ∀x. x<0) → 0=0))
(0=0 → ((1<0 → ∀x. x<1) → 0=0))
(0=0 → ((1<0 → ∀x. x<x) → 0=0))
(0=0 → ((1<0 → ∀x. x<x) → 0=0))
(0=0 → ((1<1 → ¬0=0) → 0=0))
(0=0 → ((1<1 → ¬0=1) → 0=0))
(0=0 → ((1<1 → ¬1=0) → 0=0))
(0=0 → ((1<1 → ¬1=1) → 0=0))
(0=0 → ((1<1 → ¬0<0) → 0=0))
(0=0 → ((1<1 → ¬0<1) → 0=0))
(0=0 → ((1<1 → ¬1<0) → 0=0))
(0=0 → ((1<1 → ¬1<1) → 0=0))
(0=0 → ((1<1 → ∀x. 0=x) → 0=0))
(0=0 → ((1<1 → ∀x. 1=x) → 0=0))
(0=0 → ((1<1 → ∀x. x=0) → 0=0))
(0=0 → ((1<1 → ∀x. x=1) → 0=0))
(0=0 → ((1<1 → ∀x. x=x) → 0=0))
(0=0 → ((1<1 → ∀x. x=x) → 0=0))
(0=0 → ((1<1 → ∀x. 0<x) → 0=0))
(0=0 → ((1<1 → ∀x. 1<x) → 0=0))
(0=0 → ((1<1 → ∀x. x<0) → 0=0))
(0=0 → ((1<1 → ∀x. x<1) → 0=0))
(0=0 → ((1<1 → ∀x. x<x) → 0=0))
(0=0 → ((1<1 → ∀x. x<x) → 0=0))
(0=0 → ((¬0=0 → 0=0) → 0=0))
(0=0 → ((¬0=0 → 0=1) → 0=0))
(0=0 → ((¬0=0 → 1=0) → 0=0))
(0=0 → ((¬0=0 → 1=1) → 0=0))
(0=0 → ((¬0=0 → 0<0) → 0=0))
(0=0 → ((¬0=0 → 0<1) → 0=0))
(0=0 → ((¬0=0 → 1<0) → 0=0))
(0=0 → ((¬0=0 → 1<1) → 0=0))
(0=0 → ((¬0=1 → 0=0) → 0=0))
(0=0 → ((¬0=1 → 0=1) → 0=0))
(0=0 → ((¬0=1 → 1=0) → 0=0))
(0=0 → ((¬0=1 → 1=1) → 0=0))
(0=0 → ((¬0=1 → 0<0) → 0=0))
(0=0 → ((¬0=1 → 0<1) → 0=0))
(0=0 → ((¬0=1 → 1<0) → 0=0))
(0=0 → ((¬0=1 → 1<1) → 0=0))
(0=0 → ((¬1=0 → 0=0) → 0=0))
(0=0 → ((¬1=0 → 0=1) → 0=0))
(0=0 → ((¬1=0 → 1=0) → 0=0))
(0=0 → ((¬1=0 → 1=1) → 0=0))
(0=0 → ((¬1=0 → 0<0) → 0=0))
(0=0 → ((¬1=0 → 0<1) → 0=0))
(0=0 → ((¬1=0 → 1<0) → 0=0))
(0=0 → ((¬1=0 → 1<1) → 0=0))
(0=0 → ((¬1=1 → 0=0) → 0=0))
(0=0 → ((¬1=1 → 0=1) → 0=0))
(0=0 → ((¬1=1 → 1=0) → 0=0))
(0=0 → ((¬1=1 → 1=1) → 0=0))
(0=0 → ((¬1=1 → 0<0) → 0=0))
(0=0 → ((¬1=1 → 0<1) → 0=0))
(0=0 → ((¬1=1 → 1<0) → 0=0))
(0=0 → ((¬1=1 → 1<1) → 0=0))
(0=0 → ((¬0<0 → 0=0) → 0=0))
(0=0 → ((¬0<0 → 0=1) → 0=0))
(0=0 → ((¬0<0 → 1=0) → 0=0))
(0=0 → ((¬0<0 → 1=1) → 0=0))
(0=0 → ((¬0<0 → 0<0) → 0=0))
(0=0 → ((¬0<0 → 0<1) → 0=0))
(0=0 → ((¬0<0 → 1<0) → 0=0))
(0=0 → ((¬0<0 → 1<1) → 0=0))
(0=0 → ((¬0<1 → 0=0) → 0=0))
(0=0 → ((¬0<1 → 0=1) → 0=0))
(0=0 → ((¬0<1 → 1=0) → 0=0))
(0=0 → ((¬0<1 → 1=1) → 0=0))
(0=0 → ((¬0<1 → 0<0) → 0=0))
(0=0 → ((¬0<1 → 0<1) → 0=0))
(0=0 → ((¬0<1 → 1<0) → 0=0))
(0=0 → ((¬0<1 → 1<1) → 0=0))
(0=0 → ((¬1<0 → 0=0) → 0=0))
(0=0 → ((¬1<0 → 0=1) → 0=0))
(0=0 → ((¬1<0 → 1=0) → 0=0))
(0=0 → ((¬1<0 → 1=1) → 0=0))
(0=0 → ((¬1<0 → 0<0) → 0=0))
(0=0 → ((¬1<0 → 0<1) → 0=0))
(0=0 → ((¬1<0 → 1<0) → 0=0))
(0=0 → ((¬1<0 → 1<1) → 0=0))
(0=0 → ((¬1<1 → 0=0) → 0=0))
(0=0 → ((¬1<1 → 0=1) → 0=0))
(0=0 → ((¬1<1 → 1=0) → 0=0))
(0=0 → ((¬1<1 → 1=1) → 0=0))
(0=0 → ((¬1<1 → 0<0) → 0=0))
(0=0 → ((¬1<1 → 0<1) → 0=0))
(0=0 → ((¬1<1 → 1<0) → 0=0))
(0=0 → ((¬1<1 → 1<1) → 0=0))
(0=0 → ((∀x. 0=x → 0=0) → 0=0))
(0=0 → ((∀x. 0=x → 0=1) → 0=0))
(0=0 → ((∀x. 0=x → 1=0) → 0=0))
(0=0 → ((∀x. 0=x → 1=1) → 0=0))
(0=0 → ((∀x. 0=x → 0<0) → 0=0))
(0=0 → ((∀x. 0=x → 0<1) → 0=0))
(0=0 → ((∀x. 0=x → 1<0) → 0=0))
(0=0 → ((∀x. 0=x → 1<1) → 0=0))
(0=0 → ((∀x. 1=x → 0=0) → 0=0))
(0=0 → ((∀x. 1=x → 0=1) → 0=0))
(0=0 → ((∀x. 1=x → 1=0) → 0=0))
(0=0 → ((∀x. 1=x → 1=1) → 0=0))
(0=0 → ((∀x. 1=x → 0<0) → 0=0))
(0=0 → ((∀x. 1=x → 0<1) → 0=0))
(0=0 → ((∀x. 1=x → 1<0) → 0=0))
(0=0 → ((∀x. 1=x → 1<1) → 0=0))
(0=0 → ((∀x. x=0 → 0=0) → 0=0))
(0=0 → ((∀x. x=0 → 0=1) → 0=0))
(0=0 → ((∀x. x=0 → 1=0) → 0=0))
(0=0 → ((∀x. x=0 → 1=1) → 0=0))
(0=0 → ((∀x. x=0 → 0<0) → 0=0))
(0=0 → ((∀x. x=0 → 0<1) → 0=0))
(0=0 → ((∀x. x=0 → 1<0) → 0=0))
(0=0 → ((∀x. x=0 → 1<1) → 0=0))
(0=0 → ((∀x. x=1 → 0=0) → 0=0))
(0=0 → ((∀x. x=1 → 0=1) → 0=0))
(0=0 → ((∀x. x=1 → 1=0) → 0=0))
(0=0 → ((∀x. x=1 → 1=1) → 0=0))
(0=0 → ((∀x. x=1 → 0<0) → 0=0))
(0=0 → ((∀x. x=1 → 0<1) → 0=0))
(0=0 → ((∀x. x=1 → 1<0) → 0=0))
(0=0 → ((∀x. x=1 → 1<1) → 0=0))
(0=0 → ((∀x. x=x → 0=0) → 0=0))
(0=0 → ((∀x. x=x → 0=1) → 0=0))
(0=0 → ((∀x. x=x → 1=0) → 0=0))
(0=0 → ((∀x. x=x → 1=1) → 0=0))
(0=0 → ((∀x. x=x → 0<0) → 0=0))
(0=0 → ((∀x. x=x → 0<1) → 0=0))
(0=0 → ((∀x. x=x → 1<0) → 0=0))
(0=0 → ((∀x. x=x → 1<1) → 0=0))
(0=0 → ((∀x. x=x → 0=0) → 0=0))
(0=0 → ((∀x. x=x → 0=1) → 0=0))
(0=0 → ((∀x. x=x → 1=0) → 0=0))
(0=0 → ((∀x. x=x → 1=1) → 0=0))
(0=0 → ((∀x. x=x → 0<0) → 0=0))
(0=0 → ((∀x. x=x → 0<1) → 0=0))
(0=0 → ((∀x. x=x → 1<0) → 0=0))
(0=0 → ((∀x. x=x → 1<1) → 0=0))
(0=0 → ((∀x. 0<x → 0=0) → 0=0))
(0=0 → ((∀x. 0<x → 0=1) → 0=0))
(0=0 → ((∀x. 0<x → 1=0) → 0=0))
(0=0 → ((∀x. 0<x → 1=1) → 0=0))
(0=0 → ((∀x. 0<x → 0<0) → 0=0))
(0=0 → ((∀x. 0<x → 0<1) → 0=0))
(0=0 → ((∀x. 0<x → 1<0) → 0=0))
(0=0 → ((∀x. 0<x → 1<1) → 0=0))
(0=0 → ((∀x. 1<x → 0=0) → 0=0))
(0=0 → ((∀x. 1<x → 0=1) → 0=0))
(0=0 → ((∀x. 1<x → 1=0) → 0=0))
(0=0 → ((∀x. 1<x → 1=1) → 0=0))
(0=0 → ((∀x. 1<x → 0<0) → 0=0))
(0=0 → ((∀x. 1<x → 0<1) → 0=0))
(0=0 → ((∀x. 1<x → 1<0) → 0=0))
(0=0 → ((∀x. 1<x → 1<1) → 0=0))
(0=0 → ((∀x. x<0 → 0=0) → 0=0))
(0=0 → ((∀x. x<0 → 0=1) → 0=0))
(0=0 → ((∀x. x<0 → 1=0) → 0=0))
(0=0 → ((∀x. x<0 → 1=1) → 0=0))
(0=0 → ((∀x. x<0 → 0<0) → 0=0))
(0=0 → ((∀x. x<0 → 0<1) → 0=0))
(0=0 → ((∀x. x<0 → 1<0) → 0=0))
(0=0 → ((∀x. x<0 → 1<1) → 0=0))
(0=0 → ((∀x. x<1 → 0=0) → 0=0))
(0=0 → ((∀x. x<1 → 0=1) → 0=0))
(0=0 → ((∀x. x<1 → 1=0) → 0=0))
(0=0 → ((∀x. x<1 → 1=1) → 0=0))
(0=0 → ((∀x. x<1 → 0<0) → 0=0))
(0=0 → ((∀x. x<1 → 0<1) → 0=0))
(0=0 → ((∀x. x<1 → 1<0) → 0=0))
(0=0 → ((∀x. x<1 → 1<1) → 0=0))
(0=0 → ((∀x. x<x → 0=0) → 0=0))
(0=0 → ((∀x. x<x → 0=1) → 0=0))
(0=0 → ((∀x. x<x → 1=0) → 0=0))
(0=0 → ((∀x. x<x → 1=1) → 0=0))
(0=0 → ((∀x. x<x → 0<0) → 0=0))
(0=0 → ((∀x. x<x → 0<1) → 0=0))
(0=0 → ((∀x. x<x → 1<0) → 0=0))
(0=0 → ((∀x. x<x → 1<1) → 0=0))
(0=0 → ((∀x. x<x → 0=0) → 0=0))
(0=0 → ((∀x. x<x → 0=1) → 0=0))
(0=0 → ((∀x. x<x → 1=0) → 0=0))
(0=0 → ((∀x. x<x → 1=1) → 0=0))
(0=0 → ((∀x. x<x → 0<0) → 0=0))
(0=0 → ((∀x. x<x → 0<1) → 0=0))
(0=0 → ((∀x. x<x → 1<0) → 0=0))
(0=0 → ((∀x. x<x → 1<1) → 0=0))
(0=1 → (¬0=⟨0+⟨0+0⟩⟩ → 0=1))
(0=1 → (¬0=⟨0+⟨0+1⟩⟩ → 0=1))
(0=1 → (¬0=⟨0+⟨1+0⟩⟩ → 0=1))
(0=1 → (¬0=⟨0+⟨1+1⟩⟩ → 0=1))
(0=1 → (¬0=⟨0+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬0=⟨0+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬0=⟨0+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬0=⟨0+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬0=⟨1+⟨0+0⟩⟩ → 0=1))
(0=1 → (¬0=⟨1+⟨0+1⟩⟩ → 0=1))
(0=1 → (¬0=⟨1+⟨1+0⟩⟩ → 0=1))
(0=1 → (¬0=⟨1+⟨1+1⟩⟩ → 0=1))
(0=1 → (¬0=⟨1+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬0=⟨1+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬0=⟨1+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬0=⟨1+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬0=⟨⟨0+0⟩+0⟩ → 0=1))
(0=1 → (¬0=⟨⟨0+0⟩+1⟩ → 0=1))
(0=1 → (¬0=⟨⟨0+1⟩+0⟩ → 0=1))
(0=1 → (¬0=⟨⟨0+1⟩+1⟩ → 0=1))
(0=1 → (¬0=⟨⟨1+0⟩+0⟩ → 0=1))
(0=1 → (¬0=⟨⟨1+0⟩+1⟩ → 0=1))
(0=1 → (¬0=⟨⟨1+1⟩+0⟩ → 0=1))
(0=1 → (¬0=⟨⟨1+1⟩+1⟩ → 0=1))
(0=1 → (¬0=⟨⟨0⋅0⟩+0⟩ → 0=1))
(0=1 → (¬0=⟨⟨0⋅0⟩+1⟩ → 0=1))
(0=1 → (¬0=⟨⟨0⋅1⟩+0⟩ → 0=1))
(0=1 → (¬0=⟨⟨0⋅1⟩+1⟩ → 0=1))
(0=1 → (¬0=⟨⟨1⋅0⟩+0⟩ → 0=1))
(0=1 → (¬0=⟨⟨1⋅0⟩+1⟩ → 0=1))
(0=1 → (¬0=⟨⟨1⋅1⟩+0⟩ → 0=1))
(0=1 → (¬0=⟨⟨1⋅1⟩+1⟩ → 0=1))
(0=1 → (¬0=⟨0⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (¬0=⟨0⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (¬0=⟨0⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (¬0=⟨0⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (¬0=⟨0⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬0=⟨0⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬0=⟨0⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬0=⟨0⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬0=⟨1⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (¬0=⟨1⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (¬0=⟨1⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (¬0=⟨1⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (¬0=⟨1⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬0=⟨1⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬0=⟨1⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬0=⟨1⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬0=⟨⟨0+0⟩⋅0⟩ → 0=1))
(0=1 → (¬0=⟨⟨0+0⟩⋅1⟩ → 0=1))
(0=1 → (¬0=⟨⟨0+1⟩⋅0⟩ → 0=1))
(0=1 → (¬0=⟨⟨0+1⟩⋅1⟩ → 0=1))
(0=1 → (¬0=⟨⟨1+0⟩⋅0⟩ → 0=1))
(0=1 → (¬0=⟨⟨1+0⟩⋅1⟩ → 0=1))
(0=1 → (¬0=⟨⟨1+1⟩⋅0⟩ → 0=1))
(0=1 → (¬0=⟨⟨1+1⟩⋅1⟩ → 0=1))
(0=1 → (¬0=⟨⟨0⋅0⟩⋅0⟩ → 0=1))
(0=1 → (¬0=⟨⟨0⋅0⟩⋅1⟩ → 0=1))
(0=1 → (¬0=⟨⟨0⋅1⟩⋅0⟩ → 0=1))
(0=1 → (¬0=⟨⟨0⋅1⟩⋅1⟩ → 0=1))
(0=1 → (¬0=⟨⟨1⋅0⟩⋅0⟩ → 0=1))
(0=1 → (¬0=⟨⟨1⋅0⟩⋅1⟩ → 0=1))
(0=1 → (¬0=⟨⟨1⋅1⟩⋅0⟩ → 0=1))
(0=1 → (¬0=⟨⟨1⋅1⟩⋅1⟩ → 0=1))
(0=1 → (¬1=⟨0+⟨0+0⟩⟩ → 0=1))
(0=1 → (¬1=⟨0+⟨0+1⟩⟩ → 0=1))
(0=1 → (¬1=⟨0+⟨1+0⟩⟩ → 0=1))
(0=1 → (¬1=⟨0+⟨1+1⟩⟩ → 0=1))
(0=1 → (¬1=⟨0+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬1=⟨0+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬1=⟨0+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬1=⟨0+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬1=⟨1+⟨0+0⟩⟩ → 0=1))
(0=1 → (¬1=⟨1+⟨0+1⟩⟩ → 0=1))
(0=1 → (¬1=⟨1+⟨1+0⟩⟩ → 0=1))
(0=1 → (¬1=⟨1+⟨1+1⟩⟩ → 0=1))
(0=1 → (¬1=⟨1+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬1=⟨1+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬1=⟨1+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬1=⟨1+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬1=⟨⟨0+0⟩+0⟩ → 0=1))
(0=1 → (¬1=⟨⟨0+0⟩+1⟩ → 0=1))
(0=1 → (¬1=⟨⟨0+1⟩+0⟩ → 0=1))
(0=1 → (¬1=⟨⟨0+1⟩+1⟩ → 0=1))
(0=1 → (¬1=⟨⟨1+0⟩+0⟩ → 0=1))
(0=1 → (¬1=⟨⟨1+0⟩+1⟩ → 0=1))
(0=1 → (¬1=⟨⟨1+1⟩+0⟩ → 0=1))
(0=1 → (¬1=⟨⟨1+1⟩+1⟩ → 0=1))
(0=1 → (¬1=⟨⟨0⋅0⟩+0⟩ → 0=1))
(0=1 → (¬1=⟨⟨0⋅0⟩+1⟩ → 0=1))
(0=1 → (¬1=⟨⟨0⋅1⟩+0⟩ → 0=1))
(0=1 → (¬1=⟨⟨0⋅1⟩+1⟩ → 0=1))
(0=1 → (¬1=⟨⟨1⋅0⟩+0⟩ → 0=1))
(0=1 → (¬1=⟨⟨1⋅0⟩+1⟩ → 0=1))
(0=1 → (¬1=⟨⟨1⋅1⟩+0⟩ → 0=1))
(0=1 → (¬1=⟨⟨1⋅1⟩+1⟩ → 0=1))
(0=1 → (¬1=⟨0⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (¬1=⟨0⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (¬1=⟨0⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (¬1=⟨0⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (¬1=⟨0⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬1=⟨0⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬1=⟨0⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬1=⟨0⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬1=⟨1⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (¬1=⟨1⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (¬1=⟨1⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (¬1=⟨1⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (¬1=⟨1⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬1=⟨1⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬1=⟨1⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬1=⟨1⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬1=⟨⟨0+0⟩⋅0⟩ → 0=1))
(0=1 → (¬1=⟨⟨0+0⟩⋅1⟩ → 0=1))
(0=1 → (¬1=⟨⟨0+1⟩⋅0⟩ → 0=1))
(0=1 → (¬1=⟨⟨0+1⟩⋅1⟩ → 0=1))
(0=1 → (¬1=⟨⟨1+0⟩⋅0⟩ → 0=1))
(0=1 → (¬1=⟨⟨1+0⟩⋅1⟩ → 0=1))
(0=1 → (¬1=⟨⟨1+1⟩⋅0⟩ → 0=1))
(0=1 → (¬1=⟨⟨1+1⟩⋅1⟩ → 0=1))
(0=1 → (¬1=⟨⟨0⋅0⟩⋅0⟩ → 0=1))
(0=1 → (¬1=⟨⟨0⋅0⟩⋅1⟩ → 0=1))
(0=1 → (¬1=⟨⟨0⋅1⟩⋅0⟩ → 0=1))
(0=1 → (¬1=⟨⟨0⋅1⟩⋅1⟩ → 0=1))
(0=1 → (¬1=⟨⟨1⋅0⟩⋅0⟩ → 0=1))
(0=1 → (¬1=⟨⟨1⋅0⟩⋅1⟩ → 0=1))
(0=1 → (¬1=⟨⟨1⋅1⟩⋅0⟩ → 0=1))
(0=1 → (¬1=⟨⟨1⋅1⟩⋅1⟩ → 0=1))
(0=1 → (¬⟨0+0⟩=⟨0+0⟩ → 0=1))
(0=1 → (¬⟨0+0⟩=⟨0+1⟩ → 0=1))
(0=1 → (¬⟨0+0⟩=⟨1+0⟩ → 0=1))
(0=1 → (¬⟨0+0⟩=⟨1+1⟩ → 0=1))
(0=1 → (¬⟨0+0⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨0+0⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨0+0⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨0+0⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨0+1⟩=⟨0+0⟩ → 0=1))
(0=1 → (¬⟨0+1⟩=⟨0+1⟩ → 0=1))
(0=1 → (¬⟨0+1⟩=⟨1+0⟩ → 0=1))
(0=1 → (¬⟨0+1⟩=⟨1+1⟩ → 0=1))
(0=1 → (¬⟨0+1⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨0+1⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨0+1⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨0+1⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨1+0⟩=⟨0+0⟩ → 0=1))
(0=1 → (¬⟨1+0⟩=⟨0+1⟩ → 0=1))
(0=1 → (¬⟨1+0⟩=⟨1+0⟩ → 0=1))
(0=1 → (¬⟨1+0⟩=⟨1+1⟩ → 0=1))
(0=1 → (¬⟨1+0⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨1+0⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨1+0⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨1+0⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨1+1⟩=⟨0+0⟩ → 0=1))
(0=1 → (¬⟨1+1⟩=⟨0+1⟩ → 0=1))
(0=1 → (¬⟨1+1⟩=⟨1+0⟩ → 0=1))
(0=1 → (¬⟨1+1⟩=⟨1+1⟩ → 0=1))
(0=1 → (¬⟨1+1⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨1+1⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨1+1⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨1+1⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩=⟨0+0⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩=⟨0+1⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩=⟨1+0⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩=⟨1+1⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩=⟨0+0⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩=⟨0+1⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩=⟨1+0⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩=⟨1+1⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩=⟨0+0⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩=⟨0+1⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩=⟨1+0⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩=⟨1+1⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩=⟨0+0⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩=⟨0+1⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩=⟨1+0⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩=⟨1+1⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨0+⟨0+0⟩⟩=0 → 0=1))
(0=1 → (¬⟨0+⟨0+0⟩⟩=1 → 0=1))
(0=1 → (¬⟨0+⟨0+1⟩⟩=0 → 0=1))
(0=1 → (¬⟨0+⟨0+1⟩⟩=1 → 0=1))
(0=1 → (¬⟨0+⟨1+0⟩⟩=0 → 0=1))
(0=1 → (¬⟨0+⟨1+0⟩⟩=1 → 0=1))
(0=1 → (¬⟨0+⟨1+1⟩⟩=0 → 0=1))
(0=1 → (¬⟨0+⟨1+1⟩⟩=1 → 0=1))
(0=1 → (¬⟨0+⟨0⋅0⟩⟩=0 → 0=1))
(0=1 → (¬⟨0+⟨0⋅0⟩⟩=1 → 0=1))
(0=1 → (¬⟨0+⟨0⋅1⟩⟩=0 → 0=1))
(0=1 → (¬⟨0+⟨0⋅1⟩⟩=1 → 0=1))
(0=1 → (¬⟨0+⟨1⋅0⟩⟩=0 → 0=1))
(0=1 → (¬⟨0+⟨1⋅0⟩⟩=1 → 0=1))
(0=1 → (¬⟨0+⟨1⋅1⟩⟩=0 → 0=1))
(0=1 → (¬⟨0+⟨1⋅1⟩⟩=1 → 0=1))
(0=1 → (¬⟨1+⟨0+0⟩⟩=0 → 0=1))
(0=1 → (¬⟨1+⟨0+0⟩⟩=1 → 0=1))
(0=1 → (¬⟨1+⟨0+1⟩⟩=0 → 0=1))
(0=1 → (¬⟨1+⟨0+1⟩⟩=1 → 0=1))
(0=1 → (¬⟨1+⟨1+0⟩⟩=0 → 0=1))
(0=1 → (¬⟨1+⟨1+0⟩⟩=1 → 0=1))
(0=1 → (¬⟨1+⟨1+1⟩⟩=0 → 0=1))
(0=1 → (¬⟨1+⟨1+1⟩⟩=1 → 0=1))
(0=1 → (¬⟨1+⟨0⋅0⟩⟩=0 → 0=1))
(0=1 → (¬⟨1+⟨0⋅0⟩⟩=1 → 0=1))
(0=1 → (¬⟨1+⟨0⋅1⟩⟩=0 → 0=1))
(0=1 → (¬⟨1+⟨0⋅1⟩⟩=1 → 0=1))
(0=1 → (¬⟨1+⟨1⋅0⟩⟩=0 → 0=1))
(0=1 → (¬⟨1+⟨1⋅0⟩⟩=1 → 0=1))
(0=1 → (¬⟨1+⟨1⋅1⟩⟩=0 → 0=1))
(0=1 → (¬⟨1+⟨1⋅1⟩⟩=1 → 0=1))
(0=1 → (¬⟨⟨0+0⟩+0⟩=0 → 0=1))
(0=1 → (¬⟨⟨0+0⟩+0⟩=1 → 0=1))
(0=1 → (¬⟨⟨0+0⟩+1⟩=0 → 0=1))
(0=1 → (¬⟨⟨0+0⟩+1⟩=1 → 0=1))
(0=1 → (¬⟨⟨0+1⟩+0⟩=0 → 0=1))
(0=1 → (¬⟨⟨0+1⟩+0⟩=1 → 0=1))
(0=1 → (¬⟨⟨0+1⟩+1⟩=0 → 0=1))
(0=1 → (¬⟨⟨0+1⟩+1⟩=1 → 0=1))
(0=1 → (¬⟨⟨1+0⟩+0⟩=0 → 0=1))
(0=1 → (¬⟨⟨1+0⟩+0⟩=1 → 0=1))
(0=1 → (¬⟨⟨1+0⟩+1⟩=0 → 0=1))
(0=1 → (¬⟨⟨1+0⟩+1⟩=1 → 0=1))
(0=1 → (¬⟨⟨1+1⟩+0⟩=0 → 0=1))
(0=1 → (¬⟨⟨1+1⟩+0⟩=1 → 0=1))
(0=1 → (¬⟨⟨1+1⟩+1⟩=0 → 0=1))
(0=1 → (¬⟨⟨1+1⟩+1⟩=1 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩+0⟩=0 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩+0⟩=1 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩+1⟩=0 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩+1⟩=1 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩+0⟩=0 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩+0⟩=1 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩+1⟩=0 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩+1⟩=1 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩+0⟩=0 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩+0⟩=1 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩+1⟩=0 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩+1⟩=1 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩+0⟩=0 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩+0⟩=1 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩+1⟩=0 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩+1⟩=1 → 0=1))
(0=1 → (¬⟨0⋅⟨0+0⟩⟩=0 → 0=1))
(0=1 → (¬⟨0⋅⟨0+0⟩⟩=1 → 0=1))
(0=1 → (¬⟨0⋅⟨0+1⟩⟩=0 → 0=1))
(0=1 → (¬⟨0⋅⟨0+1⟩⟩=1 → 0=1))
(0=1 → (¬⟨0⋅⟨1+0⟩⟩=0 → 0=1))
(0=1 → (¬⟨0⋅⟨1+0⟩⟩=1 → 0=1))
(0=1 → (¬⟨0⋅⟨1+1⟩⟩=0 → 0=1))
(0=1 → (¬⟨0⋅⟨1+1⟩⟩=1 → 0=1))
(0=1 → (¬⟨0⋅⟨0⋅0⟩⟩=0 → 0=1))
(0=1 → (¬⟨0⋅⟨0⋅0⟩⟩=1 → 0=1))
(0=1 → (¬⟨0⋅⟨0⋅1⟩⟩=0 → 0=1))
(0=1 → (¬⟨0⋅⟨0⋅1⟩⟩=1 → 0=1))
(0=1 → (¬⟨0⋅⟨1⋅0⟩⟩=0 → 0=1))
(0=1 → (¬⟨0⋅⟨1⋅0⟩⟩=1 → 0=1))
(0=1 → (¬⟨0⋅⟨1⋅1⟩⟩=0 → 0=1))
(0=1 → (¬⟨0⋅⟨1⋅1⟩⟩=1 → 0=1))
(0=1 → (¬⟨1⋅⟨0+0⟩⟩=0 → 0=1))
(0=1 → (¬⟨1⋅⟨0+0⟩⟩=1 → 0=1))
(0=1 → (¬⟨1⋅⟨0+1⟩⟩=0 → 0=1))
(0=1 → (¬⟨1⋅⟨0+1⟩⟩=1 → 0=1))
(0=1 → (¬⟨1⋅⟨1+0⟩⟩=0 → 0=1))
(0=1 → (¬⟨1⋅⟨1+0⟩⟩=1 → 0=1))
(0=1 → (¬⟨1⋅⟨1+1⟩⟩=0 → 0=1))
(0=1 → (¬⟨1⋅⟨1+1⟩⟩=1 → 0=1))
(0=1 → (¬⟨1⋅⟨0⋅0⟩⟩=0 → 0=1))
(0=1 → (¬⟨1⋅⟨0⋅0⟩⟩=1 → 0=1))
(0=1 → (¬⟨1⋅⟨0⋅1⟩⟩=0 → 0=1))
(0=1 → (¬⟨1⋅⟨0⋅1⟩⟩=1 → 0=1))
(0=1 → (¬⟨1⋅⟨1⋅0⟩⟩=0 → 0=1))
(0=1 → (¬⟨1⋅⟨1⋅0⟩⟩=1 → 0=1))
(0=1 → (¬⟨1⋅⟨1⋅1⟩⟩=0 → 0=1))
(0=1 → (¬⟨1⋅⟨1⋅1⟩⟩=1 → 0=1))
(0=1 → (¬⟨⟨0+0⟩⋅0⟩=0 → 0=1))
(0=1 → (¬⟨⟨0+0⟩⋅0⟩=1 → 0=1))
(0=1 → (¬⟨⟨0+0⟩⋅1⟩=0 → 0=1))
(0=1 → (¬⟨⟨0+0⟩⋅1⟩=1 → 0=1))
(0=1 → (¬⟨⟨0+1⟩⋅0⟩=0 → 0=1))
(0=1 → (¬⟨⟨0+1⟩⋅0⟩=1 → 0=1))
(0=1 → (¬⟨⟨0+1⟩⋅1⟩=0 → 0=1))
(0=1 → (¬⟨⟨0+1⟩⋅1⟩=1 → 0=1))
(0=1 → (¬⟨⟨1+0⟩⋅0⟩=0 → 0=1))
(0=1 → (¬⟨⟨1+0⟩⋅0⟩=1 → 0=1))
(0=1 → (¬⟨⟨1+0⟩⋅1⟩=0 → 0=1))
(0=1 → (¬⟨⟨1+0⟩⋅1⟩=1 → 0=1))
(0=1 → (¬⟨⟨1+1⟩⋅0⟩=0 → 0=1))
(0=1 → (¬⟨⟨1+1⟩⋅0⟩=1 → 0=1))
(0=1 → (¬⟨⟨1+1⟩⋅1⟩=0 → 0=1))
(0=1 → (¬⟨⟨1+1⟩⋅1⟩=1 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩⋅0⟩=0 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩⋅0⟩=1 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩⋅1⟩=0 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩⋅1⟩=1 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩⋅0⟩=0 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩⋅0⟩=1 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩⋅1⟩=0 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩⋅1⟩=1 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩⋅0⟩=0 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩⋅0⟩=1 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩⋅1⟩=0 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩⋅1⟩=1 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩⋅0⟩=0 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩⋅0⟩=1 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩⋅1⟩=0 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩⋅1⟩=1 → 0=1))
(0=1 → (¬0<⟨0+⟨0+0⟩⟩ → 0=1))
(0=1 → (¬0<⟨0+⟨0+1⟩⟩ → 0=1))
(0=1 → (¬0<⟨0+⟨1+0⟩⟩ → 0=1))
(0=1 → (¬0<⟨0+⟨1+1⟩⟩ → 0=1))
(0=1 → (¬0<⟨0+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬0<⟨0+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬0<⟨0+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬0<⟨0+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬0<⟨1+⟨0+0⟩⟩ → 0=1))
(0=1 → (¬0<⟨1+⟨0+1⟩⟩ → 0=1))
(0=1 → (¬0<⟨1+⟨1+0⟩⟩ → 0=1))
(0=1 → (¬0<⟨1+⟨1+1⟩⟩ → 0=1))
(0=1 → (¬0<⟨1+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬0<⟨1+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬0<⟨1+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬0<⟨1+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬0<⟨⟨0+0⟩+0⟩ → 0=1))
(0=1 → (¬0<⟨⟨0+0⟩+1⟩ → 0=1))
(0=1 → (¬0<⟨⟨0+1⟩+0⟩ → 0=1))
(0=1 → (¬0<⟨⟨0+1⟩+1⟩ → 0=1))
(0=1 → (¬0<⟨⟨1+0⟩+0⟩ → 0=1))
(0=1 → (¬0<⟨⟨1+0⟩+1⟩ → 0=1))
(0=1 → (¬0<⟨⟨1+1⟩+0⟩ → 0=1))
(0=1 → (¬0<⟨⟨1+1⟩+1⟩ → 0=1))
(0=1 → (¬0<⟨⟨0⋅0⟩+0⟩ → 0=1))
(0=1 → (¬0<⟨⟨0⋅0⟩+1⟩ → 0=1))
(0=1 → (¬0<⟨⟨0⋅1⟩+0⟩ → 0=1))
(0=1 → (¬0<⟨⟨0⋅1⟩+1⟩ → 0=1))
(0=1 → (¬0<⟨⟨1⋅0⟩+0⟩ → 0=1))
(0=1 → (¬0<⟨⟨1⋅0⟩+1⟩ → 0=1))
(0=1 → (¬0<⟨⟨1⋅1⟩+0⟩ → 0=1))
(0=1 → (¬0<⟨⟨1⋅1⟩+1⟩ → 0=1))
(0=1 → (¬0<⟨0⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (¬0<⟨0⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (¬0<⟨0⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (¬0<⟨0⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (¬0<⟨0⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬0<⟨0⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬0<⟨0⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬0<⟨0⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬0<⟨1⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (¬0<⟨1⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (¬0<⟨1⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (¬0<⟨1⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (¬0<⟨1⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬0<⟨1⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬0<⟨1⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬0<⟨1⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬0<⟨⟨0+0⟩⋅0⟩ → 0=1))
(0=1 → (¬0<⟨⟨0+0⟩⋅1⟩ → 0=1))
(0=1 → (¬0<⟨⟨0+1⟩⋅0⟩ → 0=1))
(0=1 → (¬0<⟨⟨0+1⟩⋅1⟩ → 0=1))
(0=1 → (¬0<⟨⟨1+0⟩⋅0⟩ → 0=1))
(0=1 → (¬0<⟨⟨1+0⟩⋅1⟩ → 0=1))
(0=1 → (¬0<⟨⟨1+1⟩⋅0⟩ → 0=1))
(0=1 → (¬0<⟨⟨1+1⟩⋅1⟩ → 0=1))
(0=1 → (¬0<⟨⟨0⋅0⟩⋅0⟩ → 0=1))
(0=1 → (¬0<⟨⟨0⋅0⟩⋅1⟩ → 0=1))
(0=1 → (¬0<⟨⟨0⋅1⟩⋅0⟩ → 0=1))
(0=1 → (¬0<⟨⟨0⋅1⟩⋅1⟩ → 0=1))
(0=1 → (¬0<⟨⟨1⋅0⟩⋅0⟩ → 0=1))
(0=1 → (¬0<⟨⟨1⋅0⟩⋅1⟩ → 0=1))
(0=1 → (¬0<⟨⟨1⋅1⟩⋅0⟩ → 0=1))
(0=1 → (¬0<⟨⟨1⋅1⟩⋅1⟩ → 0=1))
(0=1 → (¬1<⟨0+⟨0+0⟩⟩ → 0=1))
(0=1 → (¬1<⟨0+⟨0+1⟩⟩ → 0=1))
(0=1 → (¬1<⟨0+⟨1+0⟩⟩ → 0=1))
(0=1 → (¬1<⟨0+⟨1+1⟩⟩ → 0=1))
(0=1 → (¬1<⟨0+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬1<⟨0+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬1<⟨0+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬1<⟨0+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬1<⟨1+⟨0+0⟩⟩ → 0=1))
(0=1 → (¬1<⟨1+⟨0+1⟩⟩ → 0=1))
(0=1 → (¬1<⟨1+⟨1+0⟩⟩ → 0=1))
(0=1 → (¬1<⟨1+⟨1+1⟩⟩ → 0=1))
(0=1 → (¬1<⟨1+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬1<⟨1+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬1<⟨1+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬1<⟨1+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬1<⟨⟨0+0⟩+0⟩ → 0=1))
(0=1 → (¬1<⟨⟨0+0⟩+1⟩ → 0=1))
(0=1 → (¬1<⟨⟨0+1⟩+0⟩ → 0=1))
(0=1 → (¬1<⟨⟨0+1⟩+1⟩ → 0=1))
(0=1 → (¬1<⟨⟨1+0⟩+0⟩ → 0=1))
(0=1 → (¬1<⟨⟨1+0⟩+1⟩ → 0=1))
(0=1 → (¬1<⟨⟨1+1⟩+0⟩ → 0=1))
(0=1 → (¬1<⟨⟨1+1⟩+1⟩ → 0=1))
(0=1 → (¬1<⟨⟨0⋅0⟩+0⟩ → 0=1))
(0=1 → (¬1<⟨⟨0⋅0⟩+1⟩ → 0=1))
(0=1 → (¬1<⟨⟨0⋅1⟩+0⟩ → 0=1))
(0=1 → (¬1<⟨⟨0⋅1⟩+1⟩ → 0=1))
(0=1 → (¬1<⟨⟨1⋅0⟩+0⟩ → 0=1))
(0=1 → (¬1<⟨⟨1⋅0⟩+1⟩ → 0=1))
(0=1 → (¬1<⟨⟨1⋅1⟩+0⟩ → 0=1))
(0=1 → (¬1<⟨⟨1⋅1⟩+1⟩ → 0=1))
(0=1 → (¬1<⟨0⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (¬1<⟨0⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (¬1<⟨0⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (¬1<⟨0⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (¬1<⟨0⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬1<⟨0⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬1<⟨0⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬1<⟨0⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬1<⟨1⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (¬1<⟨1⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (¬1<⟨1⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (¬1<⟨1⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (¬1<⟨1⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (¬1<⟨1⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (¬1<⟨1⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (¬1<⟨1⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (¬1<⟨⟨0+0⟩⋅0⟩ → 0=1))
(0=1 → (¬1<⟨⟨0+0⟩⋅1⟩ → 0=1))
(0=1 → (¬1<⟨⟨0+1⟩⋅0⟩ → 0=1))
(0=1 → (¬1<⟨⟨0+1⟩⋅1⟩ → 0=1))
(0=1 → (¬1<⟨⟨1+0⟩⋅0⟩ → 0=1))
(0=1 → (¬1<⟨⟨1+0⟩⋅1⟩ → 0=1))
(0=1 → (¬1<⟨⟨1+1⟩⋅0⟩ → 0=1))
(0=1 → (¬1<⟨⟨1+1⟩⋅1⟩ → 0=1))
(0=1 → (¬1<⟨⟨0⋅0⟩⋅0⟩ → 0=1))
(0=1 → (¬1<⟨⟨0⋅0⟩⋅1⟩ → 0=1))
(0=1 → (¬1<⟨⟨0⋅1⟩⋅0⟩ → 0=1))
(0=1 → (¬1<⟨⟨0⋅1⟩⋅1⟩ → 0=1))
(0=1 → (¬1<⟨⟨1⋅0⟩⋅0⟩ → 0=1))
(0=1 → (¬1<⟨⟨1⋅0⟩⋅1⟩ → 0=1))
(0=1 → (¬1<⟨⟨1⋅1⟩⋅0⟩ → 0=1))
(0=1 → (¬1<⟨⟨1⋅1⟩⋅1⟩ → 0=1))
(0=1 → (¬⟨0+0⟩<⟨0+0⟩ → 0=1))
(0=1 → (¬⟨0+0⟩<⟨0+1⟩ → 0=1))
(0=1 → (¬⟨0+0⟩<⟨1+0⟩ → 0=1))
(0=1 → (¬⟨0+0⟩<⟨1+1⟩ → 0=1))
(0=1 → (¬⟨0+0⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨0+0⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨0+0⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨0+0⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨0+1⟩<⟨0+0⟩ → 0=1))
(0=1 → (¬⟨0+1⟩<⟨0+1⟩ → 0=1))
(0=1 → (¬⟨0+1⟩<⟨1+0⟩ → 0=1))
(0=1 → (¬⟨0+1⟩<⟨1+1⟩ → 0=1))
(0=1 → (¬⟨0+1⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨0+1⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨0+1⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨0+1⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨1+0⟩<⟨0+0⟩ → 0=1))
(0=1 → (¬⟨1+0⟩<⟨0+1⟩ → 0=1))
(0=1 → (¬⟨1+0⟩<⟨1+0⟩ → 0=1))
(0=1 → (¬⟨1+0⟩<⟨1+1⟩ → 0=1))
(0=1 → (¬⟨1+0⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨1+0⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨1+0⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨1+0⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨1+1⟩<⟨0+0⟩ → 0=1))
(0=1 → (¬⟨1+1⟩<⟨0+1⟩ → 0=1))
(0=1 → (¬⟨1+1⟩<⟨1+0⟩ → 0=1))
(0=1 → (¬⟨1+1⟩<⟨1+1⟩ → 0=1))
(0=1 → (¬⟨1+1⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨1+1⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨1+1⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨1+1⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩<⟨0+0⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩<⟨0+1⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩<⟨1+0⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩<⟨1+1⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨0⋅0⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩<⟨0+0⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩<⟨0+1⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩<⟨1+0⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩<⟨1+1⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨0⋅1⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩<⟨0+0⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩<⟨0+1⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩<⟨1+0⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩<⟨1+1⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨1⋅0⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩<⟨0+0⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩<⟨0+1⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩<⟨1+0⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩<⟨1+1⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (¬⟨1⋅1⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (¬⟨0+⟨0+0⟩⟩<0 → 0=1))
(0=1 → (¬⟨0+⟨0+0⟩⟩<1 → 0=1))
(0=1 → (¬⟨0+⟨0+1⟩⟩<0 → 0=1))
(0=1 → (¬⟨0+⟨0+1⟩⟩<1 → 0=1))
(0=1 → (¬⟨0+⟨1+0⟩⟩<0 → 0=1))
(0=1 → (¬⟨0+⟨1+0⟩⟩<1 → 0=1))
(0=1 → (¬⟨0+⟨1+1⟩⟩<0 → 0=1))
(0=1 → (¬⟨0+⟨1+1⟩⟩<1 → 0=1))
(0=1 → (¬⟨0+⟨0⋅0⟩⟩<0 → 0=1))
(0=1 → (¬⟨0+⟨0⋅0⟩⟩<1 → 0=1))
(0=1 → (¬⟨0+⟨0⋅1⟩⟩<0 → 0=1))
(0=1 → (¬⟨0+⟨0⋅1⟩⟩<1 → 0=1))
(0=1 → (¬⟨0+⟨1⋅0⟩⟩<0 → 0=1))
(0=1 → (¬⟨0+⟨1⋅0⟩⟩<1 → 0=1))
(0=1 → (¬⟨0+⟨1⋅1⟩⟩<0 → 0=1))
(0=1 → (¬⟨0+⟨1⋅1⟩⟩<1 → 0=1))
(0=1 → (¬⟨1+⟨0+0⟩⟩<0 → 0=1))
(0=1 → (¬⟨1+⟨0+0⟩⟩<1 → 0=1))
(0=1 → (¬⟨1+⟨0+1⟩⟩<0 → 0=1))
(0=1 → (¬⟨1+⟨0+1⟩⟩<1 → 0=1))
(0=1 → (¬⟨1+⟨1+0⟩⟩<0 → 0=1))
(0=1 → (¬⟨1+⟨1+0⟩⟩<1 → 0=1))
(0=1 → (¬⟨1+⟨1+1⟩⟩<0 → 0=1))
(0=1 → (¬⟨1+⟨1+1⟩⟩<1 → 0=1))
(0=1 → (¬⟨1+⟨0⋅0⟩⟩<0 → 0=1))
(0=1 → (¬⟨1+⟨0⋅0⟩⟩<1 → 0=1))
(0=1 → (¬⟨1+⟨0⋅1⟩⟩<0 → 0=1))
(0=1 → (¬⟨1+⟨0⋅1⟩⟩<1 → 0=1))
(0=1 → (¬⟨1+⟨1⋅0⟩⟩<0 → 0=1))
(0=1 → (¬⟨1+⟨1⋅0⟩⟩<1 → 0=1))
(0=1 → (¬⟨1+⟨1⋅1⟩⟩<0 → 0=1))
(0=1 → (¬⟨1+⟨1⋅1⟩⟩<1 → 0=1))
(0=1 → (¬⟨⟨0+0⟩+0⟩<0 → 0=1))
(0=1 → (¬⟨⟨0+0⟩+0⟩<1 → 0=1))
(0=1 → (¬⟨⟨0+0⟩+1⟩<0 → 0=1))
(0=1 → (¬⟨⟨0+0⟩+1⟩<1 → 0=1))
(0=1 → (¬⟨⟨0+1⟩+0⟩<0 → 0=1))
(0=1 → (¬⟨⟨0+1⟩+0⟩<1 → 0=1))
(0=1 → (¬⟨⟨0+1⟩+1⟩<0 → 0=1))
(0=1 → (¬⟨⟨0+1⟩+1⟩<1 → 0=1))
(0=1 → (¬⟨⟨1+0⟩+0⟩<0 → 0=1))
(0=1 → (¬⟨⟨1+0⟩+0⟩<1 → 0=1))
(0=1 → (¬⟨⟨1+0⟩+1⟩<0 → 0=1))
(0=1 → (¬⟨⟨1+0⟩+1⟩<1 → 0=1))
(0=1 → (¬⟨⟨1+1⟩+0⟩<0 → 0=1))
(0=1 → (¬⟨⟨1+1⟩+0⟩<1 → 0=1))
(0=1 → (¬⟨⟨1+1⟩+1⟩<0 → 0=1))
(0=1 → (¬⟨⟨1+1⟩+1⟩<1 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩+0⟩<0 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩+0⟩<1 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩+1⟩<0 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩+1⟩<1 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩+0⟩<0 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩+0⟩<1 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩+1⟩<0 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩+1⟩<1 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩+0⟩<0 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩+0⟩<1 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩+1⟩<0 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩+1⟩<1 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩+0⟩<0 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩+0⟩<1 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩+1⟩<0 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩+1⟩<1 → 0=1))
(0=1 → (¬⟨0⋅⟨0+0⟩⟩<0 → 0=1))
(0=1 → (¬⟨0⋅⟨0+0⟩⟩<1 → 0=1))
(0=1 → (¬⟨0⋅⟨0+1⟩⟩<0 → 0=1))
(0=1 → (¬⟨0⋅⟨0+1⟩⟩<1 → 0=1))
(0=1 → (¬⟨0⋅⟨1+0⟩⟩<0 → 0=1))
(0=1 → (¬⟨0⋅⟨1+0⟩⟩<1 → 0=1))
(0=1 → (¬⟨0⋅⟨1+1⟩⟩<0 → 0=1))
(0=1 → (¬⟨0⋅⟨1+1⟩⟩<1 → 0=1))
(0=1 → (¬⟨0⋅⟨0⋅0⟩⟩<0 → 0=1))
(0=1 → (¬⟨0⋅⟨0⋅0⟩⟩<1 → 0=1))
(0=1 → (¬⟨0⋅⟨0⋅1⟩⟩<0 → 0=1))
(0=1 → (¬⟨0⋅⟨0⋅1⟩⟩<1 → 0=1))
(0=1 → (¬⟨0⋅⟨1⋅0⟩⟩<0 → 0=1))
(0=1 → (¬⟨0⋅⟨1⋅0⟩⟩<1 → 0=1))
(0=1 → (¬⟨0⋅⟨1⋅1⟩⟩<0 → 0=1))
(0=1 → (¬⟨0⋅⟨1⋅1⟩⟩<1 → 0=1))
(0=1 → (¬⟨1⋅⟨0+0⟩⟩<0 → 0=1))
(0=1 → (¬⟨1⋅⟨0+0⟩⟩<1 → 0=1))
(0=1 → (¬⟨1⋅⟨0+1⟩⟩<0 → 0=1))
(0=1 → (¬⟨1⋅⟨0+1⟩⟩<1 → 0=1))
(0=1 → (¬⟨1⋅⟨1+0⟩⟩<0 → 0=1))
(0=1 → (¬⟨1⋅⟨1+0⟩⟩<1 → 0=1))
(0=1 → (¬⟨1⋅⟨1+1⟩⟩<0 → 0=1))
(0=1 → (¬⟨1⋅⟨1+1⟩⟩<1 → 0=1))
(0=1 → (¬⟨1⋅⟨0⋅0⟩⟩<0 → 0=1))
(0=1 → (¬⟨1⋅⟨0⋅0⟩⟩<1 → 0=1))
(0=1 → (¬⟨1⋅⟨0⋅1⟩⟩<0 → 0=1))
(0=1 → (¬⟨1⋅⟨0⋅1⟩⟩<1 → 0=1))
(0=1 → (¬⟨1⋅⟨1⋅0⟩⟩<0 → 0=1))
(0=1 → (¬⟨1⋅⟨1⋅0⟩⟩<1 → 0=1))
(0=1 → (¬⟨1⋅⟨1⋅1⟩⟩<0 → 0=1))
(0=1 → (¬⟨1⋅⟨1⋅1⟩⟩<1 → 0=1))
(0=1 → (¬⟨⟨0+0⟩⋅0⟩<0 → 0=1))
(0=1 → (¬⟨⟨0+0⟩⋅0⟩<1 → 0=1))
(0=1 → (¬⟨⟨0+0⟩⋅1⟩<0 → 0=1))
(0=1 → (¬⟨⟨0+0⟩⋅1⟩<1 → 0=1))
(0=1 → (¬⟨⟨0+1⟩⋅0⟩<0 → 0=1))
(0=1 → (¬⟨⟨0+1⟩⋅0⟩<1 → 0=1))
(0=1 → (¬⟨⟨0+1⟩⋅1⟩<0 → 0=1))
(0=1 → (¬⟨⟨0+1⟩⋅1⟩<1 → 0=1))
(0=1 → (¬⟨⟨1+0⟩⋅0⟩<0 → 0=1))
(0=1 → (¬⟨⟨1+0⟩⋅0⟩<1 → 0=1))
(0=1 → (¬⟨⟨1+0⟩⋅1⟩<0 → 0=1))
(0=1 → (¬⟨⟨1+0⟩⋅1⟩<1 → 0=1))
(0=1 → (¬⟨⟨1+1⟩⋅0⟩<0 → 0=1))
(0=1 → (¬⟨⟨1+1⟩⋅0⟩<1 → 0=1))
(0=1 → (¬⟨⟨1+1⟩⋅1⟩<0 → 0=1))
(0=1 → (¬⟨⟨1+1⟩⋅1⟩<1 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩⋅0⟩<0 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩⋅0⟩<1 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩⋅1⟩<0 → 0=1))
(0=1 → (¬⟨⟨0⋅0⟩⋅1⟩<1 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩⋅0⟩<0 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩⋅0⟩<1 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩⋅1⟩<0 → 0=1))
(0=1 → (¬⟨⟨0⋅1⟩⋅1⟩<1 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩⋅0⟩<0 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩⋅0⟩<1 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩⋅1⟩<0 → 0=1))
(0=1 → (¬⟨⟨1⋅0⟩⋅1⟩<1 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩⋅0⟩<0 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩⋅0⟩<1 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩⋅1⟩<0 → 0=1))
(0=1 → (¬⟨⟨1⋅1⟩⋅1⟩<1 → 0=1))
(0=1 → (¬¬¬0=⟨0+0⟩ → 0=1))
(0=1 → (¬¬¬0=⟨0+1⟩ → 0=1))
(0=1 → (¬¬¬0=⟨1+0⟩ → 0=1))
(0=1 → (¬¬¬0=⟨1+1⟩ → 0=1))
(0=1 → (¬¬¬0=⟨0⋅0⟩ → 0=1))
(0=1 → (¬¬¬0=⟨0⋅1⟩ → 0=1))
(0=1 → (¬¬¬0=⟨1⋅0⟩ → 0=1))
(0=1 → (¬¬¬0=⟨1⋅1⟩ → 0=1))
(0=1 → (¬¬¬1=⟨0+0⟩ → 0=1))
(0=1 → (¬¬¬1=⟨0+1⟩ → 0=1))
(0=1 → (¬¬¬1=⟨1+0⟩ → 0=1))
(0=1 → (¬¬¬1=⟨1+1⟩ → 0=1))
(0=1 → (¬¬¬1=⟨0⋅0⟩ → 0=1))
(0=1 → (¬¬¬1=⟨0⋅1⟩ → 0=1))
(0=1 → (¬¬¬1=⟨1⋅0⟩ → 0=1))
(0=1 → (¬¬¬1=⟨1⋅1⟩ → 0=1))
(0=1 → (¬¬¬⟨0+0⟩=0 → 0=1))
(0=1 → (¬¬¬⟨0+0⟩=1 → 0=1))
(0=1 → (¬¬¬⟨0+1⟩=0 → 0=1))
(0=1 → (¬¬¬⟨0+1⟩=1 → 0=1))
(0=1 → (¬¬¬⟨1+0⟩=0 → 0=1))
(0=1 → (¬¬¬⟨1+0⟩=1 → 0=1))
(0=1 → (¬¬¬⟨1+1⟩=0 → 0=1))
(0=1 → (¬¬¬⟨1+1⟩=1 → 0=1))
(0=1 → (¬¬¬⟨0⋅0⟩=0 → 0=1))
(0=1 → (¬¬¬⟨0⋅0⟩=1 → 0=1))
(0=1 → (¬¬¬⟨0⋅1⟩=0 → 0=1))
(0=1 → (¬¬¬⟨0⋅1⟩=1 → 0=1))
(0=1 → (¬¬¬⟨1⋅0⟩=0 → 0=1))
(0=1 → (¬¬¬⟨1⋅0⟩=1 → 0=1))
(0=1 → (¬¬¬⟨1⋅1⟩=0 → 0=1))
(0=1 → (¬¬¬⟨1⋅1⟩=1 → 0=1))
(0=1 → (¬¬¬0<⟨0+0⟩ → 0=1))
(0=1 → (¬¬¬0<⟨0+1⟩ → 0=1))
(0=1 → (¬¬¬0<⟨1+0⟩ → 0=1))
(0=1 → (¬¬¬0<⟨1+1⟩ → 0=1))
(0=1 → (¬¬¬0<⟨0⋅0⟩ → 0=1))
(0=1 → (¬¬¬0<⟨0⋅1⟩ → 0=1))
(0=1 → (¬¬¬0<⟨1⋅0⟩ → 0=1))
(0=1 → (¬¬¬0<⟨1⋅1⟩ → 0=1))
(0=1 → (¬¬¬1<⟨0+0⟩ → 0=1))
(0=1 → (¬¬¬1<⟨0+1⟩ → 0=1))
(0=1 → (¬¬¬1<⟨1+0⟩ → 0=1))
(0=1 → (¬¬¬1<⟨1+1⟩ → 0=1))
(0=1 → (¬¬¬1<⟨0⋅0⟩ → 0=1))
(0=1 → (¬¬¬1<⟨0⋅1⟩ → 0=1))
(0=1 → (¬¬¬1<⟨1⋅0⟩ → 0=1))
(0=1 → (¬¬¬1<⟨1⋅1⟩ → 0=1))
(0=1 → (¬¬¬⟨0+0⟩<0 → 0=1))
(0=1 → (¬¬¬⟨0+0⟩<1 → 0=1))
(0=1 → (¬¬¬⟨0+1⟩<0 → 0=1))
(0=1 → (¬¬¬⟨0+1⟩<1 → 0=1))
(0=1 → (¬¬¬⟨1+0⟩<0 → 0=1))
(0=1 → (¬¬¬⟨1+0⟩<1 → 0=1))
(0=1 → (¬¬¬⟨1+1⟩<0 → 0=1))
(0=1 → (¬¬¬⟨1+1⟩<1 → 0=1))
(0=1 → (¬¬¬⟨0⋅0⟩<0 → 0=1))
(0=1 → (¬¬¬⟨0⋅0⟩<1 → 0=1))
(0=1 → (¬¬¬⟨0⋅1⟩<0 → 0=1))
(0=1 → (¬¬¬⟨0⋅1⟩<1 → 0=1))
(0=1 → (¬¬¬⟨1⋅0⟩<0 → 0=1))
(0=1 → (¬¬¬⟨1⋅0⟩<1 → 0=1))
(0=1 → (¬¬¬⟨1⋅1⟩<0 → 0=1))
(0=1 → (¬¬¬⟨1⋅1⟩<1 → 0=1))
(0=1 → (¬¬¬¬¬0=0 → 0=1))
(0=1 → (¬¬¬¬¬0=1 → 0=1))
(0=1 → (¬¬¬¬¬1=0 → 0=1))
(0=1 → (¬¬¬¬¬1=1 → 0=1))
(0=1 → (¬¬¬¬¬0<0 → 0=1))
(0=1 → (¬¬¬¬¬0<1 → 0=1))
(0=1 → (¬¬¬¬¬1<0 → 0=1))
(0=1 → (¬¬¬¬¬1<1 → 0=1))
(0=1 → (¬¬¬¬∀x. 0=x → 0=1))
(0=1 → (¬¬¬¬∀x. 1=x → 0=1))
(0=1 → (¬¬¬¬∀x. x=0 → 0=1))
(0=1 → (¬¬¬¬∀x. x=1 → 0=1))
(0=1 → (¬¬¬¬∀x. x=x → 0=1))
(0=1 → (¬¬¬¬∀x. x=x → 0=1))
(0=1 → (¬¬¬¬∀x. 0<x → 0=1))
(0=1 → (¬¬¬¬∀x. 1<x → 0=1))
(0=1 → (¬¬¬¬∀x. x<0 → 0=1))
(0=1 → (¬¬¬¬∀x. x<1 → 0=1))
(0=1 → (¬¬¬¬∀x. x<x → 0=1))
(0=1 → (¬¬¬¬∀x. x<x → 0=1))
(0=1 → (¬¬¬∀y. 0=y → 0=1))
(0=1 → (¬¬¬∀y. 1=y → 0=1))
(0=1 → (¬¬¬∀y. y=0 → 0=1))
(0=1 → (¬¬¬∀y. y=1 → 0=1))
(0=1 → (¬¬¬∀y. 0<y → 0=1))
(0=1 → (¬¬¬∀y. 1<y → 0=1))
(0=1 → (¬¬¬∀y. y<0 → 0=1))
(0=1 → (¬¬¬∀y. y<1 → 0=1))
(0=1 → (¬¬¬∀x. ¬0=x → 0=1))
(0=1 → (¬¬¬∀x. ¬1=x → 0=1))
(0=1 → (¬¬¬∀x. ¬x=0 → 0=1))
(0=1 → (¬¬¬∀x. ¬x=1 → 0=1))
(0=1 → (¬¬¬∀x. ¬x=x → 0=1))
(0=1 → (¬¬¬∀x. ¬x=x → 0=1))
(0=1 → (¬¬¬∀x. ¬0<x → 0=1))
(0=1 → (¬¬¬∀x. ¬1<x → 0=1))
(0=1 → (¬¬¬∀x. ¬x<0 → 0=1))
(0=1 → (¬¬¬∀x. ¬x<1 → 0=1))
(0=1 → (¬¬¬∀x. ¬x<x → 0=1))
(0=1 → (¬¬¬∀x. ¬x<x → 0=1))
(0=1 → (¬¬∀z. 0=z → 0=1))
(0=1 → (¬¬∀x. 0=⟨0+x⟩ → 0=1))
(0=1 → (¬¬∀x. 0=⟨1+x⟩ → 0=1))
(0=1 → (¬¬∀x. 0=⟨x+0⟩ → 0=1))
(0=1 → (¬¬∀x. 0=⟨x+1⟩ → 0=1))
(0=1 → (¬¬∀x. 0=⟨x+x⟩ → 0=1))
(0=1 → (¬¬∀x. 0=⟨x+x⟩ → 0=1))
(0=1 → (¬¬∀x. 0=⟨0⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. 0=⟨1⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. 0=⟨x⋅0⟩ → 0=1))
(0=1 → (¬¬∀x. 0=⟨x⋅1⟩ → 0=1))
(0=1 → (¬¬∀x. 0=⟨x⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. 0=⟨x⋅x⟩ → 0=1))
(0=1 → (¬¬∀z. 1=z → 0=1))
(0=1 → (¬¬∀x. 1=⟨0+x⟩ → 0=1))
(0=1 → (¬¬∀x. 1=⟨1+x⟩ → 0=1))
(0=1 → (¬¬∀x. 1=⟨x+0⟩ → 0=1))
(0=1 → (¬¬∀x. 1=⟨x+1⟩ → 0=1))
(0=1 → (¬¬∀x. 1=⟨x+x⟩ → 0=1))
(0=1 → (¬¬∀x. 1=⟨x+x⟩ → 0=1))
(0=1 → (¬¬∀x. 1=⟨0⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. 1=⟨1⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. 1=⟨x⋅0⟩ → 0=1))
(0=1 → (¬¬∀x. 1=⟨x⋅1⟩ → 0=1))
(0=1 → (¬¬∀x. 1=⟨x⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. 1=⟨x⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨0+0⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨0+1⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨0+x⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨0+x⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨1+0⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨1+1⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨1+x⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨1+x⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨x+0⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨x+0⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨x+1⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨x+1⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨x+x⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨x+x⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨x+x⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨0⋅0⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨0⋅1⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨0⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨0⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨1⋅0⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨1⋅1⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨1⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨1⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨x⋅0⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨x⋅0⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨x⋅1⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨x⋅1⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨x⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨x⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. x=⟨x⋅x⟩ → 0=1))
(0=1 → (¬¬∀y. y=y → 0=1))
(0=1 → (¬¬∀y. y=y → 0=1))
(0=1 → (¬¬∀z. z=0 → 0=1))
(0=1 → (¬¬∀z. z=1 → 0=1))
(0=1 → (¬¬∀x. ⟨0+0⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨0+1⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨0+x⟩=0 → 0=1))
(0=1 → (¬¬∀x. ⟨0+x⟩=1 → 0=1))
(0=1 → (¬¬∀x. ⟨0+x⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨0+x⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨1+0⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨1+1⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨1+x⟩=0 → 0=1))
(0=1 → (¬¬∀x. ⟨1+x⟩=1 → 0=1))
(0=1 → (¬¬∀x. ⟨1+x⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨1+x⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨x+0⟩=0 → 0=1))
(0=1 → (¬¬∀x. ⟨x+0⟩=1 → 0=1))
(0=1 → (¬¬∀x. ⟨x+0⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨x+0⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨x+1⟩=0 → 0=1))
(0=1 → (¬¬∀x. ⟨x+1⟩=1 → 0=1))
(0=1 → (¬¬∀x. ⟨x+1⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨x+1⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨x+x⟩=0 → 0=1))
(0=1 → (¬¬∀x. ⟨x+x⟩=0 → 0=1))
(0=1 → (¬¬∀x. ⟨x+x⟩=1 → 0=1))
(0=1 → (¬¬∀x. ⟨x+x⟩=1 → 0=1))
(0=1 → (¬¬∀x. ⟨x+x⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨x+x⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨x+x⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨0⋅0⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨0⋅1⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨0⋅x⟩=0 → 0=1))
(0=1 → (¬¬∀x. ⟨0⋅x⟩=1 → 0=1))
(0=1 → (¬¬∀x. ⟨0⋅x⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨0⋅x⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨1⋅0⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨1⋅1⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨1⋅x⟩=0 → 0=1))
(0=1 → (¬¬∀x. ⟨1⋅x⟩=1 → 0=1))
(0=1 → (¬¬∀x. ⟨1⋅x⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨1⋅x⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅0⟩=0 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅0⟩=1 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅0⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅0⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅1⟩=0 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅1⟩=1 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅1⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅1⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅x⟩=0 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅x⟩=0 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅x⟩=1 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅x⟩=1 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅x⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅x⟩=x → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅x⟩=x → 0=1))
(0=1 → (¬¬∀z. 0<z → 0=1))
(0=1 → (¬¬∀x. 0<⟨0+x⟩ → 0=1))
(0=1 → (¬¬∀x. 0<⟨1+x⟩ → 0=1))
(0=1 → (¬¬∀x. 0<⟨x+0⟩ → 0=1))
(0=1 → (¬¬∀x. 0<⟨x+1⟩ → 0=1))
(0=1 → (¬¬∀x. 0<⟨x+x⟩ → 0=1))
(0=1 → (¬¬∀x. 0<⟨x+x⟩ → 0=1))
(0=1 → (¬¬∀x. 0<⟨0⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. 0<⟨1⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. 0<⟨x⋅0⟩ → 0=1))
(0=1 → (¬¬∀x. 0<⟨x⋅1⟩ → 0=1))
(0=1 → (¬¬∀x. 0<⟨x⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. 0<⟨x⋅x⟩ → 0=1))
(0=1 → (¬¬∀z. 1<z → 0=1))
(0=1 → (¬¬∀x. 1<⟨0+x⟩ → 0=1))
(0=1 → (¬¬∀x. 1<⟨1+x⟩ → 0=1))
(0=1 → (¬¬∀x. 1<⟨x+0⟩ → 0=1))
(0=1 → (¬¬∀x. 1<⟨x+1⟩ → 0=1))
(0=1 → (¬¬∀x. 1<⟨x+x⟩ → 0=1))
(0=1 → (¬¬∀x. 1<⟨x+x⟩ → 0=1))
(0=1 → (¬¬∀x. 1<⟨0⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. 1<⟨1⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. 1<⟨x⋅0⟩ → 0=1))
(0=1 → (¬¬∀x. 1<⟨x⋅1⟩ → 0=1))
(0=1 → (¬¬∀x. 1<⟨x⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. 1<⟨x⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨0+0⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨0+1⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨0+x⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨0+x⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨1+0⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨1+1⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨1+x⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨1+x⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨x+0⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨x+0⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨x+1⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨x+1⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨x+x⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨x+x⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨x+x⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨0⋅0⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨0⋅1⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨0⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨0⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨1⋅0⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨1⋅1⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨1⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨1⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨x⋅0⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨x⋅0⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨x⋅1⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨x⋅1⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨x⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨x⋅x⟩ → 0=1))
(0=1 → (¬¬∀x. x<⟨x⋅x⟩ → 0=1))
(0=1 → (¬¬∀y. y<y → 0=1))
(0=1 → (¬¬∀y. y<y → 0=1))
(0=1 → (¬¬∀z. z<0 → 0=1))
(0=1 → (¬¬∀z. z<1 → 0=1))
(0=1 → (¬¬∀x. ⟨0+0⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨0+1⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨0+x⟩<0 → 0=1))
(0=1 → (¬¬∀x. ⟨0+x⟩<1 → 0=1))
(0=1 → (¬¬∀x. ⟨0+x⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨0+x⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨1+0⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨1+1⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨1+x⟩<0 → 0=1))
(0=1 → (¬¬∀x. ⟨1+x⟩<1 → 0=1))
(0=1 → (¬¬∀x. ⟨1+x⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨1+x⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨x+0⟩<0 → 0=1))
(0=1 → (¬¬∀x. ⟨x+0⟩<1 → 0=1))
(0=1 → (¬¬∀x. ⟨x+0⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨x+0⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨x+1⟩<0 → 0=1))
(0=1 → (¬¬∀x. ⟨x+1⟩<1 → 0=1))
(0=1 → (¬¬∀x. ⟨x+1⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨x+1⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨x+x⟩<0 → 0=1))
(0=1 → (¬¬∀x. ⟨x+x⟩<0 → 0=1))
(0=1 → (¬¬∀x. ⟨x+x⟩<1 → 0=1))
(0=1 → (¬¬∀x. ⟨x+x⟩<1 → 0=1))
(0=1 → (¬¬∀x. ⟨x+x⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨x+x⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨x+x⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨0⋅0⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨0⋅1⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨0⋅x⟩<0 → 0=1))
(0=1 → (¬¬∀x. ⟨0⋅x⟩<1 → 0=1))
(0=1 → (¬¬∀x. ⟨0⋅x⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨0⋅x⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨1⋅0⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨1⋅1⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨1⋅x⟩<0 → 0=1))
(0=1 → (¬¬∀x. ⟨1⋅x⟩<1 → 0=1))
(0=1 → (¬¬∀x. ⟨1⋅x⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨1⋅x⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅0⟩<0 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅0⟩<1 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅0⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅0⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅1⟩<0 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅1⟩<1 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅1⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅1⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅x⟩<0 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅x⟩<0 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅x⟩<1 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅x⟩<1 → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅x⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅x⟩<x → 0=1))
(0=1 → (¬¬∀x. ⟨x⋅x⟩<x → 0=1))
(0=1 → (¬¬∀y. ¬0=y → 0=1))
(0=1 → (¬¬∀y. ¬1=y → 0=1))
(0=1 → (¬¬∀y. ¬y=0 → 0=1))
(0=1 → (¬¬∀y. ¬y=1 → 0=1))
(0=1 → (¬¬∀y. ¬0<y → 0=1))
(0=1 → (¬¬∀y. ¬1<y → 0=1))
(0=1 → (¬¬∀y. ¬y<0 → 0=1))
(0=1 → (¬¬∀y. ¬y<1 → 0=1))
(0=1 → (¬¬∀x. ¬¬0=x → 0=1))
(0=1 → (¬¬∀x. ¬¬1=x → 0=1))
(0=1 → (¬¬∀x. ¬¬x=0 → 0=1))
(0=1 → (¬¬∀x. ¬¬x=1 → 0=1))
(0=1 → (¬¬∀x. ¬¬x=x → 0=1))
(0=1 → (¬¬∀x. ¬¬x=x → 0=1))
(0=1 → (¬¬∀x. ¬¬0<x → 0=1))
(0=1 → (¬¬∀x. ¬¬1<x → 0=1))
(0=1 → (¬¬∀x. ¬¬x<0 → 0=1))
(0=1 → (¬¬∀x. ¬¬x<1 → 0=1))
(0=1 → (¬¬∀x. ¬¬x<x → 0=1))
(0=1 → (¬¬∀x. ¬¬x<x → 0=1))
(0=1 → (¬¬∀y. ∀x. x=y → 0=1))
(0=1 → (¬¬∀x. ∀y. x=y → 0=1))
(0=1 → (¬¬∀x. ∀y. y=x → 0=1))
(0=1 → (¬¬∀y. ∀x. y=x → 0=1))
(0=1 → (¬¬∀y. ∀x. x<y → 0=1))
(0=1 → (¬¬∀x. ∀y. x<y → 0=1))
(0=1 → (¬¬∀x. ∀y. y<x → 0=1))
(0=1 → (¬¬∀y. ∀x. y<x → 0=1))
(0=1 → (¬∀x3. 0=x3 → 0=1))
(0=1 → (¬∀y. 0=⟨0+y⟩ → 0=1))
(0=1 → (¬∀y. 0=⟨1+y⟩ → 0=1))
(0=1 → (¬∀y. 0=⟨y+0⟩ → 0=1))
(0=1 → (¬∀y. 0=⟨y+1⟩ → 0=1))
(0=1 → (¬∀y. 0=⟨0⋅y⟩ → 0=1))
(0=1 → (¬∀y. 0=⟨1⋅y⟩ → 0=1))
(0=1 → (¬∀y. 0=⟨y⋅0⟩ → 0=1))
(0=1 → (¬∀y. 0=⟨y⋅1⟩ → 0=1))
(0=1 → (¬∀x3. 1=x3 → 0=1))
(0=1 → (¬∀y. 1=⟨0+y⟩ → 0=1))
(0=1 → (¬∀y. 1=⟨1+y⟩ → 0=1))
(0=1 → (¬∀y. 1=⟨y+0⟩ → 0=1))
(0=1 → (¬∀y. 1=⟨y+1⟩ → 0=1))
(0=1 → (¬∀y. 1=⟨0⋅y⟩ → 0=1))
(0=1 → (¬∀y. 1=⟨1⋅y⟩ → 0=1))
(0=1 → (¬∀y. 1=⟨y⋅0⟩ → 0=1))
(0=1 → (¬∀y. 1=⟨y⋅1⟩ → 0=1))
(0=1 → (¬∀y. y=⟨0+0⟩ → 0=1))
(0=1 → (¬∀y. y=⟨0+1⟩ → 0=1))
(0=1 → (¬∀y. y=⟨1+0⟩ → 0=1))
(0=1 → (¬∀y. y=⟨1+1⟩ → 0=1))
(0=1 → (¬∀y. y=⟨0⋅0⟩ → 0=1))
(0=1 → (¬∀y. y=⟨0⋅1⟩ → 0=1))
(0=1 → (¬∀y. y=⟨1⋅0⟩ → 0=1))
(0=1 → (¬∀y. y=⟨1⋅1⟩ → 0=1))
(0=1 → (¬∀y. ⟨0+0⟩=y → 0=1))
(0=1 → (¬∀y. ⟨0+1⟩=y → 0=1))
(0=1 → (¬∀y. ⟨1+0⟩=y → 0=1))
(0=1 → (¬∀y. ⟨1+1⟩=y → 0=1))
(0=1 → (¬∀y. ⟨0⋅0⟩=y → 0=1))
(0=1 → (¬∀y. ⟨0⋅1⟩=y → 0=1))
(0=1 → (¬∀y. ⟨1⋅0⟩=y → 0=1))
(0=1 → (¬∀y. ⟨1⋅1⟩=y → 0=1))
(0=1 → (¬∀x3. x3=0 → 0=1))
(0=1 → (¬∀x3. x3=1 → 0=1))
(0=1 → (¬∀y. ⟨0+y⟩=0 → 0=1))
(0=1 → (¬∀y. ⟨0+y⟩=1 → 0=1))
(0=1 → (¬∀y. ⟨1+y⟩=0 → 0=1))
(0=1 → (¬∀y. ⟨1+y⟩=1 → 0=1))
(0=1 → (¬∀y. ⟨y+0⟩=0 → 0=1))
(0=1 → (¬∀y. ⟨y+0⟩=1 → 0=1))
(0=1 → (¬∀y. ⟨y+1⟩=0 → 0=1))
(0=1 → (¬∀y. ⟨y+1⟩=1 → 0=1))
(0=1 → (¬∀y. ⟨0⋅y⟩=0 → 0=1))
(0=1 → (¬∀y. ⟨0⋅y⟩=1 → 0=1))
(0=1 → (¬∀y. ⟨1⋅y⟩=0 → 0=1))
(0=1 → (¬∀y. ⟨1⋅y⟩=1 → 0=1))
(0=1 → (¬∀y. ⟨y⋅0⟩=0 → 0=1))
(0=1 → (¬∀y. ⟨y⋅0⟩=1 → 0=1))
(0=1 → (¬∀y. ⟨y⋅1⟩=0 → 0=1))
(0=1 → (¬∀y. ⟨y⋅1⟩=1 → 0=1))
(0=1 → (¬∀x3. 0<x3 → 0=1))
(0=1 → (¬∀y. 0<⟨0+y⟩ → 0=1))
(0=1 → (¬∀y. 0<⟨1+y⟩ → 0=1))
(0=1 → (¬∀y. 0<⟨y+0⟩ → 0=1))
(0=1 → (¬∀y. 0<⟨y+1⟩ → 0=1))
(0=1 → (¬∀y. 0<⟨0⋅y⟩ → 0=1))
(0=1 → (¬∀y. 0<⟨1⋅y⟩ → 0=1))
(0=1 → (¬∀y. 0<⟨y⋅0⟩ → 0=1))
(0=1 → (¬∀y. 0<⟨y⋅1⟩ → 0=1))
(0=1 → (¬∀x3. 1<x3 → 0=1))
(0=1 → (¬∀y. 1<⟨0+y⟩ → 0=1))
(0=1 → (¬∀y. 1<⟨1+y⟩ → 0=1))
(0=1 → (¬∀y. 1<⟨y+0⟩ → 0=1))
(0=1 → (¬∀y. 1<⟨y+1⟩ → 0=1))
(0=1 → (¬∀y. 1<⟨0⋅y⟩ → 0=1))
(0=1 → (¬∀y. 1<⟨1⋅y⟩ → 0=1))
(0=1 → (¬∀y. 1<⟨y⋅0⟩ → 0=1))
(0=1 → (¬∀y. 1<⟨y⋅1⟩ → 0=1))
(0=1 → (¬∀y. y<⟨0+0⟩ → 0=1))
(0=1 → (¬∀y. y<⟨0+1⟩ → 0=1))
(0=1 → (¬∀y. y<⟨1+0⟩ → 0=1))
(0=1 → (¬∀y. y<⟨1+1⟩ → 0=1))
(0=1 → (¬∀y. y<⟨0⋅0⟩ → 0=1))
(0=1 → (¬∀y. y<⟨0⋅1⟩ → 0=1))
(0=1 → (¬∀y. y<⟨1⋅0⟩ → 0=1))
(0=1 → (¬∀y. y<⟨1⋅1⟩ → 0=1))
(0=1 → (¬∀y. ⟨0+0⟩<y → 0=1))
(0=1 → (¬∀y. ⟨0+1⟩<y → 0=1))
(0=1 → (¬∀y. ⟨1+0⟩<y → 0=1))
(0=1 → (¬∀y. ⟨1+1⟩<y → 0=1))
(0=1 → (¬∀y. ⟨0⋅0⟩<y → 0=1))
(0=1 → (¬∀y. ⟨0⋅1⟩<y → 0=1))
(0=1 → (¬∀y. ⟨1⋅0⟩<y → 0=1))
(0=1 → (¬∀y. ⟨1⋅1⟩<y → 0=1))
(0=1 → (¬∀x3. x3<0 → 0=1))
(0=1 → (¬∀x3. x3<1 → 0=1))
(0=1 → (¬∀y. ⟨0+y⟩<0 → 0=1))
(0=1 → (¬∀y. ⟨0+y⟩<1 → 0=1))
(0=1 → (¬∀y. ⟨1+y⟩<0 → 0=1))
(0=1 → (¬∀y. ⟨1+y⟩<1 → 0=1))
(0=1 → (¬∀y. ⟨y+0⟩<0 → 0=1))
(0=1 → (¬∀y. ⟨y+0⟩<1 → 0=1))
(0=1 → (¬∀y. ⟨y+1⟩<0 → 0=1))
(0=1 → (¬∀y. ⟨y+1⟩<1 → 0=1))
(0=1 → (¬∀y. ⟨0⋅y⟩<0 → 0=1))
(0=1 → (¬∀y. ⟨0⋅y⟩<1 → 0=1))
(0=1 → (¬∀y. ⟨1⋅y⟩<0 → 0=1))
(0=1 → (¬∀y. ⟨1⋅y⟩<1 → 0=1))
(0=1 → (¬∀y. ⟨y⋅0⟩<0 → 0=1))
(0=1 → (¬∀y. ⟨y⋅0⟩<1 → 0=1))
(0=1 → (¬∀y. ⟨y⋅1⟩<0 → 0=1))
(0=1 → (¬∀y. ⟨y⋅1⟩<1 → 0=1))
(0=1 → (¬∀z. ¬0=z → 0=1))
(0=1 → (¬∀x. ¬0=⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. ¬0=⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. ¬0=⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. ¬0=⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. ¬0=⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. ¬0=⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. ¬0=⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬0=⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬0=⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. ¬0=⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. ¬0=⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬0=⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀z. ¬1=z → 0=1))
(0=1 → (¬∀x. ¬1=⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. ¬1=⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. ¬1=⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. ¬1=⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. ¬1=⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. ¬1=⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. ¬1=⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬1=⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬1=⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. ¬1=⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. ¬1=⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬1=⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨0+0⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨0+1⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨1+0⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨1+1⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨0⋅0⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨0⋅1⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨1⋅0⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨1⋅1⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬x=⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀y. ¬y=y → 0=1))
(0=1 → (¬∀y. ¬y=y → 0=1))
(0=1 → (¬∀z. ¬z=0 → 0=1))
(0=1 → (¬∀z. ¬z=1 → 0=1))
(0=1 → (¬∀x. ¬⟨0+0⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨0+1⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨0+x⟩=0 → 0=1))
(0=1 → (¬∀x. ¬⟨0+x⟩=1 → 0=1))
(0=1 → (¬∀x. ¬⟨0+x⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨0+x⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨1+0⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨1+1⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨1+x⟩=0 → 0=1))
(0=1 → (¬∀x. ¬⟨1+x⟩=1 → 0=1))
(0=1 → (¬∀x. ¬⟨1+x⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨1+x⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨x+0⟩=0 → 0=1))
(0=1 → (¬∀x. ¬⟨x+0⟩=1 → 0=1))
(0=1 → (¬∀x. ¬⟨x+0⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨x+0⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨x+1⟩=0 → 0=1))
(0=1 → (¬∀x. ¬⟨x+1⟩=1 → 0=1))
(0=1 → (¬∀x. ¬⟨x+1⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨x+1⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨x+x⟩=0 → 0=1))
(0=1 → (¬∀x. ¬⟨x+x⟩=0 → 0=1))
(0=1 → (¬∀x. ¬⟨x+x⟩=1 → 0=1))
(0=1 → (¬∀x. ¬⟨x+x⟩=1 → 0=1))
(0=1 → (¬∀x. ¬⟨x+x⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨x+x⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨x+x⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨0⋅0⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨0⋅1⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨0⋅x⟩=0 → 0=1))
(0=1 → (¬∀x. ¬⟨0⋅x⟩=1 → 0=1))
(0=1 → (¬∀x. ¬⟨0⋅x⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨0⋅x⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨1⋅0⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨1⋅1⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨1⋅x⟩=0 → 0=1))
(0=1 → (¬∀x. ¬⟨1⋅x⟩=1 → 0=1))
(0=1 → (¬∀x. ¬⟨1⋅x⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨1⋅x⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅0⟩=0 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅0⟩=1 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅0⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅0⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅1⟩=0 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅1⟩=1 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅1⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅1⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅x⟩=0 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅x⟩=0 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅x⟩=1 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅x⟩=1 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅x⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅x⟩=x → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅x⟩=x → 0=1))
(0=1 → (¬∀z. ¬0<z → 0=1))
(0=1 → (¬∀x. ¬0<⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. ¬0<⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. ¬0<⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. ¬0<⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. ¬0<⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. ¬0<⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. ¬0<⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬0<⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬0<⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. ¬0<⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. ¬0<⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬0<⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀z. ¬1<z → 0=1))
(0=1 → (¬∀x. ¬1<⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. ¬1<⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. ¬1<⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. ¬1<⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. ¬1<⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. ¬1<⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. ¬1<⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬1<⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬1<⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. ¬1<⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. ¬1<⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬1<⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨0+0⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨0+1⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨0+x⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨1+0⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨1+1⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨1+x⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨x+0⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨x+1⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨x+x⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨0⋅0⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨0⋅1⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨0⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨1⋅0⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨1⋅1⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨1⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨x⋅0⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨x⋅1⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀x. ¬x<⟨x⋅x⟩ → 0=1))
(0=1 → (¬∀y. ¬y<y → 0=1))
(0=1 → (¬∀y. ¬y<y → 0=1))
(0=1 → (¬∀z. ¬z<0 → 0=1))
(0=1 → (¬∀z. ¬z<1 → 0=1))
(0=1 → (¬∀x. ¬⟨0+0⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨0+1⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨0+x⟩<0 → 0=1))
(0=1 → (¬∀x. ¬⟨0+x⟩<1 → 0=1))
(0=1 → (¬∀x. ¬⟨0+x⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨0+x⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨1+0⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨1+1⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨1+x⟩<0 → 0=1))
(0=1 → (¬∀x. ¬⟨1+x⟩<1 → 0=1))
(0=1 → (¬∀x. ¬⟨1+x⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨1+x⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨x+0⟩<0 → 0=1))
(0=1 → (¬∀x. ¬⟨x+0⟩<1 → 0=1))
(0=1 → (¬∀x. ¬⟨x+0⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨x+0⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨x+1⟩<0 → 0=1))
(0=1 → (¬∀x. ¬⟨x+1⟩<1 → 0=1))
(0=1 → (¬∀x. ¬⟨x+1⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨x+1⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨x+x⟩<0 → 0=1))
(0=1 → (¬∀x. ¬⟨x+x⟩<0 → 0=1))
(0=1 → (¬∀x. ¬⟨x+x⟩<1 → 0=1))
(0=1 → (¬∀x. ¬⟨x+x⟩<1 → 0=1))
(0=1 → (¬∀x. ¬⟨x+x⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨x+x⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨x+x⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨0⋅0⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨0⋅1⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨0⋅x⟩<0 → 0=1))
(0=1 → (¬∀x. ¬⟨0⋅x⟩<1 → 0=1))
(0=1 → (¬∀x. ¬⟨0⋅x⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨0⋅x⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨1⋅0⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨1⋅1⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨1⋅x⟩<0 → 0=1))
(0=1 → (¬∀x. ¬⟨1⋅x⟩<1 → 0=1))
(0=1 → (¬∀x. ¬⟨1⋅x⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨1⋅x⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅0⟩<0 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅0⟩<1 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅0⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅0⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅1⟩<0 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅1⟩<1 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅1⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅1⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅x⟩<0 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅x⟩<0 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅x⟩<1 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅x⟩<1 → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅x⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅x⟩<x → 0=1))
(0=1 → (¬∀x. ¬⟨x⋅x⟩<x → 0=1))
(0=1 → (¬∀y. ¬¬0=y → 0=1))
(0=1 → (¬∀y. ¬¬1=y → 0=1))
(0=1 → (¬∀y. ¬¬y=0 → 0=1))
(0=1 → (¬∀y. ¬¬y=1 → 0=1))
(0=1 → (¬∀y. ¬¬0<y → 0=1))
(0=1 → (¬∀y. ¬¬1<y → 0=1))
(0=1 → (¬∀y. ¬¬y<0 → 0=1))
(0=1 → (¬∀y. ¬¬y<1 → 0=1))
(0=1 → (¬∀x. ¬¬¬0=x → 0=1))
(0=1 → (¬∀x. ¬¬¬1=x → 0=1))
(0=1 → (¬∀x. ¬¬¬x=0 → 0=1))
(0=1 → (¬∀x. ¬¬¬x=1 → 0=1))
(0=1 → (¬∀x. ¬¬¬x=x → 0=1))
(0=1 → (¬∀x. ¬¬¬x=x → 0=1))
(0=1 → (¬∀x. ¬¬¬0<x → 0=1))
(0=1 → (¬∀x. ¬¬¬1<x → 0=1))
(0=1 → (¬∀x. ¬¬¬x<0 → 0=1))
(0=1 → (¬∀x. ¬¬¬x<1 → 0=1))
(0=1 → (¬∀x. ¬¬¬x<x → 0=1))
(0=1 → (¬∀x. ¬¬¬x<x → 0=1))
(0=1 → (¬∀y. ¬∀x. x=y → 0=1))
(0=1 → (¬∀x. ¬∀y. x=y → 0=1))
(0=1 → (¬∀x. ¬∀y. y=x → 0=1))
(0=1 → (¬∀y. ¬∀x. y=x → 0=1))
(0=1 → (¬∀y. ¬∀x. x<y → 0=1))
(0=1 → (¬∀x. ¬∀y. x<y → 0=1))
(0=1 → (¬∀x. ¬∀y. y<x → 0=1))
(0=1 → (¬∀y. ¬∀x. y<x → 0=1))
(0=1 → (¬∀z. ∀x. x=z → 0=1))
(0=1 → (¬∀x. ∀z. x=z → 0=1))
(0=1 → (¬∀x. ∀z. z=x → 0=1))
(0=1 → (¬∀z. ∀x. z=x → 0=1))
(0=1 → (¬∀z. ∀x. x<z → 0=1))
(0=1 → (¬∀x. ∀z. x<z → 0=1))
(0=1 → (¬∀x. ∀z. z<x → 0=1))
(0=1 → (¬∀z. ∀x. z<x → 0=1))
(0=1 → (¬∀y. ∀x. ¬x=y → 0=1))
(0=1 → (¬∀x. ∀y. ¬x=y → 0=1))
(0=1 → (¬∀x. ∀y. ¬y=x → 0=1))
(0=1 → (¬∀y. ∀x. ¬y=x → 0=1))
(0=1 → (¬∀y. ∀x. ¬x<y → 0=1))
(0=1 → (¬∀x. ∀y. ¬x<y → 0=1))
(0=1 → (¬∀x. ∀y. ¬y<x → 0=1))
(0=1 → (¬∀y. ∀x. ¬y<x → 0=1))
(0=1 → (¬(0=0 → 0=0) → 0=1))
(0=1 → (¬(0=0 → 0=1) → 0=1))
(0=1 → (¬(0=0 → 1=0) → 0=1))
(0=1 → (¬(0=0 → 1=1) → 0=1))
(0=1 → (¬(0=0 → 0<0) → 0=1))
(0=1 → (¬(0=0 → 0<1) → 0=1))
(0=1 → (¬(0=0 → 1<0) → 0=1))
(0=1 → (¬(0=0 → 1<1) → 0=1))
(0=1 → (¬(0=1 → 0=0) → 0=1))
(0=1 → (¬(0=1 → 0=1) → 0=1))
(0=1 → (¬(0=1 → 1=0) → 0=1))
(0=1 → (¬(0=1 → 1=1) → 0=1))
(0=1 → (¬(0=1 → 0<0) → 0=1))
(0=1 → (¬(0=1 → 0<1) → 0=1))
(0=1 → (¬(0=1 → 1<0) → 0=1))
(0=1 → (¬(0=1 → 1<1) → 0=1))
(0=1 → (¬(1=0 → 0=0) → 0=1))
(0=1 → (¬(1=0 → 0=1) → 0=1))
(0=1 → (¬(1=0 → 1=0) → 0=1))
(0=1 → (¬(1=0 → 1=1) → 0=1))
(0=1 → (¬(1=0 → 0<0) → 0=1))
(0=1 → (¬(1=0 → 0<1) → 0=1))
(0=1 → (¬(1=0 → 1<0) → 0=1))
(0=1 → (¬(1=0 → 1<1) → 0=1))
(0=1 → (¬(1=1 → 0=0) → 0=1))
(0=1 → (¬(1=1 → 0=1) → 0=1))
(0=1 → (¬(1=1 → 1=0) → 0=1))
(0=1 → (¬(1=1 → 1=1) → 0=1))
(0=1 → (¬(1=1 → 0<0) → 0=1))
(0=1 → (¬(1=1 → 0<1) → 0=1))
(0=1 → (¬(1=1 → 1<0) → 0=1))
(0=1 → (¬(1=1 → 1<1) → 0=1))
(0=1 → (¬(0<0 → 0=0) → 0=1))
(0=1 → (¬(0<0 → 0=1) → 0=1))
(0=1 → (¬(0<0 → 1=0) → 0=1))
(0=1 → (¬(0<0 → 1=1) → 0=1))
(0=1 → (¬(0<0 → 0<0) → 0=1))
(0=1 → (¬(0<0 → 0<1) → 0=1))
(0=1 → (¬(0<0 → 1<0) → 0=1))
(0=1 → (¬(0<0 → 1<1) → 0=1))
(0=1 → (¬(0<1 → 0=0) → 0=1))
(0=1 → (¬(0<1 → 0=1) → 0=1))
(0=1 → (¬(0<1 → 1=0) → 0=1))
(0=1 → (¬(0<1 → 1=1) → 0=1))
(0=1 → (¬(0<1 → 0<0) → 0=1))
(0=1 → (¬(0<1 → 0<1) → 0=1))
(0=1 → (¬(0<1 → 1<0) → 0=1))
(0=1 → (¬(0<1 → 1<1) → 0=1))
(0=1 → (¬(1<0 → 0=0) → 0=1))
(0=1 → (¬(1<0 → 0=1) → 0=1))
(0=1 → (¬(1<0 → 1=0) → 0=1))
(0=1 → (¬(1<0 → 1=1) → 0=1))
(0=1 → (¬(1<0 → 0<0) → 0=1))
(0=1 → (¬(1<0 → 0<1) → 0=1))
(0=1 → (¬(1<0 → 1<0) → 0=1))
(0=1 → (¬(1<0 → 1<1) → 0=1))
(0=1 → (¬(1<1 → 0=0) → 0=1))
(0=1 → (¬(1<1 → 0=1) → 0=1))
(0=1 → (¬(1<1 → 1=0) → 0=1))
(0=1 → (¬(1<1 → 1=1) → 0=1))
(0=1 → (¬(1<1 → 0<0) → 0=1))
(0=1 → (¬(1<1 → 0<1) → 0=1))
(0=1 → (¬(1<1 → 1<0) → 0=1))
(0=1 → (¬(1<1 → 1<1) → 0=1))
(0=1 → (∀x4. 0=x4 → 0=1))
(0=1 → (∀z. 0=⟨0+z⟩ → 0=1))
(0=1 → (∀x. 0=⟨0+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀z. 0=⟨1+z⟩ → 0=1))
(0=1 → (∀x. 0=⟨1+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀y. 0=⟨y+y⟩ → 0=1))
(0=1 → (∀y. 0=⟨y+y⟩ → 0=1))
(0=1 → (∀z. 0=⟨z+0⟩ → 0=1))
(0=1 → (∀z. 0=⟨z+1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+0⟩+0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+0⟩+1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+1⟩+0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+1⟩+1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅0⟩+0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅0⟩+1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅1⟩+0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅1⟩+1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀z. 0=⟨0⋅z⟩ → 0=1))
(0=1 → (∀x. 0=⟨0⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀z. 0=⟨1⋅z⟩ → 0=1))
(0=1 → (∀x. 0=⟨1⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀y. 0=⟨y⋅y⟩ → 0=1))
(0=1 → (∀y. 0=⟨y⋅y⟩ → 0=1))
(0=1 → (∀z. 0=⟨z⋅0⟩ → 0=1))
(0=1 → (∀z. 0=⟨z⋅1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x4. 1=x4 → 0=1))
(0=1 → (∀z. 1=⟨0+z⟩ → 0=1))
(0=1 → (∀x. 1=⟨0+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀z. 1=⟨1+z⟩ → 0=1))
(0=1 → (∀x. 1=⟨1+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀y. 1=⟨y+y⟩ → 0=1))
(0=1 → (∀y. 1=⟨y+y⟩ → 0=1))
(0=1 → (∀z. 1=⟨z+0⟩ → 0=1))
(0=1 → (∀z. 1=⟨z+1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+0⟩+0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+0⟩+1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+1⟩+0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+1⟩+1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅0⟩+0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅0⟩+1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅1⟩+0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅1⟩+1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀z. 1=⟨0⋅z⟩ → 0=1))
(0=1 → (∀x. 1=⟨0⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀z. 1=⟨1⋅z⟩ → 0=1))
(0=1 → (∀x. 1=⟨1⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀y. 1=⟨y⋅y⟩ → 0=1))
(0=1 → (∀y. 1=⟨y⋅y⟩ → 0=1))
(0=1 → (∀z. 1=⟨z⋅0⟩ → 0=1))
(0=1 → (∀z. 1=⟨z⋅1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+0⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+0⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+0⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+0⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+1⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+1⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+1⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+1⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+x⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+x⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+x⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+x⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+0⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+0⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+0⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+0⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+1⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+1⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+1⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+1⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+x⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+x⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+x⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+x⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+0⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+0⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+0⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+0⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+0⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+0⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+0⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+1⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+1⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+1⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+1⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+1⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+1⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+1⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅0⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅0⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅1⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅1⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅0⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅0⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅1⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅1⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀y. y=⟨0+y⟩ → 0=1))
(0=1 → (∀y. y=⟨0+y⟩ → 0=1))
(0=1 → (∀y. y=⟨1+y⟩ → 0=1))
(0=1 → (∀y. y=⟨1+y⟩ → 0=1))
(0=1 → (∀y. y=⟨y+0⟩ → 0=1))
(0=1 → (∀y. y=⟨y+0⟩ → 0=1))
(0=1 → (∀y. y=⟨y+1⟩ → 0=1))
(0=1 → (∀y. y=⟨y+1⟩ → 0=1))
(0=1 → (∀y. y=⟨0⋅y⟩ → 0=1))
(0=1 → (∀y. y=⟨0⋅y⟩ → 0=1))
(0=1 → (∀y. y=⟨1⋅y⟩ → 0=1))
(0=1 → (∀y. y=⟨1⋅y⟩ → 0=1))
(0=1 → (∀y. y=⟨y⋅0⟩ → 0=1))
(0=1 → (∀y. y=⟨y⋅0⟩ → 0=1))
(0=1 → (∀y. y=⟨y⋅1⟩ → 0=1))
(0=1 → (∀y. y=⟨y⋅1⟩ → 0=1))
(0=1 → (∀z. z=z → 0=1))
(0=1 → (∀z. z=z → 0=1))
(0=1 → (∀z. z=⟨0+0⟩ → 0=1))
(0=1 → (∀z. z=⟨0+1⟩ → 0=1))
(0=1 → (∀z. z=⟨1+0⟩ → 0=1))
(0=1 → (∀z. z=⟨1+1⟩ → 0=1))
(0=1 → (∀z. z=⟨0⋅0⟩ → 0=1))
(0=1 → (∀z. z=⟨0⋅1⟩ → 0=1))
(0=1 → (∀z. z=⟨1⋅0⟩ → 0=1))
(0=1 → (∀z. z=⟨1⋅1⟩ → 0=1))
(0=1 → (∀z. ⟨0+0⟩=z → 0=1))
(0=1 → (∀x. ⟨0+0⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ⟨0+1⟩=z → 0=1))
(0=1 → (∀x. ⟨0+1⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ⟨1+0⟩=z → 0=1))
(0=1 → (∀x. ⟨1+0⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ⟨1+1⟩=z → 0=1))
(0=1 → (∀x. ⟨1+1⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ⟨0⋅0⟩=z → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ⟨0⋅1⟩=z → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ⟨1⋅0⟩=z → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ⟨1⋅1⟩=z → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0=1))
(0=1 → (∀y. ⟨0+y⟩=y → 0=1))
(0=1 → (∀y. ⟨0+y⟩=y → 0=1))
(0=1 → (∀y. ⟨1+y⟩=y → 0=1))
(0=1 → (∀y. ⟨1+y⟩=y → 0=1))
(0=1 → (∀y. ⟨y+0⟩=y → 0=1))
(0=1 → (∀y. ⟨y+0⟩=y → 0=1))
(0=1 → (∀y. ⟨y+1⟩=y → 0=1))
(0=1 → (∀y. ⟨y+1⟩=y → 0=1))
(0=1 → (∀y. ⟨0⋅y⟩=y → 0=1))
(0=1 → (∀y. ⟨0⋅y⟩=y → 0=1))
(0=1 → (∀y. ⟨1⋅y⟩=y → 0=1))
(0=1 → (∀y. ⟨1⋅y⟩=y → 0=1))
(0=1 → (∀y. ⟨y⋅0⟩=y → 0=1))
(0=1 → (∀y. ⟨y⋅0⟩=y → 0=1))
(0=1 → (∀y. ⟨y⋅1⟩=y → 0=1))
(0=1 → (∀y. ⟨y⋅1⟩=y → 0=1))
(0=1 → (∀x4. x4=0 → 0=1))
(0=1 → (∀x4. x4=1 → 0=1))
(0=1 → (∀z. ⟨0+z⟩=0 → 0=1))
(0=1 → (∀z. ⟨0+z⟩=1 → 0=1))
(0=1 → (∀x. ⟨0+⟨0+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨0+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨0+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0+⟨0+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0+⟨0+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨0+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨1+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨1+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨1+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0+⟨1+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0+⟨1+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨1+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨x+0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨x+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨x+1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨x+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨0⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨0⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨0⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0+⟨0⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨1⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨1⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨1⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0+⟨1⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀z. ⟨1+z⟩=0 → 0=1))
(0=1 → (∀z. ⟨1+z⟩=1 → 0=1))
(0=1 → (∀x. ⟨1+⟨0+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨0+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨0+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1+⟨0+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1+⟨0+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨0+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨1+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨1+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨1+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1+⟨1+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1+⟨1+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨1+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨x+0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨x+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨x+1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨x+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨0⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨0⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨0⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1+⟨0⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨1⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨1⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨1⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1+⟨1⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨0+0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨0+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨0+1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨0+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨0+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨0+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨1+0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨1+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨1+1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨1+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨1+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨1+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀y. ⟨y+y⟩=0 → 0=1))
(0=1 → (∀y. ⟨y+y⟩=0 → 0=1))
(0=1 → (∀y. ⟨y+y⟩=1 → 0=1))
(0=1 → (∀y. ⟨y+y⟩=1 → 0=1))
(0=1 → (∀z. ⟨z+0⟩=0 → 0=1))
(0=1 → (∀z. ⟨z+0⟩=1 → 0=1))
(0=1 → (∀z. ⟨z+1⟩=0 → 0=1))
(0=1 → (∀z. ⟨z+1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0=1))
(0=1 → (∀z. ⟨0⋅z⟩=0 → 0=1))
(0=1 → (∀z. ⟨0⋅z⟩=1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀z. ⟨1⋅z⟩=0 → 0=1))
(0=1 → (∀z. ⟨1⋅z⟩=1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0=1))
(0=1 → (∀y. ⟨y⋅y⟩=0 → 0=1))
(0=1 → (∀y. ⟨y⋅y⟩=0 → 0=1))
(0=1 → (∀y. ⟨y⋅y⟩=1 → 0=1))
(0=1 → (∀y. ⟨y⋅y⟩=1 → 0=1))
(0=1 → (∀z. ⟨z⋅0⟩=0 → 0=1))
(0=1 → (∀z. ⟨z⋅0⟩=1 → 0=1))
(0=1 → (∀z. ⟨z⋅1⟩=0 → 0=1))
(0=1 → (∀z. ⟨z⋅1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0=1))
(0=1 → (∀x4. 0<x4 → 0=1))
(0=1 → (∀z. 0<⟨0+z⟩ → 0=1))
(0=1 → (∀x. 0<⟨0+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀z. 0<⟨1+z⟩ → 0=1))
(0=1 → (∀x. 0<⟨1+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀y. 0<⟨y+y⟩ → 0=1))
(0=1 → (∀y. 0<⟨y+y⟩ → 0=1))
(0=1 → (∀z. 0<⟨z+0⟩ → 0=1))
(0=1 → (∀z. 0<⟨z+1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+0⟩+0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+0⟩+1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+1⟩+0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+1⟩+1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅0⟩+0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅0⟩+1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅1⟩+0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅1⟩+1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀z. 0<⟨0⋅z⟩ → 0=1))
(0=1 → (∀x. 0<⟨0⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀z. 0<⟨1⋅z⟩ → 0=1))
(0=1 → (∀x. 0<⟨1⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀y. 0<⟨y⋅y⟩ → 0=1))
(0=1 → (∀y. 0<⟨y⋅y⟩ → 0=1))
(0=1 → (∀z. 0<⟨z⋅0⟩ → 0=1))
(0=1 → (∀z. 0<⟨z⋅1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x4. 1<x4 → 0=1))
(0=1 → (∀z. 1<⟨0+z⟩ → 0=1))
(0=1 → (∀x. 1<⟨0+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀z. 1<⟨1+z⟩ → 0=1))
(0=1 → (∀x. 1<⟨1+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀y. 1<⟨y+y⟩ → 0=1))
(0=1 → (∀y. 1<⟨y+y⟩ → 0=1))
(0=1 → (∀z. 1<⟨z+0⟩ → 0=1))
(0=1 → (∀z. 1<⟨z+1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+0⟩+0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+0⟩+1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+1⟩+0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+1⟩+1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅0⟩+0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅0⟩+1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅1⟩+0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅1⟩+1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀z. 1<⟨0⋅z⟩ → 0=1))
(0=1 → (∀x. 1<⟨0⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀z. 1<⟨1⋅z⟩ → 0=1))
(0=1 → (∀x. 1<⟨1⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀y. 1<⟨y⋅y⟩ → 0=1))
(0=1 → (∀y. 1<⟨y⋅y⟩ → 0=1))
(0=1 → (∀z. 1<⟨z⋅0⟩ → 0=1))
(0=1 → (∀z. 1<⟨z⋅1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+0⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+0⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+0⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+0⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+1⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+1⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+1⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+1⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+x⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+x⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+x⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+x⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+0⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+0⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+0⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+0⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+1⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+1⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+1⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+1⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+x⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+x⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+x⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+x⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+0⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+0⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+0⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+0⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+0⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+0⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+0⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+1⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+1⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+1⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+1⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+1⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+1⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+1⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅0⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅0⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅1⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅1⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅0⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅0⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅1⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅1⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0=1))
(0=1 → (∀y. y<⟨0+y⟩ → 0=1))
(0=1 → (∀y. y<⟨0+y⟩ → 0=1))
(0=1 → (∀y. y<⟨1+y⟩ → 0=1))
(0=1 → (∀y. y<⟨1+y⟩ → 0=1))
(0=1 → (∀y. y<⟨y+0⟩ → 0=1))
(0=1 → (∀y. y<⟨y+0⟩ → 0=1))
(0=1 → (∀y. y<⟨y+1⟩ → 0=1))
(0=1 → (∀y. y<⟨y+1⟩ → 0=1))
(0=1 → (∀y. y<⟨0⋅y⟩ → 0=1))
(0=1 → (∀y. y<⟨0⋅y⟩ → 0=1))
(0=1 → (∀y. y<⟨1⋅y⟩ → 0=1))
(0=1 → (∀y. y<⟨1⋅y⟩ → 0=1))
(0=1 → (∀y. y<⟨y⋅0⟩ → 0=1))
(0=1 → (∀y. y<⟨y⋅0⟩ → 0=1))
(0=1 → (∀y. y<⟨y⋅1⟩ → 0=1))
(0=1 → (∀y. y<⟨y⋅1⟩ → 0=1))
(0=1 → (∀z. z<z → 0=1))
(0=1 → (∀z. z<z → 0=1))
(0=1 → (∀z. z<⟨0+0⟩ → 0=1))
(0=1 → (∀z. z<⟨0+1⟩ → 0=1))
(0=1 → (∀z. z<⟨1+0⟩ → 0=1))
(0=1 → (∀z. z<⟨1+1⟩ → 0=1))
(0=1 → (∀z. z<⟨0⋅0⟩ → 0=1))
(0=1 → (∀z. z<⟨0⋅1⟩ → 0=1))
(0=1 → (∀z. z<⟨1⋅0⟩ → 0=1))
(0=1 → (∀z. z<⟨1⋅1⟩ → 0=1))
(0=1 → (∀z. ⟨0+0⟩<z → 0=1))
(0=1 → (∀x. ⟨0+0⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ⟨0+1⟩<z → 0=1))
(0=1 → (∀x. ⟨0+1⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ⟨1+0⟩<z → 0=1))
(0=1 → (∀x. ⟨1+0⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ⟨1+1⟩<z → 0=1))
(0=1 → (∀x. ⟨1+1⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ⟨0⋅0⟩<z → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ⟨0⋅1⟩<z → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ⟨1⋅0⟩<z → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ⟨1⋅1⟩<z → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0=1))
(0=1 → (∀y. ⟨0+y⟩<y → 0=1))
(0=1 → (∀y. ⟨0+y⟩<y → 0=1))
(0=1 → (∀y. ⟨1+y⟩<y → 0=1))
(0=1 → (∀y. ⟨1+y⟩<y → 0=1))
(0=1 → (∀y. ⟨y+0⟩<y → 0=1))
(0=1 → (∀y. ⟨y+0⟩<y → 0=1))
(0=1 → (∀y. ⟨y+1⟩<y → 0=1))
(0=1 → (∀y. ⟨y+1⟩<y → 0=1))
(0=1 → (∀y. ⟨0⋅y⟩<y → 0=1))
(0=1 → (∀y. ⟨0⋅y⟩<y → 0=1))
(0=1 → (∀y. ⟨1⋅y⟩<y → 0=1))
(0=1 → (∀y. ⟨1⋅y⟩<y → 0=1))
(0=1 → (∀y. ⟨y⋅0⟩<y → 0=1))
(0=1 → (∀y. ⟨y⋅0⟩<y → 0=1))
(0=1 → (∀y. ⟨y⋅1⟩<y → 0=1))
(0=1 → (∀y. ⟨y⋅1⟩<y → 0=1))
(0=1 → (∀x4. x4<0 → 0=1))
(0=1 → (∀x4. x4<1 → 0=1))
(0=1 → (∀z. ⟨0+z⟩<0 → 0=1))
(0=1 → (∀z. ⟨0+z⟩<1 → 0=1))
(0=1 → (∀x. ⟨0+⟨0+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨0+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨0+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0+⟨0+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0+⟨0+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨0+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨1+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨1+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨1+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0+⟨1+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0+⟨1+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨1+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨x+0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨x+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨x+1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨x+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨0⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨0⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨0⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0+⟨0⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨1⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨1⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨1⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0+⟨1⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀z. ⟨1+z⟩<0 → 0=1))
(0=1 → (∀z. ⟨1+z⟩<1 → 0=1))
(0=1 → (∀x. ⟨1+⟨0+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨0+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨0+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1+⟨0+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1+⟨0+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨0+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨1+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨1+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨1+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1+⟨1+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1+⟨1+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨1+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨x+0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨x+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨x+1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨x+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨0⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨0⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨0⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1+⟨0⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨1⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨1⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨1⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1+⟨1⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨0+0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨0+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨0+1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨0+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨0+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨0+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨1+0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨1+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨1+1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨1+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨1+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨1+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀y. ⟨y+y⟩<0 → 0=1))
(0=1 → (∀y. ⟨y+y⟩<0 → 0=1))
(0=1 → (∀y. ⟨y+y⟩<1 → 0=1))
(0=1 → (∀y. ⟨y+y⟩<1 → 0=1))
(0=1 → (∀z. ⟨z+0⟩<0 → 0=1))
(0=1 → (∀z. ⟨z+0⟩<1 → 0=1))
(0=1 → (∀z. ⟨z+1⟩<0 → 0=1))
(0=1 → (∀z. ⟨z+1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0=1))
(0=1 → (∀z. ⟨0⋅z⟩<0 → 0=1))
(0=1 → (∀z. ⟨0⋅z⟩<1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀z. ⟨1⋅z⟩<0 → 0=1))
(0=1 → (∀z. ⟨1⋅z⟩<1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0=1))
(0=1 → (∀y. ⟨y⋅y⟩<0 → 0=1))
(0=1 → (∀y. ⟨y⋅y⟩<0 → 0=1))
(0=1 → (∀y. ⟨y⋅y⟩<1 → 0=1))
(0=1 → (∀y. ⟨y⋅y⟩<1 → 0=1))
(0=1 → (∀z. ⟨z⋅0⟩<0 → 0=1))
(0=1 → (∀z. ⟨z⋅0⟩<1 → 0=1))
(0=1 → (∀z. ⟨z⋅1⟩<0 → 0=1))
(0=1 → (∀z. ⟨z⋅1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0=1))
(0=1 → (∀x3. ¬0=x3 → 0=1))
(0=1 → (∀y. ¬0=⟨0+y⟩ → 0=1))
(0=1 → (∀y. ¬0=⟨1+y⟩ → 0=1))
(0=1 → (∀y. ¬0=⟨y+0⟩ → 0=1))
(0=1 → (∀y. ¬0=⟨y+1⟩ → 0=1))
(0=1 → (∀y. ¬0=⟨0⋅y⟩ → 0=1))
(0=1 → (∀y. ¬0=⟨1⋅y⟩ → 0=1))
(0=1 → (∀y. ¬0=⟨y⋅0⟩ → 0=1))
(0=1 → (∀y. ¬0=⟨y⋅1⟩ → 0=1))
(0=1 → (∀x3. ¬1=x3 → 0=1))
(0=1 → (∀y. ¬1=⟨0+y⟩ → 0=1))
(0=1 → (∀y. ¬1=⟨1+y⟩ → 0=1))
(0=1 → (∀y. ¬1=⟨y+0⟩ → 0=1))
(0=1 → (∀y. ¬1=⟨y+1⟩ → 0=1))
(0=1 → (∀y. ¬1=⟨0⋅y⟩ → 0=1))
(0=1 → (∀y. ¬1=⟨1⋅y⟩ → 0=1))
(0=1 → (∀y. ¬1=⟨y⋅0⟩ → 0=1))
(0=1 → (∀y. ¬1=⟨y⋅1⟩ → 0=1))
(0=1 → (∀y. ¬y=⟨0+0⟩ → 0=1))
(0=1 → (∀y. ¬y=⟨0+1⟩ → 0=1))
(0=1 → (∀y. ¬y=⟨1+0⟩ → 0=1))
(0=1 → (∀y. ¬y=⟨1+1⟩ → 0=1))
(0=1 → (∀y. ¬y=⟨0⋅0⟩ → 0=1))
(0=1 → (∀y. ¬y=⟨0⋅1⟩ → 0=1))
(0=1 → (∀y. ¬y=⟨1⋅0⟩ → 0=1))
(0=1 → (∀y. ¬y=⟨1⋅1⟩ → 0=1))
(0=1 → (∀y. ¬⟨0+0⟩=y → 0=1))
(0=1 → (∀y. ¬⟨0+1⟩=y → 0=1))
(0=1 → (∀y. ¬⟨1+0⟩=y → 0=1))
(0=1 → (∀y. ¬⟨1+1⟩=y → 0=1))
(0=1 → (∀y. ¬⟨0⋅0⟩=y → 0=1))
(0=1 → (∀y. ¬⟨0⋅1⟩=y → 0=1))
(0=1 → (∀y. ¬⟨1⋅0⟩=y → 0=1))
(0=1 → (∀y. ¬⟨1⋅1⟩=y → 0=1))
(0=1 → (∀x3. ¬x3=0 → 0=1))
(0=1 → (∀x3. ¬x3=1 → 0=1))
(0=1 → (∀y. ¬⟨0+y⟩=0 → 0=1))
(0=1 → (∀y. ¬⟨0+y⟩=1 → 0=1))
(0=1 → (∀y. ¬⟨1+y⟩=0 → 0=1))
(0=1 → (∀y. ¬⟨1+y⟩=1 → 0=1))
(0=1 → (∀y. ¬⟨y+0⟩=0 → 0=1))
(0=1 → (∀y. ¬⟨y+0⟩=1 → 0=1))
(0=1 → (∀y. ¬⟨y+1⟩=0 → 0=1))
(0=1 → (∀y. ¬⟨y+1⟩=1 → 0=1))
(0=1 → (∀y. ¬⟨0⋅y⟩=0 → 0=1))
(0=1 → (∀y. ¬⟨0⋅y⟩=1 → 0=1))
(0=1 → (∀y. ¬⟨1⋅y⟩=0 → 0=1))
(0=1 → (∀y. ¬⟨1⋅y⟩=1 → 0=1))
(0=1 → (∀y. ¬⟨y⋅0⟩=0 → 0=1))
(0=1 → (∀y. ¬⟨y⋅0⟩=1 → 0=1))
(0=1 → (∀y. ¬⟨y⋅1⟩=0 → 0=1))
(0=1 → (∀y. ¬⟨y⋅1⟩=1 → 0=1))
(0=1 → (∀x3. ¬0<x3 → 0=1))
(0=1 → (∀y. ¬0<⟨0+y⟩ → 0=1))
(0=1 → (∀y. ¬0<⟨1+y⟩ → 0=1))
(0=1 → (∀y. ¬0<⟨y+0⟩ → 0=1))
(0=1 → (∀y. ¬0<⟨y+1⟩ → 0=1))
(0=1 → (∀y. ¬0<⟨0⋅y⟩ → 0=1))
(0=1 → (∀y. ¬0<⟨1⋅y⟩ → 0=1))
(0=1 → (∀y. ¬0<⟨y⋅0⟩ → 0=1))
(0=1 → (∀y. ¬0<⟨y⋅1⟩ → 0=1))
(0=1 → (∀x3. ¬1<x3 → 0=1))
(0=1 → (∀y. ¬1<⟨0+y⟩ → 0=1))
(0=1 → (∀y. ¬1<⟨1+y⟩ → 0=1))
(0=1 → (∀y. ¬1<⟨y+0⟩ → 0=1))
(0=1 → (∀y. ¬1<⟨y+1⟩ → 0=1))
(0=1 → (∀y. ¬1<⟨0⋅y⟩ → 0=1))
(0=1 → (∀y. ¬1<⟨1⋅y⟩ → 0=1))
(0=1 → (∀y. ¬1<⟨y⋅0⟩ → 0=1))
(0=1 → (∀y. ¬1<⟨y⋅1⟩ → 0=1))
(0=1 → (∀y. ¬y<⟨0+0⟩ → 0=1))
(0=1 → (∀y. ¬y<⟨0+1⟩ → 0=1))
(0=1 → (∀y. ¬y<⟨1+0⟩ → 0=1))
(0=1 → (∀y. ¬y<⟨1+1⟩ → 0=1))
(0=1 → (∀y. ¬y<⟨0⋅0⟩ → 0=1))
(0=1 → (∀y. ¬y<⟨0⋅1⟩ → 0=1))
(0=1 → (∀y. ¬y<⟨1⋅0⟩ → 0=1))
(0=1 → (∀y. ¬y<⟨1⋅1⟩ → 0=1))
(0=1 → (∀y. ¬⟨0+0⟩<y → 0=1))
(0=1 → (∀y. ¬⟨0+1⟩<y → 0=1))
(0=1 → (∀y. ¬⟨1+0⟩<y → 0=1))
(0=1 → (∀y. ¬⟨1+1⟩<y → 0=1))
(0=1 → (∀y. ¬⟨0⋅0⟩<y → 0=1))
(0=1 → (∀y. ¬⟨0⋅1⟩<y → 0=1))
(0=1 → (∀y. ¬⟨1⋅0⟩<y → 0=1))
(0=1 → (∀y. ¬⟨1⋅1⟩<y → 0=1))
(0=1 → (∀x3. ¬x3<0 → 0=1))
(0=1 → (∀x3. ¬x3<1 → 0=1))
(0=1 → (∀y. ¬⟨0+y⟩<0 → 0=1))
(0=1 → (∀y. ¬⟨0+y⟩<1 → 0=1))
(0=1 → (∀y. ¬⟨1+y⟩<0 → 0=1))
(0=1 → (∀y. ¬⟨1+y⟩<1 → 0=1))
(0=1 → (∀y. ¬⟨y+0⟩<0 → 0=1))
(0=1 → (∀y. ¬⟨y+0⟩<1 → 0=1))
(0=1 → (∀y. ¬⟨y+1⟩<0 → 0=1))
(0=1 → (∀y. ¬⟨y+1⟩<1 → 0=1))
(0=1 → (∀y. ¬⟨0⋅y⟩<0 → 0=1))
(0=1 → (∀y. ¬⟨0⋅y⟩<1 → 0=1))
(0=1 → (∀y. ¬⟨1⋅y⟩<0 → 0=1))
(0=1 → (∀y. ¬⟨1⋅y⟩<1 → 0=1))
(0=1 → (∀y. ¬⟨y⋅0⟩<0 → 0=1))
(0=1 → (∀y. ¬⟨y⋅0⟩<1 → 0=1))
(0=1 → (∀y. ¬⟨y⋅1⟩<0 → 0=1))
(0=1 → (∀y. ¬⟨y⋅1⟩<1 → 0=1))
(0=1 → (∀z. ¬¬0=z → 0=1))
(0=1 → (∀x. ¬¬0=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬¬0=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬¬0=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬¬0=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬¬0=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬¬0=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬¬0=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬0=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬0=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬¬0=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬¬0=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬0=⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ¬¬1=z → 0=1))
(0=1 → (∀x. ¬¬1=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬¬1=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬¬1=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬¬1=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬¬1=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬¬1=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬¬1=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬1=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬1=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬¬1=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬¬1=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬1=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨0+0⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨0+1⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨1+0⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨1+1⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬x=⟨x⋅x⟩ → 0=1))
(0=1 → (∀y. ¬¬y=y → 0=1))
(0=1 → (∀y. ¬¬y=y → 0=1))
(0=1 → (∀z. ¬¬z=0 → 0=1))
(0=1 → (∀z. ¬¬z=1 → 0=1))
(0=1 → (∀x. ¬¬⟨0+0⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨0+1⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨0+x⟩=0 → 0=1))
(0=1 → (∀x. ¬¬⟨0+x⟩=1 → 0=1))
(0=1 → (∀x. ¬¬⟨0+x⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨0+x⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨1+0⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨1+1⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨1+x⟩=0 → 0=1))
(0=1 → (∀x. ¬¬⟨1+x⟩=1 → 0=1))
(0=1 → (∀x. ¬¬⟨1+x⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨1+x⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨x+0⟩=0 → 0=1))
(0=1 → (∀x. ¬¬⟨x+0⟩=1 → 0=1))
(0=1 → (∀x. ¬¬⟨x+0⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨x+0⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨x+1⟩=0 → 0=1))
(0=1 → (∀x. ¬¬⟨x+1⟩=1 → 0=1))
(0=1 → (∀x. ¬¬⟨x+1⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨x+1⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨x+x⟩=0 → 0=1))
(0=1 → (∀x. ¬¬⟨x+x⟩=0 → 0=1))
(0=1 → (∀x. ¬¬⟨x+x⟩=1 → 0=1))
(0=1 → (∀x. ¬¬⟨x+x⟩=1 → 0=1))
(0=1 → (∀x. ¬¬⟨x+x⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨x+x⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨x+x⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨0⋅0⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨0⋅1⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨0⋅x⟩=0 → 0=1))
(0=1 → (∀x. ¬¬⟨0⋅x⟩=1 → 0=1))
(0=1 → (∀x. ¬¬⟨0⋅x⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨0⋅x⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨1⋅0⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨1⋅1⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨1⋅x⟩=0 → 0=1))
(0=1 → (∀x. ¬¬⟨1⋅x⟩=1 → 0=1))
(0=1 → (∀x. ¬¬⟨1⋅x⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨1⋅x⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅0⟩=0 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅0⟩=1 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅0⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅0⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅1⟩=0 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅1⟩=1 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅1⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅1⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅x⟩=0 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅x⟩=0 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅x⟩=1 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅x⟩=1 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅x⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅x⟩=x → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅x⟩=x → 0=1))
(0=1 → (∀z. ¬¬0<z → 0=1))
(0=1 → (∀x. ¬¬0<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬¬0<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬¬0<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬¬0<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬¬0<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬¬0<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬¬0<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬0<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬0<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬¬0<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬¬0<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬0<⟨x⋅x⟩ → 0=1))
(0=1 → (∀z. ¬¬1<z → 0=1))
(0=1 → (∀x. ¬¬1<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬¬1<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬¬1<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬¬1<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬¬1<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬¬1<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬¬1<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬1<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬1<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬¬1<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬¬1<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬1<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨0+0⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨0+1⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨1+0⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨1+1⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨0⋅0⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨0⋅1⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨1⋅0⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨1⋅1⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ¬¬x<⟨x⋅x⟩ → 0=1))
(0=1 → (∀y. ¬¬y<y → 0=1))
(0=1 → (∀y. ¬¬y<y → 0=1))
(0=1 → (∀z. ¬¬z<0 → 0=1))
(0=1 → (∀z. ¬¬z<1 → 0=1))
(0=1 → (∀x. ¬¬⟨0+0⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨0+1⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨0+x⟩<0 → 0=1))
(0=1 → (∀x. ¬¬⟨0+x⟩<1 → 0=1))
(0=1 → (∀x. ¬¬⟨0+x⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨0+x⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨1+0⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨1+1⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨1+x⟩<0 → 0=1))
(0=1 → (∀x. ¬¬⟨1+x⟩<1 → 0=1))
(0=1 → (∀x. ¬¬⟨1+x⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨1+x⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨x+0⟩<0 → 0=1))
(0=1 → (∀x. ¬¬⟨x+0⟩<1 → 0=1))
(0=1 → (∀x. ¬¬⟨x+0⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨x+0⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨x+1⟩<0 → 0=1))
(0=1 → (∀x. ¬¬⟨x+1⟩<1 → 0=1))
(0=1 → (∀x. ¬¬⟨x+1⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨x+1⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨x+x⟩<0 → 0=1))
(0=1 → (∀x. ¬¬⟨x+x⟩<0 → 0=1))
(0=1 → (∀x. ¬¬⟨x+x⟩<1 → 0=1))
(0=1 → (∀x. ¬¬⟨x+x⟩<1 → 0=1))
(0=1 → (∀x. ¬¬⟨x+x⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨x+x⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨x+x⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨0⋅0⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨0⋅1⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨0⋅x⟩<0 → 0=1))
(0=1 → (∀x. ¬¬⟨0⋅x⟩<1 → 0=1))
(0=1 → (∀x. ¬¬⟨0⋅x⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨0⋅x⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨1⋅0⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨1⋅1⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨1⋅x⟩<0 → 0=1))
(0=1 → (∀x. ¬¬⟨1⋅x⟩<1 → 0=1))
(0=1 → (∀x. ¬¬⟨1⋅x⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨1⋅x⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅0⟩<0 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅0⟩<1 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅0⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅0⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅1⟩<0 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅1⟩<1 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅1⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅1⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅x⟩<0 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅x⟩<0 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅x⟩<1 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅x⟩<1 → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅x⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅x⟩<x → 0=1))
(0=1 → (∀x. ¬¬⟨x⋅x⟩<x → 0=1))
(0=1 → (∀y. ¬¬¬0=y → 0=1))
(0=1 → (∀y. ¬¬¬1=y → 0=1))
(0=1 → (∀y. ¬¬¬y=0 → 0=1))
(0=1 → (∀y. ¬¬¬y=1 → 0=1))
(0=1 → (∀y. ¬¬¬0<y → 0=1))
(0=1 → (∀y. ¬¬¬1<y → 0=1))
(0=1 → (∀y. ¬¬¬y<0 → 0=1))
(0=1 → (∀y. ¬¬¬y<1 → 0=1))
(0=1 → (∀x. ¬¬¬¬0=x → 0=1))
(0=1 → (∀x. ¬¬¬¬1=x → 0=1))
(0=1 → (∀x. ¬¬¬¬x=0 → 0=1))
(0=1 → (∀x. ¬¬¬¬x=1 → 0=1))
(0=1 → (∀x. ¬¬¬¬x=x → 0=1))
(0=1 → (∀x. ¬¬¬¬x=x → 0=1))
(0=1 → (∀x. ¬¬¬¬0<x → 0=1))
(0=1 → (∀x. ¬¬¬¬1<x → 0=1))
(0=1 → (∀x. ¬¬¬¬x<0 → 0=1))
(0=1 → (∀x. ¬¬¬¬x<1 → 0=1))
(0=1 → (∀x. ¬¬¬¬x<x → 0=1))
(0=1 → (∀x. ¬¬¬¬x<x → 0=1))
(0=1 → (∀y. ¬¬∀x. x=y → 0=1))
(0=1 → (∀x. ¬¬∀y. x=y → 0=1))
(0=1 → (∀x. ¬¬∀y. y=x → 0=1))
(0=1 → (∀y. ¬¬∀x. y=x → 0=1))
(0=1 → (∀y. ¬¬∀x. x<y → 0=1))
(0=1 → (∀x. ¬¬∀y. x<y → 0=1))
(0=1 → (∀x. ¬¬∀y. y<x → 0=1))
(0=1 → (∀y. ¬¬∀x. y<x → 0=1))
(0=1 → (∀z. ¬∀x. x=z → 0=1))
(0=1 → (∀x. ¬∀z. x=z → 0=1))
(0=1 → (∀x. ¬∀z. z=x → 0=1))
(0=1 → (∀z. ¬∀x. z=x → 0=1))
(0=1 → (∀z. ¬∀x. x<z → 0=1))
(0=1 → (∀x. ¬∀z. x<z → 0=1))
(0=1 → (∀x. ¬∀z. z<x → 0=1))
(0=1 → (∀z. ¬∀x. z<x → 0=1))
(0=1 → (∀y. ¬∀x. ¬x=y → 0=1))
(0=1 → (∀x. ¬∀y. ¬x=y → 0=1))
(0=1 → (∀x. ¬∀y. ¬y=x → 0=1))
(0=1 → (∀y. ¬∀x. ¬y=x → 0=1))
(0=1 → (∀y. ¬∀x. ¬x<y → 0=1))
(0=1 → (∀x. ¬∀y. ¬x<y → 0=1))
(0=1 → (∀x. ¬∀y. ¬y<x → 0=1))
(0=1 → (∀y. ¬∀x. ¬y<x → 0=1))
(0=1 → (∀y. ∀x. 0=⟨x+y⟩ → 0=1))
(0=1 → (∀x. ∀y. 0=⟨x+y⟩ → 0=1))
(0=1 → (∀x. ∀y. 0=⟨y+x⟩ → 0=1))
(0=1 → (∀y. ∀x. 0=⟨y+x⟩ → 0=1))
(0=1 → (∀y. ∀x. 0=⟨x⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. 0=⟨x⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. 0=⟨y⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. 0=⟨y⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. 1=⟨x+y⟩ → 0=1))
(0=1 → (∀x. ∀y. 1=⟨x+y⟩ → 0=1))
(0=1 → (∀x. ∀y. 1=⟨y+x⟩ → 0=1))
(0=1 → (∀y. ∀x. 1=⟨y+x⟩ → 0=1))
(0=1 → (∀y. ∀x. 1=⟨x⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. 1=⟨x⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. 1=⟨y⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. 1=⟨y⋅x⟩ → 0=1))
(0=1 → (∀x3. ∀x. x=x3 → 0=1))
(0=1 → (∀x. ∀x3. x=x3 → 0=1))
(0=1 → (∀y. ∀x. x=⟨0+y⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨0+y⟩ → 0=1))
(0=1 → (∀y. ∀x. x=⟨1+y⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨1+y⟩ → 0=1))
(0=1 → (∀y. ∀x. x=⟨x+y⟩ → 0=1))
(0=1 → (∀y. ∀x. x=⟨x+y⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨x+y⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨x+y⟩ → 0=1))
(0=1 → (∀y. ∀x. x=⟨y+0⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨y+0⟩ → 0=1))
(0=1 → (∀y. ∀x. x=⟨y+1⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨y+1⟩ → 0=1))
(0=1 → (∀y. ∀x. x=⟨y+x⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨y+x⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨y+x⟩ → 0=1))
(0=1 → (∀y. ∀x. x=⟨y+x⟩ → 0=1))
(0=1 → (∀y. ∀x. x=⟨0⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨0⋅y⟩ → 0=1))
(0=1 → (∀y. ∀x. x=⟨1⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨1⋅y⟩ → 0=1))
(0=1 → (∀y. ∀x. x=⟨x⋅y⟩ → 0=1))
(0=1 → (∀y. ∀x. x=⟨x⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨x⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨x⋅y⟩ → 0=1))
(0=1 → (∀y. ∀x. x=⟨y⋅0⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨y⋅0⟩ → 0=1))
(0=1 → (∀y. ∀x. x=⟨y⋅1⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨y⋅1⟩ → 0=1))
(0=1 → (∀y. ∀x. x=⟨y⋅x⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨y⋅x⟩ → 0=1))
(0=1 → (∀x. ∀y. x=⟨y⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. x=⟨y⋅x⟩ → 0=1))
(0=1 → (∀z. ∀y. y=z → 0=1))
(0=1 → (∀y. ∀z. y=z → 0=1))
(0=1 → (∀x. ∀y. y=⟨0+x⟩ → 0=1))
(0=1 → (∀y. ∀x. y=⟨0+x⟩ → 0=1))
(0=1 → (∀x. ∀y. y=⟨1+x⟩ → 0=1))
(0=1 → (∀y. ∀x. y=⟨1+x⟩ → 0=1))
(0=1 → (∀x. ∀y. y=⟨x+0⟩ → 0=1))
(0=1 → (∀y. ∀x. y=⟨x+0⟩ → 0=1))
(0=1 → (∀x. ∀y. y=⟨x+1⟩ → 0=1))
(0=1 → (∀y. ∀x. y=⟨x+1⟩ → 0=1))
(0=1 → (∀x. ∀y. y=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ∀y. y=⟨x+x⟩ → 0=1))
(0=1 → (∀y. ∀x. y=⟨x+x⟩ → 0=1))
(0=1 → (∀y. ∀x. y=⟨x+x⟩ → 0=1))
(0=1 → (∀x. ∀y. y=⟨0⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. y=⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ∀y. y=⟨1⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. y=⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ∀y. y=⟨x⋅0⟩ → 0=1))
(0=1 → (∀y. ∀x. y=⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ∀y. y=⟨x⋅1⟩ → 0=1))
(0=1 → (∀y. ∀x. y=⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ∀y. y=⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ∀y. y=⟨x⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. y=⟨x⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. y=⟨x⋅x⟩ → 0=1))
(0=1 → (∀y. ∀z. z=y → 0=1))
(0=1 → (∀z. ∀y. z=y → 0=1))
(0=1 → (∀y. ∀x. ⟨0+x⟩=y → 0=1))
(0=1 → (∀x. ∀y. ⟨0+x⟩=y → 0=1))
(0=1 → (∀y. ∀x. ⟨1+x⟩=y → 0=1))
(0=1 → (∀x. ∀y. ⟨1+x⟩=y → 0=1))
(0=1 → (∀y. ∀x. ⟨x+0⟩=y → 0=1))
(0=1 → (∀x. ∀y. ⟨x+0⟩=y → 0=1))
(0=1 → (∀y. ∀x. ⟨x+1⟩=y → 0=1))
(0=1 → (∀x. ∀y. ⟨x+1⟩=y → 0=1))
(0=1 → (∀y. ∀x. ⟨x+x⟩=y → 0=1))
(0=1 → (∀y. ∀x. ⟨x+x⟩=y → 0=1))
(0=1 → (∀x. ∀y. ⟨x+x⟩=y → 0=1))
(0=1 → (∀x. ∀y. ⟨x+x⟩=y → 0=1))
(0=1 → (∀y. ∀x. ⟨0⋅x⟩=y → 0=1))
(0=1 → (∀x. ∀y. ⟨0⋅x⟩=y → 0=1))
(0=1 → (∀y. ∀x. ⟨1⋅x⟩=y → 0=1))
(0=1 → (∀x. ∀y. ⟨1⋅x⟩=y → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅0⟩=y → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅0⟩=y → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅1⟩=y → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅1⟩=y → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅x⟩=y → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅x⟩=y → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅x⟩=y → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅x⟩=y → 0=1))
(0=1 → (∀x. ∀x3. x3=x → 0=1))
(0=1 → (∀x3. ∀x. x3=x → 0=1))
(0=1 → (∀x. ∀y. ⟨0+y⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨0+y⟩=x → 0=1))
(0=1 → (∀x. ∀y. ⟨1+y⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨1+y⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨x+y⟩=0 → 0=1))
(0=1 → (∀x. ∀y. ⟨x+y⟩=0 → 0=1))
(0=1 → (∀y. ∀x. ⟨x+y⟩=1 → 0=1))
(0=1 → (∀x. ∀y. ⟨x+y⟩=1 → 0=1))
(0=1 → (∀y. ∀x. ⟨x+y⟩=x → 0=1))
(0=1 → (∀x. ∀y. ⟨x+y⟩=x → 0=1))
(0=1 → (∀x. ∀y. ⟨x+y⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨x+y⟩=x → 0=1))
(0=1 → (∀x. ∀y. ⟨y+0⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨y+0⟩=x → 0=1))
(0=1 → (∀x. ∀y. ⟨y+1⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨y+1⟩=x → 0=1))
(0=1 → (∀x. ∀y. ⟨y+x⟩=0 → 0=1))
(0=1 → (∀y. ∀x. ⟨y+x⟩=0 → 0=1))
(0=1 → (∀x. ∀y. ⟨y+x⟩=1 → 0=1))
(0=1 → (∀y. ∀x. ⟨y+x⟩=1 → 0=1))
(0=1 → (∀x. ∀y. ⟨y+x⟩=x → 0=1))
(0=1 → (∀x. ∀y. ⟨y+x⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨y+x⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨y+x⟩=x → 0=1))
(0=1 → (∀x. ∀y. ⟨0⋅y⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨0⋅y⟩=x → 0=1))
(0=1 → (∀x. ∀y. ⟨1⋅y⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨1⋅y⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅y⟩=0 → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅y⟩=0 → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅y⟩=1 → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅y⟩=1 → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅y⟩=x → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅y⟩=x → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅y⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅y⟩=x → 0=1))
(0=1 → (∀x. ∀y. ⟨y⋅0⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨y⋅0⟩=x → 0=1))
(0=1 → (∀x. ∀y. ⟨y⋅1⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨y⋅1⟩=x → 0=1))
(0=1 → (∀x. ∀y. ⟨y⋅x⟩=0 → 0=1))
(0=1 → (∀y. ∀x. ⟨y⋅x⟩=0 → 0=1))
(0=1 → (∀x. ∀y. ⟨y⋅x⟩=1 → 0=1))
(0=1 → (∀y. ∀x. ⟨y⋅x⟩=1 → 0=1))
(0=1 → (∀x. ∀y. ⟨y⋅x⟩=x → 0=1))
(0=1 → (∀x. ∀y. ⟨y⋅x⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨y⋅x⟩=x → 0=1))
(0=1 → (∀y. ∀x. ⟨y⋅x⟩=x → 0=1))
(0=1 → (∀y. ∀x. 0<⟨x+y⟩ → 0=1))
(0=1 → (∀x. ∀y. 0<⟨x+y⟩ → 0=1))
(0=1 → (∀x. ∀y. 0<⟨y+x⟩ → 0=1))
(0=1 → (∀y. ∀x. 0<⟨y+x⟩ → 0=1))
(0=1 → (∀y. ∀x. 0<⟨x⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. 0<⟨x⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. 0<⟨y⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. 0<⟨y⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. 1<⟨x+y⟩ → 0=1))
(0=1 → (∀x. ∀y. 1<⟨x+y⟩ → 0=1))
(0=1 → (∀x. ∀y. 1<⟨y+x⟩ → 0=1))
(0=1 → (∀y. ∀x. 1<⟨y+x⟩ → 0=1))
(0=1 → (∀y. ∀x. 1<⟨x⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. 1<⟨x⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. 1<⟨y⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. 1<⟨y⋅x⟩ → 0=1))
(0=1 → (∀x3. ∀x. x<x3 → 0=1))
(0=1 → (∀x. ∀x3. x<x3 → 0=1))
(0=1 → (∀y. ∀x. x<⟨0+y⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨0+y⟩ → 0=1))
(0=1 → (∀y. ∀x. x<⟨1+y⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨1+y⟩ → 0=1))
(0=1 → (∀y. ∀x. x<⟨x+y⟩ → 0=1))
(0=1 → (∀y. ∀x. x<⟨x+y⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨x+y⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨x+y⟩ → 0=1))
(0=1 → (∀y. ∀x. x<⟨y+0⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨y+0⟩ → 0=1))
(0=1 → (∀y. ∀x. x<⟨y+1⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨y+1⟩ → 0=1))
(0=1 → (∀y. ∀x. x<⟨y+x⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨y+x⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨y+x⟩ → 0=1))
(0=1 → (∀y. ∀x. x<⟨y+x⟩ → 0=1))
(0=1 → (∀y. ∀x. x<⟨0⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨0⋅y⟩ → 0=1))
(0=1 → (∀y. ∀x. x<⟨1⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨1⋅y⟩ → 0=1))
(0=1 → (∀y. ∀x. x<⟨x⋅y⟩ → 0=1))
(0=1 → (∀y. ∀x. x<⟨x⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨x⋅y⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨x⋅y⟩ → 0=1))
(0=1 → (∀y. ∀x. x<⟨y⋅0⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨y⋅0⟩ → 0=1))
(0=1 → (∀y. ∀x. x<⟨y⋅1⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨y⋅1⟩ → 0=1))
(0=1 → (∀y. ∀x. x<⟨y⋅x⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨y⋅x⟩ → 0=1))
(0=1 → (∀x. ∀y. x<⟨y⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. x<⟨y⋅x⟩ → 0=1))
(0=1 → (∀z. ∀y. y<z → 0=1))
(0=1 → (∀y. ∀z. y<z → 0=1))
(0=1 → (∀x. ∀y. y<⟨0+x⟩ → 0=1))
(0=1 → (∀y. ∀x. y<⟨0+x⟩ → 0=1))
(0=1 → (∀x. ∀y. y<⟨1+x⟩ → 0=1))
(0=1 → (∀y. ∀x. y<⟨1+x⟩ → 0=1))
(0=1 → (∀x. ∀y. y<⟨x+0⟩ → 0=1))
(0=1 → (∀y. ∀x. y<⟨x+0⟩ → 0=1))
(0=1 → (∀x. ∀y. y<⟨x+1⟩ → 0=1))
(0=1 → (∀y. ∀x. y<⟨x+1⟩ → 0=1))
(0=1 → (∀x. ∀y. y<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ∀y. y<⟨x+x⟩ → 0=1))
(0=1 → (∀y. ∀x. y<⟨x+x⟩ → 0=1))
(0=1 → (∀y. ∀x. y<⟨x+x⟩ → 0=1))
(0=1 → (∀x. ∀y. y<⟨0⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. y<⟨0⋅x⟩ → 0=1))
(0=1 → (∀x. ∀y. y<⟨1⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. y<⟨1⋅x⟩ → 0=1))
(0=1 → (∀x. ∀y. y<⟨x⋅0⟩ → 0=1))
(0=1 → (∀y. ∀x. y<⟨x⋅0⟩ → 0=1))
(0=1 → (∀x. ∀y. y<⟨x⋅1⟩ → 0=1))
(0=1 → (∀y. ∀x. y<⟨x⋅1⟩ → 0=1))
(0=1 → (∀x. ∀y. y<⟨x⋅x⟩ → 0=1))
(0=1 → (∀x. ∀y. y<⟨x⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. y<⟨x⋅x⟩ → 0=1))
(0=1 → (∀y. ∀x. y<⟨x⋅x⟩ → 0=1))
(0=1 → (∀y. ∀z. z<y → 0=1))
(0=1 → (∀z. ∀y. z<y → 0=1))
(0=1 → (∀y. ∀x. ⟨0+x⟩<y → 0=1))
(0=1 → (∀x. ∀y. ⟨0+x⟩<y → 0=1))
(0=1 → (∀y. ∀x. ⟨1+x⟩<y → 0=1))
(0=1 → (∀x. ∀y. ⟨1+x⟩<y → 0=1))
(0=1 → (∀y. ∀x. ⟨x+0⟩<y → 0=1))
(0=1 → (∀x. ∀y. ⟨x+0⟩<y → 0=1))
(0=1 → (∀y. ∀x. ⟨x+1⟩<y → 0=1))
(0=1 → (∀x. ∀y. ⟨x+1⟩<y → 0=1))
(0=1 → (∀y. ∀x. ⟨x+x⟩<y → 0=1))
(0=1 → (∀y. ∀x. ⟨x+x⟩<y → 0=1))
(0=1 → (∀x. ∀y. ⟨x+x⟩<y → 0=1))
(0=1 → (∀x. ∀y. ⟨x+x⟩<y → 0=1))
(0=1 → (∀y. ∀x. ⟨0⋅x⟩<y → 0=1))
(0=1 → (∀x. ∀y. ⟨0⋅x⟩<y → 0=1))
(0=1 → (∀y. ∀x. ⟨1⋅x⟩<y → 0=1))
(0=1 → (∀x. ∀y. ⟨1⋅x⟩<y → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅0⟩<y → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅0⟩<y → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅1⟩<y → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅1⟩<y → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅x⟩<y → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅x⟩<y → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅x⟩<y → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅x⟩<y → 0=1))
(0=1 → (∀x. ∀x3. x3<x → 0=1))
(0=1 → (∀x3. ∀x. x3<x → 0=1))
(0=1 → (∀x. ∀y. ⟨0+y⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨0+y⟩<x → 0=1))
(0=1 → (∀x. ∀y. ⟨1+y⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨1+y⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨x+y⟩<0 → 0=1))
(0=1 → (∀x. ∀y. ⟨x+y⟩<0 → 0=1))
(0=1 → (∀y. ∀x. ⟨x+y⟩<1 → 0=1))
(0=1 → (∀x. ∀y. ⟨x+y⟩<1 → 0=1))
(0=1 → (∀y. ∀x. ⟨x+y⟩<x → 0=1))
(0=1 → (∀x. ∀y. ⟨x+y⟩<x → 0=1))
(0=1 → (∀x. ∀y. ⟨x+y⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨x+y⟩<x → 0=1))
(0=1 → (∀x. ∀y. ⟨y+0⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨y+0⟩<x → 0=1))
(0=1 → (∀x. ∀y. ⟨y+1⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨y+1⟩<x → 0=1))
(0=1 → (∀x. ∀y. ⟨y+x⟩<0 → 0=1))
(0=1 → (∀y. ∀x. ⟨y+x⟩<0 → 0=1))
(0=1 → (∀x. ∀y. ⟨y+x⟩<1 → 0=1))
(0=1 → (∀y. ∀x. ⟨y+x⟩<1 → 0=1))
(0=1 → (∀x. ∀y. ⟨y+x⟩<x → 0=1))
(0=1 → (∀x. ∀y. ⟨y+x⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨y+x⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨y+x⟩<x → 0=1))
(0=1 → (∀x. ∀y. ⟨0⋅y⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨0⋅y⟩<x → 0=1))
(0=1 → (∀x. ∀y. ⟨1⋅y⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨1⋅y⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅y⟩<0 → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅y⟩<0 → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅y⟩<1 → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅y⟩<1 → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅y⟩<x → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅y⟩<x → 0=1))
(0=1 → (∀x. ∀y. ⟨x⋅y⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨x⋅y⟩<x → 0=1))
(0=1 → (∀x. ∀y. ⟨y⋅0⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨y⋅0⟩<x → 0=1))
(0=1 → (∀x. ∀y. ⟨y⋅1⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨y⋅1⟩<x → 0=1))
(0=1 → (∀x. ∀y. ⟨y⋅x⟩<0 → 0=1))
(0=1 → (∀y. ∀x. ⟨y⋅x⟩<0 → 0=1))
(0=1 → (∀x. ∀y. ⟨y⋅x⟩<1 → 0=1))
(0=1 → (∀y. ∀x. ⟨y⋅x⟩<1 → 0=1))
(0=1 → (∀x. ∀y. ⟨y⋅x⟩<x → 0=1))
(0=1 → (∀x. ∀y. ⟨y⋅x⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨y⋅x⟩<x → 0=1))
(0=1 → (∀y. ∀x. ⟨y⋅x⟩<x → 0=1))
(0=1 → (∀z. ∀x. ¬x=z → 0=1))
(0=1 → (∀x. ∀z. ¬x=z → 0=1))
(0=1 → (∀x. ∀z. ¬z=x → 0=1))
(0=1 → (∀z. ∀x. ¬z=x → 0=1))
(0=1 → (∀z. ∀x. ¬x<z → 0=1))
(0=1 → (∀x. ∀z. ¬x<z → 0=1))
(0=1 → (∀x. ∀z. ¬z<x → 0=1))
(0=1 → (∀z. ∀x. ¬z<x → 0=1))
(0=1 → (∀y. ∀x. ¬¬x=y → 0=1))
(0=1 → (∀x. ∀y. ¬¬x=y → 0=1))
(0=1 → (∀x. ∀y. ¬¬y=x → 0=1))
(0=1 → (∀y. ∀x. ¬¬y=x → 0=1))
(0=1 → (∀y. ∀x. ¬¬x<y → 0=1))
(0=1 → (∀x. ∀y. ¬¬x<y → 0=1))
(0=1 → (∀x. ∀y. ¬¬y<x → 0=1))
(0=1 → (∀y. ∀x. ¬¬y<x → 0=1))
(0=1 → (∀x. (0=0 → 0=x) → 0=1))
(0=1 → (∀x. (0=0 → 1=x) → 0=1))
(0=1 → (∀x. (0=0 → x=0) → 0=1))
(0=1 → (∀x. (0=0 → x=1) → 0=1))
(0=1 → (∀x. (0=0 → x=x) → 0=1))
(0=1 → (∀x. (0=0 → x=x) → 0=1))
(0=1 → (∀x. (0=0 → 0<x) → 0=1))
(0=1 → (∀x. (0=0 → 1<x) → 0=1))
(0=1 → (∀x. (0=0 → x<0) → 0=1))
(0=1 → (∀x. (0=0 → x<1) → 0=1))
(0=1 → (∀x. (0=0 → x<x) → 0=1))
(0=1 → (∀x. (0=0 → x<x) → 0=1))
(0=1 → (∀x. (0=1 → 0=x) → 0=1))
(0=1 → (∀x. (0=1 → 1=x) → 0=1))
(0=1 → (∀x. (0=1 → x=0) → 0=1))
(0=1 → (∀x. (0=1 → x=1) → 0=1))
(0=1 → (∀x. (0=1 → x=x) → 0=1))
(0=1 → (∀x. (0=1 → x=x) → 0=1))
(0=1 → (∀x. (0=1 → 0<x) → 0=1))
(0=1 → (∀x. (0=1 → 1<x) → 0=1))
(0=1 → (∀x. (0=1 → x<0) → 0=1))
(0=1 → (∀x. (0=1 → x<1) → 0=1))
(0=1 → (∀x. (0=1 → x<x) → 0=1))
(0=1 → (∀x. (0=1 → x<x) → 0=1))
(0=1 → (∀x. (0=x → 0=0) → 0=1))
(0=1 → (∀x. (0=x → 0=1) → 0=1))
(0=1 → (∀x. (0=x → 0=x) → 0=1))
(0=1 → (∀x. (0=x → 0=x) → 0=1))
(0=1 → (∀x. (0=x → 1=0) → 0=1))
(0=1 → (∀x. (0=x → 1=1) → 0=1))
(0=1 → (∀x. (0=x → 1=x) → 0=1))
(0=1 → (∀x. (0=x → 1=x) → 0=1))
(0=1 → (∀x. (0=x → x=0) → 0=1))
(0=1 → (∀x. (0=x → x=0) → 0=1))
(0=1 → (∀x. (0=x → x=1) → 0=1))
(0=1 → (∀x. (0=x → x=1) → 0=1))
(0=1 → (∀x. (0=x → x=x) → 0=1))
(0=1 → (∀x. (0=x → x=x) → 0=1))
(0=1 → (∀x. (0=x → x=x) → 0=1))
(0=1 → (∀x. (0=x → 0<0) → 0=1))
(0=1 → (∀x. (0=x → 0<1) → 0=1))
(0=1 → (∀x. (0=x → 0<x) → 0=1))
(0=1 → (∀x. (0=x → 0<x) → 0=1))
(0=1 → (∀x. (0=x → 1<0) → 0=1))
(0=1 → (∀x. (0=x → 1<1) → 0=1))
(0=1 → (∀x. (0=x → 1<x) → 0=1))
(0=1 → (∀x. (0=x → 1<x) → 0=1))
(0=1 → (∀x. (0=x → x<0) → 0=1))
(0=1 → (∀x. (0=x → x<0) → 0=1))
(0=1 → (∀x. (0=x → x<1) → 0=1))
(0=1 → (∀x. (0=x → x<1) → 0=1))
(0=1 → (∀x. (0=x → x<x) → 0=1))
(0=1 → (∀x. (0=x → x<x) → 0=1))
(0=1 → (∀x. (0=x → x<x) → 0=1))
(0=1 → (∀x. (1=0 → 0=x) → 0=1))
(0=1 → (∀x. (1=0 → 1=x) → 0=1))
(0=1 → (∀x. (1=0 → x=0) → 0=1))
(0=1 → (∀x. (1=0 → x=1) → 0=1))
(0=1 → (∀x. (1=0 → x=x) → 0=1))
(0=1 → (∀x. (1=0 → x=x) → 0=1))
(0=1 → (∀x. (1=0 → 0<x) → 0=1))
(0=1 → (∀x. (1=0 → 1<x) → 0=1))
(0=1 → (∀x. (1=0 → x<0) → 0=1))
(0=1 → (∀x. (1=0 → x<1) → 0=1))
(0=1 → (∀x. (1=0 → x<x) → 0=1))
(0=1 → (∀x. (1=0 → x<x) → 0=1))
(0=1 → (∀x. (1=1 → 0=x) → 0=1))
(0=1 → (∀x. (1=1 → 1=x) → 0=1))
(0=1 → (∀x. (1=1 → x=0) → 0=1))
(0=1 → (∀x. (1=1 → x=1) → 0=1))
(0=1 → (∀x. (1=1 → x=x) → 0=1))
(0=1 → (∀x. (1=1 → x=x) → 0=1))
(0=1 → (∀x. (1=1 → 0<x) → 0=1))
(0=1 → (∀x. (1=1 → 1<x) → 0=1))
(0=1 → (∀x. (1=1 → x<0) → 0=1))
(0=1 → (∀x. (1=1 → x<1) → 0=1))
(0=1 → (∀x. (1=1 → x<x) → 0=1))
(0=1 → (∀x. (1=1 → x<x) → 0=1))
(0=1 → (∀x. (1=x → 0=0) → 0=1))
(0=1 → (∀x. (1=x → 0=1) → 0=1))
(0=1 → (∀x. (1=x → 0=x) → 0=1))
(0=1 → (∀x. (1=x → 0=x) → 0=1))
(0=1 → (∀x. (1=x → 1=0) → 0=1))
(0=1 → (∀x. (1=x → 1=1) → 0=1))
(0=1 → (∀x. (1=x → 1=x) → 0=1))
(0=1 → (∀x. (1=x → 1=x) → 0=1))
(0=1 → (∀x. (1=x → x=0) → 0=1))
(0=1 → (∀x. (1=x → x=0) → 0=1))
(0=1 → (∀x. (1=x → x=1) → 0=1))
(0=1 → (∀x. (1=x → x=1) → 0=1))
(0=1 → (∀x. (1=x → x=x) → 0=1))
(0=1 → (∀x. (1=x → x=x) → 0=1))
(0=1 → (∀x. (1=x → x=x) → 0=1))
(0=1 → (∀x. (1=x → 0<0) → 0=1))
(0=1 → (∀x. (1=x → 0<1) → 0=1))
(0=1 → (∀x. (1=x → 0<x) → 0=1))
(0=1 → (∀x. (1=x → 0<x) → 0=1))
(0=1 → (∀x. (1=x → 1<0) → 0=1))
(0=1 → (∀x. (1=x → 1<1) → 0=1))
(0=1 → (∀x. (1=x → 1<x) → 0=1))
(0=1 → (∀x. (1=x → 1<x) → 0=1))
(0=1 → (∀x. (1=x → x<0) → 0=1))
(0=1 → (∀x. (1=x → x<0) → 0=1))
(0=1 → (∀x. (1=x → x<1) → 0=1))
(0=1 → (∀x. (1=x → x<1) → 0=1))
(0=1 → (∀x. (1=x → x<x) → 0=1))
(0=1 → (∀x. (1=x → x<x) → 0=1))
(0=1 → (∀x. (1=x → x<x) → 0=1))
(0=1 → (∀x. (x=0 → 0=0) → 0=1))
(0=1 → (∀x. (x=0 → 0=1) → 0=1))
(0=1 → (∀x. (x=0 → 0=x) → 0=1))
(0=1 → (∀x. (x=0 → 0=x) → 0=1))
(0=1 → (∀x. (x=0 → 1=0) → 0=1))
(0=1 → (∀x. (x=0 → 1=1) → 0=1))
(0=1 → (∀x. (x=0 → 1=x) → 0=1))
(0=1 → (∀x. (x=0 → 1=x) → 0=1))
(0=1 → (∀x. (x=0 → x=0) → 0=1))
(0=1 → (∀x. (x=0 → x=0) → 0=1))
(0=1 → (∀x. (x=0 → x=1) → 0=1))
(0=1 → (∀x. (x=0 → x=1) → 0=1))
(0=1 → (∀x. (x=0 → x=x) → 0=1))
(0=1 → (∀x. (x=0 → x=x) → 0=1))
(0=1 → (∀x. (x=0 → x=x) → 0=1))
(0=1 → (∀x. (x=0 → 0<0) → 0=1))
(0=1 → (∀x. (x=0 → 0<1) → 0=1))
(0=1 → (∀x. (x=0 → 0<x) → 0=1))
(0=1 → (∀x. (x=0 → 0<x) → 0=1))
(0=1 → (∀x. (x=0 → 1<0) → 0=1))
(0=1 → (∀x. (x=0 → 1<1) → 0=1))
(0=1 → (∀x. (x=0 → 1<x) → 0=1))
(0=1 → (∀x. (x=0 → 1<x) → 0=1))
(0=1 → (∀x. (x=0 → x<0) → 0=1))
(0=1 → (∀x. (x=0 → x<0) → 0=1))
(0=1 → (∀x. (x=0 → x<1) → 0=1))
(0=1 → (∀x. (x=0 → x<1) → 0=1))
(0=1 → (∀x. (x=0 → x<x) → 0=1))
(0=1 → (∀x. (x=0 → x<x) → 0=1))
(0=1 → (∀x. (x=0 → x<x) → 0=1))
(0=1 → (∀x. (x=1 → 0=0) → 0=1))
(0=1 → (∀x. (x=1 → 0=1) → 0=1))
(0=1 → (∀x. (x=1 → 0=x) → 0=1))
(0=1 → (∀x. (x=1 → 0=x) → 0=1))
(0=1 → (∀x. (x=1 → 1=0) → 0=1))
(0=1 → (∀x. (x=1 → 1=1) → 0=1))
(0=1 → (∀x. (x=1 → 1=x) → 0=1))
(0=1 → (∀x. (x=1 → 1=x) → 0=1))
(0=1 → (∀x. (x=1 → x=0) → 0=1))
(0=1 → (∀x. (x=1 → x=0) → 0=1))
(0=1 → (∀x. (x=1 → x=1) → 0=1))
(0=1 → (∀x. (x=1 → x=1) → 0=1))
(0=1 → (∀x. (x=1 → x=x) → 0=1))
(0=1 → (∀x. (x=1 → x=x) → 0=1))
(0=1 → (∀x. (x=1 → x=x) → 0=1))
(0=1 → (∀x. (x=1 → 0<0) → 0=1))
(0=1 → (∀x. (x=1 → 0<1) → 0=1))
(0=1 → (∀x. (x=1 → 0<x) → 0=1))
(0=1 → (∀x. (x=1 → 0<x) → 0=1))
(0=1 → (∀x. (x=1 → 1<0) → 0=1))
(0=1 → (∀x. (x=1 → 1<1) → 0=1))
(0=1 → (∀x. (x=1 → 1<x) → 0=1))
(0=1 → (∀x. (x=1 → 1<x) → 0=1))
(0=1 → (∀x. (x=1 → x<0) → 0=1))
(0=1 → (∀x. (x=1 → x<0) → 0=1))
(0=1 → (∀x. (x=1 → x<1) → 0=1))
(0=1 → (∀x. (x=1 → x<1) → 0=1))
(0=1 → (∀x. (x=1 → x<x) → 0=1))
(0=1 → (∀x. (x=1 → x<x) → 0=1))
(0=1 → (∀x. (x=1 → x<x) → 0=1))
(0=1 → (∀x. (x=x → 0=0) → 0=1))
(0=1 → (∀x. (x=x → 0=0) → 0=1))
(0=1 → (∀x. (x=x → 0=1) → 0=1))
(0=1 → (∀x. (x=x → 0=1) → 0=1))
(0=1 → (∀x. (x=x → 0=x) → 0=1))
(0=1 → (∀x. (x=x → 0=x) → 0=1))
(0=1 → (∀x. (x=x → 0=x) → 0=1))
(0=1 → (∀x. (x=x → 1=0) → 0=1))
(0=1 → (∀x. (x=x → 1=0) → 0=1))
(0=1 → (∀x. (x=x → 1=1) → 0=1))
(0=1 → (∀x. (x=x → 1=1) → 0=1))
(0=1 → (∀x. (x=x → 1=x) → 0=1))
(0=1 → (∀x. (x=x → 1=x) → 0=1))
(0=1 → (∀x. (x=x → 1=x) → 0=1))
(0=1 → (∀x. (x=x → x=0) → 0=1))
(0=1 → (∀x. (x=x → x=0) → 0=1))
(0=1 → (∀x. (x=x → x=0) → 0=1))
(0=1 → (∀x. (x=x → x=1) → 0=1))
(0=1 → (∀x. (x=x → x=1) → 0=1))
(0=1 → (∀x. (x=x → x=1) → 0=1))
(0=1 → (∀x. (x=x → x=x) → 0=1))
(0=1 → (∀x. (x=x → x=x) → 0=1))
(0=1 → (∀x. (x=x → x=x) → 0=1))
(0=1 → (∀x. (x=x → x=x) → 0=1))
(0=1 → (∀x. (x=x → 0<0) → 0=1))
(0=1 → (∀x. (x=x → 0<0) → 0=1))
(0=1 → (∀x. (x=x → 0<1) → 0=1))
(0=1 → (∀x. (x=x → 0<1) → 0=1))
(0=1 → (∀x. (x=x → 0<x) → 0=1))
(0=1 → (∀x. (x=x → 0<x) → 0=1))
(0=1 → (∀x. (x=x → 0<x) → 0=1))
(0=1 → (∀x. (x=x → 1<0) → 0=1))
(0=1 → (∀x. (x=x → 1<0) → 0=1))
(0=1 → (∀x. (x=x → 1<1) → 0=1))
(0=1 → (∀x. (x=x → 1<1) → 0=1))
(0=1 → (∀x. (x=x → 1<x) → 0=1))
(0=1 → (∀x. (x=x → 1<x) → 0=1))
(0=1 → (∀x. (x=x → 1<x) → 0=1))
(0=1 → (∀x. (x=x → x<0) → 0=1))
(0=1 → (∀x. (x=x → x<0) → 0=1))
(0=1 → (∀x. (x=x → x<0) → 0=1))
(0=1 → (∀x. (x=x → x<1) → 0=1))
(0=1 → (∀x. (x=x → x<1) → 0=1))
(0=1 → (∀x. (x=x → x<1) → 0=1))
(0=1 → (∀x. (x=x → x<x) → 0=1))
(0=1 → (∀x. (x=x → x<x) → 0=1))
(0=1 → (∀x. (x=x → x<x) → 0=1))
(0=1 → (∀x. (x=x → x<x) → 0=1))
(0=1 → (∀x. (0<0 → 0=x) → 0=1))
(0=1 → (∀x. (0<0 → 1=x) → 0=1))
(0=1 → (∀x. (0<0 → x=0) → 0=1))
(0=1 → (∀x. (0<0 → x=1) → 0=1))
(0=1 → (∀x. (0<0 → x=x) → 0=1))
(0=1 → (∀x. (0<0 → x=x) → 0=1))
(0=1 → (∀x. (0<0 → 0<x) → 0=1))
(0=1 → (∀x. (0<0 → 1<x) → 0=1))
(0=1 → (∀x. (0<0 → x<0) → 0=1))
(0=1 → (∀x. (0<0 → x<1) → 0=1))
(0=1 → (∀x. (0<0 → x<x) → 0=1))
(0=1 → (∀x. (0<0 → x<x) → 0=1))
(0=1 → (∀x. (0<1 → 0=x) → 0=1))
(0=1 → (∀x. (0<1 → 1=x) → 0=1))
(0=1 → (∀x. (0<1 → x=0) → 0=1))
(0=1 → (∀x. (0<1 → x=1) → 0=1))
(0=1 → (∀x. (0<1 → x=x) → 0=1))
(0=1 → (∀x. (0<1 → x=x) → 0=1))
(0=1 → (∀x. (0<1 → 0<x) → 0=1))
(0=1 → (∀x. (0<1 → 1<x) → 0=1))
(0=1 → (∀x. (0<1 → x<0) → 0=1))
(0=1 → (∀x. (0<1 → x<1) → 0=1))
(0=1 → (∀x. (0<1 → x<x) → 0=1))
(0=1 → (∀x. (0<1 → x<x) → 0=1))
(0=1 → (∀x. (0<x → 0=0) → 0=1))
(0=1 → (∀x. (0<x → 0=1) → 0=1))
(0=1 → (∀x. (0<x → 0=x) → 0=1))
(0=1 → (∀x. (0<x → 0=x) → 0=1))
(0=1 → (∀x. (0<x → 1=0) → 0=1))
(0=1 → (∀x. (0<x → 1=1) → 0=1))
(0=1 → (∀x. (0<x → 1=x) → 0=1))
(0=1 → (∀x. (0<x → 1=x) → 0=1))
(0=1 → (∀x. (0<x → x=0) → 0=1))
(0=1 → (∀x. (0<x → x=0) → 0=1))
(0=1 → (∀x. (0<x → x=1) → 0=1))
(0=1 → (∀x. (0<x → x=1) → 0=1))
(0=1 → (∀x. (0<x → x=x) → 0=1))
(0=1 → (∀x. (0<x → x=x) → 0=1))
(0=1 → (∀x. (0<x → x=x) → 0=1))
(0=1 → (∀x. (0<x → 0<0) → 0=1))
(0=1 → (∀x. (0<x → 0<1) → 0=1))
(0=1 → (∀x. (0<x → 0<x) → 0=1))
(0=1 → (∀x. (0<x → 0<x) → 0=1))
(0=1 → (∀x. (0<x → 1<0) → 0=1))
(0=1 → (∀x. (0<x → 1<1) → 0=1))
(0=1 → (∀x. (0<x → 1<x) → 0=1))
(0=1 → (∀x. (0<x → 1<x) → 0=1))
(0=1 → (∀x. (0<x → x<0) → 0=1))
(0=1 → (∀x. (0<x → x<0) → 0=1))
(0=1 → (∀x. (0<x → x<1) → 0=1))
(0=1 → (∀x. (0<x → x<1) → 0=1))
(0=1 → (∀x. (0<x → x<x) → 0=1))
(0=1 → (∀x. (0<x → x<x) → 0=1))
(0=1 → (∀x. (0<x → x<x) → 0=1))
(0=1 → (∀x. (1<0 → 0=x) → 0=1))
(0=1 → (∀x. (1<0 → 1=x) → 0=1))
(0=1 → (∀x. (1<0 → x=0) → 0=1))
(0=1 → (∀x. (1<0 → x=1) → 0=1))
(0=1 → (∀x. (1<0 → x=x) → 0=1))
(0=1 → (∀x. (1<0 → x=x) → 0=1))
(0=1 → (∀x. (1<0 → 0<x) → 0=1))
(0=1 → (∀x. (1<0 → 1<x) → 0=1))
(0=1 → (∀x. (1<0 → x<0) → 0=1))
(0=1 → (∀x. (1<0 → x<1) → 0=1))
(0=1 → (∀x. (1<0 → x<x) → 0=1))
(0=1 → (∀x. (1<0 → x<x) → 0=1))
(0=1 → (∀x. (1<1 → 0=x) → 0=1))
(0=1 → (∀x. (1<1 → 1=x) → 0=1))
(0=1 → (∀x. (1<1 → x=0) → 0=1))
(0=1 → (∀x. (1<1 → x=1) → 0=1))
(0=1 → (∀x. (1<1 → x=x) → 0=1))
(0=1 → (∀x. (1<1 → x=x) → 0=1))
(0=1 → (∀x. (1<1 → 0<x) → 0=1))
(0=1 → (∀x. (1<1 → 1<x) → 0=1))
(0=1 → (∀x. (1<1 → x<0) → 0=1))
(0=1 → (∀x. (1<1 → x<1) → 0=1))
(0=1 → (∀x. (1<1 → x<x) → 0=1))
(0=1 → (∀x. (1<1 → x<x) → 0=1))
(0=1 → (∀x. (1<x → 0=0) → 0=1))
(0=1 → (∀x. (1<x → 0=1) → 0=1))
(0=1 → (∀x. (1<x → 0=x) → 0=1))
(0=1 → (∀x. (1<x → 0=x) → 0=1))
(0=1 → (∀x. (1<x → 1=0) → 0=1))
(0=1 → (∀x. (1<x → 1=1) → 0=1))
(0=1 → (∀x. (1<x → 1=x) → 0=1))
(0=1 → (∀x. (1<x → 1=x) → 0=1))
(0=1 → (∀x. (1<x → x=0) → 0=1))
(0=1 → (∀x. (1<x → x=0) → 0=1))
(0=1 → (∀x. (1<x → x=1) → 0=1))
(0=1 → (∀x. (1<x → x=1) → 0=1))
(0=1 → (∀x. (1<x → x=x) → 0=1))
(0=1 → (∀x. (1<x → x=x) → 0=1))
(0=1 → (∀x. (1<x → x=x) → 0=1))
(0=1 → (∀x. (1<x → 0<0) → 0=1))
(0=1 → (∀x. (1<x → 0<1) → 0=1))
(0=1 → (∀x. (1<x → 0<x) → 0=1))
(0=1 → (∀x. (1<x → 0<x) → 0=1))
(0=1 → (∀x. (1<x → 1<0) → 0=1))
(0=1 → (∀x. (1<x → 1<1) → 0=1))
(0=1 → (∀x. (1<x → 1<x) → 0=1))
(0=1 → (∀x. (1<x → 1<x) → 0=1))
(0=1 → (∀x. (1<x → x<0) → 0=1))
(0=1 → (∀x. (1<x → x<0) → 0=1))
(0=1 → (∀x. (1<x → x<1) → 0=1))
(0=1 → (∀x. (1<x → x<1) → 0=1))
(0=1 → (∀x. (1<x → x<x) → 0=1))
(0=1 → (∀x. (1<x → x<x) → 0=1))
(0=1 → (∀x. (1<x → x<x) → 0=1))
(0=1 → (∀x. (x<0 → 0=0) → 0=1))
(0=1 → (∀x. (x<0 → 0=1) → 0=1))
(0=1 → (∀x. (x<0 → 0=x) → 0=1))
(0=1 → (∀x. (x<0 → 0=x) → 0=1))
(0=1 → (∀x. (x<0 → 1=0) → 0=1))
(0=1 → (∀x. (x<0 → 1=1) → 0=1))
(0=1 → (∀x. (x<0 → 1=x) → 0=1))
(0=1 → (∀x. (x<0 → 1=x) → 0=1))
(0=1 → (∀x. (x<0 → x=0) → 0=1))
(0=1 → (∀x. (x<0 → x=0) → 0=1))
(0=1 → (∀x. (x<0 → x=1) → 0=1))
(0=1 → (∀x. (x<0 → x=1) → 0=1))
(0=1 → (∀x. (x<0 → x=x) → 0=1))
(0=1 → (∀x. (x<0 → x=x) → 0=1))
(0=1 → (∀x. (x<0 → x=x) → 0=1))
(0=1 → (∀x. (x<0 → 0<0) → 0=1))
(0=1 → (∀x. (x<0 → 0<1) → 0=1))
(0=1 → (∀x. (x<0 → 0<x) → 0=1))
(0=1 → (∀x. (x<0 → 0<x) → 0=1))
(0=1 → (∀x. (x<0 → 1<0) → 0=1))
(0=1 → (∀x. (x<0 → 1<1) → 0=1))
(0=1 → (∀x. (x<0 → 1<x) → 0=1))
(0=1 → (∀x. (x<0 → 1<x) → 0=1))
(0=1 → (∀x. (x<0 → x<0) → 0=1))
(0=1 → (∀x. (x<0 → x<0) → 0=1))
(0=1 → (∀x. (x<0 → x<1) → 0=1))
(0=1 → (∀x. (x<0 → x<1) → 0=1))
(0=1 → (∀x. (x<0 → x<x) → 0=1))
(0=1 → (∀x. (x<0 → x<x) → 0=1))
(0=1 → (∀x. (x<0 → x<x) → 0=1))
(0=1 → (∀x. (x<1 → 0=0) → 0=1))
(0=1 → (∀x. (x<1 → 0=1) → 0=1))
(0=1 → (∀x. (x<1 → 0=x) → 0=1))
(0=1 → (∀x. (x<1 → 0=x) → 0=1))
(0=1 → (∀x. (x<1 → 1=0) → 0=1))
(0=1 → (∀x. (x<1 → 1=1) → 0=1))
(0=1 → (∀x. (x<1 → 1=x) → 0=1))
(0=1 → (∀x. (x<1 → 1=x) → 0=1))
(0=1 → (∀x. (x<1 → x=0) → 0=1))
(0=1 → (∀x. (x<1 → x=0) → 0=1))
(0=1 → (∀x. (x<1 → x=1) → 0=1))
(0=1 → (∀x. (x<1 → x=1) → 0=1))
(0=1 → (∀x. (x<1 → x=x) → 0=1))
(0=1 → (∀x. (x<1 → x=x) → 0=1))
(0=1 → (∀x. (x<1 → x=x) → 0=1))
(0=1 → (∀x. (x<1 → 0<0) → 0=1))
(0=1 → (∀x. (x<1 → 0<1) → 0=1))
(0=1 → (∀x. (x<1 → 0<x) → 0=1))
(0=1 → (∀x. (x<1 → 0<x) → 0=1))
(0=1 → (∀x. (x<1 → 1<0) → 0=1))
(0=1 → (∀x. (x<1 → 1<1) → 0=1))
(0=1 → (∀x. (x<1 → 1<x) → 0=1))
(0=1 → (∀x. (x<1 → 1<x) → 0=1))
(0=1 → (∀x. (x<1 → x<0) → 0=1))
(0=1 → (∀x. (x<1 → x<0) → 0=1))
(0=1 → (∀x. (x<1 → x<1) → 0=1))
(0=1 → (∀x. (x<1 → x<1) → 0=1))
(0=1 → (∀x. (x<1 → x<x) → 0=1))
(0=1 → (∀x. (x<1 → x<x) → 0=1))
(0=1 → (∀x. (x<1 → x<x) → 0=1))
(0=1 → (∀x. (x<x → 0=0) → 0=1))
(0=1 → (∀x. (x<x → 0=0) → 0=1))
(0=1 → (∀x. (x<x → 0=1) → 0=1))
(0=1 → (∀x. (x<x → 0=1) → 0=1))
(0=1 → (∀x. (x<x → 0=x) → 0=1))
(0=1 → (∀x. (x<x → 0=x) → 0=1))
(0=1 → (∀x. (x<x → 0=x) → 0=1))
(0=1 → (∀x. (x<x → 1=0) → 0=1))
(0=1 → (∀x. (x<x → 1=0) → 0=1))
(0=1 → (∀x. (x<x → 1=1) → 0=1))
(0=1 → (∀x. (x<x → 1=1) → 0=1))
(0=1 → (∀x. (x<x → 1=x) → 0=1))
(0=1 → (∀x. (x<x → 1=x) → 0=1))
(0=1 → (∀x. (x<x → 1=x) → 0=1))
(0=1 → (∀x. (x<x → x=0) → 0=1))
(0=1 → (∀x. (x<x → x=0) → 0=1))
(0=1 → (∀x. (x<x → x=0) → 0=1))
(0=1 → (∀x. (x<x → x=1) → 0=1))
(0=1 → (∀x. (x<x → x=1) → 0=1))
(0=1 → (∀x. (x<x → x=1) → 0=1))
(0=1 → (∀x. (x<x → x=x) → 0=1))
(0=1 → (∀x. (x<x → x=x) → 0=1))
(0=1 → (∀x. (x<x → x=x) → 0=1))
(0=1 → (∀x. (x<x → x=x) → 0=1))
(0=1 → (∀x. (x<x → 0<0) → 0=1))
(0=1 → (∀x. (x<x → 0<0) → 0=1))
(0=1 → (∀x. (x<x → 0<1) → 0=1))
(0=1 → (∀x. (x<x → 0<1) → 0=1))
(0=1 → (∀x. (x<x → 0<x) → 0=1))
(0=1 → (∀x. (x<x → 0<x) → 0=1))
(0=1 → (∀x. (x<x → 0<x) → 0=1))
(0=1 → (∀x. (x<x → 1<0) → 0=1))
(0=1 → (∀x. (x<x → 1<0) → 0=1))
(0=1 → (∀x. (x<x → 1<1) → 0=1))
(0=1 → (∀x. (x<x → 1<1) → 0=1))
(0=1 → (∀x. (x<x → 1<x) → 0=1))
(0=1 → (∀x. (x<x → 1<x) → 0=1))
(0=1 → (∀x. (x<x → 1<x) → 0=1))
(0=1 → (∀x. (x<x → x<0) → 0=1))
(0=1 → (∀x. (x<x → x<0) → 0=1))
(0=1 → (∀x. (x<x → x<0) → 0=1))
(0=1 → (∀x. (x<x → x<1) → 0=1))
(0=1 → (∀x. (x<x → x<1) → 0=1))
(0=1 → (∀x. (x<x → x<1) → 0=1))
(0=1 → (∀x. (x<x → x<x) → 0=1))
(0=1 → (∀x. (x<x → x<x) → 0=1))
(0=1 → (∀x. (x<x → x<x) → 0=1))
(0=1 → (∀x. (x<x → x<x) → 0=1))
(0=1 → ((0=0 → ¬0=0) → 0=1))
(0=1 → ((0=0 → ¬0=1) → 0=1))
(0=1 → ((0=0 → ¬1=0) → 0=1))
(0=1 → ((0=0 → ¬1=1) → 0=1))
(0=1 → ((0=0 → ¬0<0) → 0=1))
(0=1 → ((0=0 → ¬0<1) → 0=1))
(0=1 → ((0=0 → ¬1<0) → 0=1))
(0=1 → ((0=0 → ¬1<1) → 0=1))
(0=1 → ((0=0 → ∀x. 0=x) → 0=1))
(0=1 → ((0=0 → ∀x. 1=x) → 0=1))
(0=1 → ((0=0 → ∀x. x=0) → 0=1))
(0=1 → ((0=0 → ∀x. x=1) → 0=1))
(0=1 → ((0=0 → ∀x. x=x) → 0=1))
(0=1 → ((0=0 → ∀x. x=x) → 0=1))
(0=1 → ((0=0 → ∀x. 0<x) → 0=1))
(0=1 → ((0=0 → ∀x. 1<x) → 0=1))
(0=1 → ((0=0 → ∀x. x<0) → 0=1))
(0=1 → ((0=0 → ∀x. x<1) → 0=1))
(0=1 → ((0=0 → ∀x. x<x) → 0=1))
(0=1 → ((0=0 → ∀x. x<x) → 0=1))
(0=1 → ((0=1 → ¬0=0) → 0=1))
(0=1 → ((0=1 → ¬0=1) → 0=1))
(0=1 → ((0=1 → ¬1=0) → 0=1))
(0=1 → ((0=1 → ¬1=1) → 0=1))
(0=1 → ((0=1 → ¬0<0) → 0=1))
(0=1 → ((0=1 → ¬0<1) → 0=1))
(0=1 → ((0=1 → ¬1<0) → 0=1))
(0=1 → ((0=1 → ¬1<1) → 0=1))
(0=1 → ((0=1 → ∀x. 0=x) → 0=1))
(0=1 → ((0=1 → ∀x. 1=x) → 0=1))
(0=1 → ((0=1 → ∀x. x=0) → 0=1))
(0=1 → ((0=1 → ∀x. x=1) → 0=1))
(0=1 → ((0=1 → ∀x. x=x) → 0=1))
(0=1 → ((0=1 → ∀x. x=x) → 0=1))
(0=1 → ((0=1 → ∀x. 0<x) → 0=1))
(0=1 → ((0=1 → ∀x. 1<x) → 0=1))
(0=1 → ((0=1 → ∀x. x<0) → 0=1))
(0=1 → ((0=1 → ∀x. x<1) → 0=1))
(0=1 → ((0=1 → ∀x. x<x) → 0=1))
(0=1 → ((0=1 → ∀x. x<x) → 0=1))
(0=1 → ((1=0 → ¬0=0) → 0=1))
(0=1 → ((1=0 → ¬0=1) → 0=1))
(0=1 → ((1=0 → ¬1=0) → 0=1))
(0=1 → ((1=0 → ¬1=1) → 0=1))
(0=1 → ((1=0 → ¬0<0) → 0=1))
(0=1 → ((1=0 → ¬0<1) → 0=1))
(0=1 → ((1=0 → ¬1<0) → 0=1))
(0=1 → ((1=0 → ¬1<1) → 0=1))
(0=1 → ((1=0 → ∀x. 0=x) → 0=1))
(0=1 → ((1=0 → ∀x. 1=x) → 0=1))
(0=1 → ((1=0 → ∀x. x=0) → 0=1))
(0=1 → ((1=0 → ∀x. x=1) → 0=1))
(0=1 → ((1=0 → ∀x. x=x) → 0=1))
(0=1 → ((1=0 → ∀x. x=x) → 0=1))
(0=1 → ((1=0 → ∀x. 0<x) → 0=1))
(0=1 → ((1=0 → ∀x. 1<x) → 0=1))
(0=1 → ((1=0 → ∀x. x<0) → 0=1))
(0=1 → ((1=0 → ∀x. x<1) → 0=1))
(0=1 → ((1=0 → ∀x. x<x) → 0=1))
(0=1 → ((1=0 → ∀x. x<x) → 0=1))
(0=1 → ((1=1 → ¬0=0) → 0=1))
(0=1 → ((1=1 → ¬0=1) → 0=1))
(0=1 → ((1=1 → ¬1=0) → 0=1))
(0=1 → ((1=1 → ¬1=1) → 0=1))
(0=1 → ((1=1 → ¬0<0) → 0=1))
(0=1 → ((1=1 → ¬0<1) → 0=1))
(0=1 → ((1=1 → ¬1<0) → 0=1))
(0=1 → ((1=1 → ¬1<1) → 0=1))
(0=1 → ((1=1 → ∀x. 0=x) → 0=1))
(0=1 → ((1=1 → ∀x. 1=x) → 0=1))
(0=1 → ((1=1 → ∀x. x=0) → 0=1))
(0=1 → ((1=1 → ∀x. x=1) → 0=1))
(0=1 → ((1=1 → ∀x. x=x) → 0=1))
(0=1 → ((1=1 → ∀x. x=x) → 0=1))
(0=1 → ((1=1 → ∀x. 0<x) → 0=1))
(0=1 → ((1=1 → ∀x. 1<x) → 0=1))
(0=1 → ((1=1 → ∀x. x<0) → 0=1))
(0=1 → ((1=1 → ∀x. x<1) → 0=1))
(0=1 → ((1=1 → ∀x. x<x) → 0=1))
(0=1 → ((1=1 → ∀x. x<x) → 0=1))
(0=1 → ((0<0 → ¬0=0) → 0=1))
(0=1 → ((0<0 → ¬0=1) → 0=1))
(0=1 → ((0<0 → ¬1=0) → 0=1))
(0=1 → ((0<0 → ¬1=1) → 0=1))
(0=1 → ((0<0 → ¬0<0) → 0=1))
(0=1 → ((0<0 → ¬0<1) → 0=1))
(0=1 → ((0<0 → ¬1<0) → 0=1))
(0=1 → ((0<0 → ¬1<1) → 0=1))
(0=1 → ((0<0 → ∀x. 0=x) → 0=1))
(0=1 → ((0<0 → ∀x. 1=x) → 0=1))
(0=1 → ((0<0 → ∀x. x=0) → 0=1))
(0=1 → ((0<0 → ∀x. x=1) → 0=1))
(0=1 → ((0<0 → ∀x. x=x) → 0=1))
(0=1 → ((0<0 → ∀x. x=x) → 0=1))
(0=1 → ((0<0 → ∀x. 0<x) → 0=1))
(0=1 → ((0<0 → ∀x. 1<x) → 0=1))
(0=1 → ((0<0 → ∀x. x<0) → 0=1))
(0=1 → ((0<0 → ∀x. x<1) → 0=1))
(0=1 → ((0<0 → ∀x. x<x) → 0=1))
(0=1 → ((0<0 → ∀x. x<x) → 0=1))
(0=1 → ((0<1 → ¬0=0) → 0=1))
(0=1 → ((0<1 → ¬0=1) → 0=1))
(0=1 → ((0<1 → ¬1=0) → 0=1))
(0=1 → ((0<1 → ¬1=1) → 0=1))
(0=1 → ((0<1 → ¬0<0) → 0=1))
(0=1 → ((0<1 → ¬0<1) → 0=1))
(0=1 → ((0<1 → ¬1<0) → 0=1))
(0=1 → ((0<1 → ¬1<1) → 0=1))
(0=1 → ((0<1 → ∀x. 0=x) → 0=1))
(0=1 → ((0<1 → ∀x. 1=x) → 0=1))
(0=1 → ((0<1 → ∀x. x=0) → 0=1))
(0=1 → ((0<1 → ∀x. x=1) → 0=1))
(0=1 → ((0<1 → ∀x. x=x) → 0=1))
(0=1 → ((0<1 → ∀x. x=x) → 0=1))
(0=1 → ((0<1 → ∀x. 0<x) → 0=1))
(0=1 → ((0<1 → ∀x. 1<x) → 0=1))
(0=1 → ((0<1 → ∀x. x<0) → 0=1))
(0=1 → ((0<1 → ∀x. x<1) → 0=1))
(0=1 → ((0<1 → ∀x. x<x) → 0=1))
(0=1 → ((0<1 → ∀x. x<x) → 0=1))
(0=1 → ((1<0 → ¬0=0) → 0=1))
(0=1 → ((1<0 → ¬0=1) → 0=1))
(0=1 → ((1<0 → ¬1=0) → 0=1))
(0=1 → ((1<0 → ¬1=1) → 0=1))
(0=1 → ((1<0 → ¬0<0) → 0=1))
(0=1 → ((1<0 → ¬0<1) → 0=1))
(0=1 → ((1<0 → ¬1<0) → 0=1))
(0=1 → ((1<0 → ¬1<1) → 0=1))
(0=1 → ((1<0 → ∀x. 0=x) → 0=1))
(0=1 → ((1<0 → ∀x. 1=x) → 0=1))
(0=1 → ((1<0 → ∀x. x=0) → 0=1))
(0=1 → ((1<0 → ∀x. x=1) → 0=1))
(0=1 → ((1<0 → ∀x. x=x) → 0=1))
(0=1 → ((1<0 → ∀x. x=x) → 0=1))
(0=1 → ((1<0 → ∀x. 0<x) → 0=1))
(0=1 → ((1<0 → ∀x. 1<x) → 0=1))
(0=1 → ((1<0 → ∀x. x<0) → 0=1))
(0=1 → ((1<0 → ∀x. x<1) → 0=1))
(0=1 → ((1<0 → ∀x. x<x) → 0=1))
(0=1 → ((1<0 → ∀x. x<x) → 0=1))
(0=1 → ((1<1 → ¬0=0) → 0=1))
(0=1 → ((1<1 → ¬0=1) → 0=1))
(0=1 → ((1<1 → ¬1=0) → 0=1))
(0=1 → ((1<1 → ¬1=1) → 0=1))
(0=1 → ((1<1 → ¬0<0) → 0=1))
(0=1 → ((1<1 → ¬0<1) → 0=1))
(0=1 → ((1<1 → ¬1<0) → 0=1))
(0=1 → ((1<1 → ¬1<1) → 0=1))
(0=1 → ((1<1 → ∀x. 0=x) → 0=1))
(0=1 → ((1<1 → ∀x. 1=x) → 0=1))
(0=1 → ((1<1 → ∀x. x=0) → 0=1))
(0=1 → ((1<1 → ∀x. x=1) → 0=1))
(0=1 → ((1<1 → ∀x. x=x) → 0=1))
(0=1 → ((1<1 → ∀x. x=x) → 0=1))
(0=1 → ((1<1 → ∀x. 0<x) → 0=1))
(0=1 → ((1<1 → ∀x. 1<x) → 0=1))
(0=1 → ((1<1 → ∀x. x<0) → 0=1))
(0=1 → ((1<1 → ∀x. x<1) → 0=1))
(0=1 → ((1<1 → ∀x. x<x) → 0=1))
(0=1 → ((1<1 → ∀x. x<x) → 0=1))
(0=1 → ((¬0=0 → 0=0) → 0=1))
(0=1 → ((¬0=0 → 0=1) → 0=1))
(0=1 → ((¬0=0 → 1=0) → 0=1))
(0=1 → ((¬0=0 → 1=1) → 0=1))
(0=1 → ((¬0=0 → 0<0) → 0=1))
(0=1 → ((¬0=0 → 0<1) → 0=1))
(0=1 → ((¬0=0 → 1<0) → 0=1))
(0=1 → ((¬0=0 → 1<1) → 0=1))
(0=1 → ((¬0=1 → 0=0) → 0=1))
(0=1 → ((¬0=1 → 0=1) → 0=1))
(0=1 → ((¬0=1 → 1=0) → 0=1))
(0=1 → ((¬0=1 → 1=1) → 0=1))
(0=1 → ((¬0=1 → 0<0) → 0=1))
(0=1 → ((¬0=1 → 0<1) → 0=1))
(0=1 → ((¬0=1 → 1<0) → 0=1))
(0=1 → ((¬0=1 → 1<1) → 0=1))
(0=1 → ((¬1=0 → 0=0) → 0=1))
(0=1 → ((¬1=0 → 0=1) → 0=1))
(0=1 → ((¬1=0 → 1=0) → 0=1))
(0=1 → ((¬1=0 → 1=1) → 0=1))
(0=1 → ((¬1=0 → 0<0) → 0=1))
(0=1 → ((¬1=0 → 0<1) → 0=1))
(0=1 → ((¬1=0 → 1<0) → 0=1))
(0=1 → ((¬1=0 → 1<1) → 0=1))
(0=1 → ((¬1=1 → 0=0) → 0=1))
(0=1 → ((¬1=1 → 0=1) → 0=1))
(0=1 → ((¬1=1 → 1=0) → 0=1))
(0=1 → ((¬1=1 → 1=1) → 0=1))
(0=1 → ((¬1=1 → 0<0) → 0=1))
(0=1 → ((¬1=1 → 0<1) → 0=1))
(0=1 → ((¬1=1 → 1<0) → 0=1))
(0=1 → ((¬1=1 → 1<1) → 0=1))
(0=1 → ((¬0<0 → 0=0) → 0=1))
(0=1 → ((¬0<0 → 0=1) → 0=1))
(0=1 → ((¬0<0 → 1=0) → 0=1))
(0=1 → ((¬0<0 → 1=1) → 0=1))
(0=1 → ((¬0<0 → 0<0) → 0=1))
(0=1 → ((¬0<0 → 0<1) → 0=1))
(0=1 → ((¬0<0 → 1<0) → 0=1))
(0=1 → ((¬0<0 → 1<1) → 0=1))
(0=1 → ((¬0<1 → 0=0) → 0=1))
(0=1 → ((¬0<1 → 0=1) → 0=1))
(0=1 → ((¬0<1 → 1=0) → 0=1))
(0=1 → ((¬0<1 → 1=1) → 0=1))
(0=1 → ((¬0<1 → 0<0) → 0=1))
(0=1 → ((¬0<1 → 0<1) → 0=1))
(0=1 → ((¬0<1 → 1<0) → 0=1))
(0=1 → ((¬0<1 → 1<1) → 0=1))
(0=1 → ((¬1<0 → 0=0) → 0=1))
(0=1 → ((¬1<0 → 0=1) → 0=1))
(0=1 → ((¬1<0 → 1=0) → 0=1))
(0=1 → ((¬1<0 → 1=1) → 0=1))
(0=1 → ((¬1<0 → 0<0) → 0=1))
(0=1 → ((¬1<0 → 0<1) → 0=1))
(0=1 → ((¬1<0 → 1<0) → 0=1))
(0=1 → ((¬1<0 → 1<1) → 0=1))
(0=1 → ((¬1<1 → 0=0) → 0=1))
(0=1 → ((¬1<1 → 0=1) → 0=1))
(0=1 → ((¬1<1 → 1=0) → 0=1))
(0=1 → ((¬1<1 → 1=1) → 0=1))
(0=1 → ((¬1<1 → 0<0) → 0=1))
(0=1 → ((¬1<1 → 0<1) → 0=1))
(0=1 → ((¬1<1 → 1<0) → 0=1))
(0=1 → ((¬1<1 → 1<1) → 0=1))
(0=1 → ((∀x. 0=x → 0=0) → 0=1))
(0=1 → ((∀x. 0=x → 0=1) → 0=1))
(0=1 → ((∀x. 0=x → 1=0) → 0=1))
(0=1 → ((∀x. 0=x → 1=1) → 0=1))
(0=1 → ((∀x. 0=x → 0<0) → 0=1))
(0=1 → ((∀x. 0=x → 0<1) → 0=1))
(0=1 → ((∀x. 0=x → 1<0) → 0=1))
(0=1 → ((∀x. 0=x → 1<1) → 0=1))
(0=1 → ((∀x. 1=x → 0=0) → 0=1))
(0=1 → ((∀x. 1=x → 0=1) → 0=1))
(0=1 → ((∀x. 1=x → 1=0) → 0=1))
(0=1 → ((∀x. 1=x → 1=1) → 0=1))
(0=1 → ((∀x. 1=x → 0<0) → 0=1))
(0=1 → ((∀x. 1=x → 0<1) → 0=1))
(0=1 → ((∀x. 1=x → 1<0) → 0=1))
(0=1 → ((∀x. 1=x → 1<1) → 0=1))
(0=1 → ((∀x. x=0 → 0=0) → 0=1))
(0=1 → ((∀x. x=0 → 0=1) → 0=1))
(0=1 → ((∀x. x=0 → 1=0) → 0=1))
(0=1 → ((∀x. x=0 → 1=1) → 0=1))
(0=1 → ((∀x. x=0 → 0<0) → 0=1))
(0=1 → ((∀x. x=0 → 0<1) → 0=1))
(0=1 → ((∀x. x=0 → 1<0) → 0=1))
(0=1 → ((∀x. x=0 → 1<1) → 0=1))
(0=1 → ((∀x. x=1 → 0=0) → 0=1))
(0=1 → ((∀x. x=1 → 0=1) → 0=1))
(0=1 → ((∀x. x=1 → 1=0) → 0=1))
(0=1 → ((∀x. x=1 → 1=1) → 0=1))
(0=1 → ((∀x. x=1 → 0<0) → 0=1))
(0=1 → ((∀x. x=1 → 0<1) → 0=1))
(0=1 → ((∀x. x=1 → 1<0) → 0=1))
(0=1 → ((∀x. x=1 → 1<1) → 0=1))
(0=1 → ((∀x. x=x → 0=0) → 0=1))
(0=1 → ((∀x. x=x → 0=1) → 0=1))
(0=1 → ((∀x. x=x → 1=0) → 0=1))
(0=1 → ((∀x. x=x → 1=1) → 0=1))
(0=1 → ((∀x. x=x → 0<0) → 0=1))
(0=1 → ((∀x. x=x → 0<1) → 0=1))
(0=1 → ((∀x. x=x → 1<0) → 0=1))
(0=1 → ((∀x. x=x → 1<1) → 0=1))
(0=1 → ((∀x. x=x → 0=0) → 0=1))
(0=1 → ((∀x. x=x → 0=1) → 0=1))
(0=1 → ((∀x. x=x → 1=0) → 0=1))
(0=1 → ((∀x. x=x → 1=1) → 0=1))
(0=1 → ((∀x. x=x → 0<0) → 0=1))
(0=1 → ((∀x. x=x → 0<1) → 0=1))
(0=1 → ((∀x. x=x → 1<0) → 0=1))
(0=1 → ((∀x. x=x → 1<1) → 0=1))
(0=1 → ((∀x. 0<x → 0=0) → 0=1))
(0=1 → ((∀x. 0<x → 0=1) → 0=1))
(0=1 → ((∀x. 0<x → 1=0) → 0=1))
(0=1 → ((∀x. 0<x → 1=1) → 0=1))
(0=1 → ((∀x. 0<x → 0<0) → 0=1))
(0=1 → ((∀x. 0<x → 0<1) → 0=1))
(0=1 → ((∀x. 0<x → 1<0) → 0=1))
(0=1 → ((∀x. 0<x → 1<1) → 0=1))
(0=1 → ((∀x. 1<x → 0=0) → 0=1))
(0=1 → ((∀x. 1<x → 0=1) → 0=1))
(0=1 → ((∀x. 1<x → 1=0) → 0=1))
(0=1 → ((∀x. 1<x → 1=1) → 0=1))
(0=1 → ((∀x. 1<x → 0<0) → 0=1))
(0=1 → ((∀x. 1<x → 0<1) → 0=1))
(0=1 → ((∀x. 1<x → 1<0) → 0=1))
(0=1 → ((∀x. 1<x → 1<1) → 0=1))
(0=1 → ((∀x. x<0 → 0=0) → 0=1))
(0=1 → ((∀x. x<0 → 0=1) → 0=1))
(0=1 → ((∀x. x<0 → 1=0) → 0=1))
(0=1 → ((∀x. x<0 → 1=1) → 0=1))
(0=1 → ((∀x. x<0 → 0<0) → 0=1))
(0=1 → ((∀x. x<0 → 0<1) → 0=1))
(0=1 → ((∀x. x<0 → 1<0) → 0=1))
(0=1 → ((∀x. x<0 → 1<1) → 0=1))
(0=1 → ((∀x. x<1 → 0=0) → 0=1))
(0=1 → ((∀x. x<1 → 0=1) → 0=1))
(0=1 → ((∀x. x<1 → 1=0) → 0=1))
(0=1 → ((∀x. x<1 → 1=1) → 0=1))
(0=1 → ((∀x. x<1 → 0<0) → 0=1))
(0=1 → ((∀x. x<1 → 0<1) → 0=1))
(0=1 → ((∀x. x<1 → 1<0) → 0=1))
(0=1 → ((∀x. x<1 → 1<1) → 0=1))
(0=1 → ((∀x. x<x → 0=0) → 0=1))
(0=1 → ((∀x. x<x → 0=1) → 0=1))
(0=1 → ((∀x. x<x → 1=0) → 0=1))
(0=1 → ((∀x. x<x → 1=1) → 0=1))
(0=1 → ((∀x. x<x → 0<0) → 0=1))
(0=1 → ((∀x. x<x → 0<1) → 0=1))
(0=1 → ((∀x. x<x → 1<0) → 0=1))
(0=1 → ((∀x. x<x → 1<1) → 0=1))
(0=1 → ((∀x. x<x → 0=0) → 0=1))
(0=1 → ((∀x. x<x → 0=1) → 0=1))
(0=1 → ((∀x. x<x → 1=0) → 0=1))
(0=1 → ((∀x. x<x → 1=1) → 0=1))
(0=1 → ((∀x. x<x → 0<0) → 0=1))
(0=1 → ((∀x. x<x → 0<1) → 0=1))
(0=1 → ((∀x. x<x → 1<0) → 0=1))
(0=1 → ((∀x. x<x → 1<1) → 0=1))
(1=0 → (¬0=⟨0+⟨0+0⟩⟩ → 1=0))
(1=0 → (¬0=⟨0+⟨0+1⟩⟩ → 1=0))
(1=0 → (¬0=⟨0+⟨1+0⟩⟩ → 1=0))
(1=0 → (¬0=⟨0+⟨1+1⟩⟩ → 1=0))
(1=0 → (¬0=⟨0+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬0=⟨0+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬0=⟨0+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬0=⟨0+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬0=⟨1+⟨0+0⟩⟩ → 1=0))
(1=0 → (¬0=⟨1+⟨0+1⟩⟩ → 1=0))
(1=0 → (¬0=⟨1+⟨1+0⟩⟩ → 1=0))
(1=0 → (¬0=⟨1+⟨1+1⟩⟩ → 1=0))
(1=0 → (¬0=⟨1+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬0=⟨1+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬0=⟨1+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬0=⟨1+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬0=⟨⟨0+0⟩+0⟩ → 1=0))
(1=0 → (¬0=⟨⟨0+0⟩+1⟩ → 1=0))
(1=0 → (¬0=⟨⟨0+1⟩+0⟩ → 1=0))
(1=0 → (¬0=⟨⟨0+1⟩+1⟩ → 1=0))
(1=0 → (¬0=⟨⟨1+0⟩+0⟩ → 1=0))
(1=0 → (¬0=⟨⟨1+0⟩+1⟩ → 1=0))
(1=0 → (¬0=⟨⟨1+1⟩+0⟩ → 1=0))
(1=0 → (¬0=⟨⟨1+1⟩+1⟩ → 1=0))
(1=0 → (¬0=⟨⟨0⋅0⟩+0⟩ → 1=0))
(1=0 → (¬0=⟨⟨0⋅0⟩+1⟩ → 1=0))
(1=0 → (¬0=⟨⟨0⋅1⟩+0⟩ → 1=0))
(1=0 → (¬0=⟨⟨0⋅1⟩+1⟩ → 1=0))
(1=0 → (¬0=⟨⟨1⋅0⟩+0⟩ → 1=0))
(1=0 → (¬0=⟨⟨1⋅0⟩+1⟩ → 1=0))
(1=0 → (¬0=⟨⟨1⋅1⟩+0⟩ → 1=0))
(1=0 → (¬0=⟨⟨1⋅1⟩+1⟩ → 1=0))
(1=0 → (¬0=⟨0⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (¬0=⟨0⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (¬0=⟨0⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (¬0=⟨0⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (¬0=⟨0⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬0=⟨0⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬0=⟨0⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬0=⟨0⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬0=⟨1⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (¬0=⟨1⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (¬0=⟨1⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (¬0=⟨1⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (¬0=⟨1⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬0=⟨1⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬0=⟨1⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬0=⟨1⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬0=⟨⟨0+0⟩⋅0⟩ → 1=0))
(1=0 → (¬0=⟨⟨0+0⟩⋅1⟩ → 1=0))
(1=0 → (¬0=⟨⟨0+1⟩⋅0⟩ → 1=0))
(1=0 → (¬0=⟨⟨0+1⟩⋅1⟩ → 1=0))
(1=0 → (¬0=⟨⟨1+0⟩⋅0⟩ → 1=0))
(1=0 → (¬0=⟨⟨1+0⟩⋅1⟩ → 1=0))
(1=0 → (¬0=⟨⟨1+1⟩⋅0⟩ → 1=0))
(1=0 → (¬0=⟨⟨1+1⟩⋅1⟩ → 1=0))
(1=0 → (¬0=⟨⟨0⋅0⟩⋅0⟩ → 1=0))
(1=0 → (¬0=⟨⟨0⋅0⟩⋅1⟩ → 1=0))
(1=0 → (¬0=⟨⟨0⋅1⟩⋅0⟩ → 1=0))
(1=0 → (¬0=⟨⟨0⋅1⟩⋅1⟩ → 1=0))
(1=0 → (¬0=⟨⟨1⋅0⟩⋅0⟩ → 1=0))
(1=0 → (¬0=⟨⟨1⋅0⟩⋅1⟩ → 1=0))
(1=0 → (¬0=⟨⟨1⋅1⟩⋅0⟩ → 1=0))
(1=0 → (¬0=⟨⟨1⋅1⟩⋅1⟩ → 1=0))
(1=0 → (¬1=⟨0+⟨0+0⟩⟩ → 1=0))
(1=0 → (¬1=⟨0+⟨0+1⟩⟩ → 1=0))
(1=0 → (¬1=⟨0+⟨1+0⟩⟩ → 1=0))
(1=0 → (¬1=⟨0+⟨1+1⟩⟩ → 1=0))
(1=0 → (¬1=⟨0+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬1=⟨0+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬1=⟨0+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬1=⟨0+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬1=⟨1+⟨0+0⟩⟩ → 1=0))
(1=0 → (¬1=⟨1+⟨0+1⟩⟩ → 1=0))
(1=0 → (¬1=⟨1+⟨1+0⟩⟩ → 1=0))
(1=0 → (¬1=⟨1+⟨1+1⟩⟩ → 1=0))
(1=0 → (¬1=⟨1+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬1=⟨1+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬1=⟨1+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬1=⟨1+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬1=⟨⟨0+0⟩+0⟩ → 1=0))
(1=0 → (¬1=⟨⟨0+0⟩+1⟩ → 1=0))
(1=0 → (¬1=⟨⟨0+1⟩+0⟩ → 1=0))
(1=0 → (¬1=⟨⟨0+1⟩+1⟩ → 1=0))
(1=0 → (¬1=⟨⟨1+0⟩+0⟩ → 1=0))
(1=0 → (¬1=⟨⟨1+0⟩+1⟩ → 1=0))
(1=0 → (¬1=⟨⟨1+1⟩+0⟩ → 1=0))
(1=0 → (¬1=⟨⟨1+1⟩+1⟩ → 1=0))
(1=0 → (¬1=⟨⟨0⋅0⟩+0⟩ → 1=0))
(1=0 → (¬1=⟨⟨0⋅0⟩+1⟩ → 1=0))
(1=0 → (¬1=⟨⟨0⋅1⟩+0⟩ → 1=0))
(1=0 → (¬1=⟨⟨0⋅1⟩+1⟩ → 1=0))
(1=0 → (¬1=⟨⟨1⋅0⟩+0⟩ → 1=0))
(1=0 → (¬1=⟨⟨1⋅0⟩+1⟩ → 1=0))
(1=0 → (¬1=⟨⟨1⋅1⟩+0⟩ → 1=0))
(1=0 → (¬1=⟨⟨1⋅1⟩+1⟩ → 1=0))
(1=0 → (¬1=⟨0⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (¬1=⟨0⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (¬1=⟨0⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (¬1=⟨0⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (¬1=⟨0⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬1=⟨0⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬1=⟨0⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬1=⟨0⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬1=⟨1⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (¬1=⟨1⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (¬1=⟨1⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (¬1=⟨1⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (¬1=⟨1⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬1=⟨1⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬1=⟨1⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬1=⟨1⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬1=⟨⟨0+0⟩⋅0⟩ → 1=0))
(1=0 → (¬1=⟨⟨0+0⟩⋅1⟩ → 1=0))
(1=0 → (¬1=⟨⟨0+1⟩⋅0⟩ → 1=0))
(1=0 → (¬1=⟨⟨0+1⟩⋅1⟩ → 1=0))
(1=0 → (¬1=⟨⟨1+0⟩⋅0⟩ → 1=0))
(1=0 → (¬1=⟨⟨1+0⟩⋅1⟩ → 1=0))
(1=0 → (¬1=⟨⟨1+1⟩⋅0⟩ → 1=0))
(1=0 → (¬1=⟨⟨1+1⟩⋅1⟩ → 1=0))
(1=0 → (¬1=⟨⟨0⋅0⟩⋅0⟩ → 1=0))
(1=0 → (¬1=⟨⟨0⋅0⟩⋅1⟩ → 1=0))
(1=0 → (¬1=⟨⟨0⋅1⟩⋅0⟩ → 1=0))
(1=0 → (¬1=⟨⟨0⋅1⟩⋅1⟩ → 1=0))
(1=0 → (¬1=⟨⟨1⋅0⟩⋅0⟩ → 1=0))
(1=0 → (¬1=⟨⟨1⋅0⟩⋅1⟩ → 1=0))
(1=0 → (¬1=⟨⟨1⋅1⟩⋅0⟩ → 1=0))
(1=0 → (¬1=⟨⟨1⋅1⟩⋅1⟩ → 1=0))
(1=0 → (¬⟨0+0⟩=⟨0+0⟩ → 1=0))
(1=0 → (¬⟨0+0⟩=⟨0+1⟩ → 1=0))
(1=0 → (¬⟨0+0⟩=⟨1+0⟩ → 1=0))
(1=0 → (¬⟨0+0⟩=⟨1+1⟩ → 1=0))
(1=0 → (¬⟨0+0⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨0+0⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨0+0⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨0+0⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨0+1⟩=⟨0+0⟩ → 1=0))
(1=0 → (¬⟨0+1⟩=⟨0+1⟩ → 1=0))
(1=0 → (¬⟨0+1⟩=⟨1+0⟩ → 1=0))
(1=0 → (¬⟨0+1⟩=⟨1+1⟩ → 1=0))
(1=0 → (¬⟨0+1⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨0+1⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨0+1⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨0+1⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨1+0⟩=⟨0+0⟩ → 1=0))
(1=0 → (¬⟨1+0⟩=⟨0+1⟩ → 1=0))
(1=0 → (¬⟨1+0⟩=⟨1+0⟩ → 1=0))
(1=0 → (¬⟨1+0⟩=⟨1+1⟩ → 1=0))
(1=0 → (¬⟨1+0⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨1+0⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨1+0⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨1+0⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨1+1⟩=⟨0+0⟩ → 1=0))
(1=0 → (¬⟨1+1⟩=⟨0+1⟩ → 1=0))
(1=0 → (¬⟨1+1⟩=⟨1+0⟩ → 1=0))
(1=0 → (¬⟨1+1⟩=⟨1+1⟩ → 1=0))
(1=0 → (¬⟨1+1⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨1+1⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨1+1⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨1+1⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩=⟨0+0⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩=⟨0+1⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩=⟨1+0⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩=⟨1+1⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩=⟨0+0⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩=⟨0+1⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩=⟨1+0⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩=⟨1+1⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩=⟨0+0⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩=⟨0+1⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩=⟨1+0⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩=⟨1+1⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩=⟨0+0⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩=⟨0+1⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩=⟨1+0⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩=⟨1+1⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨0+⟨0+0⟩⟩=0 → 1=0))
(1=0 → (¬⟨0+⟨0+0⟩⟩=1 → 1=0))
(1=0 → (¬⟨0+⟨0+1⟩⟩=0 → 1=0))
(1=0 → (¬⟨0+⟨0+1⟩⟩=1 → 1=0))
(1=0 → (¬⟨0+⟨1+0⟩⟩=0 → 1=0))
(1=0 → (¬⟨0+⟨1+0⟩⟩=1 → 1=0))
(1=0 → (¬⟨0+⟨1+1⟩⟩=0 → 1=0))
(1=0 → (¬⟨0+⟨1+1⟩⟩=1 → 1=0))
(1=0 → (¬⟨0+⟨0⋅0⟩⟩=0 → 1=0))
(1=0 → (¬⟨0+⟨0⋅0⟩⟩=1 → 1=0))
(1=0 → (¬⟨0+⟨0⋅1⟩⟩=0 → 1=0))
(1=0 → (¬⟨0+⟨0⋅1⟩⟩=1 → 1=0))
(1=0 → (¬⟨0+⟨1⋅0⟩⟩=0 → 1=0))
(1=0 → (¬⟨0+⟨1⋅0⟩⟩=1 → 1=0))
(1=0 → (¬⟨0+⟨1⋅1⟩⟩=0 → 1=0))
(1=0 → (¬⟨0+⟨1⋅1⟩⟩=1 → 1=0))
(1=0 → (¬⟨1+⟨0+0⟩⟩=0 → 1=0))
(1=0 → (¬⟨1+⟨0+0⟩⟩=1 → 1=0))
(1=0 → (¬⟨1+⟨0+1⟩⟩=0 → 1=0))
(1=0 → (¬⟨1+⟨0+1⟩⟩=1 → 1=0))
(1=0 → (¬⟨1+⟨1+0⟩⟩=0 → 1=0))
(1=0 → (¬⟨1+⟨1+0⟩⟩=1 → 1=0))
(1=0 → (¬⟨1+⟨1+1⟩⟩=0 → 1=0))
(1=0 → (¬⟨1+⟨1+1⟩⟩=1 → 1=0))
(1=0 → (¬⟨1+⟨0⋅0⟩⟩=0 → 1=0))
(1=0 → (¬⟨1+⟨0⋅0⟩⟩=1 → 1=0))
(1=0 → (¬⟨1+⟨0⋅1⟩⟩=0 → 1=0))
(1=0 → (¬⟨1+⟨0⋅1⟩⟩=1 → 1=0))
(1=0 → (¬⟨1+⟨1⋅0⟩⟩=0 → 1=0))
(1=0 → (¬⟨1+⟨1⋅0⟩⟩=1 → 1=0))
(1=0 → (¬⟨1+⟨1⋅1⟩⟩=0 → 1=0))
(1=0 → (¬⟨1+⟨1⋅1⟩⟩=1 → 1=0))
(1=0 → (¬⟨⟨0+0⟩+0⟩=0 → 1=0))
(1=0 → (¬⟨⟨0+0⟩+0⟩=1 → 1=0))
(1=0 → (¬⟨⟨0+0⟩+1⟩=0 → 1=0))
(1=0 → (¬⟨⟨0+0⟩+1⟩=1 → 1=0))
(1=0 → (¬⟨⟨0+1⟩+0⟩=0 → 1=0))
(1=0 → (¬⟨⟨0+1⟩+0⟩=1 → 1=0))
(1=0 → (¬⟨⟨0+1⟩+1⟩=0 → 1=0))
(1=0 → (¬⟨⟨0+1⟩+1⟩=1 → 1=0))
(1=0 → (¬⟨⟨1+0⟩+0⟩=0 → 1=0))
(1=0 → (¬⟨⟨1+0⟩+0⟩=1 → 1=0))
(1=0 → (¬⟨⟨1+0⟩+1⟩=0 → 1=0))
(1=0 → (¬⟨⟨1+0⟩+1⟩=1 → 1=0))
(1=0 → (¬⟨⟨1+1⟩+0⟩=0 → 1=0))
(1=0 → (¬⟨⟨1+1⟩+0⟩=1 → 1=0))
(1=0 → (¬⟨⟨1+1⟩+1⟩=0 → 1=0))
(1=0 → (¬⟨⟨1+1⟩+1⟩=1 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩+0⟩=0 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩+0⟩=1 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩+1⟩=0 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩+1⟩=1 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩+0⟩=0 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩+0⟩=1 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩+1⟩=0 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩+1⟩=1 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩+0⟩=0 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩+0⟩=1 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩+1⟩=0 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩+1⟩=1 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩+0⟩=0 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩+0⟩=1 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩+1⟩=0 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩+1⟩=1 → 1=0))
(1=0 → (¬⟨0⋅⟨0+0⟩⟩=0 → 1=0))
(1=0 → (¬⟨0⋅⟨0+0⟩⟩=1 → 1=0))
(1=0 → (¬⟨0⋅⟨0+1⟩⟩=0 → 1=0))
(1=0 → (¬⟨0⋅⟨0+1⟩⟩=1 → 1=0))
(1=0 → (¬⟨0⋅⟨1+0⟩⟩=0 → 1=0))
(1=0 → (¬⟨0⋅⟨1+0⟩⟩=1 → 1=0))
(1=0 → (¬⟨0⋅⟨1+1⟩⟩=0 → 1=0))
(1=0 → (¬⟨0⋅⟨1+1⟩⟩=1 → 1=0))
(1=0 → (¬⟨0⋅⟨0⋅0⟩⟩=0 → 1=0))
(1=0 → (¬⟨0⋅⟨0⋅0⟩⟩=1 → 1=0))
(1=0 → (¬⟨0⋅⟨0⋅1⟩⟩=0 → 1=0))
(1=0 → (¬⟨0⋅⟨0⋅1⟩⟩=1 → 1=0))
(1=0 → (¬⟨0⋅⟨1⋅0⟩⟩=0 → 1=0))
(1=0 → (¬⟨0⋅⟨1⋅0⟩⟩=1 → 1=0))
(1=0 → (¬⟨0⋅⟨1⋅1⟩⟩=0 → 1=0))
(1=0 → (¬⟨0⋅⟨1⋅1⟩⟩=1 → 1=0))
(1=0 → (¬⟨1⋅⟨0+0⟩⟩=0 → 1=0))
(1=0 → (¬⟨1⋅⟨0+0⟩⟩=1 → 1=0))
(1=0 → (¬⟨1⋅⟨0+1⟩⟩=0 → 1=0))
(1=0 → (¬⟨1⋅⟨0+1⟩⟩=1 → 1=0))
(1=0 → (¬⟨1⋅⟨1+0⟩⟩=0 → 1=0))
(1=0 → (¬⟨1⋅⟨1+0⟩⟩=1 → 1=0))
(1=0 → (¬⟨1⋅⟨1+1⟩⟩=0 → 1=0))
(1=0 → (¬⟨1⋅⟨1+1⟩⟩=1 → 1=0))
(1=0 → (¬⟨1⋅⟨0⋅0⟩⟩=0 → 1=0))
(1=0 → (¬⟨1⋅⟨0⋅0⟩⟩=1 → 1=0))
(1=0 → (¬⟨1⋅⟨0⋅1⟩⟩=0 → 1=0))
(1=0 → (¬⟨1⋅⟨0⋅1⟩⟩=1 → 1=0))
(1=0 → (¬⟨1⋅⟨1⋅0⟩⟩=0 → 1=0))
(1=0 → (¬⟨1⋅⟨1⋅0⟩⟩=1 → 1=0))
(1=0 → (¬⟨1⋅⟨1⋅1⟩⟩=0 → 1=0))
(1=0 → (¬⟨1⋅⟨1⋅1⟩⟩=1 → 1=0))
(1=0 → (¬⟨⟨0+0⟩⋅0⟩=0 → 1=0))
(1=0 → (¬⟨⟨0+0⟩⋅0⟩=1 → 1=0))
(1=0 → (¬⟨⟨0+0⟩⋅1⟩=0 → 1=0))
(1=0 → (¬⟨⟨0+0⟩⋅1⟩=1 → 1=0))
(1=0 → (¬⟨⟨0+1⟩⋅0⟩=0 → 1=0))
(1=0 → (¬⟨⟨0+1⟩⋅0⟩=1 → 1=0))
(1=0 → (¬⟨⟨0+1⟩⋅1⟩=0 → 1=0))
(1=0 → (¬⟨⟨0+1⟩⋅1⟩=1 → 1=0))
(1=0 → (¬⟨⟨1+0⟩⋅0⟩=0 → 1=0))
(1=0 → (¬⟨⟨1+0⟩⋅0⟩=1 → 1=0))
(1=0 → (¬⟨⟨1+0⟩⋅1⟩=0 → 1=0))
(1=0 → (¬⟨⟨1+0⟩⋅1⟩=1 → 1=0))
(1=0 → (¬⟨⟨1+1⟩⋅0⟩=0 → 1=0))
(1=0 → (¬⟨⟨1+1⟩⋅0⟩=1 → 1=0))
(1=0 → (¬⟨⟨1+1⟩⋅1⟩=0 → 1=0))
(1=0 → (¬⟨⟨1+1⟩⋅1⟩=1 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩⋅0⟩=0 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩⋅0⟩=1 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩⋅1⟩=0 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩⋅1⟩=1 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩⋅0⟩=0 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩⋅0⟩=1 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩⋅1⟩=0 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩⋅1⟩=1 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩⋅0⟩=0 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩⋅0⟩=1 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩⋅1⟩=0 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩⋅1⟩=1 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩⋅0⟩=0 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩⋅0⟩=1 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩⋅1⟩=0 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩⋅1⟩=1 → 1=0))
(1=0 → (¬0<⟨0+⟨0+0⟩⟩ → 1=0))
(1=0 → (¬0<⟨0+⟨0+1⟩⟩ → 1=0))
(1=0 → (¬0<⟨0+⟨1+0⟩⟩ → 1=0))
(1=0 → (¬0<⟨0+⟨1+1⟩⟩ → 1=0))
(1=0 → (¬0<⟨0+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬0<⟨0+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬0<⟨0+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬0<⟨0+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬0<⟨1+⟨0+0⟩⟩ → 1=0))
(1=0 → (¬0<⟨1+⟨0+1⟩⟩ → 1=0))
(1=0 → (¬0<⟨1+⟨1+0⟩⟩ → 1=0))
(1=0 → (¬0<⟨1+⟨1+1⟩⟩ → 1=0))
(1=0 → (¬0<⟨1+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬0<⟨1+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬0<⟨1+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬0<⟨1+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬0<⟨⟨0+0⟩+0⟩ → 1=0))
(1=0 → (¬0<⟨⟨0+0⟩+1⟩ → 1=0))
(1=0 → (¬0<⟨⟨0+1⟩+0⟩ → 1=0))
(1=0 → (¬0<⟨⟨0+1⟩+1⟩ → 1=0))
(1=0 → (¬0<⟨⟨1+0⟩+0⟩ → 1=0))
(1=0 → (¬0<⟨⟨1+0⟩+1⟩ → 1=0))
(1=0 → (¬0<⟨⟨1+1⟩+0⟩ → 1=0))
(1=0 → (¬0<⟨⟨1+1⟩+1⟩ → 1=0))
(1=0 → (¬0<⟨⟨0⋅0⟩+0⟩ → 1=0))
(1=0 → (¬0<⟨⟨0⋅0⟩+1⟩ → 1=0))
(1=0 → (¬0<⟨⟨0⋅1⟩+0⟩ → 1=0))
(1=0 → (¬0<⟨⟨0⋅1⟩+1⟩ → 1=0))
(1=0 → (¬0<⟨⟨1⋅0⟩+0⟩ → 1=0))
(1=0 → (¬0<⟨⟨1⋅0⟩+1⟩ → 1=0))
(1=0 → (¬0<⟨⟨1⋅1⟩+0⟩ → 1=0))
(1=0 → (¬0<⟨⟨1⋅1⟩+1⟩ → 1=0))
(1=0 → (¬0<⟨0⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (¬0<⟨0⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (¬0<⟨0⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (¬0<⟨0⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (¬0<⟨0⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬0<⟨0⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬0<⟨0⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬0<⟨0⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬0<⟨1⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (¬0<⟨1⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (¬0<⟨1⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (¬0<⟨1⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (¬0<⟨1⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬0<⟨1⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬0<⟨1⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬0<⟨1⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬0<⟨⟨0+0⟩⋅0⟩ → 1=0))
(1=0 → (¬0<⟨⟨0+0⟩⋅1⟩ → 1=0))
(1=0 → (¬0<⟨⟨0+1⟩⋅0⟩ → 1=0))
(1=0 → (¬0<⟨⟨0+1⟩⋅1⟩ → 1=0))
(1=0 → (¬0<⟨⟨1+0⟩⋅0⟩ → 1=0))
(1=0 → (¬0<⟨⟨1+0⟩⋅1⟩ → 1=0))
(1=0 → (¬0<⟨⟨1+1⟩⋅0⟩ → 1=0))
(1=0 → (¬0<⟨⟨1+1⟩⋅1⟩ → 1=0))
(1=0 → (¬0<⟨⟨0⋅0⟩⋅0⟩ → 1=0))
(1=0 → (¬0<⟨⟨0⋅0⟩⋅1⟩ → 1=0))
(1=0 → (¬0<⟨⟨0⋅1⟩⋅0⟩ → 1=0))
(1=0 → (¬0<⟨⟨0⋅1⟩⋅1⟩ → 1=0))
(1=0 → (¬0<⟨⟨1⋅0⟩⋅0⟩ → 1=0))
(1=0 → (¬0<⟨⟨1⋅0⟩⋅1⟩ → 1=0))
(1=0 → (¬0<⟨⟨1⋅1⟩⋅0⟩ → 1=0))
(1=0 → (¬0<⟨⟨1⋅1⟩⋅1⟩ → 1=0))
(1=0 → (¬1<⟨0+⟨0+0⟩⟩ → 1=0))
(1=0 → (¬1<⟨0+⟨0+1⟩⟩ → 1=0))
(1=0 → (¬1<⟨0+⟨1+0⟩⟩ → 1=0))
(1=0 → (¬1<⟨0+⟨1+1⟩⟩ → 1=0))
(1=0 → (¬1<⟨0+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬1<⟨0+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬1<⟨0+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬1<⟨0+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬1<⟨1+⟨0+0⟩⟩ → 1=0))
(1=0 → (¬1<⟨1+⟨0+1⟩⟩ → 1=0))
(1=0 → (¬1<⟨1+⟨1+0⟩⟩ → 1=0))
(1=0 → (¬1<⟨1+⟨1+1⟩⟩ → 1=0))
(1=0 → (¬1<⟨1+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬1<⟨1+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬1<⟨1+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬1<⟨1+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬1<⟨⟨0+0⟩+0⟩ → 1=0))
(1=0 → (¬1<⟨⟨0+0⟩+1⟩ → 1=0))
(1=0 → (¬1<⟨⟨0+1⟩+0⟩ → 1=0))
(1=0 → (¬1<⟨⟨0+1⟩+1⟩ → 1=0))
(1=0 → (¬1<⟨⟨1+0⟩+0⟩ → 1=0))
(1=0 → (¬1<⟨⟨1+0⟩+1⟩ → 1=0))
(1=0 → (¬1<⟨⟨1+1⟩+0⟩ → 1=0))
(1=0 → (¬1<⟨⟨1+1⟩+1⟩ → 1=0))
(1=0 → (¬1<⟨⟨0⋅0⟩+0⟩ → 1=0))
(1=0 → (¬1<⟨⟨0⋅0⟩+1⟩ → 1=0))
(1=0 → (¬1<⟨⟨0⋅1⟩+0⟩ → 1=0))
(1=0 → (¬1<⟨⟨0⋅1⟩+1⟩ → 1=0))
(1=0 → (¬1<⟨⟨1⋅0⟩+0⟩ → 1=0))
(1=0 → (¬1<⟨⟨1⋅0⟩+1⟩ → 1=0))
(1=0 → (¬1<⟨⟨1⋅1⟩+0⟩ → 1=0))
(1=0 → (¬1<⟨⟨1⋅1⟩+1⟩ → 1=0))
(1=0 → (¬1<⟨0⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (¬1<⟨0⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (¬1<⟨0⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (¬1<⟨0⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (¬1<⟨0⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬1<⟨0⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬1<⟨0⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬1<⟨0⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬1<⟨1⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (¬1<⟨1⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (¬1<⟨1⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (¬1<⟨1⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (¬1<⟨1⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (¬1<⟨1⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (¬1<⟨1⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (¬1<⟨1⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (¬1<⟨⟨0+0⟩⋅0⟩ → 1=0))
(1=0 → (¬1<⟨⟨0+0⟩⋅1⟩ → 1=0))
(1=0 → (¬1<⟨⟨0+1⟩⋅0⟩ → 1=0))
(1=0 → (¬1<⟨⟨0+1⟩⋅1⟩ → 1=0))
(1=0 → (¬1<⟨⟨1+0⟩⋅0⟩ → 1=0))
(1=0 → (¬1<⟨⟨1+0⟩⋅1⟩ → 1=0))
(1=0 → (¬1<⟨⟨1+1⟩⋅0⟩ → 1=0))
(1=0 → (¬1<⟨⟨1+1⟩⋅1⟩ → 1=0))
(1=0 → (¬1<⟨⟨0⋅0⟩⋅0⟩ → 1=0))
(1=0 → (¬1<⟨⟨0⋅0⟩⋅1⟩ → 1=0))
(1=0 → (¬1<⟨⟨0⋅1⟩⋅0⟩ → 1=0))
(1=0 → (¬1<⟨⟨0⋅1⟩⋅1⟩ → 1=0))
(1=0 → (¬1<⟨⟨1⋅0⟩⋅0⟩ → 1=0))
(1=0 → (¬1<⟨⟨1⋅0⟩⋅1⟩ → 1=0))
(1=0 → (¬1<⟨⟨1⋅1⟩⋅0⟩ → 1=0))
(1=0 → (¬1<⟨⟨1⋅1⟩⋅1⟩ → 1=0))
(1=0 → (¬⟨0+0⟩<⟨0+0⟩ → 1=0))
(1=0 → (¬⟨0+0⟩<⟨0+1⟩ → 1=0))
(1=0 → (¬⟨0+0⟩<⟨1+0⟩ → 1=0))
(1=0 → (¬⟨0+0⟩<⟨1+1⟩ → 1=0))
(1=0 → (¬⟨0+0⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨0+0⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨0+0⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨0+0⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨0+1⟩<⟨0+0⟩ → 1=0))
(1=0 → (¬⟨0+1⟩<⟨0+1⟩ → 1=0))
(1=0 → (¬⟨0+1⟩<⟨1+0⟩ → 1=0))
(1=0 → (¬⟨0+1⟩<⟨1+1⟩ → 1=0))
(1=0 → (¬⟨0+1⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨0+1⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨0+1⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨0+1⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨1+0⟩<⟨0+0⟩ → 1=0))
(1=0 → (¬⟨1+0⟩<⟨0+1⟩ → 1=0))
(1=0 → (¬⟨1+0⟩<⟨1+0⟩ → 1=0))
(1=0 → (¬⟨1+0⟩<⟨1+1⟩ → 1=0))
(1=0 → (¬⟨1+0⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨1+0⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨1+0⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨1+0⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨1+1⟩<⟨0+0⟩ → 1=0))
(1=0 → (¬⟨1+1⟩<⟨0+1⟩ → 1=0))
(1=0 → (¬⟨1+1⟩<⟨1+0⟩ → 1=0))
(1=0 → (¬⟨1+1⟩<⟨1+1⟩ → 1=0))
(1=0 → (¬⟨1+1⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨1+1⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨1+1⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨1+1⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩<⟨0+0⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩<⟨0+1⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩<⟨1+0⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩<⟨1+1⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨0⋅0⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩<⟨0+0⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩<⟨0+1⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩<⟨1+0⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩<⟨1+1⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨0⋅1⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩<⟨0+0⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩<⟨0+1⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩<⟨1+0⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩<⟨1+1⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨1⋅0⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩<⟨0+0⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩<⟨0+1⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩<⟨1+0⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩<⟨1+1⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (¬⟨1⋅1⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (¬⟨0+⟨0+0⟩⟩<0 → 1=0))
(1=0 → (¬⟨0+⟨0+0⟩⟩<1 → 1=0))
(1=0 → (¬⟨0+⟨0+1⟩⟩<0 → 1=0))
(1=0 → (¬⟨0+⟨0+1⟩⟩<1 → 1=0))
(1=0 → (¬⟨0+⟨1+0⟩⟩<0 → 1=0))
(1=0 → (¬⟨0+⟨1+0⟩⟩<1 → 1=0))
(1=0 → (¬⟨0+⟨1+1⟩⟩<0 → 1=0))
(1=0 → (¬⟨0+⟨1+1⟩⟩<1 → 1=0))
(1=0 → (¬⟨0+⟨0⋅0⟩⟩<0 → 1=0))
(1=0 → (¬⟨0+⟨0⋅0⟩⟩<1 → 1=0))
(1=0 → (¬⟨0+⟨0⋅1⟩⟩<0 → 1=0))
(1=0 → (¬⟨0+⟨0⋅1⟩⟩<1 → 1=0))
(1=0 → (¬⟨0+⟨1⋅0⟩⟩<0 → 1=0))
(1=0 → (¬⟨0+⟨1⋅0⟩⟩<1 → 1=0))
(1=0 → (¬⟨0+⟨1⋅1⟩⟩<0 → 1=0))
(1=0 → (¬⟨0+⟨1⋅1⟩⟩<1 → 1=0))
(1=0 → (¬⟨1+⟨0+0⟩⟩<0 → 1=0))
(1=0 → (¬⟨1+⟨0+0⟩⟩<1 → 1=0))
(1=0 → (¬⟨1+⟨0+1⟩⟩<0 → 1=0))
(1=0 → (¬⟨1+⟨0+1⟩⟩<1 → 1=0))
(1=0 → (¬⟨1+⟨1+0⟩⟩<0 → 1=0))
(1=0 → (¬⟨1+⟨1+0⟩⟩<1 → 1=0))
(1=0 → (¬⟨1+⟨1+1⟩⟩<0 → 1=0))
(1=0 → (¬⟨1+⟨1+1⟩⟩<1 → 1=0))
(1=0 → (¬⟨1+⟨0⋅0⟩⟩<0 → 1=0))
(1=0 → (¬⟨1+⟨0⋅0⟩⟩<1 → 1=0))
(1=0 → (¬⟨1+⟨0⋅1⟩⟩<0 → 1=0))
(1=0 → (¬⟨1+⟨0⋅1⟩⟩<1 → 1=0))
(1=0 → (¬⟨1+⟨1⋅0⟩⟩<0 → 1=0))
(1=0 → (¬⟨1+⟨1⋅0⟩⟩<1 → 1=0))
(1=0 → (¬⟨1+⟨1⋅1⟩⟩<0 → 1=0))
(1=0 → (¬⟨1+⟨1⋅1⟩⟩<1 → 1=0))
(1=0 → (¬⟨⟨0+0⟩+0⟩<0 → 1=0))
(1=0 → (¬⟨⟨0+0⟩+0⟩<1 → 1=0))
(1=0 → (¬⟨⟨0+0⟩+1⟩<0 → 1=0))
(1=0 → (¬⟨⟨0+0⟩+1⟩<1 → 1=0))
(1=0 → (¬⟨⟨0+1⟩+0⟩<0 → 1=0))
(1=0 → (¬⟨⟨0+1⟩+0⟩<1 → 1=0))
(1=0 → (¬⟨⟨0+1⟩+1⟩<0 → 1=0))
(1=0 → (¬⟨⟨0+1⟩+1⟩<1 → 1=0))
(1=0 → (¬⟨⟨1+0⟩+0⟩<0 → 1=0))
(1=0 → (¬⟨⟨1+0⟩+0⟩<1 → 1=0))
(1=0 → (¬⟨⟨1+0⟩+1⟩<0 → 1=0))
(1=0 → (¬⟨⟨1+0⟩+1⟩<1 → 1=0))
(1=0 → (¬⟨⟨1+1⟩+0⟩<0 → 1=0))
(1=0 → (¬⟨⟨1+1⟩+0⟩<1 → 1=0))
(1=0 → (¬⟨⟨1+1⟩+1⟩<0 → 1=0))
(1=0 → (¬⟨⟨1+1⟩+1⟩<1 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩+0⟩<0 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩+0⟩<1 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩+1⟩<0 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩+1⟩<1 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩+0⟩<0 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩+0⟩<1 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩+1⟩<0 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩+1⟩<1 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩+0⟩<0 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩+0⟩<1 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩+1⟩<0 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩+1⟩<1 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩+0⟩<0 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩+0⟩<1 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩+1⟩<0 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩+1⟩<1 → 1=0))
(1=0 → (¬⟨0⋅⟨0+0⟩⟩<0 → 1=0))
(1=0 → (¬⟨0⋅⟨0+0⟩⟩<1 → 1=0))
(1=0 → (¬⟨0⋅⟨0+1⟩⟩<0 → 1=0))
(1=0 → (¬⟨0⋅⟨0+1⟩⟩<1 → 1=0))
(1=0 → (¬⟨0⋅⟨1+0⟩⟩<0 → 1=0))
(1=0 → (¬⟨0⋅⟨1+0⟩⟩<1 → 1=0))
(1=0 → (¬⟨0⋅⟨1+1⟩⟩<0 → 1=0))
(1=0 → (¬⟨0⋅⟨1+1⟩⟩<1 → 1=0))
(1=0 → (¬⟨0⋅⟨0⋅0⟩⟩<0 → 1=0))
(1=0 → (¬⟨0⋅⟨0⋅0⟩⟩<1 → 1=0))
(1=0 → (¬⟨0⋅⟨0⋅1⟩⟩<0 → 1=0))
(1=0 → (¬⟨0⋅⟨0⋅1⟩⟩<1 → 1=0))
(1=0 → (¬⟨0⋅⟨1⋅0⟩⟩<0 → 1=0))
(1=0 → (¬⟨0⋅⟨1⋅0⟩⟩<1 → 1=0))
(1=0 → (¬⟨0⋅⟨1⋅1⟩⟩<0 → 1=0))
(1=0 → (¬⟨0⋅⟨1⋅1⟩⟩<1 → 1=0))
(1=0 → (¬⟨1⋅⟨0+0⟩⟩<0 → 1=0))
(1=0 → (¬⟨1⋅⟨0+0⟩⟩<1 → 1=0))
(1=0 → (¬⟨1⋅⟨0+1⟩⟩<0 → 1=0))
(1=0 → (¬⟨1⋅⟨0+1⟩⟩<1 → 1=0))
(1=0 → (¬⟨1⋅⟨1+0⟩⟩<0 → 1=0))
(1=0 → (¬⟨1⋅⟨1+0⟩⟩<1 → 1=0))
(1=0 → (¬⟨1⋅⟨1+1⟩⟩<0 → 1=0))
(1=0 → (¬⟨1⋅⟨1+1⟩⟩<1 → 1=0))
(1=0 → (¬⟨1⋅⟨0⋅0⟩⟩<0 → 1=0))
(1=0 → (¬⟨1⋅⟨0⋅0⟩⟩<1 → 1=0))
(1=0 → (¬⟨1⋅⟨0⋅1⟩⟩<0 → 1=0))
(1=0 → (¬⟨1⋅⟨0⋅1⟩⟩<1 → 1=0))
(1=0 → (¬⟨1⋅⟨1⋅0⟩⟩<0 → 1=0))
(1=0 → (¬⟨1⋅⟨1⋅0⟩⟩<1 → 1=0))
(1=0 → (¬⟨1⋅⟨1⋅1⟩⟩<0 → 1=0))
(1=0 → (¬⟨1⋅⟨1⋅1⟩⟩<1 → 1=0))
(1=0 → (¬⟨⟨0+0⟩⋅0⟩<0 → 1=0))
(1=0 → (¬⟨⟨0+0⟩⋅0⟩<1 → 1=0))
(1=0 → (¬⟨⟨0+0⟩⋅1⟩<0 → 1=0))
(1=0 → (¬⟨⟨0+0⟩⋅1⟩<1 → 1=0))
(1=0 → (¬⟨⟨0+1⟩⋅0⟩<0 → 1=0))
(1=0 → (¬⟨⟨0+1⟩⋅0⟩<1 → 1=0))
(1=0 → (¬⟨⟨0+1⟩⋅1⟩<0 → 1=0))
(1=0 → (¬⟨⟨0+1⟩⋅1⟩<1 → 1=0))
(1=0 → (¬⟨⟨1+0⟩⋅0⟩<0 → 1=0))
(1=0 → (¬⟨⟨1+0⟩⋅0⟩<1 → 1=0))
(1=0 → (¬⟨⟨1+0⟩⋅1⟩<0 → 1=0))
(1=0 → (¬⟨⟨1+0⟩⋅1⟩<1 → 1=0))
(1=0 → (¬⟨⟨1+1⟩⋅0⟩<0 → 1=0))
(1=0 → (¬⟨⟨1+1⟩⋅0⟩<1 → 1=0))
(1=0 → (¬⟨⟨1+1⟩⋅1⟩<0 → 1=0))
(1=0 → (¬⟨⟨1+1⟩⋅1⟩<1 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩⋅0⟩<0 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩⋅0⟩<1 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩⋅1⟩<0 → 1=0))
(1=0 → (¬⟨⟨0⋅0⟩⋅1⟩<1 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩⋅0⟩<0 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩⋅0⟩<1 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩⋅1⟩<0 → 1=0))
(1=0 → (¬⟨⟨0⋅1⟩⋅1⟩<1 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩⋅0⟩<0 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩⋅0⟩<1 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩⋅1⟩<0 → 1=0))
(1=0 → (¬⟨⟨1⋅0⟩⋅1⟩<1 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩⋅0⟩<0 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩⋅0⟩<1 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩⋅1⟩<0 → 1=0))
(1=0 → (¬⟨⟨1⋅1⟩⋅1⟩<1 → 1=0))
(1=0 → (¬¬¬0=⟨0+0⟩ → 1=0))
(1=0 → (¬¬¬0=⟨0+1⟩ → 1=0))
(1=0 → (¬¬¬0=⟨1+0⟩ → 1=0))
(1=0 → (¬¬¬0=⟨1+1⟩ → 1=0))
(1=0 → (¬¬¬0=⟨0⋅0⟩ → 1=0))
(1=0 → (¬¬¬0=⟨0⋅1⟩ → 1=0))
(1=0 → (¬¬¬0=⟨1⋅0⟩ → 1=0))
(1=0 → (¬¬¬0=⟨1⋅1⟩ → 1=0))
(1=0 → (¬¬¬1=⟨0+0⟩ → 1=0))
(1=0 → (¬¬¬1=⟨0+1⟩ → 1=0))
(1=0 → (¬¬¬1=⟨1+0⟩ → 1=0))
(1=0 → (¬¬¬1=⟨1+1⟩ → 1=0))
(1=0 → (¬¬¬1=⟨0⋅0⟩ → 1=0))
(1=0 → (¬¬¬1=⟨0⋅1⟩ → 1=0))
(1=0 → (¬¬¬1=⟨1⋅0⟩ → 1=0))
(1=0 → (¬¬¬1=⟨1⋅1⟩ → 1=0))
(1=0 → (¬¬¬⟨0+0⟩=0 → 1=0))
(1=0 → (¬¬¬⟨0+0⟩=1 → 1=0))
(1=0 → (¬¬¬⟨0+1⟩=0 → 1=0))
(1=0 → (¬¬¬⟨0+1⟩=1 → 1=0))
(1=0 → (¬¬¬⟨1+0⟩=0 → 1=0))
(1=0 → (¬¬¬⟨1+0⟩=1 → 1=0))
(1=0 → (¬¬¬⟨1+1⟩=0 → 1=0))
(1=0 → (¬¬¬⟨1+1⟩=1 → 1=0))
(1=0 → (¬¬¬⟨0⋅0⟩=0 → 1=0))
(1=0 → (¬¬¬⟨0⋅0⟩=1 → 1=0))
(1=0 → (¬¬¬⟨0⋅1⟩=0 → 1=0))
(1=0 → (¬¬¬⟨0⋅1⟩=1 → 1=0))
(1=0 → (¬¬¬⟨1⋅0⟩=0 → 1=0))
(1=0 → (¬¬¬⟨1⋅0⟩=1 → 1=0))
(1=0 → (¬¬¬⟨1⋅1⟩=0 → 1=0))
(1=0 → (¬¬¬⟨1⋅1⟩=1 → 1=0))
(1=0 → (¬¬¬0<⟨0+0⟩ → 1=0))
(1=0 → (¬¬¬0<⟨0+1⟩ → 1=0))
(1=0 → (¬¬¬0<⟨1+0⟩ → 1=0))
(1=0 → (¬¬¬0<⟨1+1⟩ → 1=0))
(1=0 → (¬¬¬0<⟨0⋅0⟩ → 1=0))
(1=0 → (¬¬¬0<⟨0⋅1⟩ → 1=0))
(1=0 → (¬¬¬0<⟨1⋅0⟩ → 1=0))
(1=0 → (¬¬¬0<⟨1⋅1⟩ → 1=0))
(1=0 → (¬¬¬1<⟨0+0⟩ → 1=0))
(1=0 → (¬¬¬1<⟨0+1⟩ → 1=0))
(1=0 → (¬¬¬1<⟨1+0⟩ → 1=0))
(1=0 → (¬¬¬1<⟨1+1⟩ → 1=0))
(1=0 → (¬¬¬1<⟨0⋅0⟩ → 1=0))
(1=0 → (¬¬¬1<⟨0⋅1⟩ → 1=0))
(1=0 → (¬¬¬1<⟨1⋅0⟩ → 1=0))
(1=0 → (¬¬¬1<⟨1⋅1⟩ → 1=0))
(1=0 → (¬¬¬⟨0+0⟩<0 → 1=0))
(1=0 → (¬¬¬⟨0+0⟩<1 → 1=0))
(1=0 → (¬¬¬⟨0+1⟩<0 → 1=0))
(1=0 → (¬¬¬⟨0+1⟩<1 → 1=0))
(1=0 → (¬¬¬⟨1+0⟩<0 → 1=0))
(1=0 → (¬¬¬⟨1+0⟩<1 → 1=0))
(1=0 → (¬¬¬⟨1+1⟩<0 → 1=0))
(1=0 → (¬¬¬⟨1+1⟩<1 → 1=0))
(1=0 → (¬¬¬⟨0⋅0⟩<0 → 1=0))
(1=0 → (¬¬¬⟨0⋅0⟩<1 → 1=0))
(1=0 → (¬¬¬⟨0⋅1⟩<0 → 1=0))
(1=0 → (¬¬¬⟨0⋅1⟩<1 → 1=0))
(1=0 → (¬¬¬⟨1⋅0⟩<0 → 1=0))
(1=0 → (¬¬¬⟨1⋅0⟩<1 → 1=0))
(1=0 → (¬¬¬⟨1⋅1⟩<0 → 1=0))
(1=0 → (¬¬¬⟨1⋅1⟩<1 → 1=0))
(1=0 → (¬¬¬¬¬0=0 → 1=0))
(1=0 → (¬¬¬¬¬0=1 → 1=0))
(1=0 → (¬¬¬¬¬1=0 → 1=0))
(1=0 → (¬¬¬¬¬1=1 → 1=0))
(1=0 → (¬¬¬¬¬0<0 → 1=0))
(1=0 → (¬¬¬¬¬0<1 → 1=0))
(1=0 → (¬¬¬¬¬1<0 → 1=0))
(1=0 → (¬¬¬¬¬1<1 → 1=0))
(1=0 → (¬¬¬¬∀x. 0=x → 1=0))
(1=0 → (¬¬¬¬∀x. 1=x → 1=0))
(1=0 → (¬¬¬¬∀x. x=0 → 1=0))
(1=0 → (¬¬¬¬∀x. x=1 → 1=0))
(1=0 → (¬¬¬¬∀x. x=x → 1=0))
(1=0 → (¬¬¬¬∀x. x=x → 1=0))
(1=0 → (¬¬¬¬∀x. 0<x → 1=0))
(1=0 → (¬¬¬¬∀x. 1<x → 1=0))
(1=0 → (¬¬¬¬∀x. x<0 → 1=0))
(1=0 → (¬¬¬¬∀x. x<1 → 1=0))
(1=0 → (¬¬¬¬∀x. x<x → 1=0))
(1=0 → (¬¬¬¬∀x. x<x → 1=0))
(1=0 → (¬¬¬∀y. 0=y → 1=0))
(1=0 → (¬¬¬∀y. 1=y → 1=0))
(1=0 → (¬¬¬∀y. y=0 → 1=0))
(1=0 → (¬¬¬∀y. y=1 → 1=0))
(1=0 → (¬¬¬∀y. 0<y → 1=0))
(1=0 → (¬¬¬∀y. 1<y → 1=0))
(1=0 → (¬¬¬∀y. y<0 → 1=0))
(1=0 → (¬¬¬∀y. y<1 → 1=0))
(1=0 → (¬¬¬∀x. ¬0=x → 1=0))
(1=0 → (¬¬¬∀x. ¬1=x → 1=0))
(1=0 → (¬¬¬∀x. ¬x=0 → 1=0))
(1=0 → (¬¬¬∀x. ¬x=1 → 1=0))
(1=0 → (¬¬¬∀x. ¬x=x → 1=0))
(1=0 → (¬¬¬∀x. ¬x=x → 1=0))
(1=0 → (¬¬¬∀x. ¬0<x → 1=0))
(1=0 → (¬¬¬∀x. ¬1<x → 1=0))
(1=0 → (¬¬¬∀x. ¬x<0 → 1=0))
(1=0 → (¬¬¬∀x. ¬x<1 → 1=0))
(1=0 → (¬¬¬∀x. ¬x<x → 1=0))
(1=0 → (¬¬¬∀x. ¬x<x → 1=0))
(1=0 → (¬¬∀z. 0=z → 1=0))
(1=0 → (¬¬∀x. 0=⟨0+x⟩ → 1=0))
(1=0 → (¬¬∀x. 0=⟨1+x⟩ → 1=0))
(1=0 → (¬¬∀x. 0=⟨x+0⟩ → 1=0))
(1=0 → (¬¬∀x. 0=⟨x+1⟩ → 1=0))
(1=0 → (¬¬∀x. 0=⟨x+x⟩ → 1=0))
(1=0 → (¬¬∀x. 0=⟨x+x⟩ → 1=0))
(1=0 → (¬¬∀x. 0=⟨0⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. 0=⟨1⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. 0=⟨x⋅0⟩ → 1=0))
(1=0 → (¬¬∀x. 0=⟨x⋅1⟩ → 1=0))
(1=0 → (¬¬∀x. 0=⟨x⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. 0=⟨x⋅x⟩ → 1=0))
(1=0 → (¬¬∀z. 1=z → 1=0))
(1=0 → (¬¬∀x. 1=⟨0+x⟩ → 1=0))
(1=0 → (¬¬∀x. 1=⟨1+x⟩ → 1=0))
(1=0 → (¬¬∀x. 1=⟨x+0⟩ → 1=0))
(1=0 → (¬¬∀x. 1=⟨x+1⟩ → 1=0))
(1=0 → (¬¬∀x. 1=⟨x+x⟩ → 1=0))
(1=0 → (¬¬∀x. 1=⟨x+x⟩ → 1=0))
(1=0 → (¬¬∀x. 1=⟨0⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. 1=⟨1⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. 1=⟨x⋅0⟩ → 1=0))
(1=0 → (¬¬∀x. 1=⟨x⋅1⟩ → 1=0))
(1=0 → (¬¬∀x. 1=⟨x⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. 1=⟨x⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨0+0⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨0+1⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨0+x⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨0+x⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨1+0⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨1+1⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨1+x⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨1+x⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨x+0⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨x+0⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨x+1⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨x+1⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨x+x⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨x+x⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨x+x⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨0⋅0⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨0⋅1⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨0⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨0⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨1⋅0⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨1⋅1⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨1⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨1⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨x⋅0⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨x⋅0⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨x⋅1⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨x⋅1⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨x⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨x⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. x=⟨x⋅x⟩ → 1=0))
(1=0 → (¬¬∀y. y=y → 1=0))
(1=0 → (¬¬∀y. y=y → 1=0))
(1=0 → (¬¬∀z. z=0 → 1=0))
(1=0 → (¬¬∀z. z=1 → 1=0))
(1=0 → (¬¬∀x. ⟨0+0⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨0+1⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨0+x⟩=0 → 1=0))
(1=0 → (¬¬∀x. ⟨0+x⟩=1 → 1=0))
(1=0 → (¬¬∀x. ⟨0+x⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨0+x⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨1+0⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨1+1⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨1+x⟩=0 → 1=0))
(1=0 → (¬¬∀x. ⟨1+x⟩=1 → 1=0))
(1=0 → (¬¬∀x. ⟨1+x⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨1+x⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨x+0⟩=0 → 1=0))
(1=0 → (¬¬∀x. ⟨x+0⟩=1 → 1=0))
(1=0 → (¬¬∀x. ⟨x+0⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨x+0⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨x+1⟩=0 → 1=0))
(1=0 → (¬¬∀x. ⟨x+1⟩=1 → 1=0))
(1=0 → (¬¬∀x. ⟨x+1⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨x+1⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨x+x⟩=0 → 1=0))
(1=0 → (¬¬∀x. ⟨x+x⟩=0 → 1=0))
(1=0 → (¬¬∀x. ⟨x+x⟩=1 → 1=0))
(1=0 → (¬¬∀x. ⟨x+x⟩=1 → 1=0))
(1=0 → (¬¬∀x. ⟨x+x⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨x+x⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨x+x⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨0⋅0⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨0⋅1⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨0⋅x⟩=0 → 1=0))
(1=0 → (¬¬∀x. ⟨0⋅x⟩=1 → 1=0))
(1=0 → (¬¬∀x. ⟨0⋅x⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨0⋅x⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨1⋅0⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨1⋅1⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨1⋅x⟩=0 → 1=0))
(1=0 → (¬¬∀x. ⟨1⋅x⟩=1 → 1=0))
(1=0 → (¬¬∀x. ⟨1⋅x⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨1⋅x⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅0⟩=0 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅0⟩=1 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅0⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅0⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅1⟩=0 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅1⟩=1 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅1⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅1⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅x⟩=0 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅x⟩=0 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅x⟩=1 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅x⟩=1 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅x⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅x⟩=x → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅x⟩=x → 1=0))
(1=0 → (¬¬∀z. 0<z → 1=0))
(1=0 → (¬¬∀x. 0<⟨0+x⟩ → 1=0))
(1=0 → (¬¬∀x. 0<⟨1+x⟩ → 1=0))
(1=0 → (¬¬∀x. 0<⟨x+0⟩ → 1=0))
(1=0 → (¬¬∀x. 0<⟨x+1⟩ → 1=0))
(1=0 → (¬¬∀x. 0<⟨x+x⟩ → 1=0))
(1=0 → (¬¬∀x. 0<⟨x+x⟩ → 1=0))
(1=0 → (¬¬∀x. 0<⟨0⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. 0<⟨1⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. 0<⟨x⋅0⟩ → 1=0))
(1=0 → (¬¬∀x. 0<⟨x⋅1⟩ → 1=0))
(1=0 → (¬¬∀x. 0<⟨x⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. 0<⟨x⋅x⟩ → 1=0))
(1=0 → (¬¬∀z. 1<z → 1=0))
(1=0 → (¬¬∀x. 1<⟨0+x⟩ → 1=0))
(1=0 → (¬¬∀x. 1<⟨1+x⟩ → 1=0))
(1=0 → (¬¬∀x. 1<⟨x+0⟩ → 1=0))
(1=0 → (¬¬∀x. 1<⟨x+1⟩ → 1=0))
(1=0 → (¬¬∀x. 1<⟨x+x⟩ → 1=0))
(1=0 → (¬¬∀x. 1<⟨x+x⟩ → 1=0))
(1=0 → (¬¬∀x. 1<⟨0⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. 1<⟨1⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. 1<⟨x⋅0⟩ → 1=0))
(1=0 → (¬¬∀x. 1<⟨x⋅1⟩ → 1=0))
(1=0 → (¬¬∀x. 1<⟨x⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. 1<⟨x⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨0+0⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨0+1⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨0+x⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨0+x⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨1+0⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨1+1⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨1+x⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨1+x⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨x+0⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨x+0⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨x+1⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨x+1⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨x+x⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨x+x⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨x+x⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨0⋅0⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨0⋅1⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨0⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨0⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨1⋅0⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨1⋅1⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨1⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨1⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨x⋅0⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨x⋅0⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨x⋅1⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨x⋅1⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨x⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨x⋅x⟩ → 1=0))
(1=0 → (¬¬∀x. x<⟨x⋅x⟩ → 1=0))
(1=0 → (¬¬∀y. y<y → 1=0))
(1=0 → (¬¬∀y. y<y → 1=0))
(1=0 → (¬¬∀z. z<0 → 1=0))
(1=0 → (¬¬∀z. z<1 → 1=0))
(1=0 → (¬¬∀x. ⟨0+0⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨0+1⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨0+x⟩<0 → 1=0))
(1=0 → (¬¬∀x. ⟨0+x⟩<1 → 1=0))
(1=0 → (¬¬∀x. ⟨0+x⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨0+x⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨1+0⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨1+1⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨1+x⟩<0 → 1=0))
(1=0 → (¬¬∀x. ⟨1+x⟩<1 → 1=0))
(1=0 → (¬¬∀x. ⟨1+x⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨1+x⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨x+0⟩<0 → 1=0))
(1=0 → (¬¬∀x. ⟨x+0⟩<1 → 1=0))
(1=0 → (¬¬∀x. ⟨x+0⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨x+0⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨x+1⟩<0 → 1=0))
(1=0 → (¬¬∀x. ⟨x+1⟩<1 → 1=0))
(1=0 → (¬¬∀x. ⟨x+1⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨x+1⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨x+x⟩<0 → 1=0))
(1=0 → (¬¬∀x. ⟨x+x⟩<0 → 1=0))
(1=0 → (¬¬∀x. ⟨x+x⟩<1 → 1=0))
(1=0 → (¬¬∀x. ⟨x+x⟩<1 → 1=0))
(1=0 → (¬¬∀x. ⟨x+x⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨x+x⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨x+x⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨0⋅0⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨0⋅1⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨0⋅x⟩<0 → 1=0))
(1=0 → (¬¬∀x. ⟨0⋅x⟩<1 → 1=0))
(1=0 → (¬¬∀x. ⟨0⋅x⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨0⋅x⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨1⋅0⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨1⋅1⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨1⋅x⟩<0 → 1=0))
(1=0 → (¬¬∀x. ⟨1⋅x⟩<1 → 1=0))
(1=0 → (¬¬∀x. ⟨1⋅x⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨1⋅x⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅0⟩<0 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅0⟩<1 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅0⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅0⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅1⟩<0 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅1⟩<1 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅1⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅1⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅x⟩<0 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅x⟩<0 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅x⟩<1 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅x⟩<1 → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅x⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅x⟩<x → 1=0))
(1=0 → (¬¬∀x. ⟨x⋅x⟩<x → 1=0))
(1=0 → (¬¬∀y. ¬0=y → 1=0))
(1=0 → (¬¬∀y. ¬1=y → 1=0))
(1=0 → (¬¬∀y. ¬y=0 → 1=0))
(1=0 → (¬¬∀y. ¬y=1 → 1=0))
(1=0 → (¬¬∀y. ¬0<y → 1=0))
(1=0 → (¬¬∀y. ¬1<y → 1=0))
(1=0 → (¬¬∀y. ¬y<0 → 1=0))
(1=0 → (¬¬∀y. ¬y<1 → 1=0))
(1=0 → (¬¬∀x. ¬¬0=x → 1=0))
(1=0 → (¬¬∀x. ¬¬1=x → 1=0))
(1=0 → (¬¬∀x. ¬¬x=0 → 1=0))
(1=0 → (¬¬∀x. ¬¬x=1 → 1=0))
(1=0 → (¬¬∀x. ¬¬x=x → 1=0))
(1=0 → (¬¬∀x. ¬¬x=x → 1=0))
(1=0 → (¬¬∀x. ¬¬0<x → 1=0))
(1=0 → (¬¬∀x. ¬¬1<x → 1=0))
(1=0 → (¬¬∀x. ¬¬x<0 → 1=0))
(1=0 → (¬¬∀x. ¬¬x<1 → 1=0))
(1=0 → (¬¬∀x. ¬¬x<x → 1=0))
(1=0 → (¬¬∀x. ¬¬x<x → 1=0))
(1=0 → (¬¬∀y. ∀x. x=y → 1=0))
(1=0 → (¬¬∀x. ∀y. x=y → 1=0))
(1=0 → (¬¬∀x. ∀y. y=x → 1=0))
(1=0 → (¬¬∀y. ∀x. y=x → 1=0))
(1=0 → (¬¬∀y. ∀x. x<y → 1=0))
(1=0 → (¬¬∀x. ∀y. x<y → 1=0))
(1=0 → (¬¬∀x. ∀y. y<x → 1=0))
(1=0 → (¬¬∀y. ∀x. y<x → 1=0))
(1=0 → (¬∀x3. 0=x3 → 1=0))
(1=0 → (¬∀y. 0=⟨0+y⟩ → 1=0))
(1=0 → (¬∀y. 0=⟨1+y⟩ → 1=0))
(1=0 → (¬∀y. 0=⟨y+0⟩ → 1=0))
(1=0 → (¬∀y. 0=⟨y+1⟩ → 1=0))
(1=0 → (¬∀y. 0=⟨0⋅y⟩ → 1=0))
(1=0 → (¬∀y. 0=⟨1⋅y⟩ → 1=0))
(1=0 → (¬∀y. 0=⟨y⋅0⟩ → 1=0))
(1=0 → (¬∀y. 0=⟨y⋅1⟩ → 1=0))
(1=0 → (¬∀x3. 1=x3 → 1=0))
(1=0 → (¬∀y. 1=⟨0+y⟩ → 1=0))
(1=0 → (¬∀y. 1=⟨1+y⟩ → 1=0))
(1=0 → (¬∀y. 1=⟨y+0⟩ → 1=0))
(1=0 → (¬∀y. 1=⟨y+1⟩ → 1=0))
(1=0 → (¬∀y. 1=⟨0⋅y⟩ → 1=0))
(1=0 → (¬∀y. 1=⟨1⋅y⟩ → 1=0))
(1=0 → (¬∀y. 1=⟨y⋅0⟩ → 1=0))
(1=0 → (¬∀y. 1=⟨y⋅1⟩ → 1=0))
(1=0 → (¬∀y. y=⟨0+0⟩ → 1=0))
(1=0 → (¬∀y. y=⟨0+1⟩ → 1=0))
(1=0 → (¬∀y. y=⟨1+0⟩ → 1=0))
(1=0 → (¬∀y. y=⟨1+1⟩ → 1=0))
(1=0 → (¬∀y. y=⟨0⋅0⟩ → 1=0))
(1=0 → (¬∀y. y=⟨0⋅1⟩ → 1=0))
(1=0 → (¬∀y. y=⟨1⋅0⟩ → 1=0))
(1=0 → (¬∀y. y=⟨1⋅1⟩ → 1=0))
(1=0 → (¬∀y. ⟨0+0⟩=y → 1=0))
(1=0 → (¬∀y. ⟨0+1⟩=y → 1=0))
(1=0 → (¬∀y. ⟨1+0⟩=y → 1=0))
(1=0 → (¬∀y. ⟨1+1⟩=y → 1=0))
(1=0 → (¬∀y. ⟨0⋅0⟩=y → 1=0))
(1=0 → (¬∀y. ⟨0⋅1⟩=y → 1=0))
(1=0 → (¬∀y. ⟨1⋅0⟩=y → 1=0))
(1=0 → (¬∀y. ⟨1⋅1⟩=y → 1=0))
(1=0 → (¬∀x3. x3=0 → 1=0))
(1=0 → (¬∀x3. x3=1 → 1=0))
(1=0 → (¬∀y. ⟨0+y⟩=0 → 1=0))
(1=0 → (¬∀y. ⟨0+y⟩=1 → 1=0))
(1=0 → (¬∀y. ⟨1+y⟩=0 → 1=0))
(1=0 → (¬∀y. ⟨1+y⟩=1 → 1=0))
(1=0 → (¬∀y. ⟨y+0⟩=0 → 1=0))
(1=0 → (¬∀y. ⟨y+0⟩=1 → 1=0))
(1=0 → (¬∀y. ⟨y+1⟩=0 → 1=0))
(1=0 → (¬∀y. ⟨y+1⟩=1 → 1=0))
(1=0 → (¬∀y. ⟨0⋅y⟩=0 → 1=0))
(1=0 → (¬∀y. ⟨0⋅y⟩=1 → 1=0))
(1=0 → (¬∀y. ⟨1⋅y⟩=0 → 1=0))
(1=0 → (¬∀y. ⟨1⋅y⟩=1 → 1=0))
(1=0 → (¬∀y. ⟨y⋅0⟩=0 → 1=0))
(1=0 → (¬∀y. ⟨y⋅0⟩=1 → 1=0))
(1=0 → (¬∀y. ⟨y⋅1⟩=0 → 1=0))
(1=0 → (¬∀y. ⟨y⋅1⟩=1 → 1=0))
(1=0 → (¬∀x3. 0<x3 → 1=0))
(1=0 → (¬∀y. 0<⟨0+y⟩ → 1=0))
(1=0 → (¬∀y. 0<⟨1+y⟩ → 1=0))
(1=0 → (¬∀y. 0<⟨y+0⟩ → 1=0))
(1=0 → (¬∀y. 0<⟨y+1⟩ → 1=0))
(1=0 → (¬∀y. 0<⟨0⋅y⟩ → 1=0))
(1=0 → (¬∀y. 0<⟨1⋅y⟩ → 1=0))
(1=0 → (¬∀y. 0<⟨y⋅0⟩ → 1=0))
(1=0 → (¬∀y. 0<⟨y⋅1⟩ → 1=0))
(1=0 → (¬∀x3. 1<x3 → 1=0))
(1=0 → (¬∀y. 1<⟨0+y⟩ → 1=0))
(1=0 → (¬∀y. 1<⟨1+y⟩ → 1=0))
(1=0 → (¬∀y. 1<⟨y+0⟩ → 1=0))
(1=0 → (¬∀y. 1<⟨y+1⟩ → 1=0))
(1=0 → (¬∀y. 1<⟨0⋅y⟩ → 1=0))
(1=0 → (¬∀y. 1<⟨1⋅y⟩ → 1=0))
(1=0 → (¬∀y. 1<⟨y⋅0⟩ → 1=0))
(1=0 → (¬∀y. 1<⟨y⋅1⟩ → 1=0))
(1=0 → (¬∀y. y<⟨0+0⟩ → 1=0))
(1=0 → (¬∀y. y<⟨0+1⟩ → 1=0))
(1=0 → (¬∀y. y<⟨1+0⟩ → 1=0))
(1=0 → (¬∀y. y<⟨1+1⟩ → 1=0))
(1=0 → (¬∀y. y<⟨0⋅0⟩ → 1=0))
(1=0 → (¬∀y. y<⟨0⋅1⟩ → 1=0))
(1=0 → (¬∀y. y<⟨1⋅0⟩ → 1=0))
(1=0 → (¬∀y. y<⟨1⋅1⟩ → 1=0))
(1=0 → (¬∀y. ⟨0+0⟩<y → 1=0))
(1=0 → (¬∀y. ⟨0+1⟩<y → 1=0))
(1=0 → (¬∀y. ⟨1+0⟩<y → 1=0))
(1=0 → (¬∀y. ⟨1+1⟩<y → 1=0))
(1=0 → (¬∀y. ⟨0⋅0⟩<y → 1=0))
(1=0 → (¬∀y. ⟨0⋅1⟩<y → 1=0))
(1=0 → (¬∀y. ⟨1⋅0⟩<y → 1=0))
(1=0 → (¬∀y. ⟨1⋅1⟩<y → 1=0))
(1=0 → (¬∀x3. x3<0 → 1=0))
(1=0 → (¬∀x3. x3<1 → 1=0))
(1=0 → (¬∀y. ⟨0+y⟩<0 → 1=0))
(1=0 → (¬∀y. ⟨0+y⟩<1 → 1=0))
(1=0 → (¬∀y. ⟨1+y⟩<0 → 1=0))
(1=0 → (¬∀y. ⟨1+y⟩<1 → 1=0))
(1=0 → (¬∀y. ⟨y+0⟩<0 → 1=0))
(1=0 → (¬∀y. ⟨y+0⟩<1 → 1=0))
(1=0 → (¬∀y. ⟨y+1⟩<0 → 1=0))
(1=0 → (¬∀y. ⟨y+1⟩<1 → 1=0))
(1=0 → (¬∀y. ⟨0⋅y⟩<0 → 1=0))
(1=0 → (¬∀y. ⟨0⋅y⟩<1 → 1=0))
(1=0 → (¬∀y. ⟨1⋅y⟩<0 → 1=0))
(1=0 → (¬∀y. ⟨1⋅y⟩<1 → 1=0))
(1=0 → (¬∀y. ⟨y⋅0⟩<0 → 1=0))
(1=0 → (¬∀y. ⟨y⋅0⟩<1 → 1=0))
(1=0 → (¬∀y. ⟨y⋅1⟩<0 → 1=0))
(1=0 → (¬∀y. ⟨y⋅1⟩<1 → 1=0))
(1=0 → (¬∀z. ¬0=z → 1=0))
(1=0 → (¬∀x. ¬0=⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. ¬0=⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. ¬0=⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. ¬0=⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. ¬0=⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. ¬0=⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. ¬0=⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬0=⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬0=⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. ¬0=⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. ¬0=⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬0=⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀z. ¬1=z → 1=0))
(1=0 → (¬∀x. ¬1=⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. ¬1=⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. ¬1=⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. ¬1=⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. ¬1=⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. ¬1=⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. ¬1=⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬1=⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬1=⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. ¬1=⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. ¬1=⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬1=⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨0+0⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨0+1⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨1+0⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨1+1⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨0⋅0⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨0⋅1⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨1⋅0⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨1⋅1⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬x=⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀y. ¬y=y → 1=0))
(1=0 → (¬∀y. ¬y=y → 1=0))
(1=0 → (¬∀z. ¬z=0 → 1=0))
(1=0 → (¬∀z. ¬z=1 → 1=0))
(1=0 → (¬∀x. ¬⟨0+0⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨0+1⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨0+x⟩=0 → 1=0))
(1=0 → (¬∀x. ¬⟨0+x⟩=1 → 1=0))
(1=0 → (¬∀x. ¬⟨0+x⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨0+x⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨1+0⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨1+1⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨1+x⟩=0 → 1=0))
(1=0 → (¬∀x. ¬⟨1+x⟩=1 → 1=0))
(1=0 → (¬∀x. ¬⟨1+x⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨1+x⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨x+0⟩=0 → 1=0))
(1=0 → (¬∀x. ¬⟨x+0⟩=1 → 1=0))
(1=0 → (¬∀x. ¬⟨x+0⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨x+0⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨x+1⟩=0 → 1=0))
(1=0 → (¬∀x. ¬⟨x+1⟩=1 → 1=0))
(1=0 → (¬∀x. ¬⟨x+1⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨x+1⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨x+x⟩=0 → 1=0))
(1=0 → (¬∀x. ¬⟨x+x⟩=0 → 1=0))
(1=0 → (¬∀x. ¬⟨x+x⟩=1 → 1=0))
(1=0 → (¬∀x. ¬⟨x+x⟩=1 → 1=0))
(1=0 → (¬∀x. ¬⟨x+x⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨x+x⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨x+x⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨0⋅0⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨0⋅1⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨0⋅x⟩=0 → 1=0))
(1=0 → (¬∀x. ¬⟨0⋅x⟩=1 → 1=0))
(1=0 → (¬∀x. ¬⟨0⋅x⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨0⋅x⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨1⋅0⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨1⋅1⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨1⋅x⟩=0 → 1=0))
(1=0 → (¬∀x. ¬⟨1⋅x⟩=1 → 1=0))
(1=0 → (¬∀x. ¬⟨1⋅x⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨1⋅x⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅0⟩=0 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅0⟩=1 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅0⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅0⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅1⟩=0 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅1⟩=1 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅1⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅1⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅x⟩=0 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅x⟩=0 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅x⟩=1 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅x⟩=1 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅x⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅x⟩=x → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅x⟩=x → 1=0))
(1=0 → (¬∀z. ¬0<z → 1=0))
(1=0 → (¬∀x. ¬0<⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. ¬0<⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. ¬0<⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. ¬0<⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. ¬0<⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. ¬0<⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. ¬0<⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬0<⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬0<⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. ¬0<⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. ¬0<⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬0<⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀z. ¬1<z → 1=0))
(1=0 → (¬∀x. ¬1<⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. ¬1<⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. ¬1<⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. ¬1<⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. ¬1<⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. ¬1<⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. ¬1<⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬1<⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬1<⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. ¬1<⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. ¬1<⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬1<⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨0+0⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨0+1⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨0+x⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨1+0⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨1+1⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨1+x⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨x+0⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨x+1⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨x+x⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨0⋅0⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨0⋅1⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨0⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨1⋅0⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨1⋅1⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨1⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨x⋅0⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨x⋅1⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀x. ¬x<⟨x⋅x⟩ → 1=0))
(1=0 → (¬∀y. ¬y<y → 1=0))
(1=0 → (¬∀y. ¬y<y → 1=0))
(1=0 → (¬∀z. ¬z<0 → 1=0))
(1=0 → (¬∀z. ¬z<1 → 1=0))
(1=0 → (¬∀x. ¬⟨0+0⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨0+1⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨0+x⟩<0 → 1=0))
(1=0 → (¬∀x. ¬⟨0+x⟩<1 → 1=0))
(1=0 → (¬∀x. ¬⟨0+x⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨0+x⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨1+0⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨1+1⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨1+x⟩<0 → 1=0))
(1=0 → (¬∀x. ¬⟨1+x⟩<1 → 1=0))
(1=0 → (¬∀x. ¬⟨1+x⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨1+x⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨x+0⟩<0 → 1=0))
(1=0 → (¬∀x. ¬⟨x+0⟩<1 → 1=0))
(1=0 → (¬∀x. ¬⟨x+0⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨x+0⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨x+1⟩<0 → 1=0))
(1=0 → (¬∀x. ¬⟨x+1⟩<1 → 1=0))
(1=0 → (¬∀x. ¬⟨x+1⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨x+1⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨x+x⟩<0 → 1=0))
(1=0 → (¬∀x. ¬⟨x+x⟩<0 → 1=0))
(1=0 → (¬∀x. ¬⟨x+x⟩<1 → 1=0))
(1=0 → (¬∀x. ¬⟨x+x⟩<1 → 1=0))
(1=0 → (¬∀x. ¬⟨x+x⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨x+x⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨x+x⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨0⋅0⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨0⋅1⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨0⋅x⟩<0 → 1=0))
(1=0 → (¬∀x. ¬⟨0⋅x⟩<1 → 1=0))
(1=0 → (¬∀x. ¬⟨0⋅x⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨0⋅x⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨1⋅0⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨1⋅1⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨1⋅x⟩<0 → 1=0))
(1=0 → (¬∀x. ¬⟨1⋅x⟩<1 → 1=0))
(1=0 → (¬∀x. ¬⟨1⋅x⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨1⋅x⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅0⟩<0 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅0⟩<1 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅0⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅0⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅1⟩<0 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅1⟩<1 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅1⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅1⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅x⟩<0 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅x⟩<0 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅x⟩<1 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅x⟩<1 → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅x⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅x⟩<x → 1=0))
(1=0 → (¬∀x. ¬⟨x⋅x⟩<x → 1=0))
(1=0 → (¬∀y. ¬¬0=y → 1=0))
(1=0 → (¬∀y. ¬¬1=y → 1=0))
(1=0 → (¬∀y. ¬¬y=0 → 1=0))
(1=0 → (¬∀y. ¬¬y=1 → 1=0))
(1=0 → (¬∀y. ¬¬0<y → 1=0))
(1=0 → (¬∀y. ¬¬1<y → 1=0))
(1=0 → (¬∀y. ¬¬y<0 → 1=0))
(1=0 → (¬∀y. ¬¬y<1 → 1=0))
(1=0 → (¬∀x. ¬¬¬0=x → 1=0))
(1=0 → (¬∀x. ¬¬¬1=x → 1=0))
(1=0 → (¬∀x. ¬¬¬x=0 → 1=0))
(1=0 → (¬∀x. ¬¬¬x=1 → 1=0))
(1=0 → (¬∀x. ¬¬¬x=x → 1=0))
(1=0 → (¬∀x. ¬¬¬x=x → 1=0))
(1=0 → (¬∀x. ¬¬¬0<x → 1=0))
(1=0 → (¬∀x. ¬¬¬1<x → 1=0))
(1=0 → (¬∀x. ¬¬¬x<0 → 1=0))
(1=0 → (¬∀x. ¬¬¬x<1 → 1=0))
(1=0 → (¬∀x. ¬¬¬x<x → 1=0))
(1=0 → (¬∀x. ¬¬¬x<x → 1=0))
(1=0 → (¬∀y. ¬∀x. x=y → 1=0))
(1=0 → (¬∀x. ¬∀y. x=y → 1=0))
(1=0 → (¬∀x. ¬∀y. y=x → 1=0))
(1=0 → (¬∀y. ¬∀x. y=x → 1=0))
(1=0 → (¬∀y. ¬∀x. x<y → 1=0))
(1=0 → (¬∀x. ¬∀y. x<y → 1=0))
(1=0 → (¬∀x. ¬∀y. y<x → 1=0))
(1=0 → (¬∀y. ¬∀x. y<x → 1=0))
(1=0 → (¬∀z. ∀x. x=z → 1=0))
(1=0 → (¬∀x. ∀z. x=z → 1=0))
(1=0 → (¬∀x. ∀z. z=x → 1=0))
(1=0 → (¬∀z. ∀x. z=x → 1=0))
(1=0 → (¬∀z. ∀x. x<z → 1=0))
(1=0 → (¬∀x. ∀z. x<z → 1=0))
(1=0 → (¬∀x. ∀z. z<x → 1=0))
(1=0 → (¬∀z. ∀x. z<x → 1=0))
(1=0 → (¬∀y. ∀x. ¬x=y → 1=0))
(1=0 → (¬∀x. ∀y. ¬x=y → 1=0))
(1=0 → (¬∀x. ∀y. ¬y=x → 1=0))
(1=0 → (¬∀y. ∀x. ¬y=x → 1=0))
(1=0 → (¬∀y. ∀x. ¬x<y → 1=0))
(1=0 → (¬∀x. ∀y. ¬x<y → 1=0))
(1=0 → (¬∀x. ∀y. ¬y<x → 1=0))
(1=0 → (¬∀y. ∀x. ¬y<x → 1=0))
(1=0 → (¬(0=0 → 0=0) → 1=0))
(1=0 → (¬(0=0 → 0=1) → 1=0))
(1=0 → (¬(0=0 → 1=0) → 1=0))
(1=0 → (¬(0=0 → 1=1) → 1=0))
(1=0 → (¬(0=0 → 0<0) → 1=0))
(1=0 → (¬(0=0 → 0<1) → 1=0))
(1=0 → (¬(0=0 → 1<0) → 1=0))
(1=0 → (¬(0=0 → 1<1) → 1=0))
(1=0 → (¬(0=1 → 0=0) → 1=0))
(1=0 → (¬(0=1 → 0=1) → 1=0))
(1=0 → (¬(0=1 → 1=0) → 1=0))
(1=0 → (¬(0=1 → 1=1) → 1=0))
(1=0 → (¬(0=1 → 0<0) → 1=0))
(1=0 → (¬(0=1 → 0<1) → 1=0))
(1=0 → (¬(0=1 → 1<0) → 1=0))
(1=0 → (¬(0=1 → 1<1) → 1=0))
(1=0 → (¬(1=0 → 0=0) → 1=0))
(1=0 → (¬(1=0 → 0=1) → 1=0))
(1=0 → (¬(1=0 → 1=0) → 1=0))
(1=0 → (¬(1=0 → 1=1) → 1=0))
(1=0 → (¬(1=0 → 0<0) → 1=0))
(1=0 → (¬(1=0 → 0<1) → 1=0))
(1=0 → (¬(1=0 → 1<0) → 1=0))
(1=0 → (¬(1=0 → 1<1) → 1=0))
(1=0 → (¬(1=1 → 0=0) → 1=0))
(1=0 → (¬(1=1 → 0=1) → 1=0))
(1=0 → (¬(1=1 → 1=0) → 1=0))
(1=0 → (¬(1=1 → 1=1) → 1=0))
(1=0 → (¬(1=1 → 0<0) → 1=0))
(1=0 → (¬(1=1 → 0<1) → 1=0))
(1=0 → (¬(1=1 → 1<0) → 1=0))
(1=0 → (¬(1=1 → 1<1) → 1=0))
(1=0 → (¬(0<0 → 0=0) → 1=0))
(1=0 → (¬(0<0 → 0=1) → 1=0))
(1=0 → (¬(0<0 → 1=0) → 1=0))
(1=0 → (¬(0<0 → 1=1) → 1=0))
(1=0 → (¬(0<0 → 0<0) → 1=0))
(1=0 → (¬(0<0 → 0<1) → 1=0))
(1=0 → (¬(0<0 → 1<0) → 1=0))
(1=0 → (¬(0<0 → 1<1) → 1=0))
(1=0 → (¬(0<1 → 0=0) → 1=0))
(1=0 → (¬(0<1 → 0=1) → 1=0))
(1=0 → (¬(0<1 → 1=0) → 1=0))
(1=0 → (¬(0<1 → 1=1) → 1=0))
(1=0 → (¬(0<1 → 0<0) → 1=0))
(1=0 → (¬(0<1 → 0<1) → 1=0))
(1=0 → (¬(0<1 → 1<0) → 1=0))
(1=0 → (¬(0<1 → 1<1) → 1=0))
(1=0 → (¬(1<0 → 0=0) → 1=0))
(1=0 → (¬(1<0 → 0=1) → 1=0))
(1=0 → (¬(1<0 → 1=0) → 1=0))
(1=0 → (¬(1<0 → 1=1) → 1=0))
(1=0 → (¬(1<0 → 0<0) → 1=0))
(1=0 → (¬(1<0 → 0<1) → 1=0))
(1=0 → (¬(1<0 → 1<0) → 1=0))
(1=0 → (¬(1<0 → 1<1) → 1=0))
(1=0 → (¬(1<1 → 0=0) → 1=0))
(1=0 → (¬(1<1 → 0=1) → 1=0))
(1=0 → (¬(1<1 → 1=0) → 1=0))
(1=0 → (¬(1<1 → 1=1) → 1=0))
(1=0 → (¬(1<1 → 0<0) → 1=0))
(1=0 → (¬(1<1 → 0<1) → 1=0))
(1=0 → (¬(1<1 → 1<0) → 1=0))
(1=0 → (¬(1<1 → 1<1) → 1=0))
(1=0 → (∀x4. 0=x4 → 1=0))
(1=0 → (∀z. 0=⟨0+z⟩ → 1=0))
(1=0 → (∀x. 0=⟨0+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀z. 0=⟨1+z⟩ → 1=0))
(1=0 → (∀x. 0=⟨1+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀y. 0=⟨y+y⟩ → 1=0))
(1=0 → (∀y. 0=⟨y+y⟩ → 1=0))
(1=0 → (∀z. 0=⟨z+0⟩ → 1=0))
(1=0 → (∀z. 0=⟨z+1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+0⟩+0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+0⟩+1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+1⟩+0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+1⟩+1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅0⟩+0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅0⟩+1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅1⟩+0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅1⟩+1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀z. 0=⟨0⋅z⟩ → 1=0))
(1=0 → (∀x. 0=⟨0⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀z. 0=⟨1⋅z⟩ → 1=0))
(1=0 → (∀x. 0=⟨1⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀y. 0=⟨y⋅y⟩ → 1=0))
(1=0 → (∀y. 0=⟨y⋅y⟩ → 1=0))
(1=0 → (∀z. 0=⟨z⋅0⟩ → 1=0))
(1=0 → (∀z. 0=⟨z⋅1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x4. 1=x4 → 1=0))
(1=0 → (∀z. 1=⟨0+z⟩ → 1=0))
(1=0 → (∀x. 1=⟨0+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀z. 1=⟨1+z⟩ → 1=0))
(1=0 → (∀x. 1=⟨1+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀y. 1=⟨y+y⟩ → 1=0))
(1=0 → (∀y. 1=⟨y+y⟩ → 1=0))
(1=0 → (∀z. 1=⟨z+0⟩ → 1=0))
(1=0 → (∀z. 1=⟨z+1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+0⟩+0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+0⟩+1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+1⟩+0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+1⟩+1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅0⟩+0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅0⟩+1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅1⟩+0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅1⟩+1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀z. 1=⟨0⋅z⟩ → 1=0))
(1=0 → (∀x. 1=⟨0⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀z. 1=⟨1⋅z⟩ → 1=0))
(1=0 → (∀x. 1=⟨1⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀y. 1=⟨y⋅y⟩ → 1=0))
(1=0 → (∀y. 1=⟨y⋅y⟩ → 1=0))
(1=0 → (∀z. 1=⟨z⋅0⟩ → 1=0))
(1=0 → (∀z. 1=⟨z⋅1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+0⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+0⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+0⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+0⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+1⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+1⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+1⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+1⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+x⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+x⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+x⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+x⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+0⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+0⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+0⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+0⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+1⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+1⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+1⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+1⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+x⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+x⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+x⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+x⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+0⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+0⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+0⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+0⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+0⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+0⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+0⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+1⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+1⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+1⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+1⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+1⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+1⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+1⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅0⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅0⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅1⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅1⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅0⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅0⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅1⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅1⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀y. y=⟨0+y⟩ → 1=0))
(1=0 → (∀y. y=⟨0+y⟩ → 1=0))
(1=0 → (∀y. y=⟨1+y⟩ → 1=0))
(1=0 → (∀y. y=⟨1+y⟩ → 1=0))
(1=0 → (∀y. y=⟨y+0⟩ → 1=0))
(1=0 → (∀y. y=⟨y+0⟩ → 1=0))
(1=0 → (∀y. y=⟨y+1⟩ → 1=0))
(1=0 → (∀y. y=⟨y+1⟩ → 1=0))
(1=0 → (∀y. y=⟨0⋅y⟩ → 1=0))
(1=0 → (∀y. y=⟨0⋅y⟩ → 1=0))
(1=0 → (∀y. y=⟨1⋅y⟩ → 1=0))
(1=0 → (∀y. y=⟨1⋅y⟩ → 1=0))
(1=0 → (∀y. y=⟨y⋅0⟩ → 1=0))
(1=0 → (∀y. y=⟨y⋅0⟩ → 1=0))
(1=0 → (∀y. y=⟨y⋅1⟩ → 1=0))
(1=0 → (∀y. y=⟨y⋅1⟩ → 1=0))
(1=0 → (∀z. z=z → 1=0))
(1=0 → (∀z. z=z → 1=0))
(1=0 → (∀z. z=⟨0+0⟩ → 1=0))
(1=0 → (∀z. z=⟨0+1⟩ → 1=0))
(1=0 → (∀z. z=⟨1+0⟩ → 1=0))
(1=0 → (∀z. z=⟨1+1⟩ → 1=0))
(1=0 → (∀z. z=⟨0⋅0⟩ → 1=0))
(1=0 → (∀z. z=⟨0⋅1⟩ → 1=0))
(1=0 → (∀z. z=⟨1⋅0⟩ → 1=0))
(1=0 → (∀z. z=⟨1⋅1⟩ → 1=0))
(1=0 → (∀z. ⟨0+0⟩=z → 1=0))
(1=0 → (∀x. ⟨0+0⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ⟨0+1⟩=z → 1=0))
(1=0 → (∀x. ⟨0+1⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ⟨1+0⟩=z → 1=0))
(1=0 → (∀x. ⟨1+0⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ⟨1+1⟩=z → 1=0))
(1=0 → (∀x. ⟨1+1⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ⟨0⋅0⟩=z → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ⟨0⋅1⟩=z → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ⟨1⋅0⟩=z → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ⟨1⋅1⟩=z → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1=0))
(1=0 → (∀y. ⟨0+y⟩=y → 1=0))
(1=0 → (∀y. ⟨0+y⟩=y → 1=0))
(1=0 → (∀y. ⟨1+y⟩=y → 1=0))
(1=0 → (∀y. ⟨1+y⟩=y → 1=0))
(1=0 → (∀y. ⟨y+0⟩=y → 1=0))
(1=0 → (∀y. ⟨y+0⟩=y → 1=0))
(1=0 → (∀y. ⟨y+1⟩=y → 1=0))
(1=0 → (∀y. ⟨y+1⟩=y → 1=0))
(1=0 → (∀y. ⟨0⋅y⟩=y → 1=0))
(1=0 → (∀y. ⟨0⋅y⟩=y → 1=0))
(1=0 → (∀y. ⟨1⋅y⟩=y → 1=0))
(1=0 → (∀y. ⟨1⋅y⟩=y → 1=0))
(1=0 → (∀y. ⟨y⋅0⟩=y → 1=0))
(1=0 → (∀y. ⟨y⋅0⟩=y → 1=0))
(1=0 → (∀y. ⟨y⋅1⟩=y → 1=0))
(1=0 → (∀y. ⟨y⋅1⟩=y → 1=0))
(1=0 → (∀x4. x4=0 → 1=0))
(1=0 → (∀x4. x4=1 → 1=0))
(1=0 → (∀z. ⟨0+z⟩=0 → 1=0))
(1=0 → (∀z. ⟨0+z⟩=1 → 1=0))
(1=0 → (∀x. ⟨0+⟨0+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨0+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨0+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0+⟨0+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0+⟨0+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨0+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨1+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨1+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨1+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0+⟨1+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0+⟨1+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨1+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨x+0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨x+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨x+1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨x+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨0⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨0⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨0⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0+⟨0⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨1⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨1⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨1⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0+⟨1⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀z. ⟨1+z⟩=0 → 1=0))
(1=0 → (∀z. ⟨1+z⟩=1 → 1=0))
(1=0 → (∀x. ⟨1+⟨0+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨0+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨0+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1+⟨0+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1+⟨0+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨0+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨1+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨1+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨1+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1+⟨1+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1+⟨1+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨1+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨x+0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨x+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨x+1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨x+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨0⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨0⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨0⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1+⟨0⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨1⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨1⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨1⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1+⟨1⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨0+0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨0+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨0+1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨0+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨0+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨0+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨1+0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨1+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨1+1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨1+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨1+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨1+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀y. ⟨y+y⟩=0 → 1=0))
(1=0 → (∀y. ⟨y+y⟩=0 → 1=0))
(1=0 → (∀y. ⟨y+y⟩=1 → 1=0))
(1=0 → (∀y. ⟨y+y⟩=1 → 1=0))
(1=0 → (∀z. ⟨z+0⟩=0 → 1=0))
(1=0 → (∀z. ⟨z+0⟩=1 → 1=0))
(1=0 → (∀z. ⟨z+1⟩=0 → 1=0))
(1=0 → (∀z. ⟨z+1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1=0))
(1=0 → (∀z. ⟨0⋅z⟩=0 → 1=0))
(1=0 → (∀z. ⟨0⋅z⟩=1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀z. ⟨1⋅z⟩=0 → 1=0))
(1=0 → (∀z. ⟨1⋅z⟩=1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1=0))
(1=0 → (∀y. ⟨y⋅y⟩=0 → 1=0))
(1=0 → (∀y. ⟨y⋅y⟩=0 → 1=0))
(1=0 → (∀y. ⟨y⋅y⟩=1 → 1=0))
(1=0 → (∀y. ⟨y⋅y⟩=1 → 1=0))
(1=0 → (∀z. ⟨z⋅0⟩=0 → 1=0))
(1=0 → (∀z. ⟨z⋅0⟩=1 → 1=0))
(1=0 → (∀z. ⟨z⋅1⟩=0 → 1=0))
(1=0 → (∀z. ⟨z⋅1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1=0))
(1=0 → (∀x4. 0<x4 → 1=0))
(1=0 → (∀z. 0<⟨0+z⟩ → 1=0))
(1=0 → (∀x. 0<⟨0+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀z. 0<⟨1+z⟩ → 1=0))
(1=0 → (∀x. 0<⟨1+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀y. 0<⟨y+y⟩ → 1=0))
(1=0 → (∀y. 0<⟨y+y⟩ → 1=0))
(1=0 → (∀z. 0<⟨z+0⟩ → 1=0))
(1=0 → (∀z. 0<⟨z+1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+0⟩+0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+0⟩+1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+1⟩+0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+1⟩+1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅0⟩+0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅0⟩+1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅1⟩+0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅1⟩+1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀z. 0<⟨0⋅z⟩ → 1=0))
(1=0 → (∀x. 0<⟨0⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀z. 0<⟨1⋅z⟩ → 1=0))
(1=0 → (∀x. 0<⟨1⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀y. 0<⟨y⋅y⟩ → 1=0))
(1=0 → (∀y. 0<⟨y⋅y⟩ → 1=0))
(1=0 → (∀z. 0<⟨z⋅0⟩ → 1=0))
(1=0 → (∀z. 0<⟨z⋅1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x4. 1<x4 → 1=0))
(1=0 → (∀z. 1<⟨0+z⟩ → 1=0))
(1=0 → (∀x. 1<⟨0+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀z. 1<⟨1+z⟩ → 1=0))
(1=0 → (∀x. 1<⟨1+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀y. 1<⟨y+y⟩ → 1=0))
(1=0 → (∀y. 1<⟨y+y⟩ → 1=0))
(1=0 → (∀z. 1<⟨z+0⟩ → 1=0))
(1=0 → (∀z. 1<⟨z+1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+0⟩+0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+0⟩+1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+1⟩+0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+1⟩+1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅0⟩+0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅0⟩+1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅1⟩+0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅1⟩+1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀z. 1<⟨0⋅z⟩ → 1=0))
(1=0 → (∀x. 1<⟨0⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀z. 1<⟨1⋅z⟩ → 1=0))
(1=0 → (∀x. 1<⟨1⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀y. 1<⟨y⋅y⟩ → 1=0))
(1=0 → (∀y. 1<⟨y⋅y⟩ → 1=0))
(1=0 → (∀z. 1<⟨z⋅0⟩ → 1=0))
(1=0 → (∀z. 1<⟨z⋅1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+0⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+0⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+0⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+0⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+1⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+1⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+1⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+1⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+x⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+x⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+x⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+x⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+0⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+0⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+0⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+0⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+1⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+1⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+1⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+1⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+x⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+x⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+x⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+x⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+0⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+0⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+0⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+0⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+0⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+0⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+0⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+1⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+1⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+1⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+1⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+1⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+1⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+1⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅0⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅0⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅1⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅1⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅0⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅0⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅1⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅1⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1=0))
(1=0 → (∀y. y<⟨0+y⟩ → 1=0))
(1=0 → (∀y. y<⟨0+y⟩ → 1=0))
(1=0 → (∀y. y<⟨1+y⟩ → 1=0))
(1=0 → (∀y. y<⟨1+y⟩ → 1=0))
(1=0 → (∀y. y<⟨y+0⟩ → 1=0))
(1=0 → (∀y. y<⟨y+0⟩ → 1=0))
(1=0 → (∀y. y<⟨y+1⟩ → 1=0))
(1=0 → (∀y. y<⟨y+1⟩ → 1=0))
(1=0 → (∀y. y<⟨0⋅y⟩ → 1=0))
(1=0 → (∀y. y<⟨0⋅y⟩ → 1=0))
(1=0 → (∀y. y<⟨1⋅y⟩ → 1=0))
(1=0 → (∀y. y<⟨1⋅y⟩ → 1=0))
(1=0 → (∀y. y<⟨y⋅0⟩ → 1=0))
(1=0 → (∀y. y<⟨y⋅0⟩ → 1=0))
(1=0 → (∀y. y<⟨y⋅1⟩ → 1=0))
(1=0 → (∀y. y<⟨y⋅1⟩ → 1=0))
(1=0 → (∀z. z<z → 1=0))
(1=0 → (∀z. z<z → 1=0))
(1=0 → (∀z. z<⟨0+0⟩ → 1=0))
(1=0 → (∀z. z<⟨0+1⟩ → 1=0))
(1=0 → (∀z. z<⟨1+0⟩ → 1=0))
(1=0 → (∀z. z<⟨1+1⟩ → 1=0))
(1=0 → (∀z. z<⟨0⋅0⟩ → 1=0))
(1=0 → (∀z. z<⟨0⋅1⟩ → 1=0))
(1=0 → (∀z. z<⟨1⋅0⟩ → 1=0))
(1=0 → (∀z. z<⟨1⋅1⟩ → 1=0))
(1=0 → (∀z. ⟨0+0⟩<z → 1=0))
(1=0 → (∀x. ⟨0+0⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ⟨0+1⟩<z → 1=0))
(1=0 → (∀x. ⟨0+1⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ⟨1+0⟩<z → 1=0))
(1=0 → (∀x. ⟨1+0⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ⟨1+1⟩<z → 1=0))
(1=0 → (∀x. ⟨1+1⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ⟨0⋅0⟩<z → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ⟨0⋅1⟩<z → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ⟨1⋅0⟩<z → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ⟨1⋅1⟩<z → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1=0))
(1=0 → (∀y. ⟨0+y⟩<y → 1=0))
(1=0 → (∀y. ⟨0+y⟩<y → 1=0))
(1=0 → (∀y. ⟨1+y⟩<y → 1=0))
(1=0 → (∀y. ⟨1+y⟩<y → 1=0))
(1=0 → (∀y. ⟨y+0⟩<y → 1=0))
(1=0 → (∀y. ⟨y+0⟩<y → 1=0))
(1=0 → (∀y. ⟨y+1⟩<y → 1=0))
(1=0 → (∀y. ⟨y+1⟩<y → 1=0))
(1=0 → (∀y. ⟨0⋅y⟩<y → 1=0))
(1=0 → (∀y. ⟨0⋅y⟩<y → 1=0))
(1=0 → (∀y. ⟨1⋅y⟩<y → 1=0))
(1=0 → (∀y. ⟨1⋅y⟩<y → 1=0))
(1=0 → (∀y. ⟨y⋅0⟩<y → 1=0))
(1=0 → (∀y. ⟨y⋅0⟩<y → 1=0))
(1=0 → (∀y. ⟨y⋅1⟩<y → 1=0))
(1=0 → (∀y. ⟨y⋅1⟩<y → 1=0))
(1=0 → (∀x4. x4<0 → 1=0))
(1=0 → (∀x4. x4<1 → 1=0))
(1=0 → (∀z. ⟨0+z⟩<0 → 1=0))
(1=0 → (∀z. ⟨0+z⟩<1 → 1=0))
(1=0 → (∀x. ⟨0+⟨0+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨0+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨0+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0+⟨0+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0+⟨0+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨0+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨1+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨1+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨1+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0+⟨1+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0+⟨1+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨1+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨x+0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨x+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨x+1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨x+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨0⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨0⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨0⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0+⟨0⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨1⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨1⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨1⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0+⟨1⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀z. ⟨1+z⟩<0 → 1=0))
(1=0 → (∀z. ⟨1+z⟩<1 → 1=0))
(1=0 → (∀x. ⟨1+⟨0+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨0+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨0+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1+⟨0+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1+⟨0+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨0+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨1+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨1+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨1+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1+⟨1+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1+⟨1+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨1+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨x+0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨x+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨x+1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨x+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨0⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨0⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨0⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1+⟨0⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨1⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨1⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨1⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1+⟨1⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨0+0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨0+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨0+1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨0+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨0+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨0+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨1+0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨1+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨1+1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨1+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨1+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨1+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀y. ⟨y+y⟩<0 → 1=0))
(1=0 → (∀y. ⟨y+y⟩<0 → 1=0))
(1=0 → (∀y. ⟨y+y⟩<1 → 1=0))
(1=0 → (∀y. ⟨y+y⟩<1 → 1=0))
(1=0 → (∀z. ⟨z+0⟩<0 → 1=0))
(1=0 → (∀z. ⟨z+0⟩<1 → 1=0))
(1=0 → (∀z. ⟨z+1⟩<0 → 1=0))
(1=0 → (∀z. ⟨z+1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1=0))
(1=0 → (∀z. ⟨0⋅z⟩<0 → 1=0))
(1=0 → (∀z. ⟨0⋅z⟩<1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀z. ⟨1⋅z⟩<0 → 1=0))
(1=0 → (∀z. ⟨1⋅z⟩<1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1=0))
(1=0 → (∀y. ⟨y⋅y⟩<0 → 1=0))
(1=0 → (∀y. ⟨y⋅y⟩<0 → 1=0))
(1=0 → (∀y. ⟨y⋅y⟩<1 → 1=0))
(1=0 → (∀y. ⟨y⋅y⟩<1 → 1=0))
(1=0 → (∀z. ⟨z⋅0⟩<0 → 1=0))
(1=0 → (∀z. ⟨z⋅0⟩<1 → 1=0))
(1=0 → (∀z. ⟨z⋅1⟩<0 → 1=0))
(1=0 → (∀z. ⟨z⋅1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1=0))
(1=0 → (∀x3. ¬0=x3 → 1=0))
(1=0 → (∀y. ¬0=⟨0+y⟩ → 1=0))
(1=0 → (∀y. ¬0=⟨1+y⟩ → 1=0))
(1=0 → (∀y. ¬0=⟨y+0⟩ → 1=0))
(1=0 → (∀y. ¬0=⟨y+1⟩ → 1=0))
(1=0 → (∀y. ¬0=⟨0⋅y⟩ → 1=0))
(1=0 → (∀y. ¬0=⟨1⋅y⟩ → 1=0))
(1=0 → (∀y. ¬0=⟨y⋅0⟩ → 1=0))
(1=0 → (∀y. ¬0=⟨y⋅1⟩ → 1=0))
(1=0 → (∀x3. ¬1=x3 → 1=0))
(1=0 → (∀y. ¬1=⟨0+y⟩ → 1=0))
(1=0 → (∀y. ¬1=⟨1+y⟩ → 1=0))
(1=0 → (∀y. ¬1=⟨y+0⟩ → 1=0))
(1=0 → (∀y. ¬1=⟨y+1⟩ → 1=0))
(1=0 → (∀y. ¬1=⟨0⋅y⟩ → 1=0))
(1=0 → (∀y. ¬1=⟨1⋅y⟩ → 1=0))
(1=0 → (∀y. ¬1=⟨y⋅0⟩ → 1=0))
(1=0 → (∀y. ¬1=⟨y⋅1⟩ → 1=0))
(1=0 → (∀y. ¬y=⟨0+0⟩ → 1=0))
(1=0 → (∀y. ¬y=⟨0+1⟩ → 1=0))
(1=0 → (∀y. ¬y=⟨1+0⟩ → 1=0))
(1=0 → (∀y. ¬y=⟨1+1⟩ → 1=0))
(1=0 → (∀y. ¬y=⟨0⋅0⟩ → 1=0))
(1=0 → (∀y. ¬y=⟨0⋅1⟩ → 1=0))
(1=0 → (∀y. ¬y=⟨1⋅0⟩ → 1=0))
(1=0 → (∀y. ¬y=⟨1⋅1⟩ → 1=0))
(1=0 → (∀y. ¬⟨0+0⟩=y → 1=0))
(1=0 → (∀y. ¬⟨0+1⟩=y → 1=0))
(1=0 → (∀y. ¬⟨1+0⟩=y → 1=0))
(1=0 → (∀y. ¬⟨1+1⟩=y → 1=0))
(1=0 → (∀y. ¬⟨0⋅0⟩=y → 1=0))
(1=0 → (∀y. ¬⟨0⋅1⟩=y → 1=0))
(1=0 → (∀y. ¬⟨1⋅0⟩=y → 1=0))
(1=0 → (∀y. ¬⟨1⋅1⟩=y → 1=0))
(1=0 → (∀x3. ¬x3=0 → 1=0))
(1=0 → (∀x3. ¬x3=1 → 1=0))
(1=0 → (∀y. ¬⟨0+y⟩=0 → 1=0))
(1=0 → (∀y. ¬⟨0+y⟩=1 → 1=0))
(1=0 → (∀y. ¬⟨1+y⟩=0 → 1=0))
(1=0 → (∀y. ¬⟨1+y⟩=1 → 1=0))
(1=0 → (∀y. ¬⟨y+0⟩=0 → 1=0))
(1=0 → (∀y. ¬⟨y+0⟩=1 → 1=0))
(1=0 → (∀y. ¬⟨y+1⟩=0 → 1=0))
(1=0 → (∀y. ¬⟨y+1⟩=1 → 1=0))
(1=0 → (∀y. ¬⟨0⋅y⟩=0 → 1=0))
(1=0 → (∀y. ¬⟨0⋅y⟩=1 → 1=0))
(1=0 → (∀y. ¬⟨1⋅y⟩=0 → 1=0))
(1=0 → (∀y. ¬⟨1⋅y⟩=1 → 1=0))
(1=0 → (∀y. ¬⟨y⋅0⟩=0 → 1=0))
(1=0 → (∀y. ¬⟨y⋅0⟩=1 → 1=0))
(1=0 → (∀y. ¬⟨y⋅1⟩=0 → 1=0))
(1=0 → (∀y. ¬⟨y⋅1⟩=1 → 1=0))
(1=0 → (∀x3. ¬0<x3 → 1=0))
(1=0 → (∀y. ¬0<⟨0+y⟩ → 1=0))
(1=0 → (∀y. ¬0<⟨1+y⟩ → 1=0))
(1=0 → (∀y. ¬0<⟨y+0⟩ → 1=0))
(1=0 → (∀y. ¬0<⟨y+1⟩ → 1=0))
(1=0 → (∀y. ¬0<⟨0⋅y⟩ → 1=0))
(1=0 → (∀y. ¬0<⟨1⋅y⟩ → 1=0))
(1=0 → (∀y. ¬0<⟨y⋅0⟩ → 1=0))
(1=0 → (∀y. ¬0<⟨y⋅1⟩ → 1=0))
(1=0 → (∀x3. ¬1<x3 → 1=0))
(1=0 → (∀y. ¬1<⟨0+y⟩ → 1=0))
(1=0 → (∀y. ¬1<⟨1+y⟩ → 1=0))
(1=0 → (∀y. ¬1<⟨y+0⟩ → 1=0))
(1=0 → (∀y. ¬1<⟨y+1⟩ → 1=0))
(1=0 → (∀y. ¬1<⟨0⋅y⟩ → 1=0))
(1=0 → (∀y. ¬1<⟨1⋅y⟩ → 1=0))
(1=0 → (∀y. ¬1<⟨y⋅0⟩ → 1=0))
(1=0 → (∀y. ¬1<⟨y⋅1⟩ → 1=0))
(1=0 → (∀y. ¬y<⟨0+0⟩ → 1=0))
(1=0 → (∀y. ¬y<⟨0+1⟩ → 1=0))
(1=0 → (∀y. ¬y<⟨1+0⟩ → 1=0))
(1=0 → (∀y. ¬y<⟨1+1⟩ → 1=0))
(1=0 → (∀y. ¬y<⟨0⋅0⟩ → 1=0))
(1=0 → (∀y. ¬y<⟨0⋅1⟩ → 1=0))
(1=0 → (∀y. ¬y<⟨1⋅0⟩ → 1=0))
(1=0 → (∀y. ¬y<⟨1⋅1⟩ → 1=0))
(1=0 → (∀y. ¬⟨0+0⟩<y → 1=0))
(1=0 → (∀y. ¬⟨0+1⟩<y → 1=0))
(1=0 → (∀y. ¬⟨1+0⟩<y → 1=0))
(1=0 → (∀y. ¬⟨1+1⟩<y → 1=0))
(1=0 → (∀y. ¬⟨0⋅0⟩<y → 1=0))
(1=0 → (∀y. ¬⟨0⋅1⟩<y → 1=0))
(1=0 → (∀y. ¬⟨1⋅0⟩<y → 1=0))
(1=0 → (∀y. ¬⟨1⋅1⟩<y → 1=0))
(1=0 → (∀x3. ¬x3<0 → 1=0))
(1=0 → (∀x3. ¬x3<1 → 1=0))
(1=0 → (∀y. ¬⟨0+y⟩<0 → 1=0))
(1=0 → (∀y. ¬⟨0+y⟩<1 → 1=0))
(1=0 → (∀y. ¬⟨1+y⟩<0 → 1=0))
(1=0 → (∀y. ¬⟨1+y⟩<1 → 1=0))
(1=0 → (∀y. ¬⟨y+0⟩<0 → 1=0))
(1=0 → (∀y. ¬⟨y+0⟩<1 → 1=0))
(1=0 → (∀y. ¬⟨y+1⟩<0 → 1=0))
(1=0 → (∀y. ¬⟨y+1⟩<1 → 1=0))
(1=0 → (∀y. ¬⟨0⋅y⟩<0 → 1=0))
(1=0 → (∀y. ¬⟨0⋅y⟩<1 → 1=0))
(1=0 → (∀y. ¬⟨1⋅y⟩<0 → 1=0))
(1=0 → (∀y. ¬⟨1⋅y⟩<1 → 1=0))
(1=0 → (∀y. ¬⟨y⋅0⟩<0 → 1=0))
(1=0 → (∀y. ¬⟨y⋅0⟩<1 → 1=0))
(1=0 → (∀y. ¬⟨y⋅1⟩<0 → 1=0))
(1=0 → (∀y. ¬⟨y⋅1⟩<1 → 1=0))
(1=0 → (∀z. ¬¬0=z → 1=0))
(1=0 → (∀x. ¬¬0=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬¬0=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬¬0=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬¬0=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬¬0=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬¬0=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬¬0=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬0=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬0=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬¬0=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬¬0=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬0=⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ¬¬1=z → 1=0))
(1=0 → (∀x. ¬¬1=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬¬1=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬¬1=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬¬1=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬¬1=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬¬1=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬¬1=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬1=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬1=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬¬1=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬¬1=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬1=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨0+0⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨0+1⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨1+0⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨1+1⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬x=⟨x⋅x⟩ → 1=0))
(1=0 → (∀y. ¬¬y=y → 1=0))
(1=0 → (∀y. ¬¬y=y → 1=0))
(1=0 → (∀z. ¬¬z=0 → 1=0))
(1=0 → (∀z. ¬¬z=1 → 1=0))
(1=0 → (∀x. ¬¬⟨0+0⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨0+1⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨0+x⟩=0 → 1=0))
(1=0 → (∀x. ¬¬⟨0+x⟩=1 → 1=0))
(1=0 → (∀x. ¬¬⟨0+x⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨0+x⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨1+0⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨1+1⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨1+x⟩=0 → 1=0))
(1=0 → (∀x. ¬¬⟨1+x⟩=1 → 1=0))
(1=0 → (∀x. ¬¬⟨1+x⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨1+x⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨x+0⟩=0 → 1=0))
(1=0 → (∀x. ¬¬⟨x+0⟩=1 → 1=0))
(1=0 → (∀x. ¬¬⟨x+0⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨x+0⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨x+1⟩=0 → 1=0))
(1=0 → (∀x. ¬¬⟨x+1⟩=1 → 1=0))
(1=0 → (∀x. ¬¬⟨x+1⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨x+1⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨x+x⟩=0 → 1=0))
(1=0 → (∀x. ¬¬⟨x+x⟩=0 → 1=0))
(1=0 → (∀x. ¬¬⟨x+x⟩=1 → 1=0))
(1=0 → (∀x. ¬¬⟨x+x⟩=1 → 1=0))
(1=0 → (∀x. ¬¬⟨x+x⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨x+x⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨x+x⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨0⋅0⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨0⋅1⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨0⋅x⟩=0 → 1=0))
(1=0 → (∀x. ¬¬⟨0⋅x⟩=1 → 1=0))
(1=0 → (∀x. ¬¬⟨0⋅x⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨0⋅x⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨1⋅0⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨1⋅1⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨1⋅x⟩=0 → 1=0))
(1=0 → (∀x. ¬¬⟨1⋅x⟩=1 → 1=0))
(1=0 → (∀x. ¬¬⟨1⋅x⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨1⋅x⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅0⟩=0 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅0⟩=1 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅0⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅0⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅1⟩=0 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅1⟩=1 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅1⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅1⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅x⟩=0 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅x⟩=0 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅x⟩=1 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅x⟩=1 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅x⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅x⟩=x → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅x⟩=x → 1=0))
(1=0 → (∀z. ¬¬0<z → 1=0))
(1=0 → (∀x. ¬¬0<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬¬0<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬¬0<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬¬0<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬¬0<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬¬0<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬¬0<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬0<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬0<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬¬0<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬¬0<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬0<⟨x⋅x⟩ → 1=0))
(1=0 → (∀z. ¬¬1<z → 1=0))
(1=0 → (∀x. ¬¬1<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬¬1<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬¬1<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬¬1<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬¬1<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬¬1<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬¬1<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬1<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬1<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬¬1<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬¬1<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬1<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨0+0⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨0+1⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨1+0⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨1+1⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨0⋅0⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨0⋅1⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨1⋅0⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨1⋅1⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ¬¬x<⟨x⋅x⟩ → 1=0))
(1=0 → (∀y. ¬¬y<y → 1=0))
(1=0 → (∀y. ¬¬y<y → 1=0))
(1=0 → (∀z. ¬¬z<0 → 1=0))
(1=0 → (∀z. ¬¬z<1 → 1=0))
(1=0 → (∀x. ¬¬⟨0+0⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨0+1⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨0+x⟩<0 → 1=0))
(1=0 → (∀x. ¬¬⟨0+x⟩<1 → 1=0))
(1=0 → (∀x. ¬¬⟨0+x⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨0+x⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨1+0⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨1+1⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨1+x⟩<0 → 1=0))
(1=0 → (∀x. ¬¬⟨1+x⟩<1 → 1=0))
(1=0 → (∀x. ¬¬⟨1+x⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨1+x⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨x+0⟩<0 → 1=0))
(1=0 → (∀x. ¬¬⟨x+0⟩<1 → 1=0))
(1=0 → (∀x. ¬¬⟨x+0⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨x+0⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨x+1⟩<0 → 1=0))
(1=0 → (∀x. ¬¬⟨x+1⟩<1 → 1=0))
(1=0 → (∀x. ¬¬⟨x+1⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨x+1⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨x+x⟩<0 → 1=0))
(1=0 → (∀x. ¬¬⟨x+x⟩<0 → 1=0))
(1=0 → (∀x. ¬¬⟨x+x⟩<1 → 1=0))
(1=0 → (∀x. ¬¬⟨x+x⟩<1 → 1=0))
(1=0 → (∀x. ¬¬⟨x+x⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨x+x⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨x+x⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨0⋅0⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨0⋅1⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨0⋅x⟩<0 → 1=0))
(1=0 → (∀x. ¬¬⟨0⋅x⟩<1 → 1=0))
(1=0 → (∀x. ¬¬⟨0⋅x⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨0⋅x⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨1⋅0⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨1⋅1⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨1⋅x⟩<0 → 1=0))
(1=0 → (∀x. ¬¬⟨1⋅x⟩<1 → 1=0))
(1=0 → (∀x. ¬¬⟨1⋅x⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨1⋅x⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅0⟩<0 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅0⟩<1 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅0⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅0⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅1⟩<0 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅1⟩<1 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅1⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅1⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅x⟩<0 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅x⟩<0 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅x⟩<1 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅x⟩<1 → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅x⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅x⟩<x → 1=0))
(1=0 → (∀x. ¬¬⟨x⋅x⟩<x → 1=0))
(1=0 → (∀y. ¬¬¬0=y → 1=0))
(1=0 → (∀y. ¬¬¬1=y → 1=0))
(1=0 → (∀y. ¬¬¬y=0 → 1=0))
(1=0 → (∀y. ¬¬¬y=1 → 1=0))
(1=0 → (∀y. ¬¬¬0<y → 1=0))
(1=0 → (∀y. ¬¬¬1<y → 1=0))
(1=0 → (∀y. ¬¬¬y<0 → 1=0))
(1=0 → (∀y. ¬¬¬y<1 → 1=0))
(1=0 → (∀x. ¬¬¬¬0=x → 1=0))
(1=0 → (∀x. ¬¬¬¬1=x → 1=0))
(1=0 → (∀x. ¬¬¬¬x=0 → 1=0))
(1=0 → (∀x. ¬¬¬¬x=1 → 1=0))
(1=0 → (∀x. ¬¬¬¬x=x → 1=0))
(1=0 → (∀x. ¬¬¬¬x=x → 1=0))
(1=0 → (∀x. ¬¬¬¬0<x → 1=0))
(1=0 → (∀x. ¬¬¬¬1<x → 1=0))
(1=0 → (∀x. ¬¬¬¬x<0 → 1=0))
(1=0 → (∀x. ¬¬¬¬x<1 → 1=0))
(1=0 → (∀x. ¬¬¬¬x<x → 1=0))
(1=0 → (∀x. ¬¬¬¬x<x → 1=0))
(1=0 → (∀y. ¬¬∀x. x=y → 1=0))
(1=0 → (∀x. ¬¬∀y. x=y → 1=0))
(1=0 → (∀x. ¬¬∀y. y=x → 1=0))
(1=0 → (∀y. ¬¬∀x. y=x → 1=0))
(1=0 → (∀y. ¬¬∀x. x<y → 1=0))
(1=0 → (∀x. ¬¬∀y. x<y → 1=0))
(1=0 → (∀x. ¬¬∀y. y<x → 1=0))
(1=0 → (∀y. ¬¬∀x. y<x → 1=0))
(1=0 → (∀z. ¬∀x. x=z → 1=0))
(1=0 → (∀x. ¬∀z. x=z → 1=0))
(1=0 → (∀x. ¬∀z. z=x → 1=0))
(1=0 → (∀z. ¬∀x. z=x → 1=0))
(1=0 → (∀z. ¬∀x. x<z → 1=0))
(1=0 → (∀x. ¬∀z. x<z → 1=0))
(1=0 → (∀x. ¬∀z. z<x → 1=0))
(1=0 → (∀z. ¬∀x. z<x → 1=0))
(1=0 → (∀y. ¬∀x. ¬x=y → 1=0))
(1=0 → (∀x. ¬∀y. ¬x=y → 1=0))
(1=0 → (∀x. ¬∀y. ¬y=x → 1=0))
(1=0 → (∀y. ¬∀x. ¬y=x → 1=0))
(1=0 → (∀y. ¬∀x. ¬x<y → 1=0))
(1=0 → (∀x. ¬∀y. ¬x<y → 1=0))
(1=0 → (∀x. ¬∀y. ¬y<x → 1=0))
(1=0 → (∀y. ¬∀x. ¬y<x → 1=0))
(1=0 → (∀y. ∀x. 0=⟨x+y⟩ → 1=0))
(1=0 → (∀x. ∀y. 0=⟨x+y⟩ → 1=0))
(1=0 → (∀x. ∀y. 0=⟨y+x⟩ → 1=0))
(1=0 → (∀y. ∀x. 0=⟨y+x⟩ → 1=0))
(1=0 → (∀y. ∀x. 0=⟨x⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. 0=⟨x⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. 0=⟨y⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. 0=⟨y⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. 1=⟨x+y⟩ → 1=0))
(1=0 → (∀x. ∀y. 1=⟨x+y⟩ → 1=0))
(1=0 → (∀x. ∀y. 1=⟨y+x⟩ → 1=0))
(1=0 → (∀y. ∀x. 1=⟨y+x⟩ → 1=0))
(1=0 → (∀y. ∀x. 1=⟨x⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. 1=⟨x⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. 1=⟨y⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. 1=⟨y⋅x⟩ → 1=0))
(1=0 → (∀x3. ∀x. x=x3 → 1=0))
(1=0 → (∀x. ∀x3. x=x3 → 1=0))
(1=0 → (∀y. ∀x. x=⟨0+y⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨0+y⟩ → 1=0))
(1=0 → (∀y. ∀x. x=⟨1+y⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨1+y⟩ → 1=0))
(1=0 → (∀y. ∀x. x=⟨x+y⟩ → 1=0))
(1=0 → (∀y. ∀x. x=⟨x+y⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨x+y⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨x+y⟩ → 1=0))
(1=0 → (∀y. ∀x. x=⟨y+0⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨y+0⟩ → 1=0))
(1=0 → (∀y. ∀x. x=⟨y+1⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨y+1⟩ → 1=0))
(1=0 → (∀y. ∀x. x=⟨y+x⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨y+x⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨y+x⟩ → 1=0))
(1=0 → (∀y. ∀x. x=⟨y+x⟩ → 1=0))
(1=0 → (∀y. ∀x. x=⟨0⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨0⋅y⟩ → 1=0))
(1=0 → (∀y. ∀x. x=⟨1⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨1⋅y⟩ → 1=0))
(1=0 → (∀y. ∀x. x=⟨x⋅y⟩ → 1=0))
(1=0 → (∀y. ∀x. x=⟨x⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨x⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨x⋅y⟩ → 1=0))
(1=0 → (∀y. ∀x. x=⟨y⋅0⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨y⋅0⟩ → 1=0))
(1=0 → (∀y. ∀x. x=⟨y⋅1⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨y⋅1⟩ → 1=0))
(1=0 → (∀y. ∀x. x=⟨y⋅x⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨y⋅x⟩ → 1=0))
(1=0 → (∀x. ∀y. x=⟨y⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. x=⟨y⋅x⟩ → 1=0))
(1=0 → (∀z. ∀y. y=z → 1=0))
(1=0 → (∀y. ∀z. y=z → 1=0))
(1=0 → (∀x. ∀y. y=⟨0+x⟩ → 1=0))
(1=0 → (∀y. ∀x. y=⟨0+x⟩ → 1=0))
(1=0 → (∀x. ∀y. y=⟨1+x⟩ → 1=0))
(1=0 → (∀y. ∀x. y=⟨1+x⟩ → 1=0))
(1=0 → (∀x. ∀y. y=⟨x+0⟩ → 1=0))
(1=0 → (∀y. ∀x. y=⟨x+0⟩ → 1=0))
(1=0 → (∀x. ∀y. y=⟨x+1⟩ → 1=0))
(1=0 → (∀y. ∀x. y=⟨x+1⟩ → 1=0))
(1=0 → (∀x. ∀y. y=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ∀y. y=⟨x+x⟩ → 1=0))
(1=0 → (∀y. ∀x. y=⟨x+x⟩ → 1=0))
(1=0 → (∀y. ∀x. y=⟨x+x⟩ → 1=0))
(1=0 → (∀x. ∀y. y=⟨0⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. y=⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ∀y. y=⟨1⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. y=⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ∀y. y=⟨x⋅0⟩ → 1=0))
(1=0 → (∀y. ∀x. y=⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ∀y. y=⟨x⋅1⟩ → 1=0))
(1=0 → (∀y. ∀x. y=⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ∀y. y=⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ∀y. y=⟨x⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. y=⟨x⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. y=⟨x⋅x⟩ → 1=0))
(1=0 → (∀y. ∀z. z=y → 1=0))
(1=0 → (∀z. ∀y. z=y → 1=0))
(1=0 → (∀y. ∀x. ⟨0+x⟩=y → 1=0))
(1=0 → (∀x. ∀y. ⟨0+x⟩=y → 1=0))
(1=0 → (∀y. ∀x. ⟨1+x⟩=y → 1=0))
(1=0 → (∀x. ∀y. ⟨1+x⟩=y → 1=0))
(1=0 → (∀y. ∀x. ⟨x+0⟩=y → 1=0))
(1=0 → (∀x. ∀y. ⟨x+0⟩=y → 1=0))
(1=0 → (∀y. ∀x. ⟨x+1⟩=y → 1=0))
(1=0 → (∀x. ∀y. ⟨x+1⟩=y → 1=0))
(1=0 → (∀y. ∀x. ⟨x+x⟩=y → 1=0))
(1=0 → (∀y. ∀x. ⟨x+x⟩=y → 1=0))
(1=0 → (∀x. ∀y. ⟨x+x⟩=y → 1=0))
(1=0 → (∀x. ∀y. ⟨x+x⟩=y → 1=0))
(1=0 → (∀y. ∀x. ⟨0⋅x⟩=y → 1=0))
(1=0 → (∀x. ∀y. ⟨0⋅x⟩=y → 1=0))
(1=0 → (∀y. ∀x. ⟨1⋅x⟩=y → 1=0))
(1=0 → (∀x. ∀y. ⟨1⋅x⟩=y → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅0⟩=y → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅0⟩=y → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅1⟩=y → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅1⟩=y → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅x⟩=y → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅x⟩=y → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅x⟩=y → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅x⟩=y → 1=0))
(1=0 → (∀x. ∀x3. x3=x → 1=0))
(1=0 → (∀x3. ∀x. x3=x → 1=0))
(1=0 → (∀x. ∀y. ⟨0+y⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨0+y⟩=x → 1=0))
(1=0 → (∀x. ∀y. ⟨1+y⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨1+y⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨x+y⟩=0 → 1=0))
(1=0 → (∀x. ∀y. ⟨x+y⟩=0 → 1=0))
(1=0 → (∀y. ∀x. ⟨x+y⟩=1 → 1=0))
(1=0 → (∀x. ∀y. ⟨x+y⟩=1 → 1=0))
(1=0 → (∀y. ∀x. ⟨x+y⟩=x → 1=0))
(1=0 → (∀x. ∀y. ⟨x+y⟩=x → 1=0))
(1=0 → (∀x. ∀y. ⟨x+y⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨x+y⟩=x → 1=0))
(1=0 → (∀x. ∀y. ⟨y+0⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨y+0⟩=x → 1=0))
(1=0 → (∀x. ∀y. ⟨y+1⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨y+1⟩=x → 1=0))
(1=0 → (∀x. ∀y. ⟨y+x⟩=0 → 1=0))
(1=0 → (∀y. ∀x. ⟨y+x⟩=0 → 1=0))
(1=0 → (∀x. ∀y. ⟨y+x⟩=1 → 1=0))
(1=0 → (∀y. ∀x. ⟨y+x⟩=1 → 1=0))
(1=0 → (∀x. ∀y. ⟨y+x⟩=x → 1=0))
(1=0 → (∀x. ∀y. ⟨y+x⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨y+x⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨y+x⟩=x → 1=0))
(1=0 → (∀x. ∀y. ⟨0⋅y⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨0⋅y⟩=x → 1=0))
(1=0 → (∀x. ∀y. ⟨1⋅y⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨1⋅y⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅y⟩=0 → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅y⟩=0 → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅y⟩=1 → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅y⟩=1 → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅y⟩=x → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅y⟩=x → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅y⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅y⟩=x → 1=0))
(1=0 → (∀x. ∀y. ⟨y⋅0⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨y⋅0⟩=x → 1=0))
(1=0 → (∀x. ∀y. ⟨y⋅1⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨y⋅1⟩=x → 1=0))
(1=0 → (∀x. ∀y. ⟨y⋅x⟩=0 → 1=0))
(1=0 → (∀y. ∀x. ⟨y⋅x⟩=0 → 1=0))
(1=0 → (∀x. ∀y. ⟨y⋅x⟩=1 → 1=0))
(1=0 → (∀y. ∀x. ⟨y⋅x⟩=1 → 1=0))
(1=0 → (∀x. ∀y. ⟨y⋅x⟩=x → 1=0))
(1=0 → (∀x. ∀y. ⟨y⋅x⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨y⋅x⟩=x → 1=0))
(1=0 → (∀y. ∀x. ⟨y⋅x⟩=x → 1=0))
(1=0 → (∀y. ∀x. 0<⟨x+y⟩ → 1=0))
(1=0 → (∀x. ∀y. 0<⟨x+y⟩ → 1=0))
(1=0 → (∀x. ∀y. 0<⟨y+x⟩ → 1=0))
(1=0 → (∀y. ∀x. 0<⟨y+x⟩ → 1=0))
(1=0 → (∀y. ∀x. 0<⟨x⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. 0<⟨x⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. 0<⟨y⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. 0<⟨y⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. 1<⟨x+y⟩ → 1=0))
(1=0 → (∀x. ∀y. 1<⟨x+y⟩ → 1=0))
(1=0 → (∀x. ∀y. 1<⟨y+x⟩ → 1=0))
(1=0 → (∀y. ∀x. 1<⟨y+x⟩ → 1=0))
(1=0 → (∀y. ∀x. 1<⟨x⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. 1<⟨x⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. 1<⟨y⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. 1<⟨y⋅x⟩ → 1=0))
(1=0 → (∀x3. ∀x. x<x3 → 1=0))
(1=0 → (∀x. ∀x3. x<x3 → 1=0))
(1=0 → (∀y. ∀x. x<⟨0+y⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨0+y⟩ → 1=0))
(1=0 → (∀y. ∀x. x<⟨1+y⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨1+y⟩ → 1=0))
(1=0 → (∀y. ∀x. x<⟨x+y⟩ → 1=0))
(1=0 → (∀y. ∀x. x<⟨x+y⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨x+y⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨x+y⟩ → 1=0))
(1=0 → (∀y. ∀x. x<⟨y+0⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨y+0⟩ → 1=0))
(1=0 → (∀y. ∀x. x<⟨y+1⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨y+1⟩ → 1=0))
(1=0 → (∀y. ∀x. x<⟨y+x⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨y+x⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨y+x⟩ → 1=0))
(1=0 → (∀y. ∀x. x<⟨y+x⟩ → 1=0))
(1=0 → (∀y. ∀x. x<⟨0⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨0⋅y⟩ → 1=0))
(1=0 → (∀y. ∀x. x<⟨1⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨1⋅y⟩ → 1=0))
(1=0 → (∀y. ∀x. x<⟨x⋅y⟩ → 1=0))
(1=0 → (∀y. ∀x. x<⟨x⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨x⋅y⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨x⋅y⟩ → 1=0))
(1=0 → (∀y. ∀x. x<⟨y⋅0⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨y⋅0⟩ → 1=0))
(1=0 → (∀y. ∀x. x<⟨y⋅1⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨y⋅1⟩ → 1=0))
(1=0 → (∀y. ∀x. x<⟨y⋅x⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨y⋅x⟩ → 1=0))
(1=0 → (∀x. ∀y. x<⟨y⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. x<⟨y⋅x⟩ → 1=0))
(1=0 → (∀z. ∀y. y<z → 1=0))
(1=0 → (∀y. ∀z. y<z → 1=0))
(1=0 → (∀x. ∀y. y<⟨0+x⟩ → 1=0))
(1=0 → (∀y. ∀x. y<⟨0+x⟩ → 1=0))
(1=0 → (∀x. ∀y. y<⟨1+x⟩ → 1=0))
(1=0 → (∀y. ∀x. y<⟨1+x⟩ → 1=0))
(1=0 → (∀x. ∀y. y<⟨x+0⟩ → 1=0))
(1=0 → (∀y. ∀x. y<⟨x+0⟩ → 1=0))
(1=0 → (∀x. ∀y. y<⟨x+1⟩ → 1=0))
(1=0 → (∀y. ∀x. y<⟨x+1⟩ → 1=0))
(1=0 → (∀x. ∀y. y<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ∀y. y<⟨x+x⟩ → 1=0))
(1=0 → (∀y. ∀x. y<⟨x+x⟩ → 1=0))
(1=0 → (∀y. ∀x. y<⟨x+x⟩ → 1=0))
(1=0 → (∀x. ∀y. y<⟨0⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. y<⟨0⋅x⟩ → 1=0))
(1=0 → (∀x. ∀y. y<⟨1⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. y<⟨1⋅x⟩ → 1=0))
(1=0 → (∀x. ∀y. y<⟨x⋅0⟩ → 1=0))
(1=0 → (∀y. ∀x. y<⟨x⋅0⟩ → 1=0))
(1=0 → (∀x. ∀y. y<⟨x⋅1⟩ → 1=0))
(1=0 → (∀y. ∀x. y<⟨x⋅1⟩ → 1=0))
(1=0 → (∀x. ∀y. y<⟨x⋅x⟩ → 1=0))
(1=0 → (∀x. ∀y. y<⟨x⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. y<⟨x⋅x⟩ → 1=0))
(1=0 → (∀y. ∀x. y<⟨x⋅x⟩ → 1=0))
(1=0 → (∀y. ∀z. z<y → 1=0))
(1=0 → (∀z. ∀y. z<y → 1=0))
(1=0 → (∀y. ∀x. ⟨0+x⟩<y → 1=0))
(1=0 → (∀x. ∀y. ⟨0+x⟩<y → 1=0))
(1=0 → (∀y. ∀x. ⟨1+x⟩<y → 1=0))
(1=0 → (∀x. ∀y. ⟨1+x⟩<y → 1=0))
(1=0 → (∀y. ∀x. ⟨x+0⟩<y → 1=0))
(1=0 → (∀x. ∀y. ⟨x+0⟩<y → 1=0))
(1=0 → (∀y. ∀x. ⟨x+1⟩<y → 1=0))
(1=0 → (∀x. ∀y. ⟨x+1⟩<y → 1=0))
(1=0 → (∀y. ∀x. ⟨x+x⟩<y → 1=0))
(1=0 → (∀y. ∀x. ⟨x+x⟩<y → 1=0))
(1=0 → (∀x. ∀y. ⟨x+x⟩<y → 1=0))
(1=0 → (∀x. ∀y. ⟨x+x⟩<y → 1=0))
(1=0 → (∀y. ∀x. ⟨0⋅x⟩<y → 1=0))
(1=0 → (∀x. ∀y. ⟨0⋅x⟩<y → 1=0))
(1=0 → (∀y. ∀x. ⟨1⋅x⟩<y → 1=0))
(1=0 → (∀x. ∀y. ⟨1⋅x⟩<y → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅0⟩<y → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅0⟩<y → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅1⟩<y → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅1⟩<y → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅x⟩<y → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅x⟩<y → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅x⟩<y → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅x⟩<y → 1=0))
(1=0 → (∀x. ∀x3. x3<x → 1=0))
(1=0 → (∀x3. ∀x. x3<x → 1=0))
(1=0 → (∀x. ∀y. ⟨0+y⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨0+y⟩<x → 1=0))
(1=0 → (∀x. ∀y. ⟨1+y⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨1+y⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨x+y⟩<0 → 1=0))
(1=0 → (∀x. ∀y. ⟨x+y⟩<0 → 1=0))
(1=0 → (∀y. ∀x. ⟨x+y⟩<1 → 1=0))
(1=0 → (∀x. ∀y. ⟨x+y⟩<1 → 1=0))
(1=0 → (∀y. ∀x. ⟨x+y⟩<x → 1=0))
(1=0 → (∀x. ∀y. ⟨x+y⟩<x → 1=0))
(1=0 → (∀x. ∀y. ⟨x+y⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨x+y⟩<x → 1=0))
(1=0 → (∀x. ∀y. ⟨y+0⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨y+0⟩<x → 1=0))
(1=0 → (∀x. ∀y. ⟨y+1⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨y+1⟩<x → 1=0))
(1=0 → (∀x. ∀y. ⟨y+x⟩<0 → 1=0))
(1=0 → (∀y. ∀x. ⟨y+x⟩<0 → 1=0))
(1=0 → (∀x. ∀y. ⟨y+x⟩<1 → 1=0))
(1=0 → (∀y. ∀x. ⟨y+x⟩<1 → 1=0))
(1=0 → (∀x. ∀y. ⟨y+x⟩<x → 1=0))
(1=0 → (∀x. ∀y. ⟨y+x⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨y+x⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨y+x⟩<x → 1=0))
(1=0 → (∀x. ∀y. ⟨0⋅y⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨0⋅y⟩<x → 1=0))
(1=0 → (∀x. ∀y. ⟨1⋅y⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨1⋅y⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅y⟩<0 → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅y⟩<0 → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅y⟩<1 → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅y⟩<1 → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅y⟩<x → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅y⟩<x → 1=0))
(1=0 → (∀x. ∀y. ⟨x⋅y⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨x⋅y⟩<x → 1=0))
(1=0 → (∀x. ∀y. ⟨y⋅0⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨y⋅0⟩<x → 1=0))
(1=0 → (∀x. ∀y. ⟨y⋅1⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨y⋅1⟩<x → 1=0))
(1=0 → (∀x. ∀y. ⟨y⋅x⟩<0 → 1=0))
(1=0 → (∀y. ∀x. ⟨y⋅x⟩<0 → 1=0))
(1=0 → (∀x. ∀y. ⟨y⋅x⟩<1 → 1=0))
(1=0 → (∀y. ∀x. ⟨y⋅x⟩<1 → 1=0))
(1=0 → (∀x. ∀y. ⟨y⋅x⟩<x → 1=0))
(1=0 → (∀x. ∀y. ⟨y⋅x⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨y⋅x⟩<x → 1=0))
(1=0 → (∀y. ∀x. ⟨y⋅x⟩<x → 1=0))
(1=0 → (∀z. ∀x. ¬x=z → 1=0))
(1=0 → (∀x. ∀z. ¬x=z → 1=0))
(1=0 → (∀x. ∀z. ¬z=x → 1=0))
(1=0 → (∀z. ∀x. ¬z=x → 1=0))
(1=0 → (∀z. ∀x. ¬x<z → 1=0))
(1=0 → (∀x. ∀z. ¬x<z → 1=0))
(1=0 → (∀x. ∀z. ¬z<x → 1=0))
(1=0 → (∀z. ∀x. ¬z<x → 1=0))
(1=0 → (∀y. ∀x. ¬¬x=y → 1=0))
(1=0 → (∀x. ∀y. ¬¬x=y → 1=0))
(1=0 → (∀x. ∀y. ¬¬y=x → 1=0))
(1=0 → (∀y. ∀x. ¬¬y=x → 1=0))
(1=0 → (∀y. ∀x. ¬¬x<y → 1=0))
(1=0 → (∀x. ∀y. ¬¬x<y → 1=0))
(1=0 → (∀x. ∀y. ¬¬y<x → 1=0))
(1=0 → (∀y. ∀x. ¬¬y<x → 1=0))
(1=0 → (∀x. (0=0 → 0=x) → 1=0))
(1=0 → (∀x. (0=0 → 1=x) → 1=0))
(1=0 → (∀x. (0=0 → x=0) → 1=0))
(1=0 → (∀x. (0=0 → x=1) → 1=0))
(1=0 → (∀x. (0=0 → x=x) → 1=0))
(1=0 → (∀x. (0=0 → x=x) → 1=0))
(1=0 → (∀x. (0=0 → 0<x) → 1=0))
(1=0 → (∀x. (0=0 → 1<x) → 1=0))
(1=0 → (∀x. (0=0 → x<0) → 1=0))
(1=0 → (∀x. (0=0 → x<1) → 1=0))
(1=0 → (∀x. (0=0 → x<x) → 1=0))
(1=0 → (∀x. (0=0 → x<x) → 1=0))
(1=0 → (∀x. (0=1 → 0=x) → 1=0))
(1=0 → (∀x. (0=1 → 1=x) → 1=0))
(1=0 → (∀x. (0=1 → x=0) → 1=0))
(1=0 → (∀x. (0=1 → x=1) → 1=0))
(1=0 → (∀x. (0=1 → x=x) → 1=0))
(1=0 → (∀x. (0=1 → x=x) → 1=0))
(1=0 → (∀x. (0=1 → 0<x) → 1=0))
(1=0 → (∀x. (0=1 → 1<x) → 1=0))
(1=0 → (∀x. (0=1 → x<0) → 1=0))
(1=0 → (∀x. (0=1 → x<1) → 1=0))
(1=0 → (∀x. (0=1 → x<x) → 1=0))
(1=0 → (∀x. (0=1 → x<x) → 1=0))
(1=0 → (∀x. (0=x → 0=0) → 1=0))
(1=0 → (∀x. (0=x → 0=1) → 1=0))
(1=0 → (∀x. (0=x → 0=x) → 1=0))
(1=0 → (∀x. (0=x → 0=x) → 1=0))
(1=0 → (∀x. (0=x → 1=0) → 1=0))
(1=0 → (∀x. (0=x → 1=1) → 1=0))
(1=0 → (∀x. (0=x → 1=x) → 1=0))
(1=0 → (∀x. (0=x → 1=x) → 1=0))
(1=0 → (∀x. (0=x → x=0) → 1=0))
(1=0 → (∀x. (0=x → x=0) → 1=0))
(1=0 → (∀x. (0=x → x=1) → 1=0))
(1=0 → (∀x. (0=x → x=1) → 1=0))
(1=0 → (∀x. (0=x → x=x) → 1=0))
(1=0 → (∀x. (0=x → x=x) → 1=0))
(1=0 → (∀x. (0=x → x=x) → 1=0))
(1=0 → (∀x. (0=x → 0<0) → 1=0))
(1=0 → (∀x. (0=x → 0<1) → 1=0))
(1=0 → (∀x. (0=x → 0<x) → 1=0))
(1=0 → (∀x. (0=x → 0<x) → 1=0))
(1=0 → (∀x. (0=x → 1<0) → 1=0))
(1=0 → (∀x. (0=x → 1<1) → 1=0))
(1=0 → (∀x. (0=x → 1<x) → 1=0))
(1=0 → (∀x. (0=x → 1<x) → 1=0))
(1=0 → (∀x. (0=x → x<0) → 1=0))
(1=0 → (∀x. (0=x → x<0) → 1=0))
(1=0 → (∀x. (0=x → x<1) → 1=0))
(1=0 → (∀x. (0=x → x<1) → 1=0))
(1=0 → (∀x. (0=x → x<x) → 1=0))
(1=0 → (∀x. (0=x → x<x) → 1=0))
(1=0 → (∀x. (0=x → x<x) → 1=0))
(1=0 → (∀x. (1=0 → 0=x) → 1=0))
(1=0 → (∀x. (1=0 → 1=x) → 1=0))
(1=0 → (∀x. (1=0 → x=0) → 1=0))
(1=0 → (∀x. (1=0 → x=1) → 1=0))
(1=0 → (∀x. (1=0 → x=x) → 1=0))
(1=0 → (∀x. (1=0 → x=x) → 1=0))
(1=0 → (∀x. (1=0 → 0<x) → 1=0))
(1=0 → (∀x. (1=0 → 1<x) → 1=0))
(1=0 → (∀x. (1=0 → x<0) → 1=0))
(1=0 → (∀x. (1=0 → x<1) → 1=0))
(1=0 → (∀x. (1=0 → x<x) → 1=0))
(1=0 → (∀x. (1=0 → x<x) → 1=0))
(1=0 → (∀x. (1=1 → 0=x) → 1=0))
(1=0 → (∀x. (1=1 → 1=x) → 1=0))
(1=0 → (∀x. (1=1 → x=0) → 1=0))
(1=0 → (∀x. (1=1 → x=1) → 1=0))
(1=0 → (∀x. (1=1 → x=x) → 1=0))
(1=0 → (∀x. (1=1 → x=x) → 1=0))
(1=0 → (∀x. (1=1 → 0<x) → 1=0))
(1=0 → (∀x. (1=1 → 1<x) → 1=0))
(1=0 → (∀x. (1=1 → x<0) → 1=0))
(1=0 → (∀x. (1=1 → x<1) → 1=0))
(1=0 → (∀x. (1=1 → x<x) → 1=0))
(1=0 → (∀x. (1=1 → x<x) → 1=0))
(1=0 → (∀x. (1=x → 0=0) → 1=0))
(1=0 → (∀x. (1=x → 0=1) → 1=0))
(1=0 → (∀x. (1=x → 0=x) → 1=0))
(1=0 → (∀x. (1=x → 0=x) → 1=0))
(1=0 → (∀x. (1=x → 1=0) → 1=0))
(1=0 → (∀x. (1=x → 1=1) → 1=0))
(1=0 → (∀x. (1=x → 1=x) → 1=0))
(1=0 → (∀x. (1=x → 1=x) → 1=0))
(1=0 → (∀x. (1=x → x=0) → 1=0))
(1=0 → (∀x. (1=x → x=0) → 1=0))
(1=0 → (∀x. (1=x → x=1) → 1=0))
(1=0 → (∀x. (1=x → x=1) → 1=0))
(1=0 → (∀x. (1=x → x=x) → 1=0))
(1=0 → (∀x. (1=x → x=x) → 1=0))
(1=0 → (∀x. (1=x → x=x) → 1=0))
(1=0 → (∀x. (1=x → 0<0) → 1=0))
(1=0 → (∀x. (1=x → 0<1) → 1=0))
(1=0 → (∀x. (1=x → 0<x) → 1=0))
(1=0 → (∀x. (1=x → 0<x) → 1=0))
(1=0 → (∀x. (1=x → 1<0) → 1=0))
(1=0 → (∀x. (1=x → 1<1) → 1=0))
(1=0 → (∀x. (1=x → 1<x) → 1=0))
(1=0 → (∀x. (1=x → 1<x) → 1=0))
(1=0 → (∀x. (1=x → x<0) → 1=0))
(1=0 → (∀x. (1=x → x<0) → 1=0))
(1=0 → (∀x. (1=x → x<1) → 1=0))
(1=0 → (∀x. (1=x → x<1) → 1=0))
(1=0 → (∀x. (1=x → x<x) → 1=0))
(1=0 → (∀x. (1=x → x<x) → 1=0))
(1=0 → (∀x. (1=x → x<x) → 1=0))
(1=0 → (∀x. (x=0 → 0=0) → 1=0))
(1=0 → (∀x. (x=0 → 0=1) → 1=0))
(1=0 → (∀x. (x=0 → 0=x) → 1=0))
(1=0 → (∀x. (x=0 → 0=x) → 1=0))
(1=0 → (∀x. (x=0 → 1=0) → 1=0))
(1=0 → (∀x. (x=0 → 1=1) → 1=0))
(1=0 → (∀x. (x=0 → 1=x) → 1=0))
(1=0 → (∀x. (x=0 → 1=x) → 1=0))
(1=0 → (∀x. (x=0 → x=0) → 1=0))
(1=0 → (∀x. (x=0 → x=0) → 1=0))
(1=0 → (∀x. (x=0 → x=1) → 1=0))
(1=0 → (∀x. (x=0 → x=1) → 1=0))
(1=0 → (∀x. (x=0 → x=x) → 1=0))
(1=0 → (∀x. (x=0 → x=x) → 1=0))
(1=0 → (∀x. (x=0 → x=x) → 1=0))
(1=0 → (∀x. (x=0 → 0<0) → 1=0))
(1=0 → (∀x. (x=0 → 0<1) → 1=0))
(1=0 → (∀x. (x=0 → 0<x) → 1=0))
(1=0 → (∀x. (x=0 → 0<x) → 1=0))
(1=0 → (∀x. (x=0 → 1<0) → 1=0))
(1=0 → (∀x. (x=0 → 1<1) → 1=0))
(1=0 → (∀x. (x=0 → 1<x) → 1=0))
(1=0 → (∀x. (x=0 → 1<x) → 1=0))
(1=0 → (∀x. (x=0 → x<0) → 1=0))
(1=0 → (∀x. (x=0 → x<0) → 1=0))
(1=0 → (∀x. (x=0 → x<1) → 1=0))
(1=0 → (∀x. (x=0 → x<1) → 1=0))
(1=0 → (∀x. (x=0 → x<x) → 1=0))
(1=0 → (∀x. (x=0 → x<x) → 1=0))
(1=0 → (∀x. (x=0 → x<x) → 1=0))
(1=0 → (∀x. (x=1 → 0=0) → 1=0))
(1=0 → (∀x. (x=1 → 0=1) → 1=0))
(1=0 → (∀x. (x=1 → 0=x) → 1=0))
(1=0 → (∀x. (x=1 → 0=x) → 1=0))
(1=0 → (∀x. (x=1 → 1=0) → 1=0))
(1=0 → (∀x. (x=1 → 1=1) → 1=0))
(1=0 → (∀x. (x=1 → 1=x) → 1=0))
(1=0 → (∀x. (x=1 → 1=x) → 1=0))
(1=0 → (∀x. (x=1 → x=0) → 1=0))
(1=0 → (∀x. (x=1 → x=0) → 1=0))
(1=0 → (∀x. (x=1 → x=1) → 1=0))
(1=0 → (∀x. (x=1 → x=1) → 1=0))
(1=0 → (∀x. (x=1 → x=x) → 1=0))
(1=0 → (∀x. (x=1 → x=x) → 1=0))
(1=0 → (∀x. (x=1 → x=x) → 1=0))
(1=0 → (∀x. (x=1 → 0<0) → 1=0))
(1=0 → (∀x. (x=1 → 0<1) → 1=0))
(1=0 → (∀x. (x=1 → 0<x) → 1=0))
(1=0 → (∀x. (x=1 → 0<x) → 1=0))
(1=0 → (∀x. (x=1 → 1<0) → 1=0))
(1=0 → (∀x. (x=1 → 1<1) → 1=0))
(1=0 → (∀x. (x=1 → 1<x) → 1=0))
(1=0 → (∀x. (x=1 → 1<x) → 1=0))
(1=0 → (∀x. (x=1 → x<0) → 1=0))
(1=0 → (∀x. (x=1 → x<0) → 1=0))
(1=0 → (∀x. (x=1 → x<1) → 1=0))
(1=0 → (∀x. (x=1 → x<1) → 1=0))
(1=0 → (∀x. (x=1 → x<x) → 1=0))
(1=0 → (∀x. (x=1 → x<x) → 1=0))
(1=0 → (∀x. (x=1 → x<x) → 1=0))
(1=0 → (∀x. (x=x → 0=0) → 1=0))
(1=0 → (∀x. (x=x → 0=0) → 1=0))
(1=0 → (∀x. (x=x → 0=1) → 1=0))
(1=0 → (∀x. (x=x → 0=1) → 1=0))
(1=0 → (∀x. (x=x → 0=x) → 1=0))
(1=0 → (∀x. (x=x → 0=x) → 1=0))
(1=0 → (∀x. (x=x → 0=x) → 1=0))
(1=0 → (∀x. (x=x → 1=0) → 1=0))
(1=0 → (∀x. (x=x → 1=0) → 1=0))
(1=0 → (∀x. (x=x → 1=1) → 1=0))
(1=0 → (∀x. (x=x → 1=1) → 1=0))
(1=0 → (∀x. (x=x → 1=x) → 1=0))
(1=0 → (∀x. (x=x → 1=x) → 1=0))
(1=0 → (∀x. (x=x → 1=x) → 1=0))
(1=0 → (∀x. (x=x → x=0) → 1=0))
(1=0 → (∀x. (x=x → x=0) → 1=0))
(1=0 → (∀x. (x=x → x=0) → 1=0))
(1=0 → (∀x. (x=x → x=1) → 1=0))
(1=0 → (∀x. (x=x → x=1) → 1=0))
(1=0 → (∀x. (x=x → x=1) → 1=0))
(1=0 → (∀x. (x=x → x=x) → 1=0))
(1=0 → (∀x. (x=x → x=x) → 1=0))
(1=0 → (∀x. (x=x → x=x) → 1=0))
(1=0 → (∀x. (x=x → x=x) → 1=0))
(1=0 → (∀x. (x=x → 0<0) → 1=0))
(1=0 → (∀x. (x=x → 0<0) → 1=0))
(1=0 → (∀x. (x=x → 0<1) → 1=0))
(1=0 → (∀x. (x=x → 0<1) → 1=0))
(1=0 → (∀x. (x=x → 0<x) → 1=0))
(1=0 → (∀x. (x=x → 0<x) → 1=0))
(1=0 → (∀x. (x=x → 0<x) → 1=0))
(1=0 → (∀x. (x=x → 1<0) → 1=0))
(1=0 → (∀x. (x=x → 1<0) → 1=0))
(1=0 → (∀x. (x=x → 1<1) → 1=0))
(1=0 → (∀x. (x=x → 1<1) → 1=0))
(1=0 → (∀x. (x=x → 1<x) → 1=0))
(1=0 → (∀x. (x=x → 1<x) → 1=0))
(1=0 → (∀x. (x=x → 1<x) → 1=0))
(1=0 → (∀x. (x=x → x<0) → 1=0))
(1=0 → (∀x. (x=x → x<0) → 1=0))
(1=0 → (∀x. (x=x → x<0) → 1=0))
(1=0 → (∀x. (x=x → x<1) → 1=0))
(1=0 → (∀x. (x=x → x<1) → 1=0))
(1=0 → (∀x. (x=x → x<1) → 1=0))
(1=0 → (∀x. (x=x → x<x) → 1=0))
(1=0 → (∀x. (x=x → x<x) → 1=0))
(1=0 → (∀x. (x=x → x<x) → 1=0))
(1=0 → (∀x. (x=x → x<x) → 1=0))
(1=0 → (∀x. (0<0 → 0=x) → 1=0))
(1=0 → (∀x. (0<0 → 1=x) → 1=0))
(1=0 → (∀x. (0<0 → x=0) → 1=0))
(1=0 → (∀x. (0<0 → x=1) → 1=0))
(1=0 → (∀x. (0<0 → x=x) → 1=0))
(1=0 → (∀x. (0<0 → x=x) → 1=0))
(1=0 → (∀x. (0<0 → 0<x) → 1=0))
(1=0 → (∀x. (0<0 → 1<x) → 1=0))
(1=0 → (∀x. (0<0 → x<0) → 1=0))
(1=0 → (∀x. (0<0 → x<1) → 1=0))
(1=0 → (∀x. (0<0 → x<x) → 1=0))
(1=0 → (∀x. (0<0 → x<x) → 1=0))
(1=0 → (∀x. (0<1 → 0=x) → 1=0))
(1=0 → (∀x. (0<1 → 1=x) → 1=0))
(1=0 → (∀x. (0<1 → x=0) → 1=0))
(1=0 → (∀x. (0<1 → x=1) → 1=0))
(1=0 → (∀x. (0<1 → x=x) → 1=0))
(1=0 → (∀x. (0<1 → x=x) → 1=0))
(1=0 → (∀x. (0<1 → 0<x) → 1=0))
(1=0 → (∀x. (0<1 → 1<x) → 1=0))
(1=0 → (∀x. (0<1 → x<0) → 1=0))
(1=0 → (∀x. (0<1 → x<1) → 1=0))
(1=0 → (∀x. (0<1 → x<x) → 1=0))
(1=0 → (∀x. (0<1 → x<x) → 1=0))
(1=0 → (∀x. (0<x → 0=0) → 1=0))
(1=0 → (∀x. (0<x → 0=1) → 1=0))
(1=0 → (∀x. (0<x → 0=x) → 1=0))
(1=0 → (∀x. (0<x → 0=x) → 1=0))
(1=0 → (∀x. (0<x → 1=0) → 1=0))
(1=0 → (∀x. (0<x → 1=1) → 1=0))
(1=0 → (∀x. (0<x → 1=x) → 1=0))
(1=0 → (∀x. (0<x → 1=x) → 1=0))
(1=0 → (∀x. (0<x → x=0) → 1=0))
(1=0 → (∀x. (0<x → x=0) → 1=0))
(1=0 → (∀x. (0<x → x=1) → 1=0))
(1=0 → (∀x. (0<x → x=1) → 1=0))
(1=0 → (∀x. (0<x → x=x) → 1=0))
(1=0 → (∀x. (0<x → x=x) → 1=0))
(1=0 → (∀x. (0<x → x=x) → 1=0))
(1=0 → (∀x. (0<x → 0<0) → 1=0))
(1=0 → (∀x. (0<x → 0<1) → 1=0))
(1=0 → (∀x. (0<x → 0<x) → 1=0))
(1=0 → (∀x. (0<x → 0<x) → 1=0))
(1=0 → (∀x. (0<x → 1<0) → 1=0))
(1=0 → (∀x. (0<x → 1<1) → 1=0))
(1=0 → (∀x. (0<x → 1<x) → 1=0))
(1=0 → (∀x. (0<x → 1<x) → 1=0))
(1=0 → (∀x. (0<x → x<0) → 1=0))
(1=0 → (∀x. (0<x → x<0) → 1=0))
(1=0 → (∀x. (0<x → x<1) → 1=0))
(1=0 → (∀x. (0<x → x<1) → 1=0))
(1=0 → (∀x. (0<x → x<x) → 1=0))
(1=0 → (∀x. (0<x → x<x) → 1=0))
(1=0 → (∀x. (0<x → x<x) → 1=0))
(1=0 → (∀x. (1<0 → 0=x) → 1=0))
(1=0 → (∀x. (1<0 → 1=x) → 1=0))
(1=0 → (∀x. (1<0 → x=0) → 1=0))
(1=0 → (∀x. (1<0 → x=1) → 1=0))
(1=0 → (∀x. (1<0 → x=x) → 1=0))
(1=0 → (∀x. (1<0 → x=x) → 1=0))
(1=0 → (∀x. (1<0 → 0<x) → 1=0))
(1=0 → (∀x. (1<0 → 1<x) → 1=0))
(1=0 → (∀x. (1<0 → x<0) → 1=0))
(1=0 → (∀x. (1<0 → x<1) → 1=0))
(1=0 → (∀x. (1<0 → x<x) → 1=0))
(1=0 → (∀x. (1<0 → x<x) → 1=0))
(1=0 → (∀x. (1<1 → 0=x) → 1=0))
(1=0 → (∀x. (1<1 → 1=x) → 1=0))
(1=0 → (∀x. (1<1 → x=0) → 1=0))
(1=0 → (∀x. (1<1 → x=1) → 1=0))
(1=0 → (∀x. (1<1 → x=x) → 1=0))
(1=0 → (∀x. (1<1 → x=x) → 1=0))
(1=0 → (∀x. (1<1 → 0<x) → 1=0))
(1=0 → (∀x. (1<1 → 1<x) → 1=0))
(1=0 → (∀x. (1<1 → x<0) → 1=0))
(1=0 → (∀x. (1<1 → x<1) → 1=0))
(1=0 → (∀x. (1<1 → x<x) → 1=0))
(1=0 → (∀x. (1<1 → x<x) → 1=0))
(1=0 → (∀x. (1<x → 0=0) → 1=0))
(1=0 → (∀x. (1<x → 0=1) → 1=0))
(1=0 → (∀x. (1<x → 0=x) → 1=0))
(1=0 → (∀x. (1<x → 0=x) → 1=0))
(1=0 → (∀x. (1<x → 1=0) → 1=0))
(1=0 → (∀x. (1<x → 1=1) → 1=0))
(1=0 → (∀x. (1<x → 1=x) → 1=0))
(1=0 → (∀x. (1<x → 1=x) → 1=0))
(1=0 → (∀x. (1<x → x=0) → 1=0))
(1=0 → (∀x. (1<x → x=0) → 1=0))
(1=0 → (∀x. (1<x → x=1) → 1=0))
(1=0 → (∀x. (1<x → x=1) → 1=0))
(1=0 → (∀x. (1<x → x=x) → 1=0))
(1=0 → (∀x. (1<x → x=x) → 1=0))
(1=0 → (∀x. (1<x → x=x) → 1=0))
(1=0 → (∀x. (1<x → 0<0) → 1=0))
(1=0 → (∀x. (1<x → 0<1) → 1=0))
(1=0 → (∀x. (1<x → 0<x) → 1=0))
(1=0 → (∀x. (1<x → 0<x) → 1=0))
(1=0 → (∀x. (1<x → 1<0) → 1=0))
(1=0 → (∀x. (1<x → 1<1) → 1=0))
(1=0 → (∀x. (1<x → 1<x) → 1=0))
(1=0 → (∀x. (1<x → 1<x) → 1=0))
(1=0 → (∀x. (1<x → x<0) → 1=0))
(1=0 → (∀x. (1<x → x<0) → 1=0))
(1=0 → (∀x. (1<x → x<1) → 1=0))
(1=0 → (∀x. (1<x → x<1) → 1=0))
(1=0 → (∀x. (1<x → x<x) → 1=0))
(1=0 → (∀x. (1<x → x<x) → 1=0))
(1=0 → (∀x. (1<x → x<x) → 1=0))
(1=0 → (∀x. (x<0 → 0=0) → 1=0))
(1=0 → (∀x. (x<0 → 0=1) → 1=0))
(1=0 → (∀x. (x<0 → 0=x) → 1=0))
(1=0 → (∀x. (x<0 → 0=x) → 1=0))
(1=0 → (∀x. (x<0 → 1=0) → 1=0))
(1=0 → (∀x. (x<0 → 1=1) → 1=0))
(1=0 → (∀x. (x<0 → 1=x) → 1=0))
(1=0 → (∀x. (x<0 → 1=x) → 1=0))
(1=0 → (∀x. (x<0 → x=0) → 1=0))
(1=0 → (∀x. (x<0 → x=0) → 1=0))
(1=0 → (∀x. (x<0 → x=1) → 1=0))
(1=0 → (∀x. (x<0 → x=1) → 1=0))
(1=0 → (∀x. (x<0 → x=x) → 1=0))
(1=0 → (∀x. (x<0 → x=x) → 1=0))
(1=0 → (∀x. (x<0 → x=x) → 1=0))
(1=0 → (∀x. (x<0 → 0<0) → 1=0))
(1=0 → (∀x. (x<0 → 0<1) → 1=0))
(1=0 → (∀x. (x<0 → 0<x) → 1=0))
(1=0 → (∀x. (x<0 → 0<x) → 1=0))
(1=0 → (∀x. (x<0 → 1<0) → 1=0))
(1=0 → (∀x. (x<0 → 1<1) → 1=0))
(1=0 → (∀x. (x<0 → 1<x) → 1=0))
(1=0 → (∀x. (x<0 → 1<x) → 1=0))
(1=0 → (∀x. (x<0 → x<0) → 1=0))
(1=0 → (∀x. (x<0 → x<0) → 1=0))
(1=0 → (∀x. (x<0 → x<1) → 1=0))
(1=0 → (∀x. (x<0 → x<1) → 1=0))
(1=0 → (∀x. (x<0 → x<x) → 1=0))
(1=0 → (∀x. (x<0 → x<x) → 1=0))
(1=0 → (∀x. (x<0 → x<x) → 1=0))
(1=0 → (∀x. (x<1 → 0=0) → 1=0))
(1=0 → (∀x. (x<1 → 0=1) → 1=0))
(1=0 → (∀x. (x<1 → 0=x) → 1=0))
(1=0 → (∀x. (x<1 → 0=x) → 1=0))
(1=0 → (∀x. (x<1 → 1=0) → 1=0))
(1=0 → (∀x. (x<1 → 1=1) → 1=0))
(1=0 → (∀x. (x<1 → 1=x) → 1=0))
(1=0 → (∀x. (x<1 → 1=x) → 1=0))
(1=0 → (∀x. (x<1 → x=0) → 1=0))
(1=0 → (∀x. (x<1 → x=0) → 1=0))
(1=0 → (∀x. (x<1 → x=1) → 1=0))
(1=0 → (∀x. (x<1 → x=1) → 1=0))
(1=0 → (∀x. (x<1 → x=x) → 1=0))
(1=0 → (∀x. (x<1 → x=x) → 1=0))
(1=0 → (∀x. (x<1 → x=x) → 1=0))
(1=0 → (∀x. (x<1 → 0<0) → 1=0))
(1=0 → (∀x. (x<1 → 0<1) → 1=0))
(1=0 → (∀x. (x<1 → 0<x) → 1=0))
(1=0 → (∀x. (x<1 → 0<x) → 1=0))
(1=0 → (∀x. (x<1 → 1<0) → 1=0))
(1=0 → (∀x. (x<1 → 1<1) → 1=0))
(1=0 → (∀x. (x<1 → 1<x) → 1=0))
(1=0 → (∀x. (x<1 → 1<x) → 1=0))
(1=0 → (∀x. (x<1 → x<0) → 1=0))
(1=0 → (∀x. (x<1 → x<0) → 1=0))
(1=0 → (∀x. (x<1 → x<1) → 1=0))
(1=0 → (∀x. (x<1 → x<1) → 1=0))
(1=0 → (∀x. (x<1 → x<x) → 1=0))
(1=0 → (∀x. (x<1 → x<x) → 1=0))
(1=0 → (∀x. (x<1 → x<x) → 1=0))
(1=0 → (∀x. (x<x → 0=0) → 1=0))
(1=0 → (∀x. (x<x → 0=0) → 1=0))
(1=0 → (∀x. (x<x → 0=1) → 1=0))
(1=0 → (∀x. (x<x → 0=1) → 1=0))
(1=0 → (∀x. (x<x → 0=x) → 1=0))
(1=0 → (∀x. (x<x → 0=x) → 1=0))
(1=0 → (∀x. (x<x → 0=x) → 1=0))
(1=0 → (∀x. (x<x → 1=0) → 1=0))
(1=0 → (∀x. (x<x → 1=0) → 1=0))
(1=0 → (∀x. (x<x → 1=1) → 1=0))
(1=0 → (∀x. (x<x → 1=1) → 1=0))
(1=0 → (∀x. (x<x → 1=x) → 1=0))
(1=0 → (∀x. (x<x → 1=x) → 1=0))
(1=0 → (∀x. (x<x → 1=x) → 1=0))
(1=0 → (∀x. (x<x → x=0) → 1=0))
(1=0 → (∀x. (x<x → x=0) → 1=0))
(1=0 → (∀x. (x<x → x=0) → 1=0))
(1=0 → (∀x. (x<x → x=1) → 1=0))
(1=0 → (∀x. (x<x → x=1) → 1=0))
(1=0 → (∀x. (x<x → x=1) → 1=0))
(1=0 → (∀x. (x<x → x=x) → 1=0))
(1=0 → (∀x. (x<x → x=x) → 1=0))
(1=0 → (∀x. (x<x → x=x) → 1=0))
(1=0 → (∀x. (x<x → x=x) → 1=0))
(1=0 → (∀x. (x<x → 0<0) → 1=0))
(1=0 → (∀x. (x<x → 0<0) → 1=0))
(1=0 → (∀x. (x<x → 0<1) → 1=0))
(1=0 → (∀x. (x<x → 0<1) → 1=0))
(1=0 → (∀x. (x<x → 0<x) → 1=0))
(1=0 → (∀x. (x<x → 0<x) → 1=0))
(1=0 → (∀x. (x<x → 0<x) → 1=0))
(1=0 → (∀x. (x<x → 1<0) → 1=0))
(1=0 → (∀x. (x<x → 1<0) → 1=0))
(1=0 → (∀x. (x<x → 1<1) → 1=0))
(1=0 → (∀x. (x<x → 1<1) → 1=0))
(1=0 → (∀x. (x<x → 1<x) → 1=0))
(1=0 → (∀x. (x<x → 1<x) → 1=0))
(1=0 → (∀x. (x<x → 1<x) → 1=0))
(1=0 → (∀x. (x<x → x<0) → 1=0))
(1=0 → (∀x. (x<x → x<0) → 1=0))
(1=0 → (∀x. (x<x → x<0) → 1=0))
(1=0 → (∀x. (x<x → x<1) → 1=0))
(1=0 → (∀x. (x<x → x<1) → 1=0))
(1=0 → (∀x. (x<x → x<1) → 1=0))
(1=0 → (∀x. (x<x → x<x) → 1=0))
(1=0 → (∀x. (x<x → x<x) → 1=0))
(1=0 → (∀x. (x<x → x<x) → 1=0))
(1=0 → (∀x. (x<x → x<x) → 1=0))
(1=0 → ((0=0 → ¬0=0) → 1=0))
(1=0 → ((0=0 → ¬0=1) → 1=0))
(1=0 → ((0=0 → ¬1=0) → 1=0))
(1=0 → ((0=0 → ¬1=1) → 1=0))
(1=0 → ((0=0 → ¬0<0) → 1=0))
(1=0 → ((0=0 → ¬0<1) → 1=0))
(1=0 → ((0=0 → ¬1<0) → 1=0))
(1=0 → ((0=0 → ¬1<1) → 1=0))
(1=0 → ((0=0 → ∀x. 0=x) → 1=0))
(1=0 → ((0=0 → ∀x. 1=x) → 1=0))
(1=0 → ((0=0 → ∀x. x=0) → 1=0))
(1=0 → ((0=0 → ∀x. x=1) → 1=0))
(1=0 → ((0=0 → ∀x. x=x) → 1=0))
(1=0 → ((0=0 → ∀x. x=x) → 1=0))
(1=0 → ((0=0 → ∀x. 0<x) → 1=0))
(1=0 → ((0=0 → ∀x. 1<x) → 1=0))
(1=0 → ((0=0 → ∀x. x<0) → 1=0))
(1=0 → ((0=0 → ∀x. x<1) → 1=0))
(1=0 → ((0=0 → ∀x. x<x) → 1=0))
(1=0 → ((0=0 → ∀x. x<x) → 1=0))
(1=0 → ((0=1 → ¬0=0) → 1=0))
(1=0 → ((0=1 → ¬0=1) → 1=0))
(1=0 → ((0=1 → ¬1=0) → 1=0))
(1=0 → ((0=1 → ¬1=1) → 1=0))
(1=0 → ((0=1 → ¬0<0) → 1=0))
(1=0 → ((0=1 → ¬0<1) → 1=0))
(1=0 → ((0=1 → ¬1<0) → 1=0))
(1=0 → ((0=1 → ¬1<1) → 1=0))
(1=0 → ((0=1 → ∀x. 0=x) → 1=0))
(1=0 → ((0=1 → ∀x. 1=x) → 1=0))
(1=0 → ((0=1 → ∀x. x=0) → 1=0))
(1=0 → ((0=1 → ∀x. x=1) → 1=0))
(1=0 → ((0=1 → ∀x. x=x) → 1=0))
(1=0 → ((0=1 → ∀x. x=x) → 1=0))
(1=0 → ((0=1 → ∀x. 0<x) → 1=0))
(1=0 → ((0=1 → ∀x. 1<x) → 1=0))
(1=0 → ((0=1 → ∀x. x<0) → 1=0))
(1=0 → ((0=1 → ∀x. x<1) → 1=0))
(1=0 → ((0=1 → ∀x. x<x) → 1=0))
(1=0 → ((0=1 → ∀x. x<x) → 1=0))
(1=0 → ((1=0 → ¬0=0) → 1=0))
(1=0 → ((1=0 → ¬0=1) → 1=0))
(1=0 → ((1=0 → ¬1=0) → 1=0))
(1=0 → ((1=0 → ¬1=1) → 1=0))
(1=0 → ((1=0 → ¬0<0) → 1=0))
(1=0 → ((1=0 → ¬0<1) → 1=0))
(1=0 → ((1=0 → ¬1<0) → 1=0))
(1=0 → ((1=0 → ¬1<1) → 1=0))
(1=0 → ((1=0 → ∀x. 0=x) → 1=0))
(1=0 → ((1=0 → ∀x. 1=x) → 1=0))
(1=0 → ((1=0 → ∀x. x=0) → 1=0))
(1=0 → ((1=0 → ∀x. x=1) → 1=0))
(1=0 → ((1=0 → ∀x. x=x) → 1=0))
(1=0 → ((1=0 → ∀x. x=x) → 1=0))
(1=0 → ((1=0 → ∀x. 0<x) → 1=0))
(1=0 → ((1=0 → ∀x. 1<x) → 1=0))
(1=0 → ((1=0 → ∀x. x<0) → 1=0))
(1=0 → ((1=0 → ∀x. x<1) → 1=0))
(1=0 → ((1=0 → ∀x. x<x) → 1=0))
(1=0 → ((1=0 → ∀x. x<x) → 1=0))
(1=0 → ((1=1 → ¬0=0) → 1=0))
(1=0 → ((1=1 → ¬0=1) → 1=0))
(1=0 → ((1=1 → ¬1=0) → 1=0))
(1=0 → ((1=1 → ¬1=1) → 1=0))
(1=0 → ((1=1 → ¬0<0) → 1=0))
(1=0 → ((1=1 → ¬0<1) → 1=0))
(1=0 → ((1=1 → ¬1<0) → 1=0))
(1=0 → ((1=1 → ¬1<1) → 1=0))
(1=0 → ((1=1 → ∀x. 0=x) → 1=0))
(1=0 → ((1=1 → ∀x. 1=x) → 1=0))
(1=0 → ((1=1 → ∀x. x=0) → 1=0))
(1=0 → ((1=1 → ∀x. x=1) → 1=0))
(1=0 → ((1=1 → ∀x. x=x) → 1=0))
(1=0 → ((1=1 → ∀x. x=x) → 1=0))
(1=0 → ((1=1 → ∀x. 0<x) → 1=0))
(1=0 → ((1=1 → ∀x. 1<x) → 1=0))
(1=0 → ((1=1 → ∀x. x<0) → 1=0))
(1=0 → ((1=1 → ∀x. x<1) → 1=0))
(1=0 → ((1=1 → ∀x. x<x) → 1=0))
(1=0 → ((1=1 → ∀x. x<x) → 1=0))
(1=0 → ((0<0 → ¬0=0) → 1=0))
(1=0 → ((0<0 → ¬0=1) → 1=0))
(1=0 → ((0<0 → ¬1=0) → 1=0))
(1=0 → ((0<0 → ¬1=1) → 1=0))
(1=0 → ((0<0 → ¬0<0) → 1=0))
(1=0 → ((0<0 → ¬0<1) → 1=0))
(1=0 → ((0<0 → ¬1<0) → 1=0))
(1=0 → ((0<0 → ¬1<1) → 1=0))
(1=0 → ((0<0 → ∀x. 0=x) → 1=0))
(1=0 → ((0<0 → ∀x. 1=x) → 1=0))
(1=0 → ((0<0 → ∀x. x=0) → 1=0))
(1=0 → ((0<0 → ∀x. x=1) → 1=0))
(1=0 → ((0<0 → ∀x. x=x) → 1=0))
(1=0 → ((0<0 → ∀x. x=x) → 1=0))
(1=0 → ((0<0 → ∀x. 0<x) → 1=0))
(1=0 → ((0<0 → ∀x. 1<x) → 1=0))
(1=0 → ((0<0 → ∀x. x<0) → 1=0))
(1=0 → ((0<0 → ∀x. x<1) → 1=0))
(1=0 → ((0<0 → ∀x. x<x) → 1=0))
(1=0 → ((0<0 → ∀x. x<x) → 1=0))
(1=0 → ((0<1 → ¬0=0) → 1=0))
(1=0 → ((0<1 → ¬0=1) → 1=0))
(1=0 → ((0<1 → ¬1=0) → 1=0))
(1=0 → ((0<1 → ¬1=1) → 1=0))
(1=0 → ((0<1 → ¬0<0) → 1=0))
(1=0 → ((0<1 → ¬0<1) → 1=0))
(1=0 → ((0<1 → ¬1<0) → 1=0))
(1=0 → ((0<1 → ¬1<1) → 1=0))
(1=0 → ((0<1 → ∀x. 0=x) → 1=0))
(1=0 → ((0<1 → ∀x. 1=x) → 1=0))
(1=0 → ((0<1 → ∀x. x=0) → 1=0))
(1=0 → ((0<1 → ∀x. x=1) → 1=0))
(1=0 → ((0<1 → ∀x. x=x) → 1=0))
(1=0 → ((0<1 → ∀x. x=x) → 1=0))
(1=0 → ((0<1 → ∀x. 0<x) → 1=0))
(1=0 → ((0<1 → ∀x. 1<x) → 1=0))
(1=0 → ((0<1 → ∀x. x<0) → 1=0))
(1=0 → ((0<1 → ∀x. x<1) → 1=0))
(1=0 → ((0<1 → ∀x. x<x) → 1=0))
(1=0 → ((0<1 → ∀x. x<x) → 1=0))
(1=0 → ((1<0 → ¬0=0) → 1=0))
(1=0 → ((1<0 → ¬0=1) → 1=0))
(1=0 → ((1<0 → ¬1=0) → 1=0))
(1=0 → ((1<0 → ¬1=1) → 1=0))
(1=0 → ((1<0 → ¬0<0) → 1=0))
(1=0 → ((1<0 → ¬0<1) → 1=0))
(1=0 → ((1<0 → ¬1<0) → 1=0))
(1=0 → ((1<0 → ¬1<1) → 1=0))
(1=0 → ((1<0 → ∀x. 0=x) → 1=0))
(1=0 → ((1<0 → ∀x. 1=x) → 1=0))
(1=0 → ((1<0 → ∀x. x=0) → 1=0))
(1=0 → ((1<0 → ∀x. x=1) → 1=0))
(1=0 → ((1<0 → ∀x. x=x) → 1=0))
(1=0 → ((1<0 → ∀x. x=x) → 1=0))
(1=0 → ((1<0 → ∀x. 0<x) → 1=0))
(1=0 → ((1<0 → ∀x. 1<x) → 1=0))
(1=0 → ((1<0 → ∀x. x<0) → 1=0))
(1=0 → ((1<0 → ∀x. x<1) → 1=0))
(1=0 → ((1<0 → ∀x. x<x) → 1=0))
(1=0 → ((1<0 → ∀x. x<x) → 1=0))
(1=0 → ((1<1 → ¬0=0) → 1=0))
(1=0 → ((1<1 → ¬0=1) → 1=0))
(1=0 → ((1<1 → ¬1=0) → 1=0))
(1=0 → ((1<1 → ¬1=1) → 1=0))
(1=0 → ((1<1 → ¬0<0) → 1=0))
(1=0 → ((1<1 → ¬0<1) → 1=0))
(1=0 → ((1<1 → ¬1<0) → 1=0))
(1=0 → ((1<1 → ¬1<1) → 1=0))
(1=0 → ((1<1 → ∀x. 0=x) → 1=0))
(1=0 → ((1<1 → ∀x. 1=x) → 1=0))
(1=0 → ((1<1 → ∀x. x=0) → 1=0))
(1=0 → ((1<1 → ∀x. x=1) → 1=0))
(1=0 → ((1<1 → ∀x. x=x) → 1=0))
(1=0 → ((1<1 → ∀x. x=x) → 1=0))
(1=0 → ((1<1 → ∀x. 0<x) → 1=0))
(1=0 → ((1<1 → ∀x. 1<x) → 1=0))
(1=0 → ((1<1 → ∀x. x<0) → 1=0))
(1=0 → ((1<1 → ∀x. x<1) → 1=0))
(1=0 → ((1<1 → ∀x. x<x) → 1=0))
(1=0 → ((1<1 → ∀x. x<x) → 1=0))
(1=0 → ((¬0=0 → 0=0) → 1=0))
(1=0 → ((¬0=0 → 0=1) → 1=0))
(1=0 → ((¬0=0 → 1=0) → 1=0))
(1=0 → ((¬0=0 → 1=1) → 1=0))
(1=0 → ((¬0=0 → 0<0) → 1=0))
(1=0 → ((¬0=0 → 0<1) → 1=0))
(1=0 → ((¬0=0 → 1<0) → 1=0))
(1=0 → ((¬0=0 → 1<1) → 1=0))
(1=0 → ((¬0=1 → 0=0) → 1=0))
(1=0 → ((¬0=1 → 0=1) → 1=0))
(1=0 → ((¬0=1 → 1=0) → 1=0))
(1=0 → ((¬0=1 → 1=1) → 1=0))
(1=0 → ((¬0=1 → 0<0) → 1=0))
(1=0 → ((¬0=1 → 0<1) → 1=0))
(1=0 → ((¬0=1 → 1<0) → 1=0))
(1=0 → ((¬0=1 → 1<1) → 1=0))
(1=0 → ((¬1=0 → 0=0) → 1=0))
(1=0 → ((¬1=0 → 0=1) → 1=0))
(1=0 → ((¬1=0 → 1=0) → 1=0))
(1=0 → ((¬1=0 → 1=1) → 1=0))
(1=0 → ((¬1=0 → 0<0) → 1=0))
(1=0 → ((¬1=0 → 0<1) → 1=0))
(1=0 → ((¬1=0 → 1<0) → 1=0))
(1=0 → ((¬1=0 → 1<1) → 1=0))
(1=0 → ((¬1=1 → 0=0) → 1=0))
(1=0 → ((¬1=1 → 0=1) → 1=0))
(1=0 → ((¬1=1 → 1=0) → 1=0))
(1=0 → ((¬1=1 → 1=1) → 1=0))
(1=0 → ((¬1=1 → 0<0) → 1=0))
(1=0 → ((¬1=1 → 0<1) → 1=0))
(1=0 → ((¬1=1 → 1<0) → 1=0))
(1=0 → ((¬1=1 → 1<1) → 1=0))
(1=0 → ((¬0<0 → 0=0) → 1=0))
(1=0 → ((¬0<0 → 0=1) → 1=0))
(1=0 → ((¬0<0 → 1=0) → 1=0))
(1=0 → ((¬0<0 → 1=1) → 1=0))
(1=0 → ((¬0<0 → 0<0) → 1=0))
(1=0 → ((¬0<0 → 0<1) → 1=0))
(1=0 → ((¬0<0 → 1<0) → 1=0))
(1=0 → ((¬0<0 → 1<1) → 1=0))
(1=0 → ((¬0<1 → 0=0) → 1=0))
(1=0 → ((¬0<1 → 0=1) → 1=0))
(1=0 → ((¬0<1 → 1=0) → 1=0))
(1=0 → ((¬0<1 → 1=1) → 1=0))
(1=0 → ((¬0<1 → 0<0) → 1=0))
(1=0 → ((¬0<1 → 0<1) → 1=0))
(1=0 → ((¬0<1 → 1<0) → 1=0))
(1=0 → ((¬0<1 → 1<1) → 1=0))
(1=0 → ((¬1<0 → 0=0) → 1=0))
(1=0 → ((¬1<0 → 0=1) → 1=0))
(1=0 → ((¬1<0 → 1=0) → 1=0))
(1=0 → ((¬1<0 → 1=1) → 1=0))
(1=0 → ((¬1<0 → 0<0) → 1=0))
(1=0 → ((¬1<0 → 0<1) → 1=0))
(1=0 → ((¬1<0 → 1<0) → 1=0))
(1=0 → ((¬1<0 → 1<1) → 1=0))
(1=0 → ((¬1<1 → 0=0) → 1=0))
(1=0 → ((¬1<1 → 0=1) → 1=0))
(1=0 → ((¬1<1 → 1=0) → 1=0))
(1=0 → ((¬1<1 → 1=1) → 1=0))
(1=0 → ((¬1<1 → 0<0) → 1=0))
(1=0 → ((¬1<1 → 0<1) → 1=0))
(1=0 → ((¬1<1 → 1<0) → 1=0))
(1=0 → ((¬1<1 → 1<1) → 1=0))
(1=0 → ((∀x. 0=x → 0=0) → 1=0))
(1=0 → ((∀x. 0=x → 0=1) → 1=0))
(1=0 → ((∀x. 0=x → 1=0) → 1=0))
(1=0 → ((∀x. 0=x → 1=1) → 1=0))
(1=0 → ((∀x. 0=x → 0<0) → 1=0))
(1=0 → ((∀x. 0=x → 0<1) → 1=0))
(1=0 → ((∀x. 0=x → 1<0) → 1=0))
(1=0 → ((∀x. 0=x → 1<1) → 1=0))
(1=0 → ((∀x. 1=x → 0=0) → 1=0))
(1=0 → ((∀x. 1=x → 0=1) → 1=0))
(1=0 → ((∀x. 1=x → 1=0) → 1=0))
(1=0 → ((∀x. 1=x → 1=1) → 1=0))
(1=0 → ((∀x. 1=x → 0<0) → 1=0))
(1=0 → ((∀x. 1=x → 0<1) → 1=0))
(1=0 → ((∀x. 1=x → 1<0) → 1=0))
(1=0 → ((∀x. 1=x → 1<1) → 1=0))
(1=0 → ((∀x. x=0 → 0=0) → 1=0))
(1=0 → ((∀x. x=0 → 0=1) → 1=0))
(1=0 → ((∀x. x=0 → 1=0) → 1=0))
(1=0 → ((∀x. x=0 → 1=1) → 1=0))
(1=0 → ((∀x. x=0 → 0<0) → 1=0))
(1=0 → ((∀x. x=0 → 0<1) → 1=0))
(1=0 → ((∀x. x=0 → 1<0) → 1=0))
(1=0 → ((∀x. x=0 → 1<1) → 1=0))
(1=0 → ((∀x. x=1 → 0=0) → 1=0))
(1=0 → ((∀x. x=1 → 0=1) → 1=0))
(1=0 → ((∀x. x=1 → 1=0) → 1=0))
(1=0 → ((∀x. x=1 → 1=1) → 1=0))
(1=0 → ((∀x. x=1 → 0<0) → 1=0))
(1=0 → ((∀x. x=1 → 0<1) → 1=0))
(1=0 → ((∀x. x=1 → 1<0) → 1=0))
(1=0 → ((∀x. x=1 → 1<1) → 1=0))
(1=0 → ((∀x. x=x → 0=0) → 1=0))
(1=0 → ((∀x. x=x → 0=1) → 1=0))
(1=0 → ((∀x. x=x → 1=0) → 1=0))
(1=0 → ((∀x. x=x → 1=1) → 1=0))
(1=0 → ((∀x. x=x → 0<0) → 1=0))
(1=0 → ((∀x. x=x → 0<1) → 1=0))
(1=0 → ((∀x. x=x → 1<0) → 1=0))
(1=0 → ((∀x. x=x → 1<1) → 1=0))
(1=0 → ((∀x. x=x → 0=0) → 1=0))
(1=0 → ((∀x. x=x → 0=1) → 1=0))
(1=0 → ((∀x. x=x → 1=0) → 1=0))
(1=0 → ((∀x. x=x → 1=1) → 1=0))
(1=0 → ((∀x. x=x → 0<0) → 1=0))
(1=0 → ((∀x. x=x → 0<1) → 1=0))
(1=0 → ((∀x. x=x → 1<0) → 1=0))
(1=0 → ((∀x. x=x → 1<1) → 1=0))
(1=0 → ((∀x. 0<x → 0=0) → 1=0))
(1=0 → ((∀x. 0<x → 0=1) → 1=0))
(1=0 → ((∀x. 0<x → 1=0) → 1=0))
(1=0 → ((∀x. 0<x → 1=1) → 1=0))
(1=0 → ((∀x. 0<x → 0<0) → 1=0))
(1=0 → ((∀x. 0<x → 0<1) → 1=0))
(1=0 → ((∀x. 0<x → 1<0) → 1=0))
(1=0 → ((∀x. 0<x → 1<1) → 1=0))
(1=0 → ((∀x. 1<x → 0=0) → 1=0))
(1=0 → ((∀x. 1<x → 0=1) → 1=0))
(1=0 → ((∀x. 1<x → 1=0) → 1=0))
(1=0 → ((∀x. 1<x → 1=1) → 1=0))
(1=0 → ((∀x. 1<x → 0<0) → 1=0))
(1=0 → ((∀x. 1<x → 0<1) → 1=0))
(1=0 → ((∀x. 1<x → 1<0) → 1=0))
(1=0 → ((∀x. 1<x → 1<1) → 1=0))
(1=0 → ((∀x. x<0 → 0=0) → 1=0))
(1=0 → ((∀x. x<0 → 0=1) → 1=0))
(1=0 → ((∀x. x<0 → 1=0) → 1=0))
(1=0 → ((∀x. x<0 → 1=1) → 1=0))
(1=0 → ((∀x. x<0 → 0<0) → 1=0))
(1=0 → ((∀x. x<0 → 0<1) → 1=0))
(1=0 → ((∀x. x<0 → 1<0) → 1=0))
(1=0 → ((∀x. x<0 → 1<1) → 1=0))
(1=0 → ((∀x. x<1 → 0=0) → 1=0))
(1=0 → ((∀x. x<1 → 0=1) → 1=0))
(1=0 → ((∀x. x<1 → 1=0) → 1=0))
(1=0 → ((∀x. x<1 → 1=1) → 1=0))
(1=0 → ((∀x. x<1 → 0<0) → 1=0))
(1=0 → ((∀x. x<1 → 0<1) → 1=0))
(1=0 → ((∀x. x<1 → 1<0) → 1=0))
(1=0 → ((∀x. x<1 → 1<1) → 1=0))
(1=0 → ((∀x. x<x → 0=0) → 1=0))
(1=0 → ((∀x. x<x → 0=1) → 1=0))
(1=0 → ((∀x. x<x → 1=0) → 1=0))
(1=0 → ((∀x. x<x → 1=1) → 1=0))
(1=0 → ((∀x. x<x → 0<0) → 1=0))
(1=0 → ((∀x. x<x → 0<1) → 1=0))
(1=0 → ((∀x. x<x → 1<0) → 1=0))
(1=0 → ((∀x. x<x → 1<1) → 1=0))
(1=0 → ((∀x. x<x → 0=0) → 1=0))
(1=0 → ((∀x. x<x → 0=1) → 1=0))
(1=0 → ((∀x. x<x → 1=0) → 1=0))
(1=0 → ((∀x. x<x → 1=1) → 1=0))
(1=0 → ((∀x. x<x → 0<0) → 1=0))
(1=0 → ((∀x. x<x → 0<1) → 1=0))
(1=0 → ((∀x. x<x → 1<0) → 1=0))
(1=0 → ((∀x. x<x → 1<1) → 1=0))
(1=1 → (¬0=⟨0+⟨0+0⟩⟩ → 1=1))
(1=1 → (¬0=⟨0+⟨0+1⟩⟩ → 1=1))
(1=1 → (¬0=⟨0+⟨1+0⟩⟩ → 1=1))
(1=1 → (¬0=⟨0+⟨1+1⟩⟩ → 1=1))
(1=1 → (¬0=⟨0+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬0=⟨0+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬0=⟨0+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬0=⟨0+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬0=⟨1+⟨0+0⟩⟩ → 1=1))
(1=1 → (¬0=⟨1+⟨0+1⟩⟩ → 1=1))
(1=1 → (¬0=⟨1+⟨1+0⟩⟩ → 1=1))
(1=1 → (¬0=⟨1+⟨1+1⟩⟩ → 1=1))
(1=1 → (¬0=⟨1+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬0=⟨1+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬0=⟨1+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬0=⟨1+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬0=⟨⟨0+0⟩+0⟩ → 1=1))
(1=1 → (¬0=⟨⟨0+0⟩+1⟩ → 1=1))
(1=1 → (¬0=⟨⟨0+1⟩+0⟩ → 1=1))
(1=1 → (¬0=⟨⟨0+1⟩+1⟩ → 1=1))
(1=1 → (¬0=⟨⟨1+0⟩+0⟩ → 1=1))
(1=1 → (¬0=⟨⟨1+0⟩+1⟩ → 1=1))
(1=1 → (¬0=⟨⟨1+1⟩+0⟩ → 1=1))
(1=1 → (¬0=⟨⟨1+1⟩+1⟩ → 1=1))
(1=1 → (¬0=⟨⟨0⋅0⟩+0⟩ → 1=1))
(1=1 → (¬0=⟨⟨0⋅0⟩+1⟩ → 1=1))
(1=1 → (¬0=⟨⟨0⋅1⟩+0⟩ → 1=1))
(1=1 → (¬0=⟨⟨0⋅1⟩+1⟩ → 1=1))
(1=1 → (¬0=⟨⟨1⋅0⟩+0⟩ → 1=1))
(1=1 → (¬0=⟨⟨1⋅0⟩+1⟩ → 1=1))
(1=1 → (¬0=⟨⟨1⋅1⟩+0⟩ → 1=1))
(1=1 → (¬0=⟨⟨1⋅1⟩+1⟩ → 1=1))
(1=1 → (¬0=⟨0⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (¬0=⟨0⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (¬0=⟨0⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (¬0=⟨0⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (¬0=⟨0⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬0=⟨0⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬0=⟨0⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬0=⟨0⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬0=⟨1⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (¬0=⟨1⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (¬0=⟨1⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (¬0=⟨1⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (¬0=⟨1⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬0=⟨1⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬0=⟨1⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬0=⟨1⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬0=⟨⟨0+0⟩⋅0⟩ → 1=1))
(1=1 → (¬0=⟨⟨0+0⟩⋅1⟩ → 1=1))
(1=1 → (¬0=⟨⟨0+1⟩⋅0⟩ → 1=1))
(1=1 → (¬0=⟨⟨0+1⟩⋅1⟩ → 1=1))
(1=1 → (¬0=⟨⟨1+0⟩⋅0⟩ → 1=1))
(1=1 → (¬0=⟨⟨1+0⟩⋅1⟩ → 1=1))
(1=1 → (¬0=⟨⟨1+1⟩⋅0⟩ → 1=1))
(1=1 → (¬0=⟨⟨1+1⟩⋅1⟩ → 1=1))
(1=1 → (¬0=⟨⟨0⋅0⟩⋅0⟩ → 1=1))
(1=1 → (¬0=⟨⟨0⋅0⟩⋅1⟩ → 1=1))
(1=1 → (¬0=⟨⟨0⋅1⟩⋅0⟩ → 1=1))
(1=1 → (¬0=⟨⟨0⋅1⟩⋅1⟩ → 1=1))
(1=1 → (¬0=⟨⟨1⋅0⟩⋅0⟩ → 1=1))
(1=1 → (¬0=⟨⟨1⋅0⟩⋅1⟩ → 1=1))
(1=1 → (¬0=⟨⟨1⋅1⟩⋅0⟩ → 1=1))
(1=1 → (¬0=⟨⟨1⋅1⟩⋅1⟩ → 1=1))
(1=1 → (¬1=⟨0+⟨0+0⟩⟩ → 1=1))
(1=1 → (¬1=⟨0+⟨0+1⟩⟩ → 1=1))
(1=1 → (¬1=⟨0+⟨1+0⟩⟩ → 1=1))
(1=1 → (¬1=⟨0+⟨1+1⟩⟩ → 1=1))
(1=1 → (¬1=⟨0+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬1=⟨0+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬1=⟨0+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬1=⟨0+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬1=⟨1+⟨0+0⟩⟩ → 1=1))
(1=1 → (¬1=⟨1+⟨0+1⟩⟩ → 1=1))
(1=1 → (¬1=⟨1+⟨1+0⟩⟩ → 1=1))
(1=1 → (¬1=⟨1+⟨1+1⟩⟩ → 1=1))
(1=1 → (¬1=⟨1+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬1=⟨1+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬1=⟨1+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬1=⟨1+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬1=⟨⟨0+0⟩+0⟩ → 1=1))
(1=1 → (¬1=⟨⟨0+0⟩+1⟩ → 1=1))
(1=1 → (¬1=⟨⟨0+1⟩+0⟩ → 1=1))
(1=1 → (¬1=⟨⟨0+1⟩+1⟩ → 1=1))
(1=1 → (¬1=⟨⟨1+0⟩+0⟩ → 1=1))
(1=1 → (¬1=⟨⟨1+0⟩+1⟩ → 1=1))
(1=1 → (¬1=⟨⟨1+1⟩+0⟩ → 1=1))
(1=1 → (¬1=⟨⟨1+1⟩+1⟩ → 1=1))
(1=1 → (¬1=⟨⟨0⋅0⟩+0⟩ → 1=1))
(1=1 → (¬1=⟨⟨0⋅0⟩+1⟩ → 1=1))
(1=1 → (¬1=⟨⟨0⋅1⟩+0⟩ → 1=1))
(1=1 → (¬1=⟨⟨0⋅1⟩+1⟩ → 1=1))
(1=1 → (¬1=⟨⟨1⋅0⟩+0⟩ → 1=1))
(1=1 → (¬1=⟨⟨1⋅0⟩+1⟩ → 1=1))
(1=1 → (¬1=⟨⟨1⋅1⟩+0⟩ → 1=1))
(1=1 → (¬1=⟨⟨1⋅1⟩+1⟩ → 1=1))
(1=1 → (¬1=⟨0⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (¬1=⟨0⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (¬1=⟨0⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (¬1=⟨0⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (¬1=⟨0⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬1=⟨0⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬1=⟨0⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬1=⟨0⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬1=⟨1⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (¬1=⟨1⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (¬1=⟨1⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (¬1=⟨1⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (¬1=⟨1⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬1=⟨1⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬1=⟨1⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬1=⟨1⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬1=⟨⟨0+0⟩⋅0⟩ → 1=1))
(1=1 → (¬1=⟨⟨0+0⟩⋅1⟩ → 1=1))
(1=1 → (¬1=⟨⟨0+1⟩⋅0⟩ → 1=1))
(1=1 → (¬1=⟨⟨0+1⟩⋅1⟩ → 1=1))
(1=1 → (¬1=⟨⟨1+0⟩⋅0⟩ → 1=1))
(1=1 → (¬1=⟨⟨1+0⟩⋅1⟩ → 1=1))
(1=1 → (¬1=⟨⟨1+1⟩⋅0⟩ → 1=1))
(1=1 → (¬1=⟨⟨1+1⟩⋅1⟩ → 1=1))
(1=1 → (¬1=⟨⟨0⋅0⟩⋅0⟩ → 1=1))
(1=1 → (¬1=⟨⟨0⋅0⟩⋅1⟩ → 1=1))
(1=1 → (¬1=⟨⟨0⋅1⟩⋅0⟩ → 1=1))
(1=1 → (¬1=⟨⟨0⋅1⟩⋅1⟩ → 1=1))
(1=1 → (¬1=⟨⟨1⋅0⟩⋅0⟩ → 1=1))
(1=1 → (¬1=⟨⟨1⋅0⟩⋅1⟩ → 1=1))
(1=1 → (¬1=⟨⟨1⋅1⟩⋅0⟩ → 1=1))
(1=1 → (¬1=⟨⟨1⋅1⟩⋅1⟩ → 1=1))
(1=1 → (¬⟨0+0⟩=⟨0+0⟩ → 1=1))
(1=1 → (¬⟨0+0⟩=⟨0+1⟩ → 1=1))
(1=1 → (¬⟨0+0⟩=⟨1+0⟩ → 1=1))
(1=1 → (¬⟨0+0⟩=⟨1+1⟩ → 1=1))
(1=1 → (¬⟨0+0⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨0+0⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨0+0⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨0+0⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨0+1⟩=⟨0+0⟩ → 1=1))
(1=1 → (¬⟨0+1⟩=⟨0+1⟩ → 1=1))
(1=1 → (¬⟨0+1⟩=⟨1+0⟩ → 1=1))
(1=1 → (¬⟨0+1⟩=⟨1+1⟩ → 1=1))
(1=1 → (¬⟨0+1⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨0+1⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨0+1⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨0+1⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨1+0⟩=⟨0+0⟩ → 1=1))
(1=1 → (¬⟨1+0⟩=⟨0+1⟩ → 1=1))
(1=1 → (¬⟨1+0⟩=⟨1+0⟩ → 1=1))
(1=1 → (¬⟨1+0⟩=⟨1+1⟩ → 1=1))
(1=1 → (¬⟨1+0⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨1+0⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨1+0⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨1+0⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨1+1⟩=⟨0+0⟩ → 1=1))
(1=1 → (¬⟨1+1⟩=⟨0+1⟩ → 1=1))
(1=1 → (¬⟨1+1⟩=⟨1+0⟩ → 1=1))
(1=1 → (¬⟨1+1⟩=⟨1+1⟩ → 1=1))
(1=1 → (¬⟨1+1⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨1+1⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨1+1⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨1+1⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩=⟨0+0⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩=⟨0+1⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩=⟨1+0⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩=⟨1+1⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩=⟨0+0⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩=⟨0+1⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩=⟨1+0⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩=⟨1+1⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩=⟨0+0⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩=⟨0+1⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩=⟨1+0⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩=⟨1+1⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩=⟨0+0⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩=⟨0+1⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩=⟨1+0⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩=⟨1+1⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨0+⟨0+0⟩⟩=0 → 1=1))
(1=1 → (¬⟨0+⟨0+0⟩⟩=1 → 1=1))
(1=1 → (¬⟨0+⟨0+1⟩⟩=0 → 1=1))
(1=1 → (¬⟨0+⟨0+1⟩⟩=1 → 1=1))
(1=1 → (¬⟨0+⟨1+0⟩⟩=0 → 1=1))
(1=1 → (¬⟨0+⟨1+0⟩⟩=1 → 1=1))
(1=1 → (¬⟨0+⟨1+1⟩⟩=0 → 1=1))
(1=1 → (¬⟨0+⟨1+1⟩⟩=1 → 1=1))
(1=1 → (¬⟨0+⟨0⋅0⟩⟩=0 → 1=1))
(1=1 → (¬⟨0+⟨0⋅0⟩⟩=1 → 1=1))
(1=1 → (¬⟨0+⟨0⋅1⟩⟩=0 → 1=1))
(1=1 → (¬⟨0+⟨0⋅1⟩⟩=1 → 1=1))
(1=1 → (¬⟨0+⟨1⋅0⟩⟩=0 → 1=1))
(1=1 → (¬⟨0+⟨1⋅0⟩⟩=1 → 1=1))
(1=1 → (¬⟨0+⟨1⋅1⟩⟩=0 → 1=1))
(1=1 → (¬⟨0+⟨1⋅1⟩⟩=1 → 1=1))
(1=1 → (¬⟨1+⟨0+0⟩⟩=0 → 1=1))
(1=1 → (¬⟨1+⟨0+0⟩⟩=1 → 1=1))
(1=1 → (¬⟨1+⟨0+1⟩⟩=0 → 1=1))
(1=1 → (¬⟨1+⟨0+1⟩⟩=1 → 1=1))
(1=1 → (¬⟨1+⟨1+0⟩⟩=0 → 1=1))
(1=1 → (¬⟨1+⟨1+0⟩⟩=1 → 1=1))
(1=1 → (¬⟨1+⟨1+1⟩⟩=0 → 1=1))
(1=1 → (¬⟨1+⟨1+1⟩⟩=1 → 1=1))
(1=1 → (¬⟨1+⟨0⋅0⟩⟩=0 → 1=1))
(1=1 → (¬⟨1+⟨0⋅0⟩⟩=1 → 1=1))
(1=1 → (¬⟨1+⟨0⋅1⟩⟩=0 → 1=1))
(1=1 → (¬⟨1+⟨0⋅1⟩⟩=1 → 1=1))
(1=1 → (¬⟨1+⟨1⋅0⟩⟩=0 → 1=1))
(1=1 → (¬⟨1+⟨1⋅0⟩⟩=1 → 1=1))
(1=1 → (¬⟨1+⟨1⋅1⟩⟩=0 → 1=1))
(1=1 → (¬⟨1+⟨1⋅1⟩⟩=1 → 1=1))
(1=1 → (¬⟨⟨0+0⟩+0⟩=0 → 1=1))
(1=1 → (¬⟨⟨0+0⟩+0⟩=1 → 1=1))
(1=1 → (¬⟨⟨0+0⟩+1⟩=0 → 1=1))
(1=1 → (¬⟨⟨0+0⟩+1⟩=1 → 1=1))
(1=1 → (¬⟨⟨0+1⟩+0⟩=0 → 1=1))
(1=1 → (¬⟨⟨0+1⟩+0⟩=1 → 1=1))
(1=1 → (¬⟨⟨0+1⟩+1⟩=0 → 1=1))
(1=1 → (¬⟨⟨0+1⟩+1⟩=1 → 1=1))
(1=1 → (¬⟨⟨1+0⟩+0⟩=0 → 1=1))
(1=1 → (¬⟨⟨1+0⟩+0⟩=1 → 1=1))
(1=1 → (¬⟨⟨1+0⟩+1⟩=0 → 1=1))
(1=1 → (¬⟨⟨1+0⟩+1⟩=1 → 1=1))
(1=1 → (¬⟨⟨1+1⟩+0⟩=0 → 1=1))
(1=1 → (¬⟨⟨1+1⟩+0⟩=1 → 1=1))
(1=1 → (¬⟨⟨1+1⟩+1⟩=0 → 1=1))
(1=1 → (¬⟨⟨1+1⟩+1⟩=1 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩+0⟩=0 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩+0⟩=1 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩+1⟩=0 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩+1⟩=1 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩+0⟩=0 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩+0⟩=1 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩+1⟩=0 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩+1⟩=1 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩+0⟩=0 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩+0⟩=1 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩+1⟩=0 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩+1⟩=1 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩+0⟩=0 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩+0⟩=1 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩+1⟩=0 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩+1⟩=1 → 1=1))
(1=1 → (¬⟨0⋅⟨0+0⟩⟩=0 → 1=1))
(1=1 → (¬⟨0⋅⟨0+0⟩⟩=1 → 1=1))
(1=1 → (¬⟨0⋅⟨0+1⟩⟩=0 → 1=1))
(1=1 → (¬⟨0⋅⟨0+1⟩⟩=1 → 1=1))
(1=1 → (¬⟨0⋅⟨1+0⟩⟩=0 → 1=1))
(1=1 → (¬⟨0⋅⟨1+0⟩⟩=1 → 1=1))
(1=1 → (¬⟨0⋅⟨1+1⟩⟩=0 → 1=1))
(1=1 → (¬⟨0⋅⟨1+1⟩⟩=1 → 1=1))
(1=1 → (¬⟨0⋅⟨0⋅0⟩⟩=0 → 1=1))
(1=1 → (¬⟨0⋅⟨0⋅0⟩⟩=1 → 1=1))
(1=1 → (¬⟨0⋅⟨0⋅1⟩⟩=0 → 1=1))
(1=1 → (¬⟨0⋅⟨0⋅1⟩⟩=1 → 1=1))
(1=1 → (¬⟨0⋅⟨1⋅0⟩⟩=0 → 1=1))
(1=1 → (¬⟨0⋅⟨1⋅0⟩⟩=1 → 1=1))
(1=1 → (¬⟨0⋅⟨1⋅1⟩⟩=0 → 1=1))
(1=1 → (¬⟨0⋅⟨1⋅1⟩⟩=1 → 1=1))
(1=1 → (¬⟨1⋅⟨0+0⟩⟩=0 → 1=1))
(1=1 → (¬⟨1⋅⟨0+0⟩⟩=1 → 1=1))
(1=1 → (¬⟨1⋅⟨0+1⟩⟩=0 → 1=1))
(1=1 → (¬⟨1⋅⟨0+1⟩⟩=1 → 1=1))
(1=1 → (¬⟨1⋅⟨1+0⟩⟩=0 → 1=1))
(1=1 → (¬⟨1⋅⟨1+0⟩⟩=1 → 1=1))
(1=1 → (¬⟨1⋅⟨1+1⟩⟩=0 → 1=1))
(1=1 → (¬⟨1⋅⟨1+1⟩⟩=1 → 1=1))
(1=1 → (¬⟨1⋅⟨0⋅0⟩⟩=0 → 1=1))
(1=1 → (¬⟨1⋅⟨0⋅0⟩⟩=1 → 1=1))
(1=1 → (¬⟨1⋅⟨0⋅1⟩⟩=0 → 1=1))
(1=1 → (¬⟨1⋅⟨0⋅1⟩⟩=1 → 1=1))
(1=1 → (¬⟨1⋅⟨1⋅0⟩⟩=0 → 1=1))
(1=1 → (¬⟨1⋅⟨1⋅0⟩⟩=1 → 1=1))
(1=1 → (¬⟨1⋅⟨1⋅1⟩⟩=0 → 1=1))
(1=1 → (¬⟨1⋅⟨1⋅1⟩⟩=1 → 1=1))
(1=1 → (¬⟨⟨0+0⟩⋅0⟩=0 → 1=1))
(1=1 → (¬⟨⟨0+0⟩⋅0⟩=1 → 1=1))
(1=1 → (¬⟨⟨0+0⟩⋅1⟩=0 → 1=1))
(1=1 → (¬⟨⟨0+0⟩⋅1⟩=1 → 1=1))
(1=1 → (¬⟨⟨0+1⟩⋅0⟩=0 → 1=1))
(1=1 → (¬⟨⟨0+1⟩⋅0⟩=1 → 1=1))
(1=1 → (¬⟨⟨0+1⟩⋅1⟩=0 → 1=1))
(1=1 → (¬⟨⟨0+1⟩⋅1⟩=1 → 1=1))
(1=1 → (¬⟨⟨1+0⟩⋅0⟩=0 → 1=1))
(1=1 → (¬⟨⟨1+0⟩⋅0⟩=1 → 1=1))
(1=1 → (¬⟨⟨1+0⟩⋅1⟩=0 → 1=1))
(1=1 → (¬⟨⟨1+0⟩⋅1⟩=1 → 1=1))
(1=1 → (¬⟨⟨1+1⟩⋅0⟩=0 → 1=1))
(1=1 → (¬⟨⟨1+1⟩⋅0⟩=1 → 1=1))
(1=1 → (¬⟨⟨1+1⟩⋅1⟩=0 → 1=1))
(1=1 → (¬⟨⟨1+1⟩⋅1⟩=1 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩⋅0⟩=0 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩⋅0⟩=1 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩⋅1⟩=0 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩⋅1⟩=1 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩⋅0⟩=0 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩⋅0⟩=1 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩⋅1⟩=0 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩⋅1⟩=1 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩⋅0⟩=0 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩⋅0⟩=1 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩⋅1⟩=0 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩⋅1⟩=1 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩⋅0⟩=0 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩⋅0⟩=1 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩⋅1⟩=0 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩⋅1⟩=1 → 1=1))
(1=1 → (¬0<⟨0+⟨0+0⟩⟩ → 1=1))
(1=1 → (¬0<⟨0+⟨0+1⟩⟩ → 1=1))
(1=1 → (¬0<⟨0+⟨1+0⟩⟩ → 1=1))
(1=1 → (¬0<⟨0+⟨1+1⟩⟩ → 1=1))
(1=1 → (¬0<⟨0+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬0<⟨0+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬0<⟨0+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬0<⟨0+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬0<⟨1+⟨0+0⟩⟩ → 1=1))
(1=1 → (¬0<⟨1+⟨0+1⟩⟩ → 1=1))
(1=1 → (¬0<⟨1+⟨1+0⟩⟩ → 1=1))
(1=1 → (¬0<⟨1+⟨1+1⟩⟩ → 1=1))
(1=1 → (¬0<⟨1+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬0<⟨1+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬0<⟨1+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬0<⟨1+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬0<⟨⟨0+0⟩+0⟩ → 1=1))
(1=1 → (¬0<⟨⟨0+0⟩+1⟩ → 1=1))
(1=1 → (¬0<⟨⟨0+1⟩+0⟩ → 1=1))
(1=1 → (¬0<⟨⟨0+1⟩+1⟩ → 1=1))
(1=1 → (¬0<⟨⟨1+0⟩+0⟩ → 1=1))
(1=1 → (¬0<⟨⟨1+0⟩+1⟩ → 1=1))
(1=1 → (¬0<⟨⟨1+1⟩+0⟩ → 1=1))
(1=1 → (¬0<⟨⟨1+1⟩+1⟩ → 1=1))
(1=1 → (¬0<⟨⟨0⋅0⟩+0⟩ → 1=1))
(1=1 → (¬0<⟨⟨0⋅0⟩+1⟩ → 1=1))
(1=1 → (¬0<⟨⟨0⋅1⟩+0⟩ → 1=1))
(1=1 → (¬0<⟨⟨0⋅1⟩+1⟩ → 1=1))
(1=1 → (¬0<⟨⟨1⋅0⟩+0⟩ → 1=1))
(1=1 → (¬0<⟨⟨1⋅0⟩+1⟩ → 1=1))
(1=1 → (¬0<⟨⟨1⋅1⟩+0⟩ → 1=1))
(1=1 → (¬0<⟨⟨1⋅1⟩+1⟩ → 1=1))
(1=1 → (¬0<⟨0⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (¬0<⟨0⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (¬0<⟨0⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (¬0<⟨0⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (¬0<⟨0⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬0<⟨0⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬0<⟨0⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬0<⟨0⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬0<⟨1⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (¬0<⟨1⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (¬0<⟨1⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (¬0<⟨1⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (¬0<⟨1⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬0<⟨1⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬0<⟨1⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬0<⟨1⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬0<⟨⟨0+0⟩⋅0⟩ → 1=1))
(1=1 → (¬0<⟨⟨0+0⟩⋅1⟩ → 1=1))
(1=1 → (¬0<⟨⟨0+1⟩⋅0⟩ → 1=1))
(1=1 → (¬0<⟨⟨0+1⟩⋅1⟩ → 1=1))
(1=1 → (¬0<⟨⟨1+0⟩⋅0⟩ → 1=1))
(1=1 → (¬0<⟨⟨1+0⟩⋅1⟩ → 1=1))
(1=1 → (¬0<⟨⟨1+1⟩⋅0⟩ → 1=1))
(1=1 → (¬0<⟨⟨1+1⟩⋅1⟩ → 1=1))
(1=1 → (¬0<⟨⟨0⋅0⟩⋅0⟩ → 1=1))
(1=1 → (¬0<⟨⟨0⋅0⟩⋅1⟩ → 1=1))
(1=1 → (¬0<⟨⟨0⋅1⟩⋅0⟩ → 1=1))
(1=1 → (¬0<⟨⟨0⋅1⟩⋅1⟩ → 1=1))
(1=1 → (¬0<⟨⟨1⋅0⟩⋅0⟩ → 1=1))
(1=1 → (¬0<⟨⟨1⋅0⟩⋅1⟩ → 1=1))
(1=1 → (¬0<⟨⟨1⋅1⟩⋅0⟩ → 1=1))
(1=1 → (¬0<⟨⟨1⋅1⟩⋅1⟩ → 1=1))
(1=1 → (¬1<⟨0+⟨0+0⟩⟩ → 1=1))
(1=1 → (¬1<⟨0+⟨0+1⟩⟩ → 1=1))
(1=1 → (¬1<⟨0+⟨1+0⟩⟩ → 1=1))
(1=1 → (¬1<⟨0+⟨1+1⟩⟩ → 1=1))
(1=1 → (¬1<⟨0+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬1<⟨0+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬1<⟨0+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬1<⟨0+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬1<⟨1+⟨0+0⟩⟩ → 1=1))
(1=1 → (¬1<⟨1+⟨0+1⟩⟩ → 1=1))
(1=1 → (¬1<⟨1+⟨1+0⟩⟩ → 1=1))
(1=1 → (¬1<⟨1+⟨1+1⟩⟩ → 1=1))
(1=1 → (¬1<⟨1+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬1<⟨1+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬1<⟨1+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬1<⟨1+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬1<⟨⟨0+0⟩+0⟩ → 1=1))
(1=1 → (¬1<⟨⟨0+0⟩+1⟩ → 1=1))
(1=1 → (¬1<⟨⟨0+1⟩+0⟩ → 1=1))
(1=1 → (¬1<⟨⟨0+1⟩+1⟩ → 1=1))
(1=1 → (¬1<⟨⟨1+0⟩+0⟩ → 1=1))
(1=1 → (¬1<⟨⟨1+0⟩+1⟩ → 1=1))
(1=1 → (¬1<⟨⟨1+1⟩+0⟩ → 1=1))
(1=1 → (¬1<⟨⟨1+1⟩+1⟩ → 1=1))
(1=1 → (¬1<⟨⟨0⋅0⟩+0⟩ → 1=1))
(1=1 → (¬1<⟨⟨0⋅0⟩+1⟩ → 1=1))
(1=1 → (¬1<⟨⟨0⋅1⟩+0⟩ → 1=1))
(1=1 → (¬1<⟨⟨0⋅1⟩+1⟩ → 1=1))
(1=1 → (¬1<⟨⟨1⋅0⟩+0⟩ → 1=1))
(1=1 → (¬1<⟨⟨1⋅0⟩+1⟩ → 1=1))
(1=1 → (¬1<⟨⟨1⋅1⟩+0⟩ → 1=1))
(1=1 → (¬1<⟨⟨1⋅1⟩+1⟩ → 1=1))
(1=1 → (¬1<⟨0⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (¬1<⟨0⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (¬1<⟨0⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (¬1<⟨0⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (¬1<⟨0⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬1<⟨0⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬1<⟨0⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬1<⟨0⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬1<⟨1⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (¬1<⟨1⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (¬1<⟨1⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (¬1<⟨1⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (¬1<⟨1⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (¬1<⟨1⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (¬1<⟨1⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (¬1<⟨1⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (¬1<⟨⟨0+0⟩⋅0⟩ → 1=1))
(1=1 → (¬1<⟨⟨0+0⟩⋅1⟩ → 1=1))
(1=1 → (¬1<⟨⟨0+1⟩⋅0⟩ → 1=1))
(1=1 → (¬1<⟨⟨0+1⟩⋅1⟩ → 1=1))
(1=1 → (¬1<⟨⟨1+0⟩⋅0⟩ → 1=1))
(1=1 → (¬1<⟨⟨1+0⟩⋅1⟩ → 1=1))
(1=1 → (¬1<⟨⟨1+1⟩⋅0⟩ → 1=1))
(1=1 → (¬1<⟨⟨1+1⟩⋅1⟩ → 1=1))
(1=1 → (¬1<⟨⟨0⋅0⟩⋅0⟩ → 1=1))
(1=1 → (¬1<⟨⟨0⋅0⟩⋅1⟩ → 1=1))
(1=1 → (¬1<⟨⟨0⋅1⟩⋅0⟩ → 1=1))
(1=1 → (¬1<⟨⟨0⋅1⟩⋅1⟩ → 1=1))
(1=1 → (¬1<⟨⟨1⋅0⟩⋅0⟩ → 1=1))
(1=1 → (¬1<⟨⟨1⋅0⟩⋅1⟩ → 1=1))
(1=1 → (¬1<⟨⟨1⋅1⟩⋅0⟩ → 1=1))
(1=1 → (¬1<⟨⟨1⋅1⟩⋅1⟩ → 1=1))
(1=1 → (¬⟨0+0⟩<⟨0+0⟩ → 1=1))
(1=1 → (¬⟨0+0⟩<⟨0+1⟩ → 1=1))
(1=1 → (¬⟨0+0⟩<⟨1+0⟩ → 1=1))
(1=1 → (¬⟨0+0⟩<⟨1+1⟩ → 1=1))
(1=1 → (¬⟨0+0⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨0+0⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨0+0⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨0+0⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨0+1⟩<⟨0+0⟩ → 1=1))
(1=1 → (¬⟨0+1⟩<⟨0+1⟩ → 1=1))
(1=1 → (¬⟨0+1⟩<⟨1+0⟩ → 1=1))
(1=1 → (¬⟨0+1⟩<⟨1+1⟩ → 1=1))
(1=1 → (¬⟨0+1⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨0+1⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨0+1⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨0+1⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨1+0⟩<⟨0+0⟩ → 1=1))
(1=1 → (¬⟨1+0⟩<⟨0+1⟩ → 1=1))
(1=1 → (¬⟨1+0⟩<⟨1+0⟩ → 1=1))
(1=1 → (¬⟨1+0⟩<⟨1+1⟩ → 1=1))
(1=1 → (¬⟨1+0⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨1+0⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨1+0⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨1+0⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨1+1⟩<⟨0+0⟩ → 1=1))
(1=1 → (¬⟨1+1⟩<⟨0+1⟩ → 1=1))
(1=1 → (¬⟨1+1⟩<⟨1+0⟩ → 1=1))
(1=1 → (¬⟨1+1⟩<⟨1+1⟩ → 1=1))
(1=1 → (¬⟨1+1⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨1+1⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨1+1⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨1+1⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩<⟨0+0⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩<⟨0+1⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩<⟨1+0⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩<⟨1+1⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨0⋅0⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩<⟨0+0⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩<⟨0+1⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩<⟨1+0⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩<⟨1+1⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨0⋅1⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩<⟨0+0⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩<⟨0+1⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩<⟨1+0⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩<⟨1+1⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨1⋅0⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩<⟨0+0⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩<⟨0+1⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩<⟨1+0⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩<⟨1+1⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (¬⟨1⋅1⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (¬⟨0+⟨0+0⟩⟩<0 → 1=1))
(1=1 → (¬⟨0+⟨0+0⟩⟩<1 → 1=1))
(1=1 → (¬⟨0+⟨0+1⟩⟩<0 → 1=1))
(1=1 → (¬⟨0+⟨0+1⟩⟩<1 → 1=1))
(1=1 → (¬⟨0+⟨1+0⟩⟩<0 → 1=1))
(1=1 → (¬⟨0+⟨1+0⟩⟩<1 → 1=1))
(1=1 → (¬⟨0+⟨1+1⟩⟩<0 → 1=1))
(1=1 → (¬⟨0+⟨1+1⟩⟩<1 → 1=1))
(1=1 → (¬⟨0+⟨0⋅0⟩⟩<0 → 1=1))
(1=1 → (¬⟨0+⟨0⋅0⟩⟩<1 → 1=1))
(1=1 → (¬⟨0+⟨0⋅1⟩⟩<0 → 1=1))
(1=1 → (¬⟨0+⟨0⋅1⟩⟩<1 → 1=1))
(1=1 → (¬⟨0+⟨1⋅0⟩⟩<0 → 1=1))
(1=1 → (¬⟨0+⟨1⋅0⟩⟩<1 → 1=1))
(1=1 → (¬⟨0+⟨1⋅1⟩⟩<0 → 1=1))
(1=1 → (¬⟨0+⟨1⋅1⟩⟩<1 → 1=1))
(1=1 → (¬⟨1+⟨0+0⟩⟩<0 → 1=1))
(1=1 → (¬⟨1+⟨0+0⟩⟩<1 → 1=1))
(1=1 → (¬⟨1+⟨0+1⟩⟩<0 → 1=1))
(1=1 → (¬⟨1+⟨0+1⟩⟩<1 → 1=1))
(1=1 → (¬⟨1+⟨1+0⟩⟩<0 → 1=1))
(1=1 → (¬⟨1+⟨1+0⟩⟩<1 → 1=1))
(1=1 → (¬⟨1+⟨1+1⟩⟩<0 → 1=1))
(1=1 → (¬⟨1+⟨1+1⟩⟩<1 → 1=1))
(1=1 → (¬⟨1+⟨0⋅0⟩⟩<0 → 1=1))
(1=1 → (¬⟨1+⟨0⋅0⟩⟩<1 → 1=1))
(1=1 → (¬⟨1+⟨0⋅1⟩⟩<0 → 1=1))
(1=1 → (¬⟨1+⟨0⋅1⟩⟩<1 → 1=1))
(1=1 → (¬⟨1+⟨1⋅0⟩⟩<0 → 1=1))
(1=1 → (¬⟨1+⟨1⋅0⟩⟩<1 → 1=1))
(1=1 → (¬⟨1+⟨1⋅1⟩⟩<0 → 1=1))
(1=1 → (¬⟨1+⟨1⋅1⟩⟩<1 → 1=1))
(1=1 → (¬⟨⟨0+0⟩+0⟩<0 → 1=1))
(1=1 → (¬⟨⟨0+0⟩+0⟩<1 → 1=1))
(1=1 → (¬⟨⟨0+0⟩+1⟩<0 → 1=1))
(1=1 → (¬⟨⟨0+0⟩+1⟩<1 → 1=1))
(1=1 → (¬⟨⟨0+1⟩+0⟩<0 → 1=1))
(1=1 → (¬⟨⟨0+1⟩+0⟩<1 → 1=1))
(1=1 → (¬⟨⟨0+1⟩+1⟩<0 → 1=1))
(1=1 → (¬⟨⟨0+1⟩+1⟩<1 → 1=1))
(1=1 → (¬⟨⟨1+0⟩+0⟩<0 → 1=1))
(1=1 → (¬⟨⟨1+0⟩+0⟩<1 → 1=1))
(1=1 → (¬⟨⟨1+0⟩+1⟩<0 → 1=1))
(1=1 → (¬⟨⟨1+0⟩+1⟩<1 → 1=1))
(1=1 → (¬⟨⟨1+1⟩+0⟩<0 → 1=1))
(1=1 → (¬⟨⟨1+1⟩+0⟩<1 → 1=1))
(1=1 → (¬⟨⟨1+1⟩+1⟩<0 → 1=1))
(1=1 → (¬⟨⟨1+1⟩+1⟩<1 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩+0⟩<0 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩+0⟩<1 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩+1⟩<0 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩+1⟩<1 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩+0⟩<0 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩+0⟩<1 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩+1⟩<0 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩+1⟩<1 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩+0⟩<0 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩+0⟩<1 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩+1⟩<0 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩+1⟩<1 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩+0⟩<0 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩+0⟩<1 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩+1⟩<0 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩+1⟩<1 → 1=1))
(1=1 → (¬⟨0⋅⟨0+0⟩⟩<0 → 1=1))
(1=1 → (¬⟨0⋅⟨0+0⟩⟩<1 → 1=1))
(1=1 → (¬⟨0⋅⟨0+1⟩⟩<0 → 1=1))
(1=1 → (¬⟨0⋅⟨0+1⟩⟩<1 → 1=1))
(1=1 → (¬⟨0⋅⟨1+0⟩⟩<0 → 1=1))
(1=1 → (¬⟨0⋅⟨1+0⟩⟩<1 → 1=1))
(1=1 → (¬⟨0⋅⟨1+1⟩⟩<0 → 1=1))
(1=1 → (¬⟨0⋅⟨1+1⟩⟩<1 → 1=1))
(1=1 → (¬⟨0⋅⟨0⋅0⟩⟩<0 → 1=1))
(1=1 → (¬⟨0⋅⟨0⋅0⟩⟩<1 → 1=1))
(1=1 → (¬⟨0⋅⟨0⋅1⟩⟩<0 → 1=1))
(1=1 → (¬⟨0⋅⟨0⋅1⟩⟩<1 → 1=1))
(1=1 → (¬⟨0⋅⟨1⋅0⟩⟩<0 → 1=1))
(1=1 → (¬⟨0⋅⟨1⋅0⟩⟩<1 → 1=1))
(1=1 → (¬⟨0⋅⟨1⋅1⟩⟩<0 → 1=1))
(1=1 → (¬⟨0⋅⟨1⋅1⟩⟩<1 → 1=1))
(1=1 → (¬⟨1⋅⟨0+0⟩⟩<0 → 1=1))
(1=1 → (¬⟨1⋅⟨0+0⟩⟩<1 → 1=1))
(1=1 → (¬⟨1⋅⟨0+1⟩⟩<0 → 1=1))
(1=1 → (¬⟨1⋅⟨0+1⟩⟩<1 → 1=1))
(1=1 → (¬⟨1⋅⟨1+0⟩⟩<0 → 1=1))
(1=1 → (¬⟨1⋅⟨1+0⟩⟩<1 → 1=1))
(1=1 → (¬⟨1⋅⟨1+1⟩⟩<0 → 1=1))
(1=1 → (¬⟨1⋅⟨1+1⟩⟩<1 → 1=1))
(1=1 → (¬⟨1⋅⟨0⋅0⟩⟩<0 → 1=1))
(1=1 → (¬⟨1⋅⟨0⋅0⟩⟩<1 → 1=1))
(1=1 → (¬⟨1⋅⟨0⋅1⟩⟩<0 → 1=1))
(1=1 → (¬⟨1⋅⟨0⋅1⟩⟩<1 → 1=1))
(1=1 → (¬⟨1⋅⟨1⋅0⟩⟩<0 → 1=1))
(1=1 → (¬⟨1⋅⟨1⋅0⟩⟩<1 → 1=1))
(1=1 → (¬⟨1⋅⟨1⋅1⟩⟩<0 → 1=1))
(1=1 → (¬⟨1⋅⟨1⋅1⟩⟩<1 → 1=1))
(1=1 → (¬⟨⟨0+0⟩⋅0⟩<0 → 1=1))
(1=1 → (¬⟨⟨0+0⟩⋅0⟩<1 → 1=1))
(1=1 → (¬⟨⟨0+0⟩⋅1⟩<0 → 1=1))
(1=1 → (¬⟨⟨0+0⟩⋅1⟩<1 → 1=1))
(1=1 → (¬⟨⟨0+1⟩⋅0⟩<0 → 1=1))
(1=1 → (¬⟨⟨0+1⟩⋅0⟩<1 → 1=1))
(1=1 → (¬⟨⟨0+1⟩⋅1⟩<0 → 1=1))
(1=1 → (¬⟨⟨0+1⟩⋅1⟩<1 → 1=1))
(1=1 → (¬⟨⟨1+0⟩⋅0⟩<0 → 1=1))
(1=1 → (¬⟨⟨1+0⟩⋅0⟩<1 → 1=1))
(1=1 → (¬⟨⟨1+0⟩⋅1⟩<0 → 1=1))
(1=1 → (¬⟨⟨1+0⟩⋅1⟩<1 → 1=1))
(1=1 → (¬⟨⟨1+1⟩⋅0⟩<0 → 1=1))
(1=1 → (¬⟨⟨1+1⟩⋅0⟩<1 → 1=1))
(1=1 → (¬⟨⟨1+1⟩⋅1⟩<0 → 1=1))
(1=1 → (¬⟨⟨1+1⟩⋅1⟩<1 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩⋅0⟩<0 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩⋅0⟩<1 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩⋅1⟩<0 → 1=1))
(1=1 → (¬⟨⟨0⋅0⟩⋅1⟩<1 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩⋅0⟩<0 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩⋅0⟩<1 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩⋅1⟩<0 → 1=1))
(1=1 → (¬⟨⟨0⋅1⟩⋅1⟩<1 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩⋅0⟩<0 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩⋅0⟩<1 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩⋅1⟩<0 → 1=1))
(1=1 → (¬⟨⟨1⋅0⟩⋅1⟩<1 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩⋅0⟩<0 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩⋅0⟩<1 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩⋅1⟩<0 → 1=1))
(1=1 → (¬⟨⟨1⋅1⟩⋅1⟩<1 → 1=1))
(1=1 → (¬¬¬0=⟨0+0⟩ → 1=1))
(1=1 → (¬¬¬0=⟨0+1⟩ → 1=1))
(1=1 → (¬¬¬0=⟨1+0⟩ → 1=1))
(1=1 → (¬¬¬0=⟨1+1⟩ → 1=1))
(1=1 → (¬¬¬0=⟨0⋅0⟩ → 1=1))
(1=1 → (¬¬¬0=⟨0⋅1⟩ → 1=1))
(1=1 → (¬¬¬0=⟨1⋅0⟩ → 1=1))
(1=1 → (¬¬¬0=⟨1⋅1⟩ → 1=1))
(1=1 → (¬¬¬1=⟨0+0⟩ → 1=1))
(1=1 → (¬¬¬1=⟨0+1⟩ → 1=1))
(1=1 → (¬¬¬1=⟨1+0⟩ → 1=1))
(1=1 → (¬¬¬1=⟨1+1⟩ → 1=1))
(1=1 → (¬¬¬1=⟨0⋅0⟩ → 1=1))
(1=1 → (¬¬¬1=⟨0⋅1⟩ → 1=1))
(1=1 → (¬¬¬1=⟨1⋅0⟩ → 1=1))
(1=1 → (¬¬¬1=⟨1⋅1⟩ → 1=1))
(1=1 → (¬¬¬⟨0+0⟩=0 → 1=1))
(1=1 → (¬¬¬⟨0+0⟩=1 → 1=1))
(1=1 → (¬¬¬⟨0+1⟩=0 → 1=1))
(1=1 → (¬¬¬⟨0+1⟩=1 → 1=1))
(1=1 → (¬¬¬⟨1+0⟩=0 → 1=1))
(1=1 → (¬¬¬⟨1+0⟩=1 → 1=1))
(1=1 → (¬¬¬⟨1+1⟩=0 → 1=1))
(1=1 → (¬¬¬⟨1+1⟩=1 → 1=1))
(1=1 → (¬¬¬⟨0⋅0⟩=0 → 1=1))
(1=1 → (¬¬¬⟨0⋅0⟩=1 → 1=1))
(1=1 → (¬¬¬⟨0⋅1⟩=0 → 1=1))
(1=1 → (¬¬¬⟨0⋅1⟩=1 → 1=1))
(1=1 → (¬¬¬⟨1⋅0⟩=0 → 1=1))
(1=1 → (¬¬¬⟨1⋅0⟩=1 → 1=1))
(1=1 → (¬¬¬⟨1⋅1⟩=0 → 1=1))
(1=1 → (¬¬¬⟨1⋅1⟩=1 → 1=1))
(1=1 → (¬¬¬0<⟨0+0⟩ → 1=1))
(1=1 → (¬¬¬0<⟨0+1⟩ → 1=1))
(1=1 → (¬¬¬0<⟨1+0⟩ → 1=1))
(1=1 → (¬¬¬0<⟨1+1⟩ → 1=1))
(1=1 → (¬¬¬0<⟨0⋅0⟩ → 1=1))
(1=1 → (¬¬¬0<⟨0⋅1⟩ → 1=1))
(1=1 → (¬¬¬0<⟨1⋅0⟩ → 1=1))
(1=1 → (¬¬¬0<⟨1⋅1⟩ → 1=1))
(1=1 → (¬¬¬1<⟨0+0⟩ → 1=1))
(1=1 → (¬¬¬1<⟨0+1⟩ → 1=1))
(1=1 → (¬¬¬1<⟨1+0⟩ → 1=1))
(1=1 → (¬¬¬1<⟨1+1⟩ → 1=1))
(1=1 → (¬¬¬1<⟨0⋅0⟩ → 1=1))
(1=1 → (¬¬¬1<⟨0⋅1⟩ → 1=1))
(1=1 → (¬¬¬1<⟨1⋅0⟩ → 1=1))
(1=1 → (¬¬¬1<⟨1⋅1⟩ → 1=1))
(1=1 → (¬¬¬⟨0+0⟩<0 → 1=1))
(1=1 → (¬¬¬⟨0+0⟩<1 → 1=1))
(1=1 → (¬¬¬⟨0+1⟩<0 → 1=1))
(1=1 → (¬¬¬⟨0+1⟩<1 → 1=1))
(1=1 → (¬¬¬⟨1+0⟩<0 → 1=1))
(1=1 → (¬¬¬⟨1+0⟩<1 → 1=1))
(1=1 → (¬¬¬⟨1+1⟩<0 → 1=1))
(1=1 → (¬¬¬⟨1+1⟩<1 → 1=1))
(1=1 → (¬¬¬⟨0⋅0⟩<0 → 1=1))
(1=1 → (¬¬¬⟨0⋅0⟩<1 → 1=1))
(1=1 → (¬¬¬⟨0⋅1⟩<0 → 1=1))
(1=1 → (¬¬¬⟨0⋅1⟩<1 → 1=1))
(1=1 → (¬¬¬⟨1⋅0⟩<0 → 1=1))
(1=1 → (¬¬¬⟨1⋅0⟩<1 → 1=1))
(1=1 → (¬¬¬⟨1⋅1⟩<0 → 1=1))
(1=1 → (¬¬¬⟨1⋅1⟩<1 → 1=1))
(1=1 → (¬¬¬¬¬0=0 → 1=1))
(1=1 → (¬¬¬¬¬0=1 → 1=1))
(1=1 → (¬¬¬¬¬1=0 → 1=1))
(1=1 → (¬¬¬¬¬1=1 → 1=1))
(1=1 → (¬¬¬¬¬0<0 → 1=1))
(1=1 → (¬¬¬¬¬0<1 → 1=1))
(1=1 → (¬¬¬¬¬1<0 → 1=1))
(1=1 → (¬¬¬¬¬1<1 → 1=1))
(1=1 → (¬¬¬¬∀x. 0=x → 1=1))
(1=1 → (¬¬¬¬∀x. 1=x → 1=1))
(1=1 → (¬¬¬¬∀x. x=0 → 1=1))
(1=1 → (¬¬¬¬∀x. x=1 → 1=1))
(1=1 → (¬¬¬¬∀x. x=x → 1=1))
(1=1 → (¬¬¬¬∀x. x=x → 1=1))
(1=1 → (¬¬¬¬∀x. 0<x → 1=1))
(1=1 → (¬¬¬¬∀x. 1<x → 1=1))
(1=1 → (¬¬¬¬∀x. x<0 → 1=1))
(1=1 → (¬¬¬¬∀x. x<1 → 1=1))
(1=1 → (¬¬¬¬∀x. x<x → 1=1))
(1=1 → (¬¬¬¬∀x. x<x → 1=1))
(1=1 → (¬¬¬∀y. 0=y → 1=1))
(1=1 → (¬¬¬∀y. 1=y → 1=1))
(1=1 → (¬¬¬∀y. y=0 → 1=1))
(1=1 → (¬¬¬∀y. y=1 → 1=1))
(1=1 → (¬¬¬∀y. 0<y → 1=1))
(1=1 → (¬¬¬∀y. 1<y → 1=1))
(1=1 → (¬¬¬∀y. y<0 → 1=1))
(1=1 → (¬¬¬∀y. y<1 → 1=1))
(1=1 → (¬¬¬∀x. ¬0=x → 1=1))
(1=1 → (¬¬¬∀x. ¬1=x → 1=1))
(1=1 → (¬¬¬∀x. ¬x=0 → 1=1))
(1=1 → (¬¬¬∀x. ¬x=1 → 1=1))
(1=1 → (¬¬¬∀x. ¬x=x → 1=1))
(1=1 → (¬¬¬∀x. ¬x=x → 1=1))
(1=1 → (¬¬¬∀x. ¬0<x → 1=1))
(1=1 → (¬¬¬∀x. ¬1<x → 1=1))
(1=1 → (¬¬¬∀x. ¬x<0 → 1=1))
(1=1 → (¬¬¬∀x. ¬x<1 → 1=1))
(1=1 → (¬¬¬∀x. ¬x<x → 1=1))
(1=1 → (¬¬¬∀x. ¬x<x → 1=1))
(1=1 → (¬¬∀z. 0=z → 1=1))
(1=1 → (¬¬∀x. 0=⟨0+x⟩ → 1=1))
(1=1 → (¬¬∀x. 0=⟨1+x⟩ → 1=1))
(1=1 → (¬¬∀x. 0=⟨x+0⟩ → 1=1))
(1=1 → (¬¬∀x. 0=⟨x+1⟩ → 1=1))
(1=1 → (¬¬∀x. 0=⟨x+x⟩ → 1=1))
(1=1 → (¬¬∀x. 0=⟨x+x⟩ → 1=1))
(1=1 → (¬¬∀x. 0=⟨0⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. 0=⟨1⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. 0=⟨x⋅0⟩ → 1=1))
(1=1 → (¬¬∀x. 0=⟨x⋅1⟩ → 1=1))
(1=1 → (¬¬∀x. 0=⟨x⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. 0=⟨x⋅x⟩ → 1=1))
(1=1 → (¬¬∀z. 1=z → 1=1))
(1=1 → (¬¬∀x. 1=⟨0+x⟩ → 1=1))
(1=1 → (¬¬∀x. 1=⟨1+x⟩ → 1=1))
(1=1 → (¬¬∀x. 1=⟨x+0⟩ → 1=1))
(1=1 → (¬¬∀x. 1=⟨x+1⟩ → 1=1))
(1=1 → (¬¬∀x. 1=⟨x+x⟩ → 1=1))
(1=1 → (¬¬∀x. 1=⟨x+x⟩ → 1=1))
(1=1 → (¬¬∀x. 1=⟨0⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. 1=⟨1⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. 1=⟨x⋅0⟩ → 1=1))
(1=1 → (¬¬∀x. 1=⟨x⋅1⟩ → 1=1))
(1=1 → (¬¬∀x. 1=⟨x⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. 1=⟨x⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨0+0⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨0+1⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨0+x⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨0+x⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨1+0⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨1+1⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨1+x⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨1+x⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨x+0⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨x+0⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨x+1⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨x+1⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨x+x⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨x+x⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨x+x⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨0⋅0⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨0⋅1⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨0⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨0⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨1⋅0⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨1⋅1⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨1⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨1⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨x⋅0⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨x⋅0⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨x⋅1⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨x⋅1⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨x⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨x⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. x=⟨x⋅x⟩ → 1=1))
(1=1 → (¬¬∀y. y=y → 1=1))
(1=1 → (¬¬∀y. y=y → 1=1))
(1=1 → (¬¬∀z. z=0 → 1=1))
(1=1 → (¬¬∀z. z=1 → 1=1))
(1=1 → (¬¬∀x. ⟨0+0⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨0+1⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨0+x⟩=0 → 1=1))
(1=1 → (¬¬∀x. ⟨0+x⟩=1 → 1=1))
(1=1 → (¬¬∀x. ⟨0+x⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨0+x⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨1+0⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨1+1⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨1+x⟩=0 → 1=1))
(1=1 → (¬¬∀x. ⟨1+x⟩=1 → 1=1))
(1=1 → (¬¬∀x. ⟨1+x⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨1+x⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨x+0⟩=0 → 1=1))
(1=1 → (¬¬∀x. ⟨x+0⟩=1 → 1=1))
(1=1 → (¬¬∀x. ⟨x+0⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨x+0⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨x+1⟩=0 → 1=1))
(1=1 → (¬¬∀x. ⟨x+1⟩=1 → 1=1))
(1=1 → (¬¬∀x. ⟨x+1⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨x+1⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨x+x⟩=0 → 1=1))
(1=1 → (¬¬∀x. ⟨x+x⟩=0 → 1=1))
(1=1 → (¬¬∀x. ⟨x+x⟩=1 → 1=1))
(1=1 → (¬¬∀x. ⟨x+x⟩=1 → 1=1))
(1=1 → (¬¬∀x. ⟨x+x⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨x+x⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨x+x⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨0⋅0⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨0⋅1⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨0⋅x⟩=0 → 1=1))
(1=1 → (¬¬∀x. ⟨0⋅x⟩=1 → 1=1))
(1=1 → (¬¬∀x. ⟨0⋅x⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨0⋅x⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨1⋅0⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨1⋅1⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨1⋅x⟩=0 → 1=1))
(1=1 → (¬¬∀x. ⟨1⋅x⟩=1 → 1=1))
(1=1 → (¬¬∀x. ⟨1⋅x⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨1⋅x⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅0⟩=0 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅0⟩=1 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅0⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅0⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅1⟩=0 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅1⟩=1 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅1⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅1⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅x⟩=0 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅x⟩=0 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅x⟩=1 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅x⟩=1 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅x⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅x⟩=x → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅x⟩=x → 1=1))
(1=1 → (¬¬∀z. 0<z → 1=1))
(1=1 → (¬¬∀x. 0<⟨0+x⟩ → 1=1))
(1=1 → (¬¬∀x. 0<⟨1+x⟩ → 1=1))
(1=1 → (¬¬∀x. 0<⟨x+0⟩ → 1=1))
(1=1 → (¬¬∀x. 0<⟨x+1⟩ → 1=1))
(1=1 → (¬¬∀x. 0<⟨x+x⟩ → 1=1))
(1=1 → (¬¬∀x. 0<⟨x+x⟩ → 1=1))
(1=1 → (¬¬∀x. 0<⟨0⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. 0<⟨1⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. 0<⟨x⋅0⟩ → 1=1))
(1=1 → (¬¬∀x. 0<⟨x⋅1⟩ → 1=1))
(1=1 → (¬¬∀x. 0<⟨x⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. 0<⟨x⋅x⟩ → 1=1))
(1=1 → (¬¬∀z. 1<z → 1=1))
(1=1 → (¬¬∀x. 1<⟨0+x⟩ → 1=1))
(1=1 → (¬¬∀x. 1<⟨1+x⟩ → 1=1))
(1=1 → (¬¬∀x. 1<⟨x+0⟩ → 1=1))
(1=1 → (¬¬∀x. 1<⟨x+1⟩ → 1=1))
(1=1 → (¬¬∀x. 1<⟨x+x⟩ → 1=1))
(1=1 → (¬¬∀x. 1<⟨x+x⟩ → 1=1))
(1=1 → (¬¬∀x. 1<⟨0⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. 1<⟨1⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. 1<⟨x⋅0⟩ → 1=1))
(1=1 → (¬¬∀x. 1<⟨x⋅1⟩ → 1=1))
(1=1 → (¬¬∀x. 1<⟨x⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. 1<⟨x⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨0+0⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨0+1⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨0+x⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨0+x⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨1+0⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨1+1⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨1+x⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨1+x⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨x+0⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨x+0⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨x+1⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨x+1⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨x+x⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨x+x⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨x+x⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨0⋅0⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨0⋅1⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨0⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨0⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨1⋅0⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨1⋅1⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨1⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨1⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨x⋅0⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨x⋅0⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨x⋅1⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨x⋅1⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨x⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨x⋅x⟩ → 1=1))
(1=1 → (¬¬∀x. x<⟨x⋅x⟩ → 1=1))
(1=1 → (¬¬∀y. y<y → 1=1))
(1=1 → (¬¬∀y. y<y → 1=1))
(1=1 → (¬¬∀z. z<0 → 1=1))
(1=1 → (¬¬∀z. z<1 → 1=1))
(1=1 → (¬¬∀x. ⟨0+0⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨0+1⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨0+x⟩<0 → 1=1))
(1=1 → (¬¬∀x. ⟨0+x⟩<1 → 1=1))
(1=1 → (¬¬∀x. ⟨0+x⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨0+x⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨1+0⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨1+1⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨1+x⟩<0 → 1=1))
(1=1 → (¬¬∀x. ⟨1+x⟩<1 → 1=1))
(1=1 → (¬¬∀x. ⟨1+x⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨1+x⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨x+0⟩<0 → 1=1))
(1=1 → (¬¬∀x. ⟨x+0⟩<1 → 1=1))
(1=1 → (¬¬∀x. ⟨x+0⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨x+0⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨x+1⟩<0 → 1=1))
(1=1 → (¬¬∀x. ⟨x+1⟩<1 → 1=1))
(1=1 → (¬¬∀x. ⟨x+1⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨x+1⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨x+x⟩<0 → 1=1))
(1=1 → (¬¬∀x. ⟨x+x⟩<0 → 1=1))
(1=1 → (¬¬∀x. ⟨x+x⟩<1 → 1=1))
(1=1 → (¬¬∀x. ⟨x+x⟩<1 → 1=1))
(1=1 → (¬¬∀x. ⟨x+x⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨x+x⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨x+x⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨0⋅0⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨0⋅1⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨0⋅x⟩<0 → 1=1))
(1=1 → (¬¬∀x. ⟨0⋅x⟩<1 → 1=1))
(1=1 → (¬¬∀x. ⟨0⋅x⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨0⋅x⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨1⋅0⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨1⋅1⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨1⋅x⟩<0 → 1=1))
(1=1 → (¬¬∀x. ⟨1⋅x⟩<1 → 1=1))
(1=1 → (¬¬∀x. ⟨1⋅x⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨1⋅x⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅0⟩<0 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅0⟩<1 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅0⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅0⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅1⟩<0 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅1⟩<1 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅1⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅1⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅x⟩<0 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅x⟩<0 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅x⟩<1 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅x⟩<1 → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅x⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅x⟩<x → 1=1))
(1=1 → (¬¬∀x. ⟨x⋅x⟩<x → 1=1))
(1=1 → (¬¬∀y. ¬0=y → 1=1))
(1=1 → (¬¬∀y. ¬1=y → 1=1))
(1=1 → (¬¬∀y. ¬y=0 → 1=1))
(1=1 → (¬¬∀y. ¬y=1 → 1=1))
(1=1 → (¬¬∀y. ¬0<y → 1=1))
(1=1 → (¬¬∀y. ¬1<y → 1=1))
(1=1 → (¬¬∀y. ¬y<0 → 1=1))
(1=1 → (¬¬∀y. ¬y<1 → 1=1))
(1=1 → (¬¬∀x. ¬¬0=x → 1=1))
(1=1 → (¬¬∀x. ¬¬1=x → 1=1))
(1=1 → (¬¬∀x. ¬¬x=0 → 1=1))
(1=1 → (¬¬∀x. ¬¬x=1 → 1=1))
(1=1 → (¬¬∀x. ¬¬x=x → 1=1))
(1=1 → (¬¬∀x. ¬¬x=x → 1=1))
(1=1 → (¬¬∀x. ¬¬0<x → 1=1))
(1=1 → (¬¬∀x. ¬¬1<x → 1=1))
(1=1 → (¬¬∀x. ¬¬x<0 → 1=1))
(1=1 → (¬¬∀x. ¬¬x<1 → 1=1))
(1=1 → (¬¬∀x. ¬¬x<x → 1=1))
(1=1 → (¬¬∀x. ¬¬x<x → 1=1))
(1=1 → (¬¬∀y. ∀x. x=y → 1=1))
(1=1 → (¬¬∀x. ∀y. x=y → 1=1))
(1=1 → (¬¬∀x. ∀y. y=x → 1=1))
(1=1 → (¬¬∀y. ∀x. y=x → 1=1))
(1=1 → (¬¬∀y. ∀x. x<y → 1=1))
(1=1 → (¬¬∀x. ∀y. x<y → 1=1))
(1=1 → (¬¬∀x. ∀y. y<x → 1=1))
(1=1 → (¬¬∀y. ∀x. y<x → 1=1))
(1=1 → (¬∀x3. 0=x3 → 1=1))
(1=1 → (¬∀y. 0=⟨0+y⟩ → 1=1))
(1=1 → (¬∀y. 0=⟨1+y⟩ → 1=1))
(1=1 → (¬∀y. 0=⟨y+0⟩ → 1=1))
(1=1 → (¬∀y. 0=⟨y+1⟩ → 1=1))
(1=1 → (¬∀y. 0=⟨0⋅y⟩ → 1=1))
(1=1 → (¬∀y. 0=⟨1⋅y⟩ → 1=1))
(1=1 → (¬∀y. 0=⟨y⋅0⟩ → 1=1))
(1=1 → (¬∀y. 0=⟨y⋅1⟩ → 1=1))
(1=1 → (¬∀x3. 1=x3 → 1=1))
(1=1 → (¬∀y. 1=⟨0+y⟩ → 1=1))
(1=1 → (¬∀y. 1=⟨1+y⟩ → 1=1))
(1=1 → (¬∀y. 1=⟨y+0⟩ → 1=1))
(1=1 → (¬∀y. 1=⟨y+1⟩ → 1=1))
(1=1 → (¬∀y. 1=⟨0⋅y⟩ → 1=1))
(1=1 → (¬∀y. 1=⟨1⋅y⟩ → 1=1))
(1=1 → (¬∀y. 1=⟨y⋅0⟩ → 1=1))
(1=1 → (¬∀y. 1=⟨y⋅1⟩ → 1=1))
(1=1 → (¬∀y. y=⟨0+0⟩ → 1=1))
(1=1 → (¬∀y. y=⟨0+1⟩ → 1=1))
(1=1 → (¬∀y. y=⟨1+0⟩ → 1=1))
(1=1 → (¬∀y. y=⟨1+1⟩ → 1=1))
(1=1 → (¬∀y. y=⟨0⋅0⟩ → 1=1))
(1=1 → (¬∀y. y=⟨0⋅1⟩ → 1=1))
(1=1 → (¬∀y. y=⟨1⋅0⟩ → 1=1))
(1=1 → (¬∀y. y=⟨1⋅1⟩ → 1=1))
(1=1 → (¬∀y. ⟨0+0⟩=y → 1=1))
(1=1 → (¬∀y. ⟨0+1⟩=y → 1=1))
(1=1 → (¬∀y. ⟨1+0⟩=y → 1=1))
(1=1 → (¬∀y. ⟨1+1⟩=y → 1=1))
(1=1 → (¬∀y. ⟨0⋅0⟩=y → 1=1))
(1=1 → (¬∀y. ⟨0⋅1⟩=y → 1=1))
(1=1 → (¬∀y. ⟨1⋅0⟩=y → 1=1))
(1=1 → (¬∀y. ⟨1⋅1⟩=y → 1=1))
(1=1 → (¬∀x3. x3=0 → 1=1))
(1=1 → (¬∀x3. x3=1 → 1=1))
(1=1 → (¬∀y. ⟨0+y⟩=0 → 1=1))
(1=1 → (¬∀y. ⟨0+y⟩=1 → 1=1))
(1=1 → (¬∀y. ⟨1+y⟩=0 → 1=1))
(1=1 → (¬∀y. ⟨1+y⟩=1 → 1=1))
(1=1 → (¬∀y. ⟨y+0⟩=0 → 1=1))
(1=1 → (¬∀y. ⟨y+0⟩=1 → 1=1))
(1=1 → (¬∀y. ⟨y+1⟩=0 → 1=1))
(1=1 → (¬∀y. ⟨y+1⟩=1 → 1=1))
(1=1 → (¬∀y. ⟨0⋅y⟩=0 → 1=1))
(1=1 → (¬∀y. ⟨0⋅y⟩=1 → 1=1))
(1=1 → (¬∀y. ⟨1⋅y⟩=0 → 1=1))
(1=1 → (¬∀y. ⟨1⋅y⟩=1 → 1=1))
(1=1 → (¬∀y. ⟨y⋅0⟩=0 → 1=1))
(1=1 → (¬∀y. ⟨y⋅0⟩=1 → 1=1))
(1=1 → (¬∀y. ⟨y⋅1⟩=0 → 1=1))
(1=1 → (¬∀y. ⟨y⋅1⟩=1 → 1=1))
(1=1 → (¬∀x3. 0<x3 → 1=1))
(1=1 → (¬∀y. 0<⟨0+y⟩ → 1=1))
(1=1 → (¬∀y. 0<⟨1+y⟩ → 1=1))
(1=1 → (¬∀y. 0<⟨y+0⟩ → 1=1))
(1=1 → (¬∀y. 0<⟨y+1⟩ → 1=1))
(1=1 → (¬∀y. 0<⟨0⋅y⟩ → 1=1))
(1=1 → (¬∀y. 0<⟨1⋅y⟩ → 1=1))
(1=1 → (¬∀y. 0<⟨y⋅0⟩ → 1=1))
(1=1 → (¬∀y. 0<⟨y⋅1⟩ → 1=1))
(1=1 → (¬∀x3. 1<x3 → 1=1))
(1=1 → (¬∀y. 1<⟨0+y⟩ → 1=1))
(1=1 → (¬∀y. 1<⟨1+y⟩ → 1=1))
(1=1 → (¬∀y. 1<⟨y+0⟩ → 1=1))
(1=1 → (¬∀y. 1<⟨y+1⟩ → 1=1))
(1=1 → (¬∀y. 1<⟨0⋅y⟩ → 1=1))
(1=1 → (¬∀y. 1<⟨1⋅y⟩ → 1=1))
(1=1 → (¬∀y. 1<⟨y⋅0⟩ → 1=1))
(1=1 → (¬∀y. 1<⟨y⋅1⟩ → 1=1))
(1=1 → (¬∀y. y<⟨0+0⟩ → 1=1))
(1=1 → (¬∀y. y<⟨0+1⟩ → 1=1))
(1=1 → (¬∀y. y<⟨1+0⟩ → 1=1))
(1=1 → (¬∀y. y<⟨1+1⟩ → 1=1))
(1=1 → (¬∀y. y<⟨0⋅0⟩ → 1=1))
(1=1 → (¬∀y. y<⟨0⋅1⟩ → 1=1))
(1=1 → (¬∀y. y<⟨1⋅0⟩ → 1=1))
(1=1 → (¬∀y. y<⟨1⋅1⟩ → 1=1))
(1=1 → (¬∀y. ⟨0+0⟩<y → 1=1))
(1=1 → (¬∀y. ⟨0+1⟩<y → 1=1))
(1=1 → (¬∀y. ⟨1+0⟩<y → 1=1))
(1=1 → (¬∀y. ⟨1+1⟩<y → 1=1))
(1=1 → (¬∀y. ⟨0⋅0⟩<y → 1=1))
(1=1 → (¬∀y. ⟨0⋅1⟩<y → 1=1))
(1=1 → (¬∀y. ⟨1⋅0⟩<y → 1=1))
(1=1 → (¬∀y. ⟨1⋅1⟩<y → 1=1))
(1=1 → (¬∀x3. x3<0 → 1=1))
(1=1 → (¬∀x3. x3<1 → 1=1))
(1=1 → (¬∀y. ⟨0+y⟩<0 → 1=1))
(1=1 → (¬∀y. ⟨0+y⟩<1 → 1=1))
(1=1 → (¬∀y. ⟨1+y⟩<0 → 1=1))
(1=1 → (¬∀y. ⟨1+y⟩<1 → 1=1))
(1=1 → (¬∀y. ⟨y+0⟩<0 → 1=1))
(1=1 → (¬∀y. ⟨y+0⟩<1 → 1=1))
(1=1 → (¬∀y. ⟨y+1⟩<0 → 1=1))
(1=1 → (¬∀y. ⟨y+1⟩<1 → 1=1))
(1=1 → (¬∀y. ⟨0⋅y⟩<0 → 1=1))
(1=1 → (¬∀y. ⟨0⋅y⟩<1 → 1=1))
(1=1 → (¬∀y. ⟨1⋅y⟩<0 → 1=1))
(1=1 → (¬∀y. ⟨1⋅y⟩<1 → 1=1))
(1=1 → (¬∀y. ⟨y⋅0⟩<0 → 1=1))
(1=1 → (¬∀y. ⟨y⋅0⟩<1 → 1=1))
(1=1 → (¬∀y. ⟨y⋅1⟩<0 → 1=1))
(1=1 → (¬∀y. ⟨y⋅1⟩<1 → 1=1))
(1=1 → (¬∀z. ¬0=z → 1=1))
(1=1 → (¬∀x. ¬0=⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. ¬0=⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. ¬0=⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. ¬0=⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. ¬0=⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. ¬0=⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. ¬0=⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬0=⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬0=⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. ¬0=⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. ¬0=⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬0=⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀z. ¬1=z → 1=1))
(1=1 → (¬∀x. ¬1=⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. ¬1=⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. ¬1=⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. ¬1=⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. ¬1=⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. ¬1=⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. ¬1=⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬1=⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬1=⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. ¬1=⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. ¬1=⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬1=⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨0+0⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨0+1⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨1+0⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨1+1⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨0⋅0⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨0⋅1⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨1⋅0⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨1⋅1⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬x=⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀y. ¬y=y → 1=1))
(1=1 → (¬∀y. ¬y=y → 1=1))
(1=1 → (¬∀z. ¬z=0 → 1=1))
(1=1 → (¬∀z. ¬z=1 → 1=1))
(1=1 → (¬∀x. ¬⟨0+0⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨0+1⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨0+x⟩=0 → 1=1))
(1=1 → (¬∀x. ¬⟨0+x⟩=1 → 1=1))
(1=1 → (¬∀x. ¬⟨0+x⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨0+x⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨1+0⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨1+1⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨1+x⟩=0 → 1=1))
(1=1 → (¬∀x. ¬⟨1+x⟩=1 → 1=1))
(1=1 → (¬∀x. ¬⟨1+x⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨1+x⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨x+0⟩=0 → 1=1))
(1=1 → (¬∀x. ¬⟨x+0⟩=1 → 1=1))
(1=1 → (¬∀x. ¬⟨x+0⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨x+0⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨x+1⟩=0 → 1=1))
(1=1 → (¬∀x. ¬⟨x+1⟩=1 → 1=1))
(1=1 → (¬∀x. ¬⟨x+1⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨x+1⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨x+x⟩=0 → 1=1))
(1=1 → (¬∀x. ¬⟨x+x⟩=0 → 1=1))
(1=1 → (¬∀x. ¬⟨x+x⟩=1 → 1=1))
(1=1 → (¬∀x. ¬⟨x+x⟩=1 → 1=1))
(1=1 → (¬∀x. ¬⟨x+x⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨x+x⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨x+x⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨0⋅0⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨0⋅1⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨0⋅x⟩=0 → 1=1))
(1=1 → (¬∀x. ¬⟨0⋅x⟩=1 → 1=1))
(1=1 → (¬∀x. ¬⟨0⋅x⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨0⋅x⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨1⋅0⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨1⋅1⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨1⋅x⟩=0 → 1=1))
(1=1 → (¬∀x. ¬⟨1⋅x⟩=1 → 1=1))
(1=1 → (¬∀x. ¬⟨1⋅x⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨1⋅x⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅0⟩=0 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅0⟩=1 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅0⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅0⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅1⟩=0 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅1⟩=1 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅1⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅1⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅x⟩=0 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅x⟩=0 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅x⟩=1 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅x⟩=1 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅x⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅x⟩=x → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅x⟩=x → 1=1))
(1=1 → (¬∀z. ¬0<z → 1=1))
(1=1 → (¬∀x. ¬0<⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. ¬0<⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. ¬0<⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. ¬0<⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. ¬0<⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. ¬0<⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. ¬0<⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬0<⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬0<⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. ¬0<⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. ¬0<⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬0<⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀z. ¬1<z → 1=1))
(1=1 → (¬∀x. ¬1<⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. ¬1<⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. ¬1<⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. ¬1<⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. ¬1<⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. ¬1<⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. ¬1<⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬1<⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬1<⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. ¬1<⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. ¬1<⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬1<⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨0+0⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨0+1⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨0+x⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨1+0⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨1+1⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨1+x⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨x+0⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨x+1⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨x+x⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨0⋅0⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨0⋅1⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨0⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨1⋅0⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨1⋅1⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨1⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨x⋅0⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨x⋅1⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀x. ¬x<⟨x⋅x⟩ → 1=1))
(1=1 → (¬∀y. ¬y<y → 1=1))
(1=1 → (¬∀y. ¬y<y → 1=1))
(1=1 → (¬∀z. ¬z<0 → 1=1))
(1=1 → (¬∀z. ¬z<1 → 1=1))
(1=1 → (¬∀x. ¬⟨0+0⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨0+1⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨0+x⟩<0 → 1=1))
(1=1 → (¬∀x. ¬⟨0+x⟩<1 → 1=1))
(1=1 → (¬∀x. ¬⟨0+x⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨0+x⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨1+0⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨1+1⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨1+x⟩<0 → 1=1))
(1=1 → (¬∀x. ¬⟨1+x⟩<1 → 1=1))
(1=1 → (¬∀x. ¬⟨1+x⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨1+x⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨x+0⟩<0 → 1=1))
(1=1 → (¬∀x. ¬⟨x+0⟩<1 → 1=1))
(1=1 → (¬∀x. ¬⟨x+0⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨x+0⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨x+1⟩<0 → 1=1))
(1=1 → (¬∀x. ¬⟨x+1⟩<1 → 1=1))
(1=1 → (¬∀x. ¬⟨x+1⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨x+1⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨x+x⟩<0 → 1=1))
(1=1 → (¬∀x. ¬⟨x+x⟩<0 → 1=1))
(1=1 → (¬∀x. ¬⟨x+x⟩<1 → 1=1))
(1=1 → (¬∀x. ¬⟨x+x⟩<1 → 1=1))
(1=1 → (¬∀x. ¬⟨x+x⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨x+x⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨x+x⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨0⋅0⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨0⋅1⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨0⋅x⟩<0 → 1=1))
(1=1 → (¬∀x. ¬⟨0⋅x⟩<1 → 1=1))
(1=1 → (¬∀x. ¬⟨0⋅x⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨0⋅x⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨1⋅0⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨1⋅1⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨1⋅x⟩<0 → 1=1))
(1=1 → (¬∀x. ¬⟨1⋅x⟩<1 → 1=1))
(1=1 → (¬∀x. ¬⟨1⋅x⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨1⋅x⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅0⟩<0 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅0⟩<1 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅0⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅0⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅1⟩<0 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅1⟩<1 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅1⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅1⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅x⟩<0 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅x⟩<0 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅x⟩<1 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅x⟩<1 → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅x⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅x⟩<x → 1=1))
(1=1 → (¬∀x. ¬⟨x⋅x⟩<x → 1=1))
(1=1 → (¬∀y. ¬¬0=y → 1=1))
(1=1 → (¬∀y. ¬¬1=y → 1=1))
(1=1 → (¬∀y. ¬¬y=0 → 1=1))
(1=1 → (¬∀y. ¬¬y=1 → 1=1))
(1=1 → (¬∀y. ¬¬0<y → 1=1))
(1=1 → (¬∀y. ¬¬1<y → 1=1))
(1=1 → (¬∀y. ¬¬y<0 → 1=1))
(1=1 → (¬∀y. ¬¬y<1 → 1=1))
(1=1 → (¬∀x. ¬¬¬0=x → 1=1))
(1=1 → (¬∀x. ¬¬¬1=x → 1=1))
(1=1 → (¬∀x. ¬¬¬x=0 → 1=1))
(1=1 → (¬∀x. ¬¬¬x=1 → 1=1))
(1=1 → (¬∀x. ¬¬¬x=x → 1=1))
(1=1 → (¬∀x. ¬¬¬x=x → 1=1))
(1=1 → (¬∀x. ¬¬¬0<x → 1=1))
(1=1 → (¬∀x. ¬¬¬1<x → 1=1))
(1=1 → (¬∀x. ¬¬¬x<0 → 1=1))
(1=1 → (¬∀x. ¬¬¬x<1 → 1=1))
(1=1 → (¬∀x. ¬¬¬x<x → 1=1))
(1=1 → (¬∀x. ¬¬¬x<x → 1=1))
(1=1 → (¬∀y. ¬∀x. x=y → 1=1))
(1=1 → (¬∀x. ¬∀y. x=y → 1=1))
(1=1 → (¬∀x. ¬∀y. y=x → 1=1))
(1=1 → (¬∀y. ¬∀x. y=x → 1=1))
(1=1 → (¬∀y. ¬∀x. x<y → 1=1))
(1=1 → (¬∀x. ¬∀y. x<y → 1=1))
(1=1 → (¬∀x. ¬∀y. y<x → 1=1))
(1=1 → (¬∀y. ¬∀x. y<x → 1=1))
(1=1 → (¬∀z. ∀x. x=z → 1=1))
(1=1 → (¬∀x. ∀z. x=z → 1=1))
(1=1 → (¬∀x. ∀z. z=x → 1=1))
(1=1 → (¬∀z. ∀x. z=x → 1=1))
(1=1 → (¬∀z. ∀x. x<z → 1=1))
(1=1 → (¬∀x. ∀z. x<z → 1=1))
(1=1 → (¬∀x. ∀z. z<x → 1=1))
(1=1 → (¬∀z. ∀x. z<x → 1=1))
(1=1 → (¬∀y. ∀x. ¬x=y → 1=1))
(1=1 → (¬∀x. ∀y. ¬x=y → 1=1))
(1=1 → (¬∀x. ∀y. ¬y=x → 1=1))
(1=1 → (¬∀y. ∀x. ¬y=x → 1=1))
(1=1 → (¬∀y. ∀x. ¬x<y → 1=1))
(1=1 → (¬∀x. ∀y. ¬x<y → 1=1))
(1=1 → (¬∀x. ∀y. ¬y<x → 1=1))
(1=1 → (¬∀y. ∀x. ¬y<x → 1=1))
(1=1 → (¬(0=0 → 0=0) → 1=1))
(1=1 → (¬(0=0 → 0=1) → 1=1))
(1=1 → (¬(0=0 → 1=0) → 1=1))
(1=1 → (¬(0=0 → 1=1) → 1=1))
(1=1 → (¬(0=0 → 0<0) → 1=1))
(1=1 → (¬(0=0 → 0<1) → 1=1))
(1=1 → (¬(0=0 → 1<0) → 1=1))
(1=1 → (¬(0=0 → 1<1) → 1=1))
(1=1 → (¬(0=1 → 0=0) → 1=1))
(1=1 → (¬(0=1 → 0=1) → 1=1))
(1=1 → (¬(0=1 → 1=0) → 1=1))
(1=1 → (¬(0=1 → 1=1) → 1=1))
(1=1 → (¬(0=1 → 0<0) → 1=1))
(1=1 → (¬(0=1 → 0<1) → 1=1))
(1=1 → (¬(0=1 → 1<0) → 1=1))
(1=1 → (¬(0=1 → 1<1) → 1=1))
(1=1 → (¬(1=0 → 0=0) → 1=1))
(1=1 → (¬(1=0 → 0=1) → 1=1))
(1=1 → (¬(1=0 → 1=0) → 1=1))
(1=1 → (¬(1=0 → 1=1) → 1=1))
(1=1 → (¬(1=0 → 0<0) → 1=1))
(1=1 → (¬(1=0 → 0<1) → 1=1))
(1=1 → (¬(1=0 → 1<0) → 1=1))
(1=1 → (¬(1=0 → 1<1) → 1=1))
(1=1 → (¬(1=1 → 0=0) → 1=1))
(1=1 → (¬(1=1 → 0=1) → 1=1))
(1=1 → (¬(1=1 → 1=0) → 1=1))
(1=1 → (¬(1=1 → 1=1) → 1=1))
(1=1 → (¬(1=1 → 0<0) → 1=1))
(1=1 → (¬(1=1 → 0<1) → 1=1))
(1=1 → (¬(1=1 → 1<0) → 1=1))
(1=1 → (¬(1=1 → 1<1) → 1=1))
(1=1 → (¬(0<0 → 0=0) → 1=1))
(1=1 → (¬(0<0 → 0=1) → 1=1))
(1=1 → (¬(0<0 → 1=0) → 1=1))
(1=1 → (¬(0<0 → 1=1) → 1=1))
(1=1 → (¬(0<0 → 0<0) → 1=1))
(1=1 → (¬(0<0 → 0<1) → 1=1))
(1=1 → (¬(0<0 → 1<0) → 1=1))
(1=1 → (¬(0<0 → 1<1) → 1=1))
(1=1 → (¬(0<1 → 0=0) → 1=1))
(1=1 → (¬(0<1 → 0=1) → 1=1))
(1=1 → (¬(0<1 → 1=0) → 1=1))
(1=1 → (¬(0<1 → 1=1) → 1=1))
(1=1 → (¬(0<1 → 0<0) → 1=1))
(1=1 → (¬(0<1 → 0<1) → 1=1))
(1=1 → (¬(0<1 → 1<0) → 1=1))
(1=1 → (¬(0<1 → 1<1) → 1=1))
(1=1 → (¬(1<0 → 0=0) → 1=1))
(1=1 → (¬(1<0 → 0=1) → 1=1))
(1=1 → (¬(1<0 → 1=0) → 1=1))
(1=1 → (¬(1<0 → 1=1) → 1=1))
(1=1 → (¬(1<0 → 0<0) → 1=1))
(1=1 → (¬(1<0 → 0<1) → 1=1))
(1=1 → (¬(1<0 → 1<0) → 1=1))
(1=1 → (¬(1<0 → 1<1) → 1=1))
(1=1 → (¬(1<1 → 0=0) → 1=1))
(1=1 → (¬(1<1 → 0=1) → 1=1))
(1=1 → (¬(1<1 → 1=0) → 1=1))
(1=1 → (¬(1<1 → 1=1) → 1=1))
(1=1 → (¬(1<1 → 0<0) → 1=1))
(1=1 → (¬(1<1 → 0<1) → 1=1))
(1=1 → (¬(1<1 → 1<0) → 1=1))
(1=1 → (¬(1<1 → 1<1) → 1=1))
(1=1 → (∀x4. 0=x4 → 1=1))
(1=1 → (∀z. 0=⟨0+z⟩ → 1=1))
(1=1 → (∀x. 0=⟨0+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀z. 0=⟨1+z⟩ → 1=1))
(1=1 → (∀x. 0=⟨1+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀y. 0=⟨y+y⟩ → 1=1))
(1=1 → (∀y. 0=⟨y+y⟩ → 1=1))
(1=1 → (∀z. 0=⟨z+0⟩ → 1=1))
(1=1 → (∀z. 0=⟨z+1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+0⟩+0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+0⟩+1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+1⟩+0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+1⟩+1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅0⟩+0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅0⟩+1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅1⟩+0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅1⟩+1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀z. 0=⟨0⋅z⟩ → 1=1))
(1=1 → (∀x. 0=⟨0⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀z. 0=⟨1⋅z⟩ → 1=1))
(1=1 → (∀x. 0=⟨1⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀y. 0=⟨y⋅y⟩ → 1=1))
(1=1 → (∀y. 0=⟨y⋅y⟩ → 1=1))
(1=1 → (∀z. 0=⟨z⋅0⟩ → 1=1))
(1=1 → (∀z. 0=⟨z⋅1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x4. 1=x4 → 1=1))
(1=1 → (∀z. 1=⟨0+z⟩ → 1=1))
(1=1 → (∀x. 1=⟨0+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀z. 1=⟨1+z⟩ → 1=1))
(1=1 → (∀x. 1=⟨1+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀y. 1=⟨y+y⟩ → 1=1))
(1=1 → (∀y. 1=⟨y+y⟩ → 1=1))
(1=1 → (∀z. 1=⟨z+0⟩ → 1=1))
(1=1 → (∀z. 1=⟨z+1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+0⟩+0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+0⟩+1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+1⟩+0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+1⟩+1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅0⟩+0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅0⟩+1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅1⟩+0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅1⟩+1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀z. 1=⟨0⋅z⟩ → 1=1))
(1=1 → (∀x. 1=⟨0⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀z. 1=⟨1⋅z⟩ → 1=1))
(1=1 → (∀x. 1=⟨1⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀y. 1=⟨y⋅y⟩ → 1=1))
(1=1 → (∀y. 1=⟨y⋅y⟩ → 1=1))
(1=1 → (∀z. 1=⟨z⋅0⟩ → 1=1))
(1=1 → (∀z. 1=⟨z⋅1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+0⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+0⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+0⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+0⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+1⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+1⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+1⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+1⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+x⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+x⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+x⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+x⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+0⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+0⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+0⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+0⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+1⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+1⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+1⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+1⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+x⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+x⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+x⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+x⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+0⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+0⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+0⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+0⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+0⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+0⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+0⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+1⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+1⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+1⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+1⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+1⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+1⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+1⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅0⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅0⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅1⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅1⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅0⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅0⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅1⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅1⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀y. y=⟨0+y⟩ → 1=1))
(1=1 → (∀y. y=⟨0+y⟩ → 1=1))
(1=1 → (∀y. y=⟨1+y⟩ → 1=1))
(1=1 → (∀y. y=⟨1+y⟩ → 1=1))
(1=1 → (∀y. y=⟨y+0⟩ → 1=1))
(1=1 → (∀y. y=⟨y+0⟩ → 1=1))
(1=1 → (∀y. y=⟨y+1⟩ → 1=1))
(1=1 → (∀y. y=⟨y+1⟩ → 1=1))
(1=1 → (∀y. y=⟨0⋅y⟩ → 1=1))
(1=1 → (∀y. y=⟨0⋅y⟩ → 1=1))
(1=1 → (∀y. y=⟨1⋅y⟩ → 1=1))
(1=1 → (∀y. y=⟨1⋅y⟩ → 1=1))
(1=1 → (∀y. y=⟨y⋅0⟩ → 1=1))
(1=1 → (∀y. y=⟨y⋅0⟩ → 1=1))
(1=1 → (∀y. y=⟨y⋅1⟩ → 1=1))
(1=1 → (∀y. y=⟨y⋅1⟩ → 1=1))
(1=1 → (∀z. z=z → 1=1))
(1=1 → (∀z. z=z → 1=1))
(1=1 → (∀z. z=⟨0+0⟩ → 1=1))
(1=1 → (∀z. z=⟨0+1⟩ → 1=1))
(1=1 → (∀z. z=⟨1+0⟩ → 1=1))
(1=1 → (∀z. z=⟨1+1⟩ → 1=1))
(1=1 → (∀z. z=⟨0⋅0⟩ → 1=1))
(1=1 → (∀z. z=⟨0⋅1⟩ → 1=1))
(1=1 → (∀z. z=⟨1⋅0⟩ → 1=1))
(1=1 → (∀z. z=⟨1⋅1⟩ → 1=1))
(1=1 → (∀z. ⟨0+0⟩=z → 1=1))
(1=1 → (∀x. ⟨0+0⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ⟨0+1⟩=z → 1=1))
(1=1 → (∀x. ⟨0+1⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ⟨1+0⟩=z → 1=1))
(1=1 → (∀x. ⟨1+0⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ⟨1+1⟩=z → 1=1))
(1=1 → (∀x. ⟨1+1⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ⟨0⋅0⟩=z → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ⟨0⋅1⟩=z → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ⟨1⋅0⟩=z → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ⟨1⋅1⟩=z → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1=1))
(1=1 → (∀y. ⟨0+y⟩=y → 1=1))
(1=1 → (∀y. ⟨0+y⟩=y → 1=1))
(1=1 → (∀y. ⟨1+y⟩=y → 1=1))
(1=1 → (∀y. ⟨1+y⟩=y → 1=1))
(1=1 → (∀y. ⟨y+0⟩=y → 1=1))
(1=1 → (∀y. ⟨y+0⟩=y → 1=1))
(1=1 → (∀y. ⟨y+1⟩=y → 1=1))
(1=1 → (∀y. ⟨y+1⟩=y → 1=1))
(1=1 → (∀y. ⟨0⋅y⟩=y → 1=1))
(1=1 → (∀y. ⟨0⋅y⟩=y → 1=1))
(1=1 → (∀y. ⟨1⋅y⟩=y → 1=1))
(1=1 → (∀y. ⟨1⋅y⟩=y → 1=1))
(1=1 → (∀y. ⟨y⋅0⟩=y → 1=1))
(1=1 → (∀y. ⟨y⋅0⟩=y → 1=1))
(1=1 → (∀y. ⟨y⋅1⟩=y → 1=1))
(1=1 → (∀y. ⟨y⋅1⟩=y → 1=1))
(1=1 → (∀x4. x4=0 → 1=1))
(1=1 → (∀x4. x4=1 → 1=1))
(1=1 → (∀z. ⟨0+z⟩=0 → 1=1))
(1=1 → (∀z. ⟨0+z⟩=1 → 1=1))
(1=1 → (∀x. ⟨0+⟨0+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨0+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨0+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0+⟨0+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0+⟨0+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨0+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨1+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨1+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨1+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0+⟨1+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0+⟨1+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨1+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨x+0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨x+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨x+1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨x+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨0⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨0⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨0⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0+⟨0⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨1⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨1⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨1⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0+⟨1⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀z. ⟨1+z⟩=0 → 1=1))
(1=1 → (∀z. ⟨1+z⟩=1 → 1=1))
(1=1 → (∀x. ⟨1+⟨0+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨0+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨0+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1+⟨0+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1+⟨0+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨0+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨1+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨1+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨1+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1+⟨1+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1+⟨1+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨1+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨x+0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨x+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨x+1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨x+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨0⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨0⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨0⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1+⟨0⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨1⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨1⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨1⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1+⟨1⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨0+0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨0+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨0+1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨0+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨0+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨0+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨1+0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨1+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨1+1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨1+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨1+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨1+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀y. ⟨y+y⟩=0 → 1=1))
(1=1 → (∀y. ⟨y+y⟩=0 → 1=1))
(1=1 → (∀y. ⟨y+y⟩=1 → 1=1))
(1=1 → (∀y. ⟨y+y⟩=1 → 1=1))
(1=1 → (∀z. ⟨z+0⟩=0 → 1=1))
(1=1 → (∀z. ⟨z+0⟩=1 → 1=1))
(1=1 → (∀z. ⟨z+1⟩=0 → 1=1))
(1=1 → (∀z. ⟨z+1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1=1))
(1=1 → (∀z. ⟨0⋅z⟩=0 → 1=1))
(1=1 → (∀z. ⟨0⋅z⟩=1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀z. ⟨1⋅z⟩=0 → 1=1))
(1=1 → (∀z. ⟨1⋅z⟩=1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1=1))
(1=1 → (∀y. ⟨y⋅y⟩=0 → 1=1))
(1=1 → (∀y. ⟨y⋅y⟩=0 → 1=1))
(1=1 → (∀y. ⟨y⋅y⟩=1 → 1=1))
(1=1 → (∀y. ⟨y⋅y⟩=1 → 1=1))
(1=1 → (∀z. ⟨z⋅0⟩=0 → 1=1))
(1=1 → (∀z. ⟨z⋅0⟩=1 → 1=1))
(1=1 → (∀z. ⟨z⋅1⟩=0 → 1=1))
(1=1 → (∀z. ⟨z⋅1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1=1))
(1=1 → (∀x4. 0<x4 → 1=1))
(1=1 → (∀z. 0<⟨0+z⟩ → 1=1))
(1=1 → (∀x. 0<⟨0+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀z. 0<⟨1+z⟩ → 1=1))
(1=1 → (∀x. 0<⟨1+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀y. 0<⟨y+y⟩ → 1=1))
(1=1 → (∀y. 0<⟨y+y⟩ → 1=1))
(1=1 → (∀z. 0<⟨z+0⟩ → 1=1))
(1=1 → (∀z. 0<⟨z+1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+0⟩+0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+0⟩+1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+1⟩+0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+1⟩+1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅0⟩+0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅0⟩+1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅1⟩+0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅1⟩+1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀z. 0<⟨0⋅z⟩ → 1=1))
(1=1 → (∀x. 0<⟨0⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀z. 0<⟨1⋅z⟩ → 1=1))
(1=1 → (∀x. 0<⟨1⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀y. 0<⟨y⋅y⟩ → 1=1))
(1=1 → (∀y. 0<⟨y⋅y⟩ → 1=1))
(1=1 → (∀z. 0<⟨z⋅0⟩ → 1=1))
(1=1 → (∀z. 0<⟨z⋅1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x4. 1<x4 → 1=1))
(1=1 → (∀z. 1<⟨0+z⟩ → 1=1))
(1=1 → (∀x. 1<⟨0+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀z. 1<⟨1+z⟩ → 1=1))
(1=1 → (∀x. 1<⟨1+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀y. 1<⟨y+y⟩ → 1=1))
(1=1 → (∀y. 1<⟨y+y⟩ → 1=1))
(1=1 → (∀z. 1<⟨z+0⟩ → 1=1))
(1=1 → (∀z. 1<⟨z+1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+0⟩+0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+0⟩+1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+1⟩+0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+1⟩+1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅0⟩+0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅0⟩+1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅1⟩+0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅1⟩+1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀z. 1<⟨0⋅z⟩ → 1=1))
(1=1 → (∀x. 1<⟨0⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀z. 1<⟨1⋅z⟩ → 1=1))
(1=1 → (∀x. 1<⟨1⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀y. 1<⟨y⋅y⟩ → 1=1))
(1=1 → (∀y. 1<⟨y⋅y⟩ → 1=1))
(1=1 → (∀z. 1<⟨z⋅0⟩ → 1=1))
(1=1 → (∀z. 1<⟨z⋅1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+0⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+0⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+0⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+0⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+1⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+1⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+1⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+1⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+x⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+x⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+x⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+x⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+0⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+0⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+0⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+0⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+1⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+1⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+1⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+1⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+x⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+x⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+x⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+x⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+0⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+0⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+0⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+0⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+0⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+0⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+0⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+1⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+1⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+1⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+1⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+1⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+1⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+1⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅0⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅0⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅1⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅1⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅0⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅0⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅1⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅1⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1=1))
(1=1 → (∀y. y<⟨0+y⟩ → 1=1))
(1=1 → (∀y. y<⟨0+y⟩ → 1=1))
(1=1 → (∀y. y<⟨1+y⟩ → 1=1))
(1=1 → (∀y. y<⟨1+y⟩ → 1=1))
(1=1 → (∀y. y<⟨y+0⟩ → 1=1))
(1=1 → (∀y. y<⟨y+0⟩ → 1=1))
(1=1 → (∀y. y<⟨y+1⟩ → 1=1))
(1=1 → (∀y. y<⟨y+1⟩ → 1=1))
(1=1 → (∀y. y<⟨0⋅y⟩ → 1=1))
(1=1 → (∀y. y<⟨0⋅y⟩ → 1=1))
(1=1 → (∀y. y<⟨1⋅y⟩ → 1=1))
(1=1 → (∀y. y<⟨1⋅y⟩ → 1=1))
(1=1 → (∀y. y<⟨y⋅0⟩ → 1=1))
(1=1 → (∀y. y<⟨y⋅0⟩ → 1=1))
(1=1 → (∀y. y<⟨y⋅1⟩ → 1=1))
(1=1 → (∀y. y<⟨y⋅1⟩ → 1=1))
(1=1 → (∀z. z<z → 1=1))
(1=1 → (∀z. z<z → 1=1))
(1=1 → (∀z. z<⟨0+0⟩ → 1=1))
(1=1 → (∀z. z<⟨0+1⟩ → 1=1))
(1=1 → (∀z. z<⟨1+0⟩ → 1=1))
(1=1 → (∀z. z<⟨1+1⟩ → 1=1))
(1=1 → (∀z. z<⟨0⋅0⟩ → 1=1))
(1=1 → (∀z. z<⟨0⋅1⟩ → 1=1))
(1=1 → (∀z. z<⟨1⋅0⟩ → 1=1))
(1=1 → (∀z. z<⟨1⋅1⟩ → 1=1))
(1=1 → (∀z. ⟨0+0⟩<z → 1=1))
(1=1 → (∀x. ⟨0+0⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ⟨0+1⟩<z → 1=1))
(1=1 → (∀x. ⟨0+1⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ⟨1+0⟩<z → 1=1))
(1=1 → (∀x. ⟨1+0⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ⟨1+1⟩<z → 1=1))
(1=1 → (∀x. ⟨1+1⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ⟨0⋅0⟩<z → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ⟨0⋅1⟩<z → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ⟨1⋅0⟩<z → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ⟨1⋅1⟩<z → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1=1))
(1=1 → (∀y. ⟨0+y⟩<y → 1=1))
(1=1 → (∀y. ⟨0+y⟩<y → 1=1))
(1=1 → (∀y. ⟨1+y⟩<y → 1=1))
(1=1 → (∀y. ⟨1+y⟩<y → 1=1))
(1=1 → (∀y. ⟨y+0⟩<y → 1=1))
(1=1 → (∀y. ⟨y+0⟩<y → 1=1))
(1=1 → (∀y. ⟨y+1⟩<y → 1=1))
(1=1 → (∀y. ⟨y+1⟩<y → 1=1))
(1=1 → (∀y. ⟨0⋅y⟩<y → 1=1))
(1=1 → (∀y. ⟨0⋅y⟩<y → 1=1))
(1=1 → (∀y. ⟨1⋅y⟩<y → 1=1))
(1=1 → (∀y. ⟨1⋅y⟩<y → 1=1))
(1=1 → (∀y. ⟨y⋅0⟩<y → 1=1))
(1=1 → (∀y. ⟨y⋅0⟩<y → 1=1))
(1=1 → (∀y. ⟨y⋅1⟩<y → 1=1))
(1=1 → (∀y. ⟨y⋅1⟩<y → 1=1))
(1=1 → (∀x4. x4<0 → 1=1))
(1=1 → (∀x4. x4<1 → 1=1))
(1=1 → (∀z. ⟨0+z⟩<0 → 1=1))
(1=1 → (∀z. ⟨0+z⟩<1 → 1=1))
(1=1 → (∀x. ⟨0+⟨0+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨0+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨0+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0+⟨0+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0+⟨0+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨0+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨1+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨1+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨1+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0+⟨1+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0+⟨1+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨1+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨x+0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨x+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨x+1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨x+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨0⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨0⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨0⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0+⟨0⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨1⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨1⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨1⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0+⟨1⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀z. ⟨1+z⟩<0 → 1=1))
(1=1 → (∀z. ⟨1+z⟩<1 → 1=1))
(1=1 → (∀x. ⟨1+⟨0+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨0+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨0+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1+⟨0+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1+⟨0+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨0+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨1+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨1+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨1+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1+⟨1+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1+⟨1+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨1+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨x+0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨x+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨x+1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨x+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨0⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨0⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨0⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1+⟨0⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨1⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨1⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨1⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1+⟨1⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨0+0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨0+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨0+1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨0+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨0+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨0+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨1+0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨1+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨1+1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨1+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨1+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨1+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀y. ⟨y+y⟩<0 → 1=1))
(1=1 → (∀y. ⟨y+y⟩<0 → 1=1))
(1=1 → (∀y. ⟨y+y⟩<1 → 1=1))
(1=1 → (∀y. ⟨y+y⟩<1 → 1=1))
(1=1 → (∀z. ⟨z+0⟩<0 → 1=1))
(1=1 → (∀z. ⟨z+0⟩<1 → 1=1))
(1=1 → (∀z. ⟨z+1⟩<0 → 1=1))
(1=1 → (∀z. ⟨z+1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1=1))
(1=1 → (∀z. ⟨0⋅z⟩<0 → 1=1))
(1=1 → (∀z. ⟨0⋅z⟩<1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀z. ⟨1⋅z⟩<0 → 1=1))
(1=1 → (∀z. ⟨1⋅z⟩<1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1=1))
(1=1 → (∀y. ⟨y⋅y⟩<0 → 1=1))
(1=1 → (∀y. ⟨y⋅y⟩<0 → 1=1))
(1=1 → (∀y. ⟨y⋅y⟩<1 → 1=1))
(1=1 → (∀y. ⟨y⋅y⟩<1 → 1=1))
(1=1 → (∀z. ⟨z⋅0⟩<0 → 1=1))
(1=1 → (∀z. ⟨z⋅0⟩<1 → 1=1))
(1=1 → (∀z. ⟨z⋅1⟩<0 → 1=1))
(1=1 → (∀z. ⟨z⋅1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1=1))
(1=1 → (∀x3. ¬0=x3 → 1=1))
(1=1 → (∀y. ¬0=⟨0+y⟩ → 1=1))
(1=1 → (∀y. ¬0=⟨1+y⟩ → 1=1))
(1=1 → (∀y. ¬0=⟨y+0⟩ → 1=1))
(1=1 → (∀y. ¬0=⟨y+1⟩ → 1=1))
(1=1 → (∀y. ¬0=⟨0⋅y⟩ → 1=1))
(1=1 → (∀y. ¬0=⟨1⋅y⟩ → 1=1))
(1=1 → (∀y. ¬0=⟨y⋅0⟩ → 1=1))
(1=1 → (∀y. ¬0=⟨y⋅1⟩ → 1=1))
(1=1 → (∀x3. ¬1=x3 → 1=1))
(1=1 → (∀y. ¬1=⟨0+y⟩ → 1=1))
(1=1 → (∀y. ¬1=⟨1+y⟩ → 1=1))
(1=1 → (∀y. ¬1=⟨y+0⟩ → 1=1))
(1=1 → (∀y. ¬1=⟨y+1⟩ → 1=1))
(1=1 → (∀y. ¬1=⟨0⋅y⟩ → 1=1))
(1=1 → (∀y. ¬1=⟨1⋅y⟩ → 1=1))
(1=1 → (∀y. ¬1=⟨y⋅0⟩ → 1=1))
(1=1 → (∀y. ¬1=⟨y⋅1⟩ → 1=1))
(1=1 → (∀y. ¬y=⟨0+0⟩ → 1=1))
(1=1 → (∀y. ¬y=⟨0+1⟩ → 1=1))
(1=1 → (∀y. ¬y=⟨1+0⟩ → 1=1))
(1=1 → (∀y. ¬y=⟨1+1⟩ → 1=1))
(1=1 → (∀y. ¬y=⟨0⋅0⟩ → 1=1))
(1=1 → (∀y. ¬y=⟨0⋅1⟩ → 1=1))
(1=1 → (∀y. ¬y=⟨1⋅0⟩ → 1=1))
(1=1 → (∀y. ¬y=⟨1⋅1⟩ → 1=1))
(1=1 → (∀y. ¬⟨0+0⟩=y → 1=1))
(1=1 → (∀y. ¬⟨0+1⟩=y → 1=1))
(1=1 → (∀y. ¬⟨1+0⟩=y → 1=1))
(1=1 → (∀y. ¬⟨1+1⟩=y → 1=1))
(1=1 → (∀y. ¬⟨0⋅0⟩=y → 1=1))
(1=1 → (∀y. ¬⟨0⋅1⟩=y → 1=1))
(1=1 → (∀y. ¬⟨1⋅0⟩=y → 1=1))
(1=1 → (∀y. ¬⟨1⋅1⟩=y → 1=1))
(1=1 → (∀x3. ¬x3=0 → 1=1))
(1=1 → (∀x3. ¬x3=1 → 1=1))
(1=1 → (∀y. ¬⟨0+y⟩=0 → 1=1))
(1=1 → (∀y. ¬⟨0+y⟩=1 → 1=1))
(1=1 → (∀y. ¬⟨1+y⟩=0 → 1=1))
(1=1 → (∀y. ¬⟨1+y⟩=1 → 1=1))
(1=1 → (∀y. ¬⟨y+0⟩=0 → 1=1))
(1=1 → (∀y. ¬⟨y+0⟩=1 → 1=1))
(1=1 → (∀y. ¬⟨y+1⟩=0 → 1=1))
(1=1 → (∀y. ¬⟨y+1⟩=1 → 1=1))
(1=1 → (∀y. ¬⟨0⋅y⟩=0 → 1=1))
(1=1 → (∀y. ¬⟨0⋅y⟩=1 → 1=1))
(1=1 → (∀y. ¬⟨1⋅y⟩=0 → 1=1))
(1=1 → (∀y. ¬⟨1⋅y⟩=1 → 1=1))
(1=1 → (∀y. ¬⟨y⋅0⟩=0 → 1=1))
(1=1 → (∀y. ¬⟨y⋅0⟩=1 → 1=1))
(1=1 → (∀y. ¬⟨y⋅1⟩=0 → 1=1))
(1=1 → (∀y. ¬⟨y⋅1⟩=1 → 1=1))
(1=1 → (∀x3. ¬0<x3 → 1=1))
(1=1 → (∀y. ¬0<⟨0+y⟩ → 1=1))
(1=1 → (∀y. ¬0<⟨1+y⟩ → 1=1))
(1=1 → (∀y. ¬0<⟨y+0⟩ → 1=1))
(1=1 → (∀y. ¬0<⟨y+1⟩ → 1=1))
(1=1 → (∀y. ¬0<⟨0⋅y⟩ → 1=1))
(1=1 → (∀y. ¬0<⟨1⋅y⟩ → 1=1))
(1=1 → (∀y. ¬0<⟨y⋅0⟩ → 1=1))
(1=1 → (∀y. ¬0<⟨y⋅1⟩ → 1=1))
(1=1 → (∀x3. ¬1<x3 → 1=1))
(1=1 → (∀y. ¬1<⟨0+y⟩ → 1=1))
(1=1 → (∀y. ¬1<⟨1+y⟩ → 1=1))
(1=1 → (∀y. ¬1<⟨y+0⟩ → 1=1))
(1=1 → (∀y. ¬1<⟨y+1⟩ → 1=1))
(1=1 → (∀y. ¬1<⟨0⋅y⟩ → 1=1))
(1=1 → (∀y. ¬1<⟨1⋅y⟩ → 1=1))
(1=1 → (∀y. ¬1<⟨y⋅0⟩ → 1=1))
(1=1 → (∀y. ¬1<⟨y⋅1⟩ → 1=1))
(1=1 → (∀y. ¬y<⟨0+0⟩ → 1=1))
(1=1 → (∀y. ¬y<⟨0+1⟩ → 1=1))
(1=1 → (∀y. ¬y<⟨1+0⟩ → 1=1))
(1=1 → (∀y. ¬y<⟨1+1⟩ → 1=1))
(1=1 → (∀y. ¬y<⟨0⋅0⟩ → 1=1))
(1=1 → (∀y. ¬y<⟨0⋅1⟩ → 1=1))
(1=1 → (∀y. ¬y<⟨1⋅0⟩ → 1=1))
(1=1 → (∀y. ¬y<⟨1⋅1⟩ → 1=1))
(1=1 → (∀y. ¬⟨0+0⟩<y → 1=1))
(1=1 → (∀y. ¬⟨0+1⟩<y → 1=1))
(1=1 → (∀y. ¬⟨1+0⟩<y → 1=1))
(1=1 → (∀y. ¬⟨1+1⟩<y → 1=1))
(1=1 → (∀y. ¬⟨0⋅0⟩<y → 1=1))
(1=1 → (∀y. ¬⟨0⋅1⟩<y → 1=1))
(1=1 → (∀y. ¬⟨1⋅0⟩<y → 1=1))
(1=1 → (∀y. ¬⟨1⋅1⟩<y → 1=1))
(1=1 → (∀x3. ¬x3<0 → 1=1))
(1=1 → (∀x3. ¬x3<1 → 1=1))
(1=1 → (∀y. ¬⟨0+y⟩<0 → 1=1))
(1=1 → (∀y. ¬⟨0+y⟩<1 → 1=1))
(1=1 → (∀y. ¬⟨1+y⟩<0 → 1=1))
(1=1 → (∀y. ¬⟨1+y⟩<1 → 1=1))
(1=1 → (∀y. ¬⟨y+0⟩<0 → 1=1))
(1=1 → (∀y. ¬⟨y+0⟩<1 → 1=1))
(1=1 → (∀y. ¬⟨y+1⟩<0 → 1=1))
(1=1 → (∀y. ¬⟨y+1⟩<1 → 1=1))
(1=1 → (∀y. ¬⟨0⋅y⟩<0 → 1=1))
(1=1 → (∀y. ¬⟨0⋅y⟩<1 → 1=1))
(1=1 → (∀y. ¬⟨1⋅y⟩<0 → 1=1))
(1=1 → (∀y. ¬⟨1⋅y⟩<1 → 1=1))
(1=1 → (∀y. ¬⟨y⋅0⟩<0 → 1=1))
(1=1 → (∀y. ¬⟨y⋅0⟩<1 → 1=1))
(1=1 → (∀y. ¬⟨y⋅1⟩<0 → 1=1))
(1=1 → (∀y. ¬⟨y⋅1⟩<1 → 1=1))
(1=1 → (∀z. ¬¬0=z → 1=1))
(1=1 → (∀x. ¬¬0=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬¬0=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬¬0=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬¬0=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬¬0=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬¬0=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬¬0=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬0=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬0=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬¬0=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬¬0=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬0=⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ¬¬1=z → 1=1))
(1=1 → (∀x. ¬¬1=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬¬1=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬¬1=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬¬1=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬¬1=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬¬1=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬¬1=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬1=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬1=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬¬1=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬¬1=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬1=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨0+0⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨0+1⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨1+0⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨1+1⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬x=⟨x⋅x⟩ → 1=1))
(1=1 → (∀y. ¬¬y=y → 1=1))
(1=1 → (∀y. ¬¬y=y → 1=1))
(1=1 → (∀z. ¬¬z=0 → 1=1))
(1=1 → (∀z. ¬¬z=1 → 1=1))
(1=1 → (∀x. ¬¬⟨0+0⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨0+1⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨0+x⟩=0 → 1=1))
(1=1 → (∀x. ¬¬⟨0+x⟩=1 → 1=1))
(1=1 → (∀x. ¬¬⟨0+x⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨0+x⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨1+0⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨1+1⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨1+x⟩=0 → 1=1))
(1=1 → (∀x. ¬¬⟨1+x⟩=1 → 1=1))
(1=1 → (∀x. ¬¬⟨1+x⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨1+x⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨x+0⟩=0 → 1=1))
(1=1 → (∀x. ¬¬⟨x+0⟩=1 → 1=1))
(1=1 → (∀x. ¬¬⟨x+0⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨x+0⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨x+1⟩=0 → 1=1))
(1=1 → (∀x. ¬¬⟨x+1⟩=1 → 1=1))
(1=1 → (∀x. ¬¬⟨x+1⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨x+1⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨x+x⟩=0 → 1=1))
(1=1 → (∀x. ¬¬⟨x+x⟩=0 → 1=1))
(1=1 → (∀x. ¬¬⟨x+x⟩=1 → 1=1))
(1=1 → (∀x. ¬¬⟨x+x⟩=1 → 1=1))
(1=1 → (∀x. ¬¬⟨x+x⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨x+x⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨x+x⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨0⋅0⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨0⋅1⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨0⋅x⟩=0 → 1=1))
(1=1 → (∀x. ¬¬⟨0⋅x⟩=1 → 1=1))
(1=1 → (∀x. ¬¬⟨0⋅x⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨0⋅x⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨1⋅0⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨1⋅1⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨1⋅x⟩=0 → 1=1))
(1=1 → (∀x. ¬¬⟨1⋅x⟩=1 → 1=1))
(1=1 → (∀x. ¬¬⟨1⋅x⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨1⋅x⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅0⟩=0 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅0⟩=1 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅0⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅0⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅1⟩=0 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅1⟩=1 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅1⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅1⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅x⟩=0 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅x⟩=0 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅x⟩=1 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅x⟩=1 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅x⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅x⟩=x → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅x⟩=x → 1=1))
(1=1 → (∀z. ¬¬0<z → 1=1))
(1=1 → (∀x. ¬¬0<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬¬0<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬¬0<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬¬0<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬¬0<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬¬0<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬¬0<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬0<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬0<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬¬0<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬¬0<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬0<⟨x⋅x⟩ → 1=1))
(1=1 → (∀z. ¬¬1<z → 1=1))
(1=1 → (∀x. ¬¬1<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬¬1<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬¬1<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬¬1<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬¬1<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬¬1<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬¬1<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬1<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬1<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬¬1<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬¬1<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬1<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨0+0⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨0+1⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨1+0⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨1+1⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨0⋅0⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨0⋅1⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨1⋅0⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨1⋅1⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ¬¬x<⟨x⋅x⟩ → 1=1))
(1=1 → (∀y. ¬¬y<y → 1=1))
(1=1 → (∀y. ¬¬y<y → 1=1))
(1=1 → (∀z. ¬¬z<0 → 1=1))
(1=1 → (∀z. ¬¬z<1 → 1=1))
(1=1 → (∀x. ¬¬⟨0+0⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨0+1⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨0+x⟩<0 → 1=1))
(1=1 → (∀x. ¬¬⟨0+x⟩<1 → 1=1))
(1=1 → (∀x. ¬¬⟨0+x⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨0+x⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨1+0⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨1+1⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨1+x⟩<0 → 1=1))
(1=1 → (∀x. ¬¬⟨1+x⟩<1 → 1=1))
(1=1 → (∀x. ¬¬⟨1+x⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨1+x⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨x+0⟩<0 → 1=1))
(1=1 → (∀x. ¬¬⟨x+0⟩<1 → 1=1))
(1=1 → (∀x. ¬¬⟨x+0⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨x+0⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨x+1⟩<0 → 1=1))
(1=1 → (∀x. ¬¬⟨x+1⟩<1 → 1=1))
(1=1 → (∀x. ¬¬⟨x+1⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨x+1⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨x+x⟩<0 → 1=1))
(1=1 → (∀x. ¬¬⟨x+x⟩<0 → 1=1))
(1=1 → (∀x. ¬¬⟨x+x⟩<1 → 1=1))
(1=1 → (∀x. ¬¬⟨x+x⟩<1 → 1=1))
(1=1 → (∀x. ¬¬⟨x+x⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨x+x⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨x+x⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨0⋅0⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨0⋅1⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨0⋅x⟩<0 → 1=1))
(1=1 → (∀x. ¬¬⟨0⋅x⟩<1 → 1=1))
(1=1 → (∀x. ¬¬⟨0⋅x⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨0⋅x⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨1⋅0⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨1⋅1⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨1⋅x⟩<0 → 1=1))
(1=1 → (∀x. ¬¬⟨1⋅x⟩<1 → 1=1))
(1=1 → (∀x. ¬¬⟨1⋅x⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨1⋅x⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅0⟩<0 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅0⟩<1 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅0⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅0⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅1⟩<0 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅1⟩<1 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅1⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅1⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅x⟩<0 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅x⟩<0 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅x⟩<1 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅x⟩<1 → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅x⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅x⟩<x → 1=1))
(1=1 → (∀x. ¬¬⟨x⋅x⟩<x → 1=1))
(1=1 → (∀y. ¬¬¬0=y → 1=1))
(1=1 → (∀y. ¬¬¬1=y → 1=1))
(1=1 → (∀y. ¬¬¬y=0 → 1=1))
(1=1 → (∀y. ¬¬¬y=1 → 1=1))
(1=1 → (∀y. ¬¬¬0<y → 1=1))
(1=1 → (∀y. ¬¬¬1<y → 1=1))
(1=1 → (∀y. ¬¬¬y<0 → 1=1))
(1=1 → (∀y. ¬¬¬y<1 → 1=1))
(1=1 → (∀x. ¬¬¬¬0=x → 1=1))
(1=1 → (∀x. ¬¬¬¬1=x → 1=1))
(1=1 → (∀x. ¬¬¬¬x=0 → 1=1))
(1=1 → (∀x. ¬¬¬¬x=1 → 1=1))
(1=1 → (∀x. ¬¬¬¬x=x → 1=1))
(1=1 → (∀x. ¬¬¬¬x=x → 1=1))
(1=1 → (∀x. ¬¬¬¬0<x → 1=1))
(1=1 → (∀x. ¬¬¬¬1<x → 1=1))
(1=1 → (∀x. ¬¬¬¬x<0 → 1=1))
(1=1 → (∀x. ¬¬¬¬x<1 → 1=1))
(1=1 → (∀x. ¬¬¬¬x<x → 1=1))
(1=1 → (∀x. ¬¬¬¬x<x → 1=1))
(1=1 → (∀y. ¬¬∀x. x=y → 1=1))
(1=1 → (∀x. ¬¬∀y. x=y → 1=1))
(1=1 → (∀x. ¬¬∀y. y=x → 1=1))
(1=1 → (∀y. ¬¬∀x. y=x → 1=1))
(1=1 → (∀y. ¬¬∀x. x<y → 1=1))
(1=1 → (∀x. ¬¬∀y. x<y → 1=1))
(1=1 → (∀x. ¬¬∀y. y<x → 1=1))
(1=1 → (∀y. ¬¬∀x. y<x → 1=1))
(1=1 → (∀z. ¬∀x. x=z → 1=1))
(1=1 → (∀x. ¬∀z. x=z → 1=1))
(1=1 → (∀x. ¬∀z. z=x → 1=1))
(1=1 → (∀z. ¬∀x. z=x → 1=1))
(1=1 → (∀z. ¬∀x. x<z → 1=1))
(1=1 → (∀x. ¬∀z. x<z → 1=1))
(1=1 → (∀x. ¬∀z. z<x → 1=1))
(1=1 → (∀z. ¬∀x. z<x → 1=1))
(1=1 → (∀y. ¬∀x. ¬x=y → 1=1))
(1=1 → (∀x. ¬∀y. ¬x=y → 1=1))
(1=1 → (∀x. ¬∀y. ¬y=x → 1=1))
(1=1 → (∀y. ¬∀x. ¬y=x → 1=1))
(1=1 → (∀y. ¬∀x. ¬x<y → 1=1))
(1=1 → (∀x. ¬∀y. ¬x<y → 1=1))
(1=1 → (∀x. ¬∀y. ¬y<x → 1=1))
(1=1 → (∀y. ¬∀x. ¬y<x → 1=1))
(1=1 → (∀y. ∀x. 0=⟨x+y⟩ → 1=1))
(1=1 → (∀x. ∀y. 0=⟨x+y⟩ → 1=1))
(1=1 → (∀x. ∀y. 0=⟨y+x⟩ → 1=1))
(1=1 → (∀y. ∀x. 0=⟨y+x⟩ → 1=1))
(1=1 → (∀y. ∀x. 0=⟨x⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. 0=⟨x⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. 0=⟨y⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. 0=⟨y⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. 1=⟨x+y⟩ → 1=1))
(1=1 → (∀x. ∀y. 1=⟨x+y⟩ → 1=1))
(1=1 → (∀x. ∀y. 1=⟨y+x⟩ → 1=1))
(1=1 → (∀y. ∀x. 1=⟨y+x⟩ → 1=1))
(1=1 → (∀y. ∀x. 1=⟨x⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. 1=⟨x⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. 1=⟨y⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. 1=⟨y⋅x⟩ → 1=1))
(1=1 → (∀x3. ∀x. x=x3 → 1=1))
(1=1 → (∀x. ∀x3. x=x3 → 1=1))
(1=1 → (∀y. ∀x. x=⟨0+y⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨0+y⟩ → 1=1))
(1=1 → (∀y. ∀x. x=⟨1+y⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨1+y⟩ → 1=1))
(1=1 → (∀y. ∀x. x=⟨x+y⟩ → 1=1))
(1=1 → (∀y. ∀x. x=⟨x+y⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨x+y⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨x+y⟩ → 1=1))
(1=1 → (∀y. ∀x. x=⟨y+0⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨y+0⟩ → 1=1))
(1=1 → (∀y. ∀x. x=⟨y+1⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨y+1⟩ → 1=1))
(1=1 → (∀y. ∀x. x=⟨y+x⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨y+x⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨y+x⟩ → 1=1))
(1=1 → (∀y. ∀x. x=⟨y+x⟩ → 1=1))
(1=1 → (∀y. ∀x. x=⟨0⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨0⋅y⟩ → 1=1))
(1=1 → (∀y. ∀x. x=⟨1⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨1⋅y⟩ → 1=1))
(1=1 → (∀y. ∀x. x=⟨x⋅y⟩ → 1=1))
(1=1 → (∀y. ∀x. x=⟨x⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨x⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨x⋅y⟩ → 1=1))
(1=1 → (∀y. ∀x. x=⟨y⋅0⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨y⋅0⟩ → 1=1))
(1=1 → (∀y. ∀x. x=⟨y⋅1⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨y⋅1⟩ → 1=1))
(1=1 → (∀y. ∀x. x=⟨y⋅x⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨y⋅x⟩ → 1=1))
(1=1 → (∀x. ∀y. x=⟨y⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. x=⟨y⋅x⟩ → 1=1))
(1=1 → (∀z. ∀y. y=z → 1=1))
(1=1 → (∀y. ∀z. y=z → 1=1))
(1=1 → (∀x. ∀y. y=⟨0+x⟩ → 1=1))
(1=1 → (∀y. ∀x. y=⟨0+x⟩ → 1=1))
(1=1 → (∀x. ∀y. y=⟨1+x⟩ → 1=1))
(1=1 → (∀y. ∀x. y=⟨1+x⟩ → 1=1))
(1=1 → (∀x. ∀y. y=⟨x+0⟩ → 1=1))
(1=1 → (∀y. ∀x. y=⟨x+0⟩ → 1=1))
(1=1 → (∀x. ∀y. y=⟨x+1⟩ → 1=1))
(1=1 → (∀y. ∀x. y=⟨x+1⟩ → 1=1))
(1=1 → (∀x. ∀y. y=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ∀y. y=⟨x+x⟩ → 1=1))
(1=1 → (∀y. ∀x. y=⟨x+x⟩ → 1=1))
(1=1 → (∀y. ∀x. y=⟨x+x⟩ → 1=1))
(1=1 → (∀x. ∀y. y=⟨0⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. y=⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ∀y. y=⟨1⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. y=⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ∀y. y=⟨x⋅0⟩ → 1=1))
(1=1 → (∀y. ∀x. y=⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ∀y. y=⟨x⋅1⟩ → 1=1))
(1=1 → (∀y. ∀x. y=⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ∀y. y=⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ∀y. y=⟨x⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. y=⟨x⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. y=⟨x⋅x⟩ → 1=1))
(1=1 → (∀y. ∀z. z=y → 1=1))
(1=1 → (∀z. ∀y. z=y → 1=1))
(1=1 → (∀y. ∀x. ⟨0+x⟩=y → 1=1))
(1=1 → (∀x. ∀y. ⟨0+x⟩=y → 1=1))
(1=1 → (∀y. ∀x. ⟨1+x⟩=y → 1=1))
(1=1 → (∀x. ∀y. ⟨1+x⟩=y → 1=1))
(1=1 → (∀y. ∀x. ⟨x+0⟩=y → 1=1))
(1=1 → (∀x. ∀y. ⟨x+0⟩=y → 1=1))
(1=1 → (∀y. ∀x. ⟨x+1⟩=y → 1=1))
(1=1 → (∀x. ∀y. ⟨x+1⟩=y → 1=1))
(1=1 → (∀y. ∀x. ⟨x+x⟩=y → 1=1))
(1=1 → (∀y. ∀x. ⟨x+x⟩=y → 1=1))
(1=1 → (∀x. ∀y. ⟨x+x⟩=y → 1=1))
(1=1 → (∀x. ∀y. ⟨x+x⟩=y → 1=1))
(1=1 → (∀y. ∀x. ⟨0⋅x⟩=y → 1=1))
(1=1 → (∀x. ∀y. ⟨0⋅x⟩=y → 1=1))
(1=1 → (∀y. ∀x. ⟨1⋅x⟩=y → 1=1))
(1=1 → (∀x. ∀y. ⟨1⋅x⟩=y → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅0⟩=y → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅0⟩=y → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅1⟩=y → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅1⟩=y → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅x⟩=y → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅x⟩=y → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅x⟩=y → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅x⟩=y → 1=1))
(1=1 → (∀x. ∀x3. x3=x → 1=1))
(1=1 → (∀x3. ∀x. x3=x → 1=1))
(1=1 → (∀x. ∀y. ⟨0+y⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨0+y⟩=x → 1=1))
(1=1 → (∀x. ∀y. ⟨1+y⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨1+y⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨x+y⟩=0 → 1=1))
(1=1 → (∀x. ∀y. ⟨x+y⟩=0 → 1=1))
(1=1 → (∀y. ∀x. ⟨x+y⟩=1 → 1=1))
(1=1 → (∀x. ∀y. ⟨x+y⟩=1 → 1=1))
(1=1 → (∀y. ∀x. ⟨x+y⟩=x → 1=1))
(1=1 → (∀x. ∀y. ⟨x+y⟩=x → 1=1))
(1=1 → (∀x. ∀y. ⟨x+y⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨x+y⟩=x → 1=1))
(1=1 → (∀x. ∀y. ⟨y+0⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨y+0⟩=x → 1=1))
(1=1 → (∀x. ∀y. ⟨y+1⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨y+1⟩=x → 1=1))
(1=1 → (∀x. ∀y. ⟨y+x⟩=0 → 1=1))
(1=1 → (∀y. ∀x. ⟨y+x⟩=0 → 1=1))
(1=1 → (∀x. ∀y. ⟨y+x⟩=1 → 1=1))
(1=1 → (∀y. ∀x. ⟨y+x⟩=1 → 1=1))
(1=1 → (∀x. ∀y. ⟨y+x⟩=x → 1=1))
(1=1 → (∀x. ∀y. ⟨y+x⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨y+x⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨y+x⟩=x → 1=1))
(1=1 → (∀x. ∀y. ⟨0⋅y⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨0⋅y⟩=x → 1=1))
(1=1 → (∀x. ∀y. ⟨1⋅y⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨1⋅y⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅y⟩=0 → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅y⟩=0 → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅y⟩=1 → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅y⟩=1 → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅y⟩=x → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅y⟩=x → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅y⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅y⟩=x → 1=1))
(1=1 → (∀x. ∀y. ⟨y⋅0⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨y⋅0⟩=x → 1=1))
(1=1 → (∀x. ∀y. ⟨y⋅1⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨y⋅1⟩=x → 1=1))
(1=1 → (∀x. ∀y. ⟨y⋅x⟩=0 → 1=1))
(1=1 → (∀y. ∀x. ⟨y⋅x⟩=0 → 1=1))
(1=1 → (∀x. ∀y. ⟨y⋅x⟩=1 → 1=1))
(1=1 → (∀y. ∀x. ⟨y⋅x⟩=1 → 1=1))
(1=1 → (∀x. ∀y. ⟨y⋅x⟩=x → 1=1))
(1=1 → (∀x. ∀y. ⟨y⋅x⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨y⋅x⟩=x → 1=1))
(1=1 → (∀y. ∀x. ⟨y⋅x⟩=x → 1=1))
(1=1 → (∀y. ∀x. 0<⟨x+y⟩ → 1=1))
(1=1 → (∀x. ∀y. 0<⟨x+y⟩ → 1=1))
(1=1 → (∀x. ∀y. 0<⟨y+x⟩ → 1=1))
(1=1 → (∀y. ∀x. 0<⟨y+x⟩ → 1=1))
(1=1 → (∀y. ∀x. 0<⟨x⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. 0<⟨x⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. 0<⟨y⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. 0<⟨y⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. 1<⟨x+y⟩ → 1=1))
(1=1 → (∀x. ∀y. 1<⟨x+y⟩ → 1=1))
(1=1 → (∀x. ∀y. 1<⟨y+x⟩ → 1=1))
(1=1 → (∀y. ∀x. 1<⟨y+x⟩ → 1=1))
(1=1 → (∀y. ∀x. 1<⟨x⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. 1<⟨x⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. 1<⟨y⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. 1<⟨y⋅x⟩ → 1=1))
(1=1 → (∀x3. ∀x. x<x3 → 1=1))
(1=1 → (∀x. ∀x3. x<x3 → 1=1))
(1=1 → (∀y. ∀x. x<⟨0+y⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨0+y⟩ → 1=1))
(1=1 → (∀y. ∀x. x<⟨1+y⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨1+y⟩ → 1=1))
(1=1 → (∀y. ∀x. x<⟨x+y⟩ → 1=1))
(1=1 → (∀y. ∀x. x<⟨x+y⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨x+y⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨x+y⟩ → 1=1))
(1=1 → (∀y. ∀x. x<⟨y+0⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨y+0⟩ → 1=1))
(1=1 → (∀y. ∀x. x<⟨y+1⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨y+1⟩ → 1=1))
(1=1 → (∀y. ∀x. x<⟨y+x⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨y+x⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨y+x⟩ → 1=1))
(1=1 → (∀y. ∀x. x<⟨y+x⟩ → 1=1))
(1=1 → (∀y. ∀x. x<⟨0⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨0⋅y⟩ → 1=1))
(1=1 → (∀y. ∀x. x<⟨1⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨1⋅y⟩ → 1=1))
(1=1 → (∀y. ∀x. x<⟨x⋅y⟩ → 1=1))
(1=1 → (∀y. ∀x. x<⟨x⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨x⋅y⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨x⋅y⟩ → 1=1))
(1=1 → (∀y. ∀x. x<⟨y⋅0⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨y⋅0⟩ → 1=1))
(1=1 → (∀y. ∀x. x<⟨y⋅1⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨y⋅1⟩ → 1=1))
(1=1 → (∀y. ∀x. x<⟨y⋅x⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨y⋅x⟩ → 1=1))
(1=1 → (∀x. ∀y. x<⟨y⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. x<⟨y⋅x⟩ → 1=1))
(1=1 → (∀z. ∀y. y<z → 1=1))
(1=1 → (∀y. ∀z. y<z → 1=1))
(1=1 → (∀x. ∀y. y<⟨0+x⟩ → 1=1))
(1=1 → (∀y. ∀x. y<⟨0+x⟩ → 1=1))
(1=1 → (∀x. ∀y. y<⟨1+x⟩ → 1=1))
(1=1 → (∀y. ∀x. y<⟨1+x⟩ → 1=1))
(1=1 → (∀x. ∀y. y<⟨x+0⟩ → 1=1))
(1=1 → (∀y. ∀x. y<⟨x+0⟩ → 1=1))
(1=1 → (∀x. ∀y. y<⟨x+1⟩ → 1=1))
(1=1 → (∀y. ∀x. y<⟨x+1⟩ → 1=1))
(1=1 → (∀x. ∀y. y<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ∀y. y<⟨x+x⟩ → 1=1))
(1=1 → (∀y. ∀x. y<⟨x+x⟩ → 1=1))
(1=1 → (∀y. ∀x. y<⟨x+x⟩ → 1=1))
(1=1 → (∀x. ∀y. y<⟨0⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. y<⟨0⋅x⟩ → 1=1))
(1=1 → (∀x. ∀y. y<⟨1⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. y<⟨1⋅x⟩ → 1=1))
(1=1 → (∀x. ∀y. y<⟨x⋅0⟩ → 1=1))
(1=1 → (∀y. ∀x. y<⟨x⋅0⟩ → 1=1))
(1=1 → (∀x. ∀y. y<⟨x⋅1⟩ → 1=1))
(1=1 → (∀y. ∀x. y<⟨x⋅1⟩ → 1=1))
(1=1 → (∀x. ∀y. y<⟨x⋅x⟩ → 1=1))
(1=1 → (∀x. ∀y. y<⟨x⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. y<⟨x⋅x⟩ → 1=1))
(1=1 → (∀y. ∀x. y<⟨x⋅x⟩ → 1=1))
(1=1 → (∀y. ∀z. z<y → 1=1))
(1=1 → (∀z. ∀y. z<y → 1=1))
(1=1 → (∀y. ∀x. ⟨0+x⟩<y → 1=1))
(1=1 → (∀x. ∀y. ⟨0+x⟩<y → 1=1))
(1=1 → (∀y. ∀x. ⟨1+x⟩<y → 1=1))
(1=1 → (∀x. ∀y. ⟨1+x⟩<y → 1=1))
(1=1 → (∀y. ∀x. ⟨x+0⟩<y → 1=1))
(1=1 → (∀x. ∀y. ⟨x+0⟩<y → 1=1))
(1=1 → (∀y. ∀x. ⟨x+1⟩<y → 1=1))
(1=1 → (∀x. ∀y. ⟨x+1⟩<y → 1=1))
(1=1 → (∀y. ∀x. ⟨x+x⟩<y → 1=1))
(1=1 → (∀y. ∀x. ⟨x+x⟩<y → 1=1))
(1=1 → (∀x. ∀y. ⟨x+x⟩<y → 1=1))
(1=1 → (∀x. ∀y. ⟨x+x⟩<y → 1=1))
(1=1 → (∀y. ∀x. ⟨0⋅x⟩<y → 1=1))
(1=1 → (∀x. ∀y. ⟨0⋅x⟩<y → 1=1))
(1=1 → (∀y. ∀x. ⟨1⋅x⟩<y → 1=1))
(1=1 → (∀x. ∀y. ⟨1⋅x⟩<y → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅0⟩<y → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅0⟩<y → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅1⟩<y → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅1⟩<y → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅x⟩<y → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅x⟩<y → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅x⟩<y → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅x⟩<y → 1=1))
(1=1 → (∀x. ∀x3. x3<x → 1=1))
(1=1 → (∀x3. ∀x. x3<x → 1=1))
(1=1 → (∀x. ∀y. ⟨0+y⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨0+y⟩<x → 1=1))
(1=1 → (∀x. ∀y. ⟨1+y⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨1+y⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨x+y⟩<0 → 1=1))
(1=1 → (∀x. ∀y. ⟨x+y⟩<0 → 1=1))
(1=1 → (∀y. ∀x. ⟨x+y⟩<1 → 1=1))
(1=1 → (∀x. ∀y. ⟨x+y⟩<1 → 1=1))
(1=1 → (∀y. ∀x. ⟨x+y⟩<x → 1=1))
(1=1 → (∀x. ∀y. ⟨x+y⟩<x → 1=1))
(1=1 → (∀x. ∀y. ⟨x+y⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨x+y⟩<x → 1=1))
(1=1 → (∀x. ∀y. ⟨y+0⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨y+0⟩<x → 1=1))
(1=1 → (∀x. ∀y. ⟨y+1⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨y+1⟩<x → 1=1))
(1=1 → (∀x. ∀y. ⟨y+x⟩<0 → 1=1))
(1=1 → (∀y. ∀x. ⟨y+x⟩<0 → 1=1))
(1=1 → (∀x. ∀y. ⟨y+x⟩<1 → 1=1))
(1=1 → (∀y. ∀x. ⟨y+x⟩<1 → 1=1))
(1=1 → (∀x. ∀y. ⟨y+x⟩<x → 1=1))
(1=1 → (∀x. ∀y. ⟨y+x⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨y+x⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨y+x⟩<x → 1=1))
(1=1 → (∀x. ∀y. ⟨0⋅y⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨0⋅y⟩<x → 1=1))
(1=1 → (∀x. ∀y. ⟨1⋅y⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨1⋅y⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅y⟩<0 → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅y⟩<0 → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅y⟩<1 → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅y⟩<1 → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅y⟩<x → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅y⟩<x → 1=1))
(1=1 → (∀x. ∀y. ⟨x⋅y⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨x⋅y⟩<x → 1=1))
(1=1 → (∀x. ∀y. ⟨y⋅0⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨y⋅0⟩<x → 1=1))
(1=1 → (∀x. ∀y. ⟨y⋅1⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨y⋅1⟩<x → 1=1))
(1=1 → (∀x. ∀y. ⟨y⋅x⟩<0 → 1=1))
(1=1 → (∀y. ∀x. ⟨y⋅x⟩<0 → 1=1))
(1=1 → (∀x. ∀y. ⟨y⋅x⟩<1 → 1=1))
(1=1 → (∀y. ∀x. ⟨y⋅x⟩<1 → 1=1))
(1=1 → (∀x. ∀y. ⟨y⋅x⟩<x → 1=1))
(1=1 → (∀x. ∀y. ⟨y⋅x⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨y⋅x⟩<x → 1=1))
(1=1 → (∀y. ∀x. ⟨y⋅x⟩<x → 1=1))
(1=1 → (∀z. ∀x. ¬x=z → 1=1))
(1=1 → (∀x. ∀z. ¬x=z → 1=1))
(1=1 → (∀x. ∀z. ¬z=x → 1=1))
(1=1 → (∀z. ∀x. ¬z=x → 1=1))
(1=1 → (∀z. ∀x. ¬x<z → 1=1))
(1=1 → (∀x. ∀z. ¬x<z → 1=1))
(1=1 → (∀x. ∀z. ¬z<x → 1=1))
(1=1 → (∀z. ∀x. ¬z<x → 1=1))
(1=1 → (∀y. ∀x. ¬¬x=y → 1=1))
(1=1 → (∀x. ∀y. ¬¬x=y → 1=1))
(1=1 → (∀x. ∀y. ¬¬y=x → 1=1))
(1=1 → (∀y. ∀x. ¬¬y=x → 1=1))
(1=1 → (∀y. ∀x. ¬¬x<y → 1=1))
(1=1 → (∀x. ∀y. ¬¬x<y → 1=1))
(1=1 → (∀x. ∀y. ¬¬y<x → 1=1))
(1=1 → (∀y. ∀x. ¬¬y<x → 1=1))
(1=1 → (∀x. (0=0 → 0=x) → 1=1))
(1=1 → (∀x. (0=0 → 1=x) → 1=1))
(1=1 → (∀x. (0=0 → x=0) → 1=1))
(1=1 → (∀x. (0=0 → x=1) → 1=1))
(1=1 → (∀x. (0=0 → x=x) → 1=1))
(1=1 → (∀x. (0=0 → x=x) → 1=1))
(1=1 → (∀x. (0=0 → 0<x) → 1=1))
(1=1 → (∀x. (0=0 → 1<x) → 1=1))
(1=1 → (∀x. (0=0 → x<0) → 1=1))
(1=1 → (∀x. (0=0 → x<1) → 1=1))
(1=1 → (∀x. (0=0 → x<x) → 1=1))
(1=1 → (∀x. (0=0 → x<x) → 1=1))
(1=1 → (∀x. (0=1 → 0=x) → 1=1))
(1=1 → (∀x. (0=1 → 1=x) → 1=1))
(1=1 → (∀x. (0=1 → x=0) → 1=1))
(1=1 → (∀x. (0=1 → x=1) → 1=1))
(1=1 → (∀x. (0=1 → x=x) → 1=1))
(1=1 → (∀x. (0=1 → x=x) → 1=1))
(1=1 → (∀x. (0=1 → 0<x) → 1=1))
(1=1 → (∀x. (0=1 → 1<x) → 1=1))
(1=1 → (∀x. (0=1 → x<0) → 1=1))
(1=1 → (∀x. (0=1 → x<1) → 1=1))
(1=1 → (∀x. (0=1 → x<x) → 1=1))
(1=1 → (∀x. (0=1 → x<x) → 1=1))
(1=1 → (∀x. (0=x → 0=0) → 1=1))
(1=1 → (∀x. (0=x → 0=1) → 1=1))
(1=1 → (∀x. (0=x → 0=x) → 1=1))
(1=1 → (∀x. (0=x → 0=x) → 1=1))
(1=1 → (∀x. (0=x → 1=0) → 1=1))
(1=1 → (∀x. (0=x → 1=1) → 1=1))
(1=1 → (∀x. (0=x → 1=x) → 1=1))
(1=1 → (∀x. (0=x → 1=x) → 1=1))
(1=1 → (∀x. (0=x → x=0) → 1=1))
(1=1 → (∀x. (0=x → x=0) → 1=1))
(1=1 → (∀x. (0=x → x=1) → 1=1))
(1=1 → (∀x. (0=x → x=1) → 1=1))
(1=1 → (∀x. (0=x → x=x) → 1=1))
(1=1 → (∀x. (0=x → x=x) → 1=1))
(1=1 → (∀x. (0=x → x=x) → 1=1))
(1=1 → (∀x. (0=x → 0<0) → 1=1))
(1=1 → (∀x. (0=x → 0<1) → 1=1))
(1=1 → (∀x. (0=x → 0<x) → 1=1))
(1=1 → (∀x. (0=x → 0<x) → 1=1))
(1=1 → (∀x. (0=x → 1<0) → 1=1))
(1=1 → (∀x. (0=x → 1<1) → 1=1))
(1=1 → (∀x. (0=x → 1<x) → 1=1))
(1=1 → (∀x. (0=x → 1<x) → 1=1))
(1=1 → (∀x. (0=x → x<0) → 1=1))
(1=1 → (∀x. (0=x → x<0) → 1=1))
(1=1 → (∀x. (0=x → x<1) → 1=1))
(1=1 → (∀x. (0=x → x<1) → 1=1))
(1=1 → (∀x. (0=x → x<x) → 1=1))
(1=1 → (∀x. (0=x → x<x) → 1=1))
(1=1 → (∀x. (0=x → x<x) → 1=1))
(1=1 → (∀x. (1=0 → 0=x) → 1=1))
(1=1 → (∀x. (1=0 → 1=x) → 1=1))
(1=1 → (∀x. (1=0 → x=0) → 1=1))
(1=1 → (∀x. (1=0 → x=1) → 1=1))
(1=1 → (∀x. (1=0 → x=x) → 1=1))
(1=1 → (∀x. (1=0 → x=x) → 1=1))
(1=1 → (∀x. (1=0 → 0<x) → 1=1))
(1=1 → (∀x. (1=0 → 1<x) → 1=1))
(1=1 → (∀x. (1=0 → x<0) → 1=1))
(1=1 → (∀x. (1=0 → x<1) → 1=1))
(1=1 → (∀x. (1=0 → x<x) → 1=1))
(1=1 → (∀x. (1=0 → x<x) → 1=1))
(1=1 → (∀x. (1=1 → 0=x) → 1=1))
(1=1 → (∀x. (1=1 → 1=x) → 1=1))
(1=1 → (∀x. (1=1 → x=0) → 1=1))
(1=1 → (∀x. (1=1 → x=1) → 1=1))
(1=1 → (∀x. (1=1 → x=x) → 1=1))
(1=1 → (∀x. (1=1 → x=x) → 1=1))
(1=1 → (∀x. (1=1 → 0<x) → 1=1))
(1=1 → (∀x. (1=1 → 1<x) → 1=1))
(1=1 → (∀x. (1=1 → x<0) → 1=1))
(1=1 → (∀x. (1=1 → x<1) → 1=1))
(1=1 → (∀x. (1=1 → x<x) → 1=1))
(1=1 → (∀x. (1=1 → x<x) → 1=1))
(1=1 → (∀x. (1=x → 0=0) → 1=1))
(1=1 → (∀x. (1=x → 0=1) → 1=1))
(1=1 → (∀x. (1=x → 0=x) → 1=1))
(1=1 → (∀x. (1=x → 0=x) → 1=1))
(1=1 → (∀x. (1=x → 1=0) → 1=1))
(1=1 → (∀x. (1=x → 1=1) → 1=1))
(1=1 → (∀x. (1=x → 1=x) → 1=1))
(1=1 → (∀x. (1=x → 1=x) → 1=1))
(1=1 → (∀x. (1=x → x=0) → 1=1))
(1=1 → (∀x. (1=x → x=0) → 1=1))
(1=1 → (∀x. (1=x → x=1) → 1=1))
(1=1 → (∀x. (1=x → x=1) → 1=1))
(1=1 → (∀x. (1=x → x=x) → 1=1))
(1=1 → (∀x. (1=x → x=x) → 1=1))
(1=1 → (∀x. (1=x → x=x) → 1=1))
(1=1 → (∀x. (1=x → 0<0) → 1=1))
(1=1 → (∀x. (1=x → 0<1) → 1=1))
(1=1 → (∀x. (1=x → 0<x) → 1=1))
(1=1 → (∀x. (1=x → 0<x) → 1=1))
(1=1 → (∀x. (1=x → 1<0) → 1=1))
(1=1 → (∀x. (1=x → 1<1) → 1=1))
(1=1 → (∀x. (1=x → 1<x) → 1=1))
(1=1 → (∀x. (1=x → 1<x) → 1=1))
(1=1 → (∀x. (1=x → x<0) → 1=1))
(1=1 → (∀x. (1=x → x<0) → 1=1))
(1=1 → (∀x. (1=x → x<1) → 1=1))
(1=1 → (∀x. (1=x → x<1) → 1=1))
(1=1 → (∀x. (1=x → x<x) → 1=1))
(1=1 → (∀x. (1=x → x<x) → 1=1))
(1=1 → (∀x. (1=x → x<x) → 1=1))
(1=1 → (∀x. (x=0 → 0=0) → 1=1))
(1=1 → (∀x. (x=0 → 0=1) → 1=1))
(1=1 → (∀x. (x=0 → 0=x) → 1=1))
(1=1 → (∀x. (x=0 → 0=x) → 1=1))
(1=1 → (∀x. (x=0 → 1=0) → 1=1))
(1=1 → (∀x. (x=0 → 1=1) → 1=1))
(1=1 → (∀x. (x=0 → 1=x) → 1=1))
(1=1 → (∀x. (x=0 → 1=x) → 1=1))
(1=1 → (∀x. (x=0 → x=0) → 1=1))
(1=1 → (∀x. (x=0 → x=0) → 1=1))
(1=1 → (∀x. (x=0 → x=1) → 1=1))
(1=1 → (∀x. (x=0 → x=1) → 1=1))
(1=1 → (∀x. (x=0 → x=x) → 1=1))
(1=1 → (∀x. (x=0 → x=x) → 1=1))
(1=1 → (∀x. (x=0 → x=x) → 1=1))
(1=1 → (∀x. (x=0 → 0<0) → 1=1))
(1=1 → (∀x. (x=0 → 0<1) → 1=1))
(1=1 → (∀x. (x=0 → 0<x) → 1=1))
(1=1 → (∀x. (x=0 → 0<x) → 1=1))
(1=1 → (∀x. (x=0 → 1<0) → 1=1))
(1=1 → (∀x. (x=0 → 1<1) → 1=1))
(1=1 → (∀x. (x=0 → 1<x) → 1=1))
(1=1 → (∀x. (x=0 → 1<x) → 1=1))
(1=1 → (∀x. (x=0 → x<0) → 1=1))
(1=1 → (∀x. (x=0 → x<0) → 1=1))
(1=1 → (∀x. (x=0 → x<1) → 1=1))
(1=1 → (∀x. (x=0 → x<1) → 1=1))
(1=1 → (∀x. (x=0 → x<x) → 1=1))
(1=1 → (∀x. (x=0 → x<x) → 1=1))
(1=1 → (∀x. (x=0 → x<x) → 1=1))
(1=1 → (∀x. (x=1 → 0=0) → 1=1))
(1=1 → (∀x. (x=1 → 0=1) → 1=1))
(1=1 → (∀x. (x=1 → 0=x) → 1=1))
(1=1 → (∀x. (x=1 → 0=x) → 1=1))
(1=1 → (∀x. (x=1 → 1=0) → 1=1))
(1=1 → (∀x. (x=1 → 1=1) → 1=1))
(1=1 → (∀x. (x=1 → 1=x) → 1=1))
(1=1 → (∀x. (x=1 → 1=x) → 1=1))
(1=1 → (∀x. (x=1 → x=0) → 1=1))
(1=1 → (∀x. (x=1 → x=0) → 1=1))
(1=1 → (∀x. (x=1 → x=1) → 1=1))
(1=1 → (∀x. (x=1 → x=1) → 1=1))
(1=1 → (∀x. (x=1 → x=x) → 1=1))
(1=1 → (∀x. (x=1 → x=x) → 1=1))
(1=1 → (∀x. (x=1 → x=x) → 1=1))
(1=1 → (∀x. (x=1 → 0<0) → 1=1))
(1=1 → (∀x. (x=1 → 0<1) → 1=1))
(1=1 → (∀x. (x=1 → 0<x) → 1=1))
(1=1 → (∀x. (x=1 → 0<x) → 1=1))
(1=1 → (∀x. (x=1 → 1<0) → 1=1))
(1=1 → (∀x. (x=1 → 1<1) → 1=1))
(1=1 → (∀x. (x=1 → 1<x) → 1=1))
(1=1 → (∀x. (x=1 → 1<x) → 1=1))
(1=1 → (∀x. (x=1 → x<0) → 1=1))
(1=1 → (∀x. (x=1 → x<0) → 1=1))
(1=1 → (∀x. (x=1 → x<1) → 1=1))
(1=1 → (∀x. (x=1 → x<1) → 1=1))
(1=1 → (∀x. (x=1 → x<x) → 1=1))
(1=1 → (∀x. (x=1 → x<x) → 1=1))
(1=1 → (∀x. (x=1 → x<x) → 1=1))
(1=1 → (∀x. (x=x → 0=0) → 1=1))
(1=1 → (∀x. (x=x → 0=0) → 1=1))
(1=1 → (∀x. (x=x → 0=1) → 1=1))
(1=1 → (∀x. (x=x → 0=1) → 1=1))
(1=1 → (∀x. (x=x → 0=x) → 1=1))
(1=1 → (∀x. (x=x → 0=x) → 1=1))
(1=1 → (∀x. (x=x → 0=x) → 1=1))
(1=1 → (∀x. (x=x → 1=0) → 1=1))
(1=1 → (∀x. (x=x → 1=0) → 1=1))
(1=1 → (∀x. (x=x → 1=1) → 1=1))
(1=1 → (∀x. (x=x → 1=1) → 1=1))
(1=1 → (∀x. (x=x → 1=x) → 1=1))
(1=1 → (∀x. (x=x → 1=x) → 1=1))
(1=1 → (∀x. (x=x → 1=x) → 1=1))
(1=1 → (∀x. (x=x → x=0) → 1=1))
(1=1 → (∀x. (x=x → x=0) → 1=1))
(1=1 → (∀x. (x=x → x=0) → 1=1))
(1=1 → (∀x. (x=x → x=1) → 1=1))
(1=1 → (∀x. (x=x → x=1) → 1=1))
(1=1 → (∀x. (x=x → x=1) → 1=1))
(1=1 → (∀x. (x=x → x=x) → 1=1))
(1=1 → (∀x. (x=x → x=x) → 1=1))
(1=1 → (∀x. (x=x → x=x) → 1=1))
(1=1 → (∀x. (x=x → x=x) → 1=1))
(1=1 → (∀x. (x=x → 0<0) → 1=1))
(1=1 → (∀x. (x=x → 0<0) → 1=1))
(1=1 → (∀x. (x=x → 0<1) → 1=1))
(1=1 → (∀x. (x=x → 0<1) → 1=1))
(1=1 → (∀x. (x=x → 0<x) → 1=1))
(1=1 → (∀x. (x=x → 0<x) → 1=1))
(1=1 → (∀x. (x=x → 0<x) → 1=1))
(1=1 → (∀x. (x=x → 1<0) → 1=1))
(1=1 → (∀x. (x=x → 1<0) → 1=1))
(1=1 → (∀x. (x=x → 1<1) → 1=1))
(1=1 → (∀x. (x=x → 1<1) → 1=1))
(1=1 → (∀x. (x=x → 1<x) → 1=1))
(1=1 → (∀x. (x=x → 1<x) → 1=1))
(1=1 → (∀x. (x=x → 1<x) → 1=1))
(1=1 → (∀x. (x=x → x<0) → 1=1))
(1=1 → (∀x. (x=x → x<0) → 1=1))
(1=1 → (∀x. (x=x → x<0) → 1=1))
(1=1 → (∀x. (x=x → x<1) → 1=1))
(1=1 → (∀x. (x=x → x<1) → 1=1))
(1=1 → (∀x. (x=x → x<1) → 1=1))
(1=1 → (∀x. (x=x → x<x) → 1=1))
(1=1 → (∀x. (x=x → x<x) → 1=1))
(1=1 → (∀x. (x=x → x<x) → 1=1))
(1=1 → (∀x. (x=x → x<x) → 1=1))
(1=1 → (∀x. (0<0 → 0=x) → 1=1))
(1=1 → (∀x. (0<0 → 1=x) → 1=1))
(1=1 → (∀x. (0<0 → x=0) → 1=1))
(1=1 → (∀x. (0<0 → x=1) → 1=1))
(1=1 → (∀x. (0<0 → x=x) → 1=1))
(1=1 → (∀x. (0<0 → x=x) → 1=1))
(1=1 → (∀x. (0<0 → 0<x) → 1=1))
(1=1 → (∀x. (0<0 → 1<x) → 1=1))
(1=1 → (∀x. (0<0 → x<0) → 1=1))
(1=1 → (∀x. (0<0 → x<1) → 1=1))
(1=1 → (∀x. (0<0 → x<x) → 1=1))
(1=1 → (∀x. (0<0 → x<x) → 1=1))
(1=1 → (∀x. (0<1 → 0=x) → 1=1))
(1=1 → (∀x. (0<1 → 1=x) → 1=1))
(1=1 → (∀x. (0<1 → x=0) → 1=1))
(1=1 → (∀x. (0<1 → x=1) → 1=1))
(1=1 → (∀x. (0<1 → x=x) → 1=1))
(1=1 → (∀x. (0<1 → x=x) → 1=1))
(1=1 → (∀x. (0<1 → 0<x) → 1=1))
(1=1 → (∀x. (0<1 → 1<x) → 1=1))
(1=1 → (∀x. (0<1 → x<0) → 1=1))
(1=1 → (∀x. (0<1 → x<1) → 1=1))
(1=1 → (∀x. (0<1 → x<x) → 1=1))
(1=1 → (∀x. (0<1 → x<x) → 1=1))
(1=1 → (∀x. (0<x → 0=0) → 1=1))
(1=1 → (∀x. (0<x → 0=1) → 1=1))
(1=1 → (∀x. (0<x → 0=x) → 1=1))
(1=1 → (∀x. (0<x → 0=x) → 1=1))
(1=1 → (∀x. (0<x → 1=0) → 1=1))
(1=1 → (∀x. (0<x → 1=1) → 1=1))
(1=1 → (∀x. (0<x → 1=x) → 1=1))
(1=1 → (∀x. (0<x → 1=x) → 1=1))
(1=1 → (∀x. (0<x → x=0) → 1=1))
(1=1 → (∀x. (0<x → x=0) → 1=1))
(1=1 → (∀x. (0<x → x=1) → 1=1))
(1=1 → (∀x. (0<x → x=1) → 1=1))
(1=1 → (∀x. (0<x → x=x) → 1=1))
(1=1 → (∀x. (0<x → x=x) → 1=1))
(1=1 → (∀x. (0<x → x=x) → 1=1))
(1=1 → (∀x. (0<x → 0<0) → 1=1))
(1=1 → (∀x. (0<x → 0<1) → 1=1))
(1=1 → (∀x. (0<x → 0<x) → 1=1))
(1=1 → (∀x. (0<x → 0<x) → 1=1))
(1=1 → (∀x. (0<x → 1<0) → 1=1))
(1=1 → (∀x. (0<x → 1<1) → 1=1))
(1=1 → (∀x. (0<x → 1<x) → 1=1))
(1=1 → (∀x. (0<x → 1<x) → 1=1))
(1=1 → (∀x. (0<x → x<0) → 1=1))
(1=1 → (∀x. (0<x → x<0) → 1=1))
(1=1 → (∀x. (0<x → x<1) → 1=1))
(1=1 → (∀x. (0<x → x<1) → 1=1))
(1=1 → (∀x. (0<x → x<x) → 1=1))
(1=1 → (∀x. (0<x → x<x) → 1=1))
(1=1 → (∀x. (0<x → x<x) → 1=1))
(1=1 → (∀x. (1<0 → 0=x) → 1=1))
(1=1 → (∀x. (1<0 → 1=x) → 1=1))
(1=1 → (∀x. (1<0 → x=0) → 1=1))
(1=1 → (∀x. (1<0 → x=1) → 1=1))
(1=1 → (∀x. (1<0 → x=x) → 1=1))
(1=1 → (∀x. (1<0 → x=x) → 1=1))
(1=1 → (∀x. (1<0 → 0<x) → 1=1))
(1=1 → (∀x. (1<0 → 1<x) → 1=1))
(1=1 → (∀x. (1<0 → x<0) → 1=1))
(1=1 → (∀x. (1<0 → x<1) → 1=1))
(1=1 → (∀x. (1<0 → x<x) → 1=1))
(1=1 → (∀x. (1<0 → x<x) → 1=1))
(1=1 → (∀x. (1<1 → 0=x) → 1=1))
(1=1 → (∀x. (1<1 → 1=x) → 1=1))
(1=1 → (∀x. (1<1 → x=0) → 1=1))
(1=1 → (∀x. (1<1 → x=1) → 1=1))
(1=1 → (∀x. (1<1 → x=x) → 1=1))
(1=1 → (∀x. (1<1 → x=x) → 1=1))
(1=1 → (∀x. (1<1 → 0<x) → 1=1))
(1=1 → (∀x. (1<1 → 1<x) → 1=1))
(1=1 → (∀x. (1<1 → x<0) → 1=1))
(1=1 → (∀x. (1<1 → x<1) → 1=1))
(1=1 → (∀x. (1<1 → x<x) → 1=1))
(1=1 → (∀x. (1<1 → x<x) → 1=1))
(1=1 → (∀x. (1<x → 0=0) → 1=1))
(1=1 → (∀x. (1<x → 0=1) → 1=1))
(1=1 → (∀x. (1<x → 0=x) → 1=1))
(1=1 → (∀x. (1<x → 0=x) → 1=1))
(1=1 → (∀x. (1<x → 1=0) → 1=1))
(1=1 → (∀x. (1<x → 1=1) → 1=1))
(1=1 → (∀x. (1<x → 1=x) → 1=1))
(1=1 → (∀x. (1<x → 1=x) → 1=1))
(1=1 → (∀x. (1<x → x=0) → 1=1))
(1=1 → (∀x. (1<x → x=0) → 1=1))
(1=1 → (∀x. (1<x → x=1) → 1=1))
(1=1 → (∀x. (1<x → x=1) → 1=1))
(1=1 → (∀x. (1<x → x=x) → 1=1))
(1=1 → (∀x. (1<x → x=x) → 1=1))
(1=1 → (∀x. (1<x → x=x) → 1=1))
(1=1 → (∀x. (1<x → 0<0) → 1=1))
(1=1 → (∀x. (1<x → 0<1) → 1=1))
(1=1 → (∀x. (1<x → 0<x) → 1=1))
(1=1 → (∀x. (1<x → 0<x) → 1=1))
(1=1 → (∀x. (1<x → 1<0) → 1=1))
(1=1 → (∀x. (1<x → 1<1) → 1=1))
(1=1 → (∀x. (1<x → 1<x) → 1=1))
(1=1 → (∀x. (1<x → 1<x) → 1=1))
(1=1 → (∀x. (1<x → x<0) → 1=1))
(1=1 → (∀x. (1<x → x<0) → 1=1))
(1=1 → (∀x. (1<x → x<1) → 1=1))
(1=1 → (∀x. (1<x → x<1) → 1=1))
(1=1 → (∀x. (1<x → x<x) → 1=1))
(1=1 → (∀x. (1<x → x<x) → 1=1))
(1=1 → (∀x. (1<x → x<x) → 1=1))
(1=1 → (∀x. (x<0 → 0=0) → 1=1))
(1=1 → (∀x. (x<0 → 0=1) → 1=1))
(1=1 → (∀x. (x<0 → 0=x) → 1=1))
(1=1 → (∀x. (x<0 → 0=x) → 1=1))
(1=1 → (∀x. (x<0 → 1=0) → 1=1))
(1=1 → (∀x. (x<0 → 1=1) → 1=1))
(1=1 → (∀x. (x<0 → 1=x) → 1=1))
(1=1 → (∀x. (x<0 → 1=x) → 1=1))
(1=1 → (∀x. (x<0 → x=0) → 1=1))
(1=1 → (∀x. (x<0 → x=0) → 1=1))
(1=1 → (∀x. (x<0 → x=1) → 1=1))
(1=1 → (∀x. (x<0 → x=1) → 1=1))
(1=1 → (∀x. (x<0 → x=x) → 1=1))
(1=1 → (∀x. (x<0 → x=x) → 1=1))
(1=1 → (∀x. (x<0 → x=x) → 1=1))
(1=1 → (∀x. (x<0 → 0<0) → 1=1))
(1=1 → (∀x. (x<0 → 0<1) → 1=1))
(1=1 → (∀x. (x<0 → 0<x) → 1=1))
(1=1 → (∀x. (x<0 → 0<x) → 1=1))
(1=1 → (∀x. (x<0 → 1<0) → 1=1))
(1=1 → (∀x. (x<0 → 1<1) → 1=1))
(1=1 → (∀x. (x<0 → 1<x) → 1=1))
(1=1 → (∀x. (x<0 → 1<x) → 1=1))
(1=1 → (∀x. (x<0 → x<0) → 1=1))
(1=1 → (∀x. (x<0 → x<0) → 1=1))
(1=1 → (∀x. (x<0 → x<1) → 1=1))
(1=1 → (∀x. (x<0 → x<1) → 1=1))
(1=1 → (∀x. (x<0 → x<x) → 1=1))
(1=1 → (∀x. (x<0 → x<x) → 1=1))
(1=1 → (∀x. (x<0 → x<x) → 1=1))
(1=1 → (∀x. (x<1 → 0=0) → 1=1))
(1=1 → (∀x. (x<1 → 0=1) → 1=1))
(1=1 → (∀x. (x<1 → 0=x) → 1=1))
(1=1 → (∀x. (x<1 → 0=x) → 1=1))
(1=1 → (∀x. (x<1 → 1=0) → 1=1))
(1=1 → (∀x. (x<1 → 1=1) → 1=1))
(1=1 → (∀x. (x<1 → 1=x) → 1=1))
(1=1 → (∀x. (x<1 → 1=x) → 1=1))
(1=1 → (∀x. (x<1 → x=0) → 1=1))
(1=1 → (∀x. (x<1 → x=0) → 1=1))
(1=1 → (∀x. (x<1 → x=1) → 1=1))
(1=1 → (∀x. (x<1 → x=1) → 1=1))
(1=1 → (∀x. (x<1 → x=x) → 1=1))
(1=1 → (∀x. (x<1 → x=x) → 1=1))
(1=1 → (∀x. (x<1 → x=x) → 1=1))
(1=1 → (∀x. (x<1 → 0<0) → 1=1))
(1=1 → (∀x. (x<1 → 0<1) → 1=1))
(1=1 → (∀x. (x<1 → 0<x) → 1=1))
(1=1 → (∀x. (x<1 → 0<x) → 1=1))
(1=1 → (∀x. (x<1 → 1<0) → 1=1))
(1=1 → (∀x. (x<1 → 1<1) → 1=1))
(1=1 → (∀x. (x<1 → 1<x) → 1=1))
(1=1 → (∀x. (x<1 → 1<x) → 1=1))
(1=1 → (∀x. (x<1 → x<0) → 1=1))
(1=1 → (∀x. (x<1 → x<0) → 1=1))
(1=1 → (∀x. (x<1 → x<1) → 1=1))
(1=1 → (∀x. (x<1 → x<1) → 1=1))
(1=1 → (∀x. (x<1 → x<x) → 1=1))
(1=1 → (∀x. (x<1 → x<x) → 1=1))
(1=1 → (∀x. (x<1 → x<x) → 1=1))
(1=1 → (∀x. (x<x → 0=0) → 1=1))
(1=1 → (∀x. (x<x → 0=0) → 1=1))
(1=1 → (∀x. (x<x → 0=1) → 1=1))
(1=1 → (∀x. (x<x → 0=1) → 1=1))
(1=1 → (∀x. (x<x → 0=x) → 1=1))
(1=1 → (∀x. (x<x → 0=x) → 1=1))
(1=1 → (∀x. (x<x → 0=x) → 1=1))
(1=1 → (∀x. (x<x → 1=0) → 1=1))
(1=1 → (∀x. (x<x → 1=0) → 1=1))
(1=1 → (∀x. (x<x → 1=1) → 1=1))
(1=1 → (∀x. (x<x → 1=1) → 1=1))
(1=1 → (∀x. (x<x → 1=x) → 1=1))
(1=1 → (∀x. (x<x → 1=x) → 1=1))
(1=1 → (∀x. (x<x → 1=x) → 1=1))
(1=1 → (∀x. (x<x → x=0) → 1=1))
(1=1 → (∀x. (x<x → x=0) → 1=1))
(1=1 → (∀x. (x<x → x=0) → 1=1))
(1=1 → (∀x. (x<x → x=1) → 1=1))
(1=1 → (∀x. (x<x → x=1) → 1=1))
(1=1 → (∀x. (x<x → x=1) → 1=1))
(1=1 → (∀x. (x<x → x=x) → 1=1))
(1=1 → (∀x. (x<x → x=x) → 1=1))
(1=1 → (∀x. (x<x → x=x) → 1=1))
(1=1 → (∀x. (x<x → x=x) → 1=1))
(1=1 → (∀x. (x<x → 0<0) → 1=1))
(1=1 → (∀x. (x<x → 0<0) → 1=1))
(1=1 → (∀x. (x<x → 0<1) → 1=1))
(1=1 → (∀x. (x<x → 0<1) → 1=1))
(1=1 → (∀x. (x<x → 0<x) → 1=1))
(1=1 → (∀x. (x<x → 0<x) → 1=1))
(1=1 → (∀x. (x<x → 0<x) → 1=1))
(1=1 → (∀x. (x<x → 1<0) → 1=1))
(1=1 → (∀x. (x<x → 1<0) → 1=1))
(1=1 → (∀x. (x<x → 1<1) → 1=1))
(1=1 → (∀x. (x<x → 1<1) → 1=1))
(1=1 → (∀x. (x<x → 1<x) → 1=1))
(1=1 → (∀x. (x<x → 1<x) → 1=1))
(1=1 → (∀x. (x<x → 1<x) → 1=1))
(1=1 → (∀x. (x<x → x<0) → 1=1))
(1=1 → (∀x. (x<x → x<0) → 1=1))
(1=1 → (∀x. (x<x → x<0) → 1=1))
(1=1 → (∀x. (x<x → x<1) → 1=1))
(1=1 → (∀x. (x<x → x<1) → 1=1))
(1=1 → (∀x. (x<x → x<1) → 1=1))
(1=1 → (∀x. (x<x → x<x) → 1=1))
(1=1 → (∀x. (x<x → x<x) → 1=1))
(1=1 → (∀x. (x<x → x<x) → 1=1))
(1=1 → (∀x. (x<x → x<x) → 1=1))
(1=1 → ((0=0 → ¬0=0) → 1=1))
(1=1 → ((0=0 → ¬0=1) → 1=1))
(1=1 → ((0=0 → ¬1=0) → 1=1))
(1=1 → ((0=0 → ¬1=1) → 1=1))
(1=1 → ((0=0 → ¬0<0) → 1=1))
(1=1 → ((0=0 → ¬0<1) → 1=1))
(1=1 → ((0=0 → ¬1<0) → 1=1))
(1=1 → ((0=0 → ¬1<1) → 1=1))
(1=1 → ((0=0 → ∀x. 0=x) → 1=1))
(1=1 → ((0=0 → ∀x. 1=x) → 1=1))
(1=1 → ((0=0 → ∀x. x=0) → 1=1))
(1=1 → ((0=0 → ∀x. x=1) → 1=1))
(1=1 → ((0=0 → ∀x. x=x) → 1=1))
(1=1 → ((0=0 → ∀x. x=x) → 1=1))
(1=1 → ((0=0 → ∀x. 0<x) → 1=1))
(1=1 → ((0=0 → ∀x. 1<x) → 1=1))
(1=1 → ((0=0 → ∀x. x<0) → 1=1))
(1=1 → ((0=0 → ∀x. x<1) → 1=1))
(1=1 → ((0=0 → ∀x. x<x) → 1=1))
(1=1 → ((0=0 → ∀x. x<x) → 1=1))
(1=1 → ((0=1 → ¬0=0) → 1=1))
(1=1 → ((0=1 → ¬0=1) → 1=1))
(1=1 → ((0=1 → ¬1=0) → 1=1))
(1=1 → ((0=1 → ¬1=1) → 1=1))
(1=1 → ((0=1 → ¬0<0) → 1=1))
(1=1 → ((0=1 → ¬0<1) → 1=1))
(1=1 → ((0=1 → ¬1<0) → 1=1))
(1=1 → ((0=1 → ¬1<1) → 1=1))
(1=1 → ((0=1 → ∀x. 0=x) → 1=1))
(1=1 → ((0=1 → ∀x. 1=x) → 1=1))
(1=1 → ((0=1 → ∀x. x=0) → 1=1))
(1=1 → ((0=1 → ∀x. x=1) → 1=1))
(1=1 → ((0=1 → ∀x. x=x) → 1=1))
(1=1 → ((0=1 → ∀x. x=x) → 1=1))
(1=1 → ((0=1 → ∀x. 0<x) → 1=1))
(1=1 → ((0=1 → ∀x. 1<x) → 1=1))
(1=1 → ((0=1 → ∀x. x<0) → 1=1))
(1=1 → ((0=1 → ∀x. x<1) → 1=1))
(1=1 → ((0=1 → ∀x. x<x) → 1=1))
(1=1 → ((0=1 → ∀x. x<x) → 1=1))
(1=1 → ((1=0 → ¬0=0) → 1=1))
(1=1 → ((1=0 → ¬0=1) → 1=1))
(1=1 → ((1=0 → ¬1=0) → 1=1))
(1=1 → ((1=0 → ¬1=1) → 1=1))
(1=1 → ((1=0 → ¬0<0) → 1=1))
(1=1 → ((1=0 → ¬0<1) → 1=1))
(1=1 → ((1=0 → ¬1<0) → 1=1))
(1=1 → ((1=0 → ¬1<1) → 1=1))
(1=1 → ((1=0 → ∀x. 0=x) → 1=1))
(1=1 → ((1=0 → ∀x. 1=x) → 1=1))
(1=1 → ((1=0 → ∀x. x=0) → 1=1))
(1=1 → ((1=0 → ∀x. x=1) → 1=1))
(1=1 → ((1=0 → ∀x. x=x) → 1=1))
(1=1 → ((1=0 → ∀x. x=x) → 1=1))
(1=1 → ((1=0 → ∀x. 0<x) → 1=1))
(1=1 → ((1=0 → ∀x. 1<x) → 1=1))
(1=1 → ((1=0 → ∀x. x<0) → 1=1))
(1=1 → ((1=0 → ∀x. x<1) → 1=1))
(1=1 → ((1=0 → ∀x. x<x) → 1=1))
(1=1 → ((1=0 → ∀x. x<x) → 1=1))
(1=1 → ((1=1 → ¬0=0) → 1=1))
(1=1 → ((1=1 → ¬0=1) → 1=1))
(1=1 → ((1=1 → ¬1=0) → 1=1))
(1=1 → ((1=1 → ¬1=1) → 1=1))
(1=1 → ((1=1 → ¬0<0) → 1=1))
(1=1 → ((1=1 → ¬0<1) → 1=1))
(1=1 → ((1=1 → ¬1<0) → 1=1))
(1=1 → ((1=1 → ¬1<1) → 1=1))
(1=1 → ((1=1 → ∀x. 0=x) → 1=1))
(1=1 → ((1=1 → ∀x. 1=x) → 1=1))
(1=1 → ((1=1 → ∀x. x=0) → 1=1))
(1=1 → ((1=1 → ∀x. x=1) → 1=1))
(1=1 → ((1=1 → ∀x. x=x) → 1=1))
(1=1 → ((1=1 → ∀x. x=x) → 1=1))
(1=1 → ((1=1 → ∀x. 0<x) → 1=1))
(1=1 → ((1=1 → ∀x. 1<x) → 1=1))
(1=1 → ((1=1 → ∀x. x<0) → 1=1))
(1=1 → ((1=1 → ∀x. x<1) → 1=1))
(1=1 → ((1=1 → ∀x. x<x) → 1=1))
(1=1 → ((1=1 → ∀x. x<x) → 1=1))
(1=1 → ((0<0 → ¬0=0) → 1=1))
(1=1 → ((0<0 → ¬0=1) → 1=1))
(1=1 → ((0<0 → ¬1=0) → 1=1))
(1=1 → ((0<0 → ¬1=1) → 1=1))
(1=1 → ((0<0 → ¬0<0) → 1=1))
(1=1 → ((0<0 → ¬0<1) → 1=1))
(1=1 → ((0<0 → ¬1<0) → 1=1))
(1=1 → ((0<0 → ¬1<1) → 1=1))
(1=1 → ((0<0 → ∀x. 0=x) → 1=1))
(1=1 → ((0<0 → ∀x. 1=x) → 1=1))
(1=1 → ((0<0 → ∀x. x=0) → 1=1))
(1=1 → ((0<0 → ∀x. x=1) → 1=1))
(1=1 → ((0<0 → ∀x. x=x) → 1=1))
(1=1 → ((0<0 → ∀x. x=x) → 1=1))
(1=1 → ((0<0 → ∀x. 0<x) → 1=1))
(1=1 → ((0<0 → ∀x. 1<x) → 1=1))
(1=1 → ((0<0 → ∀x. x<0) → 1=1))
(1=1 → ((0<0 → ∀x. x<1) → 1=1))
(1=1 → ((0<0 → ∀x. x<x) → 1=1))
(1=1 → ((0<0 → ∀x. x<x) → 1=1))
(1=1 → ((0<1 → ¬0=0) → 1=1))
(1=1 → ((0<1 → ¬0=1) → 1=1))
(1=1 → ((0<1 → ¬1=0) → 1=1))
(1=1 → ((0<1 → ¬1=1) → 1=1))
(1=1 → ((0<1 → ¬0<0) → 1=1))
(1=1 → ((0<1 → ¬0<1) → 1=1))
(1=1 → ((0<1 → ¬1<0) → 1=1))
(1=1 → ((0<1 → ¬1<1) → 1=1))
(1=1 → ((0<1 → ∀x. 0=x) → 1=1))
(1=1 → ((0<1 → ∀x. 1=x) → 1=1))
(1=1 → ((0<1 → ∀x. x=0) → 1=1))
(1=1 → ((0<1 → ∀x. x=1) → 1=1))
(1=1 → ((0<1 → ∀x. x=x) → 1=1))
(1=1 → ((0<1 → ∀x. x=x) → 1=1))
(1=1 → ((0<1 → ∀x. 0<x) → 1=1))
(1=1 → ((0<1 → ∀x. 1<x) → 1=1))
(1=1 → ((0<1 → ∀x. x<0) → 1=1))
(1=1 → ((0<1 → ∀x. x<1) → 1=1))
(1=1 → ((0<1 → ∀x. x<x) → 1=1))
(1=1 → ((0<1 → ∀x. x<x) → 1=1))
(1=1 → ((1<0 → ¬0=0) → 1=1))
(1=1 → ((1<0 → ¬0=1) → 1=1))
(1=1 → ((1<0 → ¬1=0) → 1=1))
(1=1 → ((1<0 → ¬1=1) → 1=1))
(1=1 → ((1<0 → ¬0<0) → 1=1))
(1=1 → ((1<0 → ¬0<1) → 1=1))
(1=1 → ((1<0 → ¬1<0) → 1=1))
(1=1 → ((1<0 → ¬1<1) → 1=1))
(1=1 → ((1<0 → ∀x. 0=x) → 1=1))
(1=1 → ((1<0 → ∀x. 1=x) → 1=1))
(1=1 → ((1<0 → ∀x. x=0) → 1=1))
(1=1 → ((1<0 → ∀x. x=1) → 1=1))
(1=1 → ((1<0 → ∀x. x=x) → 1=1))
(1=1 → ((1<0 → ∀x. x=x) → 1=1))
(1=1 → ((1<0 → ∀x. 0<x) → 1=1))
(1=1 → ((1<0 → ∀x. 1<x) → 1=1))
(1=1 → ((1<0 → ∀x. x<0) → 1=1))
(1=1 → ((1<0 → ∀x. x<1) → 1=1))
(1=1 → ((1<0 → ∀x. x<x) → 1=1))
(1=1 → ((1<0 → ∀x. x<x) → 1=1))
(1=1 → ((1<1 → ¬0=0) → 1=1))
(1=1 → ((1<1 → ¬0=1) → 1=1))
(1=1 → ((1<1 → ¬1=0) → 1=1))
(1=1 → ((1<1 → ¬1=1) → 1=1))
(1=1 → ((1<1 → ¬0<0) → 1=1))
(1=1 → ((1<1 → ¬0<1) → 1=1))
(1=1 → ((1<1 → ¬1<0) → 1=1))
(1=1 → ((1<1 → ¬1<1) → 1=1))
(1=1 → ((1<1 → ∀x. 0=x) → 1=1))
(1=1 → ((1<1 → ∀x. 1=x) → 1=1))
(1=1 → ((1<1 → ∀x. x=0) → 1=1))
(1=1 → ((1<1 → ∀x. x=1) → 1=1))
(1=1 → ((1<1 → ∀x. x=x) → 1=1))
(1=1 → ((1<1 → ∀x. x=x) → 1=1))
(1=1 → ((1<1 → ∀x. 0<x) → 1=1))
(1=1 → ((1<1 → ∀x. 1<x) → 1=1))
(1=1 → ((1<1 → ∀x. x<0) → 1=1))
(1=1 → ((1<1 → ∀x. x<1) → 1=1))
(1=1 → ((1<1 → ∀x. x<x) → 1=1))
(1=1 → ((1<1 → ∀x. x<x) → 1=1))
(1=1 → ((¬0=0 → 0=0) → 1=1))
(1=1 → ((¬0=0 → 0=1) → 1=1))
(1=1 → ((¬0=0 → 1=0) → 1=1))
(1=1 → ((¬0=0 → 1=1) → 1=1))
(1=1 → ((¬0=0 → 0<0) → 1=1))
(1=1 → ((¬0=0 → 0<1) → 1=1))
(1=1 → ((¬0=0 → 1<0) → 1=1))
(1=1 → ((¬0=0 → 1<1) → 1=1))
(1=1 → ((¬0=1 → 0=0) → 1=1))
(1=1 → ((¬0=1 → 0=1) → 1=1))
(1=1 → ((¬0=1 → 1=0) → 1=1))
(1=1 → ((¬0=1 → 1=1) → 1=1))
(1=1 → ((¬0=1 → 0<0) → 1=1))
(1=1 → ((¬0=1 → 0<1) → 1=1))
(1=1 → ((¬0=1 → 1<0) → 1=1))
(1=1 → ((¬0=1 → 1<1) → 1=1))
(1=1 → ((¬1=0 → 0=0) → 1=1))
(1=1 → ((¬1=0 → 0=1) → 1=1))
(1=1 → ((¬1=0 → 1=0) → 1=1))
(1=1 → ((¬1=0 → 1=1) → 1=1))
(1=1 → ((¬1=0 → 0<0) → 1=1))
(1=1 → ((¬1=0 → 0<1) → 1=1))
(1=1 → ((¬1=0 → 1<0) → 1=1))
(1=1 → ((¬1=0 → 1<1) → 1=1))
(1=1 → ((¬1=1 → 0=0) → 1=1))
(1=1 → ((¬1=1 → 0=1) → 1=1))
(1=1 → ((¬1=1 → 1=0) → 1=1))
(1=1 → ((¬1=1 → 1=1) → 1=1))
(1=1 → ((¬1=1 → 0<0) → 1=1))
(1=1 → ((¬1=1 → 0<1) → 1=1))
(1=1 → ((¬1=1 → 1<0) → 1=1))
(1=1 → ((¬1=1 → 1<1) → 1=1))
(1=1 → ((¬0<0 → 0=0) → 1=1))
(1=1 → ((¬0<0 → 0=1) → 1=1))
(1=1 → ((¬0<0 → 1=0) → 1=1))
(1=1 → ((¬0<0 → 1=1) → 1=1))
(1=1 → ((¬0<0 → 0<0) → 1=1))
(1=1 → ((¬0<0 → 0<1) → 1=1))
(1=1 → ((¬0<0 → 1<0) → 1=1))
(1=1 → ((¬0<0 → 1<1) → 1=1))
(1=1 → ((¬0<1 → 0=0) → 1=1))
(1=1 → ((¬0<1 → 0=1) → 1=1))
(1=1 → ((¬0<1 → 1=0) → 1=1))
(1=1 → ((¬0<1 → 1=1) → 1=1))
(1=1 → ((¬0<1 → 0<0) → 1=1))
(1=1 → ((¬0<1 → 0<1) → 1=1))
(1=1 → ((¬0<1 → 1<0) → 1=1))
(1=1 → ((¬0<1 → 1<1) → 1=1))
(1=1 → ((¬1<0 → 0=0) → 1=1))
(1=1 → ((¬1<0 → 0=1) → 1=1))
(1=1 → ((¬1<0 → 1=0) → 1=1))
(1=1 → ((¬1<0 → 1=1) → 1=1))
(1=1 → ((¬1<0 → 0<0) → 1=1))
(1=1 → ((¬1<0 → 0<1) → 1=1))
(1=1 → ((¬1<0 → 1<0) → 1=1))
(1=1 → ((¬1<0 → 1<1) → 1=1))
(1=1 → ((¬1<1 → 0=0) → 1=1))
(1=1 → ((¬1<1 → 0=1) → 1=1))
(1=1 → ((¬1<1 → 1=0) → 1=1))
(1=1 → ((¬1<1 → 1=1) → 1=1))
(1=1 → ((¬1<1 → 0<0) → 1=1))
(1=1 → ((¬1<1 → 0<1) → 1=1))
(1=1 → ((¬1<1 → 1<0) → 1=1))
(1=1 → ((¬1<1 → 1<1) → 1=1))
(1=1 → ((∀x. 0=x → 0=0) → 1=1))
(1=1 → ((∀x. 0=x → 0=1) → 1=1))
(1=1 → ((∀x. 0=x → 1=0) → 1=1))
(1=1 → ((∀x. 0=x → 1=1) → 1=1))
(1=1 → ((∀x. 0=x → 0<0) → 1=1))
(1=1 → ((∀x. 0=x → 0<1) → 1=1))
(1=1 → ((∀x. 0=x → 1<0) → 1=1))
(1=1 → ((∀x. 0=x → 1<1) → 1=1))
(1=1 → ((∀x. 1=x → 0=0) → 1=1))
(1=1 → ((∀x. 1=x → 0=1) → 1=1))
(1=1 → ((∀x. 1=x → 1=0) → 1=1))
(1=1 → ((∀x. 1=x → 1=1) → 1=1))
(1=1 → ((∀x. 1=x → 0<0) → 1=1))
(1=1 → ((∀x. 1=x → 0<1) → 1=1))
(1=1 → ((∀x. 1=x → 1<0) → 1=1))
(1=1 → ((∀x. 1=x → 1<1) → 1=1))
(1=1 → ((∀x. x=0 → 0=0) → 1=1))
(1=1 → ((∀x. x=0 → 0=1) → 1=1))
(1=1 → ((∀x. x=0 → 1=0) → 1=1))
(1=1 → ((∀x. x=0 → 1=1) → 1=1))
(1=1 → ((∀x. x=0 → 0<0) → 1=1))
(1=1 → ((∀x. x=0 → 0<1) → 1=1))
(1=1 → ((∀x. x=0 → 1<0) → 1=1))
(1=1 → ((∀x. x=0 → 1<1) → 1=1))
(1=1 → ((∀x. x=1 → 0=0) → 1=1))
(1=1 → ((∀x. x=1 → 0=1) → 1=1))
(1=1 → ((∀x. x=1 → 1=0) → 1=1))
(1=1 → ((∀x. x=1 → 1=1) → 1=1))
(1=1 → ((∀x. x=1 → 0<0) → 1=1))
(1=1 → ((∀x. x=1 → 0<1) → 1=1))
(1=1 → ((∀x. x=1 → 1<0) → 1=1))
(1=1 → ((∀x. x=1 → 1<1) → 1=1))
(1=1 → ((∀x. x=x → 0=0) → 1=1))
(1=1 → ((∀x. x=x → 0=1) → 1=1))
(1=1 → ((∀x. x=x → 1=0) → 1=1))
(1=1 → ((∀x. x=x → 1=1) → 1=1))
(1=1 → ((∀x. x=x → 0<0) → 1=1))
(1=1 → ((∀x. x=x → 0<1) → 1=1))
(1=1 → ((∀x. x=x → 1<0) → 1=1))
(1=1 → ((∀x. x=x → 1<1) → 1=1))
(1=1 → ((∀x. x=x → 0=0) → 1=1))
(1=1 → ((∀x. x=x → 0=1) → 1=1))
(1=1 → ((∀x. x=x → 1=0) → 1=1))
(1=1 → ((∀x. x=x → 1=1) → 1=1))
(1=1 → ((∀x. x=x → 0<0) → 1=1))
(1=1 → ((∀x. x=x → 0<1) → 1=1))
(1=1 → ((∀x. x=x → 1<0) → 1=1))
(1=1 → ((∀x. x=x → 1<1) → 1=1))
(1=1 → ((∀x. 0<x → 0=0) → 1=1))
(1=1 → ((∀x. 0<x → 0=1) → 1=1))
(1=1 → ((∀x. 0<x → 1=0) → 1=1))
(1=1 → ((∀x. 0<x → 1=1) → 1=1))
(1=1 → ((∀x. 0<x → 0<0) → 1=1))
(1=1 → ((∀x. 0<x → 0<1) → 1=1))
(1=1 → ((∀x. 0<x → 1<0) → 1=1))
(1=1 → ((∀x. 0<x → 1<1) → 1=1))
(1=1 → ((∀x. 1<x → 0=0) → 1=1))
(1=1 → ((∀x. 1<x → 0=1) → 1=1))
(1=1 → ((∀x. 1<x → 1=0) → 1=1))
(1=1 → ((∀x. 1<x → 1=1) → 1=1))
(1=1 → ((∀x. 1<x → 0<0) → 1=1))
(1=1 → ((∀x. 1<x → 0<1) → 1=1))
(1=1 → ((∀x. 1<x → 1<0) → 1=1))
(1=1 → ((∀x. 1<x → 1<1) → 1=1))
(1=1 → ((∀x. x<0 → 0=0) → 1=1))
(1=1 → ((∀x. x<0 → 0=1) → 1=1))
(1=1 → ((∀x. x<0 → 1=0) → 1=1))
(1=1 → ((∀x. x<0 → 1=1) → 1=1))
(1=1 → ((∀x. x<0 → 0<0) → 1=1))
(1=1 → ((∀x. x<0 → 0<1) → 1=1))
(1=1 → ((∀x. x<0 → 1<0) → 1=1))
(1=1 → ((∀x. x<0 → 1<1) → 1=1))
(1=1 → ((∀x. x<1 → 0=0) → 1=1))
(1=1 → ((∀x. x<1 → 0=1) → 1=1))
(1=1 → ((∀x. x<1 → 1=0) → 1=1))
(1=1 → ((∀x. x<1 → 1=1) → 1=1))
(1=1 → ((∀x. x<1 → 0<0) → 1=1))
(1=1 → ((∀x. x<1 → 0<1) → 1=1))
(1=1 → ((∀x. x<1 → 1<0) → 1=1))
(1=1 → ((∀x. x<1 → 1<1) → 1=1))
(1=1 → ((∀x. x<x → 0=0) → 1=1))
(1=1 → ((∀x. x<x → 0=1) → 1=1))
(1=1 → ((∀x. x<x → 1=0) → 1=1))
(1=1 → ((∀x. x<x → 1=1) → 1=1))
(1=1 → ((∀x. x<x → 0<0) → 1=1))
(1=1 → ((∀x. x<x → 0<1) → 1=1))
(1=1 → ((∀x. x<x → 1<0) → 1=1))
(1=1 → ((∀x. x<x → 1<1) → 1=1))
(1=1 → ((∀x. x<x → 0=0) → 1=1))
(1=1 → ((∀x. x<x → 0=1) → 1=1))
(1=1 → ((∀x. x<x → 1=0) → 1=1))
(1=1 → ((∀x. x<x → 1=1) → 1=1))
(1=1 → ((∀x. x<x → 0<0) → 1=1))
(1=1 → ((∀x. x<x → 0<1) → 1=1))
(1=1 → ((∀x. x<x → 1<0) → 1=1))
(1=1 → ((∀x. x<x → 1<1) → 1=1))
(0<0 → (¬0=⟨0+⟨0+0⟩⟩ → 0<0))
(0<0 → (¬0=⟨0+⟨0+1⟩⟩ → 0<0))
(0<0 → (¬0=⟨0+⟨1+0⟩⟩ → 0<0))
(0<0 → (¬0=⟨0+⟨1+1⟩⟩ → 0<0))
(0<0 → (¬0=⟨0+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬0=⟨0+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬0=⟨0+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬0=⟨0+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬0=⟨1+⟨0+0⟩⟩ → 0<0))
(0<0 → (¬0=⟨1+⟨0+1⟩⟩ → 0<0))
(0<0 → (¬0=⟨1+⟨1+0⟩⟩ → 0<0))
(0<0 → (¬0=⟨1+⟨1+1⟩⟩ → 0<0))
(0<0 → (¬0=⟨1+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬0=⟨1+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬0=⟨1+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬0=⟨1+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬0=⟨⟨0+0⟩+0⟩ → 0<0))
(0<0 → (¬0=⟨⟨0+0⟩+1⟩ → 0<0))
(0<0 → (¬0=⟨⟨0+1⟩+0⟩ → 0<0))
(0<0 → (¬0=⟨⟨0+1⟩+1⟩ → 0<0))
(0<0 → (¬0=⟨⟨1+0⟩+0⟩ → 0<0))
(0<0 → (¬0=⟨⟨1+0⟩+1⟩ → 0<0))
(0<0 → (¬0=⟨⟨1+1⟩+0⟩ → 0<0))
(0<0 → (¬0=⟨⟨1+1⟩+1⟩ → 0<0))
(0<0 → (¬0=⟨⟨0⋅0⟩+0⟩ → 0<0))
(0<0 → (¬0=⟨⟨0⋅0⟩+1⟩ → 0<0))
(0<0 → (¬0=⟨⟨0⋅1⟩+0⟩ → 0<0))
(0<0 → (¬0=⟨⟨0⋅1⟩+1⟩ → 0<0))
(0<0 → (¬0=⟨⟨1⋅0⟩+0⟩ → 0<0))
(0<0 → (¬0=⟨⟨1⋅0⟩+1⟩ → 0<0))
(0<0 → (¬0=⟨⟨1⋅1⟩+0⟩ → 0<0))
(0<0 → (¬0=⟨⟨1⋅1⟩+1⟩ → 0<0))
(0<0 → (¬0=⟨0⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (¬0=⟨0⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (¬0=⟨0⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (¬0=⟨0⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (¬0=⟨0⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬0=⟨0⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬0=⟨0⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬0=⟨0⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬0=⟨1⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (¬0=⟨1⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (¬0=⟨1⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (¬0=⟨1⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (¬0=⟨1⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬0=⟨1⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬0=⟨1⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬0=⟨1⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬0=⟨⟨0+0⟩⋅0⟩ → 0<0))
(0<0 → (¬0=⟨⟨0+0⟩⋅1⟩ → 0<0))
(0<0 → (¬0=⟨⟨0+1⟩⋅0⟩ → 0<0))
(0<0 → (¬0=⟨⟨0+1⟩⋅1⟩ → 0<0))
(0<0 → (¬0=⟨⟨1+0⟩⋅0⟩ → 0<0))
(0<0 → (¬0=⟨⟨1+0⟩⋅1⟩ → 0<0))
(0<0 → (¬0=⟨⟨1+1⟩⋅0⟩ → 0<0))
(0<0 → (¬0=⟨⟨1+1⟩⋅1⟩ → 0<0))
(0<0 → (¬0=⟨⟨0⋅0⟩⋅0⟩ → 0<0))
(0<0 → (¬0=⟨⟨0⋅0⟩⋅1⟩ → 0<0))
(0<0 → (¬0=⟨⟨0⋅1⟩⋅0⟩ → 0<0))
(0<0 → (¬0=⟨⟨0⋅1⟩⋅1⟩ → 0<0))
(0<0 → (¬0=⟨⟨1⋅0⟩⋅0⟩ → 0<0))
(0<0 → (¬0=⟨⟨1⋅0⟩⋅1⟩ → 0<0))
(0<0 → (¬0=⟨⟨1⋅1⟩⋅0⟩ → 0<0))
(0<0 → (¬0=⟨⟨1⋅1⟩⋅1⟩ → 0<0))
(0<0 → (¬1=⟨0+⟨0+0⟩⟩ → 0<0))
(0<0 → (¬1=⟨0+⟨0+1⟩⟩ → 0<0))
(0<0 → (¬1=⟨0+⟨1+0⟩⟩ → 0<0))
(0<0 → (¬1=⟨0+⟨1+1⟩⟩ → 0<0))
(0<0 → (¬1=⟨0+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬1=⟨0+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬1=⟨0+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬1=⟨0+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬1=⟨1+⟨0+0⟩⟩ → 0<0))
(0<0 → (¬1=⟨1+⟨0+1⟩⟩ → 0<0))
(0<0 → (¬1=⟨1+⟨1+0⟩⟩ → 0<0))
(0<0 → (¬1=⟨1+⟨1+1⟩⟩ → 0<0))
(0<0 → (¬1=⟨1+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬1=⟨1+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬1=⟨1+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬1=⟨1+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬1=⟨⟨0+0⟩+0⟩ → 0<0))
(0<0 → (¬1=⟨⟨0+0⟩+1⟩ → 0<0))
(0<0 → (¬1=⟨⟨0+1⟩+0⟩ → 0<0))
(0<0 → (¬1=⟨⟨0+1⟩+1⟩ → 0<0))
(0<0 → (¬1=⟨⟨1+0⟩+0⟩ → 0<0))
(0<0 → (¬1=⟨⟨1+0⟩+1⟩ → 0<0))
(0<0 → (¬1=⟨⟨1+1⟩+0⟩ → 0<0))
(0<0 → (¬1=⟨⟨1+1⟩+1⟩ → 0<0))
(0<0 → (¬1=⟨⟨0⋅0⟩+0⟩ → 0<0))
(0<0 → (¬1=⟨⟨0⋅0⟩+1⟩ → 0<0))
(0<0 → (¬1=⟨⟨0⋅1⟩+0⟩ → 0<0))
(0<0 → (¬1=⟨⟨0⋅1⟩+1⟩ → 0<0))
(0<0 → (¬1=⟨⟨1⋅0⟩+0⟩ → 0<0))
(0<0 → (¬1=⟨⟨1⋅0⟩+1⟩ → 0<0))
(0<0 → (¬1=⟨⟨1⋅1⟩+0⟩ → 0<0))
(0<0 → (¬1=⟨⟨1⋅1⟩+1⟩ → 0<0))
(0<0 → (¬1=⟨0⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (¬1=⟨0⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (¬1=⟨0⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (¬1=⟨0⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (¬1=⟨0⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬1=⟨0⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬1=⟨0⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬1=⟨0⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬1=⟨1⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (¬1=⟨1⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (¬1=⟨1⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (¬1=⟨1⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (¬1=⟨1⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬1=⟨1⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬1=⟨1⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬1=⟨1⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬1=⟨⟨0+0⟩⋅0⟩ → 0<0))
(0<0 → (¬1=⟨⟨0+0⟩⋅1⟩ → 0<0))
(0<0 → (¬1=⟨⟨0+1⟩⋅0⟩ → 0<0))
(0<0 → (¬1=⟨⟨0+1⟩⋅1⟩ → 0<0))
(0<0 → (¬1=⟨⟨1+0⟩⋅0⟩ → 0<0))
(0<0 → (¬1=⟨⟨1+0⟩⋅1⟩ → 0<0))
(0<0 → (¬1=⟨⟨1+1⟩⋅0⟩ → 0<0))
(0<0 → (¬1=⟨⟨1+1⟩⋅1⟩ → 0<0))
(0<0 → (¬1=⟨⟨0⋅0⟩⋅0⟩ → 0<0))
(0<0 → (¬1=⟨⟨0⋅0⟩⋅1⟩ → 0<0))
(0<0 → (¬1=⟨⟨0⋅1⟩⋅0⟩ → 0<0))
(0<0 → (¬1=⟨⟨0⋅1⟩⋅1⟩ → 0<0))
(0<0 → (¬1=⟨⟨1⋅0⟩⋅0⟩ → 0<0))
(0<0 → (¬1=⟨⟨1⋅0⟩⋅1⟩ → 0<0))
(0<0 → (¬1=⟨⟨1⋅1⟩⋅0⟩ → 0<0))
(0<0 → (¬1=⟨⟨1⋅1⟩⋅1⟩ → 0<0))
(0<0 → (¬⟨0+0⟩=⟨0+0⟩ → 0<0))
(0<0 → (¬⟨0+0⟩=⟨0+1⟩ → 0<0))
(0<0 → (¬⟨0+0⟩=⟨1+0⟩ → 0<0))
(0<0 → (¬⟨0+0⟩=⟨1+1⟩ → 0<0))
(0<0 → (¬⟨0+0⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨0+0⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨0+0⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨0+0⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨0+1⟩=⟨0+0⟩ → 0<0))
(0<0 → (¬⟨0+1⟩=⟨0+1⟩ → 0<0))
(0<0 → (¬⟨0+1⟩=⟨1+0⟩ → 0<0))
(0<0 → (¬⟨0+1⟩=⟨1+1⟩ → 0<0))
(0<0 → (¬⟨0+1⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨0+1⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨0+1⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨0+1⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨1+0⟩=⟨0+0⟩ → 0<0))
(0<0 → (¬⟨1+0⟩=⟨0+1⟩ → 0<0))
(0<0 → (¬⟨1+0⟩=⟨1+0⟩ → 0<0))
(0<0 → (¬⟨1+0⟩=⟨1+1⟩ → 0<0))
(0<0 → (¬⟨1+0⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨1+0⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨1+0⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨1+0⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨1+1⟩=⟨0+0⟩ → 0<0))
(0<0 → (¬⟨1+1⟩=⟨0+1⟩ → 0<0))
(0<0 → (¬⟨1+1⟩=⟨1+0⟩ → 0<0))
(0<0 → (¬⟨1+1⟩=⟨1+1⟩ → 0<0))
(0<0 → (¬⟨1+1⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨1+1⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨1+1⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨1+1⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩=⟨0+0⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩=⟨0+1⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩=⟨1+0⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩=⟨1+1⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩=⟨0+0⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩=⟨0+1⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩=⟨1+0⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩=⟨1+1⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩=⟨0+0⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩=⟨0+1⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩=⟨1+0⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩=⟨1+1⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩=⟨0+0⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩=⟨0+1⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩=⟨1+0⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩=⟨1+1⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨0+⟨0+0⟩⟩=0 → 0<0))
(0<0 → (¬⟨0+⟨0+0⟩⟩=1 → 0<0))
(0<0 → (¬⟨0+⟨0+1⟩⟩=0 → 0<0))
(0<0 → (¬⟨0+⟨0+1⟩⟩=1 → 0<0))
(0<0 → (¬⟨0+⟨1+0⟩⟩=0 → 0<0))
(0<0 → (¬⟨0+⟨1+0⟩⟩=1 → 0<0))
(0<0 → (¬⟨0+⟨1+1⟩⟩=0 → 0<0))
(0<0 → (¬⟨0+⟨1+1⟩⟩=1 → 0<0))
(0<0 → (¬⟨0+⟨0⋅0⟩⟩=0 → 0<0))
(0<0 → (¬⟨0+⟨0⋅0⟩⟩=1 → 0<0))
(0<0 → (¬⟨0+⟨0⋅1⟩⟩=0 → 0<0))
(0<0 → (¬⟨0+⟨0⋅1⟩⟩=1 → 0<0))
(0<0 → (¬⟨0+⟨1⋅0⟩⟩=0 → 0<0))
(0<0 → (¬⟨0+⟨1⋅0⟩⟩=1 → 0<0))
(0<0 → (¬⟨0+⟨1⋅1⟩⟩=0 → 0<0))
(0<0 → (¬⟨0+⟨1⋅1⟩⟩=1 → 0<0))
(0<0 → (¬⟨1+⟨0+0⟩⟩=0 → 0<0))
(0<0 → (¬⟨1+⟨0+0⟩⟩=1 → 0<0))
(0<0 → (¬⟨1+⟨0+1⟩⟩=0 → 0<0))
(0<0 → (¬⟨1+⟨0+1⟩⟩=1 → 0<0))
(0<0 → (¬⟨1+⟨1+0⟩⟩=0 → 0<0))
(0<0 → (¬⟨1+⟨1+0⟩⟩=1 → 0<0))
(0<0 → (¬⟨1+⟨1+1⟩⟩=0 → 0<0))
(0<0 → (¬⟨1+⟨1+1⟩⟩=1 → 0<0))
(0<0 → (¬⟨1+⟨0⋅0⟩⟩=0 → 0<0))
(0<0 → (¬⟨1+⟨0⋅0⟩⟩=1 → 0<0))
(0<0 → (¬⟨1+⟨0⋅1⟩⟩=0 → 0<0))
(0<0 → (¬⟨1+⟨0⋅1⟩⟩=1 → 0<0))
(0<0 → (¬⟨1+⟨1⋅0⟩⟩=0 → 0<0))
(0<0 → (¬⟨1+⟨1⋅0⟩⟩=1 → 0<0))
(0<0 → (¬⟨1+⟨1⋅1⟩⟩=0 → 0<0))
(0<0 → (¬⟨1+⟨1⋅1⟩⟩=1 → 0<0))
(0<0 → (¬⟨⟨0+0⟩+0⟩=0 → 0<0))
(0<0 → (¬⟨⟨0+0⟩+0⟩=1 → 0<0))
(0<0 → (¬⟨⟨0+0⟩+1⟩=0 → 0<0))
(0<0 → (¬⟨⟨0+0⟩+1⟩=1 → 0<0))
(0<0 → (¬⟨⟨0+1⟩+0⟩=0 → 0<0))
(0<0 → (¬⟨⟨0+1⟩+0⟩=1 → 0<0))
(0<0 → (¬⟨⟨0+1⟩+1⟩=0 → 0<0))
(0<0 → (¬⟨⟨0+1⟩+1⟩=1 → 0<0))
(0<0 → (¬⟨⟨1+0⟩+0⟩=0 → 0<0))
(0<0 → (¬⟨⟨1+0⟩+0⟩=1 → 0<0))
(0<0 → (¬⟨⟨1+0⟩+1⟩=0 → 0<0))
(0<0 → (¬⟨⟨1+0⟩+1⟩=1 → 0<0))
(0<0 → (¬⟨⟨1+1⟩+0⟩=0 → 0<0))
(0<0 → (¬⟨⟨1+1⟩+0⟩=1 → 0<0))
(0<0 → (¬⟨⟨1+1⟩+1⟩=0 → 0<0))
(0<0 → (¬⟨⟨1+1⟩+1⟩=1 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩+0⟩=0 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩+0⟩=1 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩+1⟩=0 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩+1⟩=1 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩+0⟩=0 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩+0⟩=1 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩+1⟩=0 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩+1⟩=1 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩+0⟩=0 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩+0⟩=1 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩+1⟩=0 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩+1⟩=1 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩+0⟩=0 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩+0⟩=1 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩+1⟩=0 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩+1⟩=1 → 0<0))
(0<0 → (¬⟨0⋅⟨0+0⟩⟩=0 → 0<0))
(0<0 → (¬⟨0⋅⟨0+0⟩⟩=1 → 0<0))
(0<0 → (¬⟨0⋅⟨0+1⟩⟩=0 → 0<0))
(0<0 → (¬⟨0⋅⟨0+1⟩⟩=1 → 0<0))
(0<0 → (¬⟨0⋅⟨1+0⟩⟩=0 → 0<0))
(0<0 → (¬⟨0⋅⟨1+0⟩⟩=1 → 0<0))
(0<0 → (¬⟨0⋅⟨1+1⟩⟩=0 → 0<0))
(0<0 → (¬⟨0⋅⟨1+1⟩⟩=1 → 0<0))
(0<0 → (¬⟨0⋅⟨0⋅0⟩⟩=0 → 0<0))
(0<0 → (¬⟨0⋅⟨0⋅0⟩⟩=1 → 0<0))
(0<0 → (¬⟨0⋅⟨0⋅1⟩⟩=0 → 0<0))
(0<0 → (¬⟨0⋅⟨0⋅1⟩⟩=1 → 0<0))
(0<0 → (¬⟨0⋅⟨1⋅0⟩⟩=0 → 0<0))
(0<0 → (¬⟨0⋅⟨1⋅0⟩⟩=1 → 0<0))
(0<0 → (¬⟨0⋅⟨1⋅1⟩⟩=0 → 0<0))
(0<0 → (¬⟨0⋅⟨1⋅1⟩⟩=1 → 0<0))
(0<0 → (¬⟨1⋅⟨0+0⟩⟩=0 → 0<0))
(0<0 → (¬⟨1⋅⟨0+0⟩⟩=1 → 0<0))
(0<0 → (¬⟨1⋅⟨0+1⟩⟩=0 → 0<0))
(0<0 → (¬⟨1⋅⟨0+1⟩⟩=1 → 0<0))
(0<0 → (¬⟨1⋅⟨1+0⟩⟩=0 → 0<0))
(0<0 → (¬⟨1⋅⟨1+0⟩⟩=1 → 0<0))
(0<0 → (¬⟨1⋅⟨1+1⟩⟩=0 → 0<0))
(0<0 → (¬⟨1⋅⟨1+1⟩⟩=1 → 0<0))
(0<0 → (¬⟨1⋅⟨0⋅0⟩⟩=0 → 0<0))
(0<0 → (¬⟨1⋅⟨0⋅0⟩⟩=1 → 0<0))
(0<0 → (¬⟨1⋅⟨0⋅1⟩⟩=0 → 0<0))
(0<0 → (¬⟨1⋅⟨0⋅1⟩⟩=1 → 0<0))
(0<0 → (¬⟨1⋅⟨1⋅0⟩⟩=0 → 0<0))
(0<0 → (¬⟨1⋅⟨1⋅0⟩⟩=1 → 0<0))
(0<0 → (¬⟨1⋅⟨1⋅1⟩⟩=0 → 0<0))
(0<0 → (¬⟨1⋅⟨1⋅1⟩⟩=1 → 0<0))
(0<0 → (¬⟨⟨0+0⟩⋅0⟩=0 → 0<0))
(0<0 → (¬⟨⟨0+0⟩⋅0⟩=1 → 0<0))
(0<0 → (¬⟨⟨0+0⟩⋅1⟩=0 → 0<0))
(0<0 → (¬⟨⟨0+0⟩⋅1⟩=1 → 0<0))
(0<0 → (¬⟨⟨0+1⟩⋅0⟩=0 → 0<0))
(0<0 → (¬⟨⟨0+1⟩⋅0⟩=1 → 0<0))
(0<0 → (¬⟨⟨0+1⟩⋅1⟩=0 → 0<0))
(0<0 → (¬⟨⟨0+1⟩⋅1⟩=1 → 0<0))
(0<0 → (¬⟨⟨1+0⟩⋅0⟩=0 → 0<0))
(0<0 → (¬⟨⟨1+0⟩⋅0⟩=1 → 0<0))
(0<0 → (¬⟨⟨1+0⟩⋅1⟩=0 → 0<0))
(0<0 → (¬⟨⟨1+0⟩⋅1⟩=1 → 0<0))
(0<0 → (¬⟨⟨1+1⟩⋅0⟩=0 → 0<0))
(0<0 → (¬⟨⟨1+1⟩⋅0⟩=1 → 0<0))
(0<0 → (¬⟨⟨1+1⟩⋅1⟩=0 → 0<0))
(0<0 → (¬⟨⟨1+1⟩⋅1⟩=1 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩⋅0⟩=0 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩⋅0⟩=1 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩⋅1⟩=0 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩⋅1⟩=1 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩⋅0⟩=0 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩⋅0⟩=1 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩⋅1⟩=0 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩⋅1⟩=1 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩⋅0⟩=0 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩⋅0⟩=1 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩⋅1⟩=0 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩⋅1⟩=1 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩⋅0⟩=0 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩⋅0⟩=1 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩⋅1⟩=0 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩⋅1⟩=1 → 0<0))
(0<0 → (¬0<⟨0+⟨0+0⟩⟩ → 0<0))
(0<0 → (¬0<⟨0+⟨0+1⟩⟩ → 0<0))
(0<0 → (¬0<⟨0+⟨1+0⟩⟩ → 0<0))
(0<0 → (¬0<⟨0+⟨1+1⟩⟩ → 0<0))
(0<0 → (¬0<⟨0+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬0<⟨0+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬0<⟨0+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬0<⟨0+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬0<⟨1+⟨0+0⟩⟩ → 0<0))
(0<0 → (¬0<⟨1+⟨0+1⟩⟩ → 0<0))
(0<0 → (¬0<⟨1+⟨1+0⟩⟩ → 0<0))
(0<0 → (¬0<⟨1+⟨1+1⟩⟩ → 0<0))
(0<0 → (¬0<⟨1+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬0<⟨1+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬0<⟨1+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬0<⟨1+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬0<⟨⟨0+0⟩+0⟩ → 0<0))
(0<0 → (¬0<⟨⟨0+0⟩+1⟩ → 0<0))
(0<0 → (¬0<⟨⟨0+1⟩+0⟩ → 0<0))
(0<0 → (¬0<⟨⟨0+1⟩+1⟩ → 0<0))
(0<0 → (¬0<⟨⟨1+0⟩+0⟩ → 0<0))
(0<0 → (¬0<⟨⟨1+0⟩+1⟩ → 0<0))
(0<0 → (¬0<⟨⟨1+1⟩+0⟩ → 0<0))
(0<0 → (¬0<⟨⟨1+1⟩+1⟩ → 0<0))
(0<0 → (¬0<⟨⟨0⋅0⟩+0⟩ → 0<0))
(0<0 → (¬0<⟨⟨0⋅0⟩+1⟩ → 0<0))
(0<0 → (¬0<⟨⟨0⋅1⟩+0⟩ → 0<0))
(0<0 → (¬0<⟨⟨0⋅1⟩+1⟩ → 0<0))
(0<0 → (¬0<⟨⟨1⋅0⟩+0⟩ → 0<0))
(0<0 → (¬0<⟨⟨1⋅0⟩+1⟩ → 0<0))
(0<0 → (¬0<⟨⟨1⋅1⟩+0⟩ → 0<0))
(0<0 → (¬0<⟨⟨1⋅1⟩+1⟩ → 0<0))
(0<0 → (¬0<⟨0⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (¬0<⟨0⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (¬0<⟨0⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (¬0<⟨0⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (¬0<⟨0⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬0<⟨0⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬0<⟨0⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬0<⟨0⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬0<⟨1⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (¬0<⟨1⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (¬0<⟨1⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (¬0<⟨1⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (¬0<⟨1⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬0<⟨1⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬0<⟨1⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬0<⟨1⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬0<⟨⟨0+0⟩⋅0⟩ → 0<0))
(0<0 → (¬0<⟨⟨0+0⟩⋅1⟩ → 0<0))
(0<0 → (¬0<⟨⟨0+1⟩⋅0⟩ → 0<0))
(0<0 → (¬0<⟨⟨0+1⟩⋅1⟩ → 0<0))
(0<0 → (¬0<⟨⟨1+0⟩⋅0⟩ → 0<0))
(0<0 → (¬0<⟨⟨1+0⟩⋅1⟩ → 0<0))
(0<0 → (¬0<⟨⟨1+1⟩⋅0⟩ → 0<0))
(0<0 → (¬0<⟨⟨1+1⟩⋅1⟩ → 0<0))
(0<0 → (¬0<⟨⟨0⋅0⟩⋅0⟩ → 0<0))
(0<0 → (¬0<⟨⟨0⋅0⟩⋅1⟩ → 0<0))
(0<0 → (¬0<⟨⟨0⋅1⟩⋅0⟩ → 0<0))
(0<0 → (¬0<⟨⟨0⋅1⟩⋅1⟩ → 0<0))
(0<0 → (¬0<⟨⟨1⋅0⟩⋅0⟩ → 0<0))
(0<0 → (¬0<⟨⟨1⋅0⟩⋅1⟩ → 0<0))
(0<0 → (¬0<⟨⟨1⋅1⟩⋅0⟩ → 0<0))
(0<0 → (¬0<⟨⟨1⋅1⟩⋅1⟩ → 0<0))
(0<0 → (¬1<⟨0+⟨0+0⟩⟩ → 0<0))
(0<0 → (¬1<⟨0+⟨0+1⟩⟩ → 0<0))
(0<0 → (¬1<⟨0+⟨1+0⟩⟩ → 0<0))
(0<0 → (¬1<⟨0+⟨1+1⟩⟩ → 0<0))
(0<0 → (¬1<⟨0+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬1<⟨0+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬1<⟨0+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬1<⟨0+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬1<⟨1+⟨0+0⟩⟩ → 0<0))
(0<0 → (¬1<⟨1+⟨0+1⟩⟩ → 0<0))
(0<0 → (¬1<⟨1+⟨1+0⟩⟩ → 0<0))
(0<0 → (¬1<⟨1+⟨1+1⟩⟩ → 0<0))
(0<0 → (¬1<⟨1+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬1<⟨1+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬1<⟨1+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬1<⟨1+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬1<⟨⟨0+0⟩+0⟩ → 0<0))
(0<0 → (¬1<⟨⟨0+0⟩+1⟩ → 0<0))
(0<0 → (¬1<⟨⟨0+1⟩+0⟩ → 0<0))
(0<0 → (¬1<⟨⟨0+1⟩+1⟩ → 0<0))
(0<0 → (¬1<⟨⟨1+0⟩+0⟩ → 0<0))
(0<0 → (¬1<⟨⟨1+0⟩+1⟩ → 0<0))
(0<0 → (¬1<⟨⟨1+1⟩+0⟩ → 0<0))
(0<0 → (¬1<⟨⟨1+1⟩+1⟩ → 0<0))
(0<0 → (¬1<⟨⟨0⋅0⟩+0⟩ → 0<0))
(0<0 → (¬1<⟨⟨0⋅0⟩+1⟩ → 0<0))
(0<0 → (¬1<⟨⟨0⋅1⟩+0⟩ → 0<0))
(0<0 → (¬1<⟨⟨0⋅1⟩+1⟩ → 0<0))
(0<0 → (¬1<⟨⟨1⋅0⟩+0⟩ → 0<0))
(0<0 → (¬1<⟨⟨1⋅0⟩+1⟩ → 0<0))
(0<0 → (¬1<⟨⟨1⋅1⟩+0⟩ → 0<0))
(0<0 → (¬1<⟨⟨1⋅1⟩+1⟩ → 0<0))
(0<0 → (¬1<⟨0⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (¬1<⟨0⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (¬1<⟨0⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (¬1<⟨0⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (¬1<⟨0⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬1<⟨0⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬1<⟨0⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬1<⟨0⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬1<⟨1⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (¬1<⟨1⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (¬1<⟨1⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (¬1<⟨1⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (¬1<⟨1⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (¬1<⟨1⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (¬1<⟨1⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (¬1<⟨1⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (¬1<⟨⟨0+0⟩⋅0⟩ → 0<0))
(0<0 → (¬1<⟨⟨0+0⟩⋅1⟩ → 0<0))
(0<0 → (¬1<⟨⟨0+1⟩⋅0⟩ → 0<0))
(0<0 → (¬1<⟨⟨0+1⟩⋅1⟩ → 0<0))
(0<0 → (¬1<⟨⟨1+0⟩⋅0⟩ → 0<0))
(0<0 → (¬1<⟨⟨1+0⟩⋅1⟩ → 0<0))
(0<0 → (¬1<⟨⟨1+1⟩⋅0⟩ → 0<0))
(0<0 → (¬1<⟨⟨1+1⟩⋅1⟩ → 0<0))
(0<0 → (¬1<⟨⟨0⋅0⟩⋅0⟩ → 0<0))
(0<0 → (¬1<⟨⟨0⋅0⟩⋅1⟩ → 0<0))
(0<0 → (¬1<⟨⟨0⋅1⟩⋅0⟩ → 0<0))
(0<0 → (¬1<⟨⟨0⋅1⟩⋅1⟩ → 0<0))
(0<0 → (¬1<⟨⟨1⋅0⟩⋅0⟩ → 0<0))
(0<0 → (¬1<⟨⟨1⋅0⟩⋅1⟩ → 0<0))
(0<0 → (¬1<⟨⟨1⋅1⟩⋅0⟩ → 0<0))
(0<0 → (¬1<⟨⟨1⋅1⟩⋅1⟩ → 0<0))
(0<0 → (¬⟨0+0⟩<⟨0+0⟩ → 0<0))
(0<0 → (¬⟨0+0⟩<⟨0+1⟩ → 0<0))
(0<0 → (¬⟨0+0⟩<⟨1+0⟩ → 0<0))
(0<0 → (¬⟨0+0⟩<⟨1+1⟩ → 0<0))
(0<0 → (¬⟨0+0⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨0+0⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨0+0⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨0+0⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨0+1⟩<⟨0+0⟩ → 0<0))
(0<0 → (¬⟨0+1⟩<⟨0+1⟩ → 0<0))
(0<0 → (¬⟨0+1⟩<⟨1+0⟩ → 0<0))
(0<0 → (¬⟨0+1⟩<⟨1+1⟩ → 0<0))
(0<0 → (¬⟨0+1⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨0+1⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨0+1⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨0+1⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨1+0⟩<⟨0+0⟩ → 0<0))
(0<0 → (¬⟨1+0⟩<⟨0+1⟩ → 0<0))
(0<0 → (¬⟨1+0⟩<⟨1+0⟩ → 0<0))
(0<0 → (¬⟨1+0⟩<⟨1+1⟩ → 0<0))
(0<0 → (¬⟨1+0⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨1+0⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨1+0⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨1+0⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨1+1⟩<⟨0+0⟩ → 0<0))
(0<0 → (¬⟨1+1⟩<⟨0+1⟩ → 0<0))
(0<0 → (¬⟨1+1⟩<⟨1+0⟩ → 0<0))
(0<0 → (¬⟨1+1⟩<⟨1+1⟩ → 0<0))
(0<0 → (¬⟨1+1⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨1+1⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨1+1⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨1+1⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩<⟨0+0⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩<⟨0+1⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩<⟨1+0⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩<⟨1+1⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨0⋅0⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩<⟨0+0⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩<⟨0+1⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩<⟨1+0⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩<⟨1+1⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨0⋅1⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩<⟨0+0⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩<⟨0+1⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩<⟨1+0⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩<⟨1+1⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨1⋅0⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩<⟨0+0⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩<⟨0+1⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩<⟨1+0⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩<⟨1+1⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (¬⟨1⋅1⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (¬⟨0+⟨0+0⟩⟩<0 → 0<0))
(0<0 → (¬⟨0+⟨0+0⟩⟩<1 → 0<0))
(0<0 → (¬⟨0+⟨0+1⟩⟩<0 → 0<0))
(0<0 → (¬⟨0+⟨0+1⟩⟩<1 → 0<0))
(0<0 → (¬⟨0+⟨1+0⟩⟩<0 → 0<0))
(0<0 → (¬⟨0+⟨1+0⟩⟩<1 → 0<0))
(0<0 → (¬⟨0+⟨1+1⟩⟩<0 → 0<0))
(0<0 → (¬⟨0+⟨1+1⟩⟩<1 → 0<0))
(0<0 → (¬⟨0+⟨0⋅0⟩⟩<0 → 0<0))
(0<0 → (¬⟨0+⟨0⋅0⟩⟩<1 → 0<0))
(0<0 → (¬⟨0+⟨0⋅1⟩⟩<0 → 0<0))
(0<0 → (¬⟨0+⟨0⋅1⟩⟩<1 → 0<0))
(0<0 → (¬⟨0+⟨1⋅0⟩⟩<0 → 0<0))
(0<0 → (¬⟨0+⟨1⋅0⟩⟩<1 → 0<0))
(0<0 → (¬⟨0+⟨1⋅1⟩⟩<0 → 0<0))
(0<0 → (¬⟨0+⟨1⋅1⟩⟩<1 → 0<0))
(0<0 → (¬⟨1+⟨0+0⟩⟩<0 → 0<0))
(0<0 → (¬⟨1+⟨0+0⟩⟩<1 → 0<0))
(0<0 → (¬⟨1+⟨0+1⟩⟩<0 → 0<0))
(0<0 → (¬⟨1+⟨0+1⟩⟩<1 → 0<0))
(0<0 → (¬⟨1+⟨1+0⟩⟩<0 → 0<0))
(0<0 → (¬⟨1+⟨1+0⟩⟩<1 → 0<0))
(0<0 → (¬⟨1+⟨1+1⟩⟩<0 → 0<0))
(0<0 → (¬⟨1+⟨1+1⟩⟩<1 → 0<0))
(0<0 → (¬⟨1+⟨0⋅0⟩⟩<0 → 0<0))
(0<0 → (¬⟨1+⟨0⋅0⟩⟩<1 → 0<0))
(0<0 → (¬⟨1+⟨0⋅1⟩⟩<0 → 0<0))
(0<0 → (¬⟨1+⟨0⋅1⟩⟩<1 → 0<0))
(0<0 → (¬⟨1+⟨1⋅0⟩⟩<0 → 0<0))
(0<0 → (¬⟨1+⟨1⋅0⟩⟩<1 → 0<0))
(0<0 → (¬⟨1+⟨1⋅1⟩⟩<0 → 0<0))
(0<0 → (¬⟨1+⟨1⋅1⟩⟩<1 → 0<0))
(0<0 → (¬⟨⟨0+0⟩+0⟩<0 → 0<0))
(0<0 → (¬⟨⟨0+0⟩+0⟩<1 → 0<0))
(0<0 → (¬⟨⟨0+0⟩+1⟩<0 → 0<0))
(0<0 → (¬⟨⟨0+0⟩+1⟩<1 → 0<0))
(0<0 → (¬⟨⟨0+1⟩+0⟩<0 → 0<0))
(0<0 → (¬⟨⟨0+1⟩+0⟩<1 → 0<0))
(0<0 → (¬⟨⟨0+1⟩+1⟩<0 → 0<0))
(0<0 → (¬⟨⟨0+1⟩+1⟩<1 → 0<0))
(0<0 → (¬⟨⟨1+0⟩+0⟩<0 → 0<0))
(0<0 → (¬⟨⟨1+0⟩+0⟩<1 → 0<0))
(0<0 → (¬⟨⟨1+0⟩+1⟩<0 → 0<0))
(0<0 → (¬⟨⟨1+0⟩+1⟩<1 → 0<0))
(0<0 → (¬⟨⟨1+1⟩+0⟩<0 → 0<0))
(0<0 → (¬⟨⟨1+1⟩+0⟩<1 → 0<0))
(0<0 → (¬⟨⟨1+1⟩+1⟩<0 → 0<0))
(0<0 → (¬⟨⟨1+1⟩+1⟩<1 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩+0⟩<0 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩+0⟩<1 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩+1⟩<0 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩+1⟩<1 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩+0⟩<0 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩+0⟩<1 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩+1⟩<0 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩+1⟩<1 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩+0⟩<0 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩+0⟩<1 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩+1⟩<0 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩+1⟩<1 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩+0⟩<0 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩+0⟩<1 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩+1⟩<0 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩+1⟩<1 → 0<0))
(0<0 → (¬⟨0⋅⟨0+0⟩⟩<0 → 0<0))
(0<0 → (¬⟨0⋅⟨0+0⟩⟩<1 → 0<0))
(0<0 → (¬⟨0⋅⟨0+1⟩⟩<0 → 0<0))
(0<0 → (¬⟨0⋅⟨0+1⟩⟩<1 → 0<0))
(0<0 → (¬⟨0⋅⟨1+0⟩⟩<0 → 0<0))
(0<0 → (¬⟨0⋅⟨1+0⟩⟩<1 → 0<0))
(0<0 → (¬⟨0⋅⟨1+1⟩⟩<0 → 0<0))
(0<0 → (¬⟨0⋅⟨1+1⟩⟩<1 → 0<0))
(0<0 → (¬⟨0⋅⟨0⋅0⟩⟩<0 → 0<0))
(0<0 → (¬⟨0⋅⟨0⋅0⟩⟩<1 → 0<0))
(0<0 → (¬⟨0⋅⟨0⋅1⟩⟩<0 → 0<0))
(0<0 → (¬⟨0⋅⟨0⋅1⟩⟩<1 → 0<0))
(0<0 → (¬⟨0⋅⟨1⋅0⟩⟩<0 → 0<0))
(0<0 → (¬⟨0⋅⟨1⋅0⟩⟩<1 → 0<0))
(0<0 → (¬⟨0⋅⟨1⋅1⟩⟩<0 → 0<0))
(0<0 → (¬⟨0⋅⟨1⋅1⟩⟩<1 → 0<0))
(0<0 → (¬⟨1⋅⟨0+0⟩⟩<0 → 0<0))
(0<0 → (¬⟨1⋅⟨0+0⟩⟩<1 → 0<0))
(0<0 → (¬⟨1⋅⟨0+1⟩⟩<0 → 0<0))
(0<0 → (¬⟨1⋅⟨0+1⟩⟩<1 → 0<0))
(0<0 → (¬⟨1⋅⟨1+0⟩⟩<0 → 0<0))
(0<0 → (¬⟨1⋅⟨1+0⟩⟩<1 → 0<0))
(0<0 → (¬⟨1⋅⟨1+1⟩⟩<0 → 0<0))
(0<0 → (¬⟨1⋅⟨1+1⟩⟩<1 → 0<0))
(0<0 → (¬⟨1⋅⟨0⋅0⟩⟩<0 → 0<0))
(0<0 → (¬⟨1⋅⟨0⋅0⟩⟩<1 → 0<0))
(0<0 → (¬⟨1⋅⟨0⋅1⟩⟩<0 → 0<0))
(0<0 → (¬⟨1⋅⟨0⋅1⟩⟩<1 → 0<0))
(0<0 → (¬⟨1⋅⟨1⋅0⟩⟩<0 → 0<0))
(0<0 → (¬⟨1⋅⟨1⋅0⟩⟩<1 → 0<0))
(0<0 → (¬⟨1⋅⟨1⋅1⟩⟩<0 → 0<0))
(0<0 → (¬⟨1⋅⟨1⋅1⟩⟩<1 → 0<0))
(0<0 → (¬⟨⟨0+0⟩⋅0⟩<0 → 0<0))
(0<0 → (¬⟨⟨0+0⟩⋅0⟩<1 → 0<0))
(0<0 → (¬⟨⟨0+0⟩⋅1⟩<0 → 0<0))
(0<0 → (¬⟨⟨0+0⟩⋅1⟩<1 → 0<0))
(0<0 → (¬⟨⟨0+1⟩⋅0⟩<0 → 0<0))
(0<0 → (¬⟨⟨0+1⟩⋅0⟩<1 → 0<0))
(0<0 → (¬⟨⟨0+1⟩⋅1⟩<0 → 0<0))
(0<0 → (¬⟨⟨0+1⟩⋅1⟩<1 → 0<0))
(0<0 → (¬⟨⟨1+0⟩⋅0⟩<0 → 0<0))
(0<0 → (¬⟨⟨1+0⟩⋅0⟩<1 → 0<0))
(0<0 → (¬⟨⟨1+0⟩⋅1⟩<0 → 0<0))
(0<0 → (¬⟨⟨1+0⟩⋅1⟩<1 → 0<0))
(0<0 → (¬⟨⟨1+1⟩⋅0⟩<0 → 0<0))
(0<0 → (¬⟨⟨1+1⟩⋅0⟩<1 → 0<0))
(0<0 → (¬⟨⟨1+1⟩⋅1⟩<0 → 0<0))
(0<0 → (¬⟨⟨1+1⟩⋅1⟩<1 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩⋅0⟩<0 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩⋅0⟩<1 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩⋅1⟩<0 → 0<0))
(0<0 → (¬⟨⟨0⋅0⟩⋅1⟩<1 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩⋅0⟩<0 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩⋅0⟩<1 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩⋅1⟩<0 → 0<0))
(0<0 → (¬⟨⟨0⋅1⟩⋅1⟩<1 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩⋅0⟩<0 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩⋅0⟩<1 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩⋅1⟩<0 → 0<0))
(0<0 → (¬⟨⟨1⋅0⟩⋅1⟩<1 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩⋅0⟩<0 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩⋅0⟩<1 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩⋅1⟩<0 → 0<0))
(0<0 → (¬⟨⟨1⋅1⟩⋅1⟩<1 → 0<0))
(0<0 → (¬¬¬0=⟨0+0⟩ → 0<0))
(0<0 → (¬¬¬0=⟨0+1⟩ → 0<0))
(0<0 → (¬¬¬0=⟨1+0⟩ → 0<0))
(0<0 → (¬¬¬0=⟨1+1⟩ → 0<0))
(0<0 → (¬¬¬0=⟨0⋅0⟩ → 0<0))
(0<0 → (¬¬¬0=⟨0⋅1⟩ → 0<0))
(0<0 → (¬¬¬0=⟨1⋅0⟩ → 0<0))
(0<0 → (¬¬¬0=⟨1⋅1⟩ → 0<0))
(0<0 → (¬¬¬1=⟨0+0⟩ → 0<0))
(0<0 → (¬¬¬1=⟨0+1⟩ → 0<0))
(0<0 → (¬¬¬1=⟨1+0⟩ → 0<0))
(0<0 → (¬¬¬1=⟨1+1⟩ → 0<0))
(0<0 → (¬¬¬1=⟨0⋅0⟩ → 0<0))
(0<0 → (¬¬¬1=⟨0⋅1⟩ → 0<0))
(0<0 → (¬¬¬1=⟨1⋅0⟩ → 0<0))
(0<0 → (¬¬¬1=⟨1⋅1⟩ → 0<0))
(0<0 → (¬¬¬⟨0+0⟩=0 → 0<0))
(0<0 → (¬¬¬⟨0+0⟩=1 → 0<0))
(0<0 → (¬¬¬⟨0+1⟩=0 → 0<0))
(0<0 → (¬¬¬⟨0+1⟩=1 → 0<0))
(0<0 → (¬¬¬⟨1+0⟩=0 → 0<0))
(0<0 → (¬¬¬⟨1+0⟩=1 → 0<0))
(0<0 → (¬¬¬⟨1+1⟩=0 → 0<0))
(0<0 → (¬¬¬⟨1+1⟩=1 → 0<0))
(0<0 → (¬¬¬⟨0⋅0⟩=0 → 0<0))
(0<0 → (¬¬¬⟨0⋅0⟩=1 → 0<0))
(0<0 → (¬¬¬⟨0⋅1⟩=0 → 0<0))
(0<0 → (¬¬¬⟨0⋅1⟩=1 → 0<0))
(0<0 → (¬¬¬⟨1⋅0⟩=0 → 0<0))
(0<0 → (¬¬¬⟨1⋅0⟩=1 → 0<0))
(0<0 → (¬¬¬⟨1⋅1⟩=0 → 0<0))
(0<0 → (¬¬¬⟨1⋅1⟩=1 → 0<0))
(0<0 → (¬¬¬0<⟨0+0⟩ → 0<0))
(0<0 → (¬¬¬0<⟨0+1⟩ → 0<0))
(0<0 → (¬¬¬0<⟨1+0⟩ → 0<0))
(0<0 → (¬¬¬0<⟨1+1⟩ → 0<0))
(0<0 → (¬¬¬0<⟨0⋅0⟩ → 0<0))
(0<0 → (¬¬¬0<⟨0⋅1⟩ → 0<0))
(0<0 → (¬¬¬0<⟨1⋅0⟩ → 0<0))
(0<0 → (¬¬¬0<⟨1⋅1⟩ → 0<0))
(0<0 → (¬¬¬1<⟨0+0⟩ → 0<0))
(0<0 → (¬¬¬1<⟨0+1⟩ → 0<0))
(0<0 → (¬¬¬1<⟨1+0⟩ → 0<0))
(0<0 → (¬¬¬1<⟨1+1⟩ → 0<0))
(0<0 → (¬¬¬1<⟨0⋅0⟩ → 0<0))
(0<0 → (¬¬¬1<⟨0⋅1⟩ → 0<0))
(0<0 → (¬¬¬1<⟨1⋅0⟩ → 0<0))
(0<0 → (¬¬¬1<⟨1⋅1⟩ → 0<0))
(0<0 → (¬¬¬⟨0+0⟩<0 → 0<0))
(0<0 → (¬¬¬⟨0+0⟩<1 → 0<0))
(0<0 → (¬¬¬⟨0+1⟩<0 → 0<0))
(0<0 → (¬¬¬⟨0+1⟩<1 → 0<0))
(0<0 → (¬¬¬⟨1+0⟩<0 → 0<0))
(0<0 → (¬¬¬⟨1+0⟩<1 → 0<0))
(0<0 → (¬¬¬⟨1+1⟩<0 → 0<0))
(0<0 → (¬¬¬⟨1+1⟩<1 → 0<0))
(0<0 → (¬¬¬⟨0⋅0⟩<0 → 0<0))
(0<0 → (¬¬¬⟨0⋅0⟩<1 → 0<0))
(0<0 → (¬¬¬⟨0⋅1⟩<0 → 0<0))
(0<0 → (¬¬¬⟨0⋅1⟩<1 → 0<0))
(0<0 → (¬¬¬⟨1⋅0⟩<0 → 0<0))
(0<0 → (¬¬¬⟨1⋅0⟩<1 → 0<0))
(0<0 → (¬¬¬⟨1⋅1⟩<0 → 0<0))
(0<0 → (¬¬¬⟨1⋅1⟩<1 → 0<0))
(0<0 → (¬¬¬¬¬0=0 → 0<0))
(0<0 → (¬¬¬¬¬0=1 → 0<0))
(0<0 → (¬¬¬¬¬1=0 → 0<0))
(0<0 → (¬¬¬¬¬1=1 → 0<0))
(0<0 → (¬¬¬¬¬0<0 → 0<0))
(0<0 → (¬¬¬¬¬0<1 → 0<0))
(0<0 → (¬¬¬¬¬1<0 → 0<0))
(0<0 → (¬¬¬¬¬1<1 → 0<0))
(0<0 → (¬¬¬¬∀x. 0=x → 0<0))
(0<0 → (¬¬¬¬∀x. 1=x → 0<0))
(0<0 → (¬¬¬¬∀x. x=0 → 0<0))
(0<0 → (¬¬¬¬∀x. x=1 → 0<0))
(0<0 → (¬¬¬¬∀x. x=x → 0<0))
(0<0 → (¬¬¬¬∀x. x=x → 0<0))
(0<0 → (¬¬¬¬∀x. 0<x → 0<0))
(0<0 → (¬¬¬¬∀x. 1<x → 0<0))
(0<0 → (¬¬¬¬∀x. x<0 → 0<0))
(0<0 → (¬¬¬¬∀x. x<1 → 0<0))
(0<0 → (¬¬¬¬∀x. x<x → 0<0))
(0<0 → (¬¬¬¬∀x. x<x → 0<0))
(0<0 → (¬¬¬∀y. 0=y → 0<0))
(0<0 → (¬¬¬∀y. 1=y → 0<0))
(0<0 → (¬¬¬∀y. y=0 → 0<0))
(0<0 → (¬¬¬∀y. y=1 → 0<0))
(0<0 → (¬¬¬∀y. 0<y → 0<0))
(0<0 → (¬¬¬∀y. 1<y → 0<0))
(0<0 → (¬¬¬∀y. y<0 → 0<0))
(0<0 → (¬¬¬∀y. y<1 → 0<0))
(0<0 → (¬¬¬∀x. ¬0=x → 0<0))
(0<0 → (¬¬¬∀x. ¬1=x → 0<0))
(0<0 → (¬¬¬∀x. ¬x=0 → 0<0))
(0<0 → (¬¬¬∀x. ¬x=1 → 0<0))
(0<0 → (¬¬¬∀x. ¬x=x → 0<0))
(0<0 → (¬¬¬∀x. ¬x=x → 0<0))
(0<0 → (¬¬¬∀x. ¬0<x → 0<0))
(0<0 → (¬¬¬∀x. ¬1<x → 0<0))
(0<0 → (¬¬¬∀x. ¬x<0 → 0<0))
(0<0 → (¬¬¬∀x. ¬x<1 → 0<0))
(0<0 → (¬¬¬∀x. ¬x<x → 0<0))
(0<0 → (¬¬¬∀x. ¬x<x → 0<0))
(0<0 → (¬¬∀z. 0=z → 0<0))
(0<0 → (¬¬∀x. 0=⟨0+x⟩ → 0<0))
(0<0 → (¬¬∀x. 0=⟨1+x⟩ → 0<0))
(0<0 → (¬¬∀x. 0=⟨x+0⟩ → 0<0))
(0<0 → (¬¬∀x. 0=⟨x+1⟩ → 0<0))
(0<0 → (¬¬∀x. 0=⟨x+x⟩ → 0<0))
(0<0 → (¬¬∀x. 0=⟨x+x⟩ → 0<0))
(0<0 → (¬¬∀x. 0=⟨0⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. 0=⟨1⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. 0=⟨x⋅0⟩ → 0<0))
(0<0 → (¬¬∀x. 0=⟨x⋅1⟩ → 0<0))
(0<0 → (¬¬∀x. 0=⟨x⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. 0=⟨x⋅x⟩ → 0<0))
(0<0 → (¬¬∀z. 1=z → 0<0))
(0<0 → (¬¬∀x. 1=⟨0+x⟩ → 0<0))
(0<0 → (¬¬∀x. 1=⟨1+x⟩ → 0<0))
(0<0 → (¬¬∀x. 1=⟨x+0⟩ → 0<0))
(0<0 → (¬¬∀x. 1=⟨x+1⟩ → 0<0))
(0<0 → (¬¬∀x. 1=⟨x+x⟩ → 0<0))
(0<0 → (¬¬∀x. 1=⟨x+x⟩ → 0<0))
(0<0 → (¬¬∀x. 1=⟨0⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. 1=⟨1⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. 1=⟨x⋅0⟩ → 0<0))
(0<0 → (¬¬∀x. 1=⟨x⋅1⟩ → 0<0))
(0<0 → (¬¬∀x. 1=⟨x⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. 1=⟨x⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨0+0⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨0+1⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨0+x⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨0+x⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨1+0⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨1+1⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨1+x⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨1+x⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨x+0⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨x+0⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨x+1⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨x+1⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨x+x⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨x+x⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨x+x⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨0⋅0⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨0⋅1⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨0⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨0⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨1⋅0⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨1⋅1⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨1⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨1⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨x⋅0⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨x⋅0⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨x⋅1⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨x⋅1⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨x⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨x⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. x=⟨x⋅x⟩ → 0<0))
(0<0 → (¬¬∀y. y=y → 0<0))
(0<0 → (¬¬∀y. y=y → 0<0))
(0<0 → (¬¬∀z. z=0 → 0<0))
(0<0 → (¬¬∀z. z=1 → 0<0))
(0<0 → (¬¬∀x. ⟨0+0⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨0+1⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨0+x⟩=0 → 0<0))
(0<0 → (¬¬∀x. ⟨0+x⟩=1 → 0<0))
(0<0 → (¬¬∀x. ⟨0+x⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨0+x⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨1+0⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨1+1⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨1+x⟩=0 → 0<0))
(0<0 → (¬¬∀x. ⟨1+x⟩=1 → 0<0))
(0<0 → (¬¬∀x. ⟨1+x⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨1+x⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨x+0⟩=0 → 0<0))
(0<0 → (¬¬∀x. ⟨x+0⟩=1 → 0<0))
(0<0 → (¬¬∀x. ⟨x+0⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨x+0⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨x+1⟩=0 → 0<0))
(0<0 → (¬¬∀x. ⟨x+1⟩=1 → 0<0))
(0<0 → (¬¬∀x. ⟨x+1⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨x+1⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨x+x⟩=0 → 0<0))
(0<0 → (¬¬∀x. ⟨x+x⟩=0 → 0<0))
(0<0 → (¬¬∀x. ⟨x+x⟩=1 → 0<0))
(0<0 → (¬¬∀x. ⟨x+x⟩=1 → 0<0))
(0<0 → (¬¬∀x. ⟨x+x⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨x+x⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨x+x⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨0⋅0⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨0⋅1⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨0⋅x⟩=0 → 0<0))
(0<0 → (¬¬∀x. ⟨0⋅x⟩=1 → 0<0))
(0<0 → (¬¬∀x. ⟨0⋅x⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨0⋅x⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨1⋅0⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨1⋅1⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨1⋅x⟩=0 → 0<0))
(0<0 → (¬¬∀x. ⟨1⋅x⟩=1 → 0<0))
(0<0 → (¬¬∀x. ⟨1⋅x⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨1⋅x⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅0⟩=0 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅0⟩=1 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅0⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅0⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅1⟩=0 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅1⟩=1 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅1⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅1⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅x⟩=0 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅x⟩=0 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅x⟩=1 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅x⟩=1 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅x⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅x⟩=x → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅x⟩=x → 0<0))
(0<0 → (¬¬∀z. 0<z → 0<0))
(0<0 → (¬¬∀x. 0<⟨0+x⟩ → 0<0))
(0<0 → (¬¬∀x. 0<⟨1+x⟩ → 0<0))
(0<0 → (¬¬∀x. 0<⟨x+0⟩ → 0<0))
(0<0 → (¬¬∀x. 0<⟨x+1⟩ → 0<0))
(0<0 → (¬¬∀x. 0<⟨x+x⟩ → 0<0))
(0<0 → (¬¬∀x. 0<⟨x+x⟩ → 0<0))
(0<0 → (¬¬∀x. 0<⟨0⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. 0<⟨1⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. 0<⟨x⋅0⟩ → 0<0))
(0<0 → (¬¬∀x. 0<⟨x⋅1⟩ → 0<0))
(0<0 → (¬¬∀x. 0<⟨x⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. 0<⟨x⋅x⟩ → 0<0))
(0<0 → (¬¬∀z. 1<z → 0<0))
(0<0 → (¬¬∀x. 1<⟨0+x⟩ → 0<0))
(0<0 → (¬¬∀x. 1<⟨1+x⟩ → 0<0))
(0<0 → (¬¬∀x. 1<⟨x+0⟩ → 0<0))
(0<0 → (¬¬∀x. 1<⟨x+1⟩ → 0<0))
(0<0 → (¬¬∀x. 1<⟨x+x⟩ → 0<0))
(0<0 → (¬¬∀x. 1<⟨x+x⟩ → 0<0))
(0<0 → (¬¬∀x. 1<⟨0⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. 1<⟨1⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. 1<⟨x⋅0⟩ → 0<0))
(0<0 → (¬¬∀x. 1<⟨x⋅1⟩ → 0<0))
(0<0 → (¬¬∀x. 1<⟨x⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. 1<⟨x⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨0+0⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨0+1⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨0+x⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨0+x⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨1+0⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨1+1⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨1+x⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨1+x⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨x+0⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨x+0⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨x+1⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨x+1⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨x+x⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨x+x⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨x+x⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨0⋅0⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨0⋅1⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨0⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨0⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨1⋅0⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨1⋅1⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨1⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨1⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨x⋅0⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨x⋅0⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨x⋅1⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨x⋅1⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨x⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨x⋅x⟩ → 0<0))
(0<0 → (¬¬∀x. x<⟨x⋅x⟩ → 0<0))
(0<0 → (¬¬∀y. y<y → 0<0))
(0<0 → (¬¬∀y. y<y → 0<0))
(0<0 → (¬¬∀z. z<0 → 0<0))
(0<0 → (¬¬∀z. z<1 → 0<0))
(0<0 → (¬¬∀x. ⟨0+0⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨0+1⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨0+x⟩<0 → 0<0))
(0<0 → (¬¬∀x. ⟨0+x⟩<1 → 0<0))
(0<0 → (¬¬∀x. ⟨0+x⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨0+x⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨1+0⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨1+1⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨1+x⟩<0 → 0<0))
(0<0 → (¬¬∀x. ⟨1+x⟩<1 → 0<0))
(0<0 → (¬¬∀x. ⟨1+x⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨1+x⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨x+0⟩<0 → 0<0))
(0<0 → (¬¬∀x. ⟨x+0⟩<1 → 0<0))
(0<0 → (¬¬∀x. ⟨x+0⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨x+0⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨x+1⟩<0 → 0<0))
(0<0 → (¬¬∀x. ⟨x+1⟩<1 → 0<0))
(0<0 → (¬¬∀x. ⟨x+1⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨x+1⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨x+x⟩<0 → 0<0))
(0<0 → (¬¬∀x. ⟨x+x⟩<0 → 0<0))
(0<0 → (¬¬∀x. ⟨x+x⟩<1 → 0<0))
(0<0 → (¬¬∀x. ⟨x+x⟩<1 → 0<0))
(0<0 → (¬¬∀x. ⟨x+x⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨x+x⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨x+x⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨0⋅0⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨0⋅1⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨0⋅x⟩<0 → 0<0))
(0<0 → (¬¬∀x. ⟨0⋅x⟩<1 → 0<0))
(0<0 → (¬¬∀x. ⟨0⋅x⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨0⋅x⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨1⋅0⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨1⋅1⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨1⋅x⟩<0 → 0<0))
(0<0 → (¬¬∀x. ⟨1⋅x⟩<1 → 0<0))
(0<0 → (¬¬∀x. ⟨1⋅x⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨1⋅x⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅0⟩<0 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅0⟩<1 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅0⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅0⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅1⟩<0 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅1⟩<1 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅1⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅1⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅x⟩<0 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅x⟩<0 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅x⟩<1 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅x⟩<1 → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅x⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅x⟩<x → 0<0))
(0<0 → (¬¬∀x. ⟨x⋅x⟩<x → 0<0))
(0<0 → (¬¬∀y. ¬0=y → 0<0))
(0<0 → (¬¬∀y. ¬1=y → 0<0))
(0<0 → (¬¬∀y. ¬y=0 → 0<0))
(0<0 → (¬¬∀y. ¬y=1 → 0<0))
(0<0 → (¬¬∀y. ¬0<y → 0<0))
(0<0 → (¬¬∀y. ¬1<y → 0<0))
(0<0 → (¬¬∀y. ¬y<0 → 0<0))
(0<0 → (¬¬∀y. ¬y<1 → 0<0))
(0<0 → (¬¬∀x. ¬¬0=x → 0<0))
(0<0 → (¬¬∀x. ¬¬1=x → 0<0))
(0<0 → (¬¬∀x. ¬¬x=0 → 0<0))
(0<0 → (¬¬∀x. ¬¬x=1 → 0<0))
(0<0 → (¬¬∀x. ¬¬x=x → 0<0))
(0<0 → (¬¬∀x. ¬¬x=x → 0<0))
(0<0 → (¬¬∀x. ¬¬0<x → 0<0))
(0<0 → (¬¬∀x. ¬¬1<x → 0<0))
(0<0 → (¬¬∀x. ¬¬x<0 → 0<0))
(0<0 → (¬¬∀x. ¬¬x<1 → 0<0))
(0<0 → (¬¬∀x. ¬¬x<x → 0<0))
(0<0 → (¬¬∀x. ¬¬x<x → 0<0))
(0<0 → (¬¬∀y. ∀x. x=y → 0<0))
(0<0 → (¬¬∀x. ∀y. x=y → 0<0))
(0<0 → (¬¬∀x. ∀y. y=x → 0<0))
(0<0 → (¬¬∀y. ∀x. y=x → 0<0))
(0<0 → (¬¬∀y. ∀x. x<y → 0<0))
(0<0 → (¬¬∀x. ∀y. x<y → 0<0))
(0<0 → (¬¬∀x. ∀y. y<x → 0<0))
(0<0 → (¬¬∀y. ∀x. y<x → 0<0))
(0<0 → (¬∀x3. 0=x3 → 0<0))
(0<0 → (¬∀y. 0=⟨0+y⟩ → 0<0))
(0<0 → (¬∀y. 0=⟨1+y⟩ → 0<0))
(0<0 → (¬∀y. 0=⟨y+0⟩ → 0<0))
(0<0 → (¬∀y. 0=⟨y+1⟩ → 0<0))
(0<0 → (¬∀y. 0=⟨0⋅y⟩ → 0<0))
(0<0 → (¬∀y. 0=⟨1⋅y⟩ → 0<0))
(0<0 → (¬∀y. 0=⟨y⋅0⟩ → 0<0))
(0<0 → (¬∀y. 0=⟨y⋅1⟩ → 0<0))
(0<0 → (¬∀x3. 1=x3 → 0<0))
(0<0 → (¬∀y. 1=⟨0+y⟩ → 0<0))
(0<0 → (¬∀y. 1=⟨1+y⟩ → 0<0))
(0<0 → (¬∀y. 1=⟨y+0⟩ → 0<0))
(0<0 → (¬∀y. 1=⟨y+1⟩ → 0<0))
(0<0 → (¬∀y. 1=⟨0⋅y⟩ → 0<0))
(0<0 → (¬∀y. 1=⟨1⋅y⟩ → 0<0))
(0<0 → (¬∀y. 1=⟨y⋅0⟩ → 0<0))
(0<0 → (¬∀y. 1=⟨y⋅1⟩ → 0<0))
(0<0 → (¬∀y. y=⟨0+0⟩ → 0<0))
(0<0 → (¬∀y. y=⟨0+1⟩ → 0<0))
(0<0 → (¬∀y. y=⟨1+0⟩ → 0<0))
(0<0 → (¬∀y. y=⟨1+1⟩ → 0<0))
(0<0 → (¬∀y. y=⟨0⋅0⟩ → 0<0))
(0<0 → (¬∀y. y=⟨0⋅1⟩ → 0<0))
(0<0 → (¬∀y. y=⟨1⋅0⟩ → 0<0))
(0<0 → (¬∀y. y=⟨1⋅1⟩ → 0<0))
(0<0 → (¬∀y. ⟨0+0⟩=y → 0<0))
(0<0 → (¬∀y. ⟨0+1⟩=y → 0<0))
(0<0 → (¬∀y. ⟨1+0⟩=y → 0<0))
(0<0 → (¬∀y. ⟨1+1⟩=y → 0<0))
(0<0 → (¬∀y. ⟨0⋅0⟩=y → 0<0))
(0<0 → (¬∀y. ⟨0⋅1⟩=y → 0<0))
(0<0 → (¬∀y. ⟨1⋅0⟩=y → 0<0))
(0<0 → (¬∀y. ⟨1⋅1⟩=y → 0<0))
(0<0 → (¬∀x3. x3=0 → 0<0))
(0<0 → (¬∀x3. x3=1 → 0<0))
(0<0 → (¬∀y. ⟨0+y⟩=0 → 0<0))
(0<0 → (¬∀y. ⟨0+y⟩=1 → 0<0))
(0<0 → (¬∀y. ⟨1+y⟩=0 → 0<0))
(0<0 → (¬∀y. ⟨1+y⟩=1 → 0<0))
(0<0 → (¬∀y. ⟨y+0⟩=0 → 0<0))
(0<0 → (¬∀y. ⟨y+0⟩=1 → 0<0))
(0<0 → (¬∀y. ⟨y+1⟩=0 → 0<0))
(0<0 → (¬∀y. ⟨y+1⟩=1 → 0<0))
(0<0 → (¬∀y. ⟨0⋅y⟩=0 → 0<0))
(0<0 → (¬∀y. ⟨0⋅y⟩=1 → 0<0))
(0<0 → (¬∀y. ⟨1⋅y⟩=0 → 0<0))
(0<0 → (¬∀y. ⟨1⋅y⟩=1 → 0<0))
(0<0 → (¬∀y. ⟨y⋅0⟩=0 → 0<0))
(0<0 → (¬∀y. ⟨y⋅0⟩=1 → 0<0))
(0<0 → (¬∀y. ⟨y⋅1⟩=0 → 0<0))
(0<0 → (¬∀y. ⟨y⋅1⟩=1 → 0<0))
(0<0 → (¬∀x3. 0<x3 → 0<0))
(0<0 → (¬∀y. 0<⟨0+y⟩ → 0<0))
(0<0 → (¬∀y. 0<⟨1+y⟩ → 0<0))
(0<0 → (¬∀y. 0<⟨y+0⟩ → 0<0))
(0<0 → (¬∀y. 0<⟨y+1⟩ → 0<0))
(0<0 → (¬∀y. 0<⟨0⋅y⟩ → 0<0))
(0<0 → (¬∀y. 0<⟨1⋅y⟩ → 0<0))
(0<0 → (¬∀y. 0<⟨y⋅0⟩ → 0<0))
(0<0 → (¬∀y. 0<⟨y⋅1⟩ → 0<0))
(0<0 → (¬∀x3. 1<x3 → 0<0))
(0<0 → (¬∀y. 1<⟨0+y⟩ → 0<0))
(0<0 → (¬∀y. 1<⟨1+y⟩ → 0<0))
(0<0 → (¬∀y. 1<⟨y+0⟩ → 0<0))
(0<0 → (¬∀y. 1<⟨y+1⟩ → 0<0))
(0<0 → (¬∀y. 1<⟨0⋅y⟩ → 0<0))
(0<0 → (¬∀y. 1<⟨1⋅y⟩ → 0<0))
(0<0 → (¬∀y. 1<⟨y⋅0⟩ → 0<0))
(0<0 → (¬∀y. 1<⟨y⋅1⟩ → 0<0))
(0<0 → (¬∀y. y<⟨0+0⟩ → 0<0))
(0<0 → (¬∀y. y<⟨0+1⟩ → 0<0))
(0<0 → (¬∀y. y<⟨1+0⟩ → 0<0))
(0<0 → (¬∀y. y<⟨1+1⟩ → 0<0))
(0<0 → (¬∀y. y<⟨0⋅0⟩ → 0<0))
(0<0 → (¬∀y. y<⟨0⋅1⟩ → 0<0))
(0<0 → (¬∀y. y<⟨1⋅0⟩ → 0<0))
(0<0 → (¬∀y. y<⟨1⋅1⟩ → 0<0))
(0<0 → (¬∀y. ⟨0+0⟩<y → 0<0))
(0<0 → (¬∀y. ⟨0+1⟩<y → 0<0))
(0<0 → (¬∀y. ⟨1+0⟩<y → 0<0))
(0<0 → (¬∀y. ⟨1+1⟩<y → 0<0))
(0<0 → (¬∀y. ⟨0⋅0⟩<y → 0<0))
(0<0 → (¬∀y. ⟨0⋅1⟩<y → 0<0))
(0<0 → (¬∀y. ⟨1⋅0⟩<y → 0<0))
(0<0 → (¬∀y. ⟨1⋅1⟩<y → 0<0))
(0<0 → (¬∀x3. x3<0 → 0<0))
(0<0 → (¬∀x3. x3<1 → 0<0))
(0<0 → (¬∀y. ⟨0+y⟩<0 → 0<0))
(0<0 → (¬∀y. ⟨0+y⟩<1 → 0<0))
(0<0 → (¬∀y. ⟨1+y⟩<0 → 0<0))
(0<0 → (¬∀y. ⟨1+y⟩<1 → 0<0))
(0<0 → (¬∀y. ⟨y+0⟩<0 → 0<0))
(0<0 → (¬∀y. ⟨y+0⟩<1 → 0<0))
(0<0 → (¬∀y. ⟨y+1⟩<0 → 0<0))
(0<0 → (¬∀y. ⟨y+1⟩<1 → 0<0))
(0<0 → (¬∀y. ⟨0⋅y⟩<0 → 0<0))
(0<0 → (¬∀y. ⟨0⋅y⟩<1 → 0<0))
(0<0 → (¬∀y. ⟨1⋅y⟩<0 → 0<0))
(0<0 → (¬∀y. ⟨1⋅y⟩<1 → 0<0))
(0<0 → (¬∀y. ⟨y⋅0⟩<0 → 0<0))
(0<0 → (¬∀y. ⟨y⋅0⟩<1 → 0<0))
(0<0 → (¬∀y. ⟨y⋅1⟩<0 → 0<0))
(0<0 → (¬∀y. ⟨y⋅1⟩<1 → 0<0))
(0<0 → (¬∀z. ¬0=z → 0<0))
(0<0 → (¬∀x. ¬0=⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. ¬0=⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. ¬0=⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. ¬0=⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. ¬0=⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. ¬0=⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. ¬0=⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬0=⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬0=⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. ¬0=⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. ¬0=⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬0=⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀z. ¬1=z → 0<0))
(0<0 → (¬∀x. ¬1=⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. ¬1=⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. ¬1=⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. ¬1=⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. ¬1=⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. ¬1=⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. ¬1=⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬1=⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬1=⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. ¬1=⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. ¬1=⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬1=⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨0+0⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨0+1⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨1+0⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨1+1⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨0⋅0⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨0⋅1⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨1⋅0⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨1⋅1⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬x=⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀y. ¬y=y → 0<0))
(0<0 → (¬∀y. ¬y=y → 0<0))
(0<0 → (¬∀z. ¬z=0 → 0<0))
(0<0 → (¬∀z. ¬z=1 → 0<0))
(0<0 → (¬∀x. ¬⟨0+0⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨0+1⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨0+x⟩=0 → 0<0))
(0<0 → (¬∀x. ¬⟨0+x⟩=1 → 0<0))
(0<0 → (¬∀x. ¬⟨0+x⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨0+x⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨1+0⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨1+1⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨1+x⟩=0 → 0<0))
(0<0 → (¬∀x. ¬⟨1+x⟩=1 → 0<0))
(0<0 → (¬∀x. ¬⟨1+x⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨1+x⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨x+0⟩=0 → 0<0))
(0<0 → (¬∀x. ¬⟨x+0⟩=1 → 0<0))
(0<0 → (¬∀x. ¬⟨x+0⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨x+0⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨x+1⟩=0 → 0<0))
(0<0 → (¬∀x. ¬⟨x+1⟩=1 → 0<0))
(0<0 → (¬∀x. ¬⟨x+1⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨x+1⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨x+x⟩=0 → 0<0))
(0<0 → (¬∀x. ¬⟨x+x⟩=0 → 0<0))
(0<0 → (¬∀x. ¬⟨x+x⟩=1 → 0<0))
(0<0 → (¬∀x. ¬⟨x+x⟩=1 → 0<0))
(0<0 → (¬∀x. ¬⟨x+x⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨x+x⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨x+x⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨0⋅0⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨0⋅1⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨0⋅x⟩=0 → 0<0))
(0<0 → (¬∀x. ¬⟨0⋅x⟩=1 → 0<0))
(0<0 → (¬∀x. ¬⟨0⋅x⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨0⋅x⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨1⋅0⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨1⋅1⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨1⋅x⟩=0 → 0<0))
(0<0 → (¬∀x. ¬⟨1⋅x⟩=1 → 0<0))
(0<0 → (¬∀x. ¬⟨1⋅x⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨1⋅x⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅0⟩=0 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅0⟩=1 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅0⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅0⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅1⟩=0 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅1⟩=1 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅1⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅1⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅x⟩=0 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅x⟩=0 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅x⟩=1 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅x⟩=1 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅x⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅x⟩=x → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅x⟩=x → 0<0))
(0<0 → (¬∀z. ¬0<z → 0<0))
(0<0 → (¬∀x. ¬0<⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. ¬0<⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. ¬0<⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. ¬0<⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. ¬0<⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. ¬0<⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. ¬0<⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬0<⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬0<⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. ¬0<⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. ¬0<⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬0<⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀z. ¬1<z → 0<0))
(0<0 → (¬∀x. ¬1<⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. ¬1<⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. ¬1<⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. ¬1<⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. ¬1<⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. ¬1<⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. ¬1<⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬1<⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬1<⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. ¬1<⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. ¬1<⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬1<⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨0+0⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨0+1⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨0+x⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨1+0⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨1+1⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨1+x⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨x+0⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨x+1⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨x+x⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨0⋅0⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨0⋅1⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨0⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨1⋅0⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨1⋅1⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨1⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨x⋅0⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨x⋅1⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀x. ¬x<⟨x⋅x⟩ → 0<0))
(0<0 → (¬∀y. ¬y<y → 0<0))
(0<0 → (¬∀y. ¬y<y → 0<0))
(0<0 → (¬∀z. ¬z<0 → 0<0))
(0<0 → (¬∀z. ¬z<1 → 0<0))
(0<0 → (¬∀x. ¬⟨0+0⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨0+1⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨0+x⟩<0 → 0<0))
(0<0 → (¬∀x. ¬⟨0+x⟩<1 → 0<0))
(0<0 → (¬∀x. ¬⟨0+x⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨0+x⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨1+0⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨1+1⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨1+x⟩<0 → 0<0))
(0<0 → (¬∀x. ¬⟨1+x⟩<1 → 0<0))
(0<0 → (¬∀x. ¬⟨1+x⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨1+x⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨x+0⟩<0 → 0<0))
(0<0 → (¬∀x. ¬⟨x+0⟩<1 → 0<0))
(0<0 → (¬∀x. ¬⟨x+0⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨x+0⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨x+1⟩<0 → 0<0))
(0<0 → (¬∀x. ¬⟨x+1⟩<1 → 0<0))
(0<0 → (¬∀x. ¬⟨x+1⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨x+1⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨x+x⟩<0 → 0<0))
(0<0 → (¬∀x. ¬⟨x+x⟩<0 → 0<0))
(0<0 → (¬∀x. ¬⟨x+x⟩<1 → 0<0))
(0<0 → (¬∀x. ¬⟨x+x⟩<1 → 0<0))
(0<0 → (¬∀x. ¬⟨x+x⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨x+x⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨x+x⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨0⋅0⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨0⋅1⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨0⋅x⟩<0 → 0<0))
(0<0 → (¬∀x. ¬⟨0⋅x⟩<1 → 0<0))
(0<0 → (¬∀x. ¬⟨0⋅x⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨0⋅x⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨1⋅0⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨1⋅1⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨1⋅x⟩<0 → 0<0))
(0<0 → (¬∀x. ¬⟨1⋅x⟩<1 → 0<0))
(0<0 → (¬∀x. ¬⟨1⋅x⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨1⋅x⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅0⟩<0 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅0⟩<1 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅0⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅0⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅1⟩<0 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅1⟩<1 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅1⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅1⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅x⟩<0 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅x⟩<0 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅x⟩<1 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅x⟩<1 → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅x⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅x⟩<x → 0<0))
(0<0 → (¬∀x. ¬⟨x⋅x⟩<x → 0<0))
(0<0 → (¬∀y. ¬¬0=y → 0<0))
(0<0 → (¬∀y. ¬¬1=y → 0<0))
(0<0 → (¬∀y. ¬¬y=0 → 0<0))
(0<0 → (¬∀y. ¬¬y=1 → 0<0))
(0<0 → (¬∀y. ¬¬0<y → 0<0))
(0<0 → (¬∀y. ¬¬1<y → 0<0))
(0<0 → (¬∀y. ¬¬y<0 → 0<0))
(0<0 → (¬∀y. ¬¬y<1 → 0<0))
(0<0 → (¬∀x. ¬¬¬0=x → 0<0))
(0<0 → (¬∀x. ¬¬¬1=x → 0<0))
(0<0 → (¬∀x. ¬¬¬x=0 → 0<0))
(0<0 → (¬∀x. ¬¬¬x=1 → 0<0))
(0<0 → (¬∀x. ¬¬¬x=x → 0<0))
(0<0 → (¬∀x. ¬¬¬x=x → 0<0))
(0<0 → (¬∀x. ¬¬¬0<x → 0<0))
(0<0 → (¬∀x. ¬¬¬1<x → 0<0))
(0<0 → (¬∀x. ¬¬¬x<0 → 0<0))
(0<0 → (¬∀x. ¬¬¬x<1 → 0<0))
(0<0 → (¬∀x. ¬¬¬x<x → 0<0))
(0<0 → (¬∀x. ¬¬¬x<x → 0<0))
(0<0 → (¬∀y. ¬∀x. x=y → 0<0))
(0<0 → (¬∀x. ¬∀y. x=y → 0<0))
(0<0 → (¬∀x. ¬∀y. y=x → 0<0))
(0<0 → (¬∀y. ¬∀x. y=x → 0<0))
(0<0 → (¬∀y. ¬∀x. x<y → 0<0))
(0<0 → (¬∀x. ¬∀y. x<y → 0<0))
(0<0 → (¬∀x. ¬∀y. y<x → 0<0))
(0<0 → (¬∀y. ¬∀x. y<x → 0<0))
(0<0 → (¬∀z. ∀x. x=z → 0<0))
(0<0 → (¬∀x. ∀z. x=z → 0<0))
(0<0 → (¬∀x. ∀z. z=x → 0<0))
(0<0 → (¬∀z. ∀x. z=x → 0<0))
(0<0 → (¬∀z. ∀x. x<z → 0<0))
(0<0 → (¬∀x. ∀z. x<z → 0<0))
(0<0 → (¬∀x. ∀z. z<x → 0<0))
(0<0 → (¬∀z. ∀x. z<x → 0<0))
(0<0 → (¬∀y. ∀x. ¬x=y → 0<0))
(0<0 → (¬∀x. ∀y. ¬x=y → 0<0))
(0<0 → (¬∀x. ∀y. ¬y=x → 0<0))
(0<0 → (¬∀y. ∀x. ¬y=x → 0<0))
(0<0 → (¬∀y. ∀x. ¬x<y → 0<0))
(0<0 → (¬∀x. ∀y. ¬x<y → 0<0))
(0<0 → (¬∀x. ∀y. ¬y<x → 0<0))
(0<0 → (¬∀y. ∀x. ¬y<x → 0<0))
(0<0 → (¬(0=0 → 0=0) → 0<0))
(0<0 → (¬(0=0 → 0=1) → 0<0))
(0<0 → (¬(0=0 → 1=0) → 0<0))
(0<0 → (¬(0=0 → 1=1) → 0<0))
(0<0 → (¬(0=0 → 0<0) → 0<0))
(0<0 → (¬(0=0 → 0<1) → 0<0))
(0<0 → (¬(0=0 → 1<0) → 0<0))
(0<0 → (¬(0=0 → 1<1) → 0<0))
(0<0 → (¬(0=1 → 0=0) → 0<0))
(0<0 → (¬(0=1 → 0=1) → 0<0))
(0<0 → (¬(0=1 → 1=0) → 0<0))
(0<0 → (¬(0=1 → 1=1) → 0<0))
(0<0 → (¬(0=1 → 0<0) → 0<0))
(0<0 → (¬(0=1 → 0<1) → 0<0))
(0<0 → (¬(0=1 → 1<0) → 0<0))
(0<0 → (¬(0=1 → 1<1) → 0<0))
(0<0 → (¬(1=0 → 0=0) → 0<0))
(0<0 → (¬(1=0 → 0=1) → 0<0))
(0<0 → (¬(1=0 → 1=0) → 0<0))
(0<0 → (¬(1=0 → 1=1) → 0<0))
(0<0 → (¬(1=0 → 0<0) → 0<0))
(0<0 → (¬(1=0 → 0<1) → 0<0))
(0<0 → (¬(1=0 → 1<0) → 0<0))
(0<0 → (¬(1=0 → 1<1) → 0<0))
(0<0 → (¬(1=1 → 0=0) → 0<0))
(0<0 → (¬(1=1 → 0=1) → 0<0))
(0<0 → (¬(1=1 → 1=0) → 0<0))
(0<0 → (¬(1=1 → 1=1) → 0<0))
(0<0 → (¬(1=1 → 0<0) → 0<0))
(0<0 → (¬(1=1 → 0<1) → 0<0))
(0<0 → (¬(1=1 → 1<0) → 0<0))
(0<0 → (¬(1=1 → 1<1) → 0<0))
(0<0 → (¬(0<0 → 0=0) → 0<0))
(0<0 → (¬(0<0 → 0=1) → 0<0))
(0<0 → (¬(0<0 → 1=0) → 0<0))
(0<0 → (¬(0<0 → 1=1) → 0<0))
(0<0 → (¬(0<0 → 0<0) → 0<0))
(0<0 → (¬(0<0 → 0<1) → 0<0))
(0<0 → (¬(0<0 → 1<0) → 0<0))
(0<0 → (¬(0<0 → 1<1) → 0<0))
(0<0 → (¬(0<1 → 0=0) → 0<0))
(0<0 → (¬(0<1 → 0=1) → 0<0))
(0<0 → (¬(0<1 → 1=0) → 0<0))
(0<0 → (¬(0<1 → 1=1) → 0<0))
(0<0 → (¬(0<1 → 0<0) → 0<0))
(0<0 → (¬(0<1 → 0<1) → 0<0))
(0<0 → (¬(0<1 → 1<0) → 0<0))
(0<0 → (¬(0<1 → 1<1) → 0<0))
(0<0 → (¬(1<0 → 0=0) → 0<0))
(0<0 → (¬(1<0 → 0=1) → 0<0))
(0<0 → (¬(1<0 → 1=0) → 0<0))
(0<0 → (¬(1<0 → 1=1) → 0<0))
(0<0 → (¬(1<0 → 0<0) → 0<0))
(0<0 → (¬(1<0 → 0<1) → 0<0))
(0<0 → (¬(1<0 → 1<0) → 0<0))
(0<0 → (¬(1<0 → 1<1) → 0<0))
(0<0 → (¬(1<1 → 0=0) → 0<0))
(0<0 → (¬(1<1 → 0=1) → 0<0))
(0<0 → (¬(1<1 → 1=0) → 0<0))
(0<0 → (¬(1<1 → 1=1) → 0<0))
(0<0 → (¬(1<1 → 0<0) → 0<0))
(0<0 → (¬(1<1 → 0<1) → 0<0))
(0<0 → (¬(1<1 → 1<0) → 0<0))
(0<0 → (¬(1<1 → 1<1) → 0<0))
(0<0 → (∀x4. 0=x4 → 0<0))
(0<0 → (∀z. 0=⟨0+z⟩ → 0<0))
(0<0 → (∀x. 0=⟨0+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀z. 0=⟨1+z⟩ → 0<0))
(0<0 → (∀x. 0=⟨1+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀y. 0=⟨y+y⟩ → 0<0))
(0<0 → (∀y. 0=⟨y+y⟩ → 0<0))
(0<0 → (∀z. 0=⟨z+0⟩ → 0<0))
(0<0 → (∀z. 0=⟨z+1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+0⟩+0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+0⟩+1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+1⟩+0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+1⟩+1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅0⟩+0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅0⟩+1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅1⟩+0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅1⟩+1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀z. 0=⟨0⋅z⟩ → 0<0))
(0<0 → (∀x. 0=⟨0⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀z. 0=⟨1⋅z⟩ → 0<0))
(0<0 → (∀x. 0=⟨1⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀y. 0=⟨y⋅y⟩ → 0<0))
(0<0 → (∀y. 0=⟨y⋅y⟩ → 0<0))
(0<0 → (∀z. 0=⟨z⋅0⟩ → 0<0))
(0<0 → (∀z. 0=⟨z⋅1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x4. 1=x4 → 0<0))
(0<0 → (∀z. 1=⟨0+z⟩ → 0<0))
(0<0 → (∀x. 1=⟨0+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀z. 1=⟨1+z⟩ → 0<0))
(0<0 → (∀x. 1=⟨1+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀y. 1=⟨y+y⟩ → 0<0))
(0<0 → (∀y. 1=⟨y+y⟩ → 0<0))
(0<0 → (∀z. 1=⟨z+0⟩ → 0<0))
(0<0 → (∀z. 1=⟨z+1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+0⟩+0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+0⟩+1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+1⟩+0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+1⟩+1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅0⟩+0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅0⟩+1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅1⟩+0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅1⟩+1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀z. 1=⟨0⋅z⟩ → 0<0))
(0<0 → (∀x. 1=⟨0⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀z. 1=⟨1⋅z⟩ → 0<0))
(0<0 → (∀x. 1=⟨1⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀y. 1=⟨y⋅y⟩ → 0<0))
(0<0 → (∀y. 1=⟨y⋅y⟩ → 0<0))
(0<0 → (∀z. 1=⟨z⋅0⟩ → 0<0))
(0<0 → (∀z. 1=⟨z⋅1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+0⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+0⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+0⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+0⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+1⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+1⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+1⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+1⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+x⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+x⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+x⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+x⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+0⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+0⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+0⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+0⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+1⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+1⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+1⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+1⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+x⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+x⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+x⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+x⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+0⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+0⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+0⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+0⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+0⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+0⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+0⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+1⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+1⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+1⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+1⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+1⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+1⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+1⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅0⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅0⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅1⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅1⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅0⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅0⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅1⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅1⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀y. y=⟨0+y⟩ → 0<0))
(0<0 → (∀y. y=⟨0+y⟩ → 0<0))
(0<0 → (∀y. y=⟨1+y⟩ → 0<0))
(0<0 → (∀y. y=⟨1+y⟩ → 0<0))
(0<0 → (∀y. y=⟨y+0⟩ → 0<0))
(0<0 → (∀y. y=⟨y+0⟩ → 0<0))
(0<0 → (∀y. y=⟨y+1⟩ → 0<0))
(0<0 → (∀y. y=⟨y+1⟩ → 0<0))
(0<0 → (∀y. y=⟨0⋅y⟩ → 0<0))
(0<0 → (∀y. y=⟨0⋅y⟩ → 0<0))
(0<0 → (∀y. y=⟨1⋅y⟩ → 0<0))
(0<0 → (∀y. y=⟨1⋅y⟩ → 0<0))
(0<0 → (∀y. y=⟨y⋅0⟩ → 0<0))
(0<0 → (∀y. y=⟨y⋅0⟩ → 0<0))
(0<0 → (∀y. y=⟨y⋅1⟩ → 0<0))
(0<0 → (∀y. y=⟨y⋅1⟩ → 0<0))
(0<0 → (∀z. z=z → 0<0))
(0<0 → (∀z. z=z → 0<0))
(0<0 → (∀z. z=⟨0+0⟩ → 0<0))
(0<0 → (∀z. z=⟨0+1⟩ → 0<0))
(0<0 → (∀z. z=⟨1+0⟩ → 0<0))
(0<0 → (∀z. z=⟨1+1⟩ → 0<0))
(0<0 → (∀z. z=⟨0⋅0⟩ → 0<0))
(0<0 → (∀z. z=⟨0⋅1⟩ → 0<0))
(0<0 → (∀z. z=⟨1⋅0⟩ → 0<0))
(0<0 → (∀z. z=⟨1⋅1⟩ → 0<0))
(0<0 → (∀z. ⟨0+0⟩=z → 0<0))
(0<0 → (∀x. ⟨0+0⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ⟨0+1⟩=z → 0<0))
(0<0 → (∀x. ⟨0+1⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ⟨1+0⟩=z → 0<0))
(0<0 → (∀x. ⟨1+0⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ⟨1+1⟩=z → 0<0))
(0<0 → (∀x. ⟨1+1⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ⟨0⋅0⟩=z → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ⟨0⋅1⟩=z → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ⟨1⋅0⟩=z → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ⟨1⋅1⟩=z → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0<0))
(0<0 → (∀y. ⟨0+y⟩=y → 0<0))
(0<0 → (∀y. ⟨0+y⟩=y → 0<0))
(0<0 → (∀y. ⟨1+y⟩=y → 0<0))
(0<0 → (∀y. ⟨1+y⟩=y → 0<0))
(0<0 → (∀y. ⟨y+0⟩=y → 0<0))
(0<0 → (∀y. ⟨y+0⟩=y → 0<0))
(0<0 → (∀y. ⟨y+1⟩=y → 0<0))
(0<0 → (∀y. ⟨y+1⟩=y → 0<0))
(0<0 → (∀y. ⟨0⋅y⟩=y → 0<0))
(0<0 → (∀y. ⟨0⋅y⟩=y → 0<0))
(0<0 → (∀y. ⟨1⋅y⟩=y → 0<0))
(0<0 → (∀y. ⟨1⋅y⟩=y → 0<0))
(0<0 → (∀y. ⟨y⋅0⟩=y → 0<0))
(0<0 → (∀y. ⟨y⋅0⟩=y → 0<0))
(0<0 → (∀y. ⟨y⋅1⟩=y → 0<0))
(0<0 → (∀y. ⟨y⋅1⟩=y → 0<0))
(0<0 → (∀x4. x4=0 → 0<0))
(0<0 → (∀x4. x4=1 → 0<0))
(0<0 → (∀z. ⟨0+z⟩=0 → 0<0))
(0<0 → (∀z. ⟨0+z⟩=1 → 0<0))
(0<0 → (∀x. ⟨0+⟨0+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨0+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨0+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0+⟨0+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0+⟨0+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨0+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨1+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨1+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨1+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0+⟨1+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0+⟨1+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨1+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨x+0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨x+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨x+1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨x+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨0⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨0⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨0⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0+⟨0⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨1⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨1⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨1⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0+⟨1⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀z. ⟨1+z⟩=0 → 0<0))
(0<0 → (∀z. ⟨1+z⟩=1 → 0<0))
(0<0 → (∀x. ⟨1+⟨0+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨0+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨0+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1+⟨0+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1+⟨0+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨0+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨1+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨1+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨1+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1+⟨1+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1+⟨1+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨1+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨x+0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨x+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨x+1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨x+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨0⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨0⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨0⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1+⟨0⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨1⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨1⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨1⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1+⟨1⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨0+0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨0+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨0+1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨0+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨0+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨0+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨1+0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨1+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨1+1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨1+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨1+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨1+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀y. ⟨y+y⟩=0 → 0<0))
(0<0 → (∀y. ⟨y+y⟩=0 → 0<0))
(0<0 → (∀y. ⟨y+y⟩=1 → 0<0))
(0<0 → (∀y. ⟨y+y⟩=1 → 0<0))
(0<0 → (∀z. ⟨z+0⟩=0 → 0<0))
(0<0 → (∀z. ⟨z+0⟩=1 → 0<0))
(0<0 → (∀z. ⟨z+1⟩=0 → 0<0))
(0<0 → (∀z. ⟨z+1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0<0))
(0<0 → (∀z. ⟨0⋅z⟩=0 → 0<0))
(0<0 → (∀z. ⟨0⋅z⟩=1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀z. ⟨1⋅z⟩=0 → 0<0))
(0<0 → (∀z. ⟨1⋅z⟩=1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0<0))
(0<0 → (∀y. ⟨y⋅y⟩=0 → 0<0))
(0<0 → (∀y. ⟨y⋅y⟩=0 → 0<0))
(0<0 → (∀y. ⟨y⋅y⟩=1 → 0<0))
(0<0 → (∀y. ⟨y⋅y⟩=1 → 0<0))
(0<0 → (∀z. ⟨z⋅0⟩=0 → 0<0))
(0<0 → (∀z. ⟨z⋅0⟩=1 → 0<0))
(0<0 → (∀z. ⟨z⋅1⟩=0 → 0<0))
(0<0 → (∀z. ⟨z⋅1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0<0))
(0<0 → (∀x4. 0<x4 → 0<0))
(0<0 → (∀z. 0<⟨0+z⟩ → 0<0))
(0<0 → (∀x. 0<⟨0+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀z. 0<⟨1+z⟩ → 0<0))
(0<0 → (∀x. 0<⟨1+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀y. 0<⟨y+y⟩ → 0<0))
(0<0 → (∀y. 0<⟨y+y⟩ → 0<0))
(0<0 → (∀z. 0<⟨z+0⟩ → 0<0))
(0<0 → (∀z. 0<⟨z+1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+0⟩+0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+0⟩+1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+1⟩+0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+1⟩+1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅0⟩+0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅0⟩+1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅1⟩+0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅1⟩+1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀z. 0<⟨0⋅z⟩ → 0<0))
(0<0 → (∀x. 0<⟨0⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀z. 0<⟨1⋅z⟩ → 0<0))
(0<0 → (∀x. 0<⟨1⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀y. 0<⟨y⋅y⟩ → 0<0))
(0<0 → (∀y. 0<⟨y⋅y⟩ → 0<0))
(0<0 → (∀z. 0<⟨z⋅0⟩ → 0<0))
(0<0 → (∀z. 0<⟨z⋅1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x4. 1<x4 → 0<0))
(0<0 → (∀z. 1<⟨0+z⟩ → 0<0))
(0<0 → (∀x. 1<⟨0+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀z. 1<⟨1+z⟩ → 0<0))
(0<0 → (∀x. 1<⟨1+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀y. 1<⟨y+y⟩ → 0<0))
(0<0 → (∀y. 1<⟨y+y⟩ → 0<0))
(0<0 → (∀z. 1<⟨z+0⟩ → 0<0))
(0<0 → (∀z. 1<⟨z+1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+0⟩+0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+0⟩+1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+1⟩+0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+1⟩+1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅0⟩+0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅0⟩+1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅1⟩+0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅1⟩+1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀z. 1<⟨0⋅z⟩ → 0<0))
(0<0 → (∀x. 1<⟨0⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀z. 1<⟨1⋅z⟩ → 0<0))
(0<0 → (∀x. 1<⟨1⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀y. 1<⟨y⋅y⟩ → 0<0))
(0<0 → (∀y. 1<⟨y⋅y⟩ → 0<0))
(0<0 → (∀z. 1<⟨z⋅0⟩ → 0<0))
(0<0 → (∀z. 1<⟨z⋅1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+0⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+0⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+0⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+0⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+1⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+1⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+1⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+1⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+x⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+x⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+x⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+x⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+0⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+0⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+0⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+0⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+1⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+1⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+1⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+1⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+x⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+x⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+x⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+x⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+0⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+0⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+0⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+0⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+0⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+0⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+0⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+1⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+1⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+1⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+1⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+1⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+1⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+1⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅0⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅0⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅1⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅1⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅0⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅0⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅1⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅1⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0<0))
(0<0 → (∀y. y<⟨0+y⟩ → 0<0))
(0<0 → (∀y. y<⟨0+y⟩ → 0<0))
(0<0 → (∀y. y<⟨1+y⟩ → 0<0))
(0<0 → (∀y. y<⟨1+y⟩ → 0<0))
(0<0 → (∀y. y<⟨y+0⟩ → 0<0))
(0<0 → (∀y. y<⟨y+0⟩ → 0<0))
(0<0 → (∀y. y<⟨y+1⟩ → 0<0))
(0<0 → (∀y. y<⟨y+1⟩ → 0<0))
(0<0 → (∀y. y<⟨0⋅y⟩ → 0<0))
(0<0 → (∀y. y<⟨0⋅y⟩ → 0<0))
(0<0 → (∀y. y<⟨1⋅y⟩ → 0<0))
(0<0 → (∀y. y<⟨1⋅y⟩ → 0<0))
(0<0 → (∀y. y<⟨y⋅0⟩ → 0<0))
(0<0 → (∀y. y<⟨y⋅0⟩ → 0<0))
(0<0 → (∀y. y<⟨y⋅1⟩ → 0<0))
(0<0 → (∀y. y<⟨y⋅1⟩ → 0<0))
(0<0 → (∀z. z<z → 0<0))
(0<0 → (∀z. z<z → 0<0))
(0<0 → (∀z. z<⟨0+0⟩ → 0<0))
(0<0 → (∀z. z<⟨0+1⟩ → 0<0))
(0<0 → (∀z. z<⟨1+0⟩ → 0<0))
(0<0 → (∀z. z<⟨1+1⟩ → 0<0))
(0<0 → (∀z. z<⟨0⋅0⟩ → 0<0))
(0<0 → (∀z. z<⟨0⋅1⟩ → 0<0))
(0<0 → (∀z. z<⟨1⋅0⟩ → 0<0))
(0<0 → (∀z. z<⟨1⋅1⟩ → 0<0))
(0<0 → (∀z. ⟨0+0⟩<z → 0<0))
(0<0 → (∀x. ⟨0+0⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ⟨0+1⟩<z → 0<0))
(0<0 → (∀x. ⟨0+1⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ⟨1+0⟩<z → 0<0))
(0<0 → (∀x. ⟨1+0⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ⟨1+1⟩<z → 0<0))
(0<0 → (∀x. ⟨1+1⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ⟨0⋅0⟩<z → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ⟨0⋅1⟩<z → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ⟨1⋅0⟩<z → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ⟨1⋅1⟩<z → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0<0))
(0<0 → (∀y. ⟨0+y⟩<y → 0<0))
(0<0 → (∀y. ⟨0+y⟩<y → 0<0))
(0<0 → (∀y. ⟨1+y⟩<y → 0<0))
(0<0 → (∀y. ⟨1+y⟩<y → 0<0))
(0<0 → (∀y. ⟨y+0⟩<y → 0<0))
(0<0 → (∀y. ⟨y+0⟩<y → 0<0))
(0<0 → (∀y. ⟨y+1⟩<y → 0<0))
(0<0 → (∀y. ⟨y+1⟩<y → 0<0))
(0<0 → (∀y. ⟨0⋅y⟩<y → 0<0))
(0<0 → (∀y. ⟨0⋅y⟩<y → 0<0))
(0<0 → (∀y. ⟨1⋅y⟩<y → 0<0))
(0<0 → (∀y. ⟨1⋅y⟩<y → 0<0))
(0<0 → (∀y. ⟨y⋅0⟩<y → 0<0))
(0<0 → (∀y. ⟨y⋅0⟩<y → 0<0))
(0<0 → (∀y. ⟨y⋅1⟩<y → 0<0))
(0<0 → (∀y. ⟨y⋅1⟩<y → 0<0))
(0<0 → (∀x4. x4<0 → 0<0))
(0<0 → (∀x4. x4<1 → 0<0))
(0<0 → (∀z. ⟨0+z⟩<0 → 0<0))
(0<0 → (∀z. ⟨0+z⟩<1 → 0<0))
(0<0 → (∀x. ⟨0+⟨0+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨0+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨0+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0+⟨0+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0+⟨0+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨0+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨1+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨1+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨1+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0+⟨1+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0+⟨1+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨1+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨x+0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨x+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨x+1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨x+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨0⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨0⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨0⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0+⟨0⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨1⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨1⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨1⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0+⟨1⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀z. ⟨1+z⟩<0 → 0<0))
(0<0 → (∀z. ⟨1+z⟩<1 → 0<0))
(0<0 → (∀x. ⟨1+⟨0+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨0+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨0+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1+⟨0+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1+⟨0+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨0+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨1+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨1+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨1+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1+⟨1+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1+⟨1+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨1+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨x+0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨x+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨x+1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨x+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨0⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨0⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨0⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1+⟨0⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨1⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨1⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨1⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1+⟨1⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨0+0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨0+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨0+1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨0+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨0+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨0+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨1+0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨1+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨1+1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨1+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨1+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨1+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀y. ⟨y+y⟩<0 → 0<0))
(0<0 → (∀y. ⟨y+y⟩<0 → 0<0))
(0<0 → (∀y. ⟨y+y⟩<1 → 0<0))
(0<0 → (∀y. ⟨y+y⟩<1 → 0<0))
(0<0 → (∀z. ⟨z+0⟩<0 → 0<0))
(0<0 → (∀z. ⟨z+0⟩<1 → 0<0))
(0<0 → (∀z. ⟨z+1⟩<0 → 0<0))
(0<0 → (∀z. ⟨z+1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0<0))
(0<0 → (∀z. ⟨0⋅z⟩<0 → 0<0))
(0<0 → (∀z. ⟨0⋅z⟩<1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀z. ⟨1⋅z⟩<0 → 0<0))
(0<0 → (∀z. ⟨1⋅z⟩<1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0<0))
(0<0 → (∀y. ⟨y⋅y⟩<0 → 0<0))
(0<0 → (∀y. ⟨y⋅y⟩<0 → 0<0))
(0<0 → (∀y. ⟨y⋅y⟩<1 → 0<0))
(0<0 → (∀y. ⟨y⋅y⟩<1 → 0<0))
(0<0 → (∀z. ⟨z⋅0⟩<0 → 0<0))
(0<0 → (∀z. ⟨z⋅0⟩<1 → 0<0))
(0<0 → (∀z. ⟨z⋅1⟩<0 → 0<0))
(0<0 → (∀z. ⟨z⋅1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0<0))
(0<0 → (∀x3. ¬0=x3 → 0<0))
(0<0 → (∀y. ¬0=⟨0+y⟩ → 0<0))
(0<0 → (∀y. ¬0=⟨1+y⟩ → 0<0))
(0<0 → (∀y. ¬0=⟨y+0⟩ → 0<0))
(0<0 → (∀y. ¬0=⟨y+1⟩ → 0<0))
(0<0 → (∀y. ¬0=⟨0⋅y⟩ → 0<0))
(0<0 → (∀y. ¬0=⟨1⋅y⟩ → 0<0))
(0<0 → (∀y. ¬0=⟨y⋅0⟩ → 0<0))
(0<0 → (∀y. ¬0=⟨y⋅1⟩ → 0<0))
(0<0 → (∀x3. ¬1=x3 → 0<0))
(0<0 → (∀y. ¬1=⟨0+y⟩ → 0<0))
(0<0 → (∀y. ¬1=⟨1+y⟩ → 0<0))
(0<0 → (∀y. ¬1=⟨y+0⟩ → 0<0))
(0<0 → (∀y. ¬1=⟨y+1⟩ → 0<0))
(0<0 → (∀y. ¬1=⟨0⋅y⟩ → 0<0))
(0<0 → (∀y. ¬1=⟨1⋅y⟩ → 0<0))
(0<0 → (∀y. ¬1=⟨y⋅0⟩ → 0<0))
(0<0 → (∀y. ¬1=⟨y⋅1⟩ → 0<0))
(0<0 → (∀y. ¬y=⟨0+0⟩ → 0<0))
(0<0 → (∀y. ¬y=⟨0+1⟩ → 0<0))
(0<0 → (∀y. ¬y=⟨1+0⟩ → 0<0))
(0<0 → (∀y. ¬y=⟨1+1⟩ → 0<0))
(0<0 → (∀y. ¬y=⟨0⋅0⟩ → 0<0))
(0<0 → (∀y. ¬y=⟨0⋅1⟩ → 0<0))
(0<0 → (∀y. ¬y=⟨1⋅0⟩ → 0<0))
(0<0 → (∀y. ¬y=⟨1⋅1⟩ → 0<0))
(0<0 → (∀y. ¬⟨0+0⟩=y → 0<0))
(0<0 → (∀y. ¬⟨0+1⟩=y → 0<0))
(0<0 → (∀y. ¬⟨1+0⟩=y → 0<0))
(0<0 → (∀y. ¬⟨1+1⟩=y → 0<0))
(0<0 → (∀y. ¬⟨0⋅0⟩=y → 0<0))
(0<0 → (∀y. ¬⟨0⋅1⟩=y → 0<0))
(0<0 → (∀y. ¬⟨1⋅0⟩=y → 0<0))
(0<0 → (∀y. ¬⟨1⋅1⟩=y → 0<0))
(0<0 → (∀x3. ¬x3=0 → 0<0))
(0<0 → (∀x3. ¬x3=1 → 0<0))
(0<0 → (∀y. ¬⟨0+y⟩=0 → 0<0))
(0<0 → (∀y. ¬⟨0+y⟩=1 → 0<0))
(0<0 → (∀y. ¬⟨1+y⟩=0 → 0<0))
(0<0 → (∀y. ¬⟨1+y⟩=1 → 0<0))
(0<0 → (∀y. ¬⟨y+0⟩=0 → 0<0))
(0<0 → (∀y. ¬⟨y+0⟩=1 → 0<0))
(0<0 → (∀y. ¬⟨y+1⟩=0 → 0<0))
(0<0 → (∀y. ¬⟨y+1⟩=1 → 0<0))
(0<0 → (∀y. ¬⟨0⋅y⟩=0 → 0<0))
(0<0 → (∀y. ¬⟨0⋅y⟩=1 → 0<0))
(0<0 → (∀y. ¬⟨1⋅y⟩=0 → 0<0))
(0<0 → (∀y. ¬⟨1⋅y⟩=1 → 0<0))
(0<0 → (∀y. ¬⟨y⋅0⟩=0 → 0<0))
(0<0 → (∀y. ¬⟨y⋅0⟩=1 → 0<0))
(0<0 → (∀y. ¬⟨y⋅1⟩=0 → 0<0))
(0<0 → (∀y. ¬⟨y⋅1⟩=1 → 0<0))
(0<0 → (∀x3. ¬0<x3 → 0<0))
(0<0 → (∀y. ¬0<⟨0+y⟩ → 0<0))
(0<0 → (∀y. ¬0<⟨1+y⟩ → 0<0))
(0<0 → (∀y. ¬0<⟨y+0⟩ → 0<0))
(0<0 → (∀y. ¬0<⟨y+1⟩ → 0<0))
(0<0 → (∀y. ¬0<⟨0⋅y⟩ → 0<0))
(0<0 → (∀y. ¬0<⟨1⋅y⟩ → 0<0))
(0<0 → (∀y. ¬0<⟨y⋅0⟩ → 0<0))
(0<0 → (∀y. ¬0<⟨y⋅1⟩ → 0<0))
(0<0 → (∀x3. ¬1<x3 → 0<0))
(0<0 → (∀y. ¬1<⟨0+y⟩ → 0<0))
(0<0 → (∀y. ¬1<⟨1+y⟩ → 0<0))
(0<0 → (∀y. ¬1<⟨y+0⟩ → 0<0))
(0<0 → (∀y. ¬1<⟨y+1⟩ → 0<0))
(0<0 → (∀y. ¬1<⟨0⋅y⟩ → 0<0))
(0<0 → (∀y. ¬1<⟨1⋅y⟩ → 0<0))
(0<0 → (∀y. ¬1<⟨y⋅0⟩ → 0<0))
(0<0 → (∀y. ¬1<⟨y⋅1⟩ → 0<0))
(0<0 → (∀y. ¬y<⟨0+0⟩ → 0<0))
(0<0 → (∀y. ¬y<⟨0+1⟩ → 0<0))
(0<0 → (∀y. ¬y<⟨1+0⟩ → 0<0))
(0<0 → (∀y. ¬y<⟨1+1⟩ → 0<0))
(0<0 → (∀y. ¬y<⟨0⋅0⟩ → 0<0))
(0<0 → (∀y. ¬y<⟨0⋅1⟩ → 0<0))
(0<0 → (∀y. ¬y<⟨1⋅0⟩ → 0<0))
(0<0 → (∀y. ¬y<⟨1⋅1⟩ → 0<0))
(0<0 → (∀y. ¬⟨0+0⟩<y → 0<0))
(0<0 → (∀y. ¬⟨0+1⟩<y → 0<0))
(0<0 → (∀y. ¬⟨1+0⟩<y → 0<0))
(0<0 → (∀y. ¬⟨1+1⟩<y → 0<0))
(0<0 → (∀y. ¬⟨0⋅0⟩<y → 0<0))
(0<0 → (∀y. ¬⟨0⋅1⟩<y → 0<0))
(0<0 → (∀y. ¬⟨1⋅0⟩<y → 0<0))
(0<0 → (∀y. ¬⟨1⋅1⟩<y → 0<0))
(0<0 → (∀x3. ¬x3<0 → 0<0))
(0<0 → (∀x3. ¬x3<1 → 0<0))
(0<0 → (∀y. ¬⟨0+y⟩<0 → 0<0))
(0<0 → (∀y. ¬⟨0+y⟩<1 → 0<0))
(0<0 → (∀y. ¬⟨1+y⟩<0 → 0<0))
(0<0 → (∀y. ¬⟨1+y⟩<1 → 0<0))
(0<0 → (∀y. ¬⟨y+0⟩<0 → 0<0))
(0<0 → (∀y. ¬⟨y+0⟩<1 → 0<0))
(0<0 → (∀y. ¬⟨y+1⟩<0 → 0<0))
(0<0 → (∀y. ¬⟨y+1⟩<1 → 0<0))
(0<0 → (∀y. ¬⟨0⋅y⟩<0 → 0<0))
(0<0 → (∀y. ¬⟨0⋅y⟩<1 → 0<0))
(0<0 → (∀y. ¬⟨1⋅y⟩<0 → 0<0))
(0<0 → (∀y. ¬⟨1⋅y⟩<1 → 0<0))
(0<0 → (∀y. ¬⟨y⋅0⟩<0 → 0<0))
(0<0 → (∀y. ¬⟨y⋅0⟩<1 → 0<0))
(0<0 → (∀y. ¬⟨y⋅1⟩<0 → 0<0))
(0<0 → (∀y. ¬⟨y⋅1⟩<1 → 0<0))
(0<0 → (∀z. ¬¬0=z → 0<0))
(0<0 → (∀x. ¬¬0=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬¬0=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬¬0=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬¬0=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬¬0=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬¬0=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬¬0=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬0=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬0=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬¬0=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬¬0=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬0=⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ¬¬1=z → 0<0))
(0<0 → (∀x. ¬¬1=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬¬1=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬¬1=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬¬1=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬¬1=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬¬1=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬¬1=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬1=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬1=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬¬1=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬¬1=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬1=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨0+0⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨0+1⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨1+0⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨1+1⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬x=⟨x⋅x⟩ → 0<0))
(0<0 → (∀y. ¬¬y=y → 0<0))
(0<0 → (∀y. ¬¬y=y → 0<0))
(0<0 → (∀z. ¬¬z=0 → 0<0))
(0<0 → (∀z. ¬¬z=1 → 0<0))
(0<0 → (∀x. ¬¬⟨0+0⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨0+1⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨0+x⟩=0 → 0<0))
(0<0 → (∀x. ¬¬⟨0+x⟩=1 → 0<0))
(0<0 → (∀x. ¬¬⟨0+x⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨0+x⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨1+0⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨1+1⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨1+x⟩=0 → 0<0))
(0<0 → (∀x. ¬¬⟨1+x⟩=1 → 0<0))
(0<0 → (∀x. ¬¬⟨1+x⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨1+x⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨x+0⟩=0 → 0<0))
(0<0 → (∀x. ¬¬⟨x+0⟩=1 → 0<0))
(0<0 → (∀x. ¬¬⟨x+0⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨x+0⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨x+1⟩=0 → 0<0))
(0<0 → (∀x. ¬¬⟨x+1⟩=1 → 0<0))
(0<0 → (∀x. ¬¬⟨x+1⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨x+1⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨x+x⟩=0 → 0<0))
(0<0 → (∀x. ¬¬⟨x+x⟩=0 → 0<0))
(0<0 → (∀x. ¬¬⟨x+x⟩=1 → 0<0))
(0<0 → (∀x. ¬¬⟨x+x⟩=1 → 0<0))
(0<0 → (∀x. ¬¬⟨x+x⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨x+x⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨x+x⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨0⋅0⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨0⋅1⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨0⋅x⟩=0 → 0<0))
(0<0 → (∀x. ¬¬⟨0⋅x⟩=1 → 0<0))
(0<0 → (∀x. ¬¬⟨0⋅x⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨0⋅x⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨1⋅0⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨1⋅1⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨1⋅x⟩=0 → 0<0))
(0<0 → (∀x. ¬¬⟨1⋅x⟩=1 → 0<0))
(0<0 → (∀x. ¬¬⟨1⋅x⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨1⋅x⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅0⟩=0 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅0⟩=1 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅0⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅0⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅1⟩=0 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅1⟩=1 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅1⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅1⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅x⟩=0 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅x⟩=0 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅x⟩=1 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅x⟩=1 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅x⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅x⟩=x → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅x⟩=x → 0<0))
(0<0 → (∀z. ¬¬0<z → 0<0))
(0<0 → (∀x. ¬¬0<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬¬0<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬¬0<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬¬0<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬¬0<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬¬0<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬¬0<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬0<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬0<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬¬0<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬¬0<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬0<⟨x⋅x⟩ → 0<0))
(0<0 → (∀z. ¬¬1<z → 0<0))
(0<0 → (∀x. ¬¬1<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬¬1<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬¬1<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬¬1<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬¬1<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬¬1<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬¬1<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬1<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬1<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬¬1<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬¬1<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬1<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨0+0⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨0+1⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨1+0⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨1+1⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨0⋅0⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨0⋅1⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨1⋅0⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨1⋅1⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ¬¬x<⟨x⋅x⟩ → 0<0))
(0<0 → (∀y. ¬¬y<y → 0<0))
(0<0 → (∀y. ¬¬y<y → 0<0))
(0<0 → (∀z. ¬¬z<0 → 0<0))
(0<0 → (∀z. ¬¬z<1 → 0<0))
(0<0 → (∀x. ¬¬⟨0+0⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨0+1⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨0+x⟩<0 → 0<0))
(0<0 → (∀x. ¬¬⟨0+x⟩<1 → 0<0))
(0<0 → (∀x. ¬¬⟨0+x⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨0+x⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨1+0⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨1+1⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨1+x⟩<0 → 0<0))
(0<0 → (∀x. ¬¬⟨1+x⟩<1 → 0<0))
(0<0 → (∀x. ¬¬⟨1+x⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨1+x⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨x+0⟩<0 → 0<0))
(0<0 → (∀x. ¬¬⟨x+0⟩<1 → 0<0))
(0<0 → (∀x. ¬¬⟨x+0⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨x+0⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨x+1⟩<0 → 0<0))
(0<0 → (∀x. ¬¬⟨x+1⟩<1 → 0<0))
(0<0 → (∀x. ¬¬⟨x+1⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨x+1⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨x+x⟩<0 → 0<0))
(0<0 → (∀x. ¬¬⟨x+x⟩<0 → 0<0))
(0<0 → (∀x. ¬¬⟨x+x⟩<1 → 0<0))
(0<0 → (∀x. ¬¬⟨x+x⟩<1 → 0<0))
(0<0 → (∀x. ¬¬⟨x+x⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨x+x⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨x+x⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨0⋅0⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨0⋅1⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨0⋅x⟩<0 → 0<0))
(0<0 → (∀x. ¬¬⟨0⋅x⟩<1 → 0<0))
(0<0 → (∀x. ¬¬⟨0⋅x⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨0⋅x⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨1⋅0⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨1⋅1⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨1⋅x⟩<0 → 0<0))
(0<0 → (∀x. ¬¬⟨1⋅x⟩<1 → 0<0))
(0<0 → (∀x. ¬¬⟨1⋅x⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨1⋅x⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅0⟩<0 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅0⟩<1 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅0⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅0⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅1⟩<0 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅1⟩<1 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅1⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅1⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅x⟩<0 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅x⟩<0 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅x⟩<1 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅x⟩<1 → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅x⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅x⟩<x → 0<0))
(0<0 → (∀x. ¬¬⟨x⋅x⟩<x → 0<0))
(0<0 → (∀y. ¬¬¬0=y → 0<0))
(0<0 → (∀y. ¬¬¬1=y → 0<0))
(0<0 → (∀y. ¬¬¬y=0 → 0<0))
(0<0 → (∀y. ¬¬¬y=1 → 0<0))
(0<0 → (∀y. ¬¬¬0<y → 0<0))
(0<0 → (∀y. ¬¬¬1<y → 0<0))
(0<0 → (∀y. ¬¬¬y<0 → 0<0))
(0<0 → (∀y. ¬¬¬y<1 → 0<0))
(0<0 → (∀x. ¬¬¬¬0=x → 0<0))
(0<0 → (∀x. ¬¬¬¬1=x → 0<0))
(0<0 → (∀x. ¬¬¬¬x=0 → 0<0))
(0<0 → (∀x. ¬¬¬¬x=1 → 0<0))
(0<0 → (∀x. ¬¬¬¬x=x → 0<0))
(0<0 → (∀x. ¬¬¬¬x=x → 0<0))
(0<0 → (∀x. ¬¬¬¬0<x → 0<0))
(0<0 → (∀x. ¬¬¬¬1<x → 0<0))
(0<0 → (∀x. ¬¬¬¬x<0 → 0<0))
(0<0 → (∀x. ¬¬¬¬x<1 → 0<0))
(0<0 → (∀x. ¬¬¬¬x<x → 0<0))
(0<0 → (∀x. ¬¬¬¬x<x → 0<0))
(0<0 → (∀y. ¬¬∀x. x=y → 0<0))
(0<0 → (∀x. ¬¬∀y. x=y → 0<0))
(0<0 → (∀x. ¬¬∀y. y=x → 0<0))
(0<0 → (∀y. ¬¬∀x. y=x → 0<0))
(0<0 → (∀y. ¬¬∀x. x<y → 0<0))
(0<0 → (∀x. ¬¬∀y. x<y → 0<0))
(0<0 → (∀x. ¬¬∀y. y<x → 0<0))
(0<0 → (∀y. ¬¬∀x. y<x → 0<0))
(0<0 → (∀z. ¬∀x. x=z → 0<0))
(0<0 → (∀x. ¬∀z. x=z → 0<0))
(0<0 → (∀x. ¬∀z. z=x → 0<0))
(0<0 → (∀z. ¬∀x. z=x → 0<0))
(0<0 → (∀z. ¬∀x. x<z → 0<0))
(0<0 → (∀x. ¬∀z. x<z → 0<0))
(0<0 → (∀x. ¬∀z. z<x → 0<0))
(0<0 → (∀z. ¬∀x. z<x → 0<0))
(0<0 → (∀y. ¬∀x. ¬x=y → 0<0))
(0<0 → (∀x. ¬∀y. ¬x=y → 0<0))
(0<0 → (∀x. ¬∀y. ¬y=x → 0<0))
(0<0 → (∀y. ¬∀x. ¬y=x → 0<0))
(0<0 → (∀y. ¬∀x. ¬x<y → 0<0))
(0<0 → (∀x. ¬∀y. ¬x<y → 0<0))
(0<0 → (∀x. ¬∀y. ¬y<x → 0<0))
(0<0 → (∀y. ¬∀x. ¬y<x → 0<0))
(0<0 → (∀y. ∀x. 0=⟨x+y⟩ → 0<0))
(0<0 → (∀x. ∀y. 0=⟨x+y⟩ → 0<0))
(0<0 → (∀x. ∀y. 0=⟨y+x⟩ → 0<0))
(0<0 → (∀y. ∀x. 0=⟨y+x⟩ → 0<0))
(0<0 → (∀y. ∀x. 0=⟨x⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. 0=⟨x⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. 0=⟨y⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. 0=⟨y⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. 1=⟨x+y⟩ → 0<0))
(0<0 → (∀x. ∀y. 1=⟨x+y⟩ → 0<0))
(0<0 → (∀x. ∀y. 1=⟨y+x⟩ → 0<0))
(0<0 → (∀y. ∀x. 1=⟨y+x⟩ → 0<0))
(0<0 → (∀y. ∀x. 1=⟨x⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. 1=⟨x⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. 1=⟨y⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. 1=⟨y⋅x⟩ → 0<0))
(0<0 → (∀x3. ∀x. x=x3 → 0<0))
(0<0 → (∀x. ∀x3. x=x3 → 0<0))
(0<0 → (∀y. ∀x. x=⟨0+y⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨0+y⟩ → 0<0))
(0<0 → (∀y. ∀x. x=⟨1+y⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨1+y⟩ → 0<0))
(0<0 → (∀y. ∀x. x=⟨x+y⟩ → 0<0))
(0<0 → (∀y. ∀x. x=⟨x+y⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨x+y⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨x+y⟩ → 0<0))
(0<0 → (∀y. ∀x. x=⟨y+0⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨y+0⟩ → 0<0))
(0<0 → (∀y. ∀x. x=⟨y+1⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨y+1⟩ → 0<0))
(0<0 → (∀y. ∀x. x=⟨y+x⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨y+x⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨y+x⟩ → 0<0))
(0<0 → (∀y. ∀x. x=⟨y+x⟩ → 0<0))
(0<0 → (∀y. ∀x. x=⟨0⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨0⋅y⟩ → 0<0))
(0<0 → (∀y. ∀x. x=⟨1⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨1⋅y⟩ → 0<0))
(0<0 → (∀y. ∀x. x=⟨x⋅y⟩ → 0<0))
(0<0 → (∀y. ∀x. x=⟨x⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨x⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨x⋅y⟩ → 0<0))
(0<0 → (∀y. ∀x. x=⟨y⋅0⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨y⋅0⟩ → 0<0))
(0<0 → (∀y. ∀x. x=⟨y⋅1⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨y⋅1⟩ → 0<0))
(0<0 → (∀y. ∀x. x=⟨y⋅x⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨y⋅x⟩ → 0<0))
(0<0 → (∀x. ∀y. x=⟨y⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. x=⟨y⋅x⟩ → 0<0))
(0<0 → (∀z. ∀y. y=z → 0<0))
(0<0 → (∀y. ∀z. y=z → 0<0))
(0<0 → (∀x. ∀y. y=⟨0+x⟩ → 0<0))
(0<0 → (∀y. ∀x. y=⟨0+x⟩ → 0<0))
(0<0 → (∀x. ∀y. y=⟨1+x⟩ → 0<0))
(0<0 → (∀y. ∀x. y=⟨1+x⟩ → 0<0))
(0<0 → (∀x. ∀y. y=⟨x+0⟩ → 0<0))
(0<0 → (∀y. ∀x. y=⟨x+0⟩ → 0<0))
(0<0 → (∀x. ∀y. y=⟨x+1⟩ → 0<0))
(0<0 → (∀y. ∀x. y=⟨x+1⟩ → 0<0))
(0<0 → (∀x. ∀y. y=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ∀y. y=⟨x+x⟩ → 0<0))
(0<0 → (∀y. ∀x. y=⟨x+x⟩ → 0<0))
(0<0 → (∀y. ∀x. y=⟨x+x⟩ → 0<0))
(0<0 → (∀x. ∀y. y=⟨0⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. y=⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ∀y. y=⟨1⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. y=⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ∀y. y=⟨x⋅0⟩ → 0<0))
(0<0 → (∀y. ∀x. y=⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ∀y. y=⟨x⋅1⟩ → 0<0))
(0<0 → (∀y. ∀x. y=⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ∀y. y=⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ∀y. y=⟨x⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. y=⟨x⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. y=⟨x⋅x⟩ → 0<0))
(0<0 → (∀y. ∀z. z=y → 0<0))
(0<0 → (∀z. ∀y. z=y → 0<0))
(0<0 → (∀y. ∀x. ⟨0+x⟩=y → 0<0))
(0<0 → (∀x. ∀y. ⟨0+x⟩=y → 0<0))
(0<0 → (∀y. ∀x. ⟨1+x⟩=y → 0<0))
(0<0 → (∀x. ∀y. ⟨1+x⟩=y → 0<0))
(0<0 → (∀y. ∀x. ⟨x+0⟩=y → 0<0))
(0<0 → (∀x. ∀y. ⟨x+0⟩=y → 0<0))
(0<0 → (∀y. ∀x. ⟨x+1⟩=y → 0<0))
(0<0 → (∀x. ∀y. ⟨x+1⟩=y → 0<0))
(0<0 → (∀y. ∀x. ⟨x+x⟩=y → 0<0))
(0<0 → (∀y. ∀x. ⟨x+x⟩=y → 0<0))
(0<0 → (∀x. ∀y. ⟨x+x⟩=y → 0<0))
(0<0 → (∀x. ∀y. ⟨x+x⟩=y → 0<0))
(0<0 → (∀y. ∀x. ⟨0⋅x⟩=y → 0<0))
(0<0 → (∀x. ∀y. ⟨0⋅x⟩=y → 0<0))
(0<0 → (∀y. ∀x. ⟨1⋅x⟩=y → 0<0))
(0<0 → (∀x. ∀y. ⟨1⋅x⟩=y → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅0⟩=y → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅0⟩=y → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅1⟩=y → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅1⟩=y → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅x⟩=y → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅x⟩=y → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅x⟩=y → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅x⟩=y → 0<0))
(0<0 → (∀x. ∀x3. x3=x → 0<0))
(0<0 → (∀x3. ∀x. x3=x → 0<0))
(0<0 → (∀x. ∀y. ⟨0+y⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨0+y⟩=x → 0<0))
(0<0 → (∀x. ∀y. ⟨1+y⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨1+y⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨x+y⟩=0 → 0<0))
(0<0 → (∀x. ∀y. ⟨x+y⟩=0 → 0<0))
(0<0 → (∀y. ∀x. ⟨x+y⟩=1 → 0<0))
(0<0 → (∀x. ∀y. ⟨x+y⟩=1 → 0<0))
(0<0 → (∀y. ∀x. ⟨x+y⟩=x → 0<0))
(0<0 → (∀x. ∀y. ⟨x+y⟩=x → 0<0))
(0<0 → (∀x. ∀y. ⟨x+y⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨x+y⟩=x → 0<0))
(0<0 → (∀x. ∀y. ⟨y+0⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨y+0⟩=x → 0<0))
(0<0 → (∀x. ∀y. ⟨y+1⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨y+1⟩=x → 0<0))
(0<0 → (∀x. ∀y. ⟨y+x⟩=0 → 0<0))
(0<0 → (∀y. ∀x. ⟨y+x⟩=0 → 0<0))
(0<0 → (∀x. ∀y. ⟨y+x⟩=1 → 0<0))
(0<0 → (∀y. ∀x. ⟨y+x⟩=1 → 0<0))
(0<0 → (∀x. ∀y. ⟨y+x⟩=x → 0<0))
(0<0 → (∀x. ∀y. ⟨y+x⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨y+x⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨y+x⟩=x → 0<0))
(0<0 → (∀x. ∀y. ⟨0⋅y⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨0⋅y⟩=x → 0<0))
(0<0 → (∀x. ∀y. ⟨1⋅y⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨1⋅y⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅y⟩=0 → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅y⟩=0 → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅y⟩=1 → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅y⟩=1 → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅y⟩=x → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅y⟩=x → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅y⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅y⟩=x → 0<0))
(0<0 → (∀x. ∀y. ⟨y⋅0⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨y⋅0⟩=x → 0<0))
(0<0 → (∀x. ∀y. ⟨y⋅1⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨y⋅1⟩=x → 0<0))
(0<0 → (∀x. ∀y. ⟨y⋅x⟩=0 → 0<0))
(0<0 → (∀y. ∀x. ⟨y⋅x⟩=0 → 0<0))
(0<0 → (∀x. ∀y. ⟨y⋅x⟩=1 → 0<0))
(0<0 → (∀y. ∀x. ⟨y⋅x⟩=1 → 0<0))
(0<0 → (∀x. ∀y. ⟨y⋅x⟩=x → 0<0))
(0<0 → (∀x. ∀y. ⟨y⋅x⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨y⋅x⟩=x → 0<0))
(0<0 → (∀y. ∀x. ⟨y⋅x⟩=x → 0<0))
(0<0 → (∀y. ∀x. 0<⟨x+y⟩ → 0<0))
(0<0 → (∀x. ∀y. 0<⟨x+y⟩ → 0<0))
(0<0 → (∀x. ∀y. 0<⟨y+x⟩ → 0<0))
(0<0 → (∀y. ∀x. 0<⟨y+x⟩ → 0<0))
(0<0 → (∀y. ∀x. 0<⟨x⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. 0<⟨x⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. 0<⟨y⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. 0<⟨y⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. 1<⟨x+y⟩ → 0<0))
(0<0 → (∀x. ∀y. 1<⟨x+y⟩ → 0<0))
(0<0 → (∀x. ∀y. 1<⟨y+x⟩ → 0<0))
(0<0 → (∀y. ∀x. 1<⟨y+x⟩ → 0<0))
(0<0 → (∀y. ∀x. 1<⟨x⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. 1<⟨x⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. 1<⟨y⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. 1<⟨y⋅x⟩ → 0<0))
(0<0 → (∀x3. ∀x. x<x3 → 0<0))
(0<0 → (∀x. ∀x3. x<x3 → 0<0))
(0<0 → (∀y. ∀x. x<⟨0+y⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨0+y⟩ → 0<0))
(0<0 → (∀y. ∀x. x<⟨1+y⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨1+y⟩ → 0<0))
(0<0 → (∀y. ∀x. x<⟨x+y⟩ → 0<0))
(0<0 → (∀y. ∀x. x<⟨x+y⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨x+y⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨x+y⟩ → 0<0))
(0<0 → (∀y. ∀x. x<⟨y+0⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨y+0⟩ → 0<0))
(0<0 → (∀y. ∀x. x<⟨y+1⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨y+1⟩ → 0<0))
(0<0 → (∀y. ∀x. x<⟨y+x⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨y+x⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨y+x⟩ → 0<0))
(0<0 → (∀y. ∀x. x<⟨y+x⟩ → 0<0))
(0<0 → (∀y. ∀x. x<⟨0⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨0⋅y⟩ → 0<0))
(0<0 → (∀y. ∀x. x<⟨1⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨1⋅y⟩ → 0<0))
(0<0 → (∀y. ∀x. x<⟨x⋅y⟩ → 0<0))
(0<0 → (∀y. ∀x. x<⟨x⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨x⋅y⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨x⋅y⟩ → 0<0))
(0<0 → (∀y. ∀x. x<⟨y⋅0⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨y⋅0⟩ → 0<0))
(0<0 → (∀y. ∀x. x<⟨y⋅1⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨y⋅1⟩ → 0<0))
(0<0 → (∀y. ∀x. x<⟨y⋅x⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨y⋅x⟩ → 0<0))
(0<0 → (∀x. ∀y. x<⟨y⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. x<⟨y⋅x⟩ → 0<0))
(0<0 → (∀z. ∀y. y<z → 0<0))
(0<0 → (∀y. ∀z. y<z → 0<0))
(0<0 → (∀x. ∀y. y<⟨0+x⟩ → 0<0))
(0<0 → (∀y. ∀x. y<⟨0+x⟩ → 0<0))
(0<0 → (∀x. ∀y. y<⟨1+x⟩ → 0<0))
(0<0 → (∀y. ∀x. y<⟨1+x⟩ → 0<0))
(0<0 → (∀x. ∀y. y<⟨x+0⟩ → 0<0))
(0<0 → (∀y. ∀x. y<⟨x+0⟩ → 0<0))
(0<0 → (∀x. ∀y. y<⟨x+1⟩ → 0<0))
(0<0 → (∀y. ∀x. y<⟨x+1⟩ → 0<0))
(0<0 → (∀x. ∀y. y<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ∀y. y<⟨x+x⟩ → 0<0))
(0<0 → (∀y. ∀x. y<⟨x+x⟩ → 0<0))
(0<0 → (∀y. ∀x. y<⟨x+x⟩ → 0<0))
(0<0 → (∀x. ∀y. y<⟨0⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. y<⟨0⋅x⟩ → 0<0))
(0<0 → (∀x. ∀y. y<⟨1⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. y<⟨1⋅x⟩ → 0<0))
(0<0 → (∀x. ∀y. y<⟨x⋅0⟩ → 0<0))
(0<0 → (∀y. ∀x. y<⟨x⋅0⟩ → 0<0))
(0<0 → (∀x. ∀y. y<⟨x⋅1⟩ → 0<0))
(0<0 → (∀y. ∀x. y<⟨x⋅1⟩ → 0<0))
(0<0 → (∀x. ∀y. y<⟨x⋅x⟩ → 0<0))
(0<0 → (∀x. ∀y. y<⟨x⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. y<⟨x⋅x⟩ → 0<0))
(0<0 → (∀y. ∀x. y<⟨x⋅x⟩ → 0<0))
(0<0 → (∀y. ∀z. z<y → 0<0))
(0<0 → (∀z. ∀y. z<y → 0<0))
(0<0 → (∀y. ∀x. ⟨0+x⟩<y → 0<0))
(0<0 → (∀x. ∀y. ⟨0+x⟩<y → 0<0))
(0<0 → (∀y. ∀x. ⟨1+x⟩<y → 0<0))
(0<0 → (∀x. ∀y. ⟨1+x⟩<y → 0<0))
(0<0 → (∀y. ∀x. ⟨x+0⟩<y → 0<0))
(0<0 → (∀x. ∀y. ⟨x+0⟩<y → 0<0))
(0<0 → (∀y. ∀x. ⟨x+1⟩<y → 0<0))
(0<0 → (∀x. ∀y. ⟨x+1⟩<y → 0<0))
(0<0 → (∀y. ∀x. ⟨x+x⟩<y → 0<0))
(0<0 → (∀y. ∀x. ⟨x+x⟩<y → 0<0))
(0<0 → (∀x. ∀y. ⟨x+x⟩<y → 0<0))
(0<0 → (∀x. ∀y. ⟨x+x⟩<y → 0<0))
(0<0 → (∀y. ∀x. ⟨0⋅x⟩<y → 0<0))
(0<0 → (∀x. ∀y. ⟨0⋅x⟩<y → 0<0))
(0<0 → (∀y. ∀x. ⟨1⋅x⟩<y → 0<0))
(0<0 → (∀x. ∀y. ⟨1⋅x⟩<y → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅0⟩<y → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅0⟩<y → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅1⟩<y → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅1⟩<y → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅x⟩<y → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅x⟩<y → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅x⟩<y → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅x⟩<y → 0<0))
(0<0 → (∀x. ∀x3. x3<x → 0<0))
(0<0 → (∀x3. ∀x. x3<x → 0<0))
(0<0 → (∀x. ∀y. ⟨0+y⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨0+y⟩<x → 0<0))
(0<0 → (∀x. ∀y. ⟨1+y⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨1+y⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨x+y⟩<0 → 0<0))
(0<0 → (∀x. ∀y. ⟨x+y⟩<0 → 0<0))
(0<0 → (∀y. ∀x. ⟨x+y⟩<1 → 0<0))
(0<0 → (∀x. ∀y. ⟨x+y⟩<1 → 0<0))
(0<0 → (∀y. ∀x. ⟨x+y⟩<x → 0<0))
(0<0 → (∀x. ∀y. ⟨x+y⟩<x → 0<0))
(0<0 → (∀x. ∀y. ⟨x+y⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨x+y⟩<x → 0<0))
(0<0 → (∀x. ∀y. ⟨y+0⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨y+0⟩<x → 0<0))
(0<0 → (∀x. ∀y. ⟨y+1⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨y+1⟩<x → 0<0))
(0<0 → (∀x. ∀y. ⟨y+x⟩<0 → 0<0))
(0<0 → (∀y. ∀x. ⟨y+x⟩<0 → 0<0))
(0<0 → (∀x. ∀y. ⟨y+x⟩<1 → 0<0))
(0<0 → (∀y. ∀x. ⟨y+x⟩<1 → 0<0))
(0<0 → (∀x. ∀y. ⟨y+x⟩<x → 0<0))
(0<0 → (∀x. ∀y. ⟨y+x⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨y+x⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨y+x⟩<x → 0<0))
(0<0 → (∀x. ∀y. ⟨0⋅y⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨0⋅y⟩<x → 0<0))
(0<0 → (∀x. ∀y. ⟨1⋅y⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨1⋅y⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅y⟩<0 → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅y⟩<0 → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅y⟩<1 → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅y⟩<1 → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅y⟩<x → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅y⟩<x → 0<0))
(0<0 → (∀x. ∀y. ⟨x⋅y⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨x⋅y⟩<x → 0<0))
(0<0 → (∀x. ∀y. ⟨y⋅0⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨y⋅0⟩<x → 0<0))
(0<0 → (∀x. ∀y. ⟨y⋅1⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨y⋅1⟩<x → 0<0))
(0<0 → (∀x. ∀y. ⟨y⋅x⟩<0 → 0<0))
(0<0 → (∀y. ∀x. ⟨y⋅x⟩<0 → 0<0))
(0<0 → (∀x. ∀y. ⟨y⋅x⟩<1 → 0<0))
(0<0 → (∀y. ∀x. ⟨y⋅x⟩<1 → 0<0))
(0<0 → (∀x. ∀y. ⟨y⋅x⟩<x → 0<0))
(0<0 → (∀x. ∀y. ⟨y⋅x⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨y⋅x⟩<x → 0<0))
(0<0 → (∀y. ∀x. ⟨y⋅x⟩<x → 0<0))
(0<0 → (∀z. ∀x. ¬x=z → 0<0))
(0<0 → (∀x. ∀z. ¬x=z → 0<0))
(0<0 → (∀x. ∀z. ¬z=x → 0<0))
(0<0 → (∀z. ∀x. ¬z=x → 0<0))
(0<0 → (∀z. ∀x. ¬x<z → 0<0))
(0<0 → (∀x. ∀z. ¬x<z → 0<0))
(0<0 → (∀x. ∀z. ¬z<x → 0<0))
(0<0 → (∀z. ∀x. ¬z<x → 0<0))
(0<0 → (∀y. ∀x. ¬¬x=y → 0<0))
(0<0 → (∀x. ∀y. ¬¬x=y → 0<0))
(0<0 → (∀x. ∀y. ¬¬y=x → 0<0))
(0<0 → (∀y. ∀x. ¬¬y=x → 0<0))
(0<0 → (∀y. ∀x. ¬¬x<y → 0<0))
(0<0 → (∀x. ∀y. ¬¬x<y → 0<0))
(0<0 → (∀x. ∀y. ¬¬y<x → 0<0))
(0<0 → (∀y. ∀x. ¬¬y<x → 0<0))
(0<0 → (∀x. (0=0 → 0=x) → 0<0))
(0<0 → (∀x. (0=0 → 1=x) → 0<0))
(0<0 → (∀x. (0=0 → x=0) → 0<0))
(0<0 → (∀x. (0=0 → x=1) → 0<0))
(0<0 → (∀x. (0=0 → x=x) → 0<0))
(0<0 → (∀x. (0=0 → x=x) → 0<0))
(0<0 → (∀x. (0=0 → 0<x) → 0<0))
(0<0 → (∀x. (0=0 → 1<x) → 0<0))
(0<0 → (∀x. (0=0 → x<0) → 0<0))
(0<0 → (∀x. (0=0 → x<1) → 0<0))
(0<0 → (∀x. (0=0 → x<x) → 0<0))
(0<0 → (∀x. (0=0 → x<x) → 0<0))
(0<0 → (∀x. (0=1 → 0=x) → 0<0))
(0<0 → (∀x. (0=1 → 1=x) → 0<0))
(0<0 → (∀x. (0=1 → x=0) → 0<0))
(0<0 → (∀x. (0=1 → x=1) → 0<0))
(0<0 → (∀x. (0=1 → x=x) → 0<0))
(0<0 → (∀x. (0=1 → x=x) → 0<0))
(0<0 → (∀x. (0=1 → 0<x) → 0<0))
(0<0 → (∀x. (0=1 → 1<x) → 0<0))
(0<0 → (∀x. (0=1 → x<0) → 0<0))
(0<0 → (∀x. (0=1 → x<1) → 0<0))
(0<0 → (∀x. (0=1 → x<x) → 0<0))
(0<0 → (∀x. (0=1 → x<x) → 0<0))
(0<0 → (∀x. (0=x → 0=0) → 0<0))
(0<0 → (∀x. (0=x → 0=1) → 0<0))
(0<0 → (∀x. (0=x → 0=x) → 0<0))
(0<0 → (∀x. (0=x → 0=x) → 0<0))
(0<0 → (∀x. (0=x → 1=0) → 0<0))
(0<0 → (∀x. (0=x → 1=1) → 0<0))
(0<0 → (∀x. (0=x → 1=x) → 0<0))
(0<0 → (∀x. (0=x → 1=x) → 0<0))
(0<0 → (∀x. (0=x → x=0) → 0<0))
(0<0 → (∀x. (0=x → x=0) → 0<0))
(0<0 → (∀x. (0=x → x=1) → 0<0))
(0<0 → (∀x. (0=x → x=1) → 0<0))
(0<0 → (∀x. (0=x → x=x) → 0<0))
(0<0 → (∀x. (0=x → x=x) → 0<0))
(0<0 → (∀x. (0=x → x=x) → 0<0))
(0<0 → (∀x. (0=x → 0<0) → 0<0))
(0<0 → (∀x. (0=x → 0<1) → 0<0))
(0<0 → (∀x. (0=x → 0<x) → 0<0))
(0<0 → (∀x. (0=x → 0<x) → 0<0))
(0<0 → (∀x. (0=x → 1<0) → 0<0))
(0<0 → (∀x. (0=x → 1<1) → 0<0))
(0<0 → (∀x. (0=x → 1<x) → 0<0))
(0<0 → (∀x. (0=x → 1<x) → 0<0))
(0<0 → (∀x. (0=x → x<0) → 0<0))
(0<0 → (∀x. (0=x → x<0) → 0<0))
(0<0 → (∀x. (0=x → x<1) → 0<0))
(0<0 → (∀x. (0=x → x<1) → 0<0))
(0<0 → (∀x. (0=x → x<x) → 0<0))
(0<0 → (∀x. (0=x → x<x) → 0<0))
(0<0 → (∀x. (0=x → x<x) → 0<0))
(0<0 → (∀x. (1=0 → 0=x) → 0<0))
(0<0 → (∀x. (1=0 → 1=x) → 0<0))
(0<0 → (∀x. (1=0 → x=0) → 0<0))
(0<0 → (∀x. (1=0 → x=1) → 0<0))
(0<0 → (∀x. (1=0 → x=x) → 0<0))
(0<0 → (∀x. (1=0 → x=x) → 0<0))
(0<0 → (∀x. (1=0 → 0<x) → 0<0))
(0<0 → (∀x. (1=0 → 1<x) → 0<0))
(0<0 → (∀x. (1=0 → x<0) → 0<0))
(0<0 → (∀x. (1=0 → x<1) → 0<0))
(0<0 → (∀x. (1=0 → x<x) → 0<0))
(0<0 → (∀x. (1=0 → x<x) → 0<0))
(0<0 → (∀x. (1=1 → 0=x) → 0<0))
(0<0 → (∀x. (1=1 → 1=x) → 0<0))
(0<0 → (∀x. (1=1 → x=0) → 0<0))
(0<0 → (∀x. (1=1 → x=1) → 0<0))
(0<0 → (∀x. (1=1 → x=x) → 0<0))
(0<0 → (∀x. (1=1 → x=x) → 0<0))
(0<0 → (∀x. (1=1 → 0<x) → 0<0))
(0<0 → (∀x. (1=1 → 1<x) → 0<0))
(0<0 → (∀x. (1=1 → x<0) → 0<0))
(0<0 → (∀x. (1=1 → x<1) → 0<0))
(0<0 → (∀x. (1=1 → x<x) → 0<0))
(0<0 → (∀x. (1=1 → x<x) → 0<0))
(0<0 → (∀x. (1=x → 0=0) → 0<0))
(0<0 → (∀x. (1=x → 0=1) → 0<0))
(0<0 → (∀x. (1=x → 0=x) → 0<0))
(0<0 → (∀x. (1=x → 0=x) → 0<0))
(0<0 → (∀x. (1=x → 1=0) → 0<0))
(0<0 → (∀x. (1=x → 1=1) → 0<0))
(0<0 → (∀x. (1=x → 1=x) → 0<0))
(0<0 → (∀x. (1=x → 1=x) → 0<0))
(0<0 → (∀x. (1=x → x=0) → 0<0))
(0<0 → (∀x. (1=x → x=0) → 0<0))
(0<0 → (∀x. (1=x → x=1) → 0<0))
(0<0 → (∀x. (1=x → x=1) → 0<0))
(0<0 → (∀x. (1=x → x=x) → 0<0))
(0<0 → (∀x. (1=x → x=x) → 0<0))
(0<0 → (∀x. (1=x → x=x) → 0<0))
(0<0 → (∀x. (1=x → 0<0) → 0<0))
(0<0 → (∀x. (1=x → 0<1) → 0<0))
(0<0 → (∀x. (1=x → 0<x) → 0<0))
(0<0 → (∀x. (1=x → 0<x) → 0<0))
(0<0 → (∀x. (1=x → 1<0) → 0<0))
(0<0 → (∀x. (1=x → 1<1) → 0<0))
(0<0 → (∀x. (1=x → 1<x) → 0<0))
(0<0 → (∀x. (1=x → 1<x) → 0<0))
(0<0 → (∀x. (1=x → x<0) → 0<0))
(0<0 → (∀x. (1=x → x<0) → 0<0))
(0<0 → (∀x. (1=x → x<1) → 0<0))
(0<0 → (∀x. (1=x → x<1) → 0<0))
(0<0 → (∀x. (1=x → x<x) → 0<0))
(0<0 → (∀x. (1=x → x<x) → 0<0))
(0<0 → (∀x. (1=x → x<x) → 0<0))
(0<0 → (∀x. (x=0 → 0=0) → 0<0))
(0<0 → (∀x. (x=0 → 0=1) → 0<0))
(0<0 → (∀x. (x=0 → 0=x) → 0<0))
(0<0 → (∀x. (x=0 → 0=x) → 0<0))
(0<0 → (∀x. (x=0 → 1=0) → 0<0))
(0<0 → (∀x. (x=0 → 1=1) → 0<0))
(0<0 → (∀x. (x=0 → 1=x) → 0<0))
(0<0 → (∀x. (x=0 → 1=x) → 0<0))
(0<0 → (∀x. (x=0 → x=0) → 0<0))
(0<0 → (∀x. (x=0 → x=0) → 0<0))
(0<0 → (∀x. (x=0 → x=1) → 0<0))
(0<0 → (∀x. (x=0 → x=1) → 0<0))
(0<0 → (∀x. (x=0 → x=x) → 0<0))
(0<0 → (∀x. (x=0 → x=x) → 0<0))
(0<0 → (∀x. (x=0 → x=x) → 0<0))
(0<0 → (∀x. (x=0 → 0<0) → 0<0))
(0<0 → (∀x. (x=0 → 0<1) → 0<0))
(0<0 → (∀x. (x=0 → 0<x) → 0<0))
(0<0 → (∀x. (x=0 → 0<x) → 0<0))
(0<0 → (∀x. (x=0 → 1<0) → 0<0))
(0<0 → (∀x. (x=0 → 1<1) → 0<0))
(0<0 → (∀x. (x=0 → 1<x) → 0<0))
(0<0 → (∀x. (x=0 → 1<x) → 0<0))
(0<0 → (∀x. (x=0 → x<0) → 0<0))
(0<0 → (∀x. (x=0 → x<0) → 0<0))
(0<0 → (∀x. (x=0 → x<1) → 0<0))
(0<0 → (∀x. (x=0 → x<1) → 0<0))
(0<0 → (∀x. (x=0 → x<x) → 0<0))
(0<0 → (∀x. (x=0 → x<x) → 0<0))
(0<0 → (∀x. (x=0 → x<x) → 0<0))
(0<0 → (∀x. (x=1 → 0=0) → 0<0))
(0<0 → (∀x. (x=1 → 0=1) → 0<0))
(0<0 → (∀x. (x=1 → 0=x) → 0<0))
(0<0 → (∀x. (x=1 → 0=x) → 0<0))
(0<0 → (∀x. (x=1 → 1=0) → 0<0))
(0<0 → (∀x. (x=1 → 1=1) → 0<0))
(0<0 → (∀x. (x=1 → 1=x) → 0<0))
(0<0 → (∀x. (x=1 → 1=x) → 0<0))
(0<0 → (∀x. (x=1 → x=0) → 0<0))
(0<0 → (∀x. (x=1 → x=0) → 0<0))
(0<0 → (∀x. (x=1 → x=1) → 0<0))
(0<0 → (∀x. (x=1 → x=1) → 0<0))
(0<0 → (∀x. (x=1 → x=x) → 0<0))
(0<0 → (∀x. (x=1 → x=x) → 0<0))
(0<0 → (∀x. (x=1 → x=x) → 0<0))
(0<0 → (∀x. (x=1 → 0<0) → 0<0))
(0<0 → (∀x. (x=1 → 0<1) → 0<0))
(0<0 → (∀x. (x=1 → 0<x) → 0<0))
(0<0 → (∀x. (x=1 → 0<x) → 0<0))
(0<0 → (∀x. (x=1 → 1<0) → 0<0))
(0<0 → (∀x. (x=1 → 1<1) → 0<0))
(0<0 → (∀x. (x=1 → 1<x) → 0<0))
(0<0 → (∀x. (x=1 → 1<x) → 0<0))
(0<0 → (∀x. (x=1 → x<0) → 0<0))
(0<0 → (∀x. (x=1 → x<0) → 0<0))
(0<0 → (∀x. (x=1 → x<1) → 0<0))
(0<0 → (∀x. (x=1 → x<1) → 0<0))
(0<0 → (∀x. (x=1 → x<x) → 0<0))
(0<0 → (∀x. (x=1 → x<x) → 0<0))
(0<0 → (∀x. (x=1 → x<x) → 0<0))
(0<0 → (∀x. (x=x → 0=0) → 0<0))
(0<0 → (∀x. (x=x → 0=0) → 0<0))
(0<0 → (∀x. (x=x → 0=1) → 0<0))
(0<0 → (∀x. (x=x → 0=1) → 0<0))
(0<0 → (∀x. (x=x → 0=x) → 0<0))
(0<0 → (∀x. (x=x → 0=x) → 0<0))
(0<0 → (∀x. (x=x → 0=x) → 0<0))
(0<0 → (∀x. (x=x → 1=0) → 0<0))
(0<0 → (∀x. (x=x → 1=0) → 0<0))
(0<0 → (∀x. (x=x → 1=1) → 0<0))
(0<0 → (∀x. (x=x → 1=1) → 0<0))
(0<0 → (∀x. (x=x → 1=x) → 0<0))
(0<0 → (∀x. (x=x → 1=x) → 0<0))
(0<0 → (∀x. (x=x → 1=x) → 0<0))
(0<0 → (∀x. (x=x → x=0) → 0<0))
(0<0 → (∀x. (x=x → x=0) → 0<0))
(0<0 → (∀x. (x=x → x=0) → 0<0))
(0<0 → (∀x. (x=x → x=1) → 0<0))
(0<0 → (∀x. (x=x → x=1) → 0<0))
(0<0 → (∀x. (x=x → x=1) → 0<0))
(0<0 → (∀x. (x=x → x=x) → 0<0))
(0<0 → (∀x. (x=x → x=x) → 0<0))
(0<0 → (∀x. (x=x → x=x) → 0<0))
(0<0 → (∀x. (x=x → x=x) → 0<0))
(0<0 → (∀x. (x=x → 0<0) → 0<0))
(0<0 → (∀x. (x=x → 0<0) → 0<0))
(0<0 → (∀x. (x=x → 0<1) → 0<0))
(0<0 → (∀x. (x=x → 0<1) → 0<0))
(0<0 → (∀x. (x=x → 0<x) → 0<0))
(0<0 → (∀x. (x=x → 0<x) → 0<0))
(0<0 → (∀x. (x=x → 0<x) → 0<0))
(0<0 → (∀x. (x=x → 1<0) → 0<0))
(0<0 → (∀x. (x=x → 1<0) → 0<0))
(0<0 → (∀x. (x=x → 1<1) → 0<0))
(0<0 → (∀x. (x=x → 1<1) → 0<0))
(0<0 → (∀x. (x=x → 1<x) → 0<0))
(0<0 → (∀x. (x=x → 1<x) → 0<0))
(0<0 → (∀x. (x=x → 1<x) → 0<0))
(0<0 → (∀x. (x=x → x<0) → 0<0))
(0<0 → (∀x. (x=x → x<0) → 0<0))
(0<0 → (∀x. (x=x → x<0) → 0<0))
(0<0 → (∀x. (x=x → x<1) → 0<0))
(0<0 → (∀x. (x=x → x<1) → 0<0))
(0<0 → (∀x. (x=x → x<1) → 0<0))
(0<0 → (∀x. (x=x → x<x) → 0<0))
(0<0 → (∀x. (x=x → x<x) → 0<0))
(0<0 → (∀x. (x=x → x<x) → 0<0))
(0<0 → (∀x. (x=x → x<x) → 0<0))
(0<0 → (∀x. (0<0 → 0=x) → 0<0))
(0<0 → (∀x. (0<0 → 1=x) → 0<0))
(0<0 → (∀x. (0<0 → x=0) → 0<0))
(0<0 → (∀x. (0<0 → x=1) → 0<0))
(0<0 → (∀x. (0<0 → x=x) → 0<0))
(0<0 → (∀x. (0<0 → x=x) → 0<0))
(0<0 → (∀x. (0<0 → 0<x) → 0<0))
(0<0 → (∀x. (0<0 → 1<x) → 0<0))
(0<0 → (∀x. (0<0 → x<0) → 0<0))
(0<0 → (∀x. (0<0 → x<1) → 0<0))
(0<0 → (∀x. (0<0 → x<x) → 0<0))
(0<0 → (∀x. (0<0 → x<x) → 0<0))
(0<0 → (∀x. (0<1 → 0=x) → 0<0))
(0<0 → (∀x. (0<1 → 1=x) → 0<0))
(0<0 → (∀x. (0<1 → x=0) → 0<0))
(0<0 → (∀x. (0<1 → x=1) → 0<0))
(0<0 → (∀x. (0<1 → x=x) → 0<0))
(0<0 → (∀x. (0<1 → x=x) → 0<0))
(0<0 → (∀x. (0<1 → 0<x) → 0<0))
(0<0 → (∀x. (0<1 → 1<x) → 0<0))
(0<0 → (∀x. (0<1 → x<0) → 0<0))
(0<0 → (∀x. (0<1 → x<1) → 0<0))
(0<0 → (∀x. (0<1 → x<x) → 0<0))
(0<0 → (∀x. (0<1 → x<x) → 0<0))
(0<0 → (∀x. (0<x → 0=0) → 0<0))
(0<0 → (∀x. (0<x → 0=1) → 0<0))
(0<0 → (∀x. (0<x → 0=x) → 0<0))
(0<0 → (∀x. (0<x → 0=x) → 0<0))
(0<0 → (∀x. (0<x → 1=0) → 0<0))
(0<0 → (∀x. (0<x → 1=1) → 0<0))
(0<0 → (∀x. (0<x → 1=x) → 0<0))
(0<0 → (∀x. (0<x → 1=x) → 0<0))
(0<0 → (∀x. (0<x → x=0) → 0<0))
(0<0 → (∀x. (0<x → x=0) → 0<0))
(0<0 → (∀x. (0<x → x=1) → 0<0))
(0<0 → (∀x. (0<x → x=1) → 0<0))
(0<0 → (∀x. (0<x → x=x) → 0<0))
(0<0 → (∀x. (0<x → x=x) → 0<0))
(0<0 → (∀x. (0<x → x=x) → 0<0))
(0<0 → (∀x. (0<x → 0<0) → 0<0))
(0<0 → (∀x. (0<x → 0<1) → 0<0))
(0<0 → (∀x. (0<x → 0<x) → 0<0))
(0<0 → (∀x. (0<x → 0<x) → 0<0))
(0<0 → (∀x. (0<x → 1<0) → 0<0))
(0<0 → (∀x. (0<x → 1<1) → 0<0))
(0<0 → (∀x. (0<x → 1<x) → 0<0))
(0<0 → (∀x. (0<x → 1<x) → 0<0))
(0<0 → (∀x. (0<x → x<0) → 0<0))
(0<0 → (∀x. (0<x → x<0) → 0<0))
(0<0 → (∀x. (0<x → x<1) → 0<0))
(0<0 → (∀x. (0<x → x<1) → 0<0))
(0<0 → (∀x. (0<x → x<x) → 0<0))
(0<0 → (∀x. (0<x → x<x) → 0<0))
(0<0 → (∀x. (0<x → x<x) → 0<0))
(0<0 → (∀x. (1<0 → 0=x) → 0<0))
(0<0 → (∀x. (1<0 → 1=x) → 0<0))
(0<0 → (∀x. (1<0 → x=0) → 0<0))
(0<0 → (∀x. (1<0 → x=1) → 0<0))
(0<0 → (∀x. (1<0 → x=x) → 0<0))
(0<0 → (∀x. (1<0 → x=x) → 0<0))
(0<0 → (∀x. (1<0 → 0<x) → 0<0))
(0<0 → (∀x. (1<0 → 1<x) → 0<0))
(0<0 → (∀x. (1<0 → x<0) → 0<0))
(0<0 → (∀x. (1<0 → x<1) → 0<0))
(0<0 → (∀x. (1<0 → x<x) → 0<0))
(0<0 → (∀x. (1<0 → x<x) → 0<0))
(0<0 → (∀x. (1<1 → 0=x) → 0<0))
(0<0 → (∀x. (1<1 → 1=x) → 0<0))
(0<0 → (∀x. (1<1 → x=0) → 0<0))
(0<0 → (∀x. (1<1 → x=1) → 0<0))
(0<0 → (∀x. (1<1 → x=x) → 0<0))
(0<0 → (∀x. (1<1 → x=x) → 0<0))
(0<0 → (∀x. (1<1 → 0<x) → 0<0))
(0<0 → (∀x. (1<1 → 1<x) → 0<0))
(0<0 → (∀x. (1<1 → x<0) → 0<0))
(0<0 → (∀x. (1<1 → x<1) → 0<0))
(0<0 → (∀x. (1<1 → x<x) → 0<0))
(0<0 → (∀x. (1<1 → x<x) → 0<0))
(0<0 → (∀x. (1<x → 0=0) → 0<0))
(0<0 → (∀x. (1<x → 0=1) → 0<0))
(0<0 → (∀x. (1<x → 0=x) → 0<0))
(0<0 → (∀x. (1<x → 0=x) → 0<0))
(0<0 → (∀x. (1<x → 1=0) → 0<0))
(0<0 → (∀x. (1<x → 1=1) → 0<0))
(0<0 → (∀x. (1<x → 1=x) → 0<0))
(0<0 → (∀x. (1<x → 1=x) → 0<0))
(0<0 → (∀x. (1<x → x=0) → 0<0))
(0<0 → (∀x. (1<x → x=0) → 0<0))
(0<0 → (∀x. (1<x → x=1) → 0<0))
(0<0 → (∀x. (1<x → x=1) → 0<0))
(0<0 → (∀x. (1<x → x=x) → 0<0))
(0<0 → (∀x. (1<x → x=x) → 0<0))
(0<0 → (∀x. (1<x → x=x) → 0<0))
(0<0 → (∀x. (1<x → 0<0) → 0<0))
(0<0 → (∀x. (1<x → 0<1) → 0<0))
(0<0 → (∀x. (1<x → 0<x) → 0<0))
(0<0 → (∀x. (1<x → 0<x) → 0<0))
(0<0 → (∀x. (1<x → 1<0) → 0<0))
(0<0 → (∀x. (1<x → 1<1) → 0<0))
(0<0 → (∀x. (1<x → 1<x) → 0<0))
(0<0 → (∀x. (1<x → 1<x) → 0<0))
(0<0 → (∀x. (1<x → x<0) → 0<0))
(0<0 → (∀x. (1<x → x<0) → 0<0))
(0<0 → (∀x. (1<x → x<1) → 0<0))
(0<0 → (∀x. (1<x → x<1) → 0<0))
(0<0 → (∀x. (1<x → x<x) → 0<0))
(0<0 → (∀x. (1<x → x<x) → 0<0))
(0<0 → (∀x. (1<x → x<x) → 0<0))
(0<0 → (∀x. (x<0 → 0=0) → 0<0))
(0<0 → (∀x. (x<0 → 0=1) → 0<0))
(0<0 → (∀x. (x<0 → 0=x) → 0<0))
(0<0 → (∀x. (x<0 → 0=x) → 0<0))
(0<0 → (∀x. (x<0 → 1=0) → 0<0))
(0<0 → (∀x. (x<0 → 1=1) → 0<0))
(0<0 → (∀x. (x<0 → 1=x) → 0<0))
(0<0 → (∀x. (x<0 → 1=x) → 0<0))
(0<0 → (∀x. (x<0 → x=0) → 0<0))
(0<0 → (∀x. (x<0 → x=0) → 0<0))
(0<0 → (∀x. (x<0 → x=1) → 0<0))
(0<0 → (∀x. (x<0 → x=1) → 0<0))
(0<0 → (∀x. (x<0 → x=x) → 0<0))
(0<0 → (∀x. (x<0 → x=x) → 0<0))
(0<0 → (∀x. (x<0 → x=x) → 0<0))
(0<0 → (∀x. (x<0 → 0<0) → 0<0))
(0<0 → (∀x. (x<0 → 0<1) → 0<0))
(0<0 → (∀x. (x<0 → 0<x) → 0<0))
(0<0 → (∀x. (x<0 → 0<x) → 0<0))
(0<0 → (∀x. (x<0 → 1<0) → 0<0))
(0<0 → (∀x. (x<0 → 1<1) → 0<0))
(0<0 → (∀x. (x<0 → 1<x) → 0<0))
(0<0 → (∀x. (x<0 → 1<x) → 0<0))
(0<0 → (∀x. (x<0 → x<0) → 0<0))
(0<0 → (∀x. (x<0 → x<0) → 0<0))
(0<0 → (∀x. (x<0 → x<1) → 0<0))
(0<0 → (∀x. (x<0 → x<1) → 0<0))
(0<0 → (∀x. (x<0 → x<x) → 0<0))
(0<0 → (∀x. (x<0 → x<x) → 0<0))
(0<0 → (∀x. (x<0 → x<x) → 0<0))
(0<0 → (∀x. (x<1 → 0=0) → 0<0))
(0<0 → (∀x. (x<1 → 0=1) → 0<0))
(0<0 → (∀x. (x<1 → 0=x) → 0<0))
(0<0 → (∀x. (x<1 → 0=x) → 0<0))
(0<0 → (∀x. (x<1 → 1=0) → 0<0))
(0<0 → (∀x. (x<1 → 1=1) → 0<0))
(0<0 → (∀x. (x<1 → 1=x) → 0<0))
(0<0 → (∀x. (x<1 → 1=x) → 0<0))
(0<0 → (∀x. (x<1 → x=0) → 0<0))
(0<0 → (∀x. (x<1 → x=0) → 0<0))
(0<0 → (∀x. (x<1 → x=1) → 0<0))
(0<0 → (∀x. (x<1 → x=1) → 0<0))
(0<0 → (∀x. (x<1 → x=x) → 0<0))
(0<0 → (∀x. (x<1 → x=x) → 0<0))
(0<0 → (∀x. (x<1 → x=x) → 0<0))
(0<0 → (∀x. (x<1 → 0<0) → 0<0))
(0<0 → (∀x. (x<1 → 0<1) → 0<0))
(0<0 → (∀x. (x<1 → 0<x) → 0<0))
(0<0 → (∀x. (x<1 → 0<x) → 0<0))
(0<0 → (∀x. (x<1 → 1<0) → 0<0))
(0<0 → (∀x. (x<1 → 1<1) → 0<0))
(0<0 → (∀x. (x<1 → 1<x) → 0<0))
(0<0 → (∀x. (x<1 → 1<x) → 0<0))
(0<0 → (∀x. (x<1 → x<0) → 0<0))
(0<0 → (∀x. (x<1 → x<0) → 0<0))
(0<0 → (∀x. (x<1 → x<1) → 0<0))
(0<0 → (∀x. (x<1 → x<1) → 0<0))
(0<0 → (∀x. (x<1 → x<x) → 0<0))
(0<0 → (∀x. (x<1 → x<x) → 0<0))
(0<0 → (∀x. (x<1 → x<x) → 0<0))
(0<0 → (∀x. (x<x → 0=0) → 0<0))
(0<0 → (∀x. (x<x → 0=0) → 0<0))
(0<0 → (∀x. (x<x → 0=1) → 0<0))
(0<0 → (∀x. (x<x → 0=1) → 0<0))
(0<0 → (∀x. (x<x → 0=x) → 0<0))
(0<0 → (∀x. (x<x → 0=x) → 0<0))
(0<0 → (∀x. (x<x → 0=x) → 0<0))
(0<0 → (∀x. (x<x → 1=0) → 0<0))
(0<0 → (∀x. (x<x → 1=0) → 0<0))
(0<0 → (∀x. (x<x → 1=1) → 0<0))
(0<0 → (∀x. (x<x → 1=1) → 0<0))
(0<0 → (∀x. (x<x → 1=x) → 0<0))
(0<0 → (∀x. (x<x → 1=x) → 0<0))
(0<0 → (∀x. (x<x → 1=x) → 0<0))
(0<0 → (∀x. (x<x → x=0) → 0<0))
(0<0 → (∀x. (x<x → x=0) → 0<0))
(0<0 → (∀x. (x<x → x=0) → 0<0))
(0<0 → (∀x. (x<x → x=1) → 0<0))
(0<0 → (∀x. (x<x → x=1) → 0<0))
(0<0 → (∀x. (x<x → x=1) → 0<0))
(0<0 → (∀x. (x<x → x=x) → 0<0))
(0<0 → (∀x. (x<x → x=x) → 0<0))
(0<0 → (∀x. (x<x → x=x) → 0<0))
(0<0 → (∀x. (x<x → x=x) → 0<0))
(0<0 → (∀x. (x<x → 0<0) → 0<0))
(0<0 → (∀x. (x<x → 0<0) → 0<0))
(0<0 → (∀x. (x<x → 0<1) → 0<0))
(0<0 → (∀x. (x<x → 0<1) → 0<0))
(0<0 → (∀x. (x<x → 0<x) → 0<0))
(0<0 → (∀x. (x<x → 0<x) → 0<0))
(0<0 → (∀x. (x<x → 0<x) → 0<0))
(0<0 → (∀x. (x<x → 1<0) → 0<0))
(0<0 → (∀x. (x<x → 1<0) → 0<0))
(0<0 → (∀x. (x<x → 1<1) → 0<0))
(0<0 → (∀x. (x<x → 1<1) → 0<0))
(0<0 → (∀x. (x<x → 1<x) → 0<0))
(0<0 → (∀x. (x<x → 1<x) → 0<0))
(0<0 → (∀x. (x<x → 1<x) → 0<0))
(0<0 → (∀x. (x<x → x<0) → 0<0))
(0<0 → (∀x. (x<x → x<0) → 0<0))
(0<0 → (∀x. (x<x → x<0) → 0<0))
(0<0 → (∀x. (x<x → x<1) → 0<0))
(0<0 → (∀x. (x<x → x<1) → 0<0))
(0<0 → (∀x. (x<x → x<1) → 0<0))
(0<0 → (∀x. (x<x → x<x) → 0<0))
(0<0 → (∀x. (x<x → x<x) → 0<0))
(0<0 → (∀x. (x<x → x<x) → 0<0))
(0<0 → (∀x. (x<x → x<x) → 0<0))
(0<0 → ((0=0 → ¬0=0) → 0<0))
(0<0 → ((0=0 → ¬0=1) → 0<0))
(0<0 → ((0=0 → ¬1=0) → 0<0))
(0<0 → ((0=0 → ¬1=1) → 0<0))
(0<0 → ((0=0 → ¬0<0) → 0<0))
(0<0 → ((0=0 → ¬0<1) → 0<0))
(0<0 → ((0=0 → ¬1<0) → 0<0))
(0<0 → ((0=0 → ¬1<1) → 0<0))
(0<0 → ((0=0 → ∀x. 0=x) → 0<0))
(0<0 → ((0=0 → ∀x. 1=x) → 0<0))
(0<0 → ((0=0 → ∀x. x=0) → 0<0))
(0<0 → ((0=0 → ∀x. x=1) → 0<0))
(0<0 → ((0=0 → ∀x. x=x) → 0<0))
(0<0 → ((0=0 → ∀x. x=x) → 0<0))
(0<0 → ((0=0 → ∀x. 0<x) → 0<0))
(0<0 → ((0=0 → ∀x. 1<x) → 0<0))
(0<0 → ((0=0 → ∀x. x<0) → 0<0))
(0<0 → ((0=0 → ∀x. x<1) → 0<0))
(0<0 → ((0=0 → ∀x. x<x) → 0<0))
(0<0 → ((0=0 → ∀x. x<x) → 0<0))
(0<0 → ((0=1 → ¬0=0) → 0<0))
(0<0 → ((0=1 → ¬0=1) → 0<0))
(0<0 → ((0=1 → ¬1=0) → 0<0))
(0<0 → ((0=1 → ¬1=1) → 0<0))
(0<0 → ((0=1 → ¬0<0) → 0<0))
(0<0 → ((0=1 → ¬0<1) → 0<0))
(0<0 → ((0=1 → ¬1<0) → 0<0))
(0<0 → ((0=1 → ¬1<1) → 0<0))
(0<0 → ((0=1 → ∀x. 0=x) → 0<0))
(0<0 → ((0=1 → ∀x. 1=x) → 0<0))
(0<0 → ((0=1 → ∀x. x=0) → 0<0))
(0<0 → ((0=1 → ∀x. x=1) → 0<0))
(0<0 → ((0=1 → ∀x. x=x) → 0<0))
(0<0 → ((0=1 → ∀x. x=x) → 0<0))
(0<0 → ((0=1 → ∀x. 0<x) → 0<0))
(0<0 → ((0=1 → ∀x. 1<x) → 0<0))
(0<0 → ((0=1 → ∀x. x<0) → 0<0))
(0<0 → ((0=1 → ∀x. x<1) → 0<0))
(0<0 → ((0=1 → ∀x. x<x) → 0<0))
(0<0 → ((0=1 → ∀x. x<x) → 0<0))
(0<0 → ((1=0 → ¬0=0) → 0<0))
(0<0 → ((1=0 → ¬0=1) → 0<0))
(0<0 → ((1=0 → ¬1=0) → 0<0))
(0<0 → ((1=0 → ¬1=1) → 0<0))
(0<0 → ((1=0 → ¬0<0) → 0<0))
(0<0 → ((1=0 → ¬0<1) → 0<0))
(0<0 → ((1=0 → ¬1<0) → 0<0))
(0<0 → ((1=0 → ¬1<1) → 0<0))
(0<0 → ((1=0 → ∀x. 0=x) → 0<0))
(0<0 → ((1=0 → ∀x. 1=x) → 0<0))
(0<0 → ((1=0 → ∀x. x=0) → 0<0))
(0<0 → ((1=0 → ∀x. x=1) → 0<0))
(0<0 → ((1=0 → ∀x. x=x) → 0<0))
(0<0 → ((1=0 → ∀x. x=x) → 0<0))
(0<0 → ((1=0 → ∀x. 0<x) → 0<0))
(0<0 → ((1=0 → ∀x. 1<x) → 0<0))
(0<0 → ((1=0 → ∀x. x<0) → 0<0))
(0<0 → ((1=0 → ∀x. x<1) → 0<0))
(0<0 → ((1=0 → ∀x. x<x) → 0<0))
(0<0 → ((1=0 → ∀x. x<x) → 0<0))
(0<0 → ((1=1 → ¬0=0) → 0<0))
(0<0 → ((1=1 → ¬0=1) → 0<0))
(0<0 → ((1=1 → ¬1=0) → 0<0))
(0<0 → ((1=1 → ¬1=1) → 0<0))
(0<0 → ((1=1 → ¬0<0) → 0<0))
(0<0 → ((1=1 → ¬0<1) → 0<0))
(0<0 → ((1=1 → ¬1<0) → 0<0))
(0<0 → ((1=1 → ¬1<1) → 0<0))
(0<0 → ((1=1 → ∀x. 0=x) → 0<0))
(0<0 → ((1=1 → ∀x. 1=x) → 0<0))
(0<0 → ((1=1 → ∀x. x=0) → 0<0))
(0<0 → ((1=1 → ∀x. x=1) → 0<0))
(0<0 → ((1=1 → ∀x. x=x) → 0<0))
(0<0 → ((1=1 → ∀x. x=x) → 0<0))
(0<0 → ((1=1 → ∀x. 0<x) → 0<0))
(0<0 → ((1=1 → ∀x. 1<x) → 0<0))
(0<0 → ((1=1 → ∀x. x<0) → 0<0))
(0<0 → ((1=1 → ∀x. x<1) → 0<0))
(0<0 → ((1=1 → ∀x. x<x) → 0<0))
(0<0 → ((1=1 → ∀x. x<x) → 0<0))
(0<0 → ((0<0 → ¬0=0) → 0<0))
(0<0 → ((0<0 → ¬0=1) → 0<0))
(0<0 → ((0<0 → ¬1=0) → 0<0))
(0<0 → ((0<0 → ¬1=1) → 0<0))
(0<0 → ((0<0 → ¬0<0) → 0<0))
(0<0 → ((0<0 → ¬0<1) → 0<0))
(0<0 → ((0<0 → ¬1<0) → 0<0))
(0<0 → ((0<0 → ¬1<1) → 0<0))
(0<0 → ((0<0 → ∀x. 0=x) → 0<0))
(0<0 → ((0<0 → ∀x. 1=x) → 0<0))
(0<0 → ((0<0 → ∀x. x=0) → 0<0))
(0<0 → ((0<0 → ∀x. x=1) → 0<0))
(0<0 → ((0<0 → ∀x. x=x) → 0<0))
(0<0 → ((0<0 → ∀x. x=x) → 0<0))
(0<0 → ((0<0 → ∀x. 0<x) → 0<0))
(0<0 → ((0<0 → ∀x. 1<x) → 0<0))
(0<0 → ((0<0 → ∀x. x<0) → 0<0))
(0<0 → ((0<0 → ∀x. x<1) → 0<0))
(0<0 → ((0<0 → ∀x. x<x) → 0<0))
(0<0 → ((0<0 → ∀x. x<x) → 0<0))
(0<0 → ((0<1 → ¬0=0) → 0<0))
(0<0 → ((0<1 → ¬0=1) → 0<0))
(0<0 → ((0<1 → ¬1=0) → 0<0))
(0<0 → ((0<1 → ¬1=1) → 0<0))
(0<0 → ((0<1 → ¬0<0) → 0<0))
(0<0 → ((0<1 → ¬0<1) → 0<0))
(0<0 → ((0<1 → ¬1<0) → 0<0))
(0<0 → ((0<1 → ¬1<1) → 0<0))
(0<0 → ((0<1 → ∀x. 0=x) → 0<0))
(0<0 → ((0<1 → ∀x. 1=x) → 0<0))
(0<0 → ((0<1 → ∀x. x=0) → 0<0))
(0<0 → ((0<1 → ∀x. x=1) → 0<0))
(0<0 → ((0<1 → ∀x. x=x) → 0<0))
(0<0 → ((0<1 → ∀x. x=x) → 0<0))
(0<0 → ((0<1 → ∀x. 0<x) → 0<0))
(0<0 → ((0<1 → ∀x. 1<x) → 0<0))
(0<0 → ((0<1 → ∀x. x<0) → 0<0))
(0<0 → ((0<1 → ∀x. x<1) → 0<0))
(0<0 → ((0<1 → ∀x. x<x) → 0<0))
(0<0 → ((0<1 → ∀x. x<x) → 0<0))
(0<0 → ((1<0 → ¬0=0) → 0<0))
(0<0 → ((1<0 → ¬0=1) → 0<0))
(0<0 → ((1<0 → ¬1=0) → 0<0))
(0<0 → ((1<0 → ¬1=1) → 0<0))
(0<0 → ((1<0 → ¬0<0) → 0<0))
(0<0 → ((1<0 → ¬0<1) → 0<0))
(0<0 → ((1<0 → ¬1<0) → 0<0))
(0<0 → ((1<0 → ¬1<1) → 0<0))
(0<0 → ((1<0 → ∀x. 0=x) → 0<0))
(0<0 → ((1<0 → ∀x. 1=x) → 0<0))
(0<0 → ((1<0 → ∀x. x=0) → 0<0))
(0<0 → ((1<0 → ∀x. x=1) → 0<0))
(0<0 → ((1<0 → ∀x. x=x) → 0<0))
(0<0 → ((1<0 → ∀x. x=x) → 0<0))
(0<0 → ((1<0 → ∀x. 0<x) → 0<0))
(0<0 → ((1<0 → ∀x. 1<x) → 0<0))
(0<0 → ((1<0 → ∀x. x<0) → 0<0))
(0<0 → ((1<0 → ∀x. x<1) → 0<0))
(0<0 → ((1<0 → ∀x. x<x) → 0<0))
(0<0 → ((1<0 → ∀x. x<x) → 0<0))
(0<0 → ((1<1 → ¬0=0) → 0<0))
(0<0 → ((1<1 → ¬0=1) → 0<0))
(0<0 → ((1<1 → ¬1=0) → 0<0))
(0<0 → ((1<1 → ¬1=1) → 0<0))
(0<0 → ((1<1 → ¬0<0) → 0<0))
(0<0 → ((1<1 → ¬0<1) → 0<0))
(0<0 → ((1<1 → ¬1<0) → 0<0))
(0<0 → ((1<1 → ¬1<1) → 0<0))
(0<0 → ((1<1 → ∀x. 0=x) → 0<0))
(0<0 → ((1<1 → ∀x. 1=x) → 0<0))
(0<0 → ((1<1 → ∀x. x=0) → 0<0))
(0<0 → ((1<1 → ∀x. x=1) → 0<0))
(0<0 → ((1<1 → ∀x. x=x) → 0<0))
(0<0 → ((1<1 → ∀x. x=x) → 0<0))
(0<0 → ((1<1 → ∀x. 0<x) → 0<0))
(0<0 → ((1<1 → ∀x. 1<x) → 0<0))
(0<0 → ((1<1 → ∀x. x<0) → 0<0))
(0<0 → ((1<1 → ∀x. x<1) → 0<0))
(0<0 → ((1<1 → ∀x. x<x) → 0<0))
(0<0 → ((1<1 → ∀x. x<x) → 0<0))
(0<0 → ((¬0=0 → 0=0) → 0<0))
(0<0 → ((¬0=0 → 0=1) → 0<0))
(0<0 → ((¬0=0 → 1=0) → 0<0))
(0<0 → ((¬0=0 → 1=1) → 0<0))
(0<0 → ((¬0=0 → 0<0) → 0<0))
(0<0 → ((¬0=0 → 0<1) → 0<0))
(0<0 → ((¬0=0 → 1<0) → 0<0))
(0<0 → ((¬0=0 → 1<1) → 0<0))
(0<0 → ((¬0=1 → 0=0) → 0<0))
(0<0 → ((¬0=1 → 0=1) → 0<0))
(0<0 → ((¬0=1 → 1=0) → 0<0))
(0<0 → ((¬0=1 → 1=1) → 0<0))
(0<0 → ((¬0=1 → 0<0) → 0<0))
(0<0 → ((¬0=1 → 0<1) → 0<0))
(0<0 → ((¬0=1 → 1<0) → 0<0))
(0<0 → ((¬0=1 → 1<1) → 0<0))
(0<0 → ((¬1=0 → 0=0) → 0<0))
(0<0 → ((¬1=0 → 0=1) → 0<0))
(0<0 → ((¬1=0 → 1=0) → 0<0))
(0<0 → ((¬1=0 → 1=1) → 0<0))
(0<0 → ((¬1=0 → 0<0) → 0<0))
(0<0 → ((¬1=0 → 0<1) → 0<0))
(0<0 → ((¬1=0 → 1<0) → 0<0))
(0<0 → ((¬1=0 → 1<1) → 0<0))
(0<0 → ((¬1=1 → 0=0) → 0<0))
(0<0 → ((¬1=1 → 0=1) → 0<0))
(0<0 → ((¬1=1 → 1=0) → 0<0))
(0<0 → ((¬1=1 → 1=1) → 0<0))
(0<0 → ((¬1=1 → 0<0) → 0<0))
(0<0 → ((¬1=1 → 0<1) → 0<0))
(0<0 → ((¬1=1 → 1<0) → 0<0))
(0<0 → ((¬1=1 → 1<1) → 0<0))
(0<0 → ((¬0<0 → 0=0) → 0<0))
(0<0 → ((¬0<0 → 0=1) → 0<0))
(0<0 → ((¬0<0 → 1=0) → 0<0))
(0<0 → ((¬0<0 → 1=1) → 0<0))
(0<0 → ((¬0<0 → 0<0) → 0<0))
(0<0 → ((¬0<0 → 0<1) → 0<0))
(0<0 → ((¬0<0 → 1<0) → 0<0))
(0<0 → ((¬0<0 → 1<1) → 0<0))
(0<0 → ((¬0<1 → 0=0) → 0<0))
(0<0 → ((¬0<1 → 0=1) → 0<0))
(0<0 → ((¬0<1 → 1=0) → 0<0))
(0<0 → ((¬0<1 → 1=1) → 0<0))
(0<0 → ((¬0<1 → 0<0) → 0<0))
(0<0 → ((¬0<1 → 0<1) → 0<0))
(0<0 → ((¬0<1 → 1<0) → 0<0))
(0<0 → ((¬0<1 → 1<1) → 0<0))
(0<0 → ((¬1<0 → 0=0) → 0<0))
(0<0 → ((¬1<0 → 0=1) → 0<0))
(0<0 → ((¬1<0 → 1=0) → 0<0))
(0<0 → ((¬1<0 → 1=1) → 0<0))
(0<0 → ((¬1<0 → 0<0) → 0<0))
(0<0 → ((¬1<0 → 0<1) → 0<0))
(0<0 → ((¬1<0 → 1<0) → 0<0))
(0<0 → ((¬1<0 → 1<1) → 0<0))
(0<0 → ((¬1<1 → 0=0) → 0<0))
(0<0 → ((¬1<1 → 0=1) → 0<0))
(0<0 → ((¬1<1 → 1=0) → 0<0))
(0<0 → ((¬1<1 → 1=1) → 0<0))
(0<0 → ((¬1<1 → 0<0) → 0<0))
(0<0 → ((¬1<1 → 0<1) → 0<0))
(0<0 → ((¬1<1 → 1<0) → 0<0))
(0<0 → ((¬1<1 → 1<1) → 0<0))
(0<0 → ((∀x. 0=x → 0=0) → 0<0))
(0<0 → ((∀x. 0=x → 0=1) → 0<0))
(0<0 → ((∀x. 0=x → 1=0) → 0<0))
(0<0 → ((∀x. 0=x → 1=1) → 0<0))
(0<0 → ((∀x. 0=x → 0<0) → 0<0))
(0<0 → ((∀x. 0=x → 0<1) → 0<0))
(0<0 → ((∀x. 0=x → 1<0) → 0<0))
(0<0 → ((∀x. 0=x → 1<1) → 0<0))
(0<0 → ((∀x. 1=x → 0=0) → 0<0))
(0<0 → ((∀x. 1=x → 0=1) → 0<0))
(0<0 → ((∀x. 1=x → 1=0) → 0<0))
(0<0 → ((∀x. 1=x → 1=1) → 0<0))
(0<0 → ((∀x. 1=x → 0<0) → 0<0))
(0<0 → ((∀x. 1=x → 0<1) → 0<0))
(0<0 → ((∀x. 1=x → 1<0) → 0<0))
(0<0 → ((∀x. 1=x → 1<1) → 0<0))
(0<0 → ((∀x. x=0 → 0=0) → 0<0))
(0<0 → ((∀x. x=0 → 0=1) → 0<0))
(0<0 → ((∀x. x=0 → 1=0) → 0<0))
(0<0 → ((∀x. x=0 → 1=1) → 0<0))
(0<0 → ((∀x. x=0 → 0<0) → 0<0))
(0<0 → ((∀x. x=0 → 0<1) → 0<0))
(0<0 → ((∀x. x=0 → 1<0) → 0<0))
(0<0 → ((∀x. x=0 → 1<1) → 0<0))
(0<0 → ((∀x. x=1 → 0=0) → 0<0))
(0<0 → ((∀x. x=1 → 0=1) → 0<0))
(0<0 → ((∀x. x=1 → 1=0) → 0<0))
(0<0 → ((∀x. x=1 → 1=1) → 0<0))
(0<0 → ((∀x. x=1 → 0<0) → 0<0))
(0<0 → ((∀x. x=1 → 0<1) → 0<0))
(0<0 → ((∀x. x=1 → 1<0) → 0<0))
(0<0 → ((∀x. x=1 → 1<1) → 0<0))
(0<0 → ((∀x. x=x → 0=0) → 0<0))
(0<0 → ((∀x. x=x → 0=1) → 0<0))
(0<0 → ((∀x. x=x → 1=0) → 0<0))
(0<0 → ((∀x. x=x → 1=1) → 0<0))
(0<0 → ((∀x. x=x → 0<0) → 0<0))
(0<0 → ((∀x. x=x → 0<1) → 0<0))
(0<0 → ((∀x. x=x → 1<0) → 0<0))
(0<0 → ((∀x. x=x → 1<1) → 0<0))
(0<0 → ((∀x. x=x → 0=0) → 0<0))
(0<0 → ((∀x. x=x → 0=1) → 0<0))
(0<0 → ((∀x. x=x → 1=0) → 0<0))
(0<0 → ((∀x. x=x → 1=1) → 0<0))
(0<0 → ((∀x. x=x → 0<0) → 0<0))
(0<0 → ((∀x. x=x → 0<1) → 0<0))
(0<0 → ((∀x. x=x → 1<0) → 0<0))
(0<0 → ((∀x. x=x → 1<1) → 0<0))
(0<0 → ((∀x. 0<x → 0=0) → 0<0))
(0<0 → ((∀x. 0<x → 0=1) → 0<0))
(0<0 → ((∀x. 0<x → 1=0) → 0<0))
(0<0 → ((∀x. 0<x → 1=1) → 0<0))
(0<0 → ((∀x. 0<x → 0<0) → 0<0))
(0<0 → ((∀x. 0<x → 0<1) → 0<0))
(0<0 → ((∀x. 0<x → 1<0) → 0<0))
(0<0 → ((∀x. 0<x → 1<1) → 0<0))
(0<0 → ((∀x. 1<x → 0=0) → 0<0))
(0<0 → ((∀x. 1<x → 0=1) → 0<0))
(0<0 → ((∀x. 1<x → 1=0) → 0<0))
(0<0 → ((∀x. 1<x → 1=1) → 0<0))
(0<0 → ((∀x. 1<x → 0<0) → 0<0))
(0<0 → ((∀x. 1<x → 0<1) → 0<0))
(0<0 → ((∀x. 1<x → 1<0) → 0<0))
(0<0 → ((∀x. 1<x → 1<1) → 0<0))
(0<0 → ((∀x. x<0 → 0=0) → 0<0))
(0<0 → ((∀x. x<0 → 0=1) → 0<0))
(0<0 → ((∀x. x<0 → 1=0) → 0<0))
(0<0 → ((∀x. x<0 → 1=1) → 0<0))
(0<0 → ((∀x. x<0 → 0<0) → 0<0))
(0<0 → ((∀x. x<0 → 0<1) → 0<0))
(0<0 → ((∀x. x<0 → 1<0) → 0<0))
(0<0 → ((∀x. x<0 → 1<1) → 0<0))
(0<0 → ((∀x. x<1 → 0=0) → 0<0))
(0<0 → ((∀x. x<1 → 0=1) → 0<0))
(0<0 → ((∀x. x<1 → 1=0) → 0<0))
(0<0 → ((∀x. x<1 → 1=1) → 0<0))
(0<0 → ((∀x. x<1 → 0<0) → 0<0))
(0<0 → ((∀x. x<1 → 0<1) → 0<0))
(0<0 → ((∀x. x<1 → 1<0) → 0<0))
(0<0 → ((∀x. x<1 → 1<1) → 0<0))
(0<0 → ((∀x. x<x → 0=0) → 0<0))
(0<0 → ((∀x. x<x → 0=1) → 0<0))
(0<0 → ((∀x. x<x → 1=0) → 0<0))
(0<0 → ((∀x. x<x → 1=1) → 0<0))
(0<0 → ((∀x. x<x → 0<0) → 0<0))
(0<0 → ((∀x. x<x → 0<1) → 0<0))
(0<0 → ((∀x. x<x → 1<0) → 0<0))
(0<0 → ((∀x. x<x → 1<1) → 0<0))
(0<0 → ((∀x. x<x → 0=0) → 0<0))
(0<0 → ((∀x. x<x → 0=1) → 0<0))
(0<0 → ((∀x. x<x → 1=0) → 0<0))
(0<0 → ((∀x. x<x → 1=1) → 0<0))
(0<0 → ((∀x. x<x → 0<0) → 0<0))
(0<0 → ((∀x. x<x → 0<1) → 0<0))
(0<0 → ((∀x. x<x → 1<0) → 0<0))
(0<0 → ((∀x. x<x → 1<1) → 0<0))
(0<1 → (¬0=⟨0+⟨0+0⟩⟩ → 0<1))
(0<1 → (¬0=⟨0+⟨0+1⟩⟩ → 0<1))
(0<1 → (¬0=⟨0+⟨1+0⟩⟩ → 0<1))
(0<1 → (¬0=⟨0+⟨1+1⟩⟩ → 0<1))
(0<1 → (¬0=⟨0+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬0=⟨0+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬0=⟨0+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬0=⟨0+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬0=⟨1+⟨0+0⟩⟩ → 0<1))
(0<1 → (¬0=⟨1+⟨0+1⟩⟩ → 0<1))
(0<1 → (¬0=⟨1+⟨1+0⟩⟩ → 0<1))
(0<1 → (¬0=⟨1+⟨1+1⟩⟩ → 0<1))
(0<1 → (¬0=⟨1+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬0=⟨1+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬0=⟨1+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬0=⟨1+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬0=⟨⟨0+0⟩+0⟩ → 0<1))
(0<1 → (¬0=⟨⟨0+0⟩+1⟩ → 0<1))
(0<1 → (¬0=⟨⟨0+1⟩+0⟩ → 0<1))
(0<1 → (¬0=⟨⟨0+1⟩+1⟩ → 0<1))
(0<1 → (¬0=⟨⟨1+0⟩+0⟩ → 0<1))
(0<1 → (¬0=⟨⟨1+0⟩+1⟩ → 0<1))
(0<1 → (¬0=⟨⟨1+1⟩+0⟩ → 0<1))
(0<1 → (¬0=⟨⟨1+1⟩+1⟩ → 0<1))
(0<1 → (¬0=⟨⟨0⋅0⟩+0⟩ → 0<1))
(0<1 → (¬0=⟨⟨0⋅0⟩+1⟩ → 0<1))
(0<1 → (¬0=⟨⟨0⋅1⟩+0⟩ → 0<1))
(0<1 → (¬0=⟨⟨0⋅1⟩+1⟩ → 0<1))
(0<1 → (¬0=⟨⟨1⋅0⟩+0⟩ → 0<1))
(0<1 → (¬0=⟨⟨1⋅0⟩+1⟩ → 0<1))
(0<1 → (¬0=⟨⟨1⋅1⟩+0⟩ → 0<1))
(0<1 → (¬0=⟨⟨1⋅1⟩+1⟩ → 0<1))
(0<1 → (¬0=⟨0⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (¬0=⟨0⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (¬0=⟨0⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (¬0=⟨0⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (¬0=⟨0⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬0=⟨0⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬0=⟨0⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬0=⟨0⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬0=⟨1⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (¬0=⟨1⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (¬0=⟨1⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (¬0=⟨1⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (¬0=⟨1⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬0=⟨1⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬0=⟨1⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬0=⟨1⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬0=⟨⟨0+0⟩⋅0⟩ → 0<1))
(0<1 → (¬0=⟨⟨0+0⟩⋅1⟩ → 0<1))
(0<1 → (¬0=⟨⟨0+1⟩⋅0⟩ → 0<1))
(0<1 → (¬0=⟨⟨0+1⟩⋅1⟩ → 0<1))
(0<1 → (¬0=⟨⟨1+0⟩⋅0⟩ → 0<1))
(0<1 → (¬0=⟨⟨1+0⟩⋅1⟩ → 0<1))
(0<1 → (¬0=⟨⟨1+1⟩⋅0⟩ → 0<1))
(0<1 → (¬0=⟨⟨1+1⟩⋅1⟩ → 0<1))
(0<1 → (¬0=⟨⟨0⋅0⟩⋅0⟩ → 0<1))
(0<1 → (¬0=⟨⟨0⋅0⟩⋅1⟩ → 0<1))
(0<1 → (¬0=⟨⟨0⋅1⟩⋅0⟩ → 0<1))
(0<1 → (¬0=⟨⟨0⋅1⟩⋅1⟩ → 0<1))
(0<1 → (¬0=⟨⟨1⋅0⟩⋅0⟩ → 0<1))
(0<1 → (¬0=⟨⟨1⋅0⟩⋅1⟩ → 0<1))
(0<1 → (¬0=⟨⟨1⋅1⟩⋅0⟩ → 0<1))
(0<1 → (¬0=⟨⟨1⋅1⟩⋅1⟩ → 0<1))
(0<1 → (¬1=⟨0+⟨0+0⟩⟩ → 0<1))
(0<1 → (¬1=⟨0+⟨0+1⟩⟩ → 0<1))
(0<1 → (¬1=⟨0+⟨1+0⟩⟩ → 0<1))
(0<1 → (¬1=⟨0+⟨1+1⟩⟩ → 0<1))
(0<1 → (¬1=⟨0+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬1=⟨0+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬1=⟨0+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬1=⟨0+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬1=⟨1+⟨0+0⟩⟩ → 0<1))
(0<1 → (¬1=⟨1+⟨0+1⟩⟩ → 0<1))
(0<1 → (¬1=⟨1+⟨1+0⟩⟩ → 0<1))
(0<1 → (¬1=⟨1+⟨1+1⟩⟩ → 0<1))
(0<1 → (¬1=⟨1+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬1=⟨1+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬1=⟨1+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬1=⟨1+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬1=⟨⟨0+0⟩+0⟩ → 0<1))
(0<1 → (¬1=⟨⟨0+0⟩+1⟩ → 0<1))
(0<1 → (¬1=⟨⟨0+1⟩+0⟩ → 0<1))
(0<1 → (¬1=⟨⟨0+1⟩+1⟩ → 0<1))
(0<1 → (¬1=⟨⟨1+0⟩+0⟩ → 0<1))
(0<1 → (¬1=⟨⟨1+0⟩+1⟩ → 0<1))
(0<1 → (¬1=⟨⟨1+1⟩+0⟩ → 0<1))
(0<1 → (¬1=⟨⟨1+1⟩+1⟩ → 0<1))
(0<1 → (¬1=⟨⟨0⋅0⟩+0⟩ → 0<1))
(0<1 → (¬1=⟨⟨0⋅0⟩+1⟩ → 0<1))
(0<1 → (¬1=⟨⟨0⋅1⟩+0⟩ → 0<1))
(0<1 → (¬1=⟨⟨0⋅1⟩+1⟩ → 0<1))
(0<1 → (¬1=⟨⟨1⋅0⟩+0⟩ → 0<1))
(0<1 → (¬1=⟨⟨1⋅0⟩+1⟩ → 0<1))
(0<1 → (¬1=⟨⟨1⋅1⟩+0⟩ → 0<1))
(0<1 → (¬1=⟨⟨1⋅1⟩+1⟩ → 0<1))
(0<1 → (¬1=⟨0⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (¬1=⟨0⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (¬1=⟨0⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (¬1=⟨0⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (¬1=⟨0⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬1=⟨0⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬1=⟨0⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬1=⟨0⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬1=⟨1⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (¬1=⟨1⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (¬1=⟨1⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (¬1=⟨1⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (¬1=⟨1⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬1=⟨1⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬1=⟨1⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬1=⟨1⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬1=⟨⟨0+0⟩⋅0⟩ → 0<1))
(0<1 → (¬1=⟨⟨0+0⟩⋅1⟩ → 0<1))
(0<1 → (¬1=⟨⟨0+1⟩⋅0⟩ → 0<1))
(0<1 → (¬1=⟨⟨0+1⟩⋅1⟩ → 0<1))
(0<1 → (¬1=⟨⟨1+0⟩⋅0⟩ → 0<1))
(0<1 → (¬1=⟨⟨1+0⟩⋅1⟩ → 0<1))
(0<1 → (¬1=⟨⟨1+1⟩⋅0⟩ → 0<1))
(0<1 → (¬1=⟨⟨1+1⟩⋅1⟩ → 0<1))
(0<1 → (¬1=⟨⟨0⋅0⟩⋅0⟩ → 0<1))
(0<1 → (¬1=⟨⟨0⋅0⟩⋅1⟩ → 0<1))
(0<1 → (¬1=⟨⟨0⋅1⟩⋅0⟩ → 0<1))
(0<1 → (¬1=⟨⟨0⋅1⟩⋅1⟩ → 0<1))
(0<1 → (¬1=⟨⟨1⋅0⟩⋅0⟩ → 0<1))
(0<1 → (¬1=⟨⟨1⋅0⟩⋅1⟩ → 0<1))
(0<1 → (¬1=⟨⟨1⋅1⟩⋅0⟩ → 0<1))
(0<1 → (¬1=⟨⟨1⋅1⟩⋅1⟩ → 0<1))
(0<1 → (¬⟨0+0⟩=⟨0+0⟩ → 0<1))
(0<1 → (¬⟨0+0⟩=⟨0+1⟩ → 0<1))
(0<1 → (¬⟨0+0⟩=⟨1+0⟩ → 0<1))
(0<1 → (¬⟨0+0⟩=⟨1+1⟩ → 0<1))
(0<1 → (¬⟨0+0⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨0+0⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨0+0⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨0+0⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨0+1⟩=⟨0+0⟩ → 0<1))
(0<1 → (¬⟨0+1⟩=⟨0+1⟩ → 0<1))
(0<1 → (¬⟨0+1⟩=⟨1+0⟩ → 0<1))
(0<1 → (¬⟨0+1⟩=⟨1+1⟩ → 0<1))
(0<1 → (¬⟨0+1⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨0+1⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨0+1⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨0+1⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨1+0⟩=⟨0+0⟩ → 0<1))
(0<1 → (¬⟨1+0⟩=⟨0+1⟩ → 0<1))
(0<1 → (¬⟨1+0⟩=⟨1+0⟩ → 0<1))
(0<1 → (¬⟨1+0⟩=⟨1+1⟩ → 0<1))
(0<1 → (¬⟨1+0⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨1+0⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨1+0⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨1+0⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨1+1⟩=⟨0+0⟩ → 0<1))
(0<1 → (¬⟨1+1⟩=⟨0+1⟩ → 0<1))
(0<1 → (¬⟨1+1⟩=⟨1+0⟩ → 0<1))
(0<1 → (¬⟨1+1⟩=⟨1+1⟩ → 0<1))
(0<1 → (¬⟨1+1⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨1+1⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨1+1⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨1+1⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩=⟨0+0⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩=⟨0+1⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩=⟨1+0⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩=⟨1+1⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩=⟨0+0⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩=⟨0+1⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩=⟨1+0⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩=⟨1+1⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩=⟨0+0⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩=⟨0+1⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩=⟨1+0⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩=⟨1+1⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩=⟨0+0⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩=⟨0+1⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩=⟨1+0⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩=⟨1+1⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨0+⟨0+0⟩⟩=0 → 0<1))
(0<1 → (¬⟨0+⟨0+0⟩⟩=1 → 0<1))
(0<1 → (¬⟨0+⟨0+1⟩⟩=0 → 0<1))
(0<1 → (¬⟨0+⟨0+1⟩⟩=1 → 0<1))
(0<1 → (¬⟨0+⟨1+0⟩⟩=0 → 0<1))
(0<1 → (¬⟨0+⟨1+0⟩⟩=1 → 0<1))
(0<1 → (¬⟨0+⟨1+1⟩⟩=0 → 0<1))
(0<1 → (¬⟨0+⟨1+1⟩⟩=1 → 0<1))
(0<1 → (¬⟨0+⟨0⋅0⟩⟩=0 → 0<1))
(0<1 → (¬⟨0+⟨0⋅0⟩⟩=1 → 0<1))
(0<1 → (¬⟨0+⟨0⋅1⟩⟩=0 → 0<1))
(0<1 → (¬⟨0+⟨0⋅1⟩⟩=1 → 0<1))
(0<1 → (¬⟨0+⟨1⋅0⟩⟩=0 → 0<1))
(0<1 → (¬⟨0+⟨1⋅0⟩⟩=1 → 0<1))
(0<1 → (¬⟨0+⟨1⋅1⟩⟩=0 → 0<1))
(0<1 → (¬⟨0+⟨1⋅1⟩⟩=1 → 0<1))
(0<1 → (¬⟨1+⟨0+0⟩⟩=0 → 0<1))
(0<1 → (¬⟨1+⟨0+0⟩⟩=1 → 0<1))
(0<1 → (¬⟨1+⟨0+1⟩⟩=0 → 0<1))
(0<1 → (¬⟨1+⟨0+1⟩⟩=1 → 0<1))
(0<1 → (¬⟨1+⟨1+0⟩⟩=0 → 0<1))
(0<1 → (¬⟨1+⟨1+0⟩⟩=1 → 0<1))
(0<1 → (¬⟨1+⟨1+1⟩⟩=0 → 0<1))
(0<1 → (¬⟨1+⟨1+1⟩⟩=1 → 0<1))
(0<1 → (¬⟨1+⟨0⋅0⟩⟩=0 → 0<1))
(0<1 → (¬⟨1+⟨0⋅0⟩⟩=1 → 0<1))
(0<1 → (¬⟨1+⟨0⋅1⟩⟩=0 → 0<1))
(0<1 → (¬⟨1+⟨0⋅1⟩⟩=1 → 0<1))
(0<1 → (¬⟨1+⟨1⋅0⟩⟩=0 → 0<1))
(0<1 → (¬⟨1+⟨1⋅0⟩⟩=1 → 0<1))
(0<1 → (¬⟨1+⟨1⋅1⟩⟩=0 → 0<1))
(0<1 → (¬⟨1+⟨1⋅1⟩⟩=1 → 0<1))
(0<1 → (¬⟨⟨0+0⟩+0⟩=0 → 0<1))
(0<1 → (¬⟨⟨0+0⟩+0⟩=1 → 0<1))
(0<1 → (¬⟨⟨0+0⟩+1⟩=0 → 0<1))
(0<1 → (¬⟨⟨0+0⟩+1⟩=1 → 0<1))
(0<1 → (¬⟨⟨0+1⟩+0⟩=0 → 0<1))
(0<1 → (¬⟨⟨0+1⟩+0⟩=1 → 0<1))
(0<1 → (¬⟨⟨0+1⟩+1⟩=0 → 0<1))
(0<1 → (¬⟨⟨0+1⟩+1⟩=1 → 0<1))
(0<1 → (¬⟨⟨1+0⟩+0⟩=0 → 0<1))
(0<1 → (¬⟨⟨1+0⟩+0⟩=1 → 0<1))
(0<1 → (¬⟨⟨1+0⟩+1⟩=0 → 0<1))
(0<1 → (¬⟨⟨1+0⟩+1⟩=1 → 0<1))
(0<1 → (¬⟨⟨1+1⟩+0⟩=0 → 0<1))
(0<1 → (¬⟨⟨1+1⟩+0⟩=1 → 0<1))
(0<1 → (¬⟨⟨1+1⟩+1⟩=0 → 0<1))
(0<1 → (¬⟨⟨1+1⟩+1⟩=1 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩+0⟩=0 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩+0⟩=1 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩+1⟩=0 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩+1⟩=1 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩+0⟩=0 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩+0⟩=1 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩+1⟩=0 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩+1⟩=1 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩+0⟩=0 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩+0⟩=1 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩+1⟩=0 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩+1⟩=1 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩+0⟩=0 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩+0⟩=1 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩+1⟩=0 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩+1⟩=1 → 0<1))
(0<1 → (¬⟨0⋅⟨0+0⟩⟩=0 → 0<1))
(0<1 → (¬⟨0⋅⟨0+0⟩⟩=1 → 0<1))
(0<1 → (¬⟨0⋅⟨0+1⟩⟩=0 → 0<1))
(0<1 → (¬⟨0⋅⟨0+1⟩⟩=1 → 0<1))
(0<1 → (¬⟨0⋅⟨1+0⟩⟩=0 → 0<1))
(0<1 → (¬⟨0⋅⟨1+0⟩⟩=1 → 0<1))
(0<1 → (¬⟨0⋅⟨1+1⟩⟩=0 → 0<1))
(0<1 → (¬⟨0⋅⟨1+1⟩⟩=1 → 0<1))
(0<1 → (¬⟨0⋅⟨0⋅0⟩⟩=0 → 0<1))
(0<1 → (¬⟨0⋅⟨0⋅0⟩⟩=1 → 0<1))
(0<1 → (¬⟨0⋅⟨0⋅1⟩⟩=0 → 0<1))
(0<1 → (¬⟨0⋅⟨0⋅1⟩⟩=1 → 0<1))
(0<1 → (¬⟨0⋅⟨1⋅0⟩⟩=0 → 0<1))
(0<1 → (¬⟨0⋅⟨1⋅0⟩⟩=1 → 0<1))
(0<1 → (¬⟨0⋅⟨1⋅1⟩⟩=0 → 0<1))
(0<1 → (¬⟨0⋅⟨1⋅1⟩⟩=1 → 0<1))
(0<1 → (¬⟨1⋅⟨0+0⟩⟩=0 → 0<1))
(0<1 → (¬⟨1⋅⟨0+0⟩⟩=1 → 0<1))
(0<1 → (¬⟨1⋅⟨0+1⟩⟩=0 → 0<1))
(0<1 → (¬⟨1⋅⟨0+1⟩⟩=1 → 0<1))
(0<1 → (¬⟨1⋅⟨1+0⟩⟩=0 → 0<1))
(0<1 → (¬⟨1⋅⟨1+0⟩⟩=1 → 0<1))
(0<1 → (¬⟨1⋅⟨1+1⟩⟩=0 → 0<1))
(0<1 → (¬⟨1⋅⟨1+1⟩⟩=1 → 0<1))
(0<1 → (¬⟨1⋅⟨0⋅0⟩⟩=0 → 0<1))
(0<1 → (¬⟨1⋅⟨0⋅0⟩⟩=1 → 0<1))
(0<1 → (¬⟨1⋅⟨0⋅1⟩⟩=0 → 0<1))
(0<1 → (¬⟨1⋅⟨0⋅1⟩⟩=1 → 0<1))
(0<1 → (¬⟨1⋅⟨1⋅0⟩⟩=0 → 0<1))
(0<1 → (¬⟨1⋅⟨1⋅0⟩⟩=1 → 0<1))
(0<1 → (¬⟨1⋅⟨1⋅1⟩⟩=0 → 0<1))
(0<1 → (¬⟨1⋅⟨1⋅1⟩⟩=1 → 0<1))
(0<1 → (¬⟨⟨0+0⟩⋅0⟩=0 → 0<1))
(0<1 → (¬⟨⟨0+0⟩⋅0⟩=1 → 0<1))
(0<1 → (¬⟨⟨0+0⟩⋅1⟩=0 → 0<1))
(0<1 → (¬⟨⟨0+0⟩⋅1⟩=1 → 0<1))
(0<1 → (¬⟨⟨0+1⟩⋅0⟩=0 → 0<1))
(0<1 → (¬⟨⟨0+1⟩⋅0⟩=1 → 0<1))
(0<1 → (¬⟨⟨0+1⟩⋅1⟩=0 → 0<1))
(0<1 → (¬⟨⟨0+1⟩⋅1⟩=1 → 0<1))
(0<1 → (¬⟨⟨1+0⟩⋅0⟩=0 → 0<1))
(0<1 → (¬⟨⟨1+0⟩⋅0⟩=1 → 0<1))
(0<1 → (¬⟨⟨1+0⟩⋅1⟩=0 → 0<1))
(0<1 → (¬⟨⟨1+0⟩⋅1⟩=1 → 0<1))
(0<1 → (¬⟨⟨1+1⟩⋅0⟩=0 → 0<1))
(0<1 → (¬⟨⟨1+1⟩⋅0⟩=1 → 0<1))
(0<1 → (¬⟨⟨1+1⟩⋅1⟩=0 → 0<1))
(0<1 → (¬⟨⟨1+1⟩⋅1⟩=1 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩⋅0⟩=0 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩⋅0⟩=1 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩⋅1⟩=0 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩⋅1⟩=1 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩⋅0⟩=0 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩⋅0⟩=1 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩⋅1⟩=0 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩⋅1⟩=1 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩⋅0⟩=0 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩⋅0⟩=1 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩⋅1⟩=0 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩⋅1⟩=1 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩⋅0⟩=0 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩⋅0⟩=1 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩⋅1⟩=0 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩⋅1⟩=1 → 0<1))
(0<1 → (¬0<⟨0+⟨0+0⟩⟩ → 0<1))
(0<1 → (¬0<⟨0+⟨0+1⟩⟩ → 0<1))
(0<1 → (¬0<⟨0+⟨1+0⟩⟩ → 0<1))
(0<1 → (¬0<⟨0+⟨1+1⟩⟩ → 0<1))
(0<1 → (¬0<⟨0+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬0<⟨0+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬0<⟨0+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬0<⟨0+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬0<⟨1+⟨0+0⟩⟩ → 0<1))
(0<1 → (¬0<⟨1+⟨0+1⟩⟩ → 0<1))
(0<1 → (¬0<⟨1+⟨1+0⟩⟩ → 0<1))
(0<1 → (¬0<⟨1+⟨1+1⟩⟩ → 0<1))
(0<1 → (¬0<⟨1+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬0<⟨1+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬0<⟨1+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬0<⟨1+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬0<⟨⟨0+0⟩+0⟩ → 0<1))
(0<1 → (¬0<⟨⟨0+0⟩+1⟩ → 0<1))
(0<1 → (¬0<⟨⟨0+1⟩+0⟩ → 0<1))
(0<1 → (¬0<⟨⟨0+1⟩+1⟩ → 0<1))
(0<1 → (¬0<⟨⟨1+0⟩+0⟩ → 0<1))
(0<1 → (¬0<⟨⟨1+0⟩+1⟩ → 0<1))
(0<1 → (¬0<⟨⟨1+1⟩+0⟩ → 0<1))
(0<1 → (¬0<⟨⟨1+1⟩+1⟩ → 0<1))
(0<1 → (¬0<⟨⟨0⋅0⟩+0⟩ → 0<1))
(0<1 → (¬0<⟨⟨0⋅0⟩+1⟩ → 0<1))
(0<1 → (¬0<⟨⟨0⋅1⟩+0⟩ → 0<1))
(0<1 → (¬0<⟨⟨0⋅1⟩+1⟩ → 0<1))
(0<1 → (¬0<⟨⟨1⋅0⟩+0⟩ → 0<1))
(0<1 → (¬0<⟨⟨1⋅0⟩+1⟩ → 0<1))
(0<1 → (¬0<⟨⟨1⋅1⟩+0⟩ → 0<1))
(0<1 → (¬0<⟨⟨1⋅1⟩+1⟩ → 0<1))
(0<1 → (¬0<⟨0⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (¬0<⟨0⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (¬0<⟨0⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (¬0<⟨0⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (¬0<⟨0⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬0<⟨0⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬0<⟨0⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬0<⟨0⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬0<⟨1⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (¬0<⟨1⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (¬0<⟨1⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (¬0<⟨1⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (¬0<⟨1⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬0<⟨1⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬0<⟨1⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬0<⟨1⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬0<⟨⟨0+0⟩⋅0⟩ → 0<1))
(0<1 → (¬0<⟨⟨0+0⟩⋅1⟩ → 0<1))
(0<1 → (¬0<⟨⟨0+1⟩⋅0⟩ → 0<1))
(0<1 → (¬0<⟨⟨0+1⟩⋅1⟩ → 0<1))
(0<1 → (¬0<⟨⟨1+0⟩⋅0⟩ → 0<1))
(0<1 → (¬0<⟨⟨1+0⟩⋅1⟩ → 0<1))
(0<1 → (¬0<⟨⟨1+1⟩⋅0⟩ → 0<1))
(0<1 → (¬0<⟨⟨1+1⟩⋅1⟩ → 0<1))
(0<1 → (¬0<⟨⟨0⋅0⟩⋅0⟩ → 0<1))
(0<1 → (¬0<⟨⟨0⋅0⟩⋅1⟩ → 0<1))
(0<1 → (¬0<⟨⟨0⋅1⟩⋅0⟩ → 0<1))
(0<1 → (¬0<⟨⟨0⋅1⟩⋅1⟩ → 0<1))
(0<1 → (¬0<⟨⟨1⋅0⟩⋅0⟩ → 0<1))
(0<1 → (¬0<⟨⟨1⋅0⟩⋅1⟩ → 0<1))
(0<1 → (¬0<⟨⟨1⋅1⟩⋅0⟩ → 0<1))
(0<1 → (¬0<⟨⟨1⋅1⟩⋅1⟩ → 0<1))
(0<1 → (¬1<⟨0+⟨0+0⟩⟩ → 0<1))
(0<1 → (¬1<⟨0+⟨0+1⟩⟩ → 0<1))
(0<1 → (¬1<⟨0+⟨1+0⟩⟩ → 0<1))
(0<1 → (¬1<⟨0+⟨1+1⟩⟩ → 0<1))
(0<1 → (¬1<⟨0+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬1<⟨0+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬1<⟨0+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬1<⟨0+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬1<⟨1+⟨0+0⟩⟩ → 0<1))
(0<1 → (¬1<⟨1+⟨0+1⟩⟩ → 0<1))
(0<1 → (¬1<⟨1+⟨1+0⟩⟩ → 0<1))
(0<1 → (¬1<⟨1+⟨1+1⟩⟩ → 0<1))
(0<1 → (¬1<⟨1+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬1<⟨1+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬1<⟨1+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬1<⟨1+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬1<⟨⟨0+0⟩+0⟩ → 0<1))
(0<1 → (¬1<⟨⟨0+0⟩+1⟩ → 0<1))
(0<1 → (¬1<⟨⟨0+1⟩+0⟩ → 0<1))
(0<1 → (¬1<⟨⟨0+1⟩+1⟩ → 0<1))
(0<1 → (¬1<⟨⟨1+0⟩+0⟩ → 0<1))
(0<1 → (¬1<⟨⟨1+0⟩+1⟩ → 0<1))
(0<1 → (¬1<⟨⟨1+1⟩+0⟩ → 0<1))
(0<1 → (¬1<⟨⟨1+1⟩+1⟩ → 0<1))
(0<1 → (¬1<⟨⟨0⋅0⟩+0⟩ → 0<1))
(0<1 → (¬1<⟨⟨0⋅0⟩+1⟩ → 0<1))
(0<1 → (¬1<⟨⟨0⋅1⟩+0⟩ → 0<1))
(0<1 → (¬1<⟨⟨0⋅1⟩+1⟩ → 0<1))
(0<1 → (¬1<⟨⟨1⋅0⟩+0⟩ → 0<1))
(0<1 → (¬1<⟨⟨1⋅0⟩+1⟩ → 0<1))
(0<1 → (¬1<⟨⟨1⋅1⟩+0⟩ → 0<1))
(0<1 → (¬1<⟨⟨1⋅1⟩+1⟩ → 0<1))
(0<1 → (¬1<⟨0⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (¬1<⟨0⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (¬1<⟨0⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (¬1<⟨0⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (¬1<⟨0⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬1<⟨0⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬1<⟨0⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬1<⟨0⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬1<⟨1⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (¬1<⟨1⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (¬1<⟨1⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (¬1<⟨1⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (¬1<⟨1⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (¬1<⟨1⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (¬1<⟨1⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (¬1<⟨1⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (¬1<⟨⟨0+0⟩⋅0⟩ → 0<1))
(0<1 → (¬1<⟨⟨0+0⟩⋅1⟩ → 0<1))
(0<1 → (¬1<⟨⟨0+1⟩⋅0⟩ → 0<1))
(0<1 → (¬1<⟨⟨0+1⟩⋅1⟩ → 0<1))
(0<1 → (¬1<⟨⟨1+0⟩⋅0⟩ → 0<1))
(0<1 → (¬1<⟨⟨1+0⟩⋅1⟩ → 0<1))
(0<1 → (¬1<⟨⟨1+1⟩⋅0⟩ → 0<1))
(0<1 → (¬1<⟨⟨1+1⟩⋅1⟩ → 0<1))
(0<1 → (¬1<⟨⟨0⋅0⟩⋅0⟩ → 0<1))
(0<1 → (¬1<⟨⟨0⋅0⟩⋅1⟩ → 0<1))
(0<1 → (¬1<⟨⟨0⋅1⟩⋅0⟩ → 0<1))
(0<1 → (¬1<⟨⟨0⋅1⟩⋅1⟩ → 0<1))
(0<1 → (¬1<⟨⟨1⋅0⟩⋅0⟩ → 0<1))
(0<1 → (¬1<⟨⟨1⋅0⟩⋅1⟩ → 0<1))
(0<1 → (¬1<⟨⟨1⋅1⟩⋅0⟩ → 0<1))
(0<1 → (¬1<⟨⟨1⋅1⟩⋅1⟩ → 0<1))
(0<1 → (¬⟨0+0⟩<⟨0+0⟩ → 0<1))
(0<1 → (¬⟨0+0⟩<⟨0+1⟩ → 0<1))
(0<1 → (¬⟨0+0⟩<⟨1+0⟩ → 0<1))
(0<1 → (¬⟨0+0⟩<⟨1+1⟩ → 0<1))
(0<1 → (¬⟨0+0⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨0+0⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨0+0⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨0+0⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨0+1⟩<⟨0+0⟩ → 0<1))
(0<1 → (¬⟨0+1⟩<⟨0+1⟩ → 0<1))
(0<1 → (¬⟨0+1⟩<⟨1+0⟩ → 0<1))
(0<1 → (¬⟨0+1⟩<⟨1+1⟩ → 0<1))
(0<1 → (¬⟨0+1⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨0+1⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨0+1⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨0+1⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨1+0⟩<⟨0+0⟩ → 0<1))
(0<1 → (¬⟨1+0⟩<⟨0+1⟩ → 0<1))
(0<1 → (¬⟨1+0⟩<⟨1+0⟩ → 0<1))
(0<1 → (¬⟨1+0⟩<⟨1+1⟩ → 0<1))
(0<1 → (¬⟨1+0⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨1+0⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨1+0⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨1+0⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨1+1⟩<⟨0+0⟩ → 0<1))
(0<1 → (¬⟨1+1⟩<⟨0+1⟩ → 0<1))
(0<1 → (¬⟨1+1⟩<⟨1+0⟩ → 0<1))
(0<1 → (¬⟨1+1⟩<⟨1+1⟩ → 0<1))
(0<1 → (¬⟨1+1⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨1+1⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨1+1⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨1+1⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩<⟨0+0⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩<⟨0+1⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩<⟨1+0⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩<⟨1+1⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨0⋅0⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩<⟨0+0⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩<⟨0+1⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩<⟨1+0⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩<⟨1+1⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨0⋅1⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩<⟨0+0⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩<⟨0+1⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩<⟨1+0⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩<⟨1+1⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨1⋅0⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩<⟨0+0⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩<⟨0+1⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩<⟨1+0⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩<⟨1+1⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (¬⟨1⋅1⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (¬⟨0+⟨0+0⟩⟩<0 → 0<1))
(0<1 → (¬⟨0+⟨0+0⟩⟩<1 → 0<1))
(0<1 → (¬⟨0+⟨0+1⟩⟩<0 → 0<1))
(0<1 → (¬⟨0+⟨0+1⟩⟩<1 → 0<1))
(0<1 → (¬⟨0+⟨1+0⟩⟩<0 → 0<1))
(0<1 → (¬⟨0+⟨1+0⟩⟩<1 → 0<1))
(0<1 → (¬⟨0+⟨1+1⟩⟩<0 → 0<1))
(0<1 → (¬⟨0+⟨1+1⟩⟩<1 → 0<1))
(0<1 → (¬⟨0+⟨0⋅0⟩⟩<0 → 0<1))
(0<1 → (¬⟨0+⟨0⋅0⟩⟩<1 → 0<1))
(0<1 → (¬⟨0+⟨0⋅1⟩⟩<0 → 0<1))
(0<1 → (¬⟨0+⟨0⋅1⟩⟩<1 → 0<1))
(0<1 → (¬⟨0+⟨1⋅0⟩⟩<0 → 0<1))
(0<1 → (¬⟨0+⟨1⋅0⟩⟩<1 → 0<1))
(0<1 → (¬⟨0+⟨1⋅1⟩⟩<0 → 0<1))
(0<1 → (¬⟨0+⟨1⋅1⟩⟩<1 → 0<1))
(0<1 → (¬⟨1+⟨0+0⟩⟩<0 → 0<1))
(0<1 → (¬⟨1+⟨0+0⟩⟩<1 → 0<1))
(0<1 → (¬⟨1+⟨0+1⟩⟩<0 → 0<1))
(0<1 → (¬⟨1+⟨0+1⟩⟩<1 → 0<1))
(0<1 → (¬⟨1+⟨1+0⟩⟩<0 → 0<1))
(0<1 → (¬⟨1+⟨1+0⟩⟩<1 → 0<1))
(0<1 → (¬⟨1+⟨1+1⟩⟩<0 → 0<1))
(0<1 → (¬⟨1+⟨1+1⟩⟩<1 → 0<1))
(0<1 → (¬⟨1+⟨0⋅0⟩⟩<0 → 0<1))
(0<1 → (¬⟨1+⟨0⋅0⟩⟩<1 → 0<1))
(0<1 → (¬⟨1+⟨0⋅1⟩⟩<0 → 0<1))
(0<1 → (¬⟨1+⟨0⋅1⟩⟩<1 → 0<1))
(0<1 → (¬⟨1+⟨1⋅0⟩⟩<0 → 0<1))
(0<1 → (¬⟨1+⟨1⋅0⟩⟩<1 → 0<1))
(0<1 → (¬⟨1+⟨1⋅1⟩⟩<0 → 0<1))
(0<1 → (¬⟨1+⟨1⋅1⟩⟩<1 → 0<1))
(0<1 → (¬⟨⟨0+0⟩+0⟩<0 → 0<1))
(0<1 → (¬⟨⟨0+0⟩+0⟩<1 → 0<1))
(0<1 → (¬⟨⟨0+0⟩+1⟩<0 → 0<1))
(0<1 → (¬⟨⟨0+0⟩+1⟩<1 → 0<1))
(0<1 → (¬⟨⟨0+1⟩+0⟩<0 → 0<1))
(0<1 → (¬⟨⟨0+1⟩+0⟩<1 → 0<1))
(0<1 → (¬⟨⟨0+1⟩+1⟩<0 → 0<1))
(0<1 → (¬⟨⟨0+1⟩+1⟩<1 → 0<1))
(0<1 → (¬⟨⟨1+0⟩+0⟩<0 → 0<1))
(0<1 → (¬⟨⟨1+0⟩+0⟩<1 → 0<1))
(0<1 → (¬⟨⟨1+0⟩+1⟩<0 → 0<1))
(0<1 → (¬⟨⟨1+0⟩+1⟩<1 → 0<1))
(0<1 → (¬⟨⟨1+1⟩+0⟩<0 → 0<1))
(0<1 → (¬⟨⟨1+1⟩+0⟩<1 → 0<1))
(0<1 → (¬⟨⟨1+1⟩+1⟩<0 → 0<1))
(0<1 → (¬⟨⟨1+1⟩+1⟩<1 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩+0⟩<0 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩+0⟩<1 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩+1⟩<0 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩+1⟩<1 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩+0⟩<0 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩+0⟩<1 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩+1⟩<0 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩+1⟩<1 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩+0⟩<0 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩+0⟩<1 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩+1⟩<0 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩+1⟩<1 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩+0⟩<0 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩+0⟩<1 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩+1⟩<0 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩+1⟩<1 → 0<1))
(0<1 → (¬⟨0⋅⟨0+0⟩⟩<0 → 0<1))
(0<1 → (¬⟨0⋅⟨0+0⟩⟩<1 → 0<1))
(0<1 → (¬⟨0⋅⟨0+1⟩⟩<0 → 0<1))
(0<1 → (¬⟨0⋅⟨0+1⟩⟩<1 → 0<1))
(0<1 → (¬⟨0⋅⟨1+0⟩⟩<0 → 0<1))
(0<1 → (¬⟨0⋅⟨1+0⟩⟩<1 → 0<1))
(0<1 → (¬⟨0⋅⟨1+1⟩⟩<0 → 0<1))
(0<1 → (¬⟨0⋅⟨1+1⟩⟩<1 → 0<1))
(0<1 → (¬⟨0⋅⟨0⋅0⟩⟩<0 → 0<1))
(0<1 → (¬⟨0⋅⟨0⋅0⟩⟩<1 → 0<1))
(0<1 → (¬⟨0⋅⟨0⋅1⟩⟩<0 → 0<1))
(0<1 → (¬⟨0⋅⟨0⋅1⟩⟩<1 → 0<1))
(0<1 → (¬⟨0⋅⟨1⋅0⟩⟩<0 → 0<1))
(0<1 → (¬⟨0⋅⟨1⋅0⟩⟩<1 → 0<1))
(0<1 → (¬⟨0⋅⟨1⋅1⟩⟩<0 → 0<1))
(0<1 → (¬⟨0⋅⟨1⋅1⟩⟩<1 → 0<1))
(0<1 → (¬⟨1⋅⟨0+0⟩⟩<0 → 0<1))
(0<1 → (¬⟨1⋅⟨0+0⟩⟩<1 → 0<1))
(0<1 → (¬⟨1⋅⟨0+1⟩⟩<0 → 0<1))
(0<1 → (¬⟨1⋅⟨0+1⟩⟩<1 → 0<1))
(0<1 → (¬⟨1⋅⟨1+0⟩⟩<0 → 0<1))
(0<1 → (¬⟨1⋅⟨1+0⟩⟩<1 → 0<1))
(0<1 → (¬⟨1⋅⟨1+1⟩⟩<0 → 0<1))
(0<1 → (¬⟨1⋅⟨1+1⟩⟩<1 → 0<1))
(0<1 → (¬⟨1⋅⟨0⋅0⟩⟩<0 → 0<1))
(0<1 → (¬⟨1⋅⟨0⋅0⟩⟩<1 → 0<1))
(0<1 → (¬⟨1⋅⟨0⋅1⟩⟩<0 → 0<1))
(0<1 → (¬⟨1⋅⟨0⋅1⟩⟩<1 → 0<1))
(0<1 → (¬⟨1⋅⟨1⋅0⟩⟩<0 → 0<1))
(0<1 → (¬⟨1⋅⟨1⋅0⟩⟩<1 → 0<1))
(0<1 → (¬⟨1⋅⟨1⋅1⟩⟩<0 → 0<1))
(0<1 → (¬⟨1⋅⟨1⋅1⟩⟩<1 → 0<1))
(0<1 → (¬⟨⟨0+0⟩⋅0⟩<0 → 0<1))
(0<1 → (¬⟨⟨0+0⟩⋅0⟩<1 → 0<1))
(0<1 → (¬⟨⟨0+0⟩⋅1⟩<0 → 0<1))
(0<1 → (¬⟨⟨0+0⟩⋅1⟩<1 → 0<1))
(0<1 → (¬⟨⟨0+1⟩⋅0⟩<0 → 0<1))
(0<1 → (¬⟨⟨0+1⟩⋅0⟩<1 → 0<1))
(0<1 → (¬⟨⟨0+1⟩⋅1⟩<0 → 0<1))
(0<1 → (¬⟨⟨0+1⟩⋅1⟩<1 → 0<1))
(0<1 → (¬⟨⟨1+0⟩⋅0⟩<0 → 0<1))
(0<1 → (¬⟨⟨1+0⟩⋅0⟩<1 → 0<1))
(0<1 → (¬⟨⟨1+0⟩⋅1⟩<0 → 0<1))
(0<1 → (¬⟨⟨1+0⟩⋅1⟩<1 → 0<1))
(0<1 → (¬⟨⟨1+1⟩⋅0⟩<0 → 0<1))
(0<1 → (¬⟨⟨1+1⟩⋅0⟩<1 → 0<1))
(0<1 → (¬⟨⟨1+1⟩⋅1⟩<0 → 0<1))
(0<1 → (¬⟨⟨1+1⟩⋅1⟩<1 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩⋅0⟩<0 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩⋅0⟩<1 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩⋅1⟩<0 → 0<1))
(0<1 → (¬⟨⟨0⋅0⟩⋅1⟩<1 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩⋅0⟩<0 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩⋅0⟩<1 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩⋅1⟩<0 → 0<1))
(0<1 → (¬⟨⟨0⋅1⟩⋅1⟩<1 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩⋅0⟩<0 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩⋅0⟩<1 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩⋅1⟩<0 → 0<1))
(0<1 → (¬⟨⟨1⋅0⟩⋅1⟩<1 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩⋅0⟩<0 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩⋅0⟩<1 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩⋅1⟩<0 → 0<1))
(0<1 → (¬⟨⟨1⋅1⟩⋅1⟩<1 → 0<1))
(0<1 → (¬¬¬0=⟨0+0⟩ → 0<1))
(0<1 → (¬¬¬0=⟨0+1⟩ → 0<1))
(0<1 → (¬¬¬0=⟨1+0⟩ → 0<1))
(0<1 → (¬¬¬0=⟨1+1⟩ → 0<1))
(0<1 → (¬¬¬0=⟨0⋅0⟩ → 0<1))
(0<1 → (¬¬¬0=⟨0⋅1⟩ → 0<1))
(0<1 → (¬¬¬0=⟨1⋅0⟩ → 0<1))
(0<1 → (¬¬¬0=⟨1⋅1⟩ → 0<1))
(0<1 → (¬¬¬1=⟨0+0⟩ → 0<1))
(0<1 → (¬¬¬1=⟨0+1⟩ → 0<1))
(0<1 → (¬¬¬1=⟨1+0⟩ → 0<1))
(0<1 → (¬¬¬1=⟨1+1⟩ → 0<1))
(0<1 → (¬¬¬1=⟨0⋅0⟩ → 0<1))
(0<1 → (¬¬¬1=⟨0⋅1⟩ → 0<1))
(0<1 → (¬¬¬1=⟨1⋅0⟩ → 0<1))
(0<1 → (¬¬¬1=⟨1⋅1⟩ → 0<1))
(0<1 → (¬¬¬⟨0+0⟩=0 → 0<1))
(0<1 → (¬¬¬⟨0+0⟩=1 → 0<1))
(0<1 → (¬¬¬⟨0+1⟩=0 → 0<1))
(0<1 → (¬¬¬⟨0+1⟩=1 → 0<1))
(0<1 → (¬¬¬⟨1+0⟩=0 → 0<1))
(0<1 → (¬¬¬⟨1+0⟩=1 → 0<1))
(0<1 → (¬¬¬⟨1+1⟩=0 → 0<1))
(0<1 → (¬¬¬⟨1+1⟩=1 → 0<1))
(0<1 → (¬¬¬⟨0⋅0⟩=0 → 0<1))
(0<1 → (¬¬¬⟨0⋅0⟩=1 → 0<1))
(0<1 → (¬¬¬⟨0⋅1⟩=0 → 0<1))
(0<1 → (¬¬¬⟨0⋅1⟩=1 → 0<1))
(0<1 → (¬¬¬⟨1⋅0⟩=0 → 0<1))
(0<1 → (¬¬¬⟨1⋅0⟩=1 → 0<1))
(0<1 → (¬¬¬⟨1⋅1⟩=0 → 0<1))
(0<1 → (¬¬¬⟨1⋅1⟩=1 → 0<1))
(0<1 → (¬¬¬0<⟨0+0⟩ → 0<1))
(0<1 → (¬¬¬0<⟨0+1⟩ → 0<1))
(0<1 → (¬¬¬0<⟨1+0⟩ → 0<1))
(0<1 → (¬¬¬0<⟨1+1⟩ → 0<1))
(0<1 → (¬¬¬0<⟨0⋅0⟩ → 0<1))
(0<1 → (¬¬¬0<⟨0⋅1⟩ → 0<1))
(0<1 → (¬¬¬0<⟨1⋅0⟩ → 0<1))
(0<1 → (¬¬¬0<⟨1⋅1⟩ → 0<1))
(0<1 → (¬¬¬1<⟨0+0⟩ → 0<1))
(0<1 → (¬¬¬1<⟨0+1⟩ → 0<1))
(0<1 → (¬¬¬1<⟨1+0⟩ → 0<1))
(0<1 → (¬¬¬1<⟨1+1⟩ → 0<1))
(0<1 → (¬¬¬1<⟨0⋅0⟩ → 0<1))
(0<1 → (¬¬¬1<⟨0⋅1⟩ → 0<1))
(0<1 → (¬¬¬1<⟨1⋅0⟩ → 0<1))
(0<1 → (¬¬¬1<⟨1⋅1⟩ → 0<1))
(0<1 → (¬¬¬⟨0+0⟩<0 → 0<1))
(0<1 → (¬¬¬⟨0+0⟩<1 → 0<1))
(0<1 → (¬¬¬⟨0+1⟩<0 → 0<1))
(0<1 → (¬¬¬⟨0+1⟩<1 → 0<1))
(0<1 → (¬¬¬⟨1+0⟩<0 → 0<1))
(0<1 → (¬¬¬⟨1+0⟩<1 → 0<1))
(0<1 → (¬¬¬⟨1+1⟩<0 → 0<1))
(0<1 → (¬¬¬⟨1+1⟩<1 → 0<1))
(0<1 → (¬¬¬⟨0⋅0⟩<0 → 0<1))
(0<1 → (¬¬¬⟨0⋅0⟩<1 → 0<1))
(0<1 → (¬¬¬⟨0⋅1⟩<0 → 0<1))
(0<1 → (¬¬¬⟨0⋅1⟩<1 → 0<1))
(0<1 → (¬¬¬⟨1⋅0⟩<0 → 0<1))
(0<1 → (¬¬¬⟨1⋅0⟩<1 → 0<1))
(0<1 → (¬¬¬⟨1⋅1⟩<0 → 0<1))
(0<1 → (¬¬¬⟨1⋅1⟩<1 → 0<1))
(0<1 → (¬¬¬¬¬0=0 → 0<1))
(0<1 → (¬¬¬¬¬0=1 → 0<1))
(0<1 → (¬¬¬¬¬1=0 → 0<1))
(0<1 → (¬¬¬¬¬1=1 → 0<1))
(0<1 → (¬¬¬¬¬0<0 → 0<1))
(0<1 → (¬¬¬¬¬0<1 → 0<1))
(0<1 → (¬¬¬¬¬1<0 → 0<1))
(0<1 → (¬¬¬¬¬1<1 → 0<1))
(0<1 → (¬¬¬¬∀x. 0=x → 0<1))
(0<1 → (¬¬¬¬∀x. 1=x → 0<1))
(0<1 → (¬¬¬¬∀x. x=0 → 0<1))
(0<1 → (¬¬¬¬∀x. x=1 → 0<1))
(0<1 → (¬¬¬¬∀x. x=x → 0<1))
(0<1 → (¬¬¬¬∀x. x=x → 0<1))
(0<1 → (¬¬¬¬∀x. 0<x → 0<1))
(0<1 → (¬¬¬¬∀x. 1<x → 0<1))
(0<1 → (¬¬¬¬∀x. x<0 → 0<1))
(0<1 → (¬¬¬¬∀x. x<1 → 0<1))
(0<1 → (¬¬¬¬∀x. x<x → 0<1))
(0<1 → (¬¬¬¬∀x. x<x → 0<1))
(0<1 → (¬¬¬∀y. 0=y → 0<1))
(0<1 → (¬¬¬∀y. 1=y → 0<1))
(0<1 → (¬¬¬∀y. y=0 → 0<1))
(0<1 → (¬¬¬∀y. y=1 → 0<1))
(0<1 → (¬¬¬∀y. 0<y → 0<1))
(0<1 → (¬¬¬∀y. 1<y → 0<1))
(0<1 → (¬¬¬∀y. y<0 → 0<1))
(0<1 → (¬¬¬∀y. y<1 → 0<1))
(0<1 → (¬¬¬∀x. ¬0=x → 0<1))
(0<1 → (¬¬¬∀x. ¬1=x → 0<1))
(0<1 → (¬¬¬∀x. ¬x=0 → 0<1))
(0<1 → (¬¬¬∀x. ¬x=1 → 0<1))
(0<1 → (¬¬¬∀x. ¬x=x → 0<1))
(0<1 → (¬¬¬∀x. ¬x=x → 0<1))
(0<1 → (¬¬¬∀x. ¬0<x → 0<1))
(0<1 → (¬¬¬∀x. ¬1<x → 0<1))
(0<1 → (¬¬¬∀x. ¬x<0 → 0<1))
(0<1 → (¬¬¬∀x. ¬x<1 → 0<1))
(0<1 → (¬¬¬∀x. ¬x<x → 0<1))
(0<1 → (¬¬¬∀x. ¬x<x → 0<1))
(0<1 → (¬¬∀z. 0=z → 0<1))
(0<1 → (¬¬∀x. 0=⟨0+x⟩ → 0<1))
(0<1 → (¬¬∀x. 0=⟨1+x⟩ → 0<1))
(0<1 → (¬¬∀x. 0=⟨x+0⟩ → 0<1))
(0<1 → (¬¬∀x. 0=⟨x+1⟩ → 0<1))
(0<1 → (¬¬∀x. 0=⟨x+x⟩ → 0<1))
(0<1 → (¬¬∀x. 0=⟨x+x⟩ → 0<1))
(0<1 → (¬¬∀x. 0=⟨0⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. 0=⟨1⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. 0=⟨x⋅0⟩ → 0<1))
(0<1 → (¬¬∀x. 0=⟨x⋅1⟩ → 0<1))
(0<1 → (¬¬∀x. 0=⟨x⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. 0=⟨x⋅x⟩ → 0<1))
(0<1 → (¬¬∀z. 1=z → 0<1))
(0<1 → (¬¬∀x. 1=⟨0+x⟩ → 0<1))
(0<1 → (¬¬∀x. 1=⟨1+x⟩ → 0<1))
(0<1 → (¬¬∀x. 1=⟨x+0⟩ → 0<1))
(0<1 → (¬¬∀x. 1=⟨x+1⟩ → 0<1))
(0<1 → (¬¬∀x. 1=⟨x+x⟩ → 0<1))
(0<1 → (¬¬∀x. 1=⟨x+x⟩ → 0<1))
(0<1 → (¬¬∀x. 1=⟨0⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. 1=⟨1⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. 1=⟨x⋅0⟩ → 0<1))
(0<1 → (¬¬∀x. 1=⟨x⋅1⟩ → 0<1))
(0<1 → (¬¬∀x. 1=⟨x⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. 1=⟨x⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨0+0⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨0+1⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨0+x⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨0+x⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨1+0⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨1+1⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨1+x⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨1+x⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨x+0⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨x+0⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨x+1⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨x+1⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨x+x⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨x+x⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨x+x⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨0⋅0⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨0⋅1⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨0⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨0⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨1⋅0⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨1⋅1⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨1⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨1⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨x⋅0⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨x⋅0⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨x⋅1⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨x⋅1⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨x⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨x⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. x=⟨x⋅x⟩ → 0<1))
(0<1 → (¬¬∀y. y=y → 0<1))
(0<1 → (¬¬∀y. y=y → 0<1))
(0<1 → (¬¬∀z. z=0 → 0<1))
(0<1 → (¬¬∀z. z=1 → 0<1))
(0<1 → (¬¬∀x. ⟨0+0⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨0+1⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨0+x⟩=0 → 0<1))
(0<1 → (¬¬∀x. ⟨0+x⟩=1 → 0<1))
(0<1 → (¬¬∀x. ⟨0+x⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨0+x⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨1+0⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨1+1⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨1+x⟩=0 → 0<1))
(0<1 → (¬¬∀x. ⟨1+x⟩=1 → 0<1))
(0<1 → (¬¬∀x. ⟨1+x⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨1+x⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨x+0⟩=0 → 0<1))
(0<1 → (¬¬∀x. ⟨x+0⟩=1 → 0<1))
(0<1 → (¬¬∀x. ⟨x+0⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨x+0⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨x+1⟩=0 → 0<1))
(0<1 → (¬¬∀x. ⟨x+1⟩=1 → 0<1))
(0<1 → (¬¬∀x. ⟨x+1⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨x+1⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨x+x⟩=0 → 0<1))
(0<1 → (¬¬∀x. ⟨x+x⟩=0 → 0<1))
(0<1 → (¬¬∀x. ⟨x+x⟩=1 → 0<1))
(0<1 → (¬¬∀x. ⟨x+x⟩=1 → 0<1))
(0<1 → (¬¬∀x. ⟨x+x⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨x+x⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨x+x⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨0⋅0⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨0⋅1⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨0⋅x⟩=0 → 0<1))
(0<1 → (¬¬∀x. ⟨0⋅x⟩=1 → 0<1))
(0<1 → (¬¬∀x. ⟨0⋅x⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨0⋅x⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨1⋅0⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨1⋅1⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨1⋅x⟩=0 → 0<1))
(0<1 → (¬¬∀x. ⟨1⋅x⟩=1 → 0<1))
(0<1 → (¬¬∀x. ⟨1⋅x⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨1⋅x⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅0⟩=0 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅0⟩=1 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅0⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅0⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅1⟩=0 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅1⟩=1 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅1⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅1⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅x⟩=0 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅x⟩=0 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅x⟩=1 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅x⟩=1 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅x⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅x⟩=x → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅x⟩=x → 0<1))
(0<1 → (¬¬∀z. 0<z → 0<1))
(0<1 → (¬¬∀x. 0<⟨0+x⟩ → 0<1))
(0<1 → (¬¬∀x. 0<⟨1+x⟩ → 0<1))
(0<1 → (¬¬∀x. 0<⟨x+0⟩ → 0<1))
(0<1 → (¬¬∀x. 0<⟨x+1⟩ → 0<1))
(0<1 → (¬¬∀x. 0<⟨x+x⟩ → 0<1))
(0<1 → (¬¬∀x. 0<⟨x+x⟩ → 0<1))
(0<1 → (¬¬∀x. 0<⟨0⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. 0<⟨1⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. 0<⟨x⋅0⟩ → 0<1))
(0<1 → (¬¬∀x. 0<⟨x⋅1⟩ → 0<1))
(0<1 → (¬¬∀x. 0<⟨x⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. 0<⟨x⋅x⟩ → 0<1))
(0<1 → (¬¬∀z. 1<z → 0<1))
(0<1 → (¬¬∀x. 1<⟨0+x⟩ → 0<1))
(0<1 → (¬¬∀x. 1<⟨1+x⟩ → 0<1))
(0<1 → (¬¬∀x. 1<⟨x+0⟩ → 0<1))
(0<1 → (¬¬∀x. 1<⟨x+1⟩ → 0<1))
(0<1 → (¬¬∀x. 1<⟨x+x⟩ → 0<1))
(0<1 → (¬¬∀x. 1<⟨x+x⟩ → 0<1))
(0<1 → (¬¬∀x. 1<⟨0⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. 1<⟨1⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. 1<⟨x⋅0⟩ → 0<1))
(0<1 → (¬¬∀x. 1<⟨x⋅1⟩ → 0<1))
(0<1 → (¬¬∀x. 1<⟨x⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. 1<⟨x⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨0+0⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨0+1⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨0+x⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨0+x⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨1+0⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨1+1⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨1+x⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨1+x⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨x+0⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨x+0⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨x+1⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨x+1⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨x+x⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨x+x⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨x+x⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨0⋅0⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨0⋅1⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨0⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨0⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨1⋅0⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨1⋅1⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨1⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨1⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨x⋅0⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨x⋅0⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨x⋅1⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨x⋅1⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨x⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨x⋅x⟩ → 0<1))
(0<1 → (¬¬∀x. x<⟨x⋅x⟩ → 0<1))
(0<1 → (¬¬∀y. y<y → 0<1))
(0<1 → (¬¬∀y. y<y → 0<1))
(0<1 → (¬¬∀z. z<0 → 0<1))
(0<1 → (¬¬∀z. z<1 → 0<1))
(0<1 → (¬¬∀x. ⟨0+0⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨0+1⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨0+x⟩<0 → 0<1))
(0<1 → (¬¬∀x. ⟨0+x⟩<1 → 0<1))
(0<1 → (¬¬∀x. ⟨0+x⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨0+x⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨1+0⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨1+1⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨1+x⟩<0 → 0<1))
(0<1 → (¬¬∀x. ⟨1+x⟩<1 → 0<1))
(0<1 → (¬¬∀x. ⟨1+x⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨1+x⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨x+0⟩<0 → 0<1))
(0<1 → (¬¬∀x. ⟨x+0⟩<1 → 0<1))
(0<1 → (¬¬∀x. ⟨x+0⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨x+0⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨x+1⟩<0 → 0<1))
(0<1 → (¬¬∀x. ⟨x+1⟩<1 → 0<1))
(0<1 → (¬¬∀x. ⟨x+1⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨x+1⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨x+x⟩<0 → 0<1))
(0<1 → (¬¬∀x. ⟨x+x⟩<0 → 0<1))
(0<1 → (¬¬∀x. ⟨x+x⟩<1 → 0<1))
(0<1 → (¬¬∀x. ⟨x+x⟩<1 → 0<1))
(0<1 → (¬¬∀x. ⟨x+x⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨x+x⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨x+x⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨0⋅0⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨0⋅1⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨0⋅x⟩<0 → 0<1))
(0<1 → (¬¬∀x. ⟨0⋅x⟩<1 → 0<1))
(0<1 → (¬¬∀x. ⟨0⋅x⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨0⋅x⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨1⋅0⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨1⋅1⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨1⋅x⟩<0 → 0<1))
(0<1 → (¬¬∀x. ⟨1⋅x⟩<1 → 0<1))
(0<1 → (¬¬∀x. ⟨1⋅x⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨1⋅x⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅0⟩<0 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅0⟩<1 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅0⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅0⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅1⟩<0 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅1⟩<1 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅1⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅1⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅x⟩<0 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅x⟩<0 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅x⟩<1 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅x⟩<1 → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅x⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅x⟩<x → 0<1))
(0<1 → (¬¬∀x. ⟨x⋅x⟩<x → 0<1))
(0<1 → (¬¬∀y. ¬0=y → 0<1))
(0<1 → (¬¬∀y. ¬1=y → 0<1))
(0<1 → (¬¬∀y. ¬y=0 → 0<1))
(0<1 → (¬¬∀y. ¬y=1 → 0<1))
(0<1 → (¬¬∀y. ¬0<y → 0<1))
(0<1 → (¬¬∀y. ¬1<y → 0<1))
(0<1 → (¬¬∀y. ¬y<0 → 0<1))
(0<1 → (¬¬∀y. ¬y<1 → 0<1))
(0<1 → (¬¬∀x. ¬¬0=x → 0<1))
(0<1 → (¬¬∀x. ¬¬1=x → 0<1))
(0<1 → (¬¬∀x. ¬¬x=0 → 0<1))
(0<1 → (¬¬∀x. ¬¬x=1 → 0<1))
(0<1 → (¬¬∀x. ¬¬x=x → 0<1))
(0<1 → (¬¬∀x. ¬¬x=x → 0<1))
(0<1 → (¬¬∀x. ¬¬0<x → 0<1))
(0<1 → (¬¬∀x. ¬¬1<x → 0<1))
(0<1 → (¬¬∀x. ¬¬x<0 → 0<1))
(0<1 → (¬¬∀x. ¬¬x<1 → 0<1))
(0<1 → (¬¬∀x. ¬¬x<x → 0<1))
(0<1 → (¬¬∀x. ¬¬x<x → 0<1))
(0<1 → (¬¬∀y. ∀x. x=y → 0<1))
(0<1 → (¬¬∀x. ∀y. x=y → 0<1))
(0<1 → (¬¬∀x. ∀y. y=x → 0<1))
(0<1 → (¬¬∀y. ∀x. y=x → 0<1))
(0<1 → (¬¬∀y. ∀x. x<y → 0<1))
(0<1 → (¬¬∀x. ∀y. x<y → 0<1))
(0<1 → (¬¬∀x. ∀y. y<x → 0<1))
(0<1 → (¬¬∀y. ∀x. y<x → 0<1))
(0<1 → (¬∀x3. 0=x3 → 0<1))
(0<1 → (¬∀y. 0=⟨0+y⟩ → 0<1))
(0<1 → (¬∀y. 0=⟨1+y⟩ → 0<1))
(0<1 → (¬∀y. 0=⟨y+0⟩ → 0<1))
(0<1 → (¬∀y. 0=⟨y+1⟩ → 0<1))
(0<1 → (¬∀y. 0=⟨0⋅y⟩ → 0<1))
(0<1 → (¬∀y. 0=⟨1⋅y⟩ → 0<1))
(0<1 → (¬∀y. 0=⟨y⋅0⟩ → 0<1))
(0<1 → (¬∀y. 0=⟨y⋅1⟩ → 0<1))
(0<1 → (¬∀x3. 1=x3 → 0<1))
(0<1 → (¬∀y. 1=⟨0+y⟩ → 0<1))
(0<1 → (¬∀y. 1=⟨1+y⟩ → 0<1))
(0<1 → (¬∀y. 1=⟨y+0⟩ → 0<1))
(0<1 → (¬∀y. 1=⟨y+1⟩ → 0<1))
(0<1 → (¬∀y. 1=⟨0⋅y⟩ → 0<1))
(0<1 → (¬∀y. 1=⟨1⋅y⟩ → 0<1))
(0<1 → (¬∀y. 1=⟨y⋅0⟩ → 0<1))
(0<1 → (¬∀y. 1=⟨y⋅1⟩ → 0<1))
(0<1 → (¬∀y. y=⟨0+0⟩ → 0<1))
(0<1 → (¬∀y. y=⟨0+1⟩ → 0<1))
(0<1 → (¬∀y. y=⟨1+0⟩ → 0<1))
(0<1 → (¬∀y. y=⟨1+1⟩ → 0<1))
(0<1 → (¬∀y. y=⟨0⋅0⟩ → 0<1))
(0<1 → (¬∀y. y=⟨0⋅1⟩ → 0<1))
(0<1 → (¬∀y. y=⟨1⋅0⟩ → 0<1))
(0<1 → (¬∀y. y=⟨1⋅1⟩ → 0<1))
(0<1 → (¬∀y. ⟨0+0⟩=y → 0<1))
(0<1 → (¬∀y. ⟨0+1⟩=y → 0<1))
(0<1 → (¬∀y. ⟨1+0⟩=y → 0<1))
(0<1 → (¬∀y. ⟨1+1⟩=y → 0<1))
(0<1 → (¬∀y. ⟨0⋅0⟩=y → 0<1))
(0<1 → (¬∀y. ⟨0⋅1⟩=y → 0<1))
(0<1 → (¬∀y. ⟨1⋅0⟩=y → 0<1))
(0<1 → (¬∀y. ⟨1⋅1⟩=y → 0<1))
(0<1 → (¬∀x3. x3=0 → 0<1))
(0<1 → (¬∀x3. x3=1 → 0<1))
(0<1 → (¬∀y. ⟨0+y⟩=0 → 0<1))
(0<1 → (¬∀y. ⟨0+y⟩=1 → 0<1))
(0<1 → (¬∀y. ⟨1+y⟩=0 → 0<1))
(0<1 → (¬∀y. ⟨1+y⟩=1 → 0<1))
(0<1 → (¬∀y. ⟨y+0⟩=0 → 0<1))
(0<1 → (¬∀y. ⟨y+0⟩=1 → 0<1))
(0<1 → (¬∀y. ⟨y+1⟩=0 → 0<1))
(0<1 → (¬∀y. ⟨y+1⟩=1 → 0<1))
(0<1 → (¬∀y. ⟨0⋅y⟩=0 → 0<1))
(0<1 → (¬∀y. ⟨0⋅y⟩=1 → 0<1))
(0<1 → (¬∀y. ⟨1⋅y⟩=0 → 0<1))
(0<1 → (¬∀y. ⟨1⋅y⟩=1 → 0<1))
(0<1 → (¬∀y. ⟨y⋅0⟩=0 → 0<1))
(0<1 → (¬∀y. ⟨y⋅0⟩=1 → 0<1))
(0<1 → (¬∀y. ⟨y⋅1⟩=0 → 0<1))
(0<1 → (¬∀y. ⟨y⋅1⟩=1 → 0<1))
(0<1 → (¬∀x3. 0<x3 → 0<1))
(0<1 → (¬∀y. 0<⟨0+y⟩ → 0<1))
(0<1 → (¬∀y. 0<⟨1+y⟩ → 0<1))
(0<1 → (¬∀y. 0<⟨y+0⟩ → 0<1))
(0<1 → (¬∀y. 0<⟨y+1⟩ → 0<1))
(0<1 → (¬∀y. 0<⟨0⋅y⟩ → 0<1))
(0<1 → (¬∀y. 0<⟨1⋅y⟩ → 0<1))
(0<1 → (¬∀y. 0<⟨y⋅0⟩ → 0<1))
(0<1 → (¬∀y. 0<⟨y⋅1⟩ → 0<1))
(0<1 → (¬∀x3. 1<x3 → 0<1))
(0<1 → (¬∀y. 1<⟨0+y⟩ → 0<1))
(0<1 → (¬∀y. 1<⟨1+y⟩ → 0<1))
(0<1 → (¬∀y. 1<⟨y+0⟩ → 0<1))
(0<1 → (¬∀y. 1<⟨y+1⟩ → 0<1))
(0<1 → (¬∀y. 1<⟨0⋅y⟩ → 0<1))
(0<1 → (¬∀y. 1<⟨1⋅y⟩ → 0<1))
(0<1 → (¬∀y. 1<⟨y⋅0⟩ → 0<1))
(0<1 → (¬∀y. 1<⟨y⋅1⟩ → 0<1))
(0<1 → (¬∀y. y<⟨0+0⟩ → 0<1))
(0<1 → (¬∀y. y<⟨0+1⟩ → 0<1))
(0<1 → (¬∀y. y<⟨1+0⟩ → 0<1))
(0<1 → (¬∀y. y<⟨1+1⟩ → 0<1))
(0<1 → (¬∀y. y<⟨0⋅0⟩ → 0<1))
(0<1 → (¬∀y. y<⟨0⋅1⟩ → 0<1))
(0<1 → (¬∀y. y<⟨1⋅0⟩ → 0<1))
(0<1 → (¬∀y. y<⟨1⋅1⟩ → 0<1))
(0<1 → (¬∀y. ⟨0+0⟩<y → 0<1))
(0<1 → (¬∀y. ⟨0+1⟩<y → 0<1))
(0<1 → (¬∀y. ⟨1+0⟩<y → 0<1))
(0<1 → (¬∀y. ⟨1+1⟩<y → 0<1))
(0<1 → (¬∀y. ⟨0⋅0⟩<y → 0<1))
(0<1 → (¬∀y. ⟨0⋅1⟩<y → 0<1))
(0<1 → (¬∀y. ⟨1⋅0⟩<y → 0<1))
(0<1 → (¬∀y. ⟨1⋅1⟩<y → 0<1))
(0<1 → (¬∀x3. x3<0 → 0<1))
(0<1 → (¬∀x3. x3<1 → 0<1))
(0<1 → (¬∀y. ⟨0+y⟩<0 → 0<1))
(0<1 → (¬∀y. ⟨0+y⟩<1 → 0<1))
(0<1 → (¬∀y. ⟨1+y⟩<0 → 0<1))
(0<1 → (¬∀y. ⟨1+y⟩<1 → 0<1))
(0<1 → (¬∀y. ⟨y+0⟩<0 → 0<1))
(0<1 → (¬∀y. ⟨y+0⟩<1 → 0<1))
(0<1 → (¬∀y. ⟨y+1⟩<0 → 0<1))
(0<1 → (¬∀y. ⟨y+1⟩<1 → 0<1))
(0<1 → (¬∀y. ⟨0⋅y⟩<0 → 0<1))
(0<1 → (¬∀y. ⟨0⋅y⟩<1 → 0<1))
(0<1 → (¬∀y. ⟨1⋅y⟩<0 → 0<1))
(0<1 → (¬∀y. ⟨1⋅y⟩<1 → 0<1))
(0<1 → (¬∀y. ⟨y⋅0⟩<0 → 0<1))
(0<1 → (¬∀y. ⟨y⋅0⟩<1 → 0<1))
(0<1 → (¬∀y. ⟨y⋅1⟩<0 → 0<1))
(0<1 → (¬∀y. ⟨y⋅1⟩<1 → 0<1))
(0<1 → (¬∀z. ¬0=z → 0<1))
(0<1 → (¬∀x. ¬0=⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. ¬0=⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. ¬0=⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. ¬0=⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. ¬0=⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. ¬0=⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. ¬0=⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬0=⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬0=⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. ¬0=⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. ¬0=⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬0=⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀z. ¬1=z → 0<1))
(0<1 → (¬∀x. ¬1=⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. ¬1=⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. ¬1=⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. ¬1=⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. ¬1=⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. ¬1=⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. ¬1=⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬1=⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬1=⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. ¬1=⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. ¬1=⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬1=⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨0+0⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨0+1⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨1+0⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨1+1⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨0⋅0⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨0⋅1⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨1⋅0⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨1⋅1⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬x=⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀y. ¬y=y → 0<1))
(0<1 → (¬∀y. ¬y=y → 0<1))
(0<1 → (¬∀z. ¬z=0 → 0<1))
(0<1 → (¬∀z. ¬z=1 → 0<1))
(0<1 → (¬∀x. ¬⟨0+0⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨0+1⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨0+x⟩=0 → 0<1))
(0<1 → (¬∀x. ¬⟨0+x⟩=1 → 0<1))
(0<1 → (¬∀x. ¬⟨0+x⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨0+x⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨1+0⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨1+1⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨1+x⟩=0 → 0<1))
(0<1 → (¬∀x. ¬⟨1+x⟩=1 → 0<1))
(0<1 → (¬∀x. ¬⟨1+x⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨1+x⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨x+0⟩=0 → 0<1))
(0<1 → (¬∀x. ¬⟨x+0⟩=1 → 0<1))
(0<1 → (¬∀x. ¬⟨x+0⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨x+0⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨x+1⟩=0 → 0<1))
(0<1 → (¬∀x. ¬⟨x+1⟩=1 → 0<1))
(0<1 → (¬∀x. ¬⟨x+1⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨x+1⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨x+x⟩=0 → 0<1))
(0<1 → (¬∀x. ¬⟨x+x⟩=0 → 0<1))
(0<1 → (¬∀x. ¬⟨x+x⟩=1 → 0<1))
(0<1 → (¬∀x. ¬⟨x+x⟩=1 → 0<1))
(0<1 → (¬∀x. ¬⟨x+x⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨x+x⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨x+x⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨0⋅0⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨0⋅1⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨0⋅x⟩=0 → 0<1))
(0<1 → (¬∀x. ¬⟨0⋅x⟩=1 → 0<1))
(0<1 → (¬∀x. ¬⟨0⋅x⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨0⋅x⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨1⋅0⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨1⋅1⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨1⋅x⟩=0 → 0<1))
(0<1 → (¬∀x. ¬⟨1⋅x⟩=1 → 0<1))
(0<1 → (¬∀x. ¬⟨1⋅x⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨1⋅x⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅0⟩=0 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅0⟩=1 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅0⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅0⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅1⟩=0 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅1⟩=1 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅1⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅1⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅x⟩=0 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅x⟩=0 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅x⟩=1 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅x⟩=1 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅x⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅x⟩=x → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅x⟩=x → 0<1))
(0<1 → (¬∀z. ¬0<z → 0<1))
(0<1 → (¬∀x. ¬0<⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. ¬0<⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. ¬0<⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. ¬0<⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. ¬0<⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. ¬0<⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. ¬0<⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬0<⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬0<⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. ¬0<⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. ¬0<⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬0<⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀z. ¬1<z → 0<1))
(0<1 → (¬∀x. ¬1<⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. ¬1<⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. ¬1<⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. ¬1<⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. ¬1<⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. ¬1<⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. ¬1<⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬1<⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬1<⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. ¬1<⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. ¬1<⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬1<⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨0+0⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨0+1⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨0+x⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨1+0⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨1+1⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨1+x⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨x+0⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨x+1⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨x+x⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨0⋅0⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨0⋅1⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨0⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨1⋅0⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨1⋅1⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨1⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨x⋅0⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨x⋅1⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀x. ¬x<⟨x⋅x⟩ → 0<1))
(0<1 → (¬∀y. ¬y<y → 0<1))
(0<1 → (¬∀y. ¬y<y → 0<1))
(0<1 → (¬∀z. ¬z<0 → 0<1))
(0<1 → (¬∀z. ¬z<1 → 0<1))
(0<1 → (¬∀x. ¬⟨0+0⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨0+1⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨0+x⟩<0 → 0<1))
(0<1 → (¬∀x. ¬⟨0+x⟩<1 → 0<1))
(0<1 → (¬∀x. ¬⟨0+x⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨0+x⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨1+0⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨1+1⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨1+x⟩<0 → 0<1))
(0<1 → (¬∀x. ¬⟨1+x⟩<1 → 0<1))
(0<1 → (¬∀x. ¬⟨1+x⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨1+x⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨x+0⟩<0 → 0<1))
(0<1 → (¬∀x. ¬⟨x+0⟩<1 → 0<1))
(0<1 → (¬∀x. ¬⟨x+0⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨x+0⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨x+1⟩<0 → 0<1))
(0<1 → (¬∀x. ¬⟨x+1⟩<1 → 0<1))
(0<1 → (¬∀x. ¬⟨x+1⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨x+1⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨x+x⟩<0 → 0<1))
(0<1 → (¬∀x. ¬⟨x+x⟩<0 → 0<1))
(0<1 → (¬∀x. ¬⟨x+x⟩<1 → 0<1))
(0<1 → (¬∀x. ¬⟨x+x⟩<1 → 0<1))
(0<1 → (¬∀x. ¬⟨x+x⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨x+x⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨x+x⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨0⋅0⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨0⋅1⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨0⋅x⟩<0 → 0<1))
(0<1 → (¬∀x. ¬⟨0⋅x⟩<1 → 0<1))
(0<1 → (¬∀x. ¬⟨0⋅x⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨0⋅x⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨1⋅0⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨1⋅1⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨1⋅x⟩<0 → 0<1))
(0<1 → (¬∀x. ¬⟨1⋅x⟩<1 → 0<1))
(0<1 → (¬∀x. ¬⟨1⋅x⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨1⋅x⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅0⟩<0 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅0⟩<1 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅0⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅0⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅1⟩<0 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅1⟩<1 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅1⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅1⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅x⟩<0 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅x⟩<0 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅x⟩<1 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅x⟩<1 → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅x⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅x⟩<x → 0<1))
(0<1 → (¬∀x. ¬⟨x⋅x⟩<x → 0<1))
(0<1 → (¬∀y. ¬¬0=y → 0<1))
(0<1 → (¬∀y. ¬¬1=y → 0<1))
(0<1 → (¬∀y. ¬¬y=0 → 0<1))
(0<1 → (¬∀y. ¬¬y=1 → 0<1))
(0<1 → (¬∀y. ¬¬0<y → 0<1))
(0<1 → (¬∀y. ¬¬1<y → 0<1))
(0<1 → (¬∀y. ¬¬y<0 → 0<1))
(0<1 → (¬∀y. ¬¬y<1 → 0<1))
(0<1 → (¬∀x. ¬¬¬0=x → 0<1))
(0<1 → (¬∀x. ¬¬¬1=x → 0<1))
(0<1 → (¬∀x. ¬¬¬x=0 → 0<1))
(0<1 → (¬∀x. ¬¬¬x=1 → 0<1))
(0<1 → (¬∀x. ¬¬¬x=x → 0<1))
(0<1 → (¬∀x. ¬¬¬x=x → 0<1))
(0<1 → (¬∀x. ¬¬¬0<x → 0<1))
(0<1 → (¬∀x. ¬¬¬1<x → 0<1))
(0<1 → (¬∀x. ¬¬¬x<0 → 0<1))
(0<1 → (¬∀x. ¬¬¬x<1 → 0<1))
(0<1 → (¬∀x. ¬¬¬x<x → 0<1))
(0<1 → (¬∀x. ¬¬¬x<x → 0<1))
(0<1 → (¬∀y. ¬∀x. x=y → 0<1))
(0<1 → (¬∀x. ¬∀y. x=y → 0<1))
(0<1 → (¬∀x. ¬∀y. y=x → 0<1))
(0<1 → (¬∀y. ¬∀x. y=x → 0<1))
(0<1 → (¬∀y. ¬∀x. x<y → 0<1))
(0<1 → (¬∀x. ¬∀y. x<y → 0<1))
(0<1 → (¬∀x. ¬∀y. y<x → 0<1))
(0<1 → (¬∀y. ¬∀x. y<x → 0<1))
(0<1 → (¬∀z. ∀x. x=z → 0<1))
(0<1 → (¬∀x. ∀z. x=z → 0<1))
(0<1 → (¬∀x. ∀z. z=x → 0<1))
(0<1 → (¬∀z. ∀x. z=x → 0<1))
(0<1 → (¬∀z. ∀x. x<z → 0<1))
(0<1 → (¬∀x. ∀z. x<z → 0<1))
(0<1 → (¬∀x. ∀z. z<x → 0<1))
(0<1 → (¬∀z. ∀x. z<x → 0<1))
(0<1 → (¬∀y. ∀x. ¬x=y → 0<1))
(0<1 → (¬∀x. ∀y. ¬x=y → 0<1))
(0<1 → (¬∀x. ∀y. ¬y=x → 0<1))
(0<1 → (¬∀y. ∀x. ¬y=x → 0<1))
(0<1 → (¬∀y. ∀x. ¬x<y → 0<1))
(0<1 → (¬∀x. ∀y. ¬x<y → 0<1))
(0<1 → (¬∀x. ∀y. ¬y<x → 0<1))
(0<1 → (¬∀y. ∀x. ¬y<x → 0<1))
(0<1 → (¬(0=0 → 0=0) → 0<1))
(0<1 → (¬(0=0 → 0=1) → 0<1))
(0<1 → (¬(0=0 → 1=0) → 0<1))
(0<1 → (¬(0=0 → 1=1) → 0<1))
(0<1 → (¬(0=0 → 0<0) → 0<1))
(0<1 → (¬(0=0 → 0<1) → 0<1))
(0<1 → (¬(0=0 → 1<0) → 0<1))
(0<1 → (¬(0=0 → 1<1) → 0<1))
(0<1 → (¬(0=1 → 0=0) → 0<1))
(0<1 → (¬(0=1 → 0=1) → 0<1))
(0<1 → (¬(0=1 → 1=0) → 0<1))
(0<1 → (¬(0=1 → 1=1) → 0<1))
(0<1 → (¬(0=1 → 0<0) → 0<1))
(0<1 → (¬(0=1 → 0<1) → 0<1))
(0<1 → (¬(0=1 → 1<0) → 0<1))
(0<1 → (¬(0=1 → 1<1) → 0<1))
(0<1 → (¬(1=0 → 0=0) → 0<1))
(0<1 → (¬(1=0 → 0=1) → 0<1))
(0<1 → (¬(1=0 → 1=0) → 0<1))
(0<1 → (¬(1=0 → 1=1) → 0<1))
(0<1 → (¬(1=0 → 0<0) → 0<1))
(0<1 → (¬(1=0 → 0<1) → 0<1))
(0<1 → (¬(1=0 → 1<0) → 0<1))
(0<1 → (¬(1=0 → 1<1) → 0<1))
(0<1 → (¬(1=1 → 0=0) → 0<1))
(0<1 → (¬(1=1 → 0=1) → 0<1))
(0<1 → (¬(1=1 → 1=0) → 0<1))
(0<1 → (¬(1=1 → 1=1) → 0<1))
(0<1 → (¬(1=1 → 0<0) → 0<1))
(0<1 → (¬(1=1 → 0<1) → 0<1))
(0<1 → (¬(1=1 → 1<0) → 0<1))
(0<1 → (¬(1=1 → 1<1) → 0<1))
(0<1 → (¬(0<0 → 0=0) → 0<1))
(0<1 → (¬(0<0 → 0=1) → 0<1))
(0<1 → (¬(0<0 → 1=0) → 0<1))
(0<1 → (¬(0<0 → 1=1) → 0<1))
(0<1 → (¬(0<0 → 0<0) → 0<1))
(0<1 → (¬(0<0 → 0<1) → 0<1))
(0<1 → (¬(0<0 → 1<0) → 0<1))
(0<1 → (¬(0<0 → 1<1) → 0<1))
(0<1 → (¬(0<1 → 0=0) → 0<1))
(0<1 → (¬(0<1 → 0=1) → 0<1))
(0<1 → (¬(0<1 → 1=0) → 0<1))
(0<1 → (¬(0<1 → 1=1) → 0<1))
(0<1 → (¬(0<1 → 0<0) → 0<1))
(0<1 → (¬(0<1 → 0<1) → 0<1))
(0<1 → (¬(0<1 → 1<0) → 0<1))
(0<1 → (¬(0<1 → 1<1) → 0<1))
(0<1 → (¬(1<0 → 0=0) → 0<1))
(0<1 → (¬(1<0 → 0=1) → 0<1))
(0<1 → (¬(1<0 → 1=0) → 0<1))
(0<1 → (¬(1<0 → 1=1) → 0<1))
(0<1 → (¬(1<0 → 0<0) → 0<1))
(0<1 → (¬(1<0 → 0<1) → 0<1))
(0<1 → (¬(1<0 → 1<0) → 0<1))
(0<1 → (¬(1<0 → 1<1) → 0<1))
(0<1 → (¬(1<1 → 0=0) → 0<1))
(0<1 → (¬(1<1 → 0=1) → 0<1))
(0<1 → (¬(1<1 → 1=0) → 0<1))
(0<1 → (¬(1<1 → 1=1) → 0<1))
(0<1 → (¬(1<1 → 0<0) → 0<1))
(0<1 → (¬(1<1 → 0<1) → 0<1))
(0<1 → (¬(1<1 → 1<0) → 0<1))
(0<1 → (¬(1<1 → 1<1) → 0<1))
(0<1 → (∀x4. 0=x4 → 0<1))
(0<1 → (∀z. 0=⟨0+z⟩ → 0<1))
(0<1 → (∀x. 0=⟨0+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀z. 0=⟨1+z⟩ → 0<1))
(0<1 → (∀x. 0=⟨1+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀y. 0=⟨y+y⟩ → 0<1))
(0<1 → (∀y. 0=⟨y+y⟩ → 0<1))
(0<1 → (∀z. 0=⟨z+0⟩ → 0<1))
(0<1 → (∀z. 0=⟨z+1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+0⟩+0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+0⟩+1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+1⟩+0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+1⟩+1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅0⟩+0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅0⟩+1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅1⟩+0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅1⟩+1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀z. 0=⟨0⋅z⟩ → 0<1))
(0<1 → (∀x. 0=⟨0⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀z. 0=⟨1⋅z⟩ → 0<1))
(0<1 → (∀x. 0=⟨1⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀y. 0=⟨y⋅y⟩ → 0<1))
(0<1 → (∀y. 0=⟨y⋅y⟩ → 0<1))
(0<1 → (∀z. 0=⟨z⋅0⟩ → 0<1))
(0<1 → (∀z. 0=⟨z⋅1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x4. 1=x4 → 0<1))
(0<1 → (∀z. 1=⟨0+z⟩ → 0<1))
(0<1 → (∀x. 1=⟨0+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀z. 1=⟨1+z⟩ → 0<1))
(0<1 → (∀x. 1=⟨1+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀y. 1=⟨y+y⟩ → 0<1))
(0<1 → (∀y. 1=⟨y+y⟩ → 0<1))
(0<1 → (∀z. 1=⟨z+0⟩ → 0<1))
(0<1 → (∀z. 1=⟨z+1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+0⟩+0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+0⟩+1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+1⟩+0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+1⟩+1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅0⟩+0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅0⟩+1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅1⟩+0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅1⟩+1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀z. 1=⟨0⋅z⟩ → 0<1))
(0<1 → (∀x. 1=⟨0⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀z. 1=⟨1⋅z⟩ → 0<1))
(0<1 → (∀x. 1=⟨1⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀y. 1=⟨y⋅y⟩ → 0<1))
(0<1 → (∀y. 1=⟨y⋅y⟩ → 0<1))
(0<1 → (∀z. 1=⟨z⋅0⟩ → 0<1))
(0<1 → (∀z. 1=⟨z⋅1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+0⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+0⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+0⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+0⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+1⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+1⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+1⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+1⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+x⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+x⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+x⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+x⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+0⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+0⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+0⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+0⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+1⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+1⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+1⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+1⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+x⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+x⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+x⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+x⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+0⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+0⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+0⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+0⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+0⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+0⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+0⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+1⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+1⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+1⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+1⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+1⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+1⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+1⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅0⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅0⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅1⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅1⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅0⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅0⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅1⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅1⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀y. y=⟨0+y⟩ → 0<1))
(0<1 → (∀y. y=⟨0+y⟩ → 0<1))
(0<1 → (∀y. y=⟨1+y⟩ → 0<1))
(0<1 → (∀y. y=⟨1+y⟩ → 0<1))
(0<1 → (∀y. y=⟨y+0⟩ → 0<1))
(0<1 → (∀y. y=⟨y+0⟩ → 0<1))
(0<1 → (∀y. y=⟨y+1⟩ → 0<1))
(0<1 → (∀y. y=⟨y+1⟩ → 0<1))
(0<1 → (∀y. y=⟨0⋅y⟩ → 0<1))
(0<1 → (∀y. y=⟨0⋅y⟩ → 0<1))
(0<1 → (∀y. y=⟨1⋅y⟩ → 0<1))
(0<1 → (∀y. y=⟨1⋅y⟩ → 0<1))
(0<1 → (∀y. y=⟨y⋅0⟩ → 0<1))
(0<1 → (∀y. y=⟨y⋅0⟩ → 0<1))
(0<1 → (∀y. y=⟨y⋅1⟩ → 0<1))
(0<1 → (∀y. y=⟨y⋅1⟩ → 0<1))
(0<1 → (∀z. z=z → 0<1))
(0<1 → (∀z. z=z → 0<1))
(0<1 → (∀z. z=⟨0+0⟩ → 0<1))
(0<1 → (∀z. z=⟨0+1⟩ → 0<1))
(0<1 → (∀z. z=⟨1+0⟩ → 0<1))
(0<1 → (∀z. z=⟨1+1⟩ → 0<1))
(0<1 → (∀z. z=⟨0⋅0⟩ → 0<1))
(0<1 → (∀z. z=⟨0⋅1⟩ → 0<1))
(0<1 → (∀z. z=⟨1⋅0⟩ → 0<1))
(0<1 → (∀z. z=⟨1⋅1⟩ → 0<1))
(0<1 → (∀z. ⟨0+0⟩=z → 0<1))
(0<1 → (∀x. ⟨0+0⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ⟨0+1⟩=z → 0<1))
(0<1 → (∀x. ⟨0+1⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ⟨1+0⟩=z → 0<1))
(0<1 → (∀x. ⟨1+0⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ⟨1+1⟩=z → 0<1))
(0<1 → (∀x. ⟨1+1⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ⟨0⋅0⟩=z → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ⟨0⋅1⟩=z → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ⟨1⋅0⟩=z → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ⟨1⋅1⟩=z → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 0<1))
(0<1 → (∀y. ⟨0+y⟩=y → 0<1))
(0<1 → (∀y. ⟨0+y⟩=y → 0<1))
(0<1 → (∀y. ⟨1+y⟩=y → 0<1))
(0<1 → (∀y. ⟨1+y⟩=y → 0<1))
(0<1 → (∀y. ⟨y+0⟩=y → 0<1))
(0<1 → (∀y. ⟨y+0⟩=y → 0<1))
(0<1 → (∀y. ⟨y+1⟩=y → 0<1))
(0<1 → (∀y. ⟨y+1⟩=y → 0<1))
(0<1 → (∀y. ⟨0⋅y⟩=y → 0<1))
(0<1 → (∀y. ⟨0⋅y⟩=y → 0<1))
(0<1 → (∀y. ⟨1⋅y⟩=y → 0<1))
(0<1 → (∀y. ⟨1⋅y⟩=y → 0<1))
(0<1 → (∀y. ⟨y⋅0⟩=y → 0<1))
(0<1 → (∀y. ⟨y⋅0⟩=y → 0<1))
(0<1 → (∀y. ⟨y⋅1⟩=y → 0<1))
(0<1 → (∀y. ⟨y⋅1⟩=y → 0<1))
(0<1 → (∀x4. x4=0 → 0<1))
(0<1 → (∀x4. x4=1 → 0<1))
(0<1 → (∀z. ⟨0+z⟩=0 → 0<1))
(0<1 → (∀z. ⟨0+z⟩=1 → 0<1))
(0<1 → (∀x. ⟨0+⟨0+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨0+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨0+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0+⟨0+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0+⟨0+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨0+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨1+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨1+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨1+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0+⟨1+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0+⟨1+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨1+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨x+0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨x+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨x+1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨x+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨0⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨0⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨0⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0+⟨0⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨1⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨1⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨1⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0+⟨1⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀z. ⟨1+z⟩=0 → 0<1))
(0<1 → (∀z. ⟨1+z⟩=1 → 0<1))
(0<1 → (∀x. ⟨1+⟨0+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨0+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨0+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1+⟨0+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1+⟨0+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨0+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨1+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨1+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨1+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1+⟨1+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1+⟨1+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨1+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨x+0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨x+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨x+1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨x+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨0⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨0⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨0⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1+⟨0⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨1⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨1⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨1⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1+⟨1⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨0+0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨0+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨0+1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨0+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨0+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨0+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨1+0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨1+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨1+1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨1+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨1+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨1+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀y. ⟨y+y⟩=0 → 0<1))
(0<1 → (∀y. ⟨y+y⟩=0 → 0<1))
(0<1 → (∀y. ⟨y+y⟩=1 → 0<1))
(0<1 → (∀y. ⟨y+y⟩=1 → 0<1))
(0<1 → (∀z. ⟨z+0⟩=0 → 0<1))
(0<1 → (∀z. ⟨z+0⟩=1 → 0<1))
(0<1 → (∀z. ⟨z+1⟩=0 → 0<1))
(0<1 → (∀z. ⟨z+1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 0<1))
(0<1 → (∀z. ⟨0⋅z⟩=0 → 0<1))
(0<1 → (∀z. ⟨0⋅z⟩=1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀z. ⟨1⋅z⟩=0 → 0<1))
(0<1 → (∀z. ⟨1⋅z⟩=1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 0<1))
(0<1 → (∀y. ⟨y⋅y⟩=0 → 0<1))
(0<1 → (∀y. ⟨y⋅y⟩=0 → 0<1))
(0<1 → (∀y. ⟨y⋅y⟩=1 → 0<1))
(0<1 → (∀y. ⟨y⋅y⟩=1 → 0<1))
(0<1 → (∀z. ⟨z⋅0⟩=0 → 0<1))
(0<1 → (∀z. ⟨z⋅0⟩=1 → 0<1))
(0<1 → (∀z. ⟨z⋅1⟩=0 → 0<1))
(0<1 → (∀z. ⟨z⋅1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 0<1))
(0<1 → (∀x4. 0<x4 → 0<1))
(0<1 → (∀z. 0<⟨0+z⟩ → 0<1))
(0<1 → (∀x. 0<⟨0+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀z. 0<⟨1+z⟩ → 0<1))
(0<1 → (∀x. 0<⟨1+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀y. 0<⟨y+y⟩ → 0<1))
(0<1 → (∀y. 0<⟨y+y⟩ → 0<1))
(0<1 → (∀z. 0<⟨z+0⟩ → 0<1))
(0<1 → (∀z. 0<⟨z+1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+0⟩+0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+0⟩+1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+1⟩+0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+1⟩+1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅0⟩+0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅0⟩+1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅1⟩+0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅1⟩+1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀z. 0<⟨0⋅z⟩ → 0<1))
(0<1 → (∀x. 0<⟨0⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀z. 0<⟨1⋅z⟩ → 0<1))
(0<1 → (∀x. 0<⟨1⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀y. 0<⟨y⋅y⟩ → 0<1))
(0<1 → (∀y. 0<⟨y⋅y⟩ → 0<1))
(0<1 → (∀z. 0<⟨z⋅0⟩ → 0<1))
(0<1 → (∀z. 0<⟨z⋅1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x4. 1<x4 → 0<1))
(0<1 → (∀z. 1<⟨0+z⟩ → 0<1))
(0<1 → (∀x. 1<⟨0+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀z. 1<⟨1+z⟩ → 0<1))
(0<1 → (∀x. 1<⟨1+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀y. 1<⟨y+y⟩ → 0<1))
(0<1 → (∀y. 1<⟨y+y⟩ → 0<1))
(0<1 → (∀z. 1<⟨z+0⟩ → 0<1))
(0<1 → (∀z. 1<⟨z+1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+0⟩+0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+0⟩+1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+1⟩+0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+1⟩+1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅0⟩+0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅0⟩+1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅1⟩+0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅1⟩+1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀z. 1<⟨0⋅z⟩ → 0<1))
(0<1 → (∀x. 1<⟨0⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀z. 1<⟨1⋅z⟩ → 0<1))
(0<1 → (∀x. 1<⟨1⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀y. 1<⟨y⋅y⟩ → 0<1))
(0<1 → (∀y. 1<⟨y⋅y⟩ → 0<1))
(0<1 → (∀z. 1<⟨z⋅0⟩ → 0<1))
(0<1 → (∀z. 1<⟨z⋅1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+0⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+0⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+0⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+0⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+1⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+1⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+1⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+1⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+x⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+x⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+x⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+x⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+0⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+0⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+0⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+0⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+1⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+1⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+1⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+1⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+x⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+x⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+x⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+x⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+0⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+0⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+0⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+0⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+0⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+0⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+0⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+1⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+1⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+1⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+1⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+1⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+1⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+1⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅0⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅0⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅1⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅1⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅0⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅0⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅1⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅1⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 0<1))
(0<1 → (∀y. y<⟨0+y⟩ → 0<1))
(0<1 → (∀y. y<⟨0+y⟩ → 0<1))
(0<1 → (∀y. y<⟨1+y⟩ → 0<1))
(0<1 → (∀y. y<⟨1+y⟩ → 0<1))
(0<1 → (∀y. y<⟨y+0⟩ → 0<1))
(0<1 → (∀y. y<⟨y+0⟩ → 0<1))
(0<1 → (∀y. y<⟨y+1⟩ → 0<1))
(0<1 → (∀y. y<⟨y+1⟩ → 0<1))
(0<1 → (∀y. y<⟨0⋅y⟩ → 0<1))
(0<1 → (∀y. y<⟨0⋅y⟩ → 0<1))
(0<1 → (∀y. y<⟨1⋅y⟩ → 0<1))
(0<1 → (∀y. y<⟨1⋅y⟩ → 0<1))
(0<1 → (∀y. y<⟨y⋅0⟩ → 0<1))
(0<1 → (∀y. y<⟨y⋅0⟩ → 0<1))
(0<1 → (∀y. y<⟨y⋅1⟩ → 0<1))
(0<1 → (∀y. y<⟨y⋅1⟩ → 0<1))
(0<1 → (∀z. z<z → 0<1))
(0<1 → (∀z. z<z → 0<1))
(0<1 → (∀z. z<⟨0+0⟩ → 0<1))
(0<1 → (∀z. z<⟨0+1⟩ → 0<1))
(0<1 → (∀z. z<⟨1+0⟩ → 0<1))
(0<1 → (∀z. z<⟨1+1⟩ → 0<1))
(0<1 → (∀z. z<⟨0⋅0⟩ → 0<1))
(0<1 → (∀z. z<⟨0⋅1⟩ → 0<1))
(0<1 → (∀z. z<⟨1⋅0⟩ → 0<1))
(0<1 → (∀z. z<⟨1⋅1⟩ → 0<1))
(0<1 → (∀z. ⟨0+0⟩<z → 0<1))
(0<1 → (∀x. ⟨0+0⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ⟨0+1⟩<z → 0<1))
(0<1 → (∀x. ⟨0+1⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ⟨1+0⟩<z → 0<1))
(0<1 → (∀x. ⟨1+0⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ⟨1+1⟩<z → 0<1))
(0<1 → (∀x. ⟨1+1⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ⟨0⋅0⟩<z → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ⟨0⋅1⟩<z → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ⟨1⋅0⟩<z → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ⟨1⋅1⟩<z → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 0<1))
(0<1 → (∀y. ⟨0+y⟩<y → 0<1))
(0<1 → (∀y. ⟨0+y⟩<y → 0<1))
(0<1 → (∀y. ⟨1+y⟩<y → 0<1))
(0<1 → (∀y. ⟨1+y⟩<y → 0<1))
(0<1 → (∀y. ⟨y+0⟩<y → 0<1))
(0<1 → (∀y. ⟨y+0⟩<y → 0<1))
(0<1 → (∀y. ⟨y+1⟩<y → 0<1))
(0<1 → (∀y. ⟨y+1⟩<y → 0<1))
(0<1 → (∀y. ⟨0⋅y⟩<y → 0<1))
(0<1 → (∀y. ⟨0⋅y⟩<y → 0<1))
(0<1 → (∀y. ⟨1⋅y⟩<y → 0<1))
(0<1 → (∀y. ⟨1⋅y⟩<y → 0<1))
(0<1 → (∀y. ⟨y⋅0⟩<y → 0<1))
(0<1 → (∀y. ⟨y⋅0⟩<y → 0<1))
(0<1 → (∀y. ⟨y⋅1⟩<y → 0<1))
(0<1 → (∀y. ⟨y⋅1⟩<y → 0<1))
(0<1 → (∀x4. x4<0 → 0<1))
(0<1 → (∀x4. x4<1 → 0<1))
(0<1 → (∀z. ⟨0+z⟩<0 → 0<1))
(0<1 → (∀z. ⟨0+z⟩<1 → 0<1))
(0<1 → (∀x. ⟨0+⟨0+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨0+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨0+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0+⟨0+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0+⟨0+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨0+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨1+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨1+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨1+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0+⟨1+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0+⟨1+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨1+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨x+0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨x+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨x+1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨x+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨0⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨0⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨0⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0+⟨0⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨1⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨1⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨1⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0+⟨1⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀z. ⟨1+z⟩<0 → 0<1))
(0<1 → (∀z. ⟨1+z⟩<1 → 0<1))
(0<1 → (∀x. ⟨1+⟨0+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨0+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨0+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1+⟨0+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1+⟨0+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨0+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨1+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨1+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨1+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1+⟨1+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1+⟨1+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨1+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨x+0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨x+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨x+1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨x+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨0⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨0⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨0⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1+⟨0⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨1⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨1⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨1⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1+⟨1⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨0+0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨0+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨0+1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨0+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨0+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨0+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨1+0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨1+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨1+1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨1+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨1+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨1+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀y. ⟨y+y⟩<0 → 0<1))
(0<1 → (∀y. ⟨y+y⟩<0 → 0<1))
(0<1 → (∀y. ⟨y+y⟩<1 → 0<1))
(0<1 → (∀y. ⟨y+y⟩<1 → 0<1))
(0<1 → (∀z. ⟨z+0⟩<0 → 0<1))
(0<1 → (∀z. ⟨z+0⟩<1 → 0<1))
(0<1 → (∀z. ⟨z+1⟩<0 → 0<1))
(0<1 → (∀z. ⟨z+1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 0<1))
(0<1 → (∀z. ⟨0⋅z⟩<0 → 0<1))
(0<1 → (∀z. ⟨0⋅z⟩<1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀z. ⟨1⋅z⟩<0 → 0<1))
(0<1 → (∀z. ⟨1⋅z⟩<1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 0<1))
(0<1 → (∀y. ⟨y⋅y⟩<0 → 0<1))
(0<1 → (∀y. ⟨y⋅y⟩<0 → 0<1))
(0<1 → (∀y. ⟨y⋅y⟩<1 → 0<1))
(0<1 → (∀y. ⟨y⋅y⟩<1 → 0<1))
(0<1 → (∀z. ⟨z⋅0⟩<0 → 0<1))
(0<1 → (∀z. ⟨z⋅0⟩<1 → 0<1))
(0<1 → (∀z. ⟨z⋅1⟩<0 → 0<1))
(0<1 → (∀z. ⟨z⋅1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 0<1))
(0<1 → (∀x3. ¬0=x3 → 0<1))
(0<1 → (∀y. ¬0=⟨0+y⟩ → 0<1))
(0<1 → (∀y. ¬0=⟨1+y⟩ → 0<1))
(0<1 → (∀y. ¬0=⟨y+0⟩ → 0<1))
(0<1 → (∀y. ¬0=⟨y+1⟩ → 0<1))
(0<1 → (∀y. ¬0=⟨0⋅y⟩ → 0<1))
(0<1 → (∀y. ¬0=⟨1⋅y⟩ → 0<1))
(0<1 → (∀y. ¬0=⟨y⋅0⟩ → 0<1))
(0<1 → (∀y. ¬0=⟨y⋅1⟩ → 0<1))
(0<1 → (∀x3. ¬1=x3 → 0<1))
(0<1 → (∀y. ¬1=⟨0+y⟩ → 0<1))
(0<1 → (∀y. ¬1=⟨1+y⟩ → 0<1))
(0<1 → (∀y. ¬1=⟨y+0⟩ → 0<1))
(0<1 → (∀y. ¬1=⟨y+1⟩ → 0<1))
(0<1 → (∀y. ¬1=⟨0⋅y⟩ → 0<1))
(0<1 → (∀y. ¬1=⟨1⋅y⟩ → 0<1))
(0<1 → (∀y. ¬1=⟨y⋅0⟩ → 0<1))
(0<1 → (∀y. ¬1=⟨y⋅1⟩ → 0<1))
(0<1 → (∀y. ¬y=⟨0+0⟩ → 0<1))
(0<1 → (∀y. ¬y=⟨0+1⟩ → 0<1))
(0<1 → (∀y. ¬y=⟨1+0⟩ → 0<1))
(0<1 → (∀y. ¬y=⟨1+1⟩ → 0<1))
(0<1 → (∀y. ¬y=⟨0⋅0⟩ → 0<1))
(0<1 → (∀y. ¬y=⟨0⋅1⟩ → 0<1))
(0<1 → (∀y. ¬y=⟨1⋅0⟩ → 0<1))
(0<1 → (∀y. ¬y=⟨1⋅1⟩ → 0<1))
(0<1 → (∀y. ¬⟨0+0⟩=y → 0<1))
(0<1 → (∀y. ¬⟨0+1⟩=y → 0<1))
(0<1 → (∀y. ¬⟨1+0⟩=y → 0<1))
(0<1 → (∀y. ¬⟨1+1⟩=y → 0<1))
(0<1 → (∀y. ¬⟨0⋅0⟩=y → 0<1))
(0<1 → (∀y. ¬⟨0⋅1⟩=y → 0<1))
(0<1 → (∀y. ¬⟨1⋅0⟩=y → 0<1))
(0<1 → (∀y. ¬⟨1⋅1⟩=y → 0<1))
(0<1 → (∀x3. ¬x3=0 → 0<1))
(0<1 → (∀x3. ¬x3=1 → 0<1))
(0<1 → (∀y. ¬⟨0+y⟩=0 → 0<1))
(0<1 → (∀y. ¬⟨0+y⟩=1 → 0<1))
(0<1 → (∀y. ¬⟨1+y⟩=0 → 0<1))
(0<1 → (∀y. ¬⟨1+y⟩=1 → 0<1))
(0<1 → (∀y. ¬⟨y+0⟩=0 → 0<1))
(0<1 → (∀y. ¬⟨y+0⟩=1 → 0<1))
(0<1 → (∀y. ¬⟨y+1⟩=0 → 0<1))
(0<1 → (∀y. ¬⟨y+1⟩=1 → 0<1))
(0<1 → (∀y. ¬⟨0⋅y⟩=0 → 0<1))
(0<1 → (∀y. ¬⟨0⋅y⟩=1 → 0<1))
(0<1 → (∀y. ¬⟨1⋅y⟩=0 → 0<1))
(0<1 → (∀y. ¬⟨1⋅y⟩=1 → 0<1))
(0<1 → (∀y. ¬⟨y⋅0⟩=0 → 0<1))
(0<1 → (∀y. ¬⟨y⋅0⟩=1 → 0<1))
(0<1 → (∀y. ¬⟨y⋅1⟩=0 → 0<1))
(0<1 → (∀y. ¬⟨y⋅1⟩=1 → 0<1))
(0<1 → (∀x3. ¬0<x3 → 0<1))
(0<1 → (∀y. ¬0<⟨0+y⟩ → 0<1))
(0<1 → (∀y. ¬0<⟨1+y⟩ → 0<1))
(0<1 → (∀y. ¬0<⟨y+0⟩ → 0<1))
(0<1 → (∀y. ¬0<⟨y+1⟩ → 0<1))
(0<1 → (∀y. ¬0<⟨0⋅y⟩ → 0<1))
(0<1 → (∀y. ¬0<⟨1⋅y⟩ → 0<1))
(0<1 → (∀y. ¬0<⟨y⋅0⟩ → 0<1))
(0<1 → (∀y. ¬0<⟨y⋅1⟩ → 0<1))
(0<1 → (∀x3. ¬1<x3 → 0<1))
(0<1 → (∀y. ¬1<⟨0+y⟩ → 0<1))
(0<1 → (∀y. ¬1<⟨1+y⟩ → 0<1))
(0<1 → (∀y. ¬1<⟨y+0⟩ → 0<1))
(0<1 → (∀y. ¬1<⟨y+1⟩ → 0<1))
(0<1 → (∀y. ¬1<⟨0⋅y⟩ → 0<1))
(0<1 → (∀y. ¬1<⟨1⋅y⟩ → 0<1))
(0<1 → (∀y. ¬1<⟨y⋅0⟩ → 0<1))
(0<1 → (∀y. ¬1<⟨y⋅1⟩ → 0<1))
(0<1 → (∀y. ¬y<⟨0+0⟩ → 0<1))
(0<1 → (∀y. ¬y<⟨0+1⟩ → 0<1))
(0<1 → (∀y. ¬y<⟨1+0⟩ → 0<1))
(0<1 → (∀y. ¬y<⟨1+1⟩ → 0<1))
(0<1 → (∀y. ¬y<⟨0⋅0⟩ → 0<1))
(0<1 → (∀y. ¬y<⟨0⋅1⟩ → 0<1))
(0<1 → (∀y. ¬y<⟨1⋅0⟩ → 0<1))
(0<1 → (∀y. ¬y<⟨1⋅1⟩ → 0<1))
(0<1 → (∀y. ¬⟨0+0⟩<y → 0<1))
(0<1 → (∀y. ¬⟨0+1⟩<y → 0<1))
(0<1 → (∀y. ¬⟨1+0⟩<y → 0<1))
(0<1 → (∀y. ¬⟨1+1⟩<y → 0<1))
(0<1 → (∀y. ¬⟨0⋅0⟩<y → 0<1))
(0<1 → (∀y. ¬⟨0⋅1⟩<y → 0<1))
(0<1 → (∀y. ¬⟨1⋅0⟩<y → 0<1))
(0<1 → (∀y. ¬⟨1⋅1⟩<y → 0<1))
(0<1 → (∀x3. ¬x3<0 → 0<1))
(0<1 → (∀x3. ¬x3<1 → 0<1))
(0<1 → (∀y. ¬⟨0+y⟩<0 → 0<1))
(0<1 → (∀y. ¬⟨0+y⟩<1 → 0<1))
(0<1 → (∀y. ¬⟨1+y⟩<0 → 0<1))
(0<1 → (∀y. ¬⟨1+y⟩<1 → 0<1))
(0<1 → (∀y. ¬⟨y+0⟩<0 → 0<1))
(0<1 → (∀y. ¬⟨y+0⟩<1 → 0<1))
(0<1 → (∀y. ¬⟨y+1⟩<0 → 0<1))
(0<1 → (∀y. ¬⟨y+1⟩<1 → 0<1))
(0<1 → (∀y. ¬⟨0⋅y⟩<0 → 0<1))
(0<1 → (∀y. ¬⟨0⋅y⟩<1 → 0<1))
(0<1 → (∀y. ¬⟨1⋅y⟩<0 → 0<1))
(0<1 → (∀y. ¬⟨1⋅y⟩<1 → 0<1))
(0<1 → (∀y. ¬⟨y⋅0⟩<0 → 0<1))
(0<1 → (∀y. ¬⟨y⋅0⟩<1 → 0<1))
(0<1 → (∀y. ¬⟨y⋅1⟩<0 → 0<1))
(0<1 → (∀y. ¬⟨y⋅1⟩<1 → 0<1))
(0<1 → (∀z. ¬¬0=z → 0<1))
(0<1 → (∀x. ¬¬0=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬¬0=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬¬0=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬¬0=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬¬0=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬¬0=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬¬0=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬0=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬0=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬¬0=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬¬0=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬0=⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ¬¬1=z → 0<1))
(0<1 → (∀x. ¬¬1=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬¬1=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬¬1=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬¬1=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬¬1=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬¬1=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬¬1=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬1=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬1=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬¬1=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬¬1=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬1=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨0+0⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨0+1⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨1+0⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨1+1⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬x=⟨x⋅x⟩ → 0<1))
(0<1 → (∀y. ¬¬y=y → 0<1))
(0<1 → (∀y. ¬¬y=y → 0<1))
(0<1 → (∀z. ¬¬z=0 → 0<1))
(0<1 → (∀z. ¬¬z=1 → 0<1))
(0<1 → (∀x. ¬¬⟨0+0⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨0+1⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨0+x⟩=0 → 0<1))
(0<1 → (∀x. ¬¬⟨0+x⟩=1 → 0<1))
(0<1 → (∀x. ¬¬⟨0+x⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨0+x⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨1+0⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨1+1⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨1+x⟩=0 → 0<1))
(0<1 → (∀x. ¬¬⟨1+x⟩=1 → 0<1))
(0<1 → (∀x. ¬¬⟨1+x⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨1+x⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨x+0⟩=0 → 0<1))
(0<1 → (∀x. ¬¬⟨x+0⟩=1 → 0<1))
(0<1 → (∀x. ¬¬⟨x+0⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨x+0⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨x+1⟩=0 → 0<1))
(0<1 → (∀x. ¬¬⟨x+1⟩=1 → 0<1))
(0<1 → (∀x. ¬¬⟨x+1⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨x+1⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨x+x⟩=0 → 0<1))
(0<1 → (∀x. ¬¬⟨x+x⟩=0 → 0<1))
(0<1 → (∀x. ¬¬⟨x+x⟩=1 → 0<1))
(0<1 → (∀x. ¬¬⟨x+x⟩=1 → 0<1))
(0<1 → (∀x. ¬¬⟨x+x⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨x+x⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨x+x⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨0⋅0⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨0⋅1⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨0⋅x⟩=0 → 0<1))
(0<1 → (∀x. ¬¬⟨0⋅x⟩=1 → 0<1))
(0<1 → (∀x. ¬¬⟨0⋅x⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨0⋅x⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨1⋅0⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨1⋅1⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨1⋅x⟩=0 → 0<1))
(0<1 → (∀x. ¬¬⟨1⋅x⟩=1 → 0<1))
(0<1 → (∀x. ¬¬⟨1⋅x⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨1⋅x⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅0⟩=0 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅0⟩=1 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅0⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅0⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅1⟩=0 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅1⟩=1 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅1⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅1⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅x⟩=0 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅x⟩=0 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅x⟩=1 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅x⟩=1 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅x⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅x⟩=x → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅x⟩=x → 0<1))
(0<1 → (∀z. ¬¬0<z → 0<1))
(0<1 → (∀x. ¬¬0<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬¬0<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬¬0<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬¬0<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬¬0<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬¬0<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬¬0<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬0<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬0<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬¬0<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬¬0<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬0<⟨x⋅x⟩ → 0<1))
(0<1 → (∀z. ¬¬1<z → 0<1))
(0<1 → (∀x. ¬¬1<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬¬1<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬¬1<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬¬1<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬¬1<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬¬1<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬¬1<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬1<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬1<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬¬1<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬¬1<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬1<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨0+0⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨0+1⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨1+0⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨1+1⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨0⋅0⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨0⋅1⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨1⋅0⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨1⋅1⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ¬¬x<⟨x⋅x⟩ → 0<1))
(0<1 → (∀y. ¬¬y<y → 0<1))
(0<1 → (∀y. ¬¬y<y → 0<1))
(0<1 → (∀z. ¬¬z<0 → 0<1))
(0<1 → (∀z. ¬¬z<1 → 0<1))
(0<1 → (∀x. ¬¬⟨0+0⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨0+1⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨0+x⟩<0 → 0<1))
(0<1 → (∀x. ¬¬⟨0+x⟩<1 → 0<1))
(0<1 → (∀x. ¬¬⟨0+x⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨0+x⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨1+0⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨1+1⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨1+x⟩<0 → 0<1))
(0<1 → (∀x. ¬¬⟨1+x⟩<1 → 0<1))
(0<1 → (∀x. ¬¬⟨1+x⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨1+x⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨x+0⟩<0 → 0<1))
(0<1 → (∀x. ¬¬⟨x+0⟩<1 → 0<1))
(0<1 → (∀x. ¬¬⟨x+0⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨x+0⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨x+1⟩<0 → 0<1))
(0<1 → (∀x. ¬¬⟨x+1⟩<1 → 0<1))
(0<1 → (∀x. ¬¬⟨x+1⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨x+1⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨x+x⟩<0 → 0<1))
(0<1 → (∀x. ¬¬⟨x+x⟩<0 → 0<1))
(0<1 → (∀x. ¬¬⟨x+x⟩<1 → 0<1))
(0<1 → (∀x. ¬¬⟨x+x⟩<1 → 0<1))
(0<1 → (∀x. ¬¬⟨x+x⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨x+x⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨x+x⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨0⋅0⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨0⋅1⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨0⋅x⟩<0 → 0<1))
(0<1 → (∀x. ¬¬⟨0⋅x⟩<1 → 0<1))
(0<1 → (∀x. ¬¬⟨0⋅x⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨0⋅x⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨1⋅0⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨1⋅1⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨1⋅x⟩<0 → 0<1))
(0<1 → (∀x. ¬¬⟨1⋅x⟩<1 → 0<1))
(0<1 → (∀x. ¬¬⟨1⋅x⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨1⋅x⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅0⟩<0 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅0⟩<1 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅0⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅0⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅1⟩<0 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅1⟩<1 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅1⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅1⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅x⟩<0 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅x⟩<0 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅x⟩<1 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅x⟩<1 → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅x⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅x⟩<x → 0<1))
(0<1 → (∀x. ¬¬⟨x⋅x⟩<x → 0<1))
(0<1 → (∀y. ¬¬¬0=y → 0<1))
(0<1 → (∀y. ¬¬¬1=y → 0<1))
(0<1 → (∀y. ¬¬¬y=0 → 0<1))
(0<1 → (∀y. ¬¬¬y=1 → 0<1))
(0<1 → (∀y. ¬¬¬0<y → 0<1))
(0<1 → (∀y. ¬¬¬1<y → 0<1))
(0<1 → (∀y. ¬¬¬y<0 → 0<1))
(0<1 → (∀y. ¬¬¬y<1 → 0<1))
(0<1 → (∀x. ¬¬¬¬0=x → 0<1))
(0<1 → (∀x. ¬¬¬¬1=x → 0<1))
(0<1 → (∀x. ¬¬¬¬x=0 → 0<1))
(0<1 → (∀x. ¬¬¬¬x=1 → 0<1))
(0<1 → (∀x. ¬¬¬¬x=x → 0<1))
(0<1 → (∀x. ¬¬¬¬x=x → 0<1))
(0<1 → (∀x. ¬¬¬¬0<x → 0<1))
(0<1 → (∀x. ¬¬¬¬1<x → 0<1))
(0<1 → (∀x. ¬¬¬¬x<0 → 0<1))
(0<1 → (∀x. ¬¬¬¬x<1 → 0<1))
(0<1 → (∀x. ¬¬¬¬x<x → 0<1))
(0<1 → (∀x. ¬¬¬¬x<x → 0<1))
(0<1 → (∀y. ¬¬∀x. x=y → 0<1))
(0<1 → (∀x. ¬¬∀y. x=y → 0<1))
(0<1 → (∀x. ¬¬∀y. y=x → 0<1))
(0<1 → (∀y. ¬¬∀x. y=x → 0<1))
(0<1 → (∀y. ¬¬∀x. x<y → 0<1))
(0<1 → (∀x. ¬¬∀y. x<y → 0<1))
(0<1 → (∀x. ¬¬∀y. y<x → 0<1))
(0<1 → (∀y. ¬¬∀x. y<x → 0<1))
(0<1 → (∀z. ¬∀x. x=z → 0<1))
(0<1 → (∀x. ¬∀z. x=z → 0<1))
(0<1 → (∀x. ¬∀z. z=x → 0<1))
(0<1 → (∀z. ¬∀x. z=x → 0<1))
(0<1 → (∀z. ¬∀x. x<z → 0<1))
(0<1 → (∀x. ¬∀z. x<z → 0<1))
(0<1 → (∀x. ¬∀z. z<x → 0<1))
(0<1 → (∀z. ¬∀x. z<x → 0<1))
(0<1 → (∀y. ¬∀x. ¬x=y → 0<1))
(0<1 → (∀x. ¬∀y. ¬x=y → 0<1))
(0<1 → (∀x. ¬∀y. ¬y=x → 0<1))
(0<1 → (∀y. ¬∀x. ¬y=x → 0<1))
(0<1 → (∀y. ¬∀x. ¬x<y → 0<1))
(0<1 → (∀x. ¬∀y. ¬x<y → 0<1))
(0<1 → (∀x. ¬∀y. ¬y<x → 0<1))
(0<1 → (∀y. ¬∀x. ¬y<x → 0<1))
(0<1 → (∀y. ∀x. 0=⟨x+y⟩ → 0<1))
(0<1 → (∀x. ∀y. 0=⟨x+y⟩ → 0<1))
(0<1 → (∀x. ∀y. 0=⟨y+x⟩ → 0<1))
(0<1 → (∀y. ∀x. 0=⟨y+x⟩ → 0<1))
(0<1 → (∀y. ∀x. 0=⟨x⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. 0=⟨x⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. 0=⟨y⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. 0=⟨y⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. 1=⟨x+y⟩ → 0<1))
(0<1 → (∀x. ∀y. 1=⟨x+y⟩ → 0<1))
(0<1 → (∀x. ∀y. 1=⟨y+x⟩ → 0<1))
(0<1 → (∀y. ∀x. 1=⟨y+x⟩ → 0<1))
(0<1 → (∀y. ∀x. 1=⟨x⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. 1=⟨x⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. 1=⟨y⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. 1=⟨y⋅x⟩ → 0<1))
(0<1 → (∀x3. ∀x. x=x3 → 0<1))
(0<1 → (∀x. ∀x3. x=x3 → 0<1))
(0<1 → (∀y. ∀x. x=⟨0+y⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨0+y⟩ → 0<1))
(0<1 → (∀y. ∀x. x=⟨1+y⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨1+y⟩ → 0<1))
(0<1 → (∀y. ∀x. x=⟨x+y⟩ → 0<1))
(0<1 → (∀y. ∀x. x=⟨x+y⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨x+y⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨x+y⟩ → 0<1))
(0<1 → (∀y. ∀x. x=⟨y+0⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨y+0⟩ → 0<1))
(0<1 → (∀y. ∀x. x=⟨y+1⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨y+1⟩ → 0<1))
(0<1 → (∀y. ∀x. x=⟨y+x⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨y+x⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨y+x⟩ → 0<1))
(0<1 → (∀y. ∀x. x=⟨y+x⟩ → 0<1))
(0<1 → (∀y. ∀x. x=⟨0⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨0⋅y⟩ → 0<1))
(0<1 → (∀y. ∀x. x=⟨1⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨1⋅y⟩ → 0<1))
(0<1 → (∀y. ∀x. x=⟨x⋅y⟩ → 0<1))
(0<1 → (∀y. ∀x. x=⟨x⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨x⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨x⋅y⟩ → 0<1))
(0<1 → (∀y. ∀x. x=⟨y⋅0⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨y⋅0⟩ → 0<1))
(0<1 → (∀y. ∀x. x=⟨y⋅1⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨y⋅1⟩ → 0<1))
(0<1 → (∀y. ∀x. x=⟨y⋅x⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨y⋅x⟩ → 0<1))
(0<1 → (∀x. ∀y. x=⟨y⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. x=⟨y⋅x⟩ → 0<1))
(0<1 → (∀z. ∀y. y=z → 0<1))
(0<1 → (∀y. ∀z. y=z → 0<1))
(0<1 → (∀x. ∀y. y=⟨0+x⟩ → 0<1))
(0<1 → (∀y. ∀x. y=⟨0+x⟩ → 0<1))
(0<1 → (∀x. ∀y. y=⟨1+x⟩ → 0<1))
(0<1 → (∀y. ∀x. y=⟨1+x⟩ → 0<1))
(0<1 → (∀x. ∀y. y=⟨x+0⟩ → 0<1))
(0<1 → (∀y. ∀x. y=⟨x+0⟩ → 0<1))
(0<1 → (∀x. ∀y. y=⟨x+1⟩ → 0<1))
(0<1 → (∀y. ∀x. y=⟨x+1⟩ → 0<1))
(0<1 → (∀x. ∀y. y=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ∀y. y=⟨x+x⟩ → 0<1))
(0<1 → (∀y. ∀x. y=⟨x+x⟩ → 0<1))
(0<1 → (∀y. ∀x. y=⟨x+x⟩ → 0<1))
(0<1 → (∀x. ∀y. y=⟨0⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. y=⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ∀y. y=⟨1⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. y=⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ∀y. y=⟨x⋅0⟩ → 0<1))
(0<1 → (∀y. ∀x. y=⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ∀y. y=⟨x⋅1⟩ → 0<1))
(0<1 → (∀y. ∀x. y=⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ∀y. y=⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ∀y. y=⟨x⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. y=⟨x⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. y=⟨x⋅x⟩ → 0<1))
(0<1 → (∀y. ∀z. z=y → 0<1))
(0<1 → (∀z. ∀y. z=y → 0<1))
(0<1 → (∀y. ∀x. ⟨0+x⟩=y → 0<1))
(0<1 → (∀x. ∀y. ⟨0+x⟩=y → 0<1))
(0<1 → (∀y. ∀x. ⟨1+x⟩=y → 0<1))
(0<1 → (∀x. ∀y. ⟨1+x⟩=y → 0<1))
(0<1 → (∀y. ∀x. ⟨x+0⟩=y → 0<1))
(0<1 → (∀x. ∀y. ⟨x+0⟩=y → 0<1))
(0<1 → (∀y. ∀x. ⟨x+1⟩=y → 0<1))
(0<1 → (∀x. ∀y. ⟨x+1⟩=y → 0<1))
(0<1 → (∀y. ∀x. ⟨x+x⟩=y → 0<1))
(0<1 → (∀y. ∀x. ⟨x+x⟩=y → 0<1))
(0<1 → (∀x. ∀y. ⟨x+x⟩=y → 0<1))
(0<1 → (∀x. ∀y. ⟨x+x⟩=y → 0<1))
(0<1 → (∀y. ∀x. ⟨0⋅x⟩=y → 0<1))
(0<1 → (∀x. ∀y. ⟨0⋅x⟩=y → 0<1))
(0<1 → (∀y. ∀x. ⟨1⋅x⟩=y → 0<1))
(0<1 → (∀x. ∀y. ⟨1⋅x⟩=y → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅0⟩=y → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅0⟩=y → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅1⟩=y → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅1⟩=y → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅x⟩=y → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅x⟩=y → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅x⟩=y → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅x⟩=y → 0<1))
(0<1 → (∀x. ∀x3. x3=x → 0<1))
(0<1 → (∀x3. ∀x. x3=x → 0<1))
(0<1 → (∀x. ∀y. ⟨0+y⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨0+y⟩=x → 0<1))
(0<1 → (∀x. ∀y. ⟨1+y⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨1+y⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨x+y⟩=0 → 0<1))
(0<1 → (∀x. ∀y. ⟨x+y⟩=0 → 0<1))
(0<1 → (∀y. ∀x. ⟨x+y⟩=1 → 0<1))
(0<1 → (∀x. ∀y. ⟨x+y⟩=1 → 0<1))
(0<1 → (∀y. ∀x. ⟨x+y⟩=x → 0<1))
(0<1 → (∀x. ∀y. ⟨x+y⟩=x → 0<1))
(0<1 → (∀x. ∀y. ⟨x+y⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨x+y⟩=x → 0<1))
(0<1 → (∀x. ∀y. ⟨y+0⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨y+0⟩=x → 0<1))
(0<1 → (∀x. ∀y. ⟨y+1⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨y+1⟩=x → 0<1))
(0<1 → (∀x. ∀y. ⟨y+x⟩=0 → 0<1))
(0<1 → (∀y. ∀x. ⟨y+x⟩=0 → 0<1))
(0<1 → (∀x. ∀y. ⟨y+x⟩=1 → 0<1))
(0<1 → (∀y. ∀x. ⟨y+x⟩=1 → 0<1))
(0<1 → (∀x. ∀y. ⟨y+x⟩=x → 0<1))
(0<1 → (∀x. ∀y. ⟨y+x⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨y+x⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨y+x⟩=x → 0<1))
(0<1 → (∀x. ∀y. ⟨0⋅y⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨0⋅y⟩=x → 0<1))
(0<1 → (∀x. ∀y. ⟨1⋅y⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨1⋅y⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅y⟩=0 → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅y⟩=0 → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅y⟩=1 → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅y⟩=1 → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅y⟩=x → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅y⟩=x → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅y⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅y⟩=x → 0<1))
(0<1 → (∀x. ∀y. ⟨y⋅0⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨y⋅0⟩=x → 0<1))
(0<1 → (∀x. ∀y. ⟨y⋅1⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨y⋅1⟩=x → 0<1))
(0<1 → (∀x. ∀y. ⟨y⋅x⟩=0 → 0<1))
(0<1 → (∀y. ∀x. ⟨y⋅x⟩=0 → 0<1))
(0<1 → (∀x. ∀y. ⟨y⋅x⟩=1 → 0<1))
(0<1 → (∀y. ∀x. ⟨y⋅x⟩=1 → 0<1))
(0<1 → (∀x. ∀y. ⟨y⋅x⟩=x → 0<1))
(0<1 → (∀x. ∀y. ⟨y⋅x⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨y⋅x⟩=x → 0<1))
(0<1 → (∀y. ∀x. ⟨y⋅x⟩=x → 0<1))
(0<1 → (∀y. ∀x. 0<⟨x+y⟩ → 0<1))
(0<1 → (∀x. ∀y. 0<⟨x+y⟩ → 0<1))
(0<1 → (∀x. ∀y. 0<⟨y+x⟩ → 0<1))
(0<1 → (∀y. ∀x. 0<⟨y+x⟩ → 0<1))
(0<1 → (∀y. ∀x. 0<⟨x⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. 0<⟨x⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. 0<⟨y⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. 0<⟨y⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. 1<⟨x+y⟩ → 0<1))
(0<1 → (∀x. ∀y. 1<⟨x+y⟩ → 0<1))
(0<1 → (∀x. ∀y. 1<⟨y+x⟩ → 0<1))
(0<1 → (∀y. ∀x. 1<⟨y+x⟩ → 0<1))
(0<1 → (∀y. ∀x. 1<⟨x⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. 1<⟨x⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. 1<⟨y⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. 1<⟨y⋅x⟩ → 0<1))
(0<1 → (∀x3. ∀x. x<x3 → 0<1))
(0<1 → (∀x. ∀x3. x<x3 → 0<1))
(0<1 → (∀y. ∀x. x<⟨0+y⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨0+y⟩ → 0<1))
(0<1 → (∀y. ∀x. x<⟨1+y⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨1+y⟩ → 0<1))
(0<1 → (∀y. ∀x. x<⟨x+y⟩ → 0<1))
(0<1 → (∀y. ∀x. x<⟨x+y⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨x+y⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨x+y⟩ → 0<1))
(0<1 → (∀y. ∀x. x<⟨y+0⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨y+0⟩ → 0<1))
(0<1 → (∀y. ∀x. x<⟨y+1⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨y+1⟩ → 0<1))
(0<1 → (∀y. ∀x. x<⟨y+x⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨y+x⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨y+x⟩ → 0<1))
(0<1 → (∀y. ∀x. x<⟨y+x⟩ → 0<1))
(0<1 → (∀y. ∀x. x<⟨0⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨0⋅y⟩ → 0<1))
(0<1 → (∀y. ∀x. x<⟨1⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨1⋅y⟩ → 0<1))
(0<1 → (∀y. ∀x. x<⟨x⋅y⟩ → 0<1))
(0<1 → (∀y. ∀x. x<⟨x⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨x⋅y⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨x⋅y⟩ → 0<1))
(0<1 → (∀y. ∀x. x<⟨y⋅0⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨y⋅0⟩ → 0<1))
(0<1 → (∀y. ∀x. x<⟨y⋅1⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨y⋅1⟩ → 0<1))
(0<1 → (∀y. ∀x. x<⟨y⋅x⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨y⋅x⟩ → 0<1))
(0<1 → (∀x. ∀y. x<⟨y⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. x<⟨y⋅x⟩ → 0<1))
(0<1 → (∀z. ∀y. y<z → 0<1))
(0<1 → (∀y. ∀z. y<z → 0<1))
(0<1 → (∀x. ∀y. y<⟨0+x⟩ → 0<1))
(0<1 → (∀y. ∀x. y<⟨0+x⟩ → 0<1))
(0<1 → (∀x. ∀y. y<⟨1+x⟩ → 0<1))
(0<1 → (∀y. ∀x. y<⟨1+x⟩ → 0<1))
(0<1 → (∀x. ∀y. y<⟨x+0⟩ → 0<1))
(0<1 → (∀y. ∀x. y<⟨x+0⟩ → 0<1))
(0<1 → (∀x. ∀y. y<⟨x+1⟩ → 0<1))
(0<1 → (∀y. ∀x. y<⟨x+1⟩ → 0<1))
(0<1 → (∀x. ∀y. y<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ∀y. y<⟨x+x⟩ → 0<1))
(0<1 → (∀y. ∀x. y<⟨x+x⟩ → 0<1))
(0<1 → (∀y. ∀x. y<⟨x+x⟩ → 0<1))
(0<1 → (∀x. ∀y. y<⟨0⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. y<⟨0⋅x⟩ → 0<1))
(0<1 → (∀x. ∀y. y<⟨1⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. y<⟨1⋅x⟩ → 0<1))
(0<1 → (∀x. ∀y. y<⟨x⋅0⟩ → 0<1))
(0<1 → (∀y. ∀x. y<⟨x⋅0⟩ → 0<1))
(0<1 → (∀x. ∀y. y<⟨x⋅1⟩ → 0<1))
(0<1 → (∀y. ∀x. y<⟨x⋅1⟩ → 0<1))
(0<1 → (∀x. ∀y. y<⟨x⋅x⟩ → 0<1))
(0<1 → (∀x. ∀y. y<⟨x⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. y<⟨x⋅x⟩ → 0<1))
(0<1 → (∀y. ∀x. y<⟨x⋅x⟩ → 0<1))
(0<1 → (∀y. ∀z. z<y → 0<1))
(0<1 → (∀z. ∀y. z<y → 0<1))
(0<1 → (∀y. ∀x. ⟨0+x⟩<y → 0<1))
(0<1 → (∀x. ∀y. ⟨0+x⟩<y → 0<1))
(0<1 → (∀y. ∀x. ⟨1+x⟩<y → 0<1))
(0<1 → (∀x. ∀y. ⟨1+x⟩<y → 0<1))
(0<1 → (∀y. ∀x. ⟨x+0⟩<y → 0<1))
(0<1 → (∀x. ∀y. ⟨x+0⟩<y → 0<1))
(0<1 → (∀y. ∀x. ⟨x+1⟩<y → 0<1))
(0<1 → (∀x. ∀y. ⟨x+1⟩<y → 0<1))
(0<1 → (∀y. ∀x. ⟨x+x⟩<y → 0<1))
(0<1 → (∀y. ∀x. ⟨x+x⟩<y → 0<1))
(0<1 → (∀x. ∀y. ⟨x+x⟩<y → 0<1))
(0<1 → (∀x. ∀y. ⟨x+x⟩<y → 0<1))
(0<1 → (∀y. ∀x. ⟨0⋅x⟩<y → 0<1))
(0<1 → (∀x. ∀y. ⟨0⋅x⟩<y → 0<1))
(0<1 → (∀y. ∀x. ⟨1⋅x⟩<y → 0<1))
(0<1 → (∀x. ∀y. ⟨1⋅x⟩<y → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅0⟩<y → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅0⟩<y → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅1⟩<y → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅1⟩<y → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅x⟩<y → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅x⟩<y → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅x⟩<y → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅x⟩<y → 0<1))
(0<1 → (∀x. ∀x3. x3<x → 0<1))
(0<1 → (∀x3. ∀x. x3<x → 0<1))
(0<1 → (∀x. ∀y. ⟨0+y⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨0+y⟩<x → 0<1))
(0<1 → (∀x. ∀y. ⟨1+y⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨1+y⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨x+y⟩<0 → 0<1))
(0<1 → (∀x. ∀y. ⟨x+y⟩<0 → 0<1))
(0<1 → (∀y. ∀x. ⟨x+y⟩<1 → 0<1))
(0<1 → (∀x. ∀y. ⟨x+y⟩<1 → 0<1))
(0<1 → (∀y. ∀x. ⟨x+y⟩<x → 0<1))
(0<1 → (∀x. ∀y. ⟨x+y⟩<x → 0<1))
(0<1 → (∀x. ∀y. ⟨x+y⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨x+y⟩<x → 0<1))
(0<1 → (∀x. ∀y. ⟨y+0⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨y+0⟩<x → 0<1))
(0<1 → (∀x. ∀y. ⟨y+1⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨y+1⟩<x → 0<1))
(0<1 → (∀x. ∀y. ⟨y+x⟩<0 → 0<1))
(0<1 → (∀y. ∀x. ⟨y+x⟩<0 → 0<1))
(0<1 → (∀x. ∀y. ⟨y+x⟩<1 → 0<1))
(0<1 → (∀y. ∀x. ⟨y+x⟩<1 → 0<1))
(0<1 → (∀x. ∀y. ⟨y+x⟩<x → 0<1))
(0<1 → (∀x. ∀y. ⟨y+x⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨y+x⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨y+x⟩<x → 0<1))
(0<1 → (∀x. ∀y. ⟨0⋅y⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨0⋅y⟩<x → 0<1))
(0<1 → (∀x. ∀y. ⟨1⋅y⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨1⋅y⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅y⟩<0 → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅y⟩<0 → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅y⟩<1 → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅y⟩<1 → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅y⟩<x → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅y⟩<x → 0<1))
(0<1 → (∀x. ∀y. ⟨x⋅y⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨x⋅y⟩<x → 0<1))
(0<1 → (∀x. ∀y. ⟨y⋅0⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨y⋅0⟩<x → 0<1))
(0<1 → (∀x. ∀y. ⟨y⋅1⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨y⋅1⟩<x → 0<1))
(0<1 → (∀x. ∀y. ⟨y⋅x⟩<0 → 0<1))
(0<1 → (∀y. ∀x. ⟨y⋅x⟩<0 → 0<1))
(0<1 → (∀x. ∀y. ⟨y⋅x⟩<1 → 0<1))
(0<1 → (∀y. ∀x. ⟨y⋅x⟩<1 → 0<1))
(0<1 → (∀x. ∀y. ⟨y⋅x⟩<x → 0<1))
(0<1 → (∀x. ∀y. ⟨y⋅x⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨y⋅x⟩<x → 0<1))
(0<1 → (∀y. ∀x. ⟨y⋅x⟩<x → 0<1))
(0<1 → (∀z. ∀x. ¬x=z → 0<1))
(0<1 → (∀x. ∀z. ¬x=z → 0<1))
(0<1 → (∀x. ∀z. ¬z=x → 0<1))
(0<1 → (∀z. ∀x. ¬z=x → 0<1))
(0<1 → (∀z. ∀x. ¬x<z → 0<1))
(0<1 → (∀x. ∀z. ¬x<z → 0<1))
(0<1 → (∀x. ∀z. ¬z<x → 0<1))
(0<1 → (∀z. ∀x. ¬z<x → 0<1))
(0<1 → (∀y. ∀x. ¬¬x=y → 0<1))
(0<1 → (∀x. ∀y. ¬¬x=y → 0<1))
(0<1 → (∀x. ∀y. ¬¬y=x → 0<1))
(0<1 → (∀y. ∀x. ¬¬y=x → 0<1))
(0<1 → (∀y. ∀x. ¬¬x<y → 0<1))
(0<1 → (∀x. ∀y. ¬¬x<y → 0<1))
(0<1 → (∀x. ∀y. ¬¬y<x → 0<1))
(0<1 → (∀y. ∀x. ¬¬y<x → 0<1))
(0<1 → (∀x. (0=0 → 0=x) → 0<1))
(0<1 → (∀x. (0=0 → 1=x) → 0<1))
(0<1 → (∀x. (0=0 → x=0) → 0<1))
(0<1 → (∀x. (0=0 → x=1) → 0<1))
(0<1 → (∀x. (0=0 → x=x) → 0<1))
(0<1 → (∀x. (0=0 → x=x) → 0<1))
(0<1 → (∀x. (0=0 → 0<x) → 0<1))
(0<1 → (∀x. (0=0 → 1<x) → 0<1))
(0<1 → (∀x. (0=0 → x<0) → 0<1))
(0<1 → (∀x. (0=0 → x<1) → 0<1))
(0<1 → (∀x. (0=0 → x<x) → 0<1))
(0<1 → (∀x. (0=0 → x<x) → 0<1))
(0<1 → (∀x. (0=1 → 0=x) → 0<1))
(0<1 → (∀x. (0=1 → 1=x) → 0<1))
(0<1 → (∀x. (0=1 → x=0) → 0<1))
(0<1 → (∀x. (0=1 → x=1) → 0<1))
(0<1 → (∀x. (0=1 → x=x) → 0<1))
(0<1 → (∀x. (0=1 → x=x) → 0<1))
(0<1 → (∀x. (0=1 → 0<x) → 0<1))
(0<1 → (∀x. (0=1 → 1<x) → 0<1))
(0<1 → (∀x. (0=1 → x<0) → 0<1))
(0<1 → (∀x. (0=1 → x<1) → 0<1))
(0<1 → (∀x. (0=1 → x<x) → 0<1))
(0<1 → (∀x. (0=1 → x<x) → 0<1))
(0<1 → (∀x. (0=x → 0=0) → 0<1))
(0<1 → (∀x. (0=x → 0=1) → 0<1))
(0<1 → (∀x. (0=x → 0=x) → 0<1))
(0<1 → (∀x. (0=x → 0=x) → 0<1))
(0<1 → (∀x. (0=x → 1=0) → 0<1))
(0<1 → (∀x. (0=x → 1=1) → 0<1))
(0<1 → (∀x. (0=x → 1=x) → 0<1))
(0<1 → (∀x. (0=x → 1=x) → 0<1))
(0<1 → (∀x. (0=x → x=0) → 0<1))
(0<1 → (∀x. (0=x → x=0) → 0<1))
(0<1 → (∀x. (0=x → x=1) → 0<1))
(0<1 → (∀x. (0=x → x=1) → 0<1))
(0<1 → (∀x. (0=x → x=x) → 0<1))
(0<1 → (∀x. (0=x → x=x) → 0<1))
(0<1 → (∀x. (0=x → x=x) → 0<1))
(0<1 → (∀x. (0=x → 0<0) → 0<1))
(0<1 → (∀x. (0=x → 0<1) → 0<1))
(0<1 → (∀x. (0=x → 0<x) → 0<1))
(0<1 → (∀x. (0=x → 0<x) → 0<1))
(0<1 → (∀x. (0=x → 1<0) → 0<1))
(0<1 → (∀x. (0=x → 1<1) → 0<1))
(0<1 → (∀x. (0=x → 1<x) → 0<1))
(0<1 → (∀x. (0=x → 1<x) → 0<1))
(0<1 → (∀x. (0=x → x<0) → 0<1))
(0<1 → (∀x. (0=x → x<0) → 0<1))
(0<1 → (∀x. (0=x → x<1) → 0<1))
(0<1 → (∀x. (0=x → x<1) → 0<1))
(0<1 → (∀x. (0=x → x<x) → 0<1))
(0<1 → (∀x. (0=x → x<x) → 0<1))
(0<1 → (∀x. (0=x → x<x) → 0<1))
(0<1 → (∀x. (1=0 → 0=x) → 0<1))
(0<1 → (∀x. (1=0 → 1=x) → 0<1))
(0<1 → (∀x. (1=0 → x=0) → 0<1))
(0<1 → (∀x. (1=0 → x=1) → 0<1))
(0<1 → (∀x. (1=0 → x=x) → 0<1))
(0<1 → (∀x. (1=0 → x=x) → 0<1))
(0<1 → (∀x. (1=0 → 0<x) → 0<1))
(0<1 → (∀x. (1=0 → 1<x) → 0<1))
(0<1 → (∀x. (1=0 → x<0) → 0<1))
(0<1 → (∀x. (1=0 → x<1) → 0<1))
(0<1 → (∀x. (1=0 → x<x) → 0<1))
(0<1 → (∀x. (1=0 → x<x) → 0<1))
(0<1 → (∀x. (1=1 → 0=x) → 0<1))
(0<1 → (∀x. (1=1 → 1=x) → 0<1))
(0<1 → (∀x. (1=1 → x=0) → 0<1))
(0<1 → (∀x. (1=1 → x=1) → 0<1))
(0<1 → (∀x. (1=1 → x=x) → 0<1))
(0<1 → (∀x. (1=1 → x=x) → 0<1))
(0<1 → (∀x. (1=1 → 0<x) → 0<1))
(0<1 → (∀x. (1=1 → 1<x) → 0<1))
(0<1 → (∀x. (1=1 → x<0) → 0<1))
(0<1 → (∀x. (1=1 → x<1) → 0<1))
(0<1 → (∀x. (1=1 → x<x) → 0<1))
(0<1 → (∀x. (1=1 → x<x) → 0<1))
(0<1 → (∀x. (1=x → 0=0) → 0<1))
(0<1 → (∀x. (1=x → 0=1) → 0<1))
(0<1 → (∀x. (1=x → 0=x) → 0<1))
(0<1 → (∀x. (1=x → 0=x) → 0<1))
(0<1 → (∀x. (1=x → 1=0) → 0<1))
(0<1 → (∀x. (1=x → 1=1) → 0<1))
(0<1 → (∀x. (1=x → 1=x) → 0<1))
(0<1 → (∀x. (1=x → 1=x) → 0<1))
(0<1 → (∀x. (1=x → x=0) → 0<1))
(0<1 → (∀x. (1=x → x=0) → 0<1))
(0<1 → (∀x. (1=x → x=1) → 0<1))
(0<1 → (∀x. (1=x → x=1) → 0<1))
(0<1 → (∀x. (1=x → x=x) → 0<1))
(0<1 → (∀x. (1=x → x=x) → 0<1))
(0<1 → (∀x. (1=x → x=x) → 0<1))
(0<1 → (∀x. (1=x → 0<0) → 0<1))
(0<1 → (∀x. (1=x → 0<1) → 0<1))
(0<1 → (∀x. (1=x → 0<x) → 0<1))
(0<1 → (∀x. (1=x → 0<x) → 0<1))
(0<1 → (∀x. (1=x → 1<0) → 0<1))
(0<1 → (∀x. (1=x → 1<1) → 0<1))
(0<1 → (∀x. (1=x → 1<x) → 0<1))
(0<1 → (∀x. (1=x → 1<x) → 0<1))
(0<1 → (∀x. (1=x → x<0) → 0<1))
(0<1 → (∀x. (1=x → x<0) → 0<1))
(0<1 → (∀x. (1=x → x<1) → 0<1))
(0<1 → (∀x. (1=x → x<1) → 0<1))
(0<1 → (∀x. (1=x → x<x) → 0<1))
(0<1 → (∀x. (1=x → x<x) → 0<1))
(0<1 → (∀x. (1=x → x<x) → 0<1))
(0<1 → (∀x. (x=0 → 0=0) → 0<1))
(0<1 → (∀x. (x=0 → 0=1) → 0<1))
(0<1 → (∀x. (x=0 → 0=x) → 0<1))
(0<1 → (∀x. (x=0 → 0=x) → 0<1))
(0<1 → (∀x. (x=0 → 1=0) → 0<1))
(0<1 → (∀x. (x=0 → 1=1) → 0<1))
(0<1 → (∀x. (x=0 → 1=x) → 0<1))
(0<1 → (∀x. (x=0 → 1=x) → 0<1))
(0<1 → (∀x. (x=0 → x=0) → 0<1))
(0<1 → (∀x. (x=0 → x=0) → 0<1))
(0<1 → (∀x. (x=0 → x=1) → 0<1))
(0<1 → (∀x. (x=0 → x=1) → 0<1))
(0<1 → (∀x. (x=0 → x=x) → 0<1))
(0<1 → (∀x. (x=0 → x=x) → 0<1))
(0<1 → (∀x. (x=0 → x=x) → 0<1))
(0<1 → (∀x. (x=0 → 0<0) → 0<1))
(0<1 → (∀x. (x=0 → 0<1) → 0<1))
(0<1 → (∀x. (x=0 → 0<x) → 0<1))
(0<1 → (∀x. (x=0 → 0<x) → 0<1))
(0<1 → (∀x. (x=0 → 1<0) → 0<1))
(0<1 → (∀x. (x=0 → 1<1) → 0<1))
(0<1 → (∀x. (x=0 → 1<x) → 0<1))
(0<1 → (∀x. (x=0 → 1<x) → 0<1))
(0<1 → (∀x. (x=0 → x<0) → 0<1))
(0<1 → (∀x. (x=0 → x<0) → 0<1))
(0<1 → (∀x. (x=0 → x<1) → 0<1))
(0<1 → (∀x. (x=0 → x<1) → 0<1))
(0<1 → (∀x. (x=0 → x<x) → 0<1))
(0<1 → (∀x. (x=0 → x<x) → 0<1))
(0<1 → (∀x. (x=0 → x<x) → 0<1))
(0<1 → (∀x. (x=1 → 0=0) → 0<1))
(0<1 → (∀x. (x=1 → 0=1) → 0<1))
(0<1 → (∀x. (x=1 → 0=x) → 0<1))
(0<1 → (∀x. (x=1 → 0=x) → 0<1))
(0<1 → (∀x. (x=1 → 1=0) → 0<1))
(0<1 → (∀x. (x=1 → 1=1) → 0<1))
(0<1 → (∀x. (x=1 → 1=x) → 0<1))
(0<1 → (∀x. (x=1 → 1=x) → 0<1))
(0<1 → (∀x. (x=1 → x=0) → 0<1))
(0<1 → (∀x. (x=1 → x=0) → 0<1))
(0<1 → (∀x. (x=1 → x=1) → 0<1))
(0<1 → (∀x. (x=1 → x=1) → 0<1))
(0<1 → (∀x. (x=1 → x=x) → 0<1))
(0<1 → (∀x. (x=1 → x=x) → 0<1))
(0<1 → (∀x. (x=1 → x=x) → 0<1))
(0<1 → (∀x. (x=1 → 0<0) → 0<1))
(0<1 → (∀x. (x=1 → 0<1) → 0<1))
(0<1 → (∀x. (x=1 → 0<x) → 0<1))
(0<1 → (∀x. (x=1 → 0<x) → 0<1))
(0<1 → (∀x. (x=1 → 1<0) → 0<1))
(0<1 → (∀x. (x=1 → 1<1) → 0<1))
(0<1 → (∀x. (x=1 → 1<x) → 0<1))
(0<1 → (∀x. (x=1 → 1<x) → 0<1))
(0<1 → (∀x. (x=1 → x<0) → 0<1))
(0<1 → (∀x. (x=1 → x<0) → 0<1))
(0<1 → (∀x. (x=1 → x<1) → 0<1))
(0<1 → (∀x. (x=1 → x<1) → 0<1))
(0<1 → (∀x. (x=1 → x<x) → 0<1))
(0<1 → (∀x. (x=1 → x<x) → 0<1))
(0<1 → (∀x. (x=1 → x<x) → 0<1))
(0<1 → (∀x. (x=x → 0=0) → 0<1))
(0<1 → (∀x. (x=x → 0=0) → 0<1))
(0<1 → (∀x. (x=x → 0=1) → 0<1))
(0<1 → (∀x. (x=x → 0=1) → 0<1))
(0<1 → (∀x. (x=x → 0=x) → 0<1))
(0<1 → (∀x. (x=x → 0=x) → 0<1))
(0<1 → (∀x. (x=x → 0=x) → 0<1))
(0<1 → (∀x. (x=x → 1=0) → 0<1))
(0<1 → (∀x. (x=x → 1=0) → 0<1))
(0<1 → (∀x. (x=x → 1=1) → 0<1))
(0<1 → (∀x. (x=x → 1=1) → 0<1))
(0<1 → (∀x. (x=x → 1=x) → 0<1))
(0<1 → (∀x. (x=x → 1=x) → 0<1))
(0<1 → (∀x. (x=x → 1=x) → 0<1))
(0<1 → (∀x. (x=x → x=0) → 0<1))
(0<1 → (∀x. (x=x → x=0) → 0<1))
(0<1 → (∀x. (x=x → x=0) → 0<1))
(0<1 → (∀x. (x=x → x=1) → 0<1))
(0<1 → (∀x. (x=x → x=1) → 0<1))
(0<1 → (∀x. (x=x → x=1) → 0<1))
(0<1 → (∀x. (x=x → x=x) → 0<1))
(0<1 → (∀x. (x=x → x=x) → 0<1))
(0<1 → (∀x. (x=x → x=x) → 0<1))
(0<1 → (∀x. (x=x → x=x) → 0<1))
(0<1 → (∀x. (x=x → 0<0) → 0<1))
(0<1 → (∀x. (x=x → 0<0) → 0<1))
(0<1 → (∀x. (x=x → 0<1) → 0<1))
(0<1 → (∀x. (x=x → 0<1) → 0<1))
(0<1 → (∀x. (x=x → 0<x) → 0<1))
(0<1 → (∀x. (x=x → 0<x) → 0<1))
(0<1 → (∀x. (x=x → 0<x) → 0<1))
(0<1 → (∀x. (x=x → 1<0) → 0<1))
(0<1 → (∀x. (x=x → 1<0) → 0<1))
(0<1 → (∀x. (x=x → 1<1) → 0<1))
(0<1 → (∀x. (x=x → 1<1) → 0<1))
(0<1 → (∀x. (x=x → 1<x) → 0<1))
(0<1 → (∀x. (x=x → 1<x) → 0<1))
(0<1 → (∀x. (x=x → 1<x) → 0<1))
(0<1 → (∀x. (x=x → x<0) → 0<1))
(0<1 → (∀x. (x=x → x<0) → 0<1))
(0<1 → (∀x. (x=x → x<0) → 0<1))
(0<1 → (∀x. (x=x → x<1) → 0<1))
(0<1 → (∀x. (x=x → x<1) → 0<1))
(0<1 → (∀x. (x=x → x<1) → 0<1))
(0<1 → (∀x. (x=x → x<x) → 0<1))
(0<1 → (∀x. (x=x → x<x) → 0<1))
(0<1 → (∀x. (x=x → x<x) → 0<1))
(0<1 → (∀x. (x=x → x<x) → 0<1))
(0<1 → (∀x. (0<0 → 0=x) → 0<1))
(0<1 → (∀x. (0<0 → 1=x) → 0<1))
(0<1 → (∀x. (0<0 → x=0) → 0<1))
(0<1 → (∀x. (0<0 → x=1) → 0<1))
(0<1 → (∀x. (0<0 → x=x) → 0<1))
(0<1 → (∀x. (0<0 → x=x) → 0<1))
(0<1 → (∀x. (0<0 → 0<x) → 0<1))
(0<1 → (∀x. (0<0 → 1<x) → 0<1))
(0<1 → (∀x. (0<0 → x<0) → 0<1))
(0<1 → (∀x. (0<0 → x<1) → 0<1))
(0<1 → (∀x. (0<0 → x<x) → 0<1))
(0<1 → (∀x. (0<0 → x<x) → 0<1))
(0<1 → (∀x. (0<1 → 0=x) → 0<1))
(0<1 → (∀x. (0<1 → 1=x) → 0<1))
(0<1 → (∀x. (0<1 → x=0) → 0<1))
(0<1 → (∀x. (0<1 → x=1) → 0<1))
(0<1 → (∀x. (0<1 → x=x) → 0<1))
(0<1 → (∀x. (0<1 → x=x) → 0<1))
(0<1 → (∀x. (0<1 → 0<x) → 0<1))
(0<1 → (∀x. (0<1 → 1<x) → 0<1))
(0<1 → (∀x. (0<1 → x<0) → 0<1))
(0<1 → (∀x. (0<1 → x<1) → 0<1))
(0<1 → (∀x. (0<1 → x<x) → 0<1))
(0<1 → (∀x. (0<1 → x<x) → 0<1))
(0<1 → (∀x. (0<x → 0=0) → 0<1))
(0<1 → (∀x. (0<x → 0=1) → 0<1))
(0<1 → (∀x. (0<x → 0=x) → 0<1))
(0<1 → (∀x. (0<x → 0=x) → 0<1))
(0<1 → (∀x. (0<x → 1=0) → 0<1))
(0<1 → (∀x. (0<x → 1=1) → 0<1))
(0<1 → (∀x. (0<x → 1=x) → 0<1))
(0<1 → (∀x. (0<x → 1=x) → 0<1))
(0<1 → (∀x. (0<x → x=0) → 0<1))
(0<1 → (∀x. (0<x → x=0) → 0<1))
(0<1 → (∀x. (0<x → x=1) → 0<1))
(0<1 → (∀x. (0<x → x=1) → 0<1))
(0<1 → (∀x. (0<x → x=x) → 0<1))
(0<1 → (∀x. (0<x → x=x) → 0<1))
(0<1 → (∀x. (0<x → x=x) → 0<1))
(0<1 → (∀x. (0<x → 0<0) → 0<1))
(0<1 → (∀x. (0<x → 0<1) → 0<1))
(0<1 → (∀x. (0<x → 0<x) → 0<1))
(0<1 → (∀x. (0<x → 0<x) → 0<1))
(0<1 → (∀x. (0<x → 1<0) → 0<1))
(0<1 → (∀x. (0<x → 1<1) → 0<1))
(0<1 → (∀x. (0<x → 1<x) → 0<1))
(0<1 → (∀x. (0<x → 1<x) → 0<1))
(0<1 → (∀x. (0<x → x<0) → 0<1))
(0<1 → (∀x. (0<x → x<0) → 0<1))
(0<1 → (∀x. (0<x → x<1) → 0<1))
(0<1 → (∀x. (0<x → x<1) → 0<1))
(0<1 → (∀x. (0<x → x<x) → 0<1))
(0<1 → (∀x. (0<x → x<x) → 0<1))
(0<1 → (∀x. (0<x → x<x) → 0<1))
(0<1 → (∀x. (1<0 → 0=x) → 0<1))
(0<1 → (∀x. (1<0 → 1=x) → 0<1))
(0<1 → (∀x. (1<0 → x=0) → 0<1))
(0<1 → (∀x. (1<0 → x=1) → 0<1))
(0<1 → (∀x. (1<0 → x=x) → 0<1))
(0<1 → (∀x. (1<0 → x=x) → 0<1))
(0<1 → (∀x. (1<0 → 0<x) → 0<1))
(0<1 → (∀x. (1<0 → 1<x) → 0<1))
(0<1 → (∀x. (1<0 → x<0) → 0<1))
(0<1 → (∀x. (1<0 → x<1) → 0<1))
(0<1 → (∀x. (1<0 → x<x) → 0<1))
(0<1 → (∀x. (1<0 → x<x) → 0<1))
(0<1 → (∀x. (1<1 → 0=x) → 0<1))
(0<1 → (∀x. (1<1 → 1=x) → 0<1))
(0<1 → (∀x. (1<1 → x=0) → 0<1))
(0<1 → (∀x. (1<1 → x=1) → 0<1))
(0<1 → (∀x. (1<1 → x=x) → 0<1))
(0<1 → (∀x. (1<1 → x=x) → 0<1))
(0<1 → (∀x. (1<1 → 0<x) → 0<1))
(0<1 → (∀x. (1<1 → 1<x) → 0<1))
(0<1 → (∀x. (1<1 → x<0) → 0<1))
(0<1 → (∀x. (1<1 → x<1) → 0<1))
(0<1 → (∀x. (1<1 → x<x) → 0<1))
(0<1 → (∀x. (1<1 → x<x) → 0<1))
(0<1 → (∀x. (1<x → 0=0) → 0<1))
(0<1 → (∀x. (1<x → 0=1) → 0<1))
(0<1 → (∀x. (1<x → 0=x) → 0<1))
(0<1 → (∀x. (1<x → 0=x) → 0<1))
(0<1 → (∀x. (1<x → 1=0) → 0<1))
(0<1 → (∀x. (1<x → 1=1) → 0<1))
(0<1 → (∀x. (1<x → 1=x) → 0<1))
(0<1 → (∀x. (1<x → 1=x) → 0<1))
(0<1 → (∀x. (1<x → x=0) → 0<1))
(0<1 → (∀x. (1<x → x=0) → 0<1))
(0<1 → (∀x. (1<x → x=1) → 0<1))
(0<1 → (∀x. (1<x → x=1) → 0<1))
(0<1 → (∀x. (1<x → x=x) → 0<1))
(0<1 → (∀x. (1<x → x=x) → 0<1))
(0<1 → (∀x. (1<x → x=x) → 0<1))
(0<1 → (∀x. (1<x → 0<0) → 0<1))
(0<1 → (∀x. (1<x → 0<1) → 0<1))
(0<1 → (∀x. (1<x → 0<x) → 0<1))
(0<1 → (∀x. (1<x → 0<x) → 0<1))
(0<1 → (∀x. (1<x → 1<0) → 0<1))
(0<1 → (∀x. (1<x → 1<1) → 0<1))
(0<1 → (∀x. (1<x → 1<x) → 0<1))
(0<1 → (∀x. (1<x → 1<x) → 0<1))
(0<1 → (∀x. (1<x → x<0) → 0<1))
(0<1 → (∀x. (1<x → x<0) → 0<1))
(0<1 → (∀x. (1<x → x<1) → 0<1))
(0<1 → (∀x. (1<x → x<1) → 0<1))
(0<1 → (∀x. (1<x → x<x) → 0<1))
(0<1 → (∀x. (1<x → x<x) → 0<1))
(0<1 → (∀x. (1<x → x<x) → 0<1))
(0<1 → (∀x. (x<0 → 0=0) → 0<1))
(0<1 → (∀x. (x<0 → 0=1) → 0<1))
(0<1 → (∀x. (x<0 → 0=x) → 0<1))
(0<1 → (∀x. (x<0 → 0=x) → 0<1))
(0<1 → (∀x. (x<0 → 1=0) → 0<1))
(0<1 → (∀x. (x<0 → 1=1) → 0<1))
(0<1 → (∀x. (x<0 → 1=x) → 0<1))
(0<1 → (∀x. (x<0 → 1=x) → 0<1))
(0<1 → (∀x. (x<0 → x=0) → 0<1))
(0<1 → (∀x. (x<0 → x=0) → 0<1))
(0<1 → (∀x. (x<0 → x=1) → 0<1))
(0<1 → (∀x. (x<0 → x=1) → 0<1))
(0<1 → (∀x. (x<0 → x=x) → 0<1))
(0<1 → (∀x. (x<0 → x=x) → 0<1))
(0<1 → (∀x. (x<0 → x=x) → 0<1))
(0<1 → (∀x. (x<0 → 0<0) → 0<1))
(0<1 → (∀x. (x<0 → 0<1) → 0<1))
(0<1 → (∀x. (x<0 → 0<x) → 0<1))
(0<1 → (∀x. (x<0 → 0<x) → 0<1))
(0<1 → (∀x. (x<0 → 1<0) → 0<1))
(0<1 → (∀x. (x<0 → 1<1) → 0<1))
(0<1 → (∀x. (x<0 → 1<x) → 0<1))
(0<1 → (∀x. (x<0 → 1<x) → 0<1))
(0<1 → (∀x. (x<0 → x<0) → 0<1))
(0<1 → (∀x. (x<0 → x<0) → 0<1))
(0<1 → (∀x. (x<0 → x<1) → 0<1))
(0<1 → (∀x. (x<0 → x<1) → 0<1))
(0<1 → (∀x. (x<0 → x<x) → 0<1))
(0<1 → (∀x. (x<0 → x<x) → 0<1))
(0<1 → (∀x. (x<0 → x<x) → 0<1))
(0<1 → (∀x. (x<1 → 0=0) → 0<1))
(0<1 → (∀x. (x<1 → 0=1) → 0<1))
(0<1 → (∀x. (x<1 → 0=x) → 0<1))
(0<1 → (∀x. (x<1 → 0=x) → 0<1))
(0<1 → (∀x. (x<1 → 1=0) → 0<1))
(0<1 → (∀x. (x<1 → 1=1) → 0<1))
(0<1 → (∀x. (x<1 → 1=x) → 0<1))
(0<1 → (∀x. (x<1 → 1=x) → 0<1))
(0<1 → (∀x. (x<1 → x=0) → 0<1))
(0<1 → (∀x. (x<1 → x=0) → 0<1))
(0<1 → (∀x. (x<1 → x=1) → 0<1))
(0<1 → (∀x. (x<1 → x=1) → 0<1))
(0<1 → (∀x. (x<1 → x=x) → 0<1))
(0<1 → (∀x. (x<1 → x=x) → 0<1))
(0<1 → (∀x. (x<1 → x=x) → 0<1))
(0<1 → (∀x. (x<1 → 0<0) → 0<1))
(0<1 → (∀x. (x<1 → 0<1) → 0<1))
(0<1 → (∀x. (x<1 → 0<x) → 0<1))
(0<1 → (∀x. (x<1 → 0<x) → 0<1))
(0<1 → (∀x. (x<1 → 1<0) → 0<1))
(0<1 → (∀x. (x<1 → 1<1) → 0<1))
(0<1 → (∀x. (x<1 → 1<x) → 0<1))
(0<1 → (∀x. (x<1 → 1<x) → 0<1))
(0<1 → (∀x. (x<1 → x<0) → 0<1))
(0<1 → (∀x. (x<1 → x<0) → 0<1))
(0<1 → (∀x. (x<1 → x<1) → 0<1))
(0<1 → (∀x. (x<1 → x<1) → 0<1))
(0<1 → (∀x. (x<1 → x<x) → 0<1))
(0<1 → (∀x. (x<1 → x<x) → 0<1))
(0<1 → (∀x. (x<1 → x<x) → 0<1))
(0<1 → (∀x. (x<x → 0=0) → 0<1))
(0<1 → (∀x. (x<x → 0=0) → 0<1))
(0<1 → (∀x. (x<x → 0=1) → 0<1))
(0<1 → (∀x. (x<x → 0=1) → 0<1))
(0<1 → (∀x. (x<x → 0=x) → 0<1))
(0<1 → (∀x. (x<x → 0=x) → 0<1))
(0<1 → (∀x. (x<x → 0=x) → 0<1))
(0<1 → (∀x. (x<x → 1=0) → 0<1))
(0<1 → (∀x. (x<x → 1=0) → 0<1))
(0<1 → (∀x. (x<x → 1=1) → 0<1))
(0<1 → (∀x. (x<x → 1=1) → 0<1))
(0<1 → (∀x. (x<x → 1=x) → 0<1))
(0<1 → (∀x. (x<x → 1=x) → 0<1))
(0<1 → (∀x. (x<x → 1=x) → 0<1))
(0<1 → (∀x. (x<x → x=0) → 0<1))
(0<1 → (∀x. (x<x → x=0) → 0<1))
(0<1 → (∀x. (x<x → x=0) → 0<1))
(0<1 → (∀x. (x<x → x=1) → 0<1))
(0<1 → (∀x. (x<x → x=1) → 0<1))
(0<1 → (∀x. (x<x → x=1) → 0<1))
(0<1 → (∀x. (x<x → x=x) → 0<1))
(0<1 → (∀x. (x<x → x=x) → 0<1))
(0<1 → (∀x. (x<x → x=x) → 0<1))
(0<1 → (∀x. (x<x → x=x) → 0<1))
(0<1 → (∀x. (x<x → 0<0) → 0<1))
(0<1 → (∀x. (x<x → 0<0) → 0<1))
(0<1 → (∀x. (x<x → 0<1) → 0<1))
(0<1 → (∀x. (x<x → 0<1) → 0<1))
(0<1 → (∀x. (x<x → 0<x) → 0<1))
(0<1 → (∀x. (x<x → 0<x) → 0<1))
(0<1 → (∀x. (x<x → 0<x) → 0<1))
(0<1 → (∀x. (x<x → 1<0) → 0<1))
(0<1 → (∀x. (x<x → 1<0) → 0<1))
(0<1 → (∀x. (x<x → 1<1) → 0<1))
(0<1 → (∀x. (x<x → 1<1) → 0<1))
(0<1 → (∀x. (x<x → 1<x) → 0<1))
(0<1 → (∀x. (x<x → 1<x) → 0<1))
(0<1 → (∀x. (x<x → 1<x) → 0<1))
(0<1 → (∀x. (x<x → x<0) → 0<1))
(0<1 → (∀x. (x<x → x<0) → 0<1))
(0<1 → (∀x. (x<x → x<0) → 0<1))
(0<1 → (∀x. (x<x → x<1) → 0<1))
(0<1 → (∀x. (x<x → x<1) → 0<1))
(0<1 → (∀x. (x<x → x<1) → 0<1))
(0<1 → (∀x. (x<x → x<x) → 0<1))
(0<1 → (∀x. (x<x → x<x) → 0<1))
(0<1 → (∀x. (x<x → x<x) → 0<1))
(0<1 → (∀x. (x<x → x<x) → 0<1))
(0<1 → ((0=0 → ¬0=0) → 0<1))
(0<1 → ((0=0 → ¬0=1) → 0<1))
(0<1 → ((0=0 → ¬1=0) → 0<1))
(0<1 → ((0=0 → ¬1=1) → 0<1))
(0<1 → ((0=0 → ¬0<0) → 0<1))
(0<1 → ((0=0 → ¬0<1) → 0<1))
(0<1 → ((0=0 → ¬1<0) → 0<1))
(0<1 → ((0=0 → ¬1<1) → 0<1))
(0<1 → ((0=0 → ∀x. 0=x) → 0<1))
(0<1 → ((0=0 → ∀x. 1=x) → 0<1))
(0<1 → ((0=0 → ∀x. x=0) → 0<1))
(0<1 → ((0=0 → ∀x. x=1) → 0<1))
(0<1 → ((0=0 → ∀x. x=x) → 0<1))
(0<1 → ((0=0 → ∀x. x=x) → 0<1))
(0<1 → ((0=0 → ∀x. 0<x) → 0<1))
(0<1 → ((0=0 → ∀x. 1<x) → 0<1))
(0<1 → ((0=0 → ∀x. x<0) → 0<1))
(0<1 → ((0=0 → ∀x. x<1) → 0<1))
(0<1 → ((0=0 → ∀x. x<x) → 0<1))
(0<1 → ((0=0 → ∀x. x<x) → 0<1))
(0<1 → ((0=1 → ¬0=0) → 0<1))
(0<1 → ((0=1 → ¬0=1) → 0<1))
(0<1 → ((0=1 → ¬1=0) → 0<1))
(0<1 → ((0=1 → ¬1=1) → 0<1))
(0<1 → ((0=1 → ¬0<0) → 0<1))
(0<1 → ((0=1 → ¬0<1) → 0<1))
(0<1 → ((0=1 → ¬1<0) → 0<1))
(0<1 → ((0=1 → ¬1<1) → 0<1))
(0<1 → ((0=1 → ∀x. 0=x) → 0<1))
(0<1 → ((0=1 → ∀x. 1=x) → 0<1))
(0<1 → ((0=1 → ∀x. x=0) → 0<1))
(0<1 → ((0=1 → ∀x. x=1) → 0<1))
(0<1 → ((0=1 → ∀x. x=x) → 0<1))
(0<1 → ((0=1 → ∀x. x=x) → 0<1))
(0<1 → ((0=1 → ∀x. 0<x) → 0<1))
(0<1 → ((0=1 → ∀x. 1<x) → 0<1))
(0<1 → ((0=1 → ∀x. x<0) → 0<1))
(0<1 → ((0=1 → ∀x. x<1) → 0<1))
(0<1 → ((0=1 → ∀x. x<x) → 0<1))
(0<1 → ((0=1 → ∀x. x<x) → 0<1))
(0<1 → ((1=0 → ¬0=0) → 0<1))
(0<1 → ((1=0 → ¬0=1) → 0<1))
(0<1 → ((1=0 → ¬1=0) → 0<1))
(0<1 → ((1=0 → ¬1=1) → 0<1))
(0<1 → ((1=0 → ¬0<0) → 0<1))
(0<1 → ((1=0 → ¬0<1) → 0<1))
(0<1 → ((1=0 → ¬1<0) → 0<1))
(0<1 → ((1=0 → ¬1<1) → 0<1))
(0<1 → ((1=0 → ∀x. 0=x) → 0<1))
(0<1 → ((1=0 → ∀x. 1=x) → 0<1))
(0<1 → ((1=0 → ∀x. x=0) → 0<1))
(0<1 → ((1=0 → ∀x. x=1) → 0<1))
(0<1 → ((1=0 → ∀x. x=x) → 0<1))
(0<1 → ((1=0 → ∀x. x=x) → 0<1))
(0<1 → ((1=0 → ∀x. 0<x) → 0<1))
(0<1 → ((1=0 → ∀x. 1<x) → 0<1))
(0<1 → ((1=0 → ∀x. x<0) → 0<1))
(0<1 → ((1=0 → ∀x. x<1) → 0<1))
(0<1 → ((1=0 → ∀x. x<x) → 0<1))
(0<1 → ((1=0 → ∀x. x<x) → 0<1))
(0<1 → ((1=1 → ¬0=0) → 0<1))
(0<1 → ((1=1 → ¬0=1) → 0<1))
(0<1 → ((1=1 → ¬1=0) → 0<1))
(0<1 → ((1=1 → ¬1=1) → 0<1))
(0<1 → ((1=1 → ¬0<0) → 0<1))
(0<1 → ((1=1 → ¬0<1) → 0<1))
(0<1 → ((1=1 → ¬1<0) → 0<1))
(0<1 → ((1=1 → ¬1<1) → 0<1))
(0<1 → ((1=1 → ∀x. 0=x) → 0<1))
(0<1 → ((1=1 → ∀x. 1=x) → 0<1))
(0<1 → ((1=1 → ∀x. x=0) → 0<1))
(0<1 → ((1=1 → ∀x. x=1) → 0<1))
(0<1 → ((1=1 → ∀x. x=x) → 0<1))
(0<1 → ((1=1 → ∀x. x=x) → 0<1))
(0<1 → ((1=1 → ∀x. 0<x) → 0<1))
(0<1 → ((1=1 → ∀x. 1<x) → 0<1))
(0<1 → ((1=1 → ∀x. x<0) → 0<1))
(0<1 → ((1=1 → ∀x. x<1) → 0<1))
(0<1 → ((1=1 → ∀x. x<x) → 0<1))
(0<1 → ((1=1 → ∀x. x<x) → 0<1))
(0<1 → ((0<0 → ¬0=0) → 0<1))
(0<1 → ((0<0 → ¬0=1) → 0<1))
(0<1 → ((0<0 → ¬1=0) → 0<1))
(0<1 → ((0<0 → ¬1=1) → 0<1))
(0<1 → ((0<0 → ¬0<0) → 0<1))
(0<1 → ((0<0 → ¬0<1) → 0<1))
(0<1 → ((0<0 → ¬1<0) → 0<1))
(0<1 → ((0<0 → ¬1<1) → 0<1))
(0<1 → ((0<0 → ∀x. 0=x) → 0<1))
(0<1 → ((0<0 → ∀x. 1=x) → 0<1))
(0<1 → ((0<0 → ∀x. x=0) → 0<1))
(0<1 → ((0<0 → ∀x. x=1) → 0<1))
(0<1 → ((0<0 → ∀x. x=x) → 0<1))
(0<1 → ((0<0 → ∀x. x=x) → 0<1))
(0<1 → ((0<0 → ∀x. 0<x) → 0<1))
(0<1 → ((0<0 → ∀x. 1<x) → 0<1))
(0<1 → ((0<0 → ∀x. x<0) → 0<1))
(0<1 → ((0<0 → ∀x. x<1) → 0<1))
(0<1 → ((0<0 → ∀x. x<x) → 0<1))
(0<1 → ((0<0 → ∀x. x<x) → 0<1))
(0<1 → ((0<1 → ¬0=0) → 0<1))
(0<1 → ((0<1 → ¬0=1) → 0<1))
(0<1 → ((0<1 → ¬1=0) → 0<1))
(0<1 → ((0<1 → ¬1=1) → 0<1))
(0<1 → ((0<1 → ¬0<0) → 0<1))
(0<1 → ((0<1 → ¬0<1) → 0<1))
(0<1 → ((0<1 → ¬1<0) → 0<1))
(0<1 → ((0<1 → ¬1<1) → 0<1))
(0<1 → ((0<1 → ∀x. 0=x) → 0<1))
(0<1 → ((0<1 → ∀x. 1=x) → 0<1))
(0<1 → ((0<1 → ∀x. x=0) → 0<1))
(0<1 → ((0<1 → ∀x. x=1) → 0<1))
(0<1 → ((0<1 → ∀x. x=x) → 0<1))
(0<1 → ((0<1 → ∀x. x=x) → 0<1))
(0<1 → ((0<1 → ∀x. 0<x) → 0<1))
(0<1 → ((0<1 → ∀x. 1<x) → 0<1))
(0<1 → ((0<1 → ∀x. x<0) → 0<1))
(0<1 → ((0<1 → ∀x. x<1) → 0<1))
(0<1 → ((0<1 → ∀x. x<x) → 0<1))
(0<1 → ((0<1 → ∀x. x<x) → 0<1))
(0<1 → ((1<0 → ¬0=0) → 0<1))
(0<1 → ((1<0 → ¬0=1) → 0<1))
(0<1 → ((1<0 → ¬1=0) → 0<1))
(0<1 → ((1<0 → ¬1=1) → 0<1))
(0<1 → ((1<0 → ¬0<0) → 0<1))
(0<1 → ((1<0 → ¬0<1) → 0<1))
(0<1 → ((1<0 → ¬1<0) → 0<1))
(0<1 → ((1<0 → ¬1<1) → 0<1))
(0<1 → ((1<0 → ∀x. 0=x) → 0<1))
(0<1 → ((1<0 → ∀x. 1=x) → 0<1))
(0<1 → ((1<0 → ∀x. x=0) → 0<1))
(0<1 → ((1<0 → ∀x. x=1) → 0<1))
(0<1 → ((1<0 → ∀x. x=x) → 0<1))
(0<1 → ((1<0 → ∀x. x=x) → 0<1))
(0<1 → ((1<0 → ∀x. 0<x) → 0<1))
(0<1 → ((1<0 → ∀x. 1<x) → 0<1))
(0<1 → ((1<0 → ∀x. x<0) → 0<1))
(0<1 → ((1<0 → ∀x. x<1) → 0<1))
(0<1 → ((1<0 → ∀x. x<x) → 0<1))
(0<1 → ((1<0 → ∀x. x<x) → 0<1))
(0<1 → ((1<1 → ¬0=0) → 0<1))
(0<1 → ((1<1 → ¬0=1) → 0<1))
(0<1 → ((1<1 → ¬1=0) → 0<1))
(0<1 → ((1<1 → ¬1=1) → 0<1))
(0<1 → ((1<1 → ¬0<0) → 0<1))
(0<1 → ((1<1 → ¬0<1) → 0<1))
(0<1 → ((1<1 → ¬1<0) → 0<1))
(0<1 → ((1<1 → ¬1<1) → 0<1))
(0<1 → ((1<1 → ∀x. 0=x) → 0<1))
(0<1 → ((1<1 → ∀x. 1=x) → 0<1))
(0<1 → ((1<1 → ∀x. x=0) → 0<1))
(0<1 → ((1<1 → ∀x. x=1) → 0<1))
(0<1 → ((1<1 → ∀x. x=x) → 0<1))
(0<1 → ((1<1 → ∀x. x=x) → 0<1))
(0<1 → ((1<1 → ∀x. 0<x) → 0<1))
(0<1 → ((1<1 → ∀x. 1<x) → 0<1))
(0<1 → ((1<1 → ∀x. x<0) → 0<1))
(0<1 → ((1<1 → ∀x. x<1) → 0<1))
(0<1 → ((1<1 → ∀x. x<x) → 0<1))
(0<1 → ((1<1 → ∀x. x<x) → 0<1))
(0<1 → ((¬0=0 → 0=0) → 0<1))
(0<1 → ((¬0=0 → 0=1) → 0<1))
(0<1 → ((¬0=0 → 1=0) → 0<1))
(0<1 → ((¬0=0 → 1=1) → 0<1))
(0<1 → ((¬0=0 → 0<0) → 0<1))
(0<1 → ((¬0=0 → 0<1) → 0<1))
(0<1 → ((¬0=0 → 1<0) → 0<1))
(0<1 → ((¬0=0 → 1<1) → 0<1))
(0<1 → ((¬0=1 → 0=0) → 0<1))
(0<1 → ((¬0=1 → 0=1) → 0<1))
(0<1 → ((¬0=1 → 1=0) → 0<1))
(0<1 → ((¬0=1 → 1=1) → 0<1))
(0<1 → ((¬0=1 → 0<0) → 0<1))
(0<1 → ((¬0=1 → 0<1) → 0<1))
(0<1 → ((¬0=1 → 1<0) → 0<1))
(0<1 → ((¬0=1 → 1<1) → 0<1))
(0<1 → ((¬1=0 → 0=0) → 0<1))
(0<1 → ((¬1=0 → 0=1) → 0<1))
(0<1 → ((¬1=0 → 1=0) → 0<1))
(0<1 → ((¬1=0 → 1=1) → 0<1))
(0<1 → ((¬1=0 → 0<0) → 0<1))
(0<1 → ((¬1=0 → 0<1) → 0<1))
(0<1 → ((¬1=0 → 1<0) → 0<1))
(0<1 → ((¬1=0 → 1<1) → 0<1))
(0<1 → ((¬1=1 → 0=0) → 0<1))
(0<1 → ((¬1=1 → 0=1) → 0<1))
(0<1 → ((¬1=1 → 1=0) → 0<1))
(0<1 → ((¬1=1 → 1=1) → 0<1))
(0<1 → ((¬1=1 → 0<0) → 0<1))
(0<1 → ((¬1=1 → 0<1) → 0<1))
(0<1 → ((¬1=1 → 1<0) → 0<1))
(0<1 → ((¬1=1 → 1<1) → 0<1))
(0<1 → ((¬0<0 → 0=0) → 0<1))
(0<1 → ((¬0<0 → 0=1) → 0<1))
(0<1 → ((¬0<0 → 1=0) → 0<1))
(0<1 → ((¬0<0 → 1=1) → 0<1))
(0<1 → ((¬0<0 → 0<0) → 0<1))
(0<1 → ((¬0<0 → 0<1) → 0<1))
(0<1 → ((¬0<0 → 1<0) → 0<1))
(0<1 → ((¬0<0 → 1<1) → 0<1))
(0<1 → ((¬0<1 → 0=0) → 0<1))
(0<1 → ((¬0<1 → 0=1) → 0<1))
(0<1 → ((¬0<1 → 1=0) → 0<1))
(0<1 → ((¬0<1 → 1=1) → 0<1))
(0<1 → ((¬0<1 → 0<0) → 0<1))
(0<1 → ((¬0<1 → 0<1) → 0<1))
(0<1 → ((¬0<1 → 1<0) → 0<1))
(0<1 → ((¬0<1 → 1<1) → 0<1))
(0<1 → ((¬1<0 → 0=0) → 0<1))
(0<1 → ((¬1<0 → 0=1) → 0<1))
(0<1 → ((¬1<0 → 1=0) → 0<1))
(0<1 → ((¬1<0 → 1=1) → 0<1))
(0<1 → ((¬1<0 → 0<0) → 0<1))
(0<1 → ((¬1<0 → 0<1) → 0<1))
(0<1 → ((¬1<0 → 1<0) → 0<1))
(0<1 → ((¬1<0 → 1<1) → 0<1))
(0<1 → ((¬1<1 → 0=0) → 0<1))
(0<1 → ((¬1<1 → 0=1) → 0<1))
(0<1 → ((¬1<1 → 1=0) → 0<1))
(0<1 → ((¬1<1 → 1=1) → 0<1))
(0<1 → ((¬1<1 → 0<0) → 0<1))
(0<1 → ((¬1<1 → 0<1) → 0<1))
(0<1 → ((¬1<1 → 1<0) → 0<1))
(0<1 → ((¬1<1 → 1<1) → 0<1))
(0<1 → ((∀x. 0=x → 0=0) → 0<1))
(0<1 → ((∀x. 0=x → 0=1) → 0<1))
(0<1 → ((∀x. 0=x → 1=0) → 0<1))
(0<1 → ((∀x. 0=x → 1=1) → 0<1))
(0<1 → ((∀x. 0=x → 0<0) → 0<1))
(0<1 → ((∀x. 0=x → 0<1) → 0<1))
(0<1 → ((∀x. 0=x → 1<0) → 0<1))
(0<1 → ((∀x. 0=x → 1<1) → 0<1))
(0<1 → ((∀x. 1=x → 0=0) → 0<1))
(0<1 → ((∀x. 1=x → 0=1) → 0<1))
(0<1 → ((∀x. 1=x → 1=0) → 0<1))
(0<1 → ((∀x. 1=x → 1=1) → 0<1))
(0<1 → ((∀x. 1=x → 0<0) → 0<1))
(0<1 → ((∀x. 1=x → 0<1) → 0<1))
(0<1 → ((∀x. 1=x → 1<0) → 0<1))
(0<1 → ((∀x. 1=x → 1<1) → 0<1))
(0<1 → ((∀x. x=0 → 0=0) → 0<1))
(0<1 → ((∀x. x=0 → 0=1) → 0<1))
(0<1 → ((∀x. x=0 → 1=0) → 0<1))
(0<1 → ((∀x. x=0 → 1=1) → 0<1))
(0<1 → ((∀x. x=0 → 0<0) → 0<1))
(0<1 → ((∀x. x=0 → 0<1) → 0<1))
(0<1 → ((∀x. x=0 → 1<0) → 0<1))
(0<1 → ((∀x. x=0 → 1<1) → 0<1))
(0<1 → ((∀x. x=1 → 0=0) → 0<1))
(0<1 → ((∀x. x=1 → 0=1) → 0<1))
(0<1 → ((∀x. x=1 → 1=0) → 0<1))
(0<1 → ((∀x. x=1 → 1=1) → 0<1))
(0<1 → ((∀x. x=1 → 0<0) → 0<1))
(0<1 → ((∀x. x=1 → 0<1) → 0<1))
(0<1 → ((∀x. x=1 → 1<0) → 0<1))
(0<1 → ((∀x. x=1 → 1<1) → 0<1))
(0<1 → ((∀x. x=x → 0=0) → 0<1))
(0<1 → ((∀x. x=x → 0=1) → 0<1))
(0<1 → ((∀x. x=x → 1=0) → 0<1))
(0<1 → ((∀x. x=x → 1=1) → 0<1))
(0<1 → ((∀x. x=x → 0<0) → 0<1))
(0<1 → ((∀x. x=x → 0<1) → 0<1))
(0<1 → ((∀x. x=x → 1<0) → 0<1))
(0<1 → ((∀x. x=x → 1<1) → 0<1))
(0<1 → ((∀x. x=x → 0=0) → 0<1))
(0<1 → ((∀x. x=x → 0=1) → 0<1))
(0<1 → ((∀x. x=x → 1=0) → 0<1))
(0<1 → ((∀x. x=x → 1=1) → 0<1))
(0<1 → ((∀x. x=x → 0<0) → 0<1))
(0<1 → ((∀x. x=x → 0<1) → 0<1))
(0<1 → ((∀x. x=x → 1<0) → 0<1))
(0<1 → ((∀x. x=x → 1<1) → 0<1))
(0<1 → ((∀x. 0<x → 0=0) → 0<1))
(0<1 → ((∀x. 0<x → 0=1) → 0<1))
(0<1 → ((∀x. 0<x → 1=0) → 0<1))
(0<1 → ((∀x. 0<x → 1=1) → 0<1))
(0<1 → ((∀x. 0<x → 0<0) → 0<1))
(0<1 → ((∀x. 0<x → 0<1) → 0<1))
(0<1 → ((∀x. 0<x → 1<0) → 0<1))
(0<1 → ((∀x. 0<x → 1<1) → 0<1))
(0<1 → ((∀x. 1<x → 0=0) → 0<1))
(0<1 → ((∀x. 1<x → 0=1) → 0<1))
(0<1 → ((∀x. 1<x → 1=0) → 0<1))
(0<1 → ((∀x. 1<x → 1=1) → 0<1))
(0<1 → ((∀x. 1<x → 0<0) → 0<1))
(0<1 → ((∀x. 1<x → 0<1) → 0<1))
(0<1 → ((∀x. 1<x → 1<0) → 0<1))
(0<1 → ((∀x. 1<x → 1<1) → 0<1))
(0<1 → ((∀x. x<0 → 0=0) → 0<1))
(0<1 → ((∀x. x<0 → 0=1) → 0<1))
(0<1 → ((∀x. x<0 → 1=0) → 0<1))
(0<1 → ((∀x. x<0 → 1=1) → 0<1))
(0<1 → ((∀x. x<0 → 0<0) → 0<1))
(0<1 → ((∀x. x<0 → 0<1) → 0<1))
(0<1 → ((∀x. x<0 → 1<0) → 0<1))
(0<1 → ((∀x. x<0 → 1<1) → 0<1))
(0<1 → ((∀x. x<1 → 0=0) → 0<1))
(0<1 → ((∀x. x<1 → 0=1) → 0<1))
(0<1 → ((∀x. x<1 → 1=0) → 0<1))
(0<1 → ((∀x. x<1 → 1=1) → 0<1))
(0<1 → ((∀x. x<1 → 0<0) → 0<1))
(0<1 → ((∀x. x<1 → 0<1) → 0<1))
(0<1 → ((∀x. x<1 → 1<0) → 0<1))
(0<1 → ((∀x. x<1 → 1<1) → 0<1))
(0<1 → ((∀x. x<x → 0=0) → 0<1))
(0<1 → ((∀x. x<x → 0=1) → 0<1))
(0<1 → ((∀x. x<x → 1=0) → 0<1))
(0<1 → ((∀x. x<x → 1=1) → 0<1))
(0<1 → ((∀x. x<x → 0<0) → 0<1))
(0<1 → ((∀x. x<x → 0<1) → 0<1))
(0<1 → ((∀x. x<x → 1<0) → 0<1))
(0<1 → ((∀x. x<x → 1<1) → 0<1))
(0<1 → ((∀x. x<x → 0=0) → 0<1))
(0<1 → ((∀x. x<x → 0=1) → 0<1))
(0<1 → ((∀x. x<x → 1=0) → 0<1))
(0<1 → ((∀x. x<x → 1=1) → 0<1))
(0<1 → ((∀x. x<x → 0<0) → 0<1))
(0<1 → ((∀x. x<x → 0<1) → 0<1))
(0<1 → ((∀x. x<x → 1<0) → 0<1))
(0<1 → ((∀x. x<x → 1<1) → 0<1))
(1<0 → (¬0=⟨0+⟨0+0⟩⟩ → 1<0))
(1<0 → (¬0=⟨0+⟨0+1⟩⟩ → 1<0))
(1<0 → (¬0=⟨0+⟨1+0⟩⟩ → 1<0))
(1<0 → (¬0=⟨0+⟨1+1⟩⟩ → 1<0))
(1<0 → (¬0=⟨0+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬0=⟨0+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬0=⟨0+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬0=⟨0+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬0=⟨1+⟨0+0⟩⟩ → 1<0))
(1<0 → (¬0=⟨1+⟨0+1⟩⟩ → 1<0))
(1<0 → (¬0=⟨1+⟨1+0⟩⟩ → 1<0))
(1<0 → (¬0=⟨1+⟨1+1⟩⟩ → 1<0))
(1<0 → (¬0=⟨1+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬0=⟨1+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬0=⟨1+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬0=⟨1+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬0=⟨⟨0+0⟩+0⟩ → 1<0))
(1<0 → (¬0=⟨⟨0+0⟩+1⟩ → 1<0))
(1<0 → (¬0=⟨⟨0+1⟩+0⟩ → 1<0))
(1<0 → (¬0=⟨⟨0+1⟩+1⟩ → 1<0))
(1<0 → (¬0=⟨⟨1+0⟩+0⟩ → 1<0))
(1<0 → (¬0=⟨⟨1+0⟩+1⟩ → 1<0))
(1<0 → (¬0=⟨⟨1+1⟩+0⟩ → 1<0))
(1<0 → (¬0=⟨⟨1+1⟩+1⟩ → 1<0))
(1<0 → (¬0=⟨⟨0⋅0⟩+0⟩ → 1<0))
(1<0 → (¬0=⟨⟨0⋅0⟩+1⟩ → 1<0))
(1<0 → (¬0=⟨⟨0⋅1⟩+0⟩ → 1<0))
(1<0 → (¬0=⟨⟨0⋅1⟩+1⟩ → 1<0))
(1<0 → (¬0=⟨⟨1⋅0⟩+0⟩ → 1<0))
(1<0 → (¬0=⟨⟨1⋅0⟩+1⟩ → 1<0))
(1<0 → (¬0=⟨⟨1⋅1⟩+0⟩ → 1<0))
(1<0 → (¬0=⟨⟨1⋅1⟩+1⟩ → 1<0))
(1<0 → (¬0=⟨0⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (¬0=⟨0⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (¬0=⟨0⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (¬0=⟨0⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (¬0=⟨0⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬0=⟨0⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬0=⟨0⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬0=⟨0⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬0=⟨1⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (¬0=⟨1⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (¬0=⟨1⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (¬0=⟨1⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (¬0=⟨1⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬0=⟨1⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬0=⟨1⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬0=⟨1⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬0=⟨⟨0+0⟩⋅0⟩ → 1<0))
(1<0 → (¬0=⟨⟨0+0⟩⋅1⟩ → 1<0))
(1<0 → (¬0=⟨⟨0+1⟩⋅0⟩ → 1<0))
(1<0 → (¬0=⟨⟨0+1⟩⋅1⟩ → 1<0))
(1<0 → (¬0=⟨⟨1+0⟩⋅0⟩ → 1<0))
(1<0 → (¬0=⟨⟨1+0⟩⋅1⟩ → 1<0))
(1<0 → (¬0=⟨⟨1+1⟩⋅0⟩ → 1<0))
(1<0 → (¬0=⟨⟨1+1⟩⋅1⟩ → 1<0))
(1<0 → (¬0=⟨⟨0⋅0⟩⋅0⟩ → 1<0))
(1<0 → (¬0=⟨⟨0⋅0⟩⋅1⟩ → 1<0))
(1<0 → (¬0=⟨⟨0⋅1⟩⋅0⟩ → 1<0))
(1<0 → (¬0=⟨⟨0⋅1⟩⋅1⟩ → 1<0))
(1<0 → (¬0=⟨⟨1⋅0⟩⋅0⟩ → 1<0))
(1<0 → (¬0=⟨⟨1⋅0⟩⋅1⟩ → 1<0))
(1<0 → (¬0=⟨⟨1⋅1⟩⋅0⟩ → 1<0))
(1<0 → (¬0=⟨⟨1⋅1⟩⋅1⟩ → 1<0))
(1<0 → (¬1=⟨0+⟨0+0⟩⟩ → 1<0))
(1<0 → (¬1=⟨0+⟨0+1⟩⟩ → 1<0))
(1<0 → (¬1=⟨0+⟨1+0⟩⟩ → 1<0))
(1<0 → (¬1=⟨0+⟨1+1⟩⟩ → 1<0))
(1<0 → (¬1=⟨0+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬1=⟨0+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬1=⟨0+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬1=⟨0+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬1=⟨1+⟨0+0⟩⟩ → 1<0))
(1<0 → (¬1=⟨1+⟨0+1⟩⟩ → 1<0))
(1<0 → (¬1=⟨1+⟨1+0⟩⟩ → 1<0))
(1<0 → (¬1=⟨1+⟨1+1⟩⟩ → 1<0))
(1<0 → (¬1=⟨1+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬1=⟨1+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬1=⟨1+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬1=⟨1+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬1=⟨⟨0+0⟩+0⟩ → 1<0))
(1<0 → (¬1=⟨⟨0+0⟩+1⟩ → 1<0))
(1<0 → (¬1=⟨⟨0+1⟩+0⟩ → 1<0))
(1<0 → (¬1=⟨⟨0+1⟩+1⟩ → 1<0))
(1<0 → (¬1=⟨⟨1+0⟩+0⟩ → 1<0))
(1<0 → (¬1=⟨⟨1+0⟩+1⟩ → 1<0))
(1<0 → (¬1=⟨⟨1+1⟩+0⟩ → 1<0))
(1<0 → (¬1=⟨⟨1+1⟩+1⟩ → 1<0))
(1<0 → (¬1=⟨⟨0⋅0⟩+0⟩ → 1<0))
(1<0 → (¬1=⟨⟨0⋅0⟩+1⟩ → 1<0))
(1<0 → (¬1=⟨⟨0⋅1⟩+0⟩ → 1<0))
(1<0 → (¬1=⟨⟨0⋅1⟩+1⟩ → 1<0))
(1<0 → (¬1=⟨⟨1⋅0⟩+0⟩ → 1<0))
(1<0 → (¬1=⟨⟨1⋅0⟩+1⟩ → 1<0))
(1<0 → (¬1=⟨⟨1⋅1⟩+0⟩ → 1<0))
(1<0 → (¬1=⟨⟨1⋅1⟩+1⟩ → 1<0))
(1<0 → (¬1=⟨0⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (¬1=⟨0⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (¬1=⟨0⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (¬1=⟨0⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (¬1=⟨0⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬1=⟨0⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬1=⟨0⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬1=⟨0⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬1=⟨1⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (¬1=⟨1⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (¬1=⟨1⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (¬1=⟨1⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (¬1=⟨1⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬1=⟨1⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬1=⟨1⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬1=⟨1⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬1=⟨⟨0+0⟩⋅0⟩ → 1<0))
(1<0 → (¬1=⟨⟨0+0⟩⋅1⟩ → 1<0))
(1<0 → (¬1=⟨⟨0+1⟩⋅0⟩ → 1<0))
(1<0 → (¬1=⟨⟨0+1⟩⋅1⟩ → 1<0))
(1<0 → (¬1=⟨⟨1+0⟩⋅0⟩ → 1<0))
(1<0 → (¬1=⟨⟨1+0⟩⋅1⟩ → 1<0))
(1<0 → (¬1=⟨⟨1+1⟩⋅0⟩ → 1<0))
(1<0 → (¬1=⟨⟨1+1⟩⋅1⟩ → 1<0))
(1<0 → (¬1=⟨⟨0⋅0⟩⋅0⟩ → 1<0))
(1<0 → (¬1=⟨⟨0⋅0⟩⋅1⟩ → 1<0))
(1<0 → (¬1=⟨⟨0⋅1⟩⋅0⟩ → 1<0))
(1<0 → (¬1=⟨⟨0⋅1⟩⋅1⟩ → 1<0))
(1<0 → (¬1=⟨⟨1⋅0⟩⋅0⟩ → 1<0))
(1<0 → (¬1=⟨⟨1⋅0⟩⋅1⟩ → 1<0))
(1<0 → (¬1=⟨⟨1⋅1⟩⋅0⟩ → 1<0))
(1<0 → (¬1=⟨⟨1⋅1⟩⋅1⟩ → 1<0))
(1<0 → (¬⟨0+0⟩=⟨0+0⟩ → 1<0))
(1<0 → (¬⟨0+0⟩=⟨0+1⟩ → 1<0))
(1<0 → (¬⟨0+0⟩=⟨1+0⟩ → 1<0))
(1<0 → (¬⟨0+0⟩=⟨1+1⟩ → 1<0))
(1<0 → (¬⟨0+0⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨0+0⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨0+0⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨0+0⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨0+1⟩=⟨0+0⟩ → 1<0))
(1<0 → (¬⟨0+1⟩=⟨0+1⟩ → 1<0))
(1<0 → (¬⟨0+1⟩=⟨1+0⟩ → 1<0))
(1<0 → (¬⟨0+1⟩=⟨1+1⟩ → 1<0))
(1<0 → (¬⟨0+1⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨0+1⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨0+1⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨0+1⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨1+0⟩=⟨0+0⟩ → 1<0))
(1<0 → (¬⟨1+0⟩=⟨0+1⟩ → 1<0))
(1<0 → (¬⟨1+0⟩=⟨1+0⟩ → 1<0))
(1<0 → (¬⟨1+0⟩=⟨1+1⟩ → 1<0))
(1<0 → (¬⟨1+0⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨1+0⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨1+0⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨1+0⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨1+1⟩=⟨0+0⟩ → 1<0))
(1<0 → (¬⟨1+1⟩=⟨0+1⟩ → 1<0))
(1<0 → (¬⟨1+1⟩=⟨1+0⟩ → 1<0))
(1<0 → (¬⟨1+1⟩=⟨1+1⟩ → 1<0))
(1<0 → (¬⟨1+1⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨1+1⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨1+1⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨1+1⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩=⟨0+0⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩=⟨0+1⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩=⟨1+0⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩=⟨1+1⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩=⟨0+0⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩=⟨0+1⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩=⟨1+0⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩=⟨1+1⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩=⟨0+0⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩=⟨0+1⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩=⟨1+0⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩=⟨1+1⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩=⟨0+0⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩=⟨0+1⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩=⟨1+0⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩=⟨1+1⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨0+⟨0+0⟩⟩=0 → 1<0))
(1<0 → (¬⟨0+⟨0+0⟩⟩=1 → 1<0))
(1<0 → (¬⟨0+⟨0+1⟩⟩=0 → 1<0))
(1<0 → (¬⟨0+⟨0+1⟩⟩=1 → 1<0))
(1<0 → (¬⟨0+⟨1+0⟩⟩=0 → 1<0))
(1<0 → (¬⟨0+⟨1+0⟩⟩=1 → 1<0))
(1<0 → (¬⟨0+⟨1+1⟩⟩=0 → 1<0))
(1<0 → (¬⟨0+⟨1+1⟩⟩=1 → 1<0))
(1<0 → (¬⟨0+⟨0⋅0⟩⟩=0 → 1<0))
(1<0 → (¬⟨0+⟨0⋅0⟩⟩=1 → 1<0))
(1<0 → (¬⟨0+⟨0⋅1⟩⟩=0 → 1<0))
(1<0 → (¬⟨0+⟨0⋅1⟩⟩=1 → 1<0))
(1<0 → (¬⟨0+⟨1⋅0⟩⟩=0 → 1<0))
(1<0 → (¬⟨0+⟨1⋅0⟩⟩=1 → 1<0))
(1<0 → (¬⟨0+⟨1⋅1⟩⟩=0 → 1<0))
(1<0 → (¬⟨0+⟨1⋅1⟩⟩=1 → 1<0))
(1<0 → (¬⟨1+⟨0+0⟩⟩=0 → 1<0))
(1<0 → (¬⟨1+⟨0+0⟩⟩=1 → 1<0))
(1<0 → (¬⟨1+⟨0+1⟩⟩=0 → 1<0))
(1<0 → (¬⟨1+⟨0+1⟩⟩=1 → 1<0))
(1<0 → (¬⟨1+⟨1+0⟩⟩=0 → 1<0))
(1<0 → (¬⟨1+⟨1+0⟩⟩=1 → 1<0))
(1<0 → (¬⟨1+⟨1+1⟩⟩=0 → 1<0))
(1<0 → (¬⟨1+⟨1+1⟩⟩=1 → 1<0))
(1<0 → (¬⟨1+⟨0⋅0⟩⟩=0 → 1<0))
(1<0 → (¬⟨1+⟨0⋅0⟩⟩=1 → 1<0))
(1<0 → (¬⟨1+⟨0⋅1⟩⟩=0 → 1<0))
(1<0 → (¬⟨1+⟨0⋅1⟩⟩=1 → 1<0))
(1<0 → (¬⟨1+⟨1⋅0⟩⟩=0 → 1<0))
(1<0 → (¬⟨1+⟨1⋅0⟩⟩=1 → 1<0))
(1<0 → (¬⟨1+⟨1⋅1⟩⟩=0 → 1<0))
(1<0 → (¬⟨1+⟨1⋅1⟩⟩=1 → 1<0))
(1<0 → (¬⟨⟨0+0⟩+0⟩=0 → 1<0))
(1<0 → (¬⟨⟨0+0⟩+0⟩=1 → 1<0))
(1<0 → (¬⟨⟨0+0⟩+1⟩=0 → 1<0))
(1<0 → (¬⟨⟨0+0⟩+1⟩=1 → 1<0))
(1<0 → (¬⟨⟨0+1⟩+0⟩=0 → 1<0))
(1<0 → (¬⟨⟨0+1⟩+0⟩=1 → 1<0))
(1<0 → (¬⟨⟨0+1⟩+1⟩=0 → 1<0))
(1<0 → (¬⟨⟨0+1⟩+1⟩=1 → 1<0))
(1<0 → (¬⟨⟨1+0⟩+0⟩=0 → 1<0))
(1<0 → (¬⟨⟨1+0⟩+0⟩=1 → 1<0))
(1<0 → (¬⟨⟨1+0⟩+1⟩=0 → 1<0))
(1<0 → (¬⟨⟨1+0⟩+1⟩=1 → 1<0))
(1<0 → (¬⟨⟨1+1⟩+0⟩=0 → 1<0))
(1<0 → (¬⟨⟨1+1⟩+0⟩=1 → 1<0))
(1<0 → (¬⟨⟨1+1⟩+1⟩=0 → 1<0))
(1<0 → (¬⟨⟨1+1⟩+1⟩=1 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩+0⟩=0 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩+0⟩=1 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩+1⟩=0 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩+1⟩=1 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩+0⟩=0 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩+0⟩=1 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩+1⟩=0 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩+1⟩=1 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩+0⟩=0 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩+0⟩=1 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩+1⟩=0 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩+1⟩=1 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩+0⟩=0 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩+0⟩=1 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩+1⟩=0 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩+1⟩=1 → 1<0))
(1<0 → (¬⟨0⋅⟨0+0⟩⟩=0 → 1<0))
(1<0 → (¬⟨0⋅⟨0+0⟩⟩=1 → 1<0))
(1<0 → (¬⟨0⋅⟨0+1⟩⟩=0 → 1<0))
(1<0 → (¬⟨0⋅⟨0+1⟩⟩=1 → 1<0))
(1<0 → (¬⟨0⋅⟨1+0⟩⟩=0 → 1<0))
(1<0 → (¬⟨0⋅⟨1+0⟩⟩=1 → 1<0))
(1<0 → (¬⟨0⋅⟨1+1⟩⟩=0 → 1<0))
(1<0 → (¬⟨0⋅⟨1+1⟩⟩=1 → 1<0))
(1<0 → (¬⟨0⋅⟨0⋅0⟩⟩=0 → 1<0))
(1<0 → (¬⟨0⋅⟨0⋅0⟩⟩=1 → 1<0))
(1<0 → (¬⟨0⋅⟨0⋅1⟩⟩=0 → 1<0))
(1<0 → (¬⟨0⋅⟨0⋅1⟩⟩=1 → 1<0))
(1<0 → (¬⟨0⋅⟨1⋅0⟩⟩=0 → 1<0))
(1<0 → (¬⟨0⋅⟨1⋅0⟩⟩=1 → 1<0))
(1<0 → (¬⟨0⋅⟨1⋅1⟩⟩=0 → 1<0))
(1<0 → (¬⟨0⋅⟨1⋅1⟩⟩=1 → 1<0))
(1<0 → (¬⟨1⋅⟨0+0⟩⟩=0 → 1<0))
(1<0 → (¬⟨1⋅⟨0+0⟩⟩=1 → 1<0))
(1<0 → (¬⟨1⋅⟨0+1⟩⟩=0 → 1<0))
(1<0 → (¬⟨1⋅⟨0+1⟩⟩=1 → 1<0))
(1<0 → (¬⟨1⋅⟨1+0⟩⟩=0 → 1<0))
(1<0 → (¬⟨1⋅⟨1+0⟩⟩=1 → 1<0))
(1<0 → (¬⟨1⋅⟨1+1⟩⟩=0 → 1<0))
(1<0 → (¬⟨1⋅⟨1+1⟩⟩=1 → 1<0))
(1<0 → (¬⟨1⋅⟨0⋅0⟩⟩=0 → 1<0))
(1<0 → (¬⟨1⋅⟨0⋅0⟩⟩=1 → 1<0))
(1<0 → (¬⟨1⋅⟨0⋅1⟩⟩=0 → 1<0))
(1<0 → (¬⟨1⋅⟨0⋅1⟩⟩=1 → 1<0))
(1<0 → (¬⟨1⋅⟨1⋅0⟩⟩=0 → 1<0))
(1<0 → (¬⟨1⋅⟨1⋅0⟩⟩=1 → 1<0))
(1<0 → (¬⟨1⋅⟨1⋅1⟩⟩=0 → 1<0))
(1<0 → (¬⟨1⋅⟨1⋅1⟩⟩=1 → 1<0))
(1<0 → (¬⟨⟨0+0⟩⋅0⟩=0 → 1<0))
(1<0 → (¬⟨⟨0+0⟩⋅0⟩=1 → 1<0))
(1<0 → (¬⟨⟨0+0⟩⋅1⟩=0 → 1<0))
(1<0 → (¬⟨⟨0+0⟩⋅1⟩=1 → 1<0))
(1<0 → (¬⟨⟨0+1⟩⋅0⟩=0 → 1<0))
(1<0 → (¬⟨⟨0+1⟩⋅0⟩=1 → 1<0))
(1<0 → (¬⟨⟨0+1⟩⋅1⟩=0 → 1<0))
(1<0 → (¬⟨⟨0+1⟩⋅1⟩=1 → 1<0))
(1<0 → (¬⟨⟨1+0⟩⋅0⟩=0 → 1<0))
(1<0 → (¬⟨⟨1+0⟩⋅0⟩=1 → 1<0))
(1<0 → (¬⟨⟨1+0⟩⋅1⟩=0 → 1<0))
(1<0 → (¬⟨⟨1+0⟩⋅1⟩=1 → 1<0))
(1<0 → (¬⟨⟨1+1⟩⋅0⟩=0 → 1<0))
(1<0 → (¬⟨⟨1+1⟩⋅0⟩=1 → 1<0))
(1<0 → (¬⟨⟨1+1⟩⋅1⟩=0 → 1<0))
(1<0 → (¬⟨⟨1+1⟩⋅1⟩=1 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩⋅0⟩=0 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩⋅0⟩=1 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩⋅1⟩=0 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩⋅1⟩=1 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩⋅0⟩=0 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩⋅0⟩=1 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩⋅1⟩=0 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩⋅1⟩=1 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩⋅0⟩=0 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩⋅0⟩=1 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩⋅1⟩=0 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩⋅1⟩=1 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩⋅0⟩=0 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩⋅0⟩=1 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩⋅1⟩=0 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩⋅1⟩=1 → 1<0))
(1<0 → (¬0<⟨0+⟨0+0⟩⟩ → 1<0))
(1<0 → (¬0<⟨0+⟨0+1⟩⟩ → 1<0))
(1<0 → (¬0<⟨0+⟨1+0⟩⟩ → 1<0))
(1<0 → (¬0<⟨0+⟨1+1⟩⟩ → 1<0))
(1<0 → (¬0<⟨0+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬0<⟨0+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬0<⟨0+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬0<⟨0+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬0<⟨1+⟨0+0⟩⟩ → 1<0))
(1<0 → (¬0<⟨1+⟨0+1⟩⟩ → 1<0))
(1<0 → (¬0<⟨1+⟨1+0⟩⟩ → 1<0))
(1<0 → (¬0<⟨1+⟨1+1⟩⟩ → 1<0))
(1<0 → (¬0<⟨1+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬0<⟨1+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬0<⟨1+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬0<⟨1+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬0<⟨⟨0+0⟩+0⟩ → 1<0))
(1<0 → (¬0<⟨⟨0+0⟩+1⟩ → 1<0))
(1<0 → (¬0<⟨⟨0+1⟩+0⟩ → 1<0))
(1<0 → (¬0<⟨⟨0+1⟩+1⟩ → 1<0))
(1<0 → (¬0<⟨⟨1+0⟩+0⟩ → 1<0))
(1<0 → (¬0<⟨⟨1+0⟩+1⟩ → 1<0))
(1<0 → (¬0<⟨⟨1+1⟩+0⟩ → 1<0))
(1<0 → (¬0<⟨⟨1+1⟩+1⟩ → 1<0))
(1<0 → (¬0<⟨⟨0⋅0⟩+0⟩ → 1<0))
(1<0 → (¬0<⟨⟨0⋅0⟩+1⟩ → 1<0))
(1<0 → (¬0<⟨⟨0⋅1⟩+0⟩ → 1<0))
(1<0 → (¬0<⟨⟨0⋅1⟩+1⟩ → 1<0))
(1<0 → (¬0<⟨⟨1⋅0⟩+0⟩ → 1<0))
(1<0 → (¬0<⟨⟨1⋅0⟩+1⟩ → 1<0))
(1<0 → (¬0<⟨⟨1⋅1⟩+0⟩ → 1<0))
(1<0 → (¬0<⟨⟨1⋅1⟩+1⟩ → 1<0))
(1<0 → (¬0<⟨0⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (¬0<⟨0⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (¬0<⟨0⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (¬0<⟨0⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (¬0<⟨0⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬0<⟨0⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬0<⟨0⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬0<⟨0⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬0<⟨1⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (¬0<⟨1⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (¬0<⟨1⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (¬0<⟨1⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (¬0<⟨1⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬0<⟨1⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬0<⟨1⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬0<⟨1⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬0<⟨⟨0+0⟩⋅0⟩ → 1<0))
(1<0 → (¬0<⟨⟨0+0⟩⋅1⟩ → 1<0))
(1<0 → (¬0<⟨⟨0+1⟩⋅0⟩ → 1<0))
(1<0 → (¬0<⟨⟨0+1⟩⋅1⟩ → 1<0))
(1<0 → (¬0<⟨⟨1+0⟩⋅0⟩ → 1<0))
(1<0 → (¬0<⟨⟨1+0⟩⋅1⟩ → 1<0))
(1<0 → (¬0<⟨⟨1+1⟩⋅0⟩ → 1<0))
(1<0 → (¬0<⟨⟨1+1⟩⋅1⟩ → 1<0))
(1<0 → (¬0<⟨⟨0⋅0⟩⋅0⟩ → 1<0))
(1<0 → (¬0<⟨⟨0⋅0⟩⋅1⟩ → 1<0))
(1<0 → (¬0<⟨⟨0⋅1⟩⋅0⟩ → 1<0))
(1<0 → (¬0<⟨⟨0⋅1⟩⋅1⟩ → 1<0))
(1<0 → (¬0<⟨⟨1⋅0⟩⋅0⟩ → 1<0))
(1<0 → (¬0<⟨⟨1⋅0⟩⋅1⟩ → 1<0))
(1<0 → (¬0<⟨⟨1⋅1⟩⋅0⟩ → 1<0))
(1<0 → (¬0<⟨⟨1⋅1⟩⋅1⟩ → 1<0))
(1<0 → (¬1<⟨0+⟨0+0⟩⟩ → 1<0))
(1<0 → (¬1<⟨0+⟨0+1⟩⟩ → 1<0))
(1<0 → (¬1<⟨0+⟨1+0⟩⟩ → 1<0))
(1<0 → (¬1<⟨0+⟨1+1⟩⟩ → 1<0))
(1<0 → (¬1<⟨0+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬1<⟨0+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬1<⟨0+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬1<⟨0+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬1<⟨1+⟨0+0⟩⟩ → 1<0))
(1<0 → (¬1<⟨1+⟨0+1⟩⟩ → 1<0))
(1<0 → (¬1<⟨1+⟨1+0⟩⟩ → 1<0))
(1<0 → (¬1<⟨1+⟨1+1⟩⟩ → 1<0))
(1<0 → (¬1<⟨1+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬1<⟨1+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬1<⟨1+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬1<⟨1+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬1<⟨⟨0+0⟩+0⟩ → 1<0))
(1<0 → (¬1<⟨⟨0+0⟩+1⟩ → 1<0))
(1<0 → (¬1<⟨⟨0+1⟩+0⟩ → 1<0))
(1<0 → (¬1<⟨⟨0+1⟩+1⟩ → 1<0))
(1<0 → (¬1<⟨⟨1+0⟩+0⟩ → 1<0))
(1<0 → (¬1<⟨⟨1+0⟩+1⟩ → 1<0))
(1<0 → (¬1<⟨⟨1+1⟩+0⟩ → 1<0))
(1<0 → (¬1<⟨⟨1+1⟩+1⟩ → 1<0))
(1<0 → (¬1<⟨⟨0⋅0⟩+0⟩ → 1<0))
(1<0 → (¬1<⟨⟨0⋅0⟩+1⟩ → 1<0))
(1<0 → (¬1<⟨⟨0⋅1⟩+0⟩ → 1<0))
(1<0 → (¬1<⟨⟨0⋅1⟩+1⟩ → 1<0))
(1<0 → (¬1<⟨⟨1⋅0⟩+0⟩ → 1<0))
(1<0 → (¬1<⟨⟨1⋅0⟩+1⟩ → 1<0))
(1<0 → (¬1<⟨⟨1⋅1⟩+0⟩ → 1<0))
(1<0 → (¬1<⟨⟨1⋅1⟩+1⟩ → 1<0))
(1<0 → (¬1<⟨0⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (¬1<⟨0⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (¬1<⟨0⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (¬1<⟨0⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (¬1<⟨0⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬1<⟨0⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬1<⟨0⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬1<⟨0⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬1<⟨1⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (¬1<⟨1⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (¬1<⟨1⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (¬1<⟨1⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (¬1<⟨1⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (¬1<⟨1⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (¬1<⟨1⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (¬1<⟨1⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (¬1<⟨⟨0+0⟩⋅0⟩ → 1<0))
(1<0 → (¬1<⟨⟨0+0⟩⋅1⟩ → 1<0))
(1<0 → (¬1<⟨⟨0+1⟩⋅0⟩ → 1<0))
(1<0 → (¬1<⟨⟨0+1⟩⋅1⟩ → 1<0))
(1<0 → (¬1<⟨⟨1+0⟩⋅0⟩ → 1<0))
(1<0 → (¬1<⟨⟨1+0⟩⋅1⟩ → 1<0))
(1<0 → (¬1<⟨⟨1+1⟩⋅0⟩ → 1<0))
(1<0 → (¬1<⟨⟨1+1⟩⋅1⟩ → 1<0))
(1<0 → (¬1<⟨⟨0⋅0⟩⋅0⟩ → 1<0))
(1<0 → (¬1<⟨⟨0⋅0⟩⋅1⟩ → 1<0))
(1<0 → (¬1<⟨⟨0⋅1⟩⋅0⟩ → 1<0))
(1<0 → (¬1<⟨⟨0⋅1⟩⋅1⟩ → 1<0))
(1<0 → (¬1<⟨⟨1⋅0⟩⋅0⟩ → 1<0))
(1<0 → (¬1<⟨⟨1⋅0⟩⋅1⟩ → 1<0))
(1<0 → (¬1<⟨⟨1⋅1⟩⋅0⟩ → 1<0))
(1<0 → (¬1<⟨⟨1⋅1⟩⋅1⟩ → 1<0))
(1<0 → (¬⟨0+0⟩<⟨0+0⟩ → 1<0))
(1<0 → (¬⟨0+0⟩<⟨0+1⟩ → 1<0))
(1<0 → (¬⟨0+0⟩<⟨1+0⟩ → 1<0))
(1<0 → (¬⟨0+0⟩<⟨1+1⟩ → 1<0))
(1<0 → (¬⟨0+0⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨0+0⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨0+0⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨0+0⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨0+1⟩<⟨0+0⟩ → 1<0))
(1<0 → (¬⟨0+1⟩<⟨0+1⟩ → 1<0))
(1<0 → (¬⟨0+1⟩<⟨1+0⟩ → 1<0))
(1<0 → (¬⟨0+1⟩<⟨1+1⟩ → 1<0))
(1<0 → (¬⟨0+1⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨0+1⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨0+1⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨0+1⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨1+0⟩<⟨0+0⟩ → 1<0))
(1<0 → (¬⟨1+0⟩<⟨0+1⟩ → 1<0))
(1<0 → (¬⟨1+0⟩<⟨1+0⟩ → 1<0))
(1<0 → (¬⟨1+0⟩<⟨1+1⟩ → 1<0))
(1<0 → (¬⟨1+0⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨1+0⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨1+0⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨1+0⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨1+1⟩<⟨0+0⟩ → 1<0))
(1<0 → (¬⟨1+1⟩<⟨0+1⟩ → 1<0))
(1<0 → (¬⟨1+1⟩<⟨1+0⟩ → 1<0))
(1<0 → (¬⟨1+1⟩<⟨1+1⟩ → 1<0))
(1<0 → (¬⟨1+1⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨1+1⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨1+1⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨1+1⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩<⟨0+0⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩<⟨0+1⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩<⟨1+0⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩<⟨1+1⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨0⋅0⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩<⟨0+0⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩<⟨0+1⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩<⟨1+0⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩<⟨1+1⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨0⋅1⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩<⟨0+0⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩<⟨0+1⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩<⟨1+0⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩<⟨1+1⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨1⋅0⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩<⟨0+0⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩<⟨0+1⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩<⟨1+0⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩<⟨1+1⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (¬⟨1⋅1⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (¬⟨0+⟨0+0⟩⟩<0 → 1<0))
(1<0 → (¬⟨0+⟨0+0⟩⟩<1 → 1<0))
(1<0 → (¬⟨0+⟨0+1⟩⟩<0 → 1<0))
(1<0 → (¬⟨0+⟨0+1⟩⟩<1 → 1<0))
(1<0 → (¬⟨0+⟨1+0⟩⟩<0 → 1<0))
(1<0 → (¬⟨0+⟨1+0⟩⟩<1 → 1<0))
(1<0 → (¬⟨0+⟨1+1⟩⟩<0 → 1<0))
(1<0 → (¬⟨0+⟨1+1⟩⟩<1 → 1<0))
(1<0 → (¬⟨0+⟨0⋅0⟩⟩<0 → 1<0))
(1<0 → (¬⟨0+⟨0⋅0⟩⟩<1 → 1<0))
(1<0 → (¬⟨0+⟨0⋅1⟩⟩<0 → 1<0))
(1<0 → (¬⟨0+⟨0⋅1⟩⟩<1 → 1<0))
(1<0 → (¬⟨0+⟨1⋅0⟩⟩<0 → 1<0))
(1<0 → (¬⟨0+⟨1⋅0⟩⟩<1 → 1<0))
(1<0 → (¬⟨0+⟨1⋅1⟩⟩<0 → 1<0))
(1<0 → (¬⟨0+⟨1⋅1⟩⟩<1 → 1<0))
(1<0 → (¬⟨1+⟨0+0⟩⟩<0 → 1<0))
(1<0 → (¬⟨1+⟨0+0⟩⟩<1 → 1<0))
(1<0 → (¬⟨1+⟨0+1⟩⟩<0 → 1<0))
(1<0 → (¬⟨1+⟨0+1⟩⟩<1 → 1<0))
(1<0 → (¬⟨1+⟨1+0⟩⟩<0 → 1<0))
(1<0 → (¬⟨1+⟨1+0⟩⟩<1 → 1<0))
(1<0 → (¬⟨1+⟨1+1⟩⟩<0 → 1<0))
(1<0 → (¬⟨1+⟨1+1⟩⟩<1 → 1<0))
(1<0 → (¬⟨1+⟨0⋅0⟩⟩<0 → 1<0))
(1<0 → (¬⟨1+⟨0⋅0⟩⟩<1 → 1<0))
(1<0 → (¬⟨1+⟨0⋅1⟩⟩<0 → 1<0))
(1<0 → (¬⟨1+⟨0⋅1⟩⟩<1 → 1<0))
(1<0 → (¬⟨1+⟨1⋅0⟩⟩<0 → 1<0))
(1<0 → (¬⟨1+⟨1⋅0⟩⟩<1 → 1<0))
(1<0 → (¬⟨1+⟨1⋅1⟩⟩<0 → 1<0))
(1<0 → (¬⟨1+⟨1⋅1⟩⟩<1 → 1<0))
(1<0 → (¬⟨⟨0+0⟩+0⟩<0 → 1<0))
(1<0 → (¬⟨⟨0+0⟩+0⟩<1 → 1<0))
(1<0 → (¬⟨⟨0+0⟩+1⟩<0 → 1<0))
(1<0 → (¬⟨⟨0+0⟩+1⟩<1 → 1<0))
(1<0 → (¬⟨⟨0+1⟩+0⟩<0 → 1<0))
(1<0 → (¬⟨⟨0+1⟩+0⟩<1 → 1<0))
(1<0 → (¬⟨⟨0+1⟩+1⟩<0 → 1<0))
(1<0 → (¬⟨⟨0+1⟩+1⟩<1 → 1<0))
(1<0 → (¬⟨⟨1+0⟩+0⟩<0 → 1<0))
(1<0 → (¬⟨⟨1+0⟩+0⟩<1 → 1<0))
(1<0 → (¬⟨⟨1+0⟩+1⟩<0 → 1<0))
(1<0 → (¬⟨⟨1+0⟩+1⟩<1 → 1<0))
(1<0 → (¬⟨⟨1+1⟩+0⟩<0 → 1<0))
(1<0 → (¬⟨⟨1+1⟩+0⟩<1 → 1<0))
(1<0 → (¬⟨⟨1+1⟩+1⟩<0 → 1<0))
(1<0 → (¬⟨⟨1+1⟩+1⟩<1 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩+0⟩<0 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩+0⟩<1 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩+1⟩<0 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩+1⟩<1 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩+0⟩<0 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩+0⟩<1 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩+1⟩<0 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩+1⟩<1 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩+0⟩<0 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩+0⟩<1 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩+1⟩<0 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩+1⟩<1 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩+0⟩<0 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩+0⟩<1 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩+1⟩<0 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩+1⟩<1 → 1<0))
(1<0 → (¬⟨0⋅⟨0+0⟩⟩<0 → 1<0))
(1<0 → (¬⟨0⋅⟨0+0⟩⟩<1 → 1<0))
(1<0 → (¬⟨0⋅⟨0+1⟩⟩<0 → 1<0))
(1<0 → (¬⟨0⋅⟨0+1⟩⟩<1 → 1<0))
(1<0 → (¬⟨0⋅⟨1+0⟩⟩<0 → 1<0))
(1<0 → (¬⟨0⋅⟨1+0⟩⟩<1 → 1<0))
(1<0 → (¬⟨0⋅⟨1+1⟩⟩<0 → 1<0))
(1<0 → (¬⟨0⋅⟨1+1⟩⟩<1 → 1<0))
(1<0 → (¬⟨0⋅⟨0⋅0⟩⟩<0 → 1<0))
(1<0 → (¬⟨0⋅⟨0⋅0⟩⟩<1 → 1<0))
(1<0 → (¬⟨0⋅⟨0⋅1⟩⟩<0 → 1<0))
(1<0 → (¬⟨0⋅⟨0⋅1⟩⟩<1 → 1<0))
(1<0 → (¬⟨0⋅⟨1⋅0⟩⟩<0 → 1<0))
(1<0 → (¬⟨0⋅⟨1⋅0⟩⟩<1 → 1<0))
(1<0 → (¬⟨0⋅⟨1⋅1⟩⟩<0 → 1<0))
(1<0 → (¬⟨0⋅⟨1⋅1⟩⟩<1 → 1<0))
(1<0 → (¬⟨1⋅⟨0+0⟩⟩<0 → 1<0))
(1<0 → (¬⟨1⋅⟨0+0⟩⟩<1 → 1<0))
(1<0 → (¬⟨1⋅⟨0+1⟩⟩<0 → 1<0))
(1<0 → (¬⟨1⋅⟨0+1⟩⟩<1 → 1<0))
(1<0 → (¬⟨1⋅⟨1+0⟩⟩<0 → 1<0))
(1<0 → (¬⟨1⋅⟨1+0⟩⟩<1 → 1<0))
(1<0 → (¬⟨1⋅⟨1+1⟩⟩<0 → 1<0))
(1<0 → (¬⟨1⋅⟨1+1⟩⟩<1 → 1<0))
(1<0 → (¬⟨1⋅⟨0⋅0⟩⟩<0 → 1<0))
(1<0 → (¬⟨1⋅⟨0⋅0⟩⟩<1 → 1<0))
(1<0 → (¬⟨1⋅⟨0⋅1⟩⟩<0 → 1<0))
(1<0 → (¬⟨1⋅⟨0⋅1⟩⟩<1 → 1<0))
(1<0 → (¬⟨1⋅⟨1⋅0⟩⟩<0 → 1<0))
(1<0 → (¬⟨1⋅⟨1⋅0⟩⟩<1 → 1<0))
(1<0 → (¬⟨1⋅⟨1⋅1⟩⟩<0 → 1<0))
(1<0 → (¬⟨1⋅⟨1⋅1⟩⟩<1 → 1<0))
(1<0 → (¬⟨⟨0+0⟩⋅0⟩<0 → 1<0))
(1<0 → (¬⟨⟨0+0⟩⋅0⟩<1 → 1<0))
(1<0 → (¬⟨⟨0+0⟩⋅1⟩<0 → 1<0))
(1<0 → (¬⟨⟨0+0⟩⋅1⟩<1 → 1<0))
(1<0 → (¬⟨⟨0+1⟩⋅0⟩<0 → 1<0))
(1<0 → (¬⟨⟨0+1⟩⋅0⟩<1 → 1<0))
(1<0 → (¬⟨⟨0+1⟩⋅1⟩<0 → 1<0))
(1<0 → (¬⟨⟨0+1⟩⋅1⟩<1 → 1<0))
(1<0 → (¬⟨⟨1+0⟩⋅0⟩<0 → 1<0))
(1<0 → (¬⟨⟨1+0⟩⋅0⟩<1 → 1<0))
(1<0 → (¬⟨⟨1+0⟩⋅1⟩<0 → 1<0))
(1<0 → (¬⟨⟨1+0⟩⋅1⟩<1 → 1<0))
(1<0 → (¬⟨⟨1+1⟩⋅0⟩<0 → 1<0))
(1<0 → (¬⟨⟨1+1⟩⋅0⟩<1 → 1<0))
(1<0 → (¬⟨⟨1+1⟩⋅1⟩<0 → 1<0))
(1<0 → (¬⟨⟨1+1⟩⋅1⟩<1 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩⋅0⟩<0 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩⋅0⟩<1 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩⋅1⟩<0 → 1<0))
(1<0 → (¬⟨⟨0⋅0⟩⋅1⟩<1 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩⋅0⟩<0 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩⋅0⟩<1 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩⋅1⟩<0 → 1<0))
(1<0 → (¬⟨⟨0⋅1⟩⋅1⟩<1 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩⋅0⟩<0 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩⋅0⟩<1 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩⋅1⟩<0 → 1<0))
(1<0 → (¬⟨⟨1⋅0⟩⋅1⟩<1 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩⋅0⟩<0 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩⋅0⟩<1 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩⋅1⟩<0 → 1<0))
(1<0 → (¬⟨⟨1⋅1⟩⋅1⟩<1 → 1<0))
(1<0 → (¬¬¬0=⟨0+0⟩ → 1<0))
(1<0 → (¬¬¬0=⟨0+1⟩ → 1<0))
(1<0 → (¬¬¬0=⟨1+0⟩ → 1<0))
(1<0 → (¬¬¬0=⟨1+1⟩ → 1<0))
(1<0 → (¬¬¬0=⟨0⋅0⟩ → 1<0))
(1<0 → (¬¬¬0=⟨0⋅1⟩ → 1<0))
(1<0 → (¬¬¬0=⟨1⋅0⟩ → 1<0))
(1<0 → (¬¬¬0=⟨1⋅1⟩ → 1<0))
(1<0 → (¬¬¬1=⟨0+0⟩ → 1<0))
(1<0 → (¬¬¬1=⟨0+1⟩ → 1<0))
(1<0 → (¬¬¬1=⟨1+0⟩ → 1<0))
(1<0 → (¬¬¬1=⟨1+1⟩ → 1<0))
(1<0 → (¬¬¬1=⟨0⋅0⟩ → 1<0))
(1<0 → (¬¬¬1=⟨0⋅1⟩ → 1<0))
(1<0 → (¬¬¬1=⟨1⋅0⟩ → 1<0))
(1<0 → (¬¬¬1=⟨1⋅1⟩ → 1<0))
(1<0 → (¬¬¬⟨0+0⟩=0 → 1<0))
(1<0 → (¬¬¬⟨0+0⟩=1 → 1<0))
(1<0 → (¬¬¬⟨0+1⟩=0 → 1<0))
(1<0 → (¬¬¬⟨0+1⟩=1 → 1<0))
(1<0 → (¬¬¬⟨1+0⟩=0 → 1<0))
(1<0 → (¬¬¬⟨1+0⟩=1 → 1<0))
(1<0 → (¬¬¬⟨1+1⟩=0 → 1<0))
(1<0 → (¬¬¬⟨1+1⟩=1 → 1<0))
(1<0 → (¬¬¬⟨0⋅0⟩=0 → 1<0))
(1<0 → (¬¬¬⟨0⋅0⟩=1 → 1<0))
(1<0 → (¬¬¬⟨0⋅1⟩=0 → 1<0))
(1<0 → (¬¬¬⟨0⋅1⟩=1 → 1<0))
(1<0 → (¬¬¬⟨1⋅0⟩=0 → 1<0))
(1<0 → (¬¬¬⟨1⋅0⟩=1 → 1<0))
(1<0 → (¬¬¬⟨1⋅1⟩=0 → 1<0))
(1<0 → (¬¬¬⟨1⋅1⟩=1 → 1<0))
(1<0 → (¬¬¬0<⟨0+0⟩ → 1<0))
(1<0 → (¬¬¬0<⟨0+1⟩ → 1<0))
(1<0 → (¬¬¬0<⟨1+0⟩ → 1<0))
(1<0 → (¬¬¬0<⟨1+1⟩ → 1<0))
(1<0 → (¬¬¬0<⟨0⋅0⟩ → 1<0))
(1<0 → (¬¬¬0<⟨0⋅1⟩ → 1<0))
(1<0 → (¬¬¬0<⟨1⋅0⟩ → 1<0))
(1<0 → (¬¬¬0<⟨1⋅1⟩ → 1<0))
(1<0 → (¬¬¬1<⟨0+0⟩ → 1<0))
(1<0 → (¬¬¬1<⟨0+1⟩ → 1<0))
(1<0 → (¬¬¬1<⟨1+0⟩ → 1<0))
(1<0 → (¬¬¬1<⟨1+1⟩ → 1<0))
(1<0 → (¬¬¬1<⟨0⋅0⟩ → 1<0))
(1<0 → (¬¬¬1<⟨0⋅1⟩ → 1<0))
(1<0 → (¬¬¬1<⟨1⋅0⟩ → 1<0))
(1<0 → (¬¬¬1<⟨1⋅1⟩ → 1<0))
(1<0 → (¬¬¬⟨0+0⟩<0 → 1<0))
(1<0 → (¬¬¬⟨0+0⟩<1 → 1<0))
(1<0 → (¬¬¬⟨0+1⟩<0 → 1<0))
(1<0 → (¬¬¬⟨0+1⟩<1 → 1<0))
(1<0 → (¬¬¬⟨1+0⟩<0 → 1<0))
(1<0 → (¬¬¬⟨1+0⟩<1 → 1<0))
(1<0 → (¬¬¬⟨1+1⟩<0 → 1<0))
(1<0 → (¬¬¬⟨1+1⟩<1 → 1<0))
(1<0 → (¬¬¬⟨0⋅0⟩<0 → 1<0))
(1<0 → (¬¬¬⟨0⋅0⟩<1 → 1<0))
(1<0 → (¬¬¬⟨0⋅1⟩<0 → 1<0))
(1<0 → (¬¬¬⟨0⋅1⟩<1 → 1<0))
(1<0 → (¬¬¬⟨1⋅0⟩<0 → 1<0))
(1<0 → (¬¬¬⟨1⋅0⟩<1 → 1<0))
(1<0 → (¬¬¬⟨1⋅1⟩<0 → 1<0))
(1<0 → (¬¬¬⟨1⋅1⟩<1 → 1<0))
(1<0 → (¬¬¬¬¬0=0 → 1<0))
(1<0 → (¬¬¬¬¬0=1 → 1<0))
(1<0 → (¬¬¬¬¬1=0 → 1<0))
(1<0 → (¬¬¬¬¬1=1 → 1<0))
(1<0 → (¬¬¬¬¬0<0 → 1<0))
(1<0 → (¬¬¬¬¬0<1 → 1<0))
(1<0 → (¬¬¬¬¬1<0 → 1<0))
(1<0 → (¬¬¬¬¬1<1 → 1<0))
(1<0 → (¬¬¬¬∀x. 0=x → 1<0))
(1<0 → (¬¬¬¬∀x. 1=x → 1<0))
(1<0 → (¬¬¬¬∀x. x=0 → 1<0))
(1<0 → (¬¬¬¬∀x. x=1 → 1<0))
(1<0 → (¬¬¬¬∀x. x=x → 1<0))
(1<0 → (¬¬¬¬∀x. x=x → 1<0))
(1<0 → (¬¬¬¬∀x. 0<x → 1<0))
(1<0 → (¬¬¬¬∀x. 1<x → 1<0))
(1<0 → (¬¬¬¬∀x. x<0 → 1<0))
(1<0 → (¬¬¬¬∀x. x<1 → 1<0))
(1<0 → (¬¬¬¬∀x. x<x → 1<0))
(1<0 → (¬¬¬¬∀x. x<x → 1<0))
(1<0 → (¬¬¬∀y. 0=y → 1<0))
(1<0 → (¬¬¬∀y. 1=y → 1<0))
(1<0 → (¬¬¬∀y. y=0 → 1<0))
(1<0 → (¬¬¬∀y. y=1 → 1<0))
(1<0 → (¬¬¬∀y. 0<y → 1<0))
(1<0 → (¬¬¬∀y. 1<y → 1<0))
(1<0 → (¬¬¬∀y. y<0 → 1<0))
(1<0 → (¬¬¬∀y. y<1 → 1<0))
(1<0 → (¬¬¬∀x. ¬0=x → 1<0))
(1<0 → (¬¬¬∀x. ¬1=x → 1<0))
(1<0 → (¬¬¬∀x. ¬x=0 → 1<0))
(1<0 → (¬¬¬∀x. ¬x=1 → 1<0))
(1<0 → (¬¬¬∀x. ¬x=x → 1<0))
(1<0 → (¬¬¬∀x. ¬x=x → 1<0))
(1<0 → (¬¬¬∀x. ¬0<x → 1<0))
(1<0 → (¬¬¬∀x. ¬1<x → 1<0))
(1<0 → (¬¬¬∀x. ¬x<0 → 1<0))
(1<0 → (¬¬¬∀x. ¬x<1 → 1<0))
(1<0 → (¬¬¬∀x. ¬x<x → 1<0))
(1<0 → (¬¬¬∀x. ¬x<x → 1<0))
(1<0 → (¬¬∀z. 0=z → 1<0))
(1<0 → (¬¬∀x. 0=⟨0+x⟩ → 1<0))
(1<0 → (¬¬∀x. 0=⟨1+x⟩ → 1<0))
(1<0 → (¬¬∀x. 0=⟨x+0⟩ → 1<0))
(1<0 → (¬¬∀x. 0=⟨x+1⟩ → 1<0))
(1<0 → (¬¬∀x. 0=⟨x+x⟩ → 1<0))
(1<0 → (¬¬∀x. 0=⟨x+x⟩ → 1<0))
(1<0 → (¬¬∀x. 0=⟨0⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. 0=⟨1⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. 0=⟨x⋅0⟩ → 1<0))
(1<0 → (¬¬∀x. 0=⟨x⋅1⟩ → 1<0))
(1<0 → (¬¬∀x. 0=⟨x⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. 0=⟨x⋅x⟩ → 1<0))
(1<0 → (¬¬∀z. 1=z → 1<0))
(1<0 → (¬¬∀x. 1=⟨0+x⟩ → 1<0))
(1<0 → (¬¬∀x. 1=⟨1+x⟩ → 1<0))
(1<0 → (¬¬∀x. 1=⟨x+0⟩ → 1<0))
(1<0 → (¬¬∀x. 1=⟨x+1⟩ → 1<0))
(1<0 → (¬¬∀x. 1=⟨x+x⟩ → 1<0))
(1<0 → (¬¬∀x. 1=⟨x+x⟩ → 1<0))
(1<0 → (¬¬∀x. 1=⟨0⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. 1=⟨1⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. 1=⟨x⋅0⟩ → 1<0))
(1<0 → (¬¬∀x. 1=⟨x⋅1⟩ → 1<0))
(1<0 → (¬¬∀x. 1=⟨x⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. 1=⟨x⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨0+0⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨0+1⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨0+x⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨0+x⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨1+0⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨1+1⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨1+x⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨1+x⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨x+0⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨x+0⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨x+1⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨x+1⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨x+x⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨x+x⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨x+x⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨0⋅0⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨0⋅1⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨0⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨0⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨1⋅0⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨1⋅1⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨1⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨1⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨x⋅0⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨x⋅0⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨x⋅1⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨x⋅1⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨x⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨x⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. x=⟨x⋅x⟩ → 1<0))
(1<0 → (¬¬∀y. y=y → 1<0))
(1<0 → (¬¬∀y. y=y → 1<0))
(1<0 → (¬¬∀z. z=0 → 1<0))
(1<0 → (¬¬∀z. z=1 → 1<0))
(1<0 → (¬¬∀x. ⟨0+0⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨0+1⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨0+x⟩=0 → 1<0))
(1<0 → (¬¬∀x. ⟨0+x⟩=1 → 1<0))
(1<0 → (¬¬∀x. ⟨0+x⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨0+x⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨1+0⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨1+1⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨1+x⟩=0 → 1<0))
(1<0 → (¬¬∀x. ⟨1+x⟩=1 → 1<0))
(1<0 → (¬¬∀x. ⟨1+x⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨1+x⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨x+0⟩=0 → 1<0))
(1<0 → (¬¬∀x. ⟨x+0⟩=1 → 1<0))
(1<0 → (¬¬∀x. ⟨x+0⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨x+0⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨x+1⟩=0 → 1<0))
(1<0 → (¬¬∀x. ⟨x+1⟩=1 → 1<0))
(1<0 → (¬¬∀x. ⟨x+1⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨x+1⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨x+x⟩=0 → 1<0))
(1<0 → (¬¬∀x. ⟨x+x⟩=0 → 1<0))
(1<0 → (¬¬∀x. ⟨x+x⟩=1 → 1<0))
(1<0 → (¬¬∀x. ⟨x+x⟩=1 → 1<0))
(1<0 → (¬¬∀x. ⟨x+x⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨x+x⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨x+x⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨0⋅0⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨0⋅1⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨0⋅x⟩=0 → 1<0))
(1<0 → (¬¬∀x. ⟨0⋅x⟩=1 → 1<0))
(1<0 → (¬¬∀x. ⟨0⋅x⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨0⋅x⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨1⋅0⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨1⋅1⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨1⋅x⟩=0 → 1<0))
(1<0 → (¬¬∀x. ⟨1⋅x⟩=1 → 1<0))
(1<0 → (¬¬∀x. ⟨1⋅x⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨1⋅x⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅0⟩=0 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅0⟩=1 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅0⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅0⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅1⟩=0 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅1⟩=1 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅1⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅1⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅x⟩=0 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅x⟩=0 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅x⟩=1 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅x⟩=1 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅x⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅x⟩=x → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅x⟩=x → 1<0))
(1<0 → (¬¬∀z. 0<z → 1<0))
(1<0 → (¬¬∀x. 0<⟨0+x⟩ → 1<0))
(1<0 → (¬¬∀x. 0<⟨1+x⟩ → 1<0))
(1<0 → (¬¬∀x. 0<⟨x+0⟩ → 1<0))
(1<0 → (¬¬∀x. 0<⟨x+1⟩ → 1<0))
(1<0 → (¬¬∀x. 0<⟨x+x⟩ → 1<0))
(1<0 → (¬¬∀x. 0<⟨x+x⟩ → 1<0))
(1<0 → (¬¬∀x. 0<⟨0⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. 0<⟨1⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. 0<⟨x⋅0⟩ → 1<0))
(1<0 → (¬¬∀x. 0<⟨x⋅1⟩ → 1<0))
(1<0 → (¬¬∀x. 0<⟨x⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. 0<⟨x⋅x⟩ → 1<0))
(1<0 → (¬¬∀z. 1<z → 1<0))
(1<0 → (¬¬∀x. 1<⟨0+x⟩ → 1<0))
(1<0 → (¬¬∀x. 1<⟨1+x⟩ → 1<0))
(1<0 → (¬¬∀x. 1<⟨x+0⟩ → 1<0))
(1<0 → (¬¬∀x. 1<⟨x+1⟩ → 1<0))
(1<0 → (¬¬∀x. 1<⟨x+x⟩ → 1<0))
(1<0 → (¬¬∀x. 1<⟨x+x⟩ → 1<0))
(1<0 → (¬¬∀x. 1<⟨0⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. 1<⟨1⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. 1<⟨x⋅0⟩ → 1<0))
(1<0 → (¬¬∀x. 1<⟨x⋅1⟩ → 1<0))
(1<0 → (¬¬∀x. 1<⟨x⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. 1<⟨x⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨0+0⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨0+1⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨0+x⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨0+x⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨1+0⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨1+1⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨1+x⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨1+x⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨x+0⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨x+0⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨x+1⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨x+1⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨x+x⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨x+x⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨x+x⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨0⋅0⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨0⋅1⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨0⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨0⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨1⋅0⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨1⋅1⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨1⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨1⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨x⋅0⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨x⋅0⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨x⋅1⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨x⋅1⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨x⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨x⋅x⟩ → 1<0))
(1<0 → (¬¬∀x. x<⟨x⋅x⟩ → 1<0))
(1<0 → (¬¬∀y. y<y → 1<0))
(1<0 → (¬¬∀y. y<y → 1<0))
(1<0 → (¬¬∀z. z<0 → 1<0))
(1<0 → (¬¬∀z. z<1 → 1<0))
(1<0 → (¬¬∀x. ⟨0+0⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨0+1⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨0+x⟩<0 → 1<0))
(1<0 → (¬¬∀x. ⟨0+x⟩<1 → 1<0))
(1<0 → (¬¬∀x. ⟨0+x⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨0+x⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨1+0⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨1+1⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨1+x⟩<0 → 1<0))
(1<0 → (¬¬∀x. ⟨1+x⟩<1 → 1<0))
(1<0 → (¬¬∀x. ⟨1+x⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨1+x⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨x+0⟩<0 → 1<0))
(1<0 → (¬¬∀x. ⟨x+0⟩<1 → 1<0))
(1<0 → (¬¬∀x. ⟨x+0⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨x+0⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨x+1⟩<0 → 1<0))
(1<0 → (¬¬∀x. ⟨x+1⟩<1 → 1<0))
(1<0 → (¬¬∀x. ⟨x+1⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨x+1⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨x+x⟩<0 → 1<0))
(1<0 → (¬¬∀x. ⟨x+x⟩<0 → 1<0))
(1<0 → (¬¬∀x. ⟨x+x⟩<1 → 1<0))
(1<0 → (¬¬∀x. ⟨x+x⟩<1 → 1<0))
(1<0 → (¬¬∀x. ⟨x+x⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨x+x⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨x+x⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨0⋅0⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨0⋅1⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨0⋅x⟩<0 → 1<0))
(1<0 → (¬¬∀x. ⟨0⋅x⟩<1 → 1<0))
(1<0 → (¬¬∀x. ⟨0⋅x⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨0⋅x⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨1⋅0⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨1⋅1⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨1⋅x⟩<0 → 1<0))
(1<0 → (¬¬∀x. ⟨1⋅x⟩<1 → 1<0))
(1<0 → (¬¬∀x. ⟨1⋅x⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨1⋅x⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅0⟩<0 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅0⟩<1 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅0⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅0⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅1⟩<0 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅1⟩<1 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅1⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅1⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅x⟩<0 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅x⟩<0 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅x⟩<1 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅x⟩<1 → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅x⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅x⟩<x → 1<0))
(1<0 → (¬¬∀x. ⟨x⋅x⟩<x → 1<0))
(1<0 → (¬¬∀y. ¬0=y → 1<0))
(1<0 → (¬¬∀y. ¬1=y → 1<0))
(1<0 → (¬¬∀y. ¬y=0 → 1<0))
(1<0 → (¬¬∀y. ¬y=1 → 1<0))
(1<0 → (¬¬∀y. ¬0<y → 1<0))
(1<0 → (¬¬∀y. ¬1<y → 1<0))
(1<0 → (¬¬∀y. ¬y<0 → 1<0))
(1<0 → (¬¬∀y. ¬y<1 → 1<0))
(1<0 → (¬¬∀x. ¬¬0=x → 1<0))
(1<0 → (¬¬∀x. ¬¬1=x → 1<0))
(1<0 → (¬¬∀x. ¬¬x=0 → 1<0))
(1<0 → (¬¬∀x. ¬¬x=1 → 1<0))
(1<0 → (¬¬∀x. ¬¬x=x → 1<0))
(1<0 → (¬¬∀x. ¬¬x=x → 1<0))
(1<0 → (¬¬∀x. ¬¬0<x → 1<0))
(1<0 → (¬¬∀x. ¬¬1<x → 1<0))
(1<0 → (¬¬∀x. ¬¬x<0 → 1<0))
(1<0 → (¬¬∀x. ¬¬x<1 → 1<0))
(1<0 → (¬¬∀x. ¬¬x<x → 1<0))
(1<0 → (¬¬∀x. ¬¬x<x → 1<0))
(1<0 → (¬¬∀y. ∀x. x=y → 1<0))
(1<0 → (¬¬∀x. ∀y. x=y → 1<0))
(1<0 → (¬¬∀x. ∀y. y=x → 1<0))
(1<0 → (¬¬∀y. ∀x. y=x → 1<0))
(1<0 → (¬¬∀y. ∀x. x<y → 1<0))
(1<0 → (¬¬∀x. ∀y. x<y → 1<0))
(1<0 → (¬¬∀x. ∀y. y<x → 1<0))
(1<0 → (¬¬∀y. ∀x. y<x → 1<0))
(1<0 → (¬∀x3. 0=x3 → 1<0))
(1<0 → (¬∀y. 0=⟨0+y⟩ → 1<0))
(1<0 → (¬∀y. 0=⟨1+y⟩ → 1<0))
(1<0 → (¬∀y. 0=⟨y+0⟩ → 1<0))
(1<0 → (¬∀y. 0=⟨y+1⟩ → 1<0))
(1<0 → (¬∀y. 0=⟨0⋅y⟩ → 1<0))
(1<0 → (¬∀y. 0=⟨1⋅y⟩ → 1<0))
(1<0 → (¬∀y. 0=⟨y⋅0⟩ → 1<0))
(1<0 → (¬∀y. 0=⟨y⋅1⟩ → 1<0))
(1<0 → (¬∀x3. 1=x3 → 1<0))
(1<0 → (¬∀y. 1=⟨0+y⟩ → 1<0))
(1<0 → (¬∀y. 1=⟨1+y⟩ → 1<0))
(1<0 → (¬∀y. 1=⟨y+0⟩ → 1<0))
(1<0 → (¬∀y. 1=⟨y+1⟩ → 1<0))
(1<0 → (¬∀y. 1=⟨0⋅y⟩ → 1<0))
(1<0 → (¬∀y. 1=⟨1⋅y⟩ → 1<0))
(1<0 → (¬∀y. 1=⟨y⋅0⟩ → 1<0))
(1<0 → (¬∀y. 1=⟨y⋅1⟩ → 1<0))
(1<0 → (¬∀y. y=⟨0+0⟩ → 1<0))
(1<0 → (¬∀y. y=⟨0+1⟩ → 1<0))
(1<0 → (¬∀y. y=⟨1+0⟩ → 1<0))
(1<0 → (¬∀y. y=⟨1+1⟩ → 1<0))
(1<0 → (¬∀y. y=⟨0⋅0⟩ → 1<0))
(1<0 → (¬∀y. y=⟨0⋅1⟩ → 1<0))
(1<0 → (¬∀y. y=⟨1⋅0⟩ → 1<0))
(1<0 → (¬∀y. y=⟨1⋅1⟩ → 1<0))
(1<0 → (¬∀y. ⟨0+0⟩=y → 1<0))
(1<0 → (¬∀y. ⟨0+1⟩=y → 1<0))
(1<0 → (¬∀y. ⟨1+0⟩=y → 1<0))
(1<0 → (¬∀y. ⟨1+1⟩=y → 1<0))
(1<0 → (¬∀y. ⟨0⋅0⟩=y → 1<0))
(1<0 → (¬∀y. ⟨0⋅1⟩=y → 1<0))
(1<0 → (¬∀y. ⟨1⋅0⟩=y → 1<0))
(1<0 → (¬∀y. ⟨1⋅1⟩=y → 1<0))
(1<0 → (¬∀x3. x3=0 → 1<0))
(1<0 → (¬∀x3. x3=1 → 1<0))
(1<0 → (¬∀y. ⟨0+y⟩=0 → 1<0))
(1<0 → (¬∀y. ⟨0+y⟩=1 → 1<0))
(1<0 → (¬∀y. ⟨1+y⟩=0 → 1<0))
(1<0 → (¬∀y. ⟨1+y⟩=1 → 1<0))
(1<0 → (¬∀y. ⟨y+0⟩=0 → 1<0))
(1<0 → (¬∀y. ⟨y+0⟩=1 → 1<0))
(1<0 → (¬∀y. ⟨y+1⟩=0 → 1<0))
(1<0 → (¬∀y. ⟨y+1⟩=1 → 1<0))
(1<0 → (¬∀y. ⟨0⋅y⟩=0 → 1<0))
(1<0 → (¬∀y. ⟨0⋅y⟩=1 → 1<0))
(1<0 → (¬∀y. ⟨1⋅y⟩=0 → 1<0))
(1<0 → (¬∀y. ⟨1⋅y⟩=1 → 1<0))
(1<0 → (¬∀y. ⟨y⋅0⟩=0 → 1<0))
(1<0 → (¬∀y. ⟨y⋅0⟩=1 → 1<0))
(1<0 → (¬∀y. ⟨y⋅1⟩=0 → 1<0))
(1<0 → (¬∀y. ⟨y⋅1⟩=1 → 1<0))
(1<0 → (¬∀x3. 0<x3 → 1<0))
(1<0 → (¬∀y. 0<⟨0+y⟩ → 1<0))
(1<0 → (¬∀y. 0<⟨1+y⟩ → 1<0))
(1<0 → (¬∀y. 0<⟨y+0⟩ → 1<0))
(1<0 → (¬∀y. 0<⟨y+1⟩ → 1<0))
(1<0 → (¬∀y. 0<⟨0⋅y⟩ → 1<0))
(1<0 → (¬∀y. 0<⟨1⋅y⟩ → 1<0))
(1<0 → (¬∀y. 0<⟨y⋅0⟩ → 1<0))
(1<0 → (¬∀y. 0<⟨y⋅1⟩ → 1<0))
(1<0 → (¬∀x3. 1<x3 → 1<0))
(1<0 → (¬∀y. 1<⟨0+y⟩ → 1<0))
(1<0 → (¬∀y. 1<⟨1+y⟩ → 1<0))
(1<0 → (¬∀y. 1<⟨y+0⟩ → 1<0))
(1<0 → (¬∀y. 1<⟨y+1⟩ → 1<0))
(1<0 → (¬∀y. 1<⟨0⋅y⟩ → 1<0))
(1<0 → (¬∀y. 1<⟨1⋅y⟩ → 1<0))
(1<0 → (¬∀y. 1<⟨y⋅0⟩ → 1<0))
(1<0 → (¬∀y. 1<⟨y⋅1⟩ → 1<0))
(1<0 → (¬∀y. y<⟨0+0⟩ → 1<0))
(1<0 → (¬∀y. y<⟨0+1⟩ → 1<0))
(1<0 → (¬∀y. y<⟨1+0⟩ → 1<0))
(1<0 → (¬∀y. y<⟨1+1⟩ → 1<0))
(1<0 → (¬∀y. y<⟨0⋅0⟩ → 1<0))
(1<0 → (¬∀y. y<⟨0⋅1⟩ → 1<0))
(1<0 → (¬∀y. y<⟨1⋅0⟩ → 1<0))
(1<0 → (¬∀y. y<⟨1⋅1⟩ → 1<0))
(1<0 → (¬∀y. ⟨0+0⟩<y → 1<0))
(1<0 → (¬∀y. ⟨0+1⟩<y → 1<0))
(1<0 → (¬∀y. ⟨1+0⟩<y → 1<0))
(1<0 → (¬∀y. ⟨1+1⟩<y → 1<0))
(1<0 → (¬∀y. ⟨0⋅0⟩<y → 1<0))
(1<0 → (¬∀y. ⟨0⋅1⟩<y → 1<0))
(1<0 → (¬∀y. ⟨1⋅0⟩<y → 1<0))
(1<0 → (¬∀y. ⟨1⋅1⟩<y → 1<0))
(1<0 → (¬∀x3. x3<0 → 1<0))
(1<0 → (¬∀x3. x3<1 → 1<0))
(1<0 → (¬∀y. ⟨0+y⟩<0 → 1<0))
(1<0 → (¬∀y. ⟨0+y⟩<1 → 1<0))
(1<0 → (¬∀y. ⟨1+y⟩<0 → 1<0))
(1<0 → (¬∀y. ⟨1+y⟩<1 → 1<0))
(1<0 → (¬∀y. ⟨y+0⟩<0 → 1<0))
(1<0 → (¬∀y. ⟨y+0⟩<1 → 1<0))
(1<0 → (¬∀y. ⟨y+1⟩<0 → 1<0))
(1<0 → (¬∀y. ⟨y+1⟩<1 → 1<0))
(1<0 → (¬∀y. ⟨0⋅y⟩<0 → 1<0))
(1<0 → (¬∀y. ⟨0⋅y⟩<1 → 1<0))
(1<0 → (¬∀y. ⟨1⋅y⟩<0 → 1<0))
(1<0 → (¬∀y. ⟨1⋅y⟩<1 → 1<0))
(1<0 → (¬∀y. ⟨y⋅0⟩<0 → 1<0))
(1<0 → (¬∀y. ⟨y⋅0⟩<1 → 1<0))
(1<0 → (¬∀y. ⟨y⋅1⟩<0 → 1<0))
(1<0 → (¬∀y. ⟨y⋅1⟩<1 → 1<0))
(1<0 → (¬∀z. ¬0=z → 1<0))
(1<0 → (¬∀x. ¬0=⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. ¬0=⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. ¬0=⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. ¬0=⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. ¬0=⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. ¬0=⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. ¬0=⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬0=⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬0=⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. ¬0=⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. ¬0=⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬0=⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀z. ¬1=z → 1<0))
(1<0 → (¬∀x. ¬1=⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. ¬1=⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. ¬1=⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. ¬1=⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. ¬1=⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. ¬1=⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. ¬1=⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬1=⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬1=⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. ¬1=⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. ¬1=⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬1=⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨0+0⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨0+1⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨1+0⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨1+1⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨0⋅0⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨0⋅1⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨1⋅0⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨1⋅1⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬x=⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀y. ¬y=y → 1<0))
(1<0 → (¬∀y. ¬y=y → 1<0))
(1<0 → (¬∀z. ¬z=0 → 1<0))
(1<0 → (¬∀z. ¬z=1 → 1<0))
(1<0 → (¬∀x. ¬⟨0+0⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨0+1⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨0+x⟩=0 → 1<0))
(1<0 → (¬∀x. ¬⟨0+x⟩=1 → 1<0))
(1<0 → (¬∀x. ¬⟨0+x⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨0+x⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨1+0⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨1+1⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨1+x⟩=0 → 1<0))
(1<0 → (¬∀x. ¬⟨1+x⟩=1 → 1<0))
(1<0 → (¬∀x. ¬⟨1+x⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨1+x⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨x+0⟩=0 → 1<0))
(1<0 → (¬∀x. ¬⟨x+0⟩=1 → 1<0))
(1<0 → (¬∀x. ¬⟨x+0⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨x+0⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨x+1⟩=0 → 1<0))
(1<0 → (¬∀x. ¬⟨x+1⟩=1 → 1<0))
(1<0 → (¬∀x. ¬⟨x+1⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨x+1⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨x+x⟩=0 → 1<0))
(1<0 → (¬∀x. ¬⟨x+x⟩=0 → 1<0))
(1<0 → (¬∀x. ¬⟨x+x⟩=1 → 1<0))
(1<0 → (¬∀x. ¬⟨x+x⟩=1 → 1<0))
(1<0 → (¬∀x. ¬⟨x+x⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨x+x⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨x+x⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨0⋅0⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨0⋅1⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨0⋅x⟩=0 → 1<0))
(1<0 → (¬∀x. ¬⟨0⋅x⟩=1 → 1<0))
(1<0 → (¬∀x. ¬⟨0⋅x⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨0⋅x⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨1⋅0⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨1⋅1⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨1⋅x⟩=0 → 1<0))
(1<0 → (¬∀x. ¬⟨1⋅x⟩=1 → 1<0))
(1<0 → (¬∀x. ¬⟨1⋅x⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨1⋅x⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅0⟩=0 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅0⟩=1 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅0⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅0⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅1⟩=0 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅1⟩=1 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅1⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅1⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅x⟩=0 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅x⟩=0 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅x⟩=1 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅x⟩=1 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅x⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅x⟩=x → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅x⟩=x → 1<0))
(1<0 → (¬∀z. ¬0<z → 1<0))
(1<0 → (¬∀x. ¬0<⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. ¬0<⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. ¬0<⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. ¬0<⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. ¬0<⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. ¬0<⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. ¬0<⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬0<⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬0<⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. ¬0<⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. ¬0<⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬0<⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀z. ¬1<z → 1<0))
(1<0 → (¬∀x. ¬1<⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. ¬1<⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. ¬1<⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. ¬1<⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. ¬1<⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. ¬1<⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. ¬1<⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬1<⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬1<⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. ¬1<⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. ¬1<⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬1<⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨0+0⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨0+1⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨0+x⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨1+0⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨1+1⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨1+x⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨x+0⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨x+1⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨x+x⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨0⋅0⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨0⋅1⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨0⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨1⋅0⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨1⋅1⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨1⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨x⋅0⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨x⋅1⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀x. ¬x<⟨x⋅x⟩ → 1<0))
(1<0 → (¬∀y. ¬y<y → 1<0))
(1<0 → (¬∀y. ¬y<y → 1<0))
(1<0 → (¬∀z. ¬z<0 → 1<0))
(1<0 → (¬∀z. ¬z<1 → 1<0))
(1<0 → (¬∀x. ¬⟨0+0⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨0+1⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨0+x⟩<0 → 1<0))
(1<0 → (¬∀x. ¬⟨0+x⟩<1 → 1<0))
(1<0 → (¬∀x. ¬⟨0+x⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨0+x⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨1+0⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨1+1⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨1+x⟩<0 → 1<0))
(1<0 → (¬∀x. ¬⟨1+x⟩<1 → 1<0))
(1<0 → (¬∀x. ¬⟨1+x⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨1+x⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨x+0⟩<0 → 1<0))
(1<0 → (¬∀x. ¬⟨x+0⟩<1 → 1<0))
(1<0 → (¬∀x. ¬⟨x+0⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨x+0⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨x+1⟩<0 → 1<0))
(1<0 → (¬∀x. ¬⟨x+1⟩<1 → 1<0))
(1<0 → (¬∀x. ¬⟨x+1⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨x+1⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨x+x⟩<0 → 1<0))
(1<0 → (¬∀x. ¬⟨x+x⟩<0 → 1<0))
(1<0 → (¬∀x. ¬⟨x+x⟩<1 → 1<0))
(1<0 → (¬∀x. ¬⟨x+x⟩<1 → 1<0))
(1<0 → (¬∀x. ¬⟨x+x⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨x+x⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨x+x⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨0⋅0⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨0⋅1⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨0⋅x⟩<0 → 1<0))
(1<0 → (¬∀x. ¬⟨0⋅x⟩<1 → 1<0))
(1<0 → (¬∀x. ¬⟨0⋅x⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨0⋅x⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨1⋅0⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨1⋅1⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨1⋅x⟩<0 → 1<0))
(1<0 → (¬∀x. ¬⟨1⋅x⟩<1 → 1<0))
(1<0 → (¬∀x. ¬⟨1⋅x⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨1⋅x⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅0⟩<0 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅0⟩<1 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅0⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅0⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅1⟩<0 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅1⟩<1 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅1⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅1⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅x⟩<0 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅x⟩<0 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅x⟩<1 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅x⟩<1 → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅x⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅x⟩<x → 1<0))
(1<0 → (¬∀x. ¬⟨x⋅x⟩<x → 1<0))
(1<0 → (¬∀y. ¬¬0=y → 1<0))
(1<0 → (¬∀y. ¬¬1=y → 1<0))
(1<0 → (¬∀y. ¬¬y=0 → 1<0))
(1<0 → (¬∀y. ¬¬y=1 → 1<0))
(1<0 → (¬∀y. ¬¬0<y → 1<0))
(1<0 → (¬∀y. ¬¬1<y → 1<0))
(1<0 → (¬∀y. ¬¬y<0 → 1<0))
(1<0 → (¬∀y. ¬¬y<1 → 1<0))
(1<0 → (¬∀x. ¬¬¬0=x → 1<0))
(1<0 → (¬∀x. ¬¬¬1=x → 1<0))
(1<0 → (¬∀x. ¬¬¬x=0 → 1<0))
(1<0 → (¬∀x. ¬¬¬x=1 → 1<0))
(1<0 → (¬∀x. ¬¬¬x=x → 1<0))
(1<0 → (¬∀x. ¬¬¬x=x → 1<0))
(1<0 → (¬∀x. ¬¬¬0<x → 1<0))
(1<0 → (¬∀x. ¬¬¬1<x → 1<0))
(1<0 → (¬∀x. ¬¬¬x<0 → 1<0))
(1<0 → (¬∀x. ¬¬¬x<1 → 1<0))
(1<0 → (¬∀x. ¬¬¬x<x → 1<0))
(1<0 → (¬∀x. ¬¬¬x<x → 1<0))
(1<0 → (¬∀y. ¬∀x. x=y → 1<0))
(1<0 → (¬∀x. ¬∀y. x=y → 1<0))
(1<0 → (¬∀x. ¬∀y. y=x → 1<0))
(1<0 → (¬∀y. ¬∀x. y=x → 1<0))
(1<0 → (¬∀y. ¬∀x. x<y → 1<0))
(1<0 → (¬∀x. ¬∀y. x<y → 1<0))
(1<0 → (¬∀x. ¬∀y. y<x → 1<0))
(1<0 → (¬∀y. ¬∀x. y<x → 1<0))
(1<0 → (¬∀z. ∀x. x=z → 1<0))
(1<0 → (¬∀x. ∀z. x=z → 1<0))
(1<0 → (¬∀x. ∀z. z=x → 1<0))
(1<0 → (¬∀z. ∀x. z=x → 1<0))
(1<0 → (¬∀z. ∀x. x<z → 1<0))
(1<0 → (¬∀x. ∀z. x<z → 1<0))
(1<0 → (¬∀x. ∀z. z<x → 1<0))
(1<0 → (¬∀z. ∀x. z<x → 1<0))
(1<0 → (¬∀y. ∀x. ¬x=y → 1<0))
(1<0 → (¬∀x. ∀y. ¬x=y → 1<0))
(1<0 → (¬∀x. ∀y. ¬y=x → 1<0))
(1<0 → (¬∀y. ∀x. ¬y=x → 1<0))
(1<0 → (¬∀y. ∀x. ¬x<y → 1<0))
(1<0 → (¬∀x. ∀y. ¬x<y → 1<0))
(1<0 → (¬∀x. ∀y. ¬y<x → 1<0))
(1<0 → (¬∀y. ∀x. ¬y<x → 1<0))
(1<0 → (¬(0=0 → 0=0) → 1<0))
(1<0 → (¬(0=0 → 0=1) → 1<0))
(1<0 → (¬(0=0 → 1=0) → 1<0))
(1<0 → (¬(0=0 → 1=1) → 1<0))
(1<0 → (¬(0=0 → 0<0) → 1<0))
(1<0 → (¬(0=0 → 0<1) → 1<0))
(1<0 → (¬(0=0 → 1<0) → 1<0))
(1<0 → (¬(0=0 → 1<1) → 1<0))
(1<0 → (¬(0=1 → 0=0) → 1<0))
(1<0 → (¬(0=1 → 0=1) → 1<0))
(1<0 → (¬(0=1 → 1=0) → 1<0))
(1<0 → (¬(0=1 → 1=1) → 1<0))
(1<0 → (¬(0=1 → 0<0) → 1<0))
(1<0 → (¬(0=1 → 0<1) → 1<0))
(1<0 → (¬(0=1 → 1<0) → 1<0))
(1<0 → (¬(0=1 → 1<1) → 1<0))
(1<0 → (¬(1=0 → 0=0) → 1<0))
(1<0 → (¬(1=0 → 0=1) → 1<0))
(1<0 → (¬(1=0 → 1=0) → 1<0))
(1<0 → (¬(1=0 → 1=1) → 1<0))
(1<0 → (¬(1=0 → 0<0) → 1<0))
(1<0 → (¬(1=0 → 0<1) → 1<0))
(1<0 → (¬(1=0 → 1<0) → 1<0))
(1<0 → (¬(1=0 → 1<1) → 1<0))
(1<0 → (¬(1=1 → 0=0) → 1<0))
(1<0 → (¬(1=1 → 0=1) → 1<0))
(1<0 → (¬(1=1 → 1=0) → 1<0))
(1<0 → (¬(1=1 → 1=1) → 1<0))
(1<0 → (¬(1=1 → 0<0) → 1<0))
(1<0 → (¬(1=1 → 0<1) → 1<0))
(1<0 → (¬(1=1 → 1<0) → 1<0))
(1<0 → (¬(1=1 → 1<1) → 1<0))
(1<0 → (¬(0<0 → 0=0) → 1<0))
(1<0 → (¬(0<0 → 0=1) → 1<0))
(1<0 → (¬(0<0 → 1=0) → 1<0))
(1<0 → (¬(0<0 → 1=1) → 1<0))
(1<0 → (¬(0<0 → 0<0) → 1<0))
(1<0 → (¬(0<0 → 0<1) → 1<0))
(1<0 → (¬(0<0 → 1<0) → 1<0))
(1<0 → (¬(0<0 → 1<1) → 1<0))
(1<0 → (¬(0<1 → 0=0) → 1<0))
(1<0 → (¬(0<1 → 0=1) → 1<0))
(1<0 → (¬(0<1 → 1=0) → 1<0))
(1<0 → (¬(0<1 → 1=1) → 1<0))
(1<0 → (¬(0<1 → 0<0) → 1<0))
(1<0 → (¬(0<1 → 0<1) → 1<0))
(1<0 → (¬(0<1 → 1<0) → 1<0))
(1<0 → (¬(0<1 → 1<1) → 1<0))
(1<0 → (¬(1<0 → 0=0) → 1<0))
(1<0 → (¬(1<0 → 0=1) → 1<0))
(1<0 → (¬(1<0 → 1=0) → 1<0))
(1<0 → (¬(1<0 → 1=1) → 1<0))
(1<0 → (¬(1<0 → 0<0) → 1<0))
(1<0 → (¬(1<0 → 0<1) → 1<0))
(1<0 → (¬(1<0 → 1<0) → 1<0))
(1<0 → (¬(1<0 → 1<1) → 1<0))
(1<0 → (¬(1<1 → 0=0) → 1<0))
(1<0 → (¬(1<1 → 0=1) → 1<0))
(1<0 → (¬(1<1 → 1=0) → 1<0))
(1<0 → (¬(1<1 → 1=1) → 1<0))
(1<0 → (¬(1<1 → 0<0) → 1<0))
(1<0 → (¬(1<1 → 0<1) → 1<0))
(1<0 → (¬(1<1 → 1<0) → 1<0))
(1<0 → (¬(1<1 → 1<1) → 1<0))
(1<0 → (∀x4. 0=x4 → 1<0))
(1<0 → (∀z. 0=⟨0+z⟩ → 1<0))
(1<0 → (∀x. 0=⟨0+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀z. 0=⟨1+z⟩ → 1<0))
(1<0 → (∀x. 0=⟨1+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀y. 0=⟨y+y⟩ → 1<0))
(1<0 → (∀y. 0=⟨y+y⟩ → 1<0))
(1<0 → (∀z. 0=⟨z+0⟩ → 1<0))
(1<0 → (∀z. 0=⟨z+1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+0⟩+0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+0⟩+1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+1⟩+0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+1⟩+1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅0⟩+0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅0⟩+1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅1⟩+0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅1⟩+1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀z. 0=⟨0⋅z⟩ → 1<0))
(1<0 → (∀x. 0=⟨0⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀z. 0=⟨1⋅z⟩ → 1<0))
(1<0 → (∀x. 0=⟨1⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀y. 0=⟨y⋅y⟩ → 1<0))
(1<0 → (∀y. 0=⟨y⋅y⟩ → 1<0))
(1<0 → (∀z. 0=⟨z⋅0⟩ → 1<0))
(1<0 → (∀z. 0=⟨z⋅1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x4. 1=x4 → 1<0))
(1<0 → (∀z. 1=⟨0+z⟩ → 1<0))
(1<0 → (∀x. 1=⟨0+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀z. 1=⟨1+z⟩ → 1<0))
(1<0 → (∀x. 1=⟨1+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀y. 1=⟨y+y⟩ → 1<0))
(1<0 → (∀y. 1=⟨y+y⟩ → 1<0))
(1<0 → (∀z. 1=⟨z+0⟩ → 1<0))
(1<0 → (∀z. 1=⟨z+1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+0⟩+0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+0⟩+1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+1⟩+0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+1⟩+1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅0⟩+0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅0⟩+1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅1⟩+0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅1⟩+1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀z. 1=⟨0⋅z⟩ → 1<0))
(1<0 → (∀x. 1=⟨0⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀z. 1=⟨1⋅z⟩ → 1<0))
(1<0 → (∀x. 1=⟨1⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀y. 1=⟨y⋅y⟩ → 1<0))
(1<0 → (∀y. 1=⟨y⋅y⟩ → 1<0))
(1<0 → (∀z. 1=⟨z⋅0⟩ → 1<0))
(1<0 → (∀z. 1=⟨z⋅1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+0⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+0⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+0⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+0⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+1⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+1⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+1⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+1⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+x⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+x⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+x⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+x⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+0⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+0⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+0⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+0⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+1⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+1⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+1⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+1⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+x⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+x⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+x⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+x⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+0⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+0⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+0⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+0⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+0⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+0⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+0⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+1⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+1⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+1⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+1⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+1⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+1⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+1⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅0⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅0⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅1⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅1⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅0⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅0⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅1⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅1⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀y. y=⟨0+y⟩ → 1<0))
(1<0 → (∀y. y=⟨0+y⟩ → 1<0))
(1<0 → (∀y. y=⟨1+y⟩ → 1<0))
(1<0 → (∀y. y=⟨1+y⟩ → 1<0))
(1<0 → (∀y. y=⟨y+0⟩ → 1<0))
(1<0 → (∀y. y=⟨y+0⟩ → 1<0))
(1<0 → (∀y. y=⟨y+1⟩ → 1<0))
(1<0 → (∀y. y=⟨y+1⟩ → 1<0))
(1<0 → (∀y. y=⟨0⋅y⟩ → 1<0))
(1<0 → (∀y. y=⟨0⋅y⟩ → 1<0))
(1<0 → (∀y. y=⟨1⋅y⟩ → 1<0))
(1<0 → (∀y. y=⟨1⋅y⟩ → 1<0))
(1<0 → (∀y. y=⟨y⋅0⟩ → 1<0))
(1<0 → (∀y. y=⟨y⋅0⟩ → 1<0))
(1<0 → (∀y. y=⟨y⋅1⟩ → 1<0))
(1<0 → (∀y. y=⟨y⋅1⟩ → 1<0))
(1<0 → (∀z. z=z → 1<0))
(1<0 → (∀z. z=z → 1<0))
(1<0 → (∀z. z=⟨0+0⟩ → 1<0))
(1<0 → (∀z. z=⟨0+1⟩ → 1<0))
(1<0 → (∀z. z=⟨1+0⟩ → 1<0))
(1<0 → (∀z. z=⟨1+1⟩ → 1<0))
(1<0 → (∀z. z=⟨0⋅0⟩ → 1<0))
(1<0 → (∀z. z=⟨0⋅1⟩ → 1<0))
(1<0 → (∀z. z=⟨1⋅0⟩ → 1<0))
(1<0 → (∀z. z=⟨1⋅1⟩ → 1<0))
(1<0 → (∀z. ⟨0+0⟩=z → 1<0))
(1<0 → (∀x. ⟨0+0⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ⟨0+1⟩=z → 1<0))
(1<0 → (∀x. ⟨0+1⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ⟨1+0⟩=z → 1<0))
(1<0 → (∀x. ⟨1+0⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ⟨1+1⟩=z → 1<0))
(1<0 → (∀x. ⟨1+1⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ⟨0⋅0⟩=z → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ⟨0⋅1⟩=z → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ⟨1⋅0⟩=z → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ⟨1⋅1⟩=z → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1<0))
(1<0 → (∀y. ⟨0+y⟩=y → 1<0))
(1<0 → (∀y. ⟨0+y⟩=y → 1<0))
(1<0 → (∀y. ⟨1+y⟩=y → 1<0))
(1<0 → (∀y. ⟨1+y⟩=y → 1<0))
(1<0 → (∀y. ⟨y+0⟩=y → 1<0))
(1<0 → (∀y. ⟨y+0⟩=y → 1<0))
(1<0 → (∀y. ⟨y+1⟩=y → 1<0))
(1<0 → (∀y. ⟨y+1⟩=y → 1<0))
(1<0 → (∀y. ⟨0⋅y⟩=y → 1<0))
(1<0 → (∀y. ⟨0⋅y⟩=y → 1<0))
(1<0 → (∀y. ⟨1⋅y⟩=y → 1<0))
(1<0 → (∀y. ⟨1⋅y⟩=y → 1<0))
(1<0 → (∀y. ⟨y⋅0⟩=y → 1<0))
(1<0 → (∀y. ⟨y⋅0⟩=y → 1<0))
(1<0 → (∀y. ⟨y⋅1⟩=y → 1<0))
(1<0 → (∀y. ⟨y⋅1⟩=y → 1<0))
(1<0 → (∀x4. x4=0 → 1<0))
(1<0 → (∀x4. x4=1 → 1<0))
(1<0 → (∀z. ⟨0+z⟩=0 → 1<0))
(1<0 → (∀z. ⟨0+z⟩=1 → 1<0))
(1<0 → (∀x. ⟨0+⟨0+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨0+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨0+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0+⟨0+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0+⟨0+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨0+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨1+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨1+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨1+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0+⟨1+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0+⟨1+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨1+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨x+0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨x+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨x+1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨x+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨0⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨0⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨0⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0+⟨0⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨1⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨1⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨1⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0+⟨1⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀z. ⟨1+z⟩=0 → 1<0))
(1<0 → (∀z. ⟨1+z⟩=1 → 1<0))
(1<0 → (∀x. ⟨1+⟨0+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨0+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨0+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1+⟨0+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1+⟨0+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨0+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨1+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨1+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨1+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1+⟨1+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1+⟨1+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨1+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨x+0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨x+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨x+1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨x+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨0⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨0⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨0⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1+⟨0⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨1⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨1⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨1⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1+⟨1⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨0+0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨0+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨0+1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨0+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨0+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨0+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨1+0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨1+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨1+1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨1+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨1+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨1+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀y. ⟨y+y⟩=0 → 1<0))
(1<0 → (∀y. ⟨y+y⟩=0 → 1<0))
(1<0 → (∀y. ⟨y+y⟩=1 → 1<0))
(1<0 → (∀y. ⟨y+y⟩=1 → 1<0))
(1<0 → (∀z. ⟨z+0⟩=0 → 1<0))
(1<0 → (∀z. ⟨z+0⟩=1 → 1<0))
(1<0 → (∀z. ⟨z+1⟩=0 → 1<0))
(1<0 → (∀z. ⟨z+1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1<0))
(1<0 → (∀z. ⟨0⋅z⟩=0 → 1<0))
(1<0 → (∀z. ⟨0⋅z⟩=1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀z. ⟨1⋅z⟩=0 → 1<0))
(1<0 → (∀z. ⟨1⋅z⟩=1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1<0))
(1<0 → (∀y. ⟨y⋅y⟩=0 → 1<0))
(1<0 → (∀y. ⟨y⋅y⟩=0 → 1<0))
(1<0 → (∀y. ⟨y⋅y⟩=1 → 1<0))
(1<0 → (∀y. ⟨y⋅y⟩=1 → 1<0))
(1<0 → (∀z. ⟨z⋅0⟩=0 → 1<0))
(1<0 → (∀z. ⟨z⋅0⟩=1 → 1<0))
(1<0 → (∀z. ⟨z⋅1⟩=0 → 1<0))
(1<0 → (∀z. ⟨z⋅1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1<0))
(1<0 → (∀x4. 0<x4 → 1<0))
(1<0 → (∀z. 0<⟨0+z⟩ → 1<0))
(1<0 → (∀x. 0<⟨0+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀z. 0<⟨1+z⟩ → 1<0))
(1<0 → (∀x. 0<⟨1+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀y. 0<⟨y+y⟩ → 1<0))
(1<0 → (∀y. 0<⟨y+y⟩ → 1<0))
(1<0 → (∀z. 0<⟨z+0⟩ → 1<0))
(1<0 → (∀z. 0<⟨z+1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+0⟩+0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+0⟩+1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+1⟩+0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+1⟩+1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅0⟩+0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅0⟩+1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅1⟩+0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅1⟩+1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀z. 0<⟨0⋅z⟩ → 1<0))
(1<0 → (∀x. 0<⟨0⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀z. 0<⟨1⋅z⟩ → 1<0))
(1<0 → (∀x. 0<⟨1⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀y. 0<⟨y⋅y⟩ → 1<0))
(1<0 → (∀y. 0<⟨y⋅y⟩ → 1<0))
(1<0 → (∀z. 0<⟨z⋅0⟩ → 1<0))
(1<0 → (∀z. 0<⟨z⋅1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x4. 1<x4 → 1<0))
(1<0 → (∀z. 1<⟨0+z⟩ → 1<0))
(1<0 → (∀x. 1<⟨0+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀z. 1<⟨1+z⟩ → 1<0))
(1<0 → (∀x. 1<⟨1+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀y. 1<⟨y+y⟩ → 1<0))
(1<0 → (∀y. 1<⟨y+y⟩ → 1<0))
(1<0 → (∀z. 1<⟨z+0⟩ → 1<0))
(1<0 → (∀z. 1<⟨z+1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+0⟩+0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+0⟩+1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+1⟩+0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+1⟩+1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅0⟩+0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅0⟩+1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅1⟩+0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅1⟩+1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀z. 1<⟨0⋅z⟩ → 1<0))
(1<0 → (∀x. 1<⟨0⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀z. 1<⟨1⋅z⟩ → 1<0))
(1<0 → (∀x. 1<⟨1⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀y. 1<⟨y⋅y⟩ → 1<0))
(1<0 → (∀y. 1<⟨y⋅y⟩ → 1<0))
(1<0 → (∀z. 1<⟨z⋅0⟩ → 1<0))
(1<0 → (∀z. 1<⟨z⋅1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+0⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+0⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+0⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+0⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+1⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+1⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+1⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+1⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+x⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+x⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+x⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+x⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+0⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+0⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+0⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+0⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+1⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+1⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+1⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+1⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+x⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+x⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+x⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+x⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+0⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+0⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+0⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+0⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+0⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+0⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+0⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+1⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+1⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+1⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+1⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+1⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+1⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+1⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅0⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅0⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅1⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅1⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅0⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅0⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅1⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅1⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1<0))
(1<0 → (∀y. y<⟨0+y⟩ → 1<0))
(1<0 → (∀y. y<⟨0+y⟩ → 1<0))
(1<0 → (∀y. y<⟨1+y⟩ → 1<0))
(1<0 → (∀y. y<⟨1+y⟩ → 1<0))
(1<0 → (∀y. y<⟨y+0⟩ → 1<0))
(1<0 → (∀y. y<⟨y+0⟩ → 1<0))
(1<0 → (∀y. y<⟨y+1⟩ → 1<0))
(1<0 → (∀y. y<⟨y+1⟩ → 1<0))
(1<0 → (∀y. y<⟨0⋅y⟩ → 1<0))
(1<0 → (∀y. y<⟨0⋅y⟩ → 1<0))
(1<0 → (∀y. y<⟨1⋅y⟩ → 1<0))
(1<0 → (∀y. y<⟨1⋅y⟩ → 1<0))
(1<0 → (∀y. y<⟨y⋅0⟩ → 1<0))
(1<0 → (∀y. y<⟨y⋅0⟩ → 1<0))
(1<0 → (∀y. y<⟨y⋅1⟩ → 1<0))
(1<0 → (∀y. y<⟨y⋅1⟩ → 1<0))
(1<0 → (∀z. z<z → 1<0))
(1<0 → (∀z. z<z → 1<0))
(1<0 → (∀z. z<⟨0+0⟩ → 1<0))
(1<0 → (∀z. z<⟨0+1⟩ → 1<0))
(1<0 → (∀z. z<⟨1+0⟩ → 1<0))
(1<0 → (∀z. z<⟨1+1⟩ → 1<0))
(1<0 → (∀z. z<⟨0⋅0⟩ → 1<0))
(1<0 → (∀z. z<⟨0⋅1⟩ → 1<0))
(1<0 → (∀z. z<⟨1⋅0⟩ → 1<0))
(1<0 → (∀z. z<⟨1⋅1⟩ → 1<0))
(1<0 → (∀z. ⟨0+0⟩<z → 1<0))
(1<0 → (∀x. ⟨0+0⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ⟨0+1⟩<z → 1<0))
(1<0 → (∀x. ⟨0+1⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ⟨1+0⟩<z → 1<0))
(1<0 → (∀x. ⟨1+0⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ⟨1+1⟩<z → 1<0))
(1<0 → (∀x. ⟨1+1⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ⟨0⋅0⟩<z → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ⟨0⋅1⟩<z → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ⟨1⋅0⟩<z → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ⟨1⋅1⟩<z → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1<0))
(1<0 → (∀y. ⟨0+y⟩<y → 1<0))
(1<0 → (∀y. ⟨0+y⟩<y → 1<0))
(1<0 → (∀y. ⟨1+y⟩<y → 1<0))
(1<0 → (∀y. ⟨1+y⟩<y → 1<0))
(1<0 → (∀y. ⟨y+0⟩<y → 1<0))
(1<0 → (∀y. ⟨y+0⟩<y → 1<0))
(1<0 → (∀y. ⟨y+1⟩<y → 1<0))
(1<0 → (∀y. ⟨y+1⟩<y → 1<0))
(1<0 → (∀y. ⟨0⋅y⟩<y → 1<0))
(1<0 → (∀y. ⟨0⋅y⟩<y → 1<0))
(1<0 → (∀y. ⟨1⋅y⟩<y → 1<0))
(1<0 → (∀y. ⟨1⋅y⟩<y → 1<0))
(1<0 → (∀y. ⟨y⋅0⟩<y → 1<0))
(1<0 → (∀y. ⟨y⋅0⟩<y → 1<0))
(1<0 → (∀y. ⟨y⋅1⟩<y → 1<0))
(1<0 → (∀y. ⟨y⋅1⟩<y → 1<0))
(1<0 → (∀x4. x4<0 → 1<0))
(1<0 → (∀x4. x4<1 → 1<0))
(1<0 → (∀z. ⟨0+z⟩<0 → 1<0))
(1<0 → (∀z. ⟨0+z⟩<1 → 1<0))
(1<0 → (∀x. ⟨0+⟨0+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨0+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨0+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0+⟨0+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0+⟨0+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨0+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨1+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨1+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨1+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0+⟨1+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0+⟨1+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨1+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨x+0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨x+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨x+1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨x+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨0⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨0⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨0⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0+⟨0⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨1⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨1⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨1⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0+⟨1⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀z. ⟨1+z⟩<0 → 1<0))
(1<0 → (∀z. ⟨1+z⟩<1 → 1<0))
(1<0 → (∀x. ⟨1+⟨0+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨0+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨0+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1+⟨0+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1+⟨0+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨0+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨1+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨1+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨1+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1+⟨1+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1+⟨1+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨1+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨x+0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨x+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨x+1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨x+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨0⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨0⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨0⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1+⟨0⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨1⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨1⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨1⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1+⟨1⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨0+0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨0+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨0+1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨0+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨0+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨0+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨1+0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨1+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨1+1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨1+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨1+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨1+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀y. ⟨y+y⟩<0 → 1<0))
(1<0 → (∀y. ⟨y+y⟩<0 → 1<0))
(1<0 → (∀y. ⟨y+y⟩<1 → 1<0))
(1<0 → (∀y. ⟨y+y⟩<1 → 1<0))
(1<0 → (∀z. ⟨z+0⟩<0 → 1<0))
(1<0 → (∀z. ⟨z+0⟩<1 → 1<0))
(1<0 → (∀z. ⟨z+1⟩<0 → 1<0))
(1<0 → (∀z. ⟨z+1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1<0))
(1<0 → (∀z. ⟨0⋅z⟩<0 → 1<0))
(1<0 → (∀z. ⟨0⋅z⟩<1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀z. ⟨1⋅z⟩<0 → 1<0))
(1<0 → (∀z. ⟨1⋅z⟩<1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1<0))
(1<0 → (∀y. ⟨y⋅y⟩<0 → 1<0))
(1<0 → (∀y. ⟨y⋅y⟩<0 → 1<0))
(1<0 → (∀y. ⟨y⋅y⟩<1 → 1<0))
(1<0 → (∀y. ⟨y⋅y⟩<1 → 1<0))
(1<0 → (∀z. ⟨z⋅0⟩<0 → 1<0))
(1<0 → (∀z. ⟨z⋅0⟩<1 → 1<0))
(1<0 → (∀z. ⟨z⋅1⟩<0 → 1<0))
(1<0 → (∀z. ⟨z⋅1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1<0))
(1<0 → (∀x3. ¬0=x3 → 1<0))
(1<0 → (∀y. ¬0=⟨0+y⟩ → 1<0))
(1<0 → (∀y. ¬0=⟨1+y⟩ → 1<0))
(1<0 → (∀y. ¬0=⟨y+0⟩ → 1<0))
(1<0 → (∀y. ¬0=⟨y+1⟩ → 1<0))
(1<0 → (∀y. ¬0=⟨0⋅y⟩ → 1<0))
(1<0 → (∀y. ¬0=⟨1⋅y⟩ → 1<0))
(1<0 → (∀y. ¬0=⟨y⋅0⟩ → 1<0))
(1<0 → (∀y. ¬0=⟨y⋅1⟩ → 1<0))
(1<0 → (∀x3. ¬1=x3 → 1<0))
(1<0 → (∀y. ¬1=⟨0+y⟩ → 1<0))
(1<0 → (∀y. ¬1=⟨1+y⟩ → 1<0))
(1<0 → (∀y. ¬1=⟨y+0⟩ → 1<0))
(1<0 → (∀y. ¬1=⟨y+1⟩ → 1<0))
(1<0 → (∀y. ¬1=⟨0⋅y⟩ → 1<0))
(1<0 → (∀y. ¬1=⟨1⋅y⟩ → 1<0))
(1<0 → (∀y. ¬1=⟨y⋅0⟩ → 1<0))
(1<0 → (∀y. ¬1=⟨y⋅1⟩ → 1<0))
(1<0 → (∀y. ¬y=⟨0+0⟩ → 1<0))
(1<0 → (∀y. ¬y=⟨0+1⟩ → 1<0))
(1<0 → (∀y. ¬y=⟨1+0⟩ → 1<0))
(1<0 → (∀y. ¬y=⟨1+1⟩ → 1<0))
(1<0 → (∀y. ¬y=⟨0⋅0⟩ → 1<0))
(1<0 → (∀y. ¬y=⟨0⋅1⟩ → 1<0))
(1<0 → (∀y. ¬y=⟨1⋅0⟩ → 1<0))
(1<0 → (∀y. ¬y=⟨1⋅1⟩ → 1<0))
(1<0 → (∀y. ¬⟨0+0⟩=y → 1<0))
(1<0 → (∀y. ¬⟨0+1⟩=y → 1<0))
(1<0 → (∀y. ¬⟨1+0⟩=y → 1<0))
(1<0 → (∀y. ¬⟨1+1⟩=y → 1<0))
(1<0 → (∀y. ¬⟨0⋅0⟩=y → 1<0))
(1<0 → (∀y. ¬⟨0⋅1⟩=y → 1<0))
(1<0 → (∀y. ¬⟨1⋅0⟩=y → 1<0))
(1<0 → (∀y. ¬⟨1⋅1⟩=y → 1<0))
(1<0 → (∀x3. ¬x3=0 → 1<0))
(1<0 → (∀x3. ¬x3=1 → 1<0))
(1<0 → (∀y. ¬⟨0+y⟩=0 → 1<0))
(1<0 → (∀y. ¬⟨0+y⟩=1 → 1<0))
(1<0 → (∀y. ¬⟨1+y⟩=0 → 1<0))
(1<0 → (∀y. ¬⟨1+y⟩=1 → 1<0))
(1<0 → (∀y. ¬⟨y+0⟩=0 → 1<0))
(1<0 → (∀y. ¬⟨y+0⟩=1 → 1<0))
(1<0 → (∀y. ¬⟨y+1⟩=0 → 1<0))
(1<0 → (∀y. ¬⟨y+1⟩=1 → 1<0))
(1<0 → (∀y. ¬⟨0⋅y⟩=0 → 1<0))
(1<0 → (∀y. ¬⟨0⋅y⟩=1 → 1<0))
(1<0 → (∀y. ¬⟨1⋅y⟩=0 → 1<0))
(1<0 → (∀y. ¬⟨1⋅y⟩=1 → 1<0))
(1<0 → (∀y. ¬⟨y⋅0⟩=0 → 1<0))
(1<0 → (∀y. ¬⟨y⋅0⟩=1 → 1<0))
(1<0 → (∀y. ¬⟨y⋅1⟩=0 → 1<0))
(1<0 → (∀y. ¬⟨y⋅1⟩=1 → 1<0))
(1<0 → (∀x3. ¬0<x3 → 1<0))
(1<0 → (∀y. ¬0<⟨0+y⟩ → 1<0))
(1<0 → (∀y. ¬0<⟨1+y⟩ → 1<0))
(1<0 → (∀y. ¬0<⟨y+0⟩ → 1<0))
(1<0 → (∀y. ¬0<⟨y+1⟩ → 1<0))
(1<0 → (∀y. ¬0<⟨0⋅y⟩ → 1<0))
(1<0 → (∀y. ¬0<⟨1⋅y⟩ → 1<0))
(1<0 → (∀y. ¬0<⟨y⋅0⟩ → 1<0))
(1<0 → (∀y. ¬0<⟨y⋅1⟩ → 1<0))
(1<0 → (∀x3. ¬1<x3 → 1<0))
(1<0 → (∀y. ¬1<⟨0+y⟩ → 1<0))
(1<0 → (∀y. ¬1<⟨1+y⟩ → 1<0))
(1<0 → (∀y. ¬1<⟨y+0⟩ → 1<0))
(1<0 → (∀y. ¬1<⟨y+1⟩ → 1<0))
(1<0 → (∀y. ¬1<⟨0⋅y⟩ → 1<0))
(1<0 → (∀y. ¬1<⟨1⋅y⟩ → 1<0))
(1<0 → (∀y. ¬1<⟨y⋅0⟩ → 1<0))
(1<0 → (∀y. ¬1<⟨y⋅1⟩ → 1<0))
(1<0 → (∀y. ¬y<⟨0+0⟩ → 1<0))
(1<0 → (∀y. ¬y<⟨0+1⟩ → 1<0))
(1<0 → (∀y. ¬y<⟨1+0⟩ → 1<0))
(1<0 → (∀y. ¬y<⟨1+1⟩ → 1<0))
(1<0 → (∀y. ¬y<⟨0⋅0⟩ → 1<0))
(1<0 → (∀y. ¬y<⟨0⋅1⟩ → 1<0))
(1<0 → (∀y. ¬y<⟨1⋅0⟩ → 1<0))
(1<0 → (∀y. ¬y<⟨1⋅1⟩ → 1<0))
(1<0 → (∀y. ¬⟨0+0⟩<y → 1<0))
(1<0 → (∀y. ¬⟨0+1⟩<y → 1<0))
(1<0 → (∀y. ¬⟨1+0⟩<y → 1<0))
(1<0 → (∀y. ¬⟨1+1⟩<y → 1<0))
(1<0 → (∀y. ¬⟨0⋅0⟩<y → 1<0))
(1<0 → (∀y. ¬⟨0⋅1⟩<y → 1<0))
(1<0 → (∀y. ¬⟨1⋅0⟩<y → 1<0))
(1<0 → (∀y. ¬⟨1⋅1⟩<y → 1<0))
(1<0 → (∀x3. ¬x3<0 → 1<0))
(1<0 → (∀x3. ¬x3<1 → 1<0))
(1<0 → (∀y. ¬⟨0+y⟩<0 → 1<0))
(1<0 → (∀y. ¬⟨0+y⟩<1 → 1<0))
(1<0 → (∀y. ¬⟨1+y⟩<0 → 1<0))
(1<0 → (∀y. ¬⟨1+y⟩<1 → 1<0))
(1<0 → (∀y. ¬⟨y+0⟩<0 → 1<0))
(1<0 → (∀y. ¬⟨y+0⟩<1 → 1<0))
(1<0 → (∀y. ¬⟨y+1⟩<0 → 1<0))
(1<0 → (∀y. ¬⟨y+1⟩<1 → 1<0))
(1<0 → (∀y. ¬⟨0⋅y⟩<0 → 1<0))
(1<0 → (∀y. ¬⟨0⋅y⟩<1 → 1<0))
(1<0 → (∀y. ¬⟨1⋅y⟩<0 → 1<0))
(1<0 → (∀y. ¬⟨1⋅y⟩<1 → 1<0))
(1<0 → (∀y. ¬⟨y⋅0⟩<0 → 1<0))
(1<0 → (∀y. ¬⟨y⋅0⟩<1 → 1<0))
(1<0 → (∀y. ¬⟨y⋅1⟩<0 → 1<0))
(1<0 → (∀y. ¬⟨y⋅1⟩<1 → 1<0))
(1<0 → (∀z. ¬¬0=z → 1<0))
(1<0 → (∀x. ¬¬0=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬¬0=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬¬0=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬¬0=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬¬0=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬¬0=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬¬0=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬0=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬0=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬¬0=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬¬0=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬0=⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ¬¬1=z → 1<0))
(1<0 → (∀x. ¬¬1=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬¬1=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬¬1=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬¬1=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬¬1=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬¬1=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬¬1=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬1=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬1=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬¬1=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬¬1=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬1=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨0+0⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨0+1⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨1+0⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨1+1⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬x=⟨x⋅x⟩ → 1<0))
(1<0 → (∀y. ¬¬y=y → 1<0))
(1<0 → (∀y. ¬¬y=y → 1<0))
(1<0 → (∀z. ¬¬z=0 → 1<0))
(1<0 → (∀z. ¬¬z=1 → 1<0))
(1<0 → (∀x. ¬¬⟨0+0⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨0+1⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨0+x⟩=0 → 1<0))
(1<0 → (∀x. ¬¬⟨0+x⟩=1 → 1<0))
(1<0 → (∀x. ¬¬⟨0+x⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨0+x⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨1+0⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨1+1⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨1+x⟩=0 → 1<0))
(1<0 → (∀x. ¬¬⟨1+x⟩=1 → 1<0))
(1<0 → (∀x. ¬¬⟨1+x⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨1+x⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨x+0⟩=0 → 1<0))
(1<0 → (∀x. ¬¬⟨x+0⟩=1 → 1<0))
(1<0 → (∀x. ¬¬⟨x+0⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨x+0⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨x+1⟩=0 → 1<0))
(1<0 → (∀x. ¬¬⟨x+1⟩=1 → 1<0))
(1<0 → (∀x. ¬¬⟨x+1⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨x+1⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨x+x⟩=0 → 1<0))
(1<0 → (∀x. ¬¬⟨x+x⟩=0 → 1<0))
(1<0 → (∀x. ¬¬⟨x+x⟩=1 → 1<0))
(1<0 → (∀x. ¬¬⟨x+x⟩=1 → 1<0))
(1<0 → (∀x. ¬¬⟨x+x⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨x+x⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨x+x⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨0⋅0⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨0⋅1⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨0⋅x⟩=0 → 1<0))
(1<0 → (∀x. ¬¬⟨0⋅x⟩=1 → 1<0))
(1<0 → (∀x. ¬¬⟨0⋅x⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨0⋅x⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨1⋅0⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨1⋅1⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨1⋅x⟩=0 → 1<0))
(1<0 → (∀x. ¬¬⟨1⋅x⟩=1 → 1<0))
(1<0 → (∀x. ¬¬⟨1⋅x⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨1⋅x⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅0⟩=0 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅0⟩=1 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅0⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅0⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅1⟩=0 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅1⟩=1 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅1⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅1⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅x⟩=0 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅x⟩=0 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅x⟩=1 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅x⟩=1 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅x⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅x⟩=x → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅x⟩=x → 1<0))
(1<0 → (∀z. ¬¬0<z → 1<0))
(1<0 → (∀x. ¬¬0<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬¬0<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬¬0<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬¬0<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬¬0<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬¬0<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬¬0<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬0<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬0<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬¬0<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬¬0<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬0<⟨x⋅x⟩ → 1<0))
(1<0 → (∀z. ¬¬1<z → 1<0))
(1<0 → (∀x. ¬¬1<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬¬1<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬¬1<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬¬1<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬¬1<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬¬1<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬¬1<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬1<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬1<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬¬1<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬¬1<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬1<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨0+0⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨0+1⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨1+0⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨1+1⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨0⋅0⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨0⋅1⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨1⋅0⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨1⋅1⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ¬¬x<⟨x⋅x⟩ → 1<0))
(1<0 → (∀y. ¬¬y<y → 1<0))
(1<0 → (∀y. ¬¬y<y → 1<0))
(1<0 → (∀z. ¬¬z<0 → 1<0))
(1<0 → (∀z. ¬¬z<1 → 1<0))
(1<0 → (∀x. ¬¬⟨0+0⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨0+1⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨0+x⟩<0 → 1<0))
(1<0 → (∀x. ¬¬⟨0+x⟩<1 → 1<0))
(1<0 → (∀x. ¬¬⟨0+x⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨0+x⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨1+0⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨1+1⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨1+x⟩<0 → 1<0))
(1<0 → (∀x. ¬¬⟨1+x⟩<1 → 1<0))
(1<0 → (∀x. ¬¬⟨1+x⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨1+x⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨x+0⟩<0 → 1<0))
(1<0 → (∀x. ¬¬⟨x+0⟩<1 → 1<0))
(1<0 → (∀x. ¬¬⟨x+0⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨x+0⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨x+1⟩<0 → 1<0))
(1<0 → (∀x. ¬¬⟨x+1⟩<1 → 1<0))
(1<0 → (∀x. ¬¬⟨x+1⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨x+1⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨x+x⟩<0 → 1<0))
(1<0 → (∀x. ¬¬⟨x+x⟩<0 → 1<0))
(1<0 → (∀x. ¬¬⟨x+x⟩<1 → 1<0))
(1<0 → (∀x. ¬¬⟨x+x⟩<1 → 1<0))
(1<0 → (∀x. ¬¬⟨x+x⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨x+x⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨x+x⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨0⋅0⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨0⋅1⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨0⋅x⟩<0 → 1<0))
(1<0 → (∀x. ¬¬⟨0⋅x⟩<1 → 1<0))
(1<0 → (∀x. ¬¬⟨0⋅x⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨0⋅x⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨1⋅0⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨1⋅1⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨1⋅x⟩<0 → 1<0))
(1<0 → (∀x. ¬¬⟨1⋅x⟩<1 → 1<0))
(1<0 → (∀x. ¬¬⟨1⋅x⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨1⋅x⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅0⟩<0 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅0⟩<1 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅0⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅0⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅1⟩<0 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅1⟩<1 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅1⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅1⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅x⟩<0 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅x⟩<0 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅x⟩<1 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅x⟩<1 → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅x⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅x⟩<x → 1<0))
(1<0 → (∀x. ¬¬⟨x⋅x⟩<x → 1<0))
(1<0 → (∀y. ¬¬¬0=y → 1<0))
(1<0 → (∀y. ¬¬¬1=y → 1<0))
(1<0 → (∀y. ¬¬¬y=0 → 1<0))
(1<0 → (∀y. ¬¬¬y=1 → 1<0))
(1<0 → (∀y. ¬¬¬0<y → 1<0))
(1<0 → (∀y. ¬¬¬1<y → 1<0))
(1<0 → (∀y. ¬¬¬y<0 → 1<0))
(1<0 → (∀y. ¬¬¬y<1 → 1<0))
(1<0 → (∀x. ¬¬¬¬0=x → 1<0))
(1<0 → (∀x. ¬¬¬¬1=x → 1<0))
(1<0 → (∀x. ¬¬¬¬x=0 → 1<0))
(1<0 → (∀x. ¬¬¬¬x=1 → 1<0))
(1<0 → (∀x. ¬¬¬¬x=x → 1<0))
(1<0 → (∀x. ¬¬¬¬x=x → 1<0))
(1<0 → (∀x. ¬¬¬¬0<x → 1<0))
(1<0 → (∀x. ¬¬¬¬1<x → 1<0))
(1<0 → (∀x. ¬¬¬¬x<0 → 1<0))
(1<0 → (∀x. ¬¬¬¬x<1 → 1<0))
(1<0 → (∀x. ¬¬¬¬x<x → 1<0))
(1<0 → (∀x. ¬¬¬¬x<x → 1<0))
(1<0 → (∀y. ¬¬∀x. x=y → 1<0))
(1<0 → (∀x. ¬¬∀y. x=y → 1<0))
(1<0 → (∀x. ¬¬∀y. y=x → 1<0))
(1<0 → (∀y. ¬¬∀x. y=x → 1<0))
(1<0 → (∀y. ¬¬∀x. x<y → 1<0))
(1<0 → (∀x. ¬¬∀y. x<y → 1<0))
(1<0 → (∀x. ¬¬∀y. y<x → 1<0))
(1<0 → (∀y. ¬¬∀x. y<x → 1<0))
(1<0 → (∀z. ¬∀x. x=z → 1<0))
(1<0 → (∀x. ¬∀z. x=z → 1<0))
(1<0 → (∀x. ¬∀z. z=x → 1<0))
(1<0 → (∀z. ¬∀x. z=x → 1<0))
(1<0 → (∀z. ¬∀x. x<z → 1<0))
(1<0 → (∀x. ¬∀z. x<z → 1<0))
(1<0 → (∀x. ¬∀z. z<x → 1<0))
(1<0 → (∀z. ¬∀x. z<x → 1<0))
(1<0 → (∀y. ¬∀x. ¬x=y → 1<0))
(1<0 → (∀x. ¬∀y. ¬x=y → 1<0))
(1<0 → (∀x. ¬∀y. ¬y=x → 1<0))
(1<0 → (∀y. ¬∀x. ¬y=x → 1<0))
(1<0 → (∀y. ¬∀x. ¬x<y → 1<0))
(1<0 → (∀x. ¬∀y. ¬x<y → 1<0))
(1<0 → (∀x. ¬∀y. ¬y<x → 1<0))
(1<0 → (∀y. ¬∀x. ¬y<x → 1<0))
(1<0 → (∀y. ∀x. 0=⟨x+y⟩ → 1<0))
(1<0 → (∀x. ∀y. 0=⟨x+y⟩ → 1<0))
(1<0 → (∀x. ∀y. 0=⟨y+x⟩ → 1<0))
(1<0 → (∀y. ∀x. 0=⟨y+x⟩ → 1<0))
(1<0 → (∀y. ∀x. 0=⟨x⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. 0=⟨x⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. 0=⟨y⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. 0=⟨y⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. 1=⟨x+y⟩ → 1<0))
(1<0 → (∀x. ∀y. 1=⟨x+y⟩ → 1<0))
(1<0 → (∀x. ∀y. 1=⟨y+x⟩ → 1<0))
(1<0 → (∀y. ∀x. 1=⟨y+x⟩ → 1<0))
(1<0 → (∀y. ∀x. 1=⟨x⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. 1=⟨x⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. 1=⟨y⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. 1=⟨y⋅x⟩ → 1<0))
(1<0 → (∀x3. ∀x. x=x3 → 1<0))
(1<0 → (∀x. ∀x3. x=x3 → 1<0))
(1<0 → (∀y. ∀x. x=⟨0+y⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨0+y⟩ → 1<0))
(1<0 → (∀y. ∀x. x=⟨1+y⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨1+y⟩ → 1<0))
(1<0 → (∀y. ∀x. x=⟨x+y⟩ → 1<0))
(1<0 → (∀y. ∀x. x=⟨x+y⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨x+y⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨x+y⟩ → 1<0))
(1<0 → (∀y. ∀x. x=⟨y+0⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨y+0⟩ → 1<0))
(1<0 → (∀y. ∀x. x=⟨y+1⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨y+1⟩ → 1<0))
(1<0 → (∀y. ∀x. x=⟨y+x⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨y+x⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨y+x⟩ → 1<0))
(1<0 → (∀y. ∀x. x=⟨y+x⟩ → 1<0))
(1<0 → (∀y. ∀x. x=⟨0⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨0⋅y⟩ → 1<0))
(1<0 → (∀y. ∀x. x=⟨1⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨1⋅y⟩ → 1<0))
(1<0 → (∀y. ∀x. x=⟨x⋅y⟩ → 1<0))
(1<0 → (∀y. ∀x. x=⟨x⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨x⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨x⋅y⟩ → 1<0))
(1<0 → (∀y. ∀x. x=⟨y⋅0⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨y⋅0⟩ → 1<0))
(1<0 → (∀y. ∀x. x=⟨y⋅1⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨y⋅1⟩ → 1<0))
(1<0 → (∀y. ∀x. x=⟨y⋅x⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨y⋅x⟩ → 1<0))
(1<0 → (∀x. ∀y. x=⟨y⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. x=⟨y⋅x⟩ → 1<0))
(1<0 → (∀z. ∀y. y=z → 1<0))
(1<0 → (∀y. ∀z. y=z → 1<0))
(1<0 → (∀x. ∀y. y=⟨0+x⟩ → 1<0))
(1<0 → (∀y. ∀x. y=⟨0+x⟩ → 1<0))
(1<0 → (∀x. ∀y. y=⟨1+x⟩ → 1<0))
(1<0 → (∀y. ∀x. y=⟨1+x⟩ → 1<0))
(1<0 → (∀x. ∀y. y=⟨x+0⟩ → 1<0))
(1<0 → (∀y. ∀x. y=⟨x+0⟩ → 1<0))
(1<0 → (∀x. ∀y. y=⟨x+1⟩ → 1<0))
(1<0 → (∀y. ∀x. y=⟨x+1⟩ → 1<0))
(1<0 → (∀x. ∀y. y=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ∀y. y=⟨x+x⟩ → 1<0))
(1<0 → (∀y. ∀x. y=⟨x+x⟩ → 1<0))
(1<0 → (∀y. ∀x. y=⟨x+x⟩ → 1<0))
(1<0 → (∀x. ∀y. y=⟨0⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. y=⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ∀y. y=⟨1⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. y=⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ∀y. y=⟨x⋅0⟩ → 1<0))
(1<0 → (∀y. ∀x. y=⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ∀y. y=⟨x⋅1⟩ → 1<0))
(1<0 → (∀y. ∀x. y=⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ∀y. y=⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ∀y. y=⟨x⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. y=⟨x⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. y=⟨x⋅x⟩ → 1<0))
(1<0 → (∀y. ∀z. z=y → 1<0))
(1<0 → (∀z. ∀y. z=y → 1<0))
(1<0 → (∀y. ∀x. ⟨0+x⟩=y → 1<0))
(1<0 → (∀x. ∀y. ⟨0+x⟩=y → 1<0))
(1<0 → (∀y. ∀x. ⟨1+x⟩=y → 1<0))
(1<0 → (∀x. ∀y. ⟨1+x⟩=y → 1<0))
(1<0 → (∀y. ∀x. ⟨x+0⟩=y → 1<0))
(1<0 → (∀x. ∀y. ⟨x+0⟩=y → 1<0))
(1<0 → (∀y. ∀x. ⟨x+1⟩=y → 1<0))
(1<0 → (∀x. ∀y. ⟨x+1⟩=y → 1<0))
(1<0 → (∀y. ∀x. ⟨x+x⟩=y → 1<0))
(1<0 → (∀y. ∀x. ⟨x+x⟩=y → 1<0))
(1<0 → (∀x. ∀y. ⟨x+x⟩=y → 1<0))
(1<0 → (∀x. ∀y. ⟨x+x⟩=y → 1<0))
(1<0 → (∀y. ∀x. ⟨0⋅x⟩=y → 1<0))
(1<0 → (∀x. ∀y. ⟨0⋅x⟩=y → 1<0))
(1<0 → (∀y. ∀x. ⟨1⋅x⟩=y → 1<0))
(1<0 → (∀x. ∀y. ⟨1⋅x⟩=y → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅0⟩=y → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅0⟩=y → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅1⟩=y → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅1⟩=y → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅x⟩=y → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅x⟩=y → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅x⟩=y → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅x⟩=y → 1<0))
(1<0 → (∀x. ∀x3. x3=x → 1<0))
(1<0 → (∀x3. ∀x. x3=x → 1<0))
(1<0 → (∀x. ∀y. ⟨0+y⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨0+y⟩=x → 1<0))
(1<0 → (∀x. ∀y. ⟨1+y⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨1+y⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨x+y⟩=0 → 1<0))
(1<0 → (∀x. ∀y. ⟨x+y⟩=0 → 1<0))
(1<0 → (∀y. ∀x. ⟨x+y⟩=1 → 1<0))
(1<0 → (∀x. ∀y. ⟨x+y⟩=1 → 1<0))
(1<0 → (∀y. ∀x. ⟨x+y⟩=x → 1<0))
(1<0 → (∀x. ∀y. ⟨x+y⟩=x → 1<0))
(1<0 → (∀x. ∀y. ⟨x+y⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨x+y⟩=x → 1<0))
(1<0 → (∀x. ∀y. ⟨y+0⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨y+0⟩=x → 1<0))
(1<0 → (∀x. ∀y. ⟨y+1⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨y+1⟩=x → 1<0))
(1<0 → (∀x. ∀y. ⟨y+x⟩=0 → 1<0))
(1<0 → (∀y. ∀x. ⟨y+x⟩=0 → 1<0))
(1<0 → (∀x. ∀y. ⟨y+x⟩=1 → 1<0))
(1<0 → (∀y. ∀x. ⟨y+x⟩=1 → 1<0))
(1<0 → (∀x. ∀y. ⟨y+x⟩=x → 1<0))
(1<0 → (∀x. ∀y. ⟨y+x⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨y+x⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨y+x⟩=x → 1<0))
(1<0 → (∀x. ∀y. ⟨0⋅y⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨0⋅y⟩=x → 1<0))
(1<0 → (∀x. ∀y. ⟨1⋅y⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨1⋅y⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅y⟩=0 → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅y⟩=0 → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅y⟩=1 → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅y⟩=1 → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅y⟩=x → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅y⟩=x → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅y⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅y⟩=x → 1<0))
(1<0 → (∀x. ∀y. ⟨y⋅0⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨y⋅0⟩=x → 1<0))
(1<0 → (∀x. ∀y. ⟨y⋅1⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨y⋅1⟩=x → 1<0))
(1<0 → (∀x. ∀y. ⟨y⋅x⟩=0 → 1<0))
(1<0 → (∀y. ∀x. ⟨y⋅x⟩=0 → 1<0))
(1<0 → (∀x. ∀y. ⟨y⋅x⟩=1 → 1<0))
(1<0 → (∀y. ∀x. ⟨y⋅x⟩=1 → 1<0))
(1<0 → (∀x. ∀y. ⟨y⋅x⟩=x → 1<0))
(1<0 → (∀x. ∀y. ⟨y⋅x⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨y⋅x⟩=x → 1<0))
(1<0 → (∀y. ∀x. ⟨y⋅x⟩=x → 1<0))
(1<0 → (∀y. ∀x. 0<⟨x+y⟩ → 1<0))
(1<0 → (∀x. ∀y. 0<⟨x+y⟩ → 1<0))
(1<0 → (∀x. ∀y. 0<⟨y+x⟩ → 1<0))
(1<0 → (∀y. ∀x. 0<⟨y+x⟩ → 1<0))
(1<0 → (∀y. ∀x. 0<⟨x⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. 0<⟨x⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. 0<⟨y⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. 0<⟨y⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. 1<⟨x+y⟩ → 1<0))
(1<0 → (∀x. ∀y. 1<⟨x+y⟩ → 1<0))
(1<0 → (∀x. ∀y. 1<⟨y+x⟩ → 1<0))
(1<0 → (∀y. ∀x. 1<⟨y+x⟩ → 1<0))
(1<0 → (∀y. ∀x. 1<⟨x⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. 1<⟨x⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. 1<⟨y⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. 1<⟨y⋅x⟩ → 1<0))
(1<0 → (∀x3. ∀x. x<x3 → 1<0))
(1<0 → (∀x. ∀x3. x<x3 → 1<0))
(1<0 → (∀y. ∀x. x<⟨0+y⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨0+y⟩ → 1<0))
(1<0 → (∀y. ∀x. x<⟨1+y⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨1+y⟩ → 1<0))
(1<0 → (∀y. ∀x. x<⟨x+y⟩ → 1<0))
(1<0 → (∀y. ∀x. x<⟨x+y⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨x+y⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨x+y⟩ → 1<0))
(1<0 → (∀y. ∀x. x<⟨y+0⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨y+0⟩ → 1<0))
(1<0 → (∀y. ∀x. x<⟨y+1⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨y+1⟩ → 1<0))
(1<0 → (∀y. ∀x. x<⟨y+x⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨y+x⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨y+x⟩ → 1<0))
(1<0 → (∀y. ∀x. x<⟨y+x⟩ → 1<0))
(1<0 → (∀y. ∀x. x<⟨0⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨0⋅y⟩ → 1<0))
(1<0 → (∀y. ∀x. x<⟨1⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨1⋅y⟩ → 1<0))
(1<0 → (∀y. ∀x. x<⟨x⋅y⟩ → 1<0))
(1<0 → (∀y. ∀x. x<⟨x⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨x⋅y⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨x⋅y⟩ → 1<0))
(1<0 → (∀y. ∀x. x<⟨y⋅0⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨y⋅0⟩ → 1<0))
(1<0 → (∀y. ∀x. x<⟨y⋅1⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨y⋅1⟩ → 1<0))
(1<0 → (∀y. ∀x. x<⟨y⋅x⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨y⋅x⟩ → 1<0))
(1<0 → (∀x. ∀y. x<⟨y⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. x<⟨y⋅x⟩ → 1<0))
(1<0 → (∀z. ∀y. y<z → 1<0))
(1<0 → (∀y. ∀z. y<z → 1<0))
(1<0 → (∀x. ∀y. y<⟨0+x⟩ → 1<0))
(1<0 → (∀y. ∀x. y<⟨0+x⟩ → 1<0))
(1<0 → (∀x. ∀y. y<⟨1+x⟩ → 1<0))
(1<0 → (∀y. ∀x. y<⟨1+x⟩ → 1<0))
(1<0 → (∀x. ∀y. y<⟨x+0⟩ → 1<0))
(1<0 → (∀y. ∀x. y<⟨x+0⟩ → 1<0))
(1<0 → (∀x. ∀y. y<⟨x+1⟩ → 1<0))
(1<0 → (∀y. ∀x. y<⟨x+1⟩ → 1<0))
(1<0 → (∀x. ∀y. y<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ∀y. y<⟨x+x⟩ → 1<0))
(1<0 → (∀y. ∀x. y<⟨x+x⟩ → 1<0))
(1<0 → (∀y. ∀x. y<⟨x+x⟩ → 1<0))
(1<0 → (∀x. ∀y. y<⟨0⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. y<⟨0⋅x⟩ → 1<0))
(1<0 → (∀x. ∀y. y<⟨1⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. y<⟨1⋅x⟩ → 1<0))
(1<0 → (∀x. ∀y. y<⟨x⋅0⟩ → 1<0))
(1<0 → (∀y. ∀x. y<⟨x⋅0⟩ → 1<0))
(1<0 → (∀x. ∀y. y<⟨x⋅1⟩ → 1<0))
(1<0 → (∀y. ∀x. y<⟨x⋅1⟩ → 1<0))
(1<0 → (∀x. ∀y. y<⟨x⋅x⟩ → 1<0))
(1<0 → (∀x. ∀y. y<⟨x⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. y<⟨x⋅x⟩ → 1<0))
(1<0 → (∀y. ∀x. y<⟨x⋅x⟩ → 1<0))
(1<0 → (∀y. ∀z. z<y → 1<0))
(1<0 → (∀z. ∀y. z<y → 1<0))
(1<0 → (∀y. ∀x. ⟨0+x⟩<y → 1<0))
(1<0 → (∀x. ∀y. ⟨0+x⟩<y → 1<0))
(1<0 → (∀y. ∀x. ⟨1+x⟩<y → 1<0))
(1<0 → (∀x. ∀y. ⟨1+x⟩<y → 1<0))
(1<0 → (∀y. ∀x. ⟨x+0⟩<y → 1<0))
(1<0 → (∀x. ∀y. ⟨x+0⟩<y → 1<0))
(1<0 → (∀y. ∀x. ⟨x+1⟩<y → 1<0))
(1<0 → (∀x. ∀y. ⟨x+1⟩<y → 1<0))
(1<0 → (∀y. ∀x. ⟨x+x⟩<y → 1<0))
(1<0 → (∀y. ∀x. ⟨x+x⟩<y → 1<0))
(1<0 → (∀x. ∀y. ⟨x+x⟩<y → 1<0))
(1<0 → (∀x. ∀y. ⟨x+x⟩<y → 1<0))
(1<0 → (∀y. ∀x. ⟨0⋅x⟩<y → 1<0))
(1<0 → (∀x. ∀y. ⟨0⋅x⟩<y → 1<0))
(1<0 → (∀y. ∀x. ⟨1⋅x⟩<y → 1<0))
(1<0 → (∀x. ∀y. ⟨1⋅x⟩<y → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅0⟩<y → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅0⟩<y → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅1⟩<y → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅1⟩<y → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅x⟩<y → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅x⟩<y → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅x⟩<y → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅x⟩<y → 1<0))
(1<0 → (∀x. ∀x3. x3<x → 1<0))
(1<0 → (∀x3. ∀x. x3<x → 1<0))
(1<0 → (∀x. ∀y. ⟨0+y⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨0+y⟩<x → 1<0))
(1<0 → (∀x. ∀y. ⟨1+y⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨1+y⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨x+y⟩<0 → 1<0))
(1<0 → (∀x. ∀y. ⟨x+y⟩<0 → 1<0))
(1<0 → (∀y. ∀x. ⟨x+y⟩<1 → 1<0))
(1<0 → (∀x. ∀y. ⟨x+y⟩<1 → 1<0))
(1<0 → (∀y. ∀x. ⟨x+y⟩<x → 1<0))
(1<0 → (∀x. ∀y. ⟨x+y⟩<x → 1<0))
(1<0 → (∀x. ∀y. ⟨x+y⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨x+y⟩<x → 1<0))
(1<0 → (∀x. ∀y. ⟨y+0⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨y+0⟩<x → 1<0))
(1<0 → (∀x. ∀y. ⟨y+1⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨y+1⟩<x → 1<0))
(1<0 → (∀x. ∀y. ⟨y+x⟩<0 → 1<0))
(1<0 → (∀y. ∀x. ⟨y+x⟩<0 → 1<0))
(1<0 → (∀x. ∀y. ⟨y+x⟩<1 → 1<0))
(1<0 → (∀y. ∀x. ⟨y+x⟩<1 → 1<0))
(1<0 → (∀x. ∀y. ⟨y+x⟩<x → 1<0))
(1<0 → (∀x. ∀y. ⟨y+x⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨y+x⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨y+x⟩<x → 1<0))
(1<0 → (∀x. ∀y. ⟨0⋅y⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨0⋅y⟩<x → 1<0))
(1<0 → (∀x. ∀y. ⟨1⋅y⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨1⋅y⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅y⟩<0 → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅y⟩<0 → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅y⟩<1 → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅y⟩<1 → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅y⟩<x → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅y⟩<x → 1<0))
(1<0 → (∀x. ∀y. ⟨x⋅y⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨x⋅y⟩<x → 1<0))
(1<0 → (∀x. ∀y. ⟨y⋅0⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨y⋅0⟩<x → 1<0))
(1<0 → (∀x. ∀y. ⟨y⋅1⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨y⋅1⟩<x → 1<0))
(1<0 → (∀x. ∀y. ⟨y⋅x⟩<0 → 1<0))
(1<0 → (∀y. ∀x. ⟨y⋅x⟩<0 → 1<0))
(1<0 → (∀x. ∀y. ⟨y⋅x⟩<1 → 1<0))
(1<0 → (∀y. ∀x. ⟨y⋅x⟩<1 → 1<0))
(1<0 → (∀x. ∀y. ⟨y⋅x⟩<x → 1<0))
(1<0 → (∀x. ∀y. ⟨y⋅x⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨y⋅x⟩<x → 1<0))
(1<0 → (∀y. ∀x. ⟨y⋅x⟩<x → 1<0))
(1<0 → (∀z. ∀x. ¬x=z → 1<0))
(1<0 → (∀x. ∀z. ¬x=z → 1<0))
(1<0 → (∀x. ∀z. ¬z=x → 1<0))
(1<0 → (∀z. ∀x. ¬z=x → 1<0))
(1<0 → (∀z. ∀x. ¬x<z → 1<0))
(1<0 → (∀x. ∀z. ¬x<z → 1<0))
(1<0 → (∀x. ∀z. ¬z<x → 1<0))
(1<0 → (∀z. ∀x. ¬z<x → 1<0))
(1<0 → (∀y. ∀x. ¬¬x=y → 1<0))
(1<0 → (∀x. ∀y. ¬¬x=y → 1<0))
(1<0 → (∀x. ∀y. ¬¬y=x → 1<0))
(1<0 → (∀y. ∀x. ¬¬y=x → 1<0))
(1<0 → (∀y. ∀x. ¬¬x<y → 1<0))
(1<0 → (∀x. ∀y. ¬¬x<y → 1<0))
(1<0 → (∀x. ∀y. ¬¬y<x → 1<0))
(1<0 → (∀y. ∀x. ¬¬y<x → 1<0))
(1<0 → (∀x. (0=0 → 0=x) → 1<0))
(1<0 → (∀x. (0=0 → 1=x) → 1<0))
(1<0 → (∀x. (0=0 → x=0) → 1<0))
(1<0 → (∀x. (0=0 → x=1) → 1<0))
(1<0 → (∀x. (0=0 → x=x) → 1<0))
(1<0 → (∀x. (0=0 → x=x) → 1<0))
(1<0 → (∀x. (0=0 → 0<x) → 1<0))
(1<0 → (∀x. (0=0 → 1<x) → 1<0))
(1<0 → (∀x. (0=0 → x<0) → 1<0))
(1<0 → (∀x. (0=0 → x<1) → 1<0))
(1<0 → (∀x. (0=0 → x<x) → 1<0))
(1<0 → (∀x. (0=0 → x<x) → 1<0))
(1<0 → (∀x. (0=1 → 0=x) → 1<0))
(1<0 → (∀x. (0=1 → 1=x) → 1<0))
(1<0 → (∀x. (0=1 → x=0) → 1<0))
(1<0 → (∀x. (0=1 → x=1) → 1<0))
(1<0 → (∀x. (0=1 → x=x) → 1<0))
(1<0 → (∀x. (0=1 → x=x) → 1<0))
(1<0 → (∀x. (0=1 → 0<x) → 1<0))
(1<0 → (∀x. (0=1 → 1<x) → 1<0))
(1<0 → (∀x. (0=1 → x<0) → 1<0))
(1<0 → (∀x. (0=1 → x<1) → 1<0))
(1<0 → (∀x. (0=1 → x<x) → 1<0))
(1<0 → (∀x. (0=1 → x<x) → 1<0))
(1<0 → (∀x. (0=x → 0=0) → 1<0))
(1<0 → (∀x. (0=x → 0=1) → 1<0))
(1<0 → (∀x. (0=x → 0=x) → 1<0))
(1<0 → (∀x. (0=x → 0=x) → 1<0))
(1<0 → (∀x. (0=x → 1=0) → 1<0))
(1<0 → (∀x. (0=x → 1=1) → 1<0))
(1<0 → (∀x. (0=x → 1=x) → 1<0))
(1<0 → (∀x. (0=x → 1=x) → 1<0))
(1<0 → (∀x. (0=x → x=0) → 1<0))
(1<0 → (∀x. (0=x → x=0) → 1<0))
(1<0 → (∀x. (0=x → x=1) → 1<0))
(1<0 → (∀x. (0=x → x=1) → 1<0))
(1<0 → (∀x. (0=x → x=x) → 1<0))
(1<0 → (∀x. (0=x → x=x) → 1<0))
(1<0 → (∀x. (0=x → x=x) → 1<0))
(1<0 → (∀x. (0=x → 0<0) → 1<0))
(1<0 → (∀x. (0=x → 0<1) → 1<0))
(1<0 → (∀x. (0=x → 0<x) → 1<0))
(1<0 → (∀x. (0=x → 0<x) → 1<0))
(1<0 → (∀x. (0=x → 1<0) → 1<0))
(1<0 → (∀x. (0=x → 1<1) → 1<0))
(1<0 → (∀x. (0=x → 1<x) → 1<0))
(1<0 → (∀x. (0=x → 1<x) → 1<0))
(1<0 → (∀x. (0=x → x<0) → 1<0))
(1<0 → (∀x. (0=x → x<0) → 1<0))
(1<0 → (∀x. (0=x → x<1) → 1<0))
(1<0 → (∀x. (0=x → x<1) → 1<0))
(1<0 → (∀x. (0=x → x<x) → 1<0))
(1<0 → (∀x. (0=x → x<x) → 1<0))
(1<0 → (∀x. (0=x → x<x) → 1<0))
(1<0 → (∀x. (1=0 → 0=x) → 1<0))
(1<0 → (∀x. (1=0 → 1=x) → 1<0))
(1<0 → (∀x. (1=0 → x=0) → 1<0))
(1<0 → (∀x. (1=0 → x=1) → 1<0))
(1<0 → (∀x. (1=0 → x=x) → 1<0))
(1<0 → (∀x. (1=0 → x=x) → 1<0))
(1<0 → (∀x. (1=0 → 0<x) → 1<0))
(1<0 → (∀x. (1=0 → 1<x) → 1<0))
(1<0 → (∀x. (1=0 → x<0) → 1<0))
(1<0 → (∀x. (1=0 → x<1) → 1<0))
(1<0 → (∀x. (1=0 → x<x) → 1<0))
(1<0 → (∀x. (1=0 → x<x) → 1<0))
(1<0 → (∀x. (1=1 → 0=x) → 1<0))
(1<0 → (∀x. (1=1 → 1=x) → 1<0))
(1<0 → (∀x. (1=1 → x=0) → 1<0))
(1<0 → (∀x. (1=1 → x=1) → 1<0))
(1<0 → (∀x. (1=1 → x=x) → 1<0))
(1<0 → (∀x. (1=1 → x=x) → 1<0))
(1<0 → (∀x. (1=1 → 0<x) → 1<0))
(1<0 → (∀x. (1=1 → 1<x) → 1<0))
(1<0 → (∀x. (1=1 → x<0) → 1<0))
(1<0 → (∀x. (1=1 → x<1) → 1<0))
(1<0 → (∀x. (1=1 → x<x) → 1<0))
(1<0 → (∀x. (1=1 → x<x) → 1<0))
(1<0 → (∀x. (1=x → 0=0) → 1<0))
(1<0 → (∀x. (1=x → 0=1) → 1<0))
(1<0 → (∀x. (1=x → 0=x) → 1<0))
(1<0 → (∀x. (1=x → 0=x) → 1<0))
(1<0 → (∀x. (1=x → 1=0) → 1<0))
(1<0 → (∀x. (1=x → 1=1) → 1<0))
(1<0 → (∀x. (1=x → 1=x) → 1<0))
(1<0 → (∀x. (1=x → 1=x) → 1<0))
(1<0 → (∀x. (1=x → x=0) → 1<0))
(1<0 → (∀x. (1=x → x=0) → 1<0))
(1<0 → (∀x. (1=x → x=1) → 1<0))
(1<0 → (∀x. (1=x → x=1) → 1<0))
(1<0 → (∀x. (1=x → x=x) → 1<0))
(1<0 → (∀x. (1=x → x=x) → 1<0))
(1<0 → (∀x. (1=x → x=x) → 1<0))
(1<0 → (∀x. (1=x → 0<0) → 1<0))
(1<0 → (∀x. (1=x → 0<1) → 1<0))
(1<0 → (∀x. (1=x → 0<x) → 1<0))
(1<0 → (∀x. (1=x → 0<x) → 1<0))
(1<0 → (∀x. (1=x → 1<0) → 1<0))
(1<0 → (∀x. (1=x → 1<1) → 1<0))
(1<0 → (∀x. (1=x → 1<x) → 1<0))
(1<0 → (∀x. (1=x → 1<x) → 1<0))
(1<0 → (∀x. (1=x → x<0) → 1<0))
(1<0 → (∀x. (1=x → x<0) → 1<0))
(1<0 → (∀x. (1=x → x<1) → 1<0))
(1<0 → (∀x. (1=x → x<1) → 1<0))
(1<0 → (∀x. (1=x → x<x) → 1<0))
(1<0 → (∀x. (1=x → x<x) → 1<0))
(1<0 → (∀x. (1=x → x<x) → 1<0))
(1<0 → (∀x. (x=0 → 0=0) → 1<0))
(1<0 → (∀x. (x=0 → 0=1) → 1<0))
(1<0 → (∀x. (x=0 → 0=x) → 1<0))
(1<0 → (∀x. (x=0 → 0=x) → 1<0))
(1<0 → (∀x. (x=0 → 1=0) → 1<0))
(1<0 → (∀x. (x=0 → 1=1) → 1<0))
(1<0 → (∀x. (x=0 → 1=x) → 1<0))
(1<0 → (∀x. (x=0 → 1=x) → 1<0))
(1<0 → (∀x. (x=0 → x=0) → 1<0))
(1<0 → (∀x. (x=0 → x=0) → 1<0))
(1<0 → (∀x. (x=0 → x=1) → 1<0))
(1<0 → (∀x. (x=0 → x=1) → 1<0))
(1<0 → (∀x. (x=0 → x=x) → 1<0))
(1<0 → (∀x. (x=0 → x=x) → 1<0))
(1<0 → (∀x. (x=0 → x=x) → 1<0))
(1<0 → (∀x. (x=0 → 0<0) → 1<0))
(1<0 → (∀x. (x=0 → 0<1) → 1<0))
(1<0 → (∀x. (x=0 → 0<x) → 1<0))
(1<0 → (∀x. (x=0 → 0<x) → 1<0))
(1<0 → (∀x. (x=0 → 1<0) → 1<0))
(1<0 → (∀x. (x=0 → 1<1) → 1<0))
(1<0 → (∀x. (x=0 → 1<x) → 1<0))
(1<0 → (∀x. (x=0 → 1<x) → 1<0))
(1<0 → (∀x. (x=0 → x<0) → 1<0))
(1<0 → (∀x. (x=0 → x<0) → 1<0))
(1<0 → (∀x. (x=0 → x<1) → 1<0))
(1<0 → (∀x. (x=0 → x<1) → 1<0))
(1<0 → (∀x. (x=0 → x<x) → 1<0))
(1<0 → (∀x. (x=0 → x<x) → 1<0))
(1<0 → (∀x. (x=0 → x<x) → 1<0))
(1<0 → (∀x. (x=1 → 0=0) → 1<0))
(1<0 → (∀x. (x=1 → 0=1) → 1<0))
(1<0 → (∀x. (x=1 → 0=x) → 1<0))
(1<0 → (∀x. (x=1 → 0=x) → 1<0))
(1<0 → (∀x. (x=1 → 1=0) → 1<0))
(1<0 → (∀x. (x=1 → 1=1) → 1<0))
(1<0 → (∀x. (x=1 → 1=x) → 1<0))
(1<0 → (∀x. (x=1 → 1=x) → 1<0))
(1<0 → (∀x. (x=1 → x=0) → 1<0))
(1<0 → (∀x. (x=1 → x=0) → 1<0))
(1<0 → (∀x. (x=1 → x=1) → 1<0))
(1<0 → (∀x. (x=1 → x=1) → 1<0))
(1<0 → (∀x. (x=1 → x=x) → 1<0))
(1<0 → (∀x. (x=1 → x=x) → 1<0))
(1<0 → (∀x. (x=1 → x=x) → 1<0))
(1<0 → (∀x. (x=1 → 0<0) → 1<0))
(1<0 → (∀x. (x=1 → 0<1) → 1<0))
(1<0 → (∀x. (x=1 → 0<x) → 1<0))
(1<0 → (∀x. (x=1 → 0<x) → 1<0))
(1<0 → (∀x. (x=1 → 1<0) → 1<0))
(1<0 → (∀x. (x=1 → 1<1) → 1<0))
(1<0 → (∀x. (x=1 → 1<x) → 1<0))
(1<0 → (∀x. (x=1 → 1<x) → 1<0))
(1<0 → (∀x. (x=1 → x<0) → 1<0))
(1<0 → (∀x. (x=1 → x<0) → 1<0))
(1<0 → (∀x. (x=1 → x<1) → 1<0))
(1<0 → (∀x. (x=1 → x<1) → 1<0))
(1<0 → (∀x. (x=1 → x<x) → 1<0))
(1<0 → (∀x. (x=1 → x<x) → 1<0))
(1<0 → (∀x. (x=1 → x<x) → 1<0))
(1<0 → (∀x. (x=x → 0=0) → 1<0))
(1<0 → (∀x. (x=x → 0=0) → 1<0))
(1<0 → (∀x. (x=x → 0=1) → 1<0))
(1<0 → (∀x. (x=x → 0=1) → 1<0))
(1<0 → (∀x. (x=x → 0=x) → 1<0))
(1<0 → (∀x. (x=x → 0=x) → 1<0))
(1<0 → (∀x. (x=x → 0=x) → 1<0))
(1<0 → (∀x. (x=x → 1=0) → 1<0))
(1<0 → (∀x. (x=x → 1=0) → 1<0))
(1<0 → (∀x. (x=x → 1=1) → 1<0))
(1<0 → (∀x. (x=x → 1=1) → 1<0))
(1<0 → (∀x. (x=x → 1=x) → 1<0))
(1<0 → (∀x. (x=x → 1=x) → 1<0))
(1<0 → (∀x. (x=x → 1=x) → 1<0))
(1<0 → (∀x. (x=x → x=0) → 1<0))
(1<0 → (∀x. (x=x → x=0) → 1<0))
(1<0 → (∀x. (x=x → x=0) → 1<0))
(1<0 → (∀x. (x=x → x=1) → 1<0))
(1<0 → (∀x. (x=x → x=1) → 1<0))
(1<0 → (∀x. (x=x → x=1) → 1<0))
(1<0 → (∀x. (x=x → x=x) → 1<0))
(1<0 → (∀x. (x=x → x=x) → 1<0))
(1<0 → (∀x. (x=x → x=x) → 1<0))
(1<0 → (∀x. (x=x → x=x) → 1<0))
(1<0 → (∀x. (x=x → 0<0) → 1<0))
(1<0 → (∀x. (x=x → 0<0) → 1<0))
(1<0 → (∀x. (x=x → 0<1) → 1<0))
(1<0 → (∀x. (x=x → 0<1) → 1<0))
(1<0 → (∀x. (x=x → 0<x) → 1<0))
(1<0 → (∀x. (x=x → 0<x) → 1<0))
(1<0 → (∀x. (x=x → 0<x) → 1<0))
(1<0 → (∀x. (x=x → 1<0) → 1<0))
(1<0 → (∀x. (x=x → 1<0) → 1<0))
(1<0 → (∀x. (x=x → 1<1) → 1<0))
(1<0 → (∀x. (x=x → 1<1) → 1<0))
(1<0 → (∀x. (x=x → 1<x) → 1<0))
(1<0 → (∀x. (x=x → 1<x) → 1<0))
(1<0 → (∀x. (x=x → 1<x) → 1<0))
(1<0 → (∀x. (x=x → x<0) → 1<0))
(1<0 → (∀x. (x=x → x<0) → 1<0))
(1<0 → (∀x. (x=x → x<0) → 1<0))
(1<0 → (∀x. (x=x → x<1) → 1<0))
(1<0 → (∀x. (x=x → x<1) → 1<0))
(1<0 → (∀x. (x=x → x<1) → 1<0))
(1<0 → (∀x. (x=x → x<x) → 1<0))
(1<0 → (∀x. (x=x → x<x) → 1<0))
(1<0 → (∀x. (x=x → x<x) → 1<0))
(1<0 → (∀x. (x=x → x<x) → 1<0))
(1<0 → (∀x. (0<0 → 0=x) → 1<0))
(1<0 → (∀x. (0<0 → 1=x) → 1<0))
(1<0 → (∀x. (0<0 → x=0) → 1<0))
(1<0 → (∀x. (0<0 → x=1) → 1<0))
(1<0 → (∀x. (0<0 → x=x) → 1<0))
(1<0 → (∀x. (0<0 → x=x) → 1<0))
(1<0 → (∀x. (0<0 → 0<x) → 1<0))
(1<0 → (∀x. (0<0 → 1<x) → 1<0))
(1<0 → (∀x. (0<0 → x<0) → 1<0))
(1<0 → (∀x. (0<0 → x<1) → 1<0))
(1<0 → (∀x. (0<0 → x<x) → 1<0))
(1<0 → (∀x. (0<0 → x<x) → 1<0))
(1<0 → (∀x. (0<1 → 0=x) → 1<0))
(1<0 → (∀x. (0<1 → 1=x) → 1<0))
(1<0 → (∀x. (0<1 → x=0) → 1<0))
(1<0 → (∀x. (0<1 → x=1) → 1<0))
(1<0 → (∀x. (0<1 → x=x) → 1<0))
(1<0 → (∀x. (0<1 → x=x) → 1<0))
(1<0 → (∀x. (0<1 → 0<x) → 1<0))
(1<0 → (∀x. (0<1 → 1<x) → 1<0))
(1<0 → (∀x. (0<1 → x<0) → 1<0))
(1<0 → (∀x. (0<1 → x<1) → 1<0))
(1<0 → (∀x. (0<1 → x<x) → 1<0))
(1<0 → (∀x. (0<1 → x<x) → 1<0))
(1<0 → (∀x. (0<x → 0=0) → 1<0))
(1<0 → (∀x. (0<x → 0=1) → 1<0))
(1<0 → (∀x. (0<x → 0=x) → 1<0))
(1<0 → (∀x. (0<x → 0=x) → 1<0))
(1<0 → (∀x. (0<x → 1=0) → 1<0))
(1<0 → (∀x. (0<x → 1=1) → 1<0))
(1<0 → (∀x. (0<x → 1=x) → 1<0))
(1<0 → (∀x. (0<x → 1=x) → 1<0))
(1<0 → (∀x. (0<x → x=0) → 1<0))
(1<0 → (∀x. (0<x → x=0) → 1<0))
(1<0 → (∀x. (0<x → x=1) → 1<0))
(1<0 → (∀x. (0<x → x=1) → 1<0))
(1<0 → (∀x. (0<x → x=x) → 1<0))
(1<0 → (∀x. (0<x → x=x) → 1<0))
(1<0 → (∀x. (0<x → x=x) → 1<0))
(1<0 → (∀x. (0<x → 0<0) → 1<0))
(1<0 → (∀x. (0<x → 0<1) → 1<0))
(1<0 → (∀x. (0<x → 0<x) → 1<0))
(1<0 → (∀x. (0<x → 0<x) → 1<0))
(1<0 → (∀x. (0<x → 1<0) → 1<0))
(1<0 → (∀x. (0<x → 1<1) → 1<0))
(1<0 → (∀x. (0<x → 1<x) → 1<0))
(1<0 → (∀x. (0<x → 1<x) → 1<0))
(1<0 → (∀x. (0<x → x<0) → 1<0))
(1<0 → (∀x. (0<x → x<0) → 1<0))
(1<0 → (∀x. (0<x → x<1) → 1<0))
(1<0 → (∀x. (0<x → x<1) → 1<0))
(1<0 → (∀x. (0<x → x<x) → 1<0))
(1<0 → (∀x. (0<x → x<x) → 1<0))
(1<0 → (∀x. (0<x → x<x) → 1<0))
(1<0 → (∀x. (1<0 → 0=x) → 1<0))
(1<0 → (∀x. (1<0 → 1=x) → 1<0))
(1<0 → (∀x. (1<0 → x=0) → 1<0))
(1<0 → (∀x. (1<0 → x=1) → 1<0))
(1<0 → (∀x. (1<0 → x=x) → 1<0))
(1<0 → (∀x. (1<0 → x=x) → 1<0))
(1<0 → (∀x. (1<0 → 0<x) → 1<0))
(1<0 → (∀x. (1<0 → 1<x) → 1<0))
(1<0 → (∀x. (1<0 → x<0) → 1<0))
(1<0 → (∀x. (1<0 → x<1) → 1<0))
(1<0 → (∀x. (1<0 → x<x) → 1<0))
(1<0 → (∀x. (1<0 → x<x) → 1<0))
(1<0 → (∀x. (1<1 → 0=x) → 1<0))
(1<0 → (∀x. (1<1 → 1=x) → 1<0))
(1<0 → (∀x. (1<1 → x=0) → 1<0))
(1<0 → (∀x. (1<1 → x=1) → 1<0))
(1<0 → (∀x. (1<1 → x=x) → 1<0))
(1<0 → (∀x. (1<1 → x=x) → 1<0))
(1<0 → (∀x. (1<1 → 0<x) → 1<0))
(1<0 → (∀x. (1<1 → 1<x) → 1<0))
(1<0 → (∀x. (1<1 → x<0) → 1<0))
(1<0 → (∀x. (1<1 → x<1) → 1<0))
(1<0 → (∀x. (1<1 → x<x) → 1<0))
(1<0 → (∀x. (1<1 → x<x) → 1<0))
(1<0 → (∀x. (1<x → 0=0) → 1<0))
(1<0 → (∀x. (1<x → 0=1) → 1<0))
(1<0 → (∀x. (1<x → 0=x) → 1<0))
(1<0 → (∀x. (1<x → 0=x) → 1<0))
(1<0 → (∀x. (1<x → 1=0) → 1<0))
(1<0 → (∀x. (1<x → 1=1) → 1<0))
(1<0 → (∀x. (1<x → 1=x) → 1<0))
(1<0 → (∀x. (1<x → 1=x) → 1<0))
(1<0 → (∀x. (1<x → x=0) → 1<0))
(1<0 → (∀x. (1<x → x=0) → 1<0))
(1<0 → (∀x. (1<x → x=1) → 1<0))
(1<0 → (∀x. (1<x → x=1) → 1<0))
(1<0 → (∀x. (1<x → x=x) → 1<0))
(1<0 → (∀x. (1<x → x=x) → 1<0))
(1<0 → (∀x. (1<x → x=x) → 1<0))
(1<0 → (∀x. (1<x → 0<0) → 1<0))
(1<0 → (∀x. (1<x → 0<1) → 1<0))
(1<0 → (∀x. (1<x → 0<x) → 1<0))
(1<0 → (∀x. (1<x → 0<x) → 1<0))
(1<0 → (∀x. (1<x → 1<0) → 1<0))
(1<0 → (∀x. (1<x → 1<1) → 1<0))
(1<0 → (∀x. (1<x → 1<x) → 1<0))
(1<0 → (∀x. (1<x → 1<x) → 1<0))
(1<0 → (∀x. (1<x → x<0) → 1<0))
(1<0 → (∀x. (1<x → x<0) → 1<0))
(1<0 → (∀x. (1<x → x<1) → 1<0))
(1<0 → (∀x. (1<x → x<1) → 1<0))
(1<0 → (∀x. (1<x → x<x) → 1<0))
(1<0 → (∀x. (1<x → x<x) → 1<0))
(1<0 → (∀x. (1<x → x<x) → 1<0))
(1<0 → (∀x. (x<0 → 0=0) → 1<0))
(1<0 → (∀x. (x<0 → 0=1) → 1<0))
(1<0 → (∀x. (x<0 → 0=x) → 1<0))
(1<0 → (∀x. (x<0 → 0=x) → 1<0))
(1<0 → (∀x. (x<0 → 1=0) → 1<0))
(1<0 → (∀x. (x<0 → 1=1) → 1<0))
(1<0 → (∀x. (x<0 → 1=x) → 1<0))
(1<0 → (∀x. (x<0 → 1=x) → 1<0))
(1<0 → (∀x. (x<0 → x=0) → 1<0))
(1<0 → (∀x. (x<0 → x=0) → 1<0))
(1<0 → (∀x. (x<0 → x=1) → 1<0))
(1<0 → (∀x. (x<0 → x=1) → 1<0))
(1<0 → (∀x. (x<0 → x=x) → 1<0))
(1<0 → (∀x. (x<0 → x=x) → 1<0))
(1<0 → (∀x. (x<0 → x=x) → 1<0))
(1<0 → (∀x. (x<0 → 0<0) → 1<0))
(1<0 → (∀x. (x<0 → 0<1) → 1<0))
(1<0 → (∀x. (x<0 → 0<x) → 1<0))
(1<0 → (∀x. (x<0 → 0<x) → 1<0))
(1<0 → (∀x. (x<0 → 1<0) → 1<0))
(1<0 → (∀x. (x<0 → 1<1) → 1<0))
(1<0 → (∀x. (x<0 → 1<x) → 1<0))
(1<0 → (∀x. (x<0 → 1<x) → 1<0))
(1<0 → (∀x. (x<0 → x<0) → 1<0))
(1<0 → (∀x. (x<0 → x<0) → 1<0))
(1<0 → (∀x. (x<0 → x<1) → 1<0))
(1<0 → (∀x. (x<0 → x<1) → 1<0))
(1<0 → (∀x. (x<0 → x<x) → 1<0))
(1<0 → (∀x. (x<0 → x<x) → 1<0))
(1<0 → (∀x. (x<0 → x<x) → 1<0))
(1<0 → (∀x. (x<1 → 0=0) → 1<0))
(1<0 → (∀x. (x<1 → 0=1) → 1<0))
(1<0 → (∀x. (x<1 → 0=x) → 1<0))
(1<0 → (∀x. (x<1 → 0=x) → 1<0))
(1<0 → (∀x. (x<1 → 1=0) → 1<0))
(1<0 → (∀x. (x<1 → 1=1) → 1<0))
(1<0 → (∀x. (x<1 → 1=x) → 1<0))
(1<0 → (∀x. (x<1 → 1=x) → 1<0))
(1<0 → (∀x. (x<1 → x=0) → 1<0))
(1<0 → (∀x. (x<1 → x=0) → 1<0))
(1<0 → (∀x. (x<1 → x=1) → 1<0))
(1<0 → (∀x. (x<1 → x=1) → 1<0))
(1<0 → (∀x. (x<1 → x=x) → 1<0))
(1<0 → (∀x. (x<1 → x=x) → 1<0))
(1<0 → (∀x. (x<1 → x=x) → 1<0))
(1<0 → (∀x. (x<1 → 0<0) → 1<0))
(1<0 → (∀x. (x<1 → 0<1) → 1<0))
(1<0 → (∀x. (x<1 → 0<x) → 1<0))
(1<0 → (∀x. (x<1 → 0<x) → 1<0))
(1<0 → (∀x. (x<1 → 1<0) → 1<0))
(1<0 → (∀x. (x<1 → 1<1) → 1<0))
(1<0 → (∀x. (x<1 → 1<x) → 1<0))
(1<0 → (∀x. (x<1 → 1<x) → 1<0))
(1<0 → (∀x. (x<1 → x<0) → 1<0))
(1<0 → (∀x. (x<1 → x<0) → 1<0))
(1<0 → (∀x. (x<1 → x<1) → 1<0))
(1<0 → (∀x. (x<1 → x<1) → 1<0))
(1<0 → (∀x. (x<1 → x<x) → 1<0))
(1<0 → (∀x. (x<1 → x<x) → 1<0))
(1<0 → (∀x. (x<1 → x<x) → 1<0))
(1<0 → (∀x. (x<x → 0=0) → 1<0))
(1<0 → (∀x. (x<x → 0=0) → 1<0))
(1<0 → (∀x. (x<x → 0=1) → 1<0))
(1<0 → (∀x. (x<x → 0=1) → 1<0))
(1<0 → (∀x. (x<x → 0=x) → 1<0))
(1<0 → (∀x. (x<x → 0=x) → 1<0))
(1<0 → (∀x. (x<x → 0=x) → 1<0))
(1<0 → (∀x. (x<x → 1=0) → 1<0))
(1<0 → (∀x. (x<x → 1=0) → 1<0))
(1<0 → (∀x. (x<x → 1=1) → 1<0))
(1<0 → (∀x. (x<x → 1=1) → 1<0))
(1<0 → (∀x. (x<x → 1=x) → 1<0))
(1<0 → (∀x. (x<x → 1=x) → 1<0))
(1<0 → (∀x. (x<x → 1=x) → 1<0))
(1<0 → (∀x. (x<x → x=0) → 1<0))
(1<0 → (∀x. (x<x → x=0) → 1<0))
(1<0 → (∀x. (x<x → x=0) → 1<0))
(1<0 → (∀x. (x<x → x=1) → 1<0))
(1<0 → (∀x. (x<x → x=1) → 1<0))
(1<0 → (∀x. (x<x → x=1) → 1<0))
(1<0 → (∀x. (x<x → x=x) → 1<0))
(1<0 → (∀x. (x<x → x=x) → 1<0))
(1<0 → (∀x. (x<x → x=x) → 1<0))
(1<0 → (∀x. (x<x → x=x) → 1<0))
(1<0 → (∀x. (x<x → 0<0) → 1<0))
(1<0 → (∀x. (x<x → 0<0) → 1<0))
(1<0 → (∀x. (x<x → 0<1) → 1<0))
(1<0 → (∀x. (x<x → 0<1) → 1<0))
(1<0 → (∀x. (x<x → 0<x) → 1<0))
(1<0 → (∀x. (x<x → 0<x) → 1<0))
(1<0 → (∀x. (x<x → 0<x) → 1<0))
(1<0 → (∀x. (x<x → 1<0) → 1<0))
(1<0 → (∀x. (x<x → 1<0) → 1<0))
(1<0 → (∀x. (x<x → 1<1) → 1<0))
(1<0 → (∀x. (x<x → 1<1) → 1<0))
(1<0 → (∀x. (x<x → 1<x) → 1<0))
(1<0 → (∀x. (x<x → 1<x) → 1<0))
(1<0 → (∀x. (x<x → 1<x) → 1<0))
(1<0 → (∀x. (x<x → x<0) → 1<0))
(1<0 → (∀x. (x<x → x<0) → 1<0))
(1<0 → (∀x. (x<x → x<0) → 1<0))
(1<0 → (∀x. (x<x → x<1) → 1<0))
(1<0 → (∀x. (x<x → x<1) → 1<0))
(1<0 → (∀x. (x<x → x<1) → 1<0))
(1<0 → (∀x. (x<x → x<x) → 1<0))
(1<0 → (∀x. (x<x → x<x) → 1<0))
(1<0 → (∀x. (x<x → x<x) → 1<0))
(1<0 → (∀x. (x<x → x<x) → 1<0))
(1<0 → ((0=0 → ¬0=0) → 1<0))
(1<0 → ((0=0 → ¬0=1) → 1<0))
(1<0 → ((0=0 → ¬1=0) → 1<0))
(1<0 → ((0=0 → ¬1=1) → 1<0))
(1<0 → ((0=0 → ¬0<0) → 1<0))
(1<0 → ((0=0 → ¬0<1) → 1<0))
(1<0 → ((0=0 → ¬1<0) → 1<0))
(1<0 → ((0=0 → ¬1<1) → 1<0))
(1<0 → ((0=0 → ∀x. 0=x) → 1<0))
(1<0 → ((0=0 → ∀x. 1=x) → 1<0))
(1<0 → ((0=0 → ∀x. x=0) → 1<0))
(1<0 → ((0=0 → ∀x. x=1) → 1<0))
(1<0 → ((0=0 → ∀x. x=x) → 1<0))
(1<0 → ((0=0 → ∀x. x=x) → 1<0))
(1<0 → ((0=0 → ∀x. 0<x) → 1<0))
(1<0 → ((0=0 → ∀x. 1<x) → 1<0))
(1<0 → ((0=0 → ∀x. x<0) → 1<0))
(1<0 → ((0=0 → ∀x. x<1) → 1<0))
(1<0 → ((0=0 → ∀x. x<x) → 1<0))
(1<0 → ((0=0 → ∀x. x<x) → 1<0))
(1<0 → ((0=1 → ¬0=0) → 1<0))
(1<0 → ((0=1 → ¬0=1) → 1<0))
(1<0 → ((0=1 → ¬1=0) → 1<0))
(1<0 → ((0=1 → ¬1=1) → 1<0))
(1<0 → ((0=1 → ¬0<0) → 1<0))
(1<0 → ((0=1 → ¬0<1) → 1<0))
(1<0 → ((0=1 → ¬1<0) → 1<0))
(1<0 → ((0=1 → ¬1<1) → 1<0))
(1<0 → ((0=1 → ∀x. 0=x) → 1<0))
(1<0 → ((0=1 → ∀x. 1=x) → 1<0))
(1<0 → ((0=1 → ∀x. x=0) → 1<0))
(1<0 → ((0=1 → ∀x. x=1) → 1<0))
(1<0 → ((0=1 → ∀x. x=x) → 1<0))
(1<0 → ((0=1 → ∀x. x=x) → 1<0))
(1<0 → ((0=1 → ∀x. 0<x) → 1<0))
(1<0 → ((0=1 → ∀x. 1<x) → 1<0))
(1<0 → ((0=1 → ∀x. x<0) → 1<0))
(1<0 → ((0=1 → ∀x. x<1) → 1<0))
(1<0 → ((0=1 → ∀x. x<x) → 1<0))
(1<0 → ((0=1 → ∀x. x<x) → 1<0))
(1<0 → ((1=0 → ¬0=0) → 1<0))
(1<0 → ((1=0 → ¬0=1) → 1<0))
(1<0 → ((1=0 → ¬1=0) → 1<0))
(1<0 → ((1=0 → ¬1=1) → 1<0))
(1<0 → ((1=0 → ¬0<0) → 1<0))
(1<0 → ((1=0 → ¬0<1) → 1<0))
(1<0 → ((1=0 → ¬1<0) → 1<0))
(1<0 → ((1=0 → ¬1<1) → 1<0))
(1<0 → ((1=0 → ∀x. 0=x) → 1<0))
(1<0 → ((1=0 → ∀x. 1=x) → 1<0))
(1<0 → ((1=0 → ∀x. x=0) → 1<0))
(1<0 → ((1=0 → ∀x. x=1) → 1<0))
(1<0 → ((1=0 → ∀x. x=x) → 1<0))
(1<0 → ((1=0 → ∀x. x=x) → 1<0))
(1<0 → ((1=0 → ∀x. 0<x) → 1<0))
(1<0 → ((1=0 → ∀x. 1<x) → 1<0))
(1<0 → ((1=0 → ∀x. x<0) → 1<0))
(1<0 → ((1=0 → ∀x. x<1) → 1<0))
(1<0 → ((1=0 → ∀x. x<x) → 1<0))
(1<0 → ((1=0 → ∀x. x<x) → 1<0))
(1<0 → ((1=1 → ¬0=0) → 1<0))
(1<0 → ((1=1 → ¬0=1) → 1<0))
(1<0 → ((1=1 → ¬1=0) → 1<0))
(1<0 → ((1=1 → ¬1=1) → 1<0))
(1<0 → ((1=1 → ¬0<0) → 1<0))
(1<0 → ((1=1 → ¬0<1) → 1<0))
(1<0 → ((1=1 → ¬1<0) → 1<0))
(1<0 → ((1=1 → ¬1<1) → 1<0))
(1<0 → ((1=1 → ∀x. 0=x) → 1<0))
(1<0 → ((1=1 → ∀x. 1=x) → 1<0))
(1<0 → ((1=1 → ∀x. x=0) → 1<0))
(1<0 → ((1=1 → ∀x. x=1) → 1<0))
(1<0 → ((1=1 → ∀x. x=x) → 1<0))
(1<0 → ((1=1 → ∀x. x=x) → 1<0))
(1<0 → ((1=1 → ∀x. 0<x) → 1<0))
(1<0 → ((1=1 → ∀x. 1<x) → 1<0))
(1<0 → ((1=1 → ∀x. x<0) → 1<0))
(1<0 → ((1=1 → ∀x. x<1) → 1<0))
(1<0 → ((1=1 → ∀x. x<x) → 1<0))
(1<0 → ((1=1 → ∀x. x<x) → 1<0))
(1<0 → ((0<0 → ¬0=0) → 1<0))
(1<0 → ((0<0 → ¬0=1) → 1<0))
(1<0 → ((0<0 → ¬1=0) → 1<0))
(1<0 → ((0<0 → ¬1=1) → 1<0))
(1<0 → ((0<0 → ¬0<0) → 1<0))
(1<0 → ((0<0 → ¬0<1) → 1<0))
(1<0 → ((0<0 → ¬1<0) → 1<0))
(1<0 → ((0<0 → ¬1<1) → 1<0))
(1<0 → ((0<0 → ∀x. 0=x) → 1<0))
(1<0 → ((0<0 → ∀x. 1=x) → 1<0))
(1<0 → ((0<0 → ∀x. x=0) → 1<0))
(1<0 → ((0<0 → ∀x. x=1) → 1<0))
(1<0 → ((0<0 → ∀x. x=x) → 1<0))
(1<0 → ((0<0 → ∀x. x=x) → 1<0))
(1<0 → ((0<0 → ∀x. 0<x) → 1<0))
(1<0 → ((0<0 → ∀x. 1<x) → 1<0))
(1<0 → ((0<0 → ∀x. x<0) → 1<0))
(1<0 → ((0<0 → ∀x. x<1) → 1<0))
(1<0 → ((0<0 → ∀x. x<x) → 1<0))
(1<0 → ((0<0 → ∀x. x<x) → 1<0))
(1<0 → ((0<1 → ¬0=0) → 1<0))
(1<0 → ((0<1 → ¬0=1) → 1<0))
(1<0 → ((0<1 → ¬1=0) → 1<0))
(1<0 → ((0<1 → ¬1=1) → 1<0))
(1<0 → ((0<1 → ¬0<0) → 1<0))
(1<0 → ((0<1 → ¬0<1) → 1<0))
(1<0 → ((0<1 → ¬1<0) → 1<0))
(1<0 → ((0<1 → ¬1<1) → 1<0))
(1<0 → ((0<1 → ∀x. 0=x) → 1<0))
(1<0 → ((0<1 → ∀x. 1=x) → 1<0))
(1<0 → ((0<1 → ∀x. x=0) → 1<0))
(1<0 → ((0<1 → ∀x. x=1) → 1<0))
(1<0 → ((0<1 → ∀x. x=x) → 1<0))
(1<0 → ((0<1 → ∀x. x=x) → 1<0))
(1<0 → ((0<1 → ∀x. 0<x) → 1<0))
(1<0 → ((0<1 → ∀x. 1<x) → 1<0))
(1<0 → ((0<1 → ∀x. x<0) → 1<0))
(1<0 → ((0<1 → ∀x. x<1) → 1<0))
(1<0 → ((0<1 → ∀x. x<x) → 1<0))
(1<0 → ((0<1 → ∀x. x<x) → 1<0))
(1<0 → ((1<0 → ¬0=0) → 1<0))
(1<0 → ((1<0 → ¬0=1) → 1<0))
(1<0 → ((1<0 → ¬1=0) → 1<0))
(1<0 → ((1<0 → ¬1=1) → 1<0))
(1<0 → ((1<0 → ¬0<0) → 1<0))
(1<0 → ((1<0 → ¬0<1) → 1<0))
(1<0 → ((1<0 → ¬1<0) → 1<0))
(1<0 → ((1<0 → ¬1<1) → 1<0))
(1<0 → ((1<0 → ∀x. 0=x) → 1<0))
(1<0 → ((1<0 → ∀x. 1=x) → 1<0))
(1<0 → ((1<0 → ∀x. x=0) → 1<0))
(1<0 → ((1<0 → ∀x. x=1) → 1<0))
(1<0 → ((1<0 → ∀x. x=x) → 1<0))
(1<0 → ((1<0 → ∀x. x=x) → 1<0))
(1<0 → ((1<0 → ∀x. 0<x) → 1<0))
(1<0 → ((1<0 → ∀x. 1<x) → 1<0))
(1<0 → ((1<0 → ∀x. x<0) → 1<0))
(1<0 → ((1<0 → ∀x. x<1) → 1<0))
(1<0 → ((1<0 → ∀x. x<x) → 1<0))
(1<0 → ((1<0 → ∀x. x<x) → 1<0))
(1<0 → ((1<1 → ¬0=0) → 1<0))
(1<0 → ((1<1 → ¬0=1) → 1<0))
(1<0 → ((1<1 → ¬1=0) → 1<0))
(1<0 → ((1<1 → ¬1=1) → 1<0))
(1<0 → ((1<1 → ¬0<0) → 1<0))
(1<0 → ((1<1 → ¬0<1) → 1<0))
(1<0 → ((1<1 → ¬1<0) → 1<0))
(1<0 → ((1<1 → ¬1<1) → 1<0))
(1<0 → ((1<1 → ∀x. 0=x) → 1<0))
(1<0 → ((1<1 → ∀x. 1=x) → 1<0))
(1<0 → ((1<1 → ∀x. x=0) → 1<0))
(1<0 → ((1<1 → ∀x. x=1) → 1<0))
(1<0 → ((1<1 → ∀x. x=x) → 1<0))
(1<0 → ((1<1 → ∀x. x=x) → 1<0))
(1<0 → ((1<1 → ∀x. 0<x) → 1<0))
(1<0 → ((1<1 → ∀x. 1<x) → 1<0))
(1<0 → ((1<1 → ∀x. x<0) → 1<0))
(1<0 → ((1<1 → ∀x. x<1) → 1<0))
(1<0 → ((1<1 → ∀x. x<x) → 1<0))
(1<0 → ((1<1 → ∀x. x<x) → 1<0))
(1<0 → ((¬0=0 → 0=0) → 1<0))
(1<0 → ((¬0=0 → 0=1) → 1<0))
(1<0 → ((¬0=0 → 1=0) → 1<0))
(1<0 → ((¬0=0 → 1=1) → 1<0))
(1<0 → ((¬0=0 → 0<0) → 1<0))
(1<0 → ((¬0=0 → 0<1) → 1<0))
(1<0 → ((¬0=0 → 1<0) → 1<0))
(1<0 → ((¬0=0 → 1<1) → 1<0))
(1<0 → ((¬0=1 → 0=0) → 1<0))
(1<0 → ((¬0=1 → 0=1) → 1<0))
(1<0 → ((¬0=1 → 1=0) → 1<0))
(1<0 → ((¬0=1 → 1=1) → 1<0))
(1<0 → ((¬0=1 → 0<0) → 1<0))
(1<0 → ((¬0=1 → 0<1) → 1<0))
(1<0 → ((¬0=1 → 1<0) → 1<0))
(1<0 → ((¬0=1 → 1<1) → 1<0))
(1<0 → ((¬1=0 → 0=0) → 1<0))
(1<0 → ((¬1=0 → 0=1) → 1<0))
(1<0 → ((¬1=0 → 1=0) → 1<0))
(1<0 → ((¬1=0 → 1=1) → 1<0))
(1<0 → ((¬1=0 → 0<0) → 1<0))
(1<0 → ((¬1=0 → 0<1) → 1<0))
(1<0 → ((¬1=0 → 1<0) → 1<0))
(1<0 → ((¬1=0 → 1<1) → 1<0))
(1<0 → ((¬1=1 → 0=0) → 1<0))
(1<0 → ((¬1=1 → 0=1) → 1<0))
(1<0 → ((¬1=1 → 1=0) → 1<0))
(1<0 → ((¬1=1 → 1=1) → 1<0))
(1<0 → ((¬1=1 → 0<0) → 1<0))
(1<0 → ((¬1=1 → 0<1) → 1<0))
(1<0 → ((¬1=1 → 1<0) → 1<0))
(1<0 → ((¬1=1 → 1<1) → 1<0))
(1<0 → ((¬0<0 → 0=0) → 1<0))
(1<0 → ((¬0<0 → 0=1) → 1<0))
(1<0 → ((¬0<0 → 1=0) → 1<0))
(1<0 → ((¬0<0 → 1=1) → 1<0))
(1<0 → ((¬0<0 → 0<0) → 1<0))
(1<0 → ((¬0<0 → 0<1) → 1<0))
(1<0 → ((¬0<0 → 1<0) → 1<0))
(1<0 → ((¬0<0 → 1<1) → 1<0))
(1<0 → ((¬0<1 → 0=0) → 1<0))
(1<0 → ((¬0<1 → 0=1) → 1<0))
(1<0 → ((¬0<1 → 1=0) → 1<0))
(1<0 → ((¬0<1 → 1=1) → 1<0))
(1<0 → ((¬0<1 → 0<0) → 1<0))
(1<0 → ((¬0<1 → 0<1) → 1<0))
(1<0 → ((¬0<1 → 1<0) → 1<0))
(1<0 → ((¬0<1 → 1<1) → 1<0))
(1<0 → ((¬1<0 → 0=0) → 1<0))
(1<0 → ((¬1<0 → 0=1) → 1<0))
(1<0 → ((¬1<0 → 1=0) → 1<0))
(1<0 → ((¬1<0 → 1=1) → 1<0))
(1<0 → ((¬1<0 → 0<0) → 1<0))
(1<0 → ((¬1<0 → 0<1) → 1<0))
(1<0 → ((¬1<0 → 1<0) → 1<0))
(1<0 → ((¬1<0 → 1<1) → 1<0))
(1<0 → ((¬1<1 → 0=0) → 1<0))
(1<0 → ((¬1<1 → 0=1) → 1<0))
(1<0 → ((¬1<1 → 1=0) → 1<0))
(1<0 → ((¬1<1 → 1=1) → 1<0))
(1<0 → ((¬1<1 → 0<0) → 1<0))
(1<0 → ((¬1<1 → 0<1) → 1<0))
(1<0 → ((¬1<1 → 1<0) → 1<0))
(1<0 → ((¬1<1 → 1<1) → 1<0))
(1<0 → ((∀x. 0=x → 0=0) → 1<0))
(1<0 → ((∀x. 0=x → 0=1) → 1<0))
(1<0 → ((∀x. 0=x → 1=0) → 1<0))
(1<0 → ((∀x. 0=x → 1=1) → 1<0))
(1<0 → ((∀x. 0=x → 0<0) → 1<0))
(1<0 → ((∀x. 0=x → 0<1) → 1<0))
(1<0 → ((∀x. 0=x → 1<0) → 1<0))
(1<0 → ((∀x. 0=x → 1<1) → 1<0))
(1<0 → ((∀x. 1=x → 0=0) → 1<0))
(1<0 → ((∀x. 1=x → 0=1) → 1<0))
(1<0 → ((∀x. 1=x → 1=0) → 1<0))
(1<0 → ((∀x. 1=x → 1=1) → 1<0))
(1<0 → ((∀x. 1=x → 0<0) → 1<0))
(1<0 → ((∀x. 1=x → 0<1) → 1<0))
(1<0 → ((∀x. 1=x → 1<0) → 1<0))
(1<0 → ((∀x. 1=x → 1<1) → 1<0))
(1<0 → ((∀x. x=0 → 0=0) → 1<0))
(1<0 → ((∀x. x=0 → 0=1) → 1<0))
(1<0 → ((∀x. x=0 → 1=0) → 1<0))
(1<0 → ((∀x. x=0 → 1=1) → 1<0))
(1<0 → ((∀x. x=0 → 0<0) → 1<0))
(1<0 → ((∀x. x=0 → 0<1) → 1<0))
(1<0 → ((∀x. x=0 → 1<0) → 1<0))
(1<0 → ((∀x. x=0 → 1<1) → 1<0))
(1<0 → ((∀x. x=1 → 0=0) → 1<0))
(1<0 → ((∀x. x=1 → 0=1) → 1<0))
(1<0 → ((∀x. x=1 → 1=0) → 1<0))
(1<0 → ((∀x. x=1 → 1=1) → 1<0))
(1<0 → ((∀x. x=1 → 0<0) → 1<0))
(1<0 → ((∀x. x=1 → 0<1) → 1<0))
(1<0 → ((∀x. x=1 → 1<0) → 1<0))
(1<0 → ((∀x. x=1 → 1<1) → 1<0))
(1<0 → ((∀x. x=x → 0=0) → 1<0))
(1<0 → ((∀x. x=x → 0=1) → 1<0))
(1<0 → ((∀x. x=x → 1=0) → 1<0))
(1<0 → ((∀x. x=x → 1=1) → 1<0))
(1<0 → ((∀x. x=x → 0<0) → 1<0))
(1<0 → ((∀x. x=x → 0<1) → 1<0))
(1<0 → ((∀x. x=x → 1<0) → 1<0))
(1<0 → ((∀x. x=x → 1<1) → 1<0))
(1<0 → ((∀x. x=x → 0=0) → 1<0))
(1<0 → ((∀x. x=x → 0=1) → 1<0))
(1<0 → ((∀x. x=x → 1=0) → 1<0))
(1<0 → ((∀x. x=x → 1=1) → 1<0))
(1<0 → ((∀x. x=x → 0<0) → 1<0))
(1<0 → ((∀x. x=x → 0<1) → 1<0))
(1<0 → ((∀x. x=x → 1<0) → 1<0))
(1<0 → ((∀x. x=x → 1<1) → 1<0))
(1<0 → ((∀x. 0<x → 0=0) → 1<0))
(1<0 → ((∀x. 0<x → 0=1) → 1<0))
(1<0 → ((∀x. 0<x → 1=0) → 1<0))
(1<0 → ((∀x. 0<x → 1=1) → 1<0))
(1<0 → ((∀x. 0<x → 0<0) → 1<0))
(1<0 → ((∀x. 0<x → 0<1) → 1<0))
(1<0 → ((∀x. 0<x → 1<0) → 1<0))
(1<0 → ((∀x. 0<x → 1<1) → 1<0))
(1<0 → ((∀x. 1<x → 0=0) → 1<0))
(1<0 → ((∀x. 1<x → 0=1) → 1<0))
(1<0 → ((∀x. 1<x → 1=0) → 1<0))
(1<0 → ((∀x. 1<x → 1=1) → 1<0))
(1<0 → ((∀x. 1<x → 0<0) → 1<0))
(1<0 → ((∀x. 1<x → 0<1) → 1<0))
(1<0 → ((∀x. 1<x → 1<0) → 1<0))
(1<0 → ((∀x. 1<x → 1<1) → 1<0))
(1<0 → ((∀x. x<0 → 0=0) → 1<0))
(1<0 → ((∀x. x<0 → 0=1) → 1<0))
(1<0 → ((∀x. x<0 → 1=0) → 1<0))
(1<0 → ((∀x. x<0 → 1=1) → 1<0))
(1<0 → ((∀x. x<0 → 0<0) → 1<0))
(1<0 → ((∀x. x<0 → 0<1) → 1<0))
(1<0 → ((∀x. x<0 → 1<0) → 1<0))
(1<0 → ((∀x. x<0 → 1<1) → 1<0))
(1<0 → ((∀x. x<1 → 0=0) → 1<0))
(1<0 → ((∀x. x<1 → 0=1) → 1<0))
(1<0 → ((∀x. x<1 → 1=0) → 1<0))
(1<0 → ((∀x. x<1 → 1=1) → 1<0))
(1<0 → ((∀x. x<1 → 0<0) → 1<0))
(1<0 → ((∀x. x<1 → 0<1) → 1<0))
(1<0 → ((∀x. x<1 → 1<0) → 1<0))
(1<0 → ((∀x. x<1 → 1<1) → 1<0))
(1<0 → ((∀x. x<x → 0=0) → 1<0))
(1<0 → ((∀x. x<x → 0=1) → 1<0))
(1<0 → ((∀x. x<x → 1=0) → 1<0))
(1<0 → ((∀x. x<x → 1=1) → 1<0))
(1<0 → ((∀x. x<x → 0<0) → 1<0))
(1<0 → ((∀x. x<x → 0<1) → 1<0))
(1<0 → ((∀x. x<x → 1<0) → 1<0))
(1<0 → ((∀x. x<x → 1<1) → 1<0))
(1<0 → ((∀x. x<x → 0=0) → 1<0))
(1<0 → ((∀x. x<x → 0=1) → 1<0))
(1<0 → ((∀x. x<x → 1=0) → 1<0))
(1<0 → ((∀x. x<x → 1=1) → 1<0))
(1<0 → ((∀x. x<x → 0<0) → 1<0))
(1<0 → ((∀x. x<x → 0<1) → 1<0))
(1<0 → ((∀x. x<x → 1<0) → 1<0))
(1<0 → ((∀x. x<x → 1<1) → 1<0))
(1<1 → (¬0=⟨0+⟨0+0⟩⟩ → 1<1))
(1<1 → (¬0=⟨0+⟨0+1⟩⟩ → 1<1))
(1<1 → (¬0=⟨0+⟨1+0⟩⟩ → 1<1))
(1<1 → (¬0=⟨0+⟨1+1⟩⟩ → 1<1))
(1<1 → (¬0=⟨0+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬0=⟨0+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬0=⟨0+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬0=⟨0+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬0=⟨1+⟨0+0⟩⟩ → 1<1))
(1<1 → (¬0=⟨1+⟨0+1⟩⟩ → 1<1))
(1<1 → (¬0=⟨1+⟨1+0⟩⟩ → 1<1))
(1<1 → (¬0=⟨1+⟨1+1⟩⟩ → 1<1))
(1<1 → (¬0=⟨1+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬0=⟨1+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬0=⟨1+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬0=⟨1+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬0=⟨⟨0+0⟩+0⟩ → 1<1))
(1<1 → (¬0=⟨⟨0+0⟩+1⟩ → 1<1))
(1<1 → (¬0=⟨⟨0+1⟩+0⟩ → 1<1))
(1<1 → (¬0=⟨⟨0+1⟩+1⟩ → 1<1))
(1<1 → (¬0=⟨⟨1+0⟩+0⟩ → 1<1))
(1<1 → (¬0=⟨⟨1+0⟩+1⟩ → 1<1))
(1<1 → (¬0=⟨⟨1+1⟩+0⟩ → 1<1))
(1<1 → (¬0=⟨⟨1+1⟩+1⟩ → 1<1))
(1<1 → (¬0=⟨⟨0⋅0⟩+0⟩ → 1<1))
(1<1 → (¬0=⟨⟨0⋅0⟩+1⟩ → 1<1))
(1<1 → (¬0=⟨⟨0⋅1⟩+0⟩ → 1<1))
(1<1 → (¬0=⟨⟨0⋅1⟩+1⟩ → 1<1))
(1<1 → (¬0=⟨⟨1⋅0⟩+0⟩ → 1<1))
(1<1 → (¬0=⟨⟨1⋅0⟩+1⟩ → 1<1))
(1<1 → (¬0=⟨⟨1⋅1⟩+0⟩ → 1<1))
(1<1 → (¬0=⟨⟨1⋅1⟩+1⟩ → 1<1))
(1<1 → (¬0=⟨0⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (¬0=⟨0⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (¬0=⟨0⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (¬0=⟨0⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (¬0=⟨0⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬0=⟨0⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬0=⟨0⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬0=⟨0⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬0=⟨1⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (¬0=⟨1⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (¬0=⟨1⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (¬0=⟨1⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (¬0=⟨1⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬0=⟨1⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬0=⟨1⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬0=⟨1⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬0=⟨⟨0+0⟩⋅0⟩ → 1<1))
(1<1 → (¬0=⟨⟨0+0⟩⋅1⟩ → 1<1))
(1<1 → (¬0=⟨⟨0+1⟩⋅0⟩ → 1<1))
(1<1 → (¬0=⟨⟨0+1⟩⋅1⟩ → 1<1))
(1<1 → (¬0=⟨⟨1+0⟩⋅0⟩ → 1<1))
(1<1 → (¬0=⟨⟨1+0⟩⋅1⟩ → 1<1))
(1<1 → (¬0=⟨⟨1+1⟩⋅0⟩ → 1<1))
(1<1 → (¬0=⟨⟨1+1⟩⋅1⟩ → 1<1))
(1<1 → (¬0=⟨⟨0⋅0⟩⋅0⟩ → 1<1))
(1<1 → (¬0=⟨⟨0⋅0⟩⋅1⟩ → 1<1))
(1<1 → (¬0=⟨⟨0⋅1⟩⋅0⟩ → 1<1))
(1<1 → (¬0=⟨⟨0⋅1⟩⋅1⟩ → 1<1))
(1<1 → (¬0=⟨⟨1⋅0⟩⋅0⟩ → 1<1))
(1<1 → (¬0=⟨⟨1⋅0⟩⋅1⟩ → 1<1))
(1<1 → (¬0=⟨⟨1⋅1⟩⋅0⟩ → 1<1))
(1<1 → (¬0=⟨⟨1⋅1⟩⋅1⟩ → 1<1))
(1<1 → (¬1=⟨0+⟨0+0⟩⟩ → 1<1))
(1<1 → (¬1=⟨0+⟨0+1⟩⟩ → 1<1))
(1<1 → (¬1=⟨0+⟨1+0⟩⟩ → 1<1))
(1<1 → (¬1=⟨0+⟨1+1⟩⟩ → 1<1))
(1<1 → (¬1=⟨0+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬1=⟨0+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬1=⟨0+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬1=⟨0+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬1=⟨1+⟨0+0⟩⟩ → 1<1))
(1<1 → (¬1=⟨1+⟨0+1⟩⟩ → 1<1))
(1<1 → (¬1=⟨1+⟨1+0⟩⟩ → 1<1))
(1<1 → (¬1=⟨1+⟨1+1⟩⟩ → 1<1))
(1<1 → (¬1=⟨1+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬1=⟨1+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬1=⟨1+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬1=⟨1+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬1=⟨⟨0+0⟩+0⟩ → 1<1))
(1<1 → (¬1=⟨⟨0+0⟩+1⟩ → 1<1))
(1<1 → (¬1=⟨⟨0+1⟩+0⟩ → 1<1))
(1<1 → (¬1=⟨⟨0+1⟩+1⟩ → 1<1))
(1<1 → (¬1=⟨⟨1+0⟩+0⟩ → 1<1))
(1<1 → (¬1=⟨⟨1+0⟩+1⟩ → 1<1))
(1<1 → (¬1=⟨⟨1+1⟩+0⟩ → 1<1))
(1<1 → (¬1=⟨⟨1+1⟩+1⟩ → 1<1))
(1<1 → (¬1=⟨⟨0⋅0⟩+0⟩ → 1<1))
(1<1 → (¬1=⟨⟨0⋅0⟩+1⟩ → 1<1))
(1<1 → (¬1=⟨⟨0⋅1⟩+0⟩ → 1<1))
(1<1 → (¬1=⟨⟨0⋅1⟩+1⟩ → 1<1))
(1<1 → (¬1=⟨⟨1⋅0⟩+0⟩ → 1<1))
(1<1 → (¬1=⟨⟨1⋅0⟩+1⟩ → 1<1))
(1<1 → (¬1=⟨⟨1⋅1⟩+0⟩ → 1<1))
(1<1 → (¬1=⟨⟨1⋅1⟩+1⟩ → 1<1))
(1<1 → (¬1=⟨0⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (¬1=⟨0⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (¬1=⟨0⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (¬1=⟨0⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (¬1=⟨0⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬1=⟨0⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬1=⟨0⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬1=⟨0⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬1=⟨1⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (¬1=⟨1⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (¬1=⟨1⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (¬1=⟨1⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (¬1=⟨1⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬1=⟨1⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬1=⟨1⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬1=⟨1⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬1=⟨⟨0+0⟩⋅0⟩ → 1<1))
(1<1 → (¬1=⟨⟨0+0⟩⋅1⟩ → 1<1))
(1<1 → (¬1=⟨⟨0+1⟩⋅0⟩ → 1<1))
(1<1 → (¬1=⟨⟨0+1⟩⋅1⟩ → 1<1))
(1<1 → (¬1=⟨⟨1+0⟩⋅0⟩ → 1<1))
(1<1 → (¬1=⟨⟨1+0⟩⋅1⟩ → 1<1))
(1<1 → (¬1=⟨⟨1+1⟩⋅0⟩ → 1<1))
(1<1 → (¬1=⟨⟨1+1⟩⋅1⟩ → 1<1))
(1<1 → (¬1=⟨⟨0⋅0⟩⋅0⟩ → 1<1))
(1<1 → (¬1=⟨⟨0⋅0⟩⋅1⟩ → 1<1))
(1<1 → (¬1=⟨⟨0⋅1⟩⋅0⟩ → 1<1))
(1<1 → (¬1=⟨⟨0⋅1⟩⋅1⟩ → 1<1))
(1<1 → (¬1=⟨⟨1⋅0⟩⋅0⟩ → 1<1))
(1<1 → (¬1=⟨⟨1⋅0⟩⋅1⟩ → 1<1))
(1<1 → (¬1=⟨⟨1⋅1⟩⋅0⟩ → 1<1))
(1<1 → (¬1=⟨⟨1⋅1⟩⋅1⟩ → 1<1))
(1<1 → (¬⟨0+0⟩=⟨0+0⟩ → 1<1))
(1<1 → (¬⟨0+0⟩=⟨0+1⟩ → 1<1))
(1<1 → (¬⟨0+0⟩=⟨1+0⟩ → 1<1))
(1<1 → (¬⟨0+0⟩=⟨1+1⟩ → 1<1))
(1<1 → (¬⟨0+0⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨0+0⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨0+0⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨0+0⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨0+1⟩=⟨0+0⟩ → 1<1))
(1<1 → (¬⟨0+1⟩=⟨0+1⟩ → 1<1))
(1<1 → (¬⟨0+1⟩=⟨1+0⟩ → 1<1))
(1<1 → (¬⟨0+1⟩=⟨1+1⟩ → 1<1))
(1<1 → (¬⟨0+1⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨0+1⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨0+1⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨0+1⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨1+0⟩=⟨0+0⟩ → 1<1))
(1<1 → (¬⟨1+0⟩=⟨0+1⟩ → 1<1))
(1<1 → (¬⟨1+0⟩=⟨1+0⟩ → 1<1))
(1<1 → (¬⟨1+0⟩=⟨1+1⟩ → 1<1))
(1<1 → (¬⟨1+0⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨1+0⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨1+0⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨1+0⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨1+1⟩=⟨0+0⟩ → 1<1))
(1<1 → (¬⟨1+1⟩=⟨0+1⟩ → 1<1))
(1<1 → (¬⟨1+1⟩=⟨1+0⟩ → 1<1))
(1<1 → (¬⟨1+1⟩=⟨1+1⟩ → 1<1))
(1<1 → (¬⟨1+1⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨1+1⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨1+1⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨1+1⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩=⟨0+0⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩=⟨0+1⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩=⟨1+0⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩=⟨1+1⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩=⟨0+0⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩=⟨0+1⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩=⟨1+0⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩=⟨1+1⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩=⟨0+0⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩=⟨0+1⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩=⟨1+0⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩=⟨1+1⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩=⟨0+0⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩=⟨0+1⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩=⟨1+0⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩=⟨1+1⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨0+⟨0+0⟩⟩=0 → 1<1))
(1<1 → (¬⟨0+⟨0+0⟩⟩=1 → 1<1))
(1<1 → (¬⟨0+⟨0+1⟩⟩=0 → 1<1))
(1<1 → (¬⟨0+⟨0+1⟩⟩=1 → 1<1))
(1<1 → (¬⟨0+⟨1+0⟩⟩=0 → 1<1))
(1<1 → (¬⟨0+⟨1+0⟩⟩=1 → 1<1))
(1<1 → (¬⟨0+⟨1+1⟩⟩=0 → 1<1))
(1<1 → (¬⟨0+⟨1+1⟩⟩=1 → 1<1))
(1<1 → (¬⟨0+⟨0⋅0⟩⟩=0 → 1<1))
(1<1 → (¬⟨0+⟨0⋅0⟩⟩=1 → 1<1))
(1<1 → (¬⟨0+⟨0⋅1⟩⟩=0 → 1<1))
(1<1 → (¬⟨0+⟨0⋅1⟩⟩=1 → 1<1))
(1<1 → (¬⟨0+⟨1⋅0⟩⟩=0 → 1<1))
(1<1 → (¬⟨0+⟨1⋅0⟩⟩=1 → 1<1))
(1<1 → (¬⟨0+⟨1⋅1⟩⟩=0 → 1<1))
(1<1 → (¬⟨0+⟨1⋅1⟩⟩=1 → 1<1))
(1<1 → (¬⟨1+⟨0+0⟩⟩=0 → 1<1))
(1<1 → (¬⟨1+⟨0+0⟩⟩=1 → 1<1))
(1<1 → (¬⟨1+⟨0+1⟩⟩=0 → 1<1))
(1<1 → (¬⟨1+⟨0+1⟩⟩=1 → 1<1))
(1<1 → (¬⟨1+⟨1+0⟩⟩=0 → 1<1))
(1<1 → (¬⟨1+⟨1+0⟩⟩=1 → 1<1))
(1<1 → (¬⟨1+⟨1+1⟩⟩=0 → 1<1))
(1<1 → (¬⟨1+⟨1+1⟩⟩=1 → 1<1))
(1<1 → (¬⟨1+⟨0⋅0⟩⟩=0 → 1<1))
(1<1 → (¬⟨1+⟨0⋅0⟩⟩=1 → 1<1))
(1<1 → (¬⟨1+⟨0⋅1⟩⟩=0 → 1<1))
(1<1 → (¬⟨1+⟨0⋅1⟩⟩=1 → 1<1))
(1<1 → (¬⟨1+⟨1⋅0⟩⟩=0 → 1<1))
(1<1 → (¬⟨1+⟨1⋅0⟩⟩=1 → 1<1))
(1<1 → (¬⟨1+⟨1⋅1⟩⟩=0 → 1<1))
(1<1 → (¬⟨1+⟨1⋅1⟩⟩=1 → 1<1))
(1<1 → (¬⟨⟨0+0⟩+0⟩=0 → 1<1))
(1<1 → (¬⟨⟨0+0⟩+0⟩=1 → 1<1))
(1<1 → (¬⟨⟨0+0⟩+1⟩=0 → 1<1))
(1<1 → (¬⟨⟨0+0⟩+1⟩=1 → 1<1))
(1<1 → (¬⟨⟨0+1⟩+0⟩=0 → 1<1))
(1<1 → (¬⟨⟨0+1⟩+0⟩=1 → 1<1))
(1<1 → (¬⟨⟨0+1⟩+1⟩=0 → 1<1))
(1<1 → (¬⟨⟨0+1⟩+1⟩=1 → 1<1))
(1<1 → (¬⟨⟨1+0⟩+0⟩=0 → 1<1))
(1<1 → (¬⟨⟨1+0⟩+0⟩=1 → 1<1))
(1<1 → (¬⟨⟨1+0⟩+1⟩=0 → 1<1))
(1<1 → (¬⟨⟨1+0⟩+1⟩=1 → 1<1))
(1<1 → (¬⟨⟨1+1⟩+0⟩=0 → 1<1))
(1<1 → (¬⟨⟨1+1⟩+0⟩=1 → 1<1))
(1<1 → (¬⟨⟨1+1⟩+1⟩=0 → 1<1))
(1<1 → (¬⟨⟨1+1⟩+1⟩=1 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩+0⟩=0 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩+0⟩=1 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩+1⟩=0 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩+1⟩=1 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩+0⟩=0 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩+0⟩=1 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩+1⟩=0 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩+1⟩=1 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩+0⟩=0 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩+0⟩=1 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩+1⟩=0 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩+1⟩=1 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩+0⟩=0 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩+0⟩=1 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩+1⟩=0 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩+1⟩=1 → 1<1))
(1<1 → (¬⟨0⋅⟨0+0⟩⟩=0 → 1<1))
(1<1 → (¬⟨0⋅⟨0+0⟩⟩=1 → 1<1))
(1<1 → (¬⟨0⋅⟨0+1⟩⟩=0 → 1<1))
(1<1 → (¬⟨0⋅⟨0+1⟩⟩=1 → 1<1))
(1<1 → (¬⟨0⋅⟨1+0⟩⟩=0 → 1<1))
(1<1 → (¬⟨0⋅⟨1+0⟩⟩=1 → 1<1))
(1<1 → (¬⟨0⋅⟨1+1⟩⟩=0 → 1<1))
(1<1 → (¬⟨0⋅⟨1+1⟩⟩=1 → 1<1))
(1<1 → (¬⟨0⋅⟨0⋅0⟩⟩=0 → 1<1))
(1<1 → (¬⟨0⋅⟨0⋅0⟩⟩=1 → 1<1))
(1<1 → (¬⟨0⋅⟨0⋅1⟩⟩=0 → 1<1))
(1<1 → (¬⟨0⋅⟨0⋅1⟩⟩=1 → 1<1))
(1<1 → (¬⟨0⋅⟨1⋅0⟩⟩=0 → 1<1))
(1<1 → (¬⟨0⋅⟨1⋅0⟩⟩=1 → 1<1))
(1<1 → (¬⟨0⋅⟨1⋅1⟩⟩=0 → 1<1))
(1<1 → (¬⟨0⋅⟨1⋅1⟩⟩=1 → 1<1))
(1<1 → (¬⟨1⋅⟨0+0⟩⟩=0 → 1<1))
(1<1 → (¬⟨1⋅⟨0+0⟩⟩=1 → 1<1))
(1<1 → (¬⟨1⋅⟨0+1⟩⟩=0 → 1<1))
(1<1 → (¬⟨1⋅⟨0+1⟩⟩=1 → 1<1))
(1<1 → (¬⟨1⋅⟨1+0⟩⟩=0 → 1<1))
(1<1 → (¬⟨1⋅⟨1+0⟩⟩=1 → 1<1))
(1<1 → (¬⟨1⋅⟨1+1⟩⟩=0 → 1<1))
(1<1 → (¬⟨1⋅⟨1+1⟩⟩=1 → 1<1))
(1<1 → (¬⟨1⋅⟨0⋅0⟩⟩=0 → 1<1))
(1<1 → (¬⟨1⋅⟨0⋅0⟩⟩=1 → 1<1))
(1<1 → (¬⟨1⋅⟨0⋅1⟩⟩=0 → 1<1))
(1<1 → (¬⟨1⋅⟨0⋅1⟩⟩=1 → 1<1))
(1<1 → (¬⟨1⋅⟨1⋅0⟩⟩=0 → 1<1))
(1<1 → (¬⟨1⋅⟨1⋅0⟩⟩=1 → 1<1))
(1<1 → (¬⟨1⋅⟨1⋅1⟩⟩=0 → 1<1))
(1<1 → (¬⟨1⋅⟨1⋅1⟩⟩=1 → 1<1))
(1<1 → (¬⟨⟨0+0⟩⋅0⟩=0 → 1<1))
(1<1 → (¬⟨⟨0+0⟩⋅0⟩=1 → 1<1))
(1<1 → (¬⟨⟨0+0⟩⋅1⟩=0 → 1<1))
(1<1 → (¬⟨⟨0+0⟩⋅1⟩=1 → 1<1))
(1<1 → (¬⟨⟨0+1⟩⋅0⟩=0 → 1<1))
(1<1 → (¬⟨⟨0+1⟩⋅0⟩=1 → 1<1))
(1<1 → (¬⟨⟨0+1⟩⋅1⟩=0 → 1<1))
(1<1 → (¬⟨⟨0+1⟩⋅1⟩=1 → 1<1))
(1<1 → (¬⟨⟨1+0⟩⋅0⟩=0 → 1<1))
(1<1 → (¬⟨⟨1+0⟩⋅0⟩=1 → 1<1))
(1<1 → (¬⟨⟨1+0⟩⋅1⟩=0 → 1<1))
(1<1 → (¬⟨⟨1+0⟩⋅1⟩=1 → 1<1))
(1<1 → (¬⟨⟨1+1⟩⋅0⟩=0 → 1<1))
(1<1 → (¬⟨⟨1+1⟩⋅0⟩=1 → 1<1))
(1<1 → (¬⟨⟨1+1⟩⋅1⟩=0 → 1<1))
(1<1 → (¬⟨⟨1+1⟩⋅1⟩=1 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩⋅0⟩=0 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩⋅0⟩=1 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩⋅1⟩=0 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩⋅1⟩=1 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩⋅0⟩=0 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩⋅0⟩=1 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩⋅1⟩=0 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩⋅1⟩=1 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩⋅0⟩=0 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩⋅0⟩=1 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩⋅1⟩=0 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩⋅1⟩=1 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩⋅0⟩=0 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩⋅0⟩=1 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩⋅1⟩=0 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩⋅1⟩=1 → 1<1))
(1<1 → (¬0<⟨0+⟨0+0⟩⟩ → 1<1))
(1<1 → (¬0<⟨0+⟨0+1⟩⟩ → 1<1))
(1<1 → (¬0<⟨0+⟨1+0⟩⟩ → 1<1))
(1<1 → (¬0<⟨0+⟨1+1⟩⟩ → 1<1))
(1<1 → (¬0<⟨0+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬0<⟨0+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬0<⟨0+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬0<⟨0+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬0<⟨1+⟨0+0⟩⟩ → 1<1))
(1<1 → (¬0<⟨1+⟨0+1⟩⟩ → 1<1))
(1<1 → (¬0<⟨1+⟨1+0⟩⟩ → 1<1))
(1<1 → (¬0<⟨1+⟨1+1⟩⟩ → 1<1))
(1<1 → (¬0<⟨1+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬0<⟨1+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬0<⟨1+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬0<⟨1+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬0<⟨⟨0+0⟩+0⟩ → 1<1))
(1<1 → (¬0<⟨⟨0+0⟩+1⟩ → 1<1))
(1<1 → (¬0<⟨⟨0+1⟩+0⟩ → 1<1))
(1<1 → (¬0<⟨⟨0+1⟩+1⟩ → 1<1))
(1<1 → (¬0<⟨⟨1+0⟩+0⟩ → 1<1))
(1<1 → (¬0<⟨⟨1+0⟩+1⟩ → 1<1))
(1<1 → (¬0<⟨⟨1+1⟩+0⟩ → 1<1))
(1<1 → (¬0<⟨⟨1+1⟩+1⟩ → 1<1))
(1<1 → (¬0<⟨⟨0⋅0⟩+0⟩ → 1<1))
(1<1 → (¬0<⟨⟨0⋅0⟩+1⟩ → 1<1))
(1<1 → (¬0<⟨⟨0⋅1⟩+0⟩ → 1<1))
(1<1 → (¬0<⟨⟨0⋅1⟩+1⟩ → 1<1))
(1<1 → (¬0<⟨⟨1⋅0⟩+0⟩ → 1<1))
(1<1 → (¬0<⟨⟨1⋅0⟩+1⟩ → 1<1))
(1<1 → (¬0<⟨⟨1⋅1⟩+0⟩ → 1<1))
(1<1 → (¬0<⟨⟨1⋅1⟩+1⟩ → 1<1))
(1<1 → (¬0<⟨0⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (¬0<⟨0⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (¬0<⟨0⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (¬0<⟨0⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (¬0<⟨0⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬0<⟨0⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬0<⟨0⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬0<⟨0⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬0<⟨1⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (¬0<⟨1⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (¬0<⟨1⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (¬0<⟨1⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (¬0<⟨1⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬0<⟨1⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬0<⟨1⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬0<⟨1⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬0<⟨⟨0+0⟩⋅0⟩ → 1<1))
(1<1 → (¬0<⟨⟨0+0⟩⋅1⟩ → 1<1))
(1<1 → (¬0<⟨⟨0+1⟩⋅0⟩ → 1<1))
(1<1 → (¬0<⟨⟨0+1⟩⋅1⟩ → 1<1))
(1<1 → (¬0<⟨⟨1+0⟩⋅0⟩ → 1<1))
(1<1 → (¬0<⟨⟨1+0⟩⋅1⟩ → 1<1))
(1<1 → (¬0<⟨⟨1+1⟩⋅0⟩ → 1<1))
(1<1 → (¬0<⟨⟨1+1⟩⋅1⟩ → 1<1))
(1<1 → (¬0<⟨⟨0⋅0⟩⋅0⟩ → 1<1))
(1<1 → (¬0<⟨⟨0⋅0⟩⋅1⟩ → 1<1))
(1<1 → (¬0<⟨⟨0⋅1⟩⋅0⟩ → 1<1))
(1<1 → (¬0<⟨⟨0⋅1⟩⋅1⟩ → 1<1))
(1<1 → (¬0<⟨⟨1⋅0⟩⋅0⟩ → 1<1))
(1<1 → (¬0<⟨⟨1⋅0⟩⋅1⟩ → 1<1))
(1<1 → (¬0<⟨⟨1⋅1⟩⋅0⟩ → 1<1))
(1<1 → (¬0<⟨⟨1⋅1⟩⋅1⟩ → 1<1))
(1<1 → (¬1<⟨0+⟨0+0⟩⟩ → 1<1))
(1<1 → (¬1<⟨0+⟨0+1⟩⟩ → 1<1))
(1<1 → (¬1<⟨0+⟨1+0⟩⟩ → 1<1))
(1<1 → (¬1<⟨0+⟨1+1⟩⟩ → 1<1))
(1<1 → (¬1<⟨0+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬1<⟨0+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬1<⟨0+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬1<⟨0+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬1<⟨1+⟨0+0⟩⟩ → 1<1))
(1<1 → (¬1<⟨1+⟨0+1⟩⟩ → 1<1))
(1<1 → (¬1<⟨1+⟨1+0⟩⟩ → 1<1))
(1<1 → (¬1<⟨1+⟨1+1⟩⟩ → 1<1))
(1<1 → (¬1<⟨1+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬1<⟨1+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬1<⟨1+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬1<⟨1+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬1<⟨⟨0+0⟩+0⟩ → 1<1))
(1<1 → (¬1<⟨⟨0+0⟩+1⟩ → 1<1))
(1<1 → (¬1<⟨⟨0+1⟩+0⟩ → 1<1))
(1<1 → (¬1<⟨⟨0+1⟩+1⟩ → 1<1))
(1<1 → (¬1<⟨⟨1+0⟩+0⟩ → 1<1))
(1<1 → (¬1<⟨⟨1+0⟩+1⟩ → 1<1))
(1<1 → (¬1<⟨⟨1+1⟩+0⟩ → 1<1))
(1<1 → (¬1<⟨⟨1+1⟩+1⟩ → 1<1))
(1<1 → (¬1<⟨⟨0⋅0⟩+0⟩ → 1<1))
(1<1 → (¬1<⟨⟨0⋅0⟩+1⟩ → 1<1))
(1<1 → (¬1<⟨⟨0⋅1⟩+0⟩ → 1<1))
(1<1 → (¬1<⟨⟨0⋅1⟩+1⟩ → 1<1))
(1<1 → (¬1<⟨⟨1⋅0⟩+0⟩ → 1<1))
(1<1 → (¬1<⟨⟨1⋅0⟩+1⟩ → 1<1))
(1<1 → (¬1<⟨⟨1⋅1⟩+0⟩ → 1<1))
(1<1 → (¬1<⟨⟨1⋅1⟩+1⟩ → 1<1))
(1<1 → (¬1<⟨0⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (¬1<⟨0⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (¬1<⟨0⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (¬1<⟨0⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (¬1<⟨0⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬1<⟨0⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬1<⟨0⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬1<⟨0⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬1<⟨1⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (¬1<⟨1⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (¬1<⟨1⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (¬1<⟨1⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (¬1<⟨1⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (¬1<⟨1⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (¬1<⟨1⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (¬1<⟨1⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (¬1<⟨⟨0+0⟩⋅0⟩ → 1<1))
(1<1 → (¬1<⟨⟨0+0⟩⋅1⟩ → 1<1))
(1<1 → (¬1<⟨⟨0+1⟩⋅0⟩ → 1<1))
(1<1 → (¬1<⟨⟨0+1⟩⋅1⟩ → 1<1))
(1<1 → (¬1<⟨⟨1+0⟩⋅0⟩ → 1<1))
(1<1 → (¬1<⟨⟨1+0⟩⋅1⟩ → 1<1))
(1<1 → (¬1<⟨⟨1+1⟩⋅0⟩ → 1<1))
(1<1 → (¬1<⟨⟨1+1⟩⋅1⟩ → 1<1))
(1<1 → (¬1<⟨⟨0⋅0⟩⋅0⟩ → 1<1))
(1<1 → (¬1<⟨⟨0⋅0⟩⋅1⟩ → 1<1))
(1<1 → (¬1<⟨⟨0⋅1⟩⋅0⟩ → 1<1))
(1<1 → (¬1<⟨⟨0⋅1⟩⋅1⟩ → 1<1))
(1<1 → (¬1<⟨⟨1⋅0⟩⋅0⟩ → 1<1))
(1<1 → (¬1<⟨⟨1⋅0⟩⋅1⟩ → 1<1))
(1<1 → (¬1<⟨⟨1⋅1⟩⋅0⟩ → 1<1))
(1<1 → (¬1<⟨⟨1⋅1⟩⋅1⟩ → 1<1))
(1<1 → (¬⟨0+0⟩<⟨0+0⟩ → 1<1))
(1<1 → (¬⟨0+0⟩<⟨0+1⟩ → 1<1))
(1<1 → (¬⟨0+0⟩<⟨1+0⟩ → 1<1))
(1<1 → (¬⟨0+0⟩<⟨1+1⟩ → 1<1))
(1<1 → (¬⟨0+0⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨0+0⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨0+0⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨0+0⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨0+1⟩<⟨0+0⟩ → 1<1))
(1<1 → (¬⟨0+1⟩<⟨0+1⟩ → 1<1))
(1<1 → (¬⟨0+1⟩<⟨1+0⟩ → 1<1))
(1<1 → (¬⟨0+1⟩<⟨1+1⟩ → 1<1))
(1<1 → (¬⟨0+1⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨0+1⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨0+1⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨0+1⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨1+0⟩<⟨0+0⟩ → 1<1))
(1<1 → (¬⟨1+0⟩<⟨0+1⟩ → 1<1))
(1<1 → (¬⟨1+0⟩<⟨1+0⟩ → 1<1))
(1<1 → (¬⟨1+0⟩<⟨1+1⟩ → 1<1))
(1<1 → (¬⟨1+0⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨1+0⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨1+0⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨1+0⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨1+1⟩<⟨0+0⟩ → 1<1))
(1<1 → (¬⟨1+1⟩<⟨0+1⟩ → 1<1))
(1<1 → (¬⟨1+1⟩<⟨1+0⟩ → 1<1))
(1<1 → (¬⟨1+1⟩<⟨1+1⟩ → 1<1))
(1<1 → (¬⟨1+1⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨1+1⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨1+1⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨1+1⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩<⟨0+0⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩<⟨0+1⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩<⟨1+0⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩<⟨1+1⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨0⋅0⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩<⟨0+0⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩<⟨0+1⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩<⟨1+0⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩<⟨1+1⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨0⋅1⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩<⟨0+0⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩<⟨0+1⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩<⟨1+0⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩<⟨1+1⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨1⋅0⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩<⟨0+0⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩<⟨0+1⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩<⟨1+0⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩<⟨1+1⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (¬⟨1⋅1⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (¬⟨0+⟨0+0⟩⟩<0 → 1<1))
(1<1 → (¬⟨0+⟨0+0⟩⟩<1 → 1<1))
(1<1 → (¬⟨0+⟨0+1⟩⟩<0 → 1<1))
(1<1 → (¬⟨0+⟨0+1⟩⟩<1 → 1<1))
(1<1 → (¬⟨0+⟨1+0⟩⟩<0 → 1<1))
(1<1 → (¬⟨0+⟨1+0⟩⟩<1 → 1<1))
(1<1 → (¬⟨0+⟨1+1⟩⟩<0 → 1<1))
(1<1 → (¬⟨0+⟨1+1⟩⟩<1 → 1<1))
(1<1 → (¬⟨0+⟨0⋅0⟩⟩<0 → 1<1))
(1<1 → (¬⟨0+⟨0⋅0⟩⟩<1 → 1<1))
(1<1 → (¬⟨0+⟨0⋅1⟩⟩<0 → 1<1))
(1<1 → (¬⟨0+⟨0⋅1⟩⟩<1 → 1<1))
(1<1 → (¬⟨0+⟨1⋅0⟩⟩<0 → 1<1))
(1<1 → (¬⟨0+⟨1⋅0⟩⟩<1 → 1<1))
(1<1 → (¬⟨0+⟨1⋅1⟩⟩<0 → 1<1))
(1<1 → (¬⟨0+⟨1⋅1⟩⟩<1 → 1<1))
(1<1 → (¬⟨1+⟨0+0⟩⟩<0 → 1<1))
(1<1 → (¬⟨1+⟨0+0⟩⟩<1 → 1<1))
(1<1 → (¬⟨1+⟨0+1⟩⟩<0 → 1<1))
(1<1 → (¬⟨1+⟨0+1⟩⟩<1 → 1<1))
(1<1 → (¬⟨1+⟨1+0⟩⟩<0 → 1<1))
(1<1 → (¬⟨1+⟨1+0⟩⟩<1 → 1<1))
(1<1 → (¬⟨1+⟨1+1⟩⟩<0 → 1<1))
(1<1 → (¬⟨1+⟨1+1⟩⟩<1 → 1<1))
(1<1 → (¬⟨1+⟨0⋅0⟩⟩<0 → 1<1))
(1<1 → (¬⟨1+⟨0⋅0⟩⟩<1 → 1<1))
(1<1 → (¬⟨1+⟨0⋅1⟩⟩<0 → 1<1))
(1<1 → (¬⟨1+⟨0⋅1⟩⟩<1 → 1<1))
(1<1 → (¬⟨1+⟨1⋅0⟩⟩<0 → 1<1))
(1<1 → (¬⟨1+⟨1⋅0⟩⟩<1 → 1<1))
(1<1 → (¬⟨1+⟨1⋅1⟩⟩<0 → 1<1))
(1<1 → (¬⟨1+⟨1⋅1⟩⟩<1 → 1<1))
(1<1 → (¬⟨⟨0+0⟩+0⟩<0 → 1<1))
(1<1 → (¬⟨⟨0+0⟩+0⟩<1 → 1<1))
(1<1 → (¬⟨⟨0+0⟩+1⟩<0 → 1<1))
(1<1 → (¬⟨⟨0+0⟩+1⟩<1 → 1<1))
(1<1 → (¬⟨⟨0+1⟩+0⟩<0 → 1<1))
(1<1 → (¬⟨⟨0+1⟩+0⟩<1 → 1<1))
(1<1 → (¬⟨⟨0+1⟩+1⟩<0 → 1<1))
(1<1 → (¬⟨⟨0+1⟩+1⟩<1 → 1<1))
(1<1 → (¬⟨⟨1+0⟩+0⟩<0 → 1<1))
(1<1 → (¬⟨⟨1+0⟩+0⟩<1 → 1<1))
(1<1 → (¬⟨⟨1+0⟩+1⟩<0 → 1<1))
(1<1 → (¬⟨⟨1+0⟩+1⟩<1 → 1<1))
(1<1 → (¬⟨⟨1+1⟩+0⟩<0 → 1<1))
(1<1 → (¬⟨⟨1+1⟩+0⟩<1 → 1<1))
(1<1 → (¬⟨⟨1+1⟩+1⟩<0 → 1<1))
(1<1 → (¬⟨⟨1+1⟩+1⟩<1 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩+0⟩<0 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩+0⟩<1 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩+1⟩<0 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩+1⟩<1 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩+0⟩<0 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩+0⟩<1 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩+1⟩<0 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩+1⟩<1 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩+0⟩<0 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩+0⟩<1 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩+1⟩<0 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩+1⟩<1 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩+0⟩<0 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩+0⟩<1 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩+1⟩<0 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩+1⟩<1 → 1<1))
(1<1 → (¬⟨0⋅⟨0+0⟩⟩<0 → 1<1))
(1<1 → (¬⟨0⋅⟨0+0⟩⟩<1 → 1<1))
(1<1 → (¬⟨0⋅⟨0+1⟩⟩<0 → 1<1))
(1<1 → (¬⟨0⋅⟨0+1⟩⟩<1 → 1<1))
(1<1 → (¬⟨0⋅⟨1+0⟩⟩<0 → 1<1))
(1<1 → (¬⟨0⋅⟨1+0⟩⟩<1 → 1<1))
(1<1 → (¬⟨0⋅⟨1+1⟩⟩<0 → 1<1))
(1<1 → (¬⟨0⋅⟨1+1⟩⟩<1 → 1<1))
(1<1 → (¬⟨0⋅⟨0⋅0⟩⟩<0 → 1<1))
(1<1 → (¬⟨0⋅⟨0⋅0⟩⟩<1 → 1<1))
(1<1 → (¬⟨0⋅⟨0⋅1⟩⟩<0 → 1<1))
(1<1 → (¬⟨0⋅⟨0⋅1⟩⟩<1 → 1<1))
(1<1 → (¬⟨0⋅⟨1⋅0⟩⟩<0 → 1<1))
(1<1 → (¬⟨0⋅⟨1⋅0⟩⟩<1 → 1<1))
(1<1 → (¬⟨0⋅⟨1⋅1⟩⟩<0 → 1<1))
(1<1 → (¬⟨0⋅⟨1⋅1⟩⟩<1 → 1<1))
(1<1 → (¬⟨1⋅⟨0+0⟩⟩<0 → 1<1))
(1<1 → (¬⟨1⋅⟨0+0⟩⟩<1 → 1<1))
(1<1 → (¬⟨1⋅⟨0+1⟩⟩<0 → 1<1))
(1<1 → (¬⟨1⋅⟨0+1⟩⟩<1 → 1<1))
(1<1 → (¬⟨1⋅⟨1+0⟩⟩<0 → 1<1))
(1<1 → (¬⟨1⋅⟨1+0⟩⟩<1 → 1<1))
(1<1 → (¬⟨1⋅⟨1+1⟩⟩<0 → 1<1))
(1<1 → (¬⟨1⋅⟨1+1⟩⟩<1 → 1<1))
(1<1 → (¬⟨1⋅⟨0⋅0⟩⟩<0 → 1<1))
(1<1 → (¬⟨1⋅⟨0⋅0⟩⟩<1 → 1<1))
(1<1 → (¬⟨1⋅⟨0⋅1⟩⟩<0 → 1<1))
(1<1 → (¬⟨1⋅⟨0⋅1⟩⟩<1 → 1<1))
(1<1 → (¬⟨1⋅⟨1⋅0⟩⟩<0 → 1<1))
(1<1 → (¬⟨1⋅⟨1⋅0⟩⟩<1 → 1<1))
(1<1 → (¬⟨1⋅⟨1⋅1⟩⟩<0 → 1<1))
(1<1 → (¬⟨1⋅⟨1⋅1⟩⟩<1 → 1<1))
(1<1 → (¬⟨⟨0+0⟩⋅0⟩<0 → 1<1))
(1<1 → (¬⟨⟨0+0⟩⋅0⟩<1 → 1<1))
(1<1 → (¬⟨⟨0+0⟩⋅1⟩<0 → 1<1))
(1<1 → (¬⟨⟨0+0⟩⋅1⟩<1 → 1<1))
(1<1 → (¬⟨⟨0+1⟩⋅0⟩<0 → 1<1))
(1<1 → (¬⟨⟨0+1⟩⋅0⟩<1 → 1<1))
(1<1 → (¬⟨⟨0+1⟩⋅1⟩<0 → 1<1))
(1<1 → (¬⟨⟨0+1⟩⋅1⟩<1 → 1<1))
(1<1 → (¬⟨⟨1+0⟩⋅0⟩<0 → 1<1))
(1<1 → (¬⟨⟨1+0⟩⋅0⟩<1 → 1<1))
(1<1 → (¬⟨⟨1+0⟩⋅1⟩<0 → 1<1))
(1<1 → (¬⟨⟨1+0⟩⋅1⟩<1 → 1<1))
(1<1 → (¬⟨⟨1+1⟩⋅0⟩<0 → 1<1))
(1<1 → (¬⟨⟨1+1⟩⋅0⟩<1 → 1<1))
(1<1 → (¬⟨⟨1+1⟩⋅1⟩<0 → 1<1))
(1<1 → (¬⟨⟨1+1⟩⋅1⟩<1 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩⋅0⟩<0 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩⋅0⟩<1 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩⋅1⟩<0 → 1<1))
(1<1 → (¬⟨⟨0⋅0⟩⋅1⟩<1 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩⋅0⟩<0 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩⋅0⟩<1 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩⋅1⟩<0 → 1<1))
(1<1 → (¬⟨⟨0⋅1⟩⋅1⟩<1 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩⋅0⟩<0 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩⋅0⟩<1 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩⋅1⟩<0 → 1<1))
(1<1 → (¬⟨⟨1⋅0⟩⋅1⟩<1 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩⋅0⟩<0 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩⋅0⟩<1 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩⋅1⟩<0 → 1<1))
(1<1 → (¬⟨⟨1⋅1⟩⋅1⟩<1 → 1<1))
(1<1 → (¬¬¬0=⟨0+0⟩ → 1<1))
(1<1 → (¬¬¬0=⟨0+1⟩ → 1<1))
(1<1 → (¬¬¬0=⟨1+0⟩ → 1<1))
(1<1 → (¬¬¬0=⟨1+1⟩ → 1<1))
(1<1 → (¬¬¬0=⟨0⋅0⟩ → 1<1))
(1<1 → (¬¬¬0=⟨0⋅1⟩ → 1<1))
(1<1 → (¬¬¬0=⟨1⋅0⟩ → 1<1))
(1<1 → (¬¬¬0=⟨1⋅1⟩ → 1<1))
(1<1 → (¬¬¬1=⟨0+0⟩ → 1<1))
(1<1 → (¬¬¬1=⟨0+1⟩ → 1<1))
(1<1 → (¬¬¬1=⟨1+0⟩ → 1<1))
(1<1 → (¬¬¬1=⟨1+1⟩ → 1<1))
(1<1 → (¬¬¬1=⟨0⋅0⟩ → 1<1))
(1<1 → (¬¬¬1=⟨0⋅1⟩ → 1<1))
(1<1 → (¬¬¬1=⟨1⋅0⟩ → 1<1))
(1<1 → (¬¬¬1=⟨1⋅1⟩ → 1<1))
(1<1 → (¬¬¬⟨0+0⟩=0 → 1<1))
(1<1 → (¬¬¬⟨0+0⟩=1 → 1<1))
(1<1 → (¬¬¬⟨0+1⟩=0 → 1<1))
(1<1 → (¬¬¬⟨0+1⟩=1 → 1<1))
(1<1 → (¬¬¬⟨1+0⟩=0 → 1<1))
(1<1 → (¬¬¬⟨1+0⟩=1 → 1<1))
(1<1 → (¬¬¬⟨1+1⟩=0 → 1<1))
(1<1 → (¬¬¬⟨1+1⟩=1 → 1<1))
(1<1 → (¬¬¬⟨0⋅0⟩=0 → 1<1))
(1<1 → (¬¬¬⟨0⋅0⟩=1 → 1<1))
(1<1 → (¬¬¬⟨0⋅1⟩=0 → 1<1))
(1<1 → (¬¬¬⟨0⋅1⟩=1 → 1<1))
(1<1 → (¬¬¬⟨1⋅0⟩=0 → 1<1))
(1<1 → (¬¬¬⟨1⋅0⟩=1 → 1<1))
(1<1 → (¬¬¬⟨1⋅1⟩=0 → 1<1))
(1<1 → (¬¬¬⟨1⋅1⟩=1 → 1<1))
(1<1 → (¬¬¬0<⟨0+0⟩ → 1<1))
(1<1 → (¬¬¬0<⟨0+1⟩ → 1<1))
(1<1 → (¬¬¬0<⟨1+0⟩ → 1<1))
(1<1 → (¬¬¬0<⟨1+1⟩ → 1<1))
(1<1 → (¬¬¬0<⟨0⋅0⟩ → 1<1))
(1<1 → (¬¬¬0<⟨0⋅1⟩ → 1<1))
(1<1 → (¬¬¬0<⟨1⋅0⟩ → 1<1))
(1<1 → (¬¬¬0<⟨1⋅1⟩ → 1<1))
(1<1 → (¬¬¬1<⟨0+0⟩ → 1<1))
(1<1 → (¬¬¬1<⟨0+1⟩ → 1<1))
(1<1 → (¬¬¬1<⟨1+0⟩ → 1<1))
(1<1 → (¬¬¬1<⟨1+1⟩ → 1<1))
(1<1 → (¬¬¬1<⟨0⋅0⟩ → 1<1))
(1<1 → (¬¬¬1<⟨0⋅1⟩ → 1<1))
(1<1 → (¬¬¬1<⟨1⋅0⟩ → 1<1))
(1<1 → (¬¬¬1<⟨1⋅1⟩ → 1<1))
(1<1 → (¬¬¬⟨0+0⟩<0 → 1<1))
(1<1 → (¬¬¬⟨0+0⟩<1 → 1<1))
(1<1 → (¬¬¬⟨0+1⟩<0 → 1<1))
(1<1 → (¬¬¬⟨0+1⟩<1 → 1<1))
(1<1 → (¬¬¬⟨1+0⟩<0 → 1<1))
(1<1 → (¬¬¬⟨1+0⟩<1 → 1<1))
(1<1 → (¬¬¬⟨1+1⟩<0 → 1<1))
(1<1 → (¬¬¬⟨1+1⟩<1 → 1<1))
(1<1 → (¬¬¬⟨0⋅0⟩<0 → 1<1))
(1<1 → (¬¬¬⟨0⋅0⟩<1 → 1<1))
(1<1 → (¬¬¬⟨0⋅1⟩<0 → 1<1))
(1<1 → (¬¬¬⟨0⋅1⟩<1 → 1<1))
(1<1 → (¬¬¬⟨1⋅0⟩<0 → 1<1))
(1<1 → (¬¬¬⟨1⋅0⟩<1 → 1<1))
(1<1 → (¬¬¬⟨1⋅1⟩<0 → 1<1))
(1<1 → (¬¬¬⟨1⋅1⟩<1 → 1<1))
(1<1 → (¬¬¬¬¬0=0 → 1<1))
(1<1 → (¬¬¬¬¬0=1 → 1<1))
(1<1 → (¬¬¬¬¬1=0 → 1<1))
(1<1 → (¬¬¬¬¬1=1 → 1<1))
(1<1 → (¬¬¬¬¬0<0 → 1<1))
(1<1 → (¬¬¬¬¬0<1 → 1<1))
(1<1 → (¬¬¬¬¬1<0 → 1<1))
(1<1 → (¬¬¬¬¬1<1 → 1<1))
(1<1 → (¬¬¬¬∀x. 0=x → 1<1))
(1<1 → (¬¬¬¬∀x. 1=x → 1<1))
(1<1 → (¬¬¬¬∀x. x=0 → 1<1))
(1<1 → (¬¬¬¬∀x. x=1 → 1<1))
(1<1 → (¬¬¬¬∀x. x=x → 1<1))
(1<1 → (¬¬¬¬∀x. x=x → 1<1))
(1<1 → (¬¬¬¬∀x. 0<x → 1<1))
(1<1 → (¬¬¬¬∀x. 1<x → 1<1))
(1<1 → (¬¬¬¬∀x. x<0 → 1<1))
(1<1 → (¬¬¬¬∀x. x<1 → 1<1))
(1<1 → (¬¬¬¬∀x. x<x → 1<1))
(1<1 → (¬¬¬¬∀x. x<x → 1<1))
(1<1 → (¬¬¬∀y. 0=y → 1<1))
(1<1 → (¬¬¬∀y. 1=y → 1<1))
(1<1 → (¬¬¬∀y. y=0 → 1<1))
(1<1 → (¬¬¬∀y. y=1 → 1<1))
(1<1 → (¬¬¬∀y. 0<y → 1<1))
(1<1 → (¬¬¬∀y. 1<y → 1<1))
(1<1 → (¬¬¬∀y. y<0 → 1<1))
(1<1 → (¬¬¬∀y. y<1 → 1<1))
(1<1 → (¬¬¬∀x. ¬0=x → 1<1))
(1<1 → (¬¬¬∀x. ¬1=x → 1<1))
(1<1 → (¬¬¬∀x. ¬x=0 → 1<1))
(1<1 → (¬¬¬∀x. ¬x=1 → 1<1))
(1<1 → (¬¬¬∀x. ¬x=x → 1<1))
(1<1 → (¬¬¬∀x. ¬x=x → 1<1))
(1<1 → (¬¬¬∀x. ¬0<x → 1<1))
(1<1 → (¬¬¬∀x. ¬1<x → 1<1))
(1<1 → (¬¬¬∀x. ¬x<0 → 1<1))
(1<1 → (¬¬¬∀x. ¬x<1 → 1<1))
(1<1 → (¬¬¬∀x. ¬x<x → 1<1))
(1<1 → (¬¬¬∀x. ¬x<x → 1<1))
(1<1 → (¬¬∀z. 0=z → 1<1))
(1<1 → (¬¬∀x. 0=⟨0+x⟩ → 1<1))
(1<1 → (¬¬∀x. 0=⟨1+x⟩ → 1<1))
(1<1 → (¬¬∀x. 0=⟨x+0⟩ → 1<1))
(1<1 → (¬¬∀x. 0=⟨x+1⟩ → 1<1))
(1<1 → (¬¬∀x. 0=⟨x+x⟩ → 1<1))
(1<1 → (¬¬∀x. 0=⟨x+x⟩ → 1<1))
(1<1 → (¬¬∀x. 0=⟨0⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. 0=⟨1⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. 0=⟨x⋅0⟩ → 1<1))
(1<1 → (¬¬∀x. 0=⟨x⋅1⟩ → 1<1))
(1<1 → (¬¬∀x. 0=⟨x⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. 0=⟨x⋅x⟩ → 1<1))
(1<1 → (¬¬∀z. 1=z → 1<1))
(1<1 → (¬¬∀x. 1=⟨0+x⟩ → 1<1))
(1<1 → (¬¬∀x. 1=⟨1+x⟩ → 1<1))
(1<1 → (¬¬∀x. 1=⟨x+0⟩ → 1<1))
(1<1 → (¬¬∀x. 1=⟨x+1⟩ → 1<1))
(1<1 → (¬¬∀x. 1=⟨x+x⟩ → 1<1))
(1<1 → (¬¬∀x. 1=⟨x+x⟩ → 1<1))
(1<1 → (¬¬∀x. 1=⟨0⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. 1=⟨1⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. 1=⟨x⋅0⟩ → 1<1))
(1<1 → (¬¬∀x. 1=⟨x⋅1⟩ → 1<1))
(1<1 → (¬¬∀x. 1=⟨x⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. 1=⟨x⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨0+0⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨0+1⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨0+x⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨0+x⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨1+0⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨1+1⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨1+x⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨1+x⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨x+0⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨x+0⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨x+1⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨x+1⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨x+x⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨x+x⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨x+x⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨0⋅0⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨0⋅1⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨0⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨0⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨1⋅0⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨1⋅1⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨1⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨1⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨x⋅0⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨x⋅0⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨x⋅1⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨x⋅1⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨x⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨x⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. x=⟨x⋅x⟩ → 1<1))
(1<1 → (¬¬∀y. y=y → 1<1))
(1<1 → (¬¬∀y. y=y → 1<1))
(1<1 → (¬¬∀z. z=0 → 1<1))
(1<1 → (¬¬∀z. z=1 → 1<1))
(1<1 → (¬¬∀x. ⟨0+0⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨0+1⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨0+x⟩=0 → 1<1))
(1<1 → (¬¬∀x. ⟨0+x⟩=1 → 1<1))
(1<1 → (¬¬∀x. ⟨0+x⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨0+x⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨1+0⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨1+1⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨1+x⟩=0 → 1<1))
(1<1 → (¬¬∀x. ⟨1+x⟩=1 → 1<1))
(1<1 → (¬¬∀x. ⟨1+x⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨1+x⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨x+0⟩=0 → 1<1))
(1<1 → (¬¬∀x. ⟨x+0⟩=1 → 1<1))
(1<1 → (¬¬∀x. ⟨x+0⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨x+0⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨x+1⟩=0 → 1<1))
(1<1 → (¬¬∀x. ⟨x+1⟩=1 → 1<1))
(1<1 → (¬¬∀x. ⟨x+1⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨x+1⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨x+x⟩=0 → 1<1))
(1<1 → (¬¬∀x. ⟨x+x⟩=0 → 1<1))
(1<1 → (¬¬∀x. ⟨x+x⟩=1 → 1<1))
(1<1 → (¬¬∀x. ⟨x+x⟩=1 → 1<1))
(1<1 → (¬¬∀x. ⟨x+x⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨x+x⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨x+x⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨0⋅0⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨0⋅1⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨0⋅x⟩=0 → 1<1))
(1<1 → (¬¬∀x. ⟨0⋅x⟩=1 → 1<1))
(1<1 → (¬¬∀x. ⟨0⋅x⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨0⋅x⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨1⋅0⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨1⋅1⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨1⋅x⟩=0 → 1<1))
(1<1 → (¬¬∀x. ⟨1⋅x⟩=1 → 1<1))
(1<1 → (¬¬∀x. ⟨1⋅x⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨1⋅x⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅0⟩=0 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅0⟩=1 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅0⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅0⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅1⟩=0 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅1⟩=1 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅1⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅1⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅x⟩=0 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅x⟩=0 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅x⟩=1 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅x⟩=1 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅x⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅x⟩=x → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅x⟩=x → 1<1))
(1<1 → (¬¬∀z. 0<z → 1<1))
(1<1 → (¬¬∀x. 0<⟨0+x⟩ → 1<1))
(1<1 → (¬¬∀x. 0<⟨1+x⟩ → 1<1))
(1<1 → (¬¬∀x. 0<⟨x+0⟩ → 1<1))
(1<1 → (¬¬∀x. 0<⟨x+1⟩ → 1<1))
(1<1 → (¬¬∀x. 0<⟨x+x⟩ → 1<1))
(1<1 → (¬¬∀x. 0<⟨x+x⟩ → 1<1))
(1<1 → (¬¬∀x. 0<⟨0⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. 0<⟨1⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. 0<⟨x⋅0⟩ → 1<1))
(1<1 → (¬¬∀x. 0<⟨x⋅1⟩ → 1<1))
(1<1 → (¬¬∀x. 0<⟨x⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. 0<⟨x⋅x⟩ → 1<1))
(1<1 → (¬¬∀z. 1<z → 1<1))
(1<1 → (¬¬∀x. 1<⟨0+x⟩ → 1<1))
(1<1 → (¬¬∀x. 1<⟨1+x⟩ → 1<1))
(1<1 → (¬¬∀x. 1<⟨x+0⟩ → 1<1))
(1<1 → (¬¬∀x. 1<⟨x+1⟩ → 1<1))
(1<1 → (¬¬∀x. 1<⟨x+x⟩ → 1<1))
(1<1 → (¬¬∀x. 1<⟨x+x⟩ → 1<1))
(1<1 → (¬¬∀x. 1<⟨0⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. 1<⟨1⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. 1<⟨x⋅0⟩ → 1<1))
(1<1 → (¬¬∀x. 1<⟨x⋅1⟩ → 1<1))
(1<1 → (¬¬∀x. 1<⟨x⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. 1<⟨x⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨0+0⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨0+1⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨0+x⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨0+x⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨1+0⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨1+1⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨1+x⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨1+x⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨x+0⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨x+0⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨x+1⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨x+1⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨x+x⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨x+x⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨x+x⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨0⋅0⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨0⋅1⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨0⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨0⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨1⋅0⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨1⋅1⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨1⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨1⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨x⋅0⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨x⋅0⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨x⋅1⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨x⋅1⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨x⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨x⋅x⟩ → 1<1))
(1<1 → (¬¬∀x. x<⟨x⋅x⟩ → 1<1))
(1<1 → (¬¬∀y. y<y → 1<1))
(1<1 → (¬¬∀y. y<y → 1<1))
(1<1 → (¬¬∀z. z<0 → 1<1))
(1<1 → (¬¬∀z. z<1 → 1<1))
(1<1 → (¬¬∀x. ⟨0+0⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨0+1⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨0+x⟩<0 → 1<1))
(1<1 → (¬¬∀x. ⟨0+x⟩<1 → 1<1))
(1<1 → (¬¬∀x. ⟨0+x⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨0+x⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨1+0⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨1+1⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨1+x⟩<0 → 1<1))
(1<1 → (¬¬∀x. ⟨1+x⟩<1 → 1<1))
(1<1 → (¬¬∀x. ⟨1+x⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨1+x⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨x+0⟩<0 → 1<1))
(1<1 → (¬¬∀x. ⟨x+0⟩<1 → 1<1))
(1<1 → (¬¬∀x. ⟨x+0⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨x+0⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨x+1⟩<0 → 1<1))
(1<1 → (¬¬∀x. ⟨x+1⟩<1 → 1<1))
(1<1 → (¬¬∀x. ⟨x+1⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨x+1⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨x+x⟩<0 → 1<1))
(1<1 → (¬¬∀x. ⟨x+x⟩<0 → 1<1))
(1<1 → (¬¬∀x. ⟨x+x⟩<1 → 1<1))
(1<1 → (¬¬∀x. ⟨x+x⟩<1 → 1<1))
(1<1 → (¬¬∀x. ⟨x+x⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨x+x⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨x+x⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨0⋅0⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨0⋅1⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨0⋅x⟩<0 → 1<1))
(1<1 → (¬¬∀x. ⟨0⋅x⟩<1 → 1<1))
(1<1 → (¬¬∀x. ⟨0⋅x⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨0⋅x⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨1⋅0⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨1⋅1⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨1⋅x⟩<0 → 1<1))
(1<1 → (¬¬∀x. ⟨1⋅x⟩<1 → 1<1))
(1<1 → (¬¬∀x. ⟨1⋅x⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨1⋅x⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅0⟩<0 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅0⟩<1 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅0⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅0⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅1⟩<0 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅1⟩<1 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅1⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅1⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅x⟩<0 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅x⟩<0 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅x⟩<1 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅x⟩<1 → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅x⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅x⟩<x → 1<1))
(1<1 → (¬¬∀x. ⟨x⋅x⟩<x → 1<1))
(1<1 → (¬¬∀y. ¬0=y → 1<1))
(1<1 → (¬¬∀y. ¬1=y → 1<1))
(1<1 → (¬¬∀y. ¬y=0 → 1<1))
(1<1 → (¬¬∀y. ¬y=1 → 1<1))
(1<1 → (¬¬∀y. ¬0<y → 1<1))
(1<1 → (¬¬∀y. ¬1<y → 1<1))
(1<1 → (¬¬∀y. ¬y<0 → 1<1))
(1<1 → (¬¬∀y. ¬y<1 → 1<1))
(1<1 → (¬¬∀x. ¬¬0=x → 1<1))
(1<1 → (¬¬∀x. ¬¬1=x → 1<1))
(1<1 → (¬¬∀x. ¬¬x=0 → 1<1))
(1<1 → (¬¬∀x. ¬¬x=1 → 1<1))
(1<1 → (¬¬∀x. ¬¬x=x → 1<1))
(1<1 → (¬¬∀x. ¬¬x=x → 1<1))
(1<1 → (¬¬∀x. ¬¬0<x → 1<1))
(1<1 → (¬¬∀x. ¬¬1<x → 1<1))
(1<1 → (¬¬∀x. ¬¬x<0 → 1<1))
(1<1 → (¬¬∀x. ¬¬x<1 → 1<1))
(1<1 → (¬¬∀x. ¬¬x<x → 1<1))
(1<1 → (¬¬∀x. ¬¬x<x → 1<1))
(1<1 → (¬¬∀y. ∀x. x=y → 1<1))
(1<1 → (¬¬∀x. ∀y. x=y → 1<1))
(1<1 → (¬¬∀x. ∀y. y=x → 1<1))
(1<1 → (¬¬∀y. ∀x. y=x → 1<1))
(1<1 → (¬¬∀y. ∀x. x<y → 1<1))
(1<1 → (¬¬∀x. ∀y. x<y → 1<1))
(1<1 → (¬¬∀x. ∀y. y<x → 1<1))
(1<1 → (¬¬∀y. ∀x. y<x → 1<1))
(1<1 → (¬∀x3. 0=x3 → 1<1))
(1<1 → (¬∀y. 0=⟨0+y⟩ → 1<1))
(1<1 → (¬∀y. 0=⟨1+y⟩ → 1<1))
(1<1 → (¬∀y. 0=⟨y+0⟩ → 1<1))
(1<1 → (¬∀y. 0=⟨y+1⟩ → 1<1))
(1<1 → (¬∀y. 0=⟨0⋅y⟩ → 1<1))
(1<1 → (¬∀y. 0=⟨1⋅y⟩ → 1<1))
(1<1 → (¬∀y. 0=⟨y⋅0⟩ → 1<1))
(1<1 → (¬∀y. 0=⟨y⋅1⟩ → 1<1))
(1<1 → (¬∀x3. 1=x3 → 1<1))
(1<1 → (¬∀y. 1=⟨0+y⟩ → 1<1))
(1<1 → (¬∀y. 1=⟨1+y⟩ → 1<1))
(1<1 → (¬∀y. 1=⟨y+0⟩ → 1<1))
(1<1 → (¬∀y. 1=⟨y+1⟩ → 1<1))
(1<1 → (¬∀y. 1=⟨0⋅y⟩ → 1<1))
(1<1 → (¬∀y. 1=⟨1⋅y⟩ → 1<1))
(1<1 → (¬∀y. 1=⟨y⋅0⟩ → 1<1))
(1<1 → (¬∀y. 1=⟨y⋅1⟩ → 1<1))
(1<1 → (¬∀y. y=⟨0+0⟩ → 1<1))
(1<1 → (¬∀y. y=⟨0+1⟩ → 1<1))
(1<1 → (¬∀y. y=⟨1+0⟩ → 1<1))
(1<1 → (¬∀y. y=⟨1+1⟩ → 1<1))
(1<1 → (¬∀y. y=⟨0⋅0⟩ → 1<1))
(1<1 → (¬∀y. y=⟨0⋅1⟩ → 1<1))
(1<1 → (¬∀y. y=⟨1⋅0⟩ → 1<1))
(1<1 → (¬∀y. y=⟨1⋅1⟩ → 1<1))
(1<1 → (¬∀y. ⟨0+0⟩=y → 1<1))
(1<1 → (¬∀y. ⟨0+1⟩=y → 1<1))
(1<1 → (¬∀y. ⟨1+0⟩=y → 1<1))
(1<1 → (¬∀y. ⟨1+1⟩=y → 1<1))
(1<1 → (¬∀y. ⟨0⋅0⟩=y → 1<1))
(1<1 → (¬∀y. ⟨0⋅1⟩=y → 1<1))
(1<1 → (¬∀y. ⟨1⋅0⟩=y → 1<1))
(1<1 → (¬∀y. ⟨1⋅1⟩=y → 1<1))
(1<1 → (¬∀x3. x3=0 → 1<1))
(1<1 → (¬∀x3. x3=1 → 1<1))
(1<1 → (¬∀y. ⟨0+y⟩=0 → 1<1))
(1<1 → (¬∀y. ⟨0+y⟩=1 → 1<1))
(1<1 → (¬∀y. ⟨1+y⟩=0 → 1<1))
(1<1 → (¬∀y. ⟨1+y⟩=1 → 1<1))
(1<1 → (¬∀y. ⟨y+0⟩=0 → 1<1))
(1<1 → (¬∀y. ⟨y+0⟩=1 → 1<1))
(1<1 → (¬∀y. ⟨y+1⟩=0 → 1<1))
(1<1 → (¬∀y. ⟨y+1⟩=1 → 1<1))
(1<1 → (¬∀y. ⟨0⋅y⟩=0 → 1<1))
(1<1 → (¬∀y. ⟨0⋅y⟩=1 → 1<1))
(1<1 → (¬∀y. ⟨1⋅y⟩=0 → 1<1))
(1<1 → (¬∀y. ⟨1⋅y⟩=1 → 1<1))
(1<1 → (¬∀y. ⟨y⋅0⟩=0 → 1<1))
(1<1 → (¬∀y. ⟨y⋅0⟩=1 → 1<1))
(1<1 → (¬∀y. ⟨y⋅1⟩=0 → 1<1))
(1<1 → (¬∀y. ⟨y⋅1⟩=1 → 1<1))
(1<1 → (¬∀x3. 0<x3 → 1<1))
(1<1 → (¬∀y. 0<⟨0+y⟩ → 1<1))
(1<1 → (¬∀y. 0<⟨1+y⟩ → 1<1))
(1<1 → (¬∀y. 0<⟨y+0⟩ → 1<1))
(1<1 → (¬∀y. 0<⟨y+1⟩ → 1<1))
(1<1 → (¬∀y. 0<⟨0⋅y⟩ → 1<1))
(1<1 → (¬∀y. 0<⟨1⋅y⟩ → 1<1))
(1<1 → (¬∀y. 0<⟨y⋅0⟩ → 1<1))
(1<1 → (¬∀y. 0<⟨y⋅1⟩ → 1<1))
(1<1 → (¬∀x3. 1<x3 → 1<1))
(1<1 → (¬∀y. 1<⟨0+y⟩ → 1<1))
(1<1 → (¬∀y. 1<⟨1+y⟩ → 1<1))
(1<1 → (¬∀y. 1<⟨y+0⟩ → 1<1))
(1<1 → (¬∀y. 1<⟨y+1⟩ → 1<1))
(1<1 → (¬∀y. 1<⟨0⋅y⟩ → 1<1))
(1<1 → (¬∀y. 1<⟨1⋅y⟩ → 1<1))
(1<1 → (¬∀y. 1<⟨y⋅0⟩ → 1<1))
(1<1 → (¬∀y. 1<⟨y⋅1⟩ → 1<1))
(1<1 → (¬∀y. y<⟨0+0⟩ → 1<1))
(1<1 → (¬∀y. y<⟨0+1⟩ → 1<1))
(1<1 → (¬∀y. y<⟨1+0⟩ → 1<1))
(1<1 → (¬∀y. y<⟨1+1⟩ → 1<1))
(1<1 → (¬∀y. y<⟨0⋅0⟩ → 1<1))
(1<1 → (¬∀y. y<⟨0⋅1⟩ → 1<1))
(1<1 → (¬∀y. y<⟨1⋅0⟩ → 1<1))
(1<1 → (¬∀y. y<⟨1⋅1⟩ → 1<1))
(1<1 → (¬∀y. ⟨0+0⟩<y → 1<1))
(1<1 → (¬∀y. ⟨0+1⟩<y → 1<1))
(1<1 → (¬∀y. ⟨1+0⟩<y → 1<1))
(1<1 → (¬∀y. ⟨1+1⟩<y → 1<1))
(1<1 → (¬∀y. ⟨0⋅0⟩<y → 1<1))
(1<1 → (¬∀y. ⟨0⋅1⟩<y → 1<1))
(1<1 → (¬∀y. ⟨1⋅0⟩<y → 1<1))
(1<1 → (¬∀y. ⟨1⋅1⟩<y → 1<1))
(1<1 → (¬∀x3. x3<0 → 1<1))
(1<1 → (¬∀x3. x3<1 → 1<1))
(1<1 → (¬∀y. ⟨0+y⟩<0 → 1<1))
(1<1 → (¬∀y. ⟨0+y⟩<1 → 1<1))
(1<1 → (¬∀y. ⟨1+y⟩<0 → 1<1))
(1<1 → (¬∀y. ⟨1+y⟩<1 → 1<1))
(1<1 → (¬∀y. ⟨y+0⟩<0 → 1<1))
(1<1 → (¬∀y. ⟨y+0⟩<1 → 1<1))
(1<1 → (¬∀y. ⟨y+1⟩<0 → 1<1))
(1<1 → (¬∀y. ⟨y+1⟩<1 → 1<1))
(1<1 → (¬∀y. ⟨0⋅y⟩<0 → 1<1))
(1<1 → (¬∀y. ⟨0⋅y⟩<1 → 1<1))
(1<1 → (¬∀y. ⟨1⋅y⟩<0 → 1<1))
(1<1 → (¬∀y. ⟨1⋅y⟩<1 → 1<1))
(1<1 → (¬∀y. ⟨y⋅0⟩<0 → 1<1))
(1<1 → (¬∀y. ⟨y⋅0⟩<1 → 1<1))
(1<1 → (¬∀y. ⟨y⋅1⟩<0 → 1<1))
(1<1 → (¬∀y. ⟨y⋅1⟩<1 → 1<1))
(1<1 → (¬∀z. ¬0=z → 1<1))
(1<1 → (¬∀x. ¬0=⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. ¬0=⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. ¬0=⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. ¬0=⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. ¬0=⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. ¬0=⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. ¬0=⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬0=⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬0=⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. ¬0=⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. ¬0=⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬0=⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀z. ¬1=z → 1<1))
(1<1 → (¬∀x. ¬1=⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. ¬1=⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. ¬1=⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. ¬1=⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. ¬1=⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. ¬1=⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. ¬1=⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬1=⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬1=⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. ¬1=⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. ¬1=⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬1=⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨0+0⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨0+1⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨1+0⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨1+1⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨0⋅0⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨0⋅1⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨1⋅0⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨1⋅1⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬x=⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀y. ¬y=y → 1<1))
(1<1 → (¬∀y. ¬y=y → 1<1))
(1<1 → (¬∀z. ¬z=0 → 1<1))
(1<1 → (¬∀z. ¬z=1 → 1<1))
(1<1 → (¬∀x. ¬⟨0+0⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨0+1⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨0+x⟩=0 → 1<1))
(1<1 → (¬∀x. ¬⟨0+x⟩=1 → 1<1))
(1<1 → (¬∀x. ¬⟨0+x⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨0+x⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨1+0⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨1+1⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨1+x⟩=0 → 1<1))
(1<1 → (¬∀x. ¬⟨1+x⟩=1 → 1<1))
(1<1 → (¬∀x. ¬⟨1+x⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨1+x⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨x+0⟩=0 → 1<1))
(1<1 → (¬∀x. ¬⟨x+0⟩=1 → 1<1))
(1<1 → (¬∀x. ¬⟨x+0⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨x+0⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨x+1⟩=0 → 1<1))
(1<1 → (¬∀x. ¬⟨x+1⟩=1 → 1<1))
(1<1 → (¬∀x. ¬⟨x+1⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨x+1⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨x+x⟩=0 → 1<1))
(1<1 → (¬∀x. ¬⟨x+x⟩=0 → 1<1))
(1<1 → (¬∀x. ¬⟨x+x⟩=1 → 1<1))
(1<1 → (¬∀x. ¬⟨x+x⟩=1 → 1<1))
(1<1 → (¬∀x. ¬⟨x+x⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨x+x⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨x+x⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨0⋅0⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨0⋅1⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨0⋅x⟩=0 → 1<1))
(1<1 → (¬∀x. ¬⟨0⋅x⟩=1 → 1<1))
(1<1 → (¬∀x. ¬⟨0⋅x⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨0⋅x⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨1⋅0⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨1⋅1⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨1⋅x⟩=0 → 1<1))
(1<1 → (¬∀x. ¬⟨1⋅x⟩=1 → 1<1))
(1<1 → (¬∀x. ¬⟨1⋅x⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨1⋅x⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅0⟩=0 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅0⟩=1 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅0⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅0⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅1⟩=0 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅1⟩=1 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅1⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅1⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅x⟩=0 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅x⟩=0 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅x⟩=1 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅x⟩=1 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅x⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅x⟩=x → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅x⟩=x → 1<1))
(1<1 → (¬∀z. ¬0<z → 1<1))
(1<1 → (¬∀x. ¬0<⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. ¬0<⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. ¬0<⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. ¬0<⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. ¬0<⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. ¬0<⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. ¬0<⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬0<⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬0<⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. ¬0<⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. ¬0<⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬0<⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀z. ¬1<z → 1<1))
(1<1 → (¬∀x. ¬1<⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. ¬1<⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. ¬1<⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. ¬1<⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. ¬1<⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. ¬1<⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. ¬1<⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬1<⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬1<⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. ¬1<⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. ¬1<⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬1<⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨0+0⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨0+1⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨0+x⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨1+0⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨1+1⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨1+x⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨x+0⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨x+1⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨x+x⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨0⋅0⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨0⋅1⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨0⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨1⋅0⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨1⋅1⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨1⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨x⋅0⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨x⋅1⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀x. ¬x<⟨x⋅x⟩ → 1<1))
(1<1 → (¬∀y. ¬y<y → 1<1))
(1<1 → (¬∀y. ¬y<y → 1<1))
(1<1 → (¬∀z. ¬z<0 → 1<1))
(1<1 → (¬∀z. ¬z<1 → 1<1))
(1<1 → (¬∀x. ¬⟨0+0⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨0+1⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨0+x⟩<0 → 1<1))
(1<1 → (¬∀x. ¬⟨0+x⟩<1 → 1<1))
(1<1 → (¬∀x. ¬⟨0+x⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨0+x⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨1+0⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨1+1⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨1+x⟩<0 → 1<1))
(1<1 → (¬∀x. ¬⟨1+x⟩<1 → 1<1))
(1<1 → (¬∀x. ¬⟨1+x⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨1+x⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨x+0⟩<0 → 1<1))
(1<1 → (¬∀x. ¬⟨x+0⟩<1 → 1<1))
(1<1 → (¬∀x. ¬⟨x+0⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨x+0⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨x+1⟩<0 → 1<1))
(1<1 → (¬∀x. ¬⟨x+1⟩<1 → 1<1))
(1<1 → (¬∀x. ¬⟨x+1⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨x+1⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨x+x⟩<0 → 1<1))
(1<1 → (¬∀x. ¬⟨x+x⟩<0 → 1<1))
(1<1 → (¬∀x. ¬⟨x+x⟩<1 → 1<1))
(1<1 → (¬∀x. ¬⟨x+x⟩<1 → 1<1))
(1<1 → (¬∀x. ¬⟨x+x⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨x+x⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨x+x⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨0⋅0⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨0⋅1⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨0⋅x⟩<0 → 1<1))
(1<1 → (¬∀x. ¬⟨0⋅x⟩<1 → 1<1))
(1<1 → (¬∀x. ¬⟨0⋅x⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨0⋅x⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨1⋅0⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨1⋅1⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨1⋅x⟩<0 → 1<1))
(1<1 → (¬∀x. ¬⟨1⋅x⟩<1 → 1<1))
(1<1 → (¬∀x. ¬⟨1⋅x⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨1⋅x⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅0⟩<0 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅0⟩<1 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅0⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅0⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅1⟩<0 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅1⟩<1 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅1⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅1⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅x⟩<0 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅x⟩<0 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅x⟩<1 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅x⟩<1 → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅x⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅x⟩<x → 1<1))
(1<1 → (¬∀x. ¬⟨x⋅x⟩<x → 1<1))
(1<1 → (¬∀y. ¬¬0=y → 1<1))
(1<1 → (¬∀y. ¬¬1=y → 1<1))
(1<1 → (¬∀y. ¬¬y=0 → 1<1))
(1<1 → (¬∀y. ¬¬y=1 → 1<1))
(1<1 → (¬∀y. ¬¬0<y → 1<1))
(1<1 → (¬∀y. ¬¬1<y → 1<1))
(1<1 → (¬∀y. ¬¬y<0 → 1<1))
(1<1 → (¬∀y. ¬¬y<1 → 1<1))
(1<1 → (¬∀x. ¬¬¬0=x → 1<1))
(1<1 → (¬∀x. ¬¬¬1=x → 1<1))
(1<1 → (¬∀x. ¬¬¬x=0 → 1<1))
(1<1 → (¬∀x. ¬¬¬x=1 → 1<1))
(1<1 → (¬∀x. ¬¬¬x=x → 1<1))
(1<1 → (¬∀x. ¬¬¬x=x → 1<1))
(1<1 → (¬∀x. ¬¬¬0<x → 1<1))
(1<1 → (¬∀x. ¬¬¬1<x → 1<1))
(1<1 → (¬∀x. ¬¬¬x<0 → 1<1))
(1<1 → (¬∀x. ¬¬¬x<1 → 1<1))
(1<1 → (¬∀x. ¬¬¬x<x → 1<1))
(1<1 → (¬∀x. ¬¬¬x<x → 1<1))
(1<1 → (¬∀y. ¬∀x. x=y → 1<1))
(1<1 → (¬∀x. ¬∀y. x=y → 1<1))
(1<1 → (¬∀x. ¬∀y. y=x → 1<1))
(1<1 → (¬∀y. ¬∀x. y=x → 1<1))
(1<1 → (¬∀y. ¬∀x. x<y → 1<1))
(1<1 → (¬∀x. ¬∀y. x<y → 1<1))
(1<1 → (¬∀x. ¬∀y. y<x → 1<1))
(1<1 → (¬∀y. ¬∀x. y<x → 1<1))
(1<1 → (¬∀z. ∀x. x=z → 1<1))
(1<1 → (¬∀x. ∀z. x=z → 1<1))
(1<1 → (¬∀x. ∀z. z=x → 1<1))
(1<1 → (¬∀z. ∀x. z=x → 1<1))
(1<1 → (¬∀z. ∀x. x<z → 1<1))
(1<1 → (¬∀x. ∀z. x<z → 1<1))
(1<1 → (¬∀x. ∀z. z<x → 1<1))
(1<1 → (¬∀z. ∀x. z<x → 1<1))
(1<1 → (¬∀y. ∀x. ¬x=y → 1<1))
(1<1 → (¬∀x. ∀y. ¬x=y → 1<1))
(1<1 → (¬∀x. ∀y. ¬y=x → 1<1))
(1<1 → (¬∀y. ∀x. ¬y=x → 1<1))
(1<1 → (¬∀y. ∀x. ¬x<y → 1<1))
(1<1 → (¬∀x. ∀y. ¬x<y → 1<1))
(1<1 → (¬∀x. ∀y. ¬y<x → 1<1))
(1<1 → (¬∀y. ∀x. ¬y<x → 1<1))
(1<1 → (¬(0=0 → 0=0) → 1<1))
(1<1 → (¬(0=0 → 0=1) → 1<1))
(1<1 → (¬(0=0 → 1=0) → 1<1))
(1<1 → (¬(0=0 → 1=1) → 1<1))
(1<1 → (¬(0=0 → 0<0) → 1<1))
(1<1 → (¬(0=0 → 0<1) → 1<1))
(1<1 → (¬(0=0 → 1<0) → 1<1))
(1<1 → (¬(0=0 → 1<1) → 1<1))
(1<1 → (¬(0=1 → 0=0) → 1<1))
(1<1 → (¬(0=1 → 0=1) → 1<1))
(1<1 → (¬(0=1 → 1=0) → 1<1))
(1<1 → (¬(0=1 → 1=1) → 1<1))
(1<1 → (¬(0=1 → 0<0) → 1<1))
(1<1 → (¬(0=1 → 0<1) → 1<1))
(1<1 → (¬(0=1 → 1<0) → 1<1))
(1<1 → (¬(0=1 → 1<1) → 1<1))
(1<1 → (¬(1=0 → 0=0) → 1<1))
(1<1 → (¬(1=0 → 0=1) → 1<1))
(1<1 → (¬(1=0 → 1=0) → 1<1))
(1<1 → (¬(1=0 → 1=1) → 1<1))
(1<1 → (¬(1=0 → 0<0) → 1<1))
(1<1 → (¬(1=0 → 0<1) → 1<1))
(1<1 → (¬(1=0 → 1<0) → 1<1))
(1<1 → (¬(1=0 → 1<1) → 1<1))
(1<1 → (¬(1=1 → 0=0) → 1<1))
(1<1 → (¬(1=1 → 0=1) → 1<1))
(1<1 → (¬(1=1 → 1=0) → 1<1))
(1<1 → (¬(1=1 → 1=1) → 1<1))
(1<1 → (¬(1=1 → 0<0) → 1<1))
(1<1 → (¬(1=1 → 0<1) → 1<1))
(1<1 → (¬(1=1 → 1<0) → 1<1))
(1<1 → (¬(1=1 → 1<1) → 1<1))
(1<1 → (¬(0<0 → 0=0) → 1<1))
(1<1 → (¬(0<0 → 0=1) → 1<1))
(1<1 → (¬(0<0 → 1=0) → 1<1))
(1<1 → (¬(0<0 → 1=1) → 1<1))
(1<1 → (¬(0<0 → 0<0) → 1<1))
(1<1 → (¬(0<0 → 0<1) → 1<1))
(1<1 → (¬(0<0 → 1<0) → 1<1))
(1<1 → (¬(0<0 → 1<1) → 1<1))
(1<1 → (¬(0<1 → 0=0) → 1<1))
(1<1 → (¬(0<1 → 0=1) → 1<1))
(1<1 → (¬(0<1 → 1=0) → 1<1))
(1<1 → (¬(0<1 → 1=1) → 1<1))
(1<1 → (¬(0<1 → 0<0) → 1<1))
(1<1 → (¬(0<1 → 0<1) → 1<1))
(1<1 → (¬(0<1 → 1<0) → 1<1))
(1<1 → (¬(0<1 → 1<1) → 1<1))
(1<1 → (¬(1<0 → 0=0) → 1<1))
(1<1 → (¬(1<0 → 0=1) → 1<1))
(1<1 → (¬(1<0 → 1=0) → 1<1))
(1<1 → (¬(1<0 → 1=1) → 1<1))
(1<1 → (¬(1<0 → 0<0) → 1<1))
(1<1 → (¬(1<0 → 0<1) → 1<1))
(1<1 → (¬(1<0 → 1<0) → 1<1))
(1<1 → (¬(1<0 → 1<1) → 1<1))
(1<1 → (¬(1<1 → 0=0) → 1<1))
(1<1 → (¬(1<1 → 0=1) → 1<1))
(1<1 → (¬(1<1 → 1=0) → 1<1))
(1<1 → (¬(1<1 → 1=1) → 1<1))
(1<1 → (¬(1<1 → 0<0) → 1<1))
(1<1 → (¬(1<1 → 0<1) → 1<1))
(1<1 → (¬(1<1 → 1<0) → 1<1))
(1<1 → (¬(1<1 → 1<1) → 1<1))
(1<1 → (∀x4. 0=x4 → 1<1))
(1<1 → (∀z. 0=⟨0+z⟩ → 1<1))
(1<1 → (∀x. 0=⟨0+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀z. 0=⟨1+z⟩ → 1<1))
(1<1 → (∀x. 0=⟨1+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀y. 0=⟨y+y⟩ → 1<1))
(1<1 → (∀y. 0=⟨y+y⟩ → 1<1))
(1<1 → (∀z. 0=⟨z+0⟩ → 1<1))
(1<1 → (∀z. 0=⟨z+1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+0⟩+0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+0⟩+1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+1⟩+0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+1⟩+1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅0⟩+0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅0⟩+1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅1⟩+0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅1⟩+1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀z. 0=⟨0⋅z⟩ → 1<1))
(1<1 → (∀x. 0=⟨0⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨0⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀z. 0=⟨1⋅z⟩ → 1<1))
(1<1 → (∀x. 0=⟨1⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨1⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0=⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀y. 0=⟨y⋅y⟩ → 1<1))
(1<1 → (∀y. 0=⟨y⋅y⟩ → 1<1))
(1<1 → (∀z. 0=⟨z⋅0⟩ → 1<1))
(1<1 → (∀z. 0=⟨z⋅1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨0⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨1⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0=⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x4. 1=x4 → 1<1))
(1<1 → (∀z. 1=⟨0+z⟩ → 1<1))
(1<1 → (∀x. 1=⟨0+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀z. 1=⟨1+z⟩ → 1<1))
(1<1 → (∀x. 1=⟨1+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀y. 1=⟨y+y⟩ → 1<1))
(1<1 → (∀y. 1=⟨y+y⟩ → 1<1))
(1<1 → (∀z. 1=⟨z+0⟩ → 1<1))
(1<1 → (∀z. 1=⟨z+1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+0⟩+0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+0⟩+1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+1⟩+0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+1⟩+1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅0⟩+0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅0⟩+1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅1⟩+0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅1⟩+1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀z. 1=⟨0⋅z⟩ → 1<1))
(1<1 → (∀x. 1=⟨0⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨0⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀z. 1=⟨1⋅z⟩ → 1<1))
(1<1 → (∀x. 1=⟨1⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨1⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1=⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀y. 1=⟨y⋅y⟩ → 1<1))
(1<1 → (∀y. 1=⟨y⋅y⟩ → 1<1))
(1<1 → (∀z. 1=⟨z⋅0⟩ → 1<1))
(1<1 → (∀z. 1=⟨z⋅1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨0⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨1⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1=⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+0⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+0⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+0⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+0⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+1⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+1⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+1⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+1⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+x⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+x⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+x⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+x⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+0⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+0⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+0⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+0⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+1⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+1⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+1⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+1⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+x⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+x⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+x⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+x⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+0⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+0⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+0⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+0⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+0⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+0⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+0⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+1⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+1⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+1⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+1⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+1⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+1⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+1⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅0⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅0⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅1⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅1⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅0⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅0⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅1⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅1⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅0⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅0⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅1⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅1⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨0⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨1⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨0⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨1⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x=⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀y. y=⟨0+y⟩ → 1<1))
(1<1 → (∀y. y=⟨0+y⟩ → 1<1))
(1<1 → (∀y. y=⟨1+y⟩ → 1<1))
(1<1 → (∀y. y=⟨1+y⟩ → 1<1))
(1<1 → (∀y. y=⟨y+0⟩ → 1<1))
(1<1 → (∀y. y=⟨y+0⟩ → 1<1))
(1<1 → (∀y. y=⟨y+1⟩ → 1<1))
(1<1 → (∀y. y=⟨y+1⟩ → 1<1))
(1<1 → (∀y. y=⟨0⋅y⟩ → 1<1))
(1<1 → (∀y. y=⟨0⋅y⟩ → 1<1))
(1<1 → (∀y. y=⟨1⋅y⟩ → 1<1))
(1<1 → (∀y. y=⟨1⋅y⟩ → 1<1))
(1<1 → (∀y. y=⟨y⋅0⟩ → 1<1))
(1<1 → (∀y. y=⟨y⋅0⟩ → 1<1))
(1<1 → (∀y. y=⟨y⋅1⟩ → 1<1))
(1<1 → (∀y. y=⟨y⋅1⟩ → 1<1))
(1<1 → (∀z. z=z → 1<1))
(1<1 → (∀z. z=z → 1<1))
(1<1 → (∀z. z=⟨0+0⟩ → 1<1))
(1<1 → (∀z. z=⟨0+1⟩ → 1<1))
(1<1 → (∀z. z=⟨1+0⟩ → 1<1))
(1<1 → (∀z. z=⟨1+1⟩ → 1<1))
(1<1 → (∀z. z=⟨0⋅0⟩ → 1<1))
(1<1 → (∀z. z=⟨0⋅1⟩ → 1<1))
(1<1 → (∀z. z=⟨1⋅0⟩ → 1<1))
(1<1 → (∀z. z=⟨1⋅1⟩ → 1<1))
(1<1 → (∀z. ⟨0+0⟩=z → 1<1))
(1<1 → (∀x. ⟨0+0⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ⟨0+1⟩=z → 1<1))
(1<1 → (∀x. ⟨0+1⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ⟨1+0⟩=z → 1<1))
(1<1 → (∀x. ⟨1+0⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ⟨1+1⟩=z → 1<1))
(1<1 → (∀x. ⟨1+1⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ⟨0⋅0⟩=z → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ⟨0⋅1⟩=z → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ⟨1⋅0⟩=z → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ⟨1⋅1⟩=z → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩=⟨x⋅x⟩ → 1<1))
(1<1 → (∀y. ⟨0+y⟩=y → 1<1))
(1<1 → (∀y. ⟨0+y⟩=y → 1<1))
(1<1 → (∀y. ⟨1+y⟩=y → 1<1))
(1<1 → (∀y. ⟨1+y⟩=y → 1<1))
(1<1 → (∀y. ⟨y+0⟩=y → 1<1))
(1<1 → (∀y. ⟨y+0⟩=y → 1<1))
(1<1 → (∀y. ⟨y+1⟩=y → 1<1))
(1<1 → (∀y. ⟨y+1⟩=y → 1<1))
(1<1 → (∀y. ⟨0⋅y⟩=y → 1<1))
(1<1 → (∀y. ⟨0⋅y⟩=y → 1<1))
(1<1 → (∀y. ⟨1⋅y⟩=y → 1<1))
(1<1 → (∀y. ⟨1⋅y⟩=y → 1<1))
(1<1 → (∀y. ⟨y⋅0⟩=y → 1<1))
(1<1 → (∀y. ⟨y⋅0⟩=y → 1<1))
(1<1 → (∀y. ⟨y⋅1⟩=y → 1<1))
(1<1 → (∀y. ⟨y⋅1⟩=y → 1<1))
(1<1 → (∀x4. x4=0 → 1<1))
(1<1 → (∀x4. x4=1 → 1<1))
(1<1 → (∀z. ⟨0+z⟩=0 → 1<1))
(1<1 → (∀z. ⟨0+z⟩=1 → 1<1))
(1<1 → (∀x. ⟨0+⟨0+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨0+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨0+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0+⟨0+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0+⟨0+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨0+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨1+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨1+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨1+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0+⟨1+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0+⟨1+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨1+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨x+0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨x+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨x+1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨x+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨0⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨0⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨0⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0+⟨0⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨0⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨1⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨1⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨1⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0+⟨1⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨1⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀z. ⟨1+z⟩=0 → 1<1))
(1<1 → (∀z. ⟨1+z⟩=1 → 1<1))
(1<1 → (∀x. ⟨1+⟨0+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨0+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨0+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1+⟨0+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1+⟨0+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨0+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨1+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨1+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨1+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1+⟨1+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1+⟨1+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨1+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨x+0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨x+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨x+1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨x+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨0⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨0⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨0⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1+⟨0⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨0⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨1⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨1⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨1⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1+⟨1⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨1⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨0+0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨0+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨0+1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨0+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨0+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨0+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨1+0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨1+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨1+1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨1+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨1+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨1+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀y. ⟨y+y⟩=0 → 1<1))
(1<1 → (∀y. ⟨y+y⟩=0 → 1<1))
(1<1 → (∀y. ⟨y+y⟩=1 → 1<1))
(1<1 → (∀y. ⟨y+y⟩=1 → 1<1))
(1<1 → (∀z. ⟨z+0⟩=0 → 1<1))
(1<1 → (∀z. ⟨z+0⟩=1 → 1<1))
(1<1 → (∀z. ⟨z+1⟩=0 → 1<1))
(1<1 → (∀z. ⟨z+1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩=x → 1<1))
(1<1 → (∀z. ⟨0⋅z⟩=0 → 1<1))
(1<1 → (∀z. ⟨0⋅z⟩=1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀z. ⟨1⋅z⟩=0 → 1<1))
(1<1 → (∀z. ⟨1⋅z⟩=1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩=x → 1<1))
(1<1 → (∀y. ⟨y⋅y⟩=0 → 1<1))
(1<1 → (∀y. ⟨y⋅y⟩=0 → 1<1))
(1<1 → (∀y. ⟨y⋅y⟩=1 → 1<1))
(1<1 → (∀y. ⟨y⋅y⟩=1 → 1<1))
(1<1 → (∀z. ⟨z⋅0⟩=0 → 1<1))
(1<1 → (∀z. ⟨z⋅0⟩=1 → 1<1))
(1<1 → (∀z. ⟨z⋅1⟩=0 → 1<1))
(1<1 → (∀z. ⟨z⋅1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩=x → 1<1))
(1<1 → (∀x4. 0<x4 → 1<1))
(1<1 → (∀z. 0<⟨0+z⟩ → 1<1))
(1<1 → (∀x. 0<⟨0+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀z. 0<⟨1+z⟩ → 1<1))
(1<1 → (∀x. 0<⟨1+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀y. 0<⟨y+y⟩ → 1<1))
(1<1 → (∀y. 0<⟨y+y⟩ → 1<1))
(1<1 → (∀z. 0<⟨z+0⟩ → 1<1))
(1<1 → (∀z. 0<⟨z+1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+0⟩+0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+0⟩+1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+1⟩+0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+1⟩+1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅0⟩+0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅0⟩+1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅1⟩+0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅1⟩+1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀z. 0<⟨0⋅z⟩ → 1<1))
(1<1 → (∀x. 0<⟨0⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨0⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀z. 0<⟨1⋅z⟩ → 1<1))
(1<1 → (∀x. 0<⟨1⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨1⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 0<⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀y. 0<⟨y⋅y⟩ → 1<1))
(1<1 → (∀y. 0<⟨y⋅y⟩ → 1<1))
(1<1 → (∀z. 0<⟨z⋅0⟩ → 1<1))
(1<1 → (∀z. 0<⟨z⋅1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨0⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨1⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 0<⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x4. 1<x4 → 1<1))
(1<1 → (∀z. 1<⟨0+z⟩ → 1<1))
(1<1 → (∀x. 1<⟨0+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀z. 1<⟨1+z⟩ → 1<1))
(1<1 → (∀x. 1<⟨1+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀y. 1<⟨y+y⟩ → 1<1))
(1<1 → (∀y. 1<⟨y+y⟩ → 1<1))
(1<1 → (∀z. 1<⟨z+0⟩ → 1<1))
(1<1 → (∀z. 1<⟨z+1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+0⟩+0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+0⟩+1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+1⟩+0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+1⟩+1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅0⟩+0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅0⟩+1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅1⟩+0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅1⟩+1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀z. 1<⟨0⋅z⟩ → 1<1))
(1<1 → (∀x. 1<⟨0⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨0⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀z. 1<⟨1⋅z⟩ → 1<1))
(1<1 → (∀x. 1<⟨1⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨1⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. 1<⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀y. 1<⟨y⋅y⟩ → 1<1))
(1<1 → (∀y. 1<⟨y⋅y⟩ → 1<1))
(1<1 → (∀z. 1<⟨z⋅0⟩ → 1<1))
(1<1 → (∀z. 1<⟨z⋅1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨0⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨1⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. 1<⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x+⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+0⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+0⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+0⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+0⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+1⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+1⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+1⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+1⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+x⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+x⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+x⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+x⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+0⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+0⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+0⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+0⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+1⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+1⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+1⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+1⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+x⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+x⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+x⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+x⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+0⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+0⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+0⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+0⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+0⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+0⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+0⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+1⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+1⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+1⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+1⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+1⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+1⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+1⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅0⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅0⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅1⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅1⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅0⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅0⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅1⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅1⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅0⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅0⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅0⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅1⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅1⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅1⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩+0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩+1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩+x⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨0⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨1⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨0+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨0+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨0+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨1+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨1+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨1+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x+0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x+1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x+x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨0⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨0⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨0⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨1⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨1⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨1⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x⋅0⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x⋅1⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨x⋅⟨x⋅x⟩⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x+x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨0⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨1⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅0⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅0⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅0⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅1⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅1⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅1⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩⋅0⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩⋅1⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀x. x<⟨⟨x⋅x⟩⋅x⟩ → 1<1))
(1<1 → (∀y. y<⟨0+y⟩ → 1<1))
(1<1 → (∀y. y<⟨0+y⟩ → 1<1))
(1<1 → (∀y. y<⟨1+y⟩ → 1<1))
(1<1 → (∀y. y<⟨1+y⟩ → 1<1))
(1<1 → (∀y. y<⟨y+0⟩ → 1<1))
(1<1 → (∀y. y<⟨y+0⟩ → 1<1))
(1<1 → (∀y. y<⟨y+1⟩ → 1<1))
(1<1 → (∀y. y<⟨y+1⟩ → 1<1))
(1<1 → (∀y. y<⟨0⋅y⟩ → 1<1))
(1<1 → (∀y. y<⟨0⋅y⟩ → 1<1))
(1<1 → (∀y. y<⟨1⋅y⟩ → 1<1))
(1<1 → (∀y. y<⟨1⋅y⟩ → 1<1))
(1<1 → (∀y. y<⟨y⋅0⟩ → 1<1))
(1<1 → (∀y. y<⟨y⋅0⟩ → 1<1))
(1<1 → (∀y. y<⟨y⋅1⟩ → 1<1))
(1<1 → (∀y. y<⟨y⋅1⟩ → 1<1))
(1<1 → (∀z. z<z → 1<1))
(1<1 → (∀z. z<z → 1<1))
(1<1 → (∀z. z<⟨0+0⟩ → 1<1))
(1<1 → (∀z. z<⟨0+1⟩ → 1<1))
(1<1 → (∀z. z<⟨1+0⟩ → 1<1))
(1<1 → (∀z. z<⟨1+1⟩ → 1<1))
(1<1 → (∀z. z<⟨0⋅0⟩ → 1<1))
(1<1 → (∀z. z<⟨0⋅1⟩ → 1<1))
(1<1 → (∀z. z<⟨1⋅0⟩ → 1<1))
(1<1 → (∀z. z<⟨1⋅1⟩ → 1<1))
(1<1 → (∀z. ⟨0+0⟩<z → 1<1))
(1<1 → (∀x. ⟨0+0⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+0⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ⟨0+1⟩<z → 1<1))
(1<1 → (∀x. ⟨0+1⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+1⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0+x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ⟨1+0⟩<z → 1<1))
(1<1 → (∀x. ⟨1+0⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+0⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ⟨1+1⟩<z → 1<1))
(1<1 → (∀x. ⟨1+1⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+1⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1+x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+0⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+1⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x+x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ⟨0⋅0⟩<z → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅0⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ⟨0⋅1⟩<z → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅1⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨0⋅x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ⟨1⋅0⟩<z → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅0⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ⟨1⋅1⟩<z → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅1⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨1⋅x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅0⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅1⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨0+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨0+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨1+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨1+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ⟨x⋅x⟩<⟨x⋅x⟩ → 1<1))
(1<1 → (∀y. ⟨0+y⟩<y → 1<1))
(1<1 → (∀y. ⟨0+y⟩<y → 1<1))
(1<1 → (∀y. ⟨1+y⟩<y → 1<1))
(1<1 → (∀y. ⟨1+y⟩<y → 1<1))
(1<1 → (∀y. ⟨y+0⟩<y → 1<1))
(1<1 → (∀y. ⟨y+0⟩<y → 1<1))
(1<1 → (∀y. ⟨y+1⟩<y → 1<1))
(1<1 → (∀y. ⟨y+1⟩<y → 1<1))
(1<1 → (∀y. ⟨0⋅y⟩<y → 1<1))
(1<1 → (∀y. ⟨0⋅y⟩<y → 1<1))
(1<1 → (∀y. ⟨1⋅y⟩<y → 1<1))
(1<1 → (∀y. ⟨1⋅y⟩<y → 1<1))
(1<1 → (∀y. ⟨y⋅0⟩<y → 1<1))
(1<1 → (∀y. ⟨y⋅0⟩<y → 1<1))
(1<1 → (∀y. ⟨y⋅1⟩<y → 1<1))
(1<1 → (∀y. ⟨y⋅1⟩<y → 1<1))
(1<1 → (∀x4. x4<0 → 1<1))
(1<1 → (∀x4. x4<1 → 1<1))
(1<1 → (∀z. ⟨0+z⟩<0 → 1<1))
(1<1 → (∀z. ⟨0+z⟩<1 → 1<1))
(1<1 → (∀x. ⟨0+⟨0+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨0+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨0+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0+⟨0+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0+⟨0+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨0+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨1+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨1+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨1+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0+⟨1+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0+⟨1+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨1+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨x+0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨x+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨x+1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨x+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨0⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨0⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨0⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0+⟨0⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨0⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨1⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨1⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨1⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0+⟨1⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨1⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0+⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀z. ⟨1+z⟩<0 → 1<1))
(1<1 → (∀z. ⟨1+z⟩<1 → 1<1))
(1<1 → (∀x. ⟨1+⟨0+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨0+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨0+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1+⟨0+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1+⟨0+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨0+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨1+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨1+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨1+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1+⟨1+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1+⟨1+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨1+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨x+0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨x+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨x+1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨x+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨0⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨0⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨0⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1+⟨0⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨0⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨1⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨1⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨1⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1+⟨1⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨1⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1+⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨0+0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨0+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨0+1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨0+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨0+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨0+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨1+0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨1+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨1+1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨1+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨1+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨1+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨0⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨1⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x+⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀y. ⟨y+y⟩<0 → 1<1))
(1<1 → (∀y. ⟨y+y⟩<0 → 1<1))
(1<1 → (∀y. ⟨y+y⟩<1 → 1<1))
(1<1 → (∀y. ⟨y+y⟩<1 → 1<1))
(1<1 → (∀z. ⟨z+0⟩<0 → 1<1))
(1<1 → (∀z. ⟨z+0⟩<1 → 1<1))
(1<1 → (∀z. ⟨z+1⟩<0 → 1<1))
(1<1 → (∀z. ⟨z+1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩+x⟩<x → 1<1))
(1<1 → (∀z. ⟨0⋅z⟩<0 → 1<1))
(1<1 → (∀z. ⟨0⋅z⟩<1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨0⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨1⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨0⋅⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀z. ⟨1⋅z⟩<0 → 1<1))
(1<1 → (∀z. ⟨1⋅z⟩<1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨0⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨1⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨1⋅⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x+x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨0⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨1⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅0⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅1⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<0 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<1 → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀x. ⟨x⋅⟨x⋅x⟩⟩<x → 1<1))
(1<1 → (∀y. ⟨y⋅y⟩<0 → 1<1))
(1<1 → (∀y. ⟨y⋅y⟩<0 → 1<1))
(1<1 → (∀y. ⟨y⋅y⟩<1 → 1<1))
(1<1 → (∀y. ⟨y⋅y⟩<1 → 1<1))
(1<1 → (∀z. ⟨z⋅0⟩<0 → 1<1))
(1<1 → (∀z. ⟨z⋅0⟩<1 → 1<1))
(1<1 → (∀z. ⟨z⋅1⟩<0 → 1<1))
(1<1 → (∀z. ⟨z⋅1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+0⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+1⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0+x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+0⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+1⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1+x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+0⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+1⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x+x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅0⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅1⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨0⋅x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅0⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅1⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨1⋅x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅0⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅1⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅0⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅1⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<0 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<1 → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x. ⟨⟨x⋅x⟩⋅x⟩<x → 1<1))
(1<1 → (∀x3. ¬0=x3 → 1<1))
(1<1 → (∀y. ¬0=⟨0+y⟩ → 1<1))
(1<1 → (∀y. ¬0=⟨1+y⟩ → 1<1))
(1<1 → (∀y. ¬0=⟨y+0⟩ → 1<1))
(1<1 → (∀y. ¬0=⟨y+1⟩ → 1<1))
(1<1 → (∀y. ¬0=⟨0⋅y⟩ → 1<1))
(1<1 → (∀y. ¬0=⟨1⋅y⟩ → 1<1))
(1<1 → (∀y. ¬0=⟨y⋅0⟩ → 1<1))
(1<1 → (∀y. ¬0=⟨y⋅1⟩ → 1<1))
(1<1 → (∀x3. ¬1=x3 → 1<1))
(1<1 → (∀y. ¬1=⟨0+y⟩ → 1<1))
(1<1 → (∀y. ¬1=⟨1+y⟩ → 1<1))
(1<1 → (∀y. ¬1=⟨y+0⟩ → 1<1))
(1<1 → (∀y. ¬1=⟨y+1⟩ → 1<1))
(1<1 → (∀y. ¬1=⟨0⋅y⟩ → 1<1))
(1<1 → (∀y. ¬1=⟨1⋅y⟩ → 1<1))
(1<1 → (∀y. ¬1=⟨y⋅0⟩ → 1<1))
(1<1 → (∀y. ¬1=⟨y⋅1⟩ → 1<1))
(1<1 → (∀y. ¬y=⟨0+0⟩ → 1<1))
(1<1 → (∀y. ¬y=⟨0+1⟩ → 1<1))
(1<1 → (∀y. ¬y=⟨1+0⟩ → 1<1))
(1<1 → (∀y. ¬y=⟨1+1⟩ → 1<1))
(1<1 → (∀y. ¬y=⟨0⋅0⟩ → 1<1))
(1<1 → (∀y. ¬y=⟨0⋅1⟩ → 1<1))
(1<1 → (∀y. ¬y=⟨1⋅0⟩ → 1<1))
(1<1 → (∀y. ¬y=⟨1⋅1⟩ → 1<1))
(1<1 → (∀y. ¬⟨0+0⟩=y → 1<1))
(1<1 → (∀y. ¬⟨0+1⟩=y → 1<1))
(1<1 → (∀y. ¬⟨1+0⟩=y → 1<1))
(1<1 → (∀y. ¬⟨1+1⟩=y → 1<1))
(1<1 → (∀y. ¬⟨0⋅0⟩=y → 1<1))
(1<1 → (∀y. ¬⟨0⋅1⟩=y → 1<1))
(1<1 → (∀y. ¬⟨1⋅0⟩=y → 1<1))
(1<1 → (∀y. ¬⟨1⋅1⟩=y → 1<1))
(1<1 → (∀x3. ¬x3=0 → 1<1))
(1<1 → (∀x3. ¬x3=1 → 1<1))
(1<1 → (∀y. ¬⟨0+y⟩=0 → 1<1))
(1<1 → (∀y. ¬⟨0+y⟩=1 → 1<1))
(1<1 → (∀y. ¬⟨1+y⟩=0 → 1<1))
(1<1 → (∀y. ¬⟨1+y⟩=1 → 1<1))
(1<1 → (∀y. ¬⟨y+0⟩=0 → 1<1))
(1<1 → (∀y. ¬⟨y+0⟩=1 → 1<1))
(1<1 → (∀y. ¬⟨y+1⟩=0 → 1<1))
(1<1 → (∀y. ¬⟨y+1⟩=1 → 1<1))
(1<1 → (∀y. ¬⟨0⋅y⟩=0 → 1<1))
(1<1 → (∀y. ¬⟨0⋅y⟩=1 → 1<1))
(1<1 → (∀y. ¬⟨1⋅y⟩=0 → 1<1))
(1<1 → (∀y. ¬⟨1⋅y⟩=1 → 1<1))
(1<1 → (∀y. ¬⟨y⋅0⟩=0 → 1<1))
(1<1 → (∀y. ¬⟨y⋅0⟩=1 → 1<1))
(1<1 → (∀y. ¬⟨y⋅1⟩=0 → 1<1))
(1<1 → (∀y. ¬⟨y⋅1⟩=1 → 1<1))
(1<1 → (∀x3. ¬0<x3 → 1<1))
(1<1 → (∀y. ¬0<⟨0+y⟩ → 1<1))
(1<1 → (∀y. ¬0<⟨1+y⟩ → 1<1))
(1<1 → (∀y. ¬0<⟨y+0⟩ → 1<1))
(1<1 → (∀y. ¬0<⟨y+1⟩ → 1<1))
(1<1 → (∀y. ¬0<⟨0⋅y⟩ → 1<1))
(1<1 → (∀y. ¬0<⟨1⋅y⟩ → 1<1))
(1<1 → (∀y. ¬0<⟨y⋅0⟩ → 1<1))
(1<1 → (∀y. ¬0<⟨y⋅1⟩ → 1<1))
(1<1 → (∀x3. ¬1<x3 → 1<1))
(1<1 → (∀y. ¬1<⟨0+y⟩ → 1<1))
(1<1 → (∀y. ¬1<⟨1+y⟩ → 1<1))
(1<1 → (∀y. ¬1<⟨y+0⟩ → 1<1))
(1<1 → (∀y. ¬1<⟨y+1⟩ → 1<1))
(1<1 → (∀y. ¬1<⟨0⋅y⟩ → 1<1))
(1<1 → (∀y. ¬1<⟨1⋅y⟩ → 1<1))
(1<1 → (∀y. ¬1<⟨y⋅0⟩ → 1<1))
(1<1 → (∀y. ¬1<⟨y⋅1⟩ → 1<1))
(1<1 → (∀y. ¬y<⟨0+0⟩ → 1<1))
(1<1 → (∀y. ¬y<⟨0+1⟩ → 1<1))
(1<1 → (∀y. ¬y<⟨1+0⟩ → 1<1))
(1<1 → (∀y. ¬y<⟨1+1⟩ → 1<1))
(1<1 → (∀y. ¬y<⟨0⋅0⟩ → 1<1))
(1<1 → (∀y. ¬y<⟨0⋅1⟩ → 1<1))
(1<1 → (∀y. ¬y<⟨1⋅0⟩ → 1<1))
(1<1 → (∀y. ¬y<⟨1⋅1⟩ → 1<1))
(1<1 → (∀y. ¬⟨0+0⟩<y → 1<1))
(1<1 → (∀y. ¬⟨0+1⟩<y → 1<1))
(1<1 → (∀y. ¬⟨1+0⟩<y → 1<1))
(1<1 → (∀y. ¬⟨1+1⟩<y → 1<1))
(1<1 → (∀y. ¬⟨0⋅0⟩<y → 1<1))
(1<1 → (∀y. ¬⟨0⋅1⟩<y → 1<1))
(1<1 → (∀y. ¬⟨1⋅0⟩<y → 1<1))
(1<1 → (∀y. ¬⟨1⋅1⟩<y → 1<1))
(1<1 → (∀x3. ¬x3<0 → 1<1))
(1<1 → (∀x3. ¬x3<1 → 1<1))
(1<1 → (∀y. ¬⟨0+y⟩<0 → 1<1))
(1<1 → (∀y. ¬⟨0+y⟩<1 → 1<1))
(1<1 → (∀y. ¬⟨1+y⟩<0 → 1<1))
(1<1 → (∀y. ¬⟨1+y⟩<1 → 1<1))
(1<1 → (∀y. ¬⟨y+0⟩<0 → 1<1))
(1<1 → (∀y. ¬⟨y+0⟩<1 → 1<1))
(1<1 → (∀y. ¬⟨y+1⟩<0 → 1<1))
(1<1 → (∀y. ¬⟨y+1⟩<1 → 1<1))
(1<1 → (∀y. ¬⟨0⋅y⟩<0 → 1<1))
(1<1 → (∀y. ¬⟨0⋅y⟩<1 → 1<1))
(1<1 → (∀y. ¬⟨1⋅y⟩<0 → 1<1))
(1<1 → (∀y. ¬⟨1⋅y⟩<1 → 1<1))
(1<1 → (∀y. ¬⟨y⋅0⟩<0 → 1<1))
(1<1 → (∀y. ¬⟨y⋅0⟩<1 → 1<1))
(1<1 → (∀y. ¬⟨y⋅1⟩<0 → 1<1))
(1<1 → (∀y. ¬⟨y⋅1⟩<1 → 1<1))
(1<1 → (∀z. ¬¬0=z → 1<1))
(1<1 → (∀x. ¬¬0=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬¬0=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬¬0=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬¬0=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬¬0=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬¬0=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬¬0=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬0=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬0=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬¬0=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬¬0=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬0=⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ¬¬1=z → 1<1))
(1<1 → (∀x. ¬¬1=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬¬1=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬¬1=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬¬1=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬¬1=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬¬1=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬¬1=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬1=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬1=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬¬1=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬¬1=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬1=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨0+0⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨0+1⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨1+0⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨1+1⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬x=⟨x⋅x⟩ → 1<1))
(1<1 → (∀y. ¬¬y=y → 1<1))
(1<1 → (∀y. ¬¬y=y → 1<1))
(1<1 → (∀z. ¬¬z=0 → 1<1))
(1<1 → (∀z. ¬¬z=1 → 1<1))
(1<1 → (∀x. ¬¬⟨0+0⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨0+1⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨0+x⟩=0 → 1<1))
(1<1 → (∀x. ¬¬⟨0+x⟩=1 → 1<1))
(1<1 → (∀x. ¬¬⟨0+x⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨0+x⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨1+0⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨1+1⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨1+x⟩=0 → 1<1))
(1<1 → (∀x. ¬¬⟨1+x⟩=1 → 1<1))
(1<1 → (∀x. ¬¬⟨1+x⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨1+x⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨x+0⟩=0 → 1<1))
(1<1 → (∀x. ¬¬⟨x+0⟩=1 → 1<1))
(1<1 → (∀x. ¬¬⟨x+0⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨x+0⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨x+1⟩=0 → 1<1))
(1<1 → (∀x. ¬¬⟨x+1⟩=1 → 1<1))
(1<1 → (∀x. ¬¬⟨x+1⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨x+1⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨x+x⟩=0 → 1<1))
(1<1 → (∀x. ¬¬⟨x+x⟩=0 → 1<1))
(1<1 → (∀x. ¬¬⟨x+x⟩=1 → 1<1))
(1<1 → (∀x. ¬¬⟨x+x⟩=1 → 1<1))
(1<1 → (∀x. ¬¬⟨x+x⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨x+x⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨x+x⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨0⋅0⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨0⋅1⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨0⋅x⟩=0 → 1<1))
(1<1 → (∀x. ¬¬⟨0⋅x⟩=1 → 1<1))
(1<1 → (∀x. ¬¬⟨0⋅x⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨0⋅x⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨1⋅0⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨1⋅1⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨1⋅x⟩=0 → 1<1))
(1<1 → (∀x. ¬¬⟨1⋅x⟩=1 → 1<1))
(1<1 → (∀x. ¬¬⟨1⋅x⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨1⋅x⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅0⟩=0 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅0⟩=1 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅0⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅0⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅1⟩=0 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅1⟩=1 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅1⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅1⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅x⟩=0 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅x⟩=0 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅x⟩=1 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅x⟩=1 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅x⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅x⟩=x → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅x⟩=x → 1<1))
(1<1 → (∀z. ¬¬0<z → 1<1))
(1<1 → (∀x. ¬¬0<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬¬0<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬¬0<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬¬0<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬¬0<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬¬0<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬¬0<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬0<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬0<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬¬0<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬¬0<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬0<⟨x⋅x⟩ → 1<1))
(1<1 → (∀z. ¬¬1<z → 1<1))
(1<1 → (∀x. ¬¬1<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬¬1<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬¬1<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬¬1<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬¬1<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬¬1<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬¬1<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬1<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬1<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬¬1<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬¬1<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬1<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨0+0⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨0+1⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨1+0⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨1+1⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨0⋅0⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨0⋅1⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨1⋅0⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨1⋅1⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ¬¬x<⟨x⋅x⟩ → 1<1))
(1<1 → (∀y. ¬¬y<y → 1<1))
(1<1 → (∀y. ¬¬y<y → 1<1))
(1<1 → (∀z. ¬¬z<0 → 1<1))
(1<1 → (∀z. ¬¬z<1 → 1<1))
(1<1 → (∀x. ¬¬⟨0+0⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨0+1⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨0+x⟩<0 → 1<1))
(1<1 → (∀x. ¬¬⟨0+x⟩<1 → 1<1))
(1<1 → (∀x. ¬¬⟨0+x⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨0+x⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨1+0⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨1+1⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨1+x⟩<0 → 1<1))
(1<1 → (∀x. ¬¬⟨1+x⟩<1 → 1<1))
(1<1 → (∀x. ¬¬⟨1+x⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨1+x⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨x+0⟩<0 → 1<1))
(1<1 → (∀x. ¬¬⟨x+0⟩<1 → 1<1))
(1<1 → (∀x. ¬¬⟨x+0⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨x+0⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨x+1⟩<0 → 1<1))
(1<1 → (∀x. ¬¬⟨x+1⟩<1 → 1<1))
(1<1 → (∀x. ¬¬⟨x+1⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨x+1⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨x+x⟩<0 → 1<1))
(1<1 → (∀x. ¬¬⟨x+x⟩<0 → 1<1))
(1<1 → (∀x. ¬¬⟨x+x⟩<1 → 1<1))
(1<1 → (∀x. ¬¬⟨x+x⟩<1 → 1<1))
(1<1 → (∀x. ¬¬⟨x+x⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨x+x⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨x+x⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨0⋅0⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨0⋅1⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨0⋅x⟩<0 → 1<1))
(1<1 → (∀x. ¬¬⟨0⋅x⟩<1 → 1<1))
(1<1 → (∀x. ¬¬⟨0⋅x⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨0⋅x⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨1⋅0⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨1⋅1⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨1⋅x⟩<0 → 1<1))
(1<1 → (∀x. ¬¬⟨1⋅x⟩<1 → 1<1))
(1<1 → (∀x. ¬¬⟨1⋅x⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨1⋅x⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅0⟩<0 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅0⟩<1 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅0⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅0⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅1⟩<0 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅1⟩<1 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅1⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅1⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅x⟩<0 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅x⟩<0 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅x⟩<1 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅x⟩<1 → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅x⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅x⟩<x → 1<1))
(1<1 → (∀x. ¬¬⟨x⋅x⟩<x → 1<1))
(1<1 → (∀y. ¬¬¬0=y → 1<1))
(1<1 → (∀y. ¬¬¬1=y → 1<1))
(1<1 → (∀y. ¬¬¬y=0 → 1<1))
(1<1 → (∀y. ¬¬¬y=1 → 1<1))
(1<1 → (∀y. ¬¬¬0<y → 1<1))
(1<1 → (∀y. ¬¬¬1<y → 1<1))
(1<1 → (∀y. ¬¬¬y<0 → 1<1))
(1<1 → (∀y. ¬¬¬y<1 → 1<1))
(1<1 → (∀x. ¬¬¬¬0=x → 1<1))
(1<1 → (∀x. ¬¬¬¬1=x → 1<1))
(1<1 → (∀x. ¬¬¬¬x=0 → 1<1))
(1<1 → (∀x. ¬¬¬¬x=1 → 1<1))
(1<1 → (∀x. ¬¬¬¬x=x → 1<1))
(1<1 → (∀x. ¬¬¬¬x=x → 1<1))
(1<1 → (∀x. ¬¬¬¬0<x → 1<1))
(1<1 → (∀x. ¬¬¬¬1<x → 1<1))
(1<1 → (∀x. ¬¬¬¬x<0 → 1<1))
(1<1 → (∀x. ¬¬¬¬x<1 → 1<1))
(1<1 → (∀x. ¬¬¬¬x<x → 1<1))
(1<1 → (∀x. ¬¬¬¬x<x → 1<1))
(1<1 → (∀y. ¬¬∀x. x=y → 1<1))
(1<1 → (∀x. ¬¬∀y. x=y → 1<1))
(1<1 → (∀x. ¬¬∀y. y=x → 1<1))
(1<1 → (∀y. ¬¬∀x. y=x → 1<1))
(1<1 → (∀y. ¬¬∀x. x<y → 1<1))
(1<1 → (∀x. ¬¬∀y. x<y → 1<1))
(1<1 → (∀x. ¬¬∀y. y<x → 1<1))
(1<1 → (∀y. ¬¬∀x. y<x → 1<1))
(1<1 → (∀z. ¬∀x. x=z → 1<1))
(1<1 → (∀x. ¬∀z. x=z → 1<1))
(1<1 → (∀x. ¬∀z. z=x → 1<1))
(1<1 → (∀z. ¬∀x. z=x → 1<1))
(1<1 → (∀z. ¬∀x. x<z → 1<1))
(1<1 → (∀x. ¬∀z. x<z → 1<1))
(1<1 → (∀x. ¬∀z. z<x → 1<1))
(1<1 → (∀z. ¬∀x. z<x → 1<1))
(1<1 → (∀y. ¬∀x. ¬x=y → 1<1))
(1<1 → (∀x. ¬∀y. ¬x=y → 1<1))
(1<1 → (∀x. ¬∀y. ¬y=x → 1<1))
(1<1 → (∀y. ¬∀x. ¬y=x → 1<1))
(1<1 → (∀y. ¬∀x. ¬x<y → 1<1))
(1<1 → (∀x. ¬∀y. ¬x<y → 1<1))
(1<1 → (∀x. ¬∀y. ¬y<x → 1<1))
(1<1 → (∀y. ¬∀x. ¬y<x → 1<1))
(1<1 → (∀y. ∀x. 0=⟨x+y⟩ → 1<1))
(1<1 → (∀x. ∀y. 0=⟨x+y⟩ → 1<1))
(1<1 → (∀x. ∀y. 0=⟨y+x⟩ → 1<1))
(1<1 → (∀y. ∀x. 0=⟨y+x⟩ → 1<1))
(1<1 → (∀y. ∀x. 0=⟨x⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. 0=⟨x⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. 0=⟨y⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. 0=⟨y⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. 1=⟨x+y⟩ → 1<1))
(1<1 → (∀x. ∀y. 1=⟨x+y⟩ → 1<1))
(1<1 → (∀x. ∀y. 1=⟨y+x⟩ → 1<1))
(1<1 → (∀y. ∀x. 1=⟨y+x⟩ → 1<1))
(1<1 → (∀y. ∀x. 1=⟨x⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. 1=⟨x⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. 1=⟨y⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. 1=⟨y⋅x⟩ → 1<1))
(1<1 → (∀x3. ∀x. x=x3 → 1<1))
(1<1 → (∀x. ∀x3. x=x3 → 1<1))
(1<1 → (∀y. ∀x. x=⟨0+y⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨0+y⟩ → 1<1))
(1<1 → (∀y. ∀x. x=⟨1+y⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨1+y⟩ → 1<1))
(1<1 → (∀y. ∀x. x=⟨x+y⟩ → 1<1))
(1<1 → (∀y. ∀x. x=⟨x+y⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨x+y⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨x+y⟩ → 1<1))
(1<1 → (∀y. ∀x. x=⟨y+0⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨y+0⟩ → 1<1))
(1<1 → (∀y. ∀x. x=⟨y+1⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨y+1⟩ → 1<1))
(1<1 → (∀y. ∀x. x=⟨y+x⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨y+x⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨y+x⟩ → 1<1))
(1<1 → (∀y. ∀x. x=⟨y+x⟩ → 1<1))
(1<1 → (∀y. ∀x. x=⟨0⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨0⋅y⟩ → 1<1))
(1<1 → (∀y. ∀x. x=⟨1⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨1⋅y⟩ → 1<1))
(1<1 → (∀y. ∀x. x=⟨x⋅y⟩ → 1<1))
(1<1 → (∀y. ∀x. x=⟨x⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨x⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨x⋅y⟩ → 1<1))
(1<1 → (∀y. ∀x. x=⟨y⋅0⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨y⋅0⟩ → 1<1))
(1<1 → (∀y. ∀x. x=⟨y⋅1⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨y⋅1⟩ → 1<1))
(1<1 → (∀y. ∀x. x=⟨y⋅x⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨y⋅x⟩ → 1<1))
(1<1 → (∀x. ∀y. x=⟨y⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. x=⟨y⋅x⟩ → 1<1))
(1<1 → (∀z. ∀y. y=z → 1<1))
(1<1 → (∀y. ∀z. y=z → 1<1))
(1<1 → (∀x. ∀y. y=⟨0+x⟩ → 1<1))
(1<1 → (∀y. ∀x. y=⟨0+x⟩ → 1<1))
(1<1 → (∀x. ∀y. y=⟨1+x⟩ → 1<1))
(1<1 → (∀y. ∀x. y=⟨1+x⟩ → 1<1))
(1<1 → (∀x. ∀y. y=⟨x+0⟩ → 1<1))
(1<1 → (∀y. ∀x. y=⟨x+0⟩ → 1<1))
(1<1 → (∀x. ∀y. y=⟨x+1⟩ → 1<1))
(1<1 → (∀y. ∀x. y=⟨x+1⟩ → 1<1))
(1<1 → (∀x. ∀y. y=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ∀y. y=⟨x+x⟩ → 1<1))
(1<1 → (∀y. ∀x. y=⟨x+x⟩ → 1<1))
(1<1 → (∀y. ∀x. y=⟨x+x⟩ → 1<1))
(1<1 → (∀x. ∀y. y=⟨0⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. y=⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ∀y. y=⟨1⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. y=⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ∀y. y=⟨x⋅0⟩ → 1<1))
(1<1 → (∀y. ∀x. y=⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ∀y. y=⟨x⋅1⟩ → 1<1))
(1<1 → (∀y. ∀x. y=⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ∀y. y=⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ∀y. y=⟨x⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. y=⟨x⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. y=⟨x⋅x⟩ → 1<1))
(1<1 → (∀y. ∀z. z=y → 1<1))
(1<1 → (∀z. ∀y. z=y → 1<1))
(1<1 → (∀y. ∀x. ⟨0+x⟩=y → 1<1))
(1<1 → (∀x. ∀y. ⟨0+x⟩=y → 1<1))
(1<1 → (∀y. ∀x. ⟨1+x⟩=y → 1<1))
(1<1 → (∀x. ∀y. ⟨1+x⟩=y → 1<1))
(1<1 → (∀y. ∀x. ⟨x+0⟩=y → 1<1))
(1<1 → (∀x. ∀y. ⟨x+0⟩=y → 1<1))
(1<1 → (∀y. ∀x. ⟨x+1⟩=y → 1<1))
(1<1 → (∀x. ∀y. ⟨x+1⟩=y → 1<1))
(1<1 → (∀y. ∀x. ⟨x+x⟩=y → 1<1))
(1<1 → (∀y. ∀x. ⟨x+x⟩=y → 1<1))
(1<1 → (∀x. ∀y. ⟨x+x⟩=y → 1<1))
(1<1 → (∀x. ∀y. ⟨x+x⟩=y → 1<1))
(1<1 → (∀y. ∀x. ⟨0⋅x⟩=y → 1<1))
(1<1 → (∀x. ∀y. ⟨0⋅x⟩=y → 1<1))
(1<1 → (∀y. ∀x. ⟨1⋅x⟩=y → 1<1))
(1<1 → (∀x. ∀y. ⟨1⋅x⟩=y → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅0⟩=y → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅0⟩=y → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅1⟩=y → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅1⟩=y → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅x⟩=y → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅x⟩=y → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅x⟩=y → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅x⟩=y → 1<1))
(1<1 → (∀x. ∀x3. x3=x → 1<1))
(1<1 → (∀x3. ∀x. x3=x → 1<1))
(1<1 → (∀x. ∀y. ⟨0+y⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨0+y⟩=x → 1<1))
(1<1 → (∀x. ∀y. ⟨1+y⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨1+y⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨x+y⟩=0 → 1<1))
(1<1 → (∀x. ∀y. ⟨x+y⟩=0 → 1<1))
(1<1 → (∀y. ∀x. ⟨x+y⟩=1 → 1<1))
(1<1 → (∀x. ∀y. ⟨x+y⟩=1 → 1<1))
(1<1 → (∀y. ∀x. ⟨x+y⟩=x → 1<1))
(1<1 → (∀x. ∀y. ⟨x+y⟩=x → 1<1))
(1<1 → (∀x. ∀y. ⟨x+y⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨x+y⟩=x → 1<1))
(1<1 → (∀x. ∀y. ⟨y+0⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨y+0⟩=x → 1<1))
(1<1 → (∀x. ∀y. ⟨y+1⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨y+1⟩=x → 1<1))
(1<1 → (∀x. ∀y. ⟨y+x⟩=0 → 1<1))
(1<1 → (∀y. ∀x. ⟨y+x⟩=0 → 1<1))
(1<1 → (∀x. ∀y. ⟨y+x⟩=1 → 1<1))
(1<1 → (∀y. ∀x. ⟨y+x⟩=1 → 1<1))
(1<1 → (∀x. ∀y. ⟨y+x⟩=x → 1<1))
(1<1 → (∀x. ∀y. ⟨y+x⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨y+x⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨y+x⟩=x → 1<1))
(1<1 → (∀x. ∀y. ⟨0⋅y⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨0⋅y⟩=x → 1<1))
(1<1 → (∀x. ∀y. ⟨1⋅y⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨1⋅y⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅y⟩=0 → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅y⟩=0 → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅y⟩=1 → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅y⟩=1 → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅y⟩=x → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅y⟩=x → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅y⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅y⟩=x → 1<1))
(1<1 → (∀x. ∀y. ⟨y⋅0⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨y⋅0⟩=x → 1<1))
(1<1 → (∀x. ∀y. ⟨y⋅1⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨y⋅1⟩=x → 1<1))
(1<1 → (∀x. ∀y. ⟨y⋅x⟩=0 → 1<1))
(1<1 → (∀y. ∀x. ⟨y⋅x⟩=0 → 1<1))
(1<1 → (∀x. ∀y. ⟨y⋅x⟩=1 → 1<1))
(1<1 → (∀y. ∀x. ⟨y⋅x⟩=1 → 1<1))
(1<1 → (∀x. ∀y. ⟨y⋅x⟩=x → 1<1))
(1<1 → (∀x. ∀y. ⟨y⋅x⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨y⋅x⟩=x → 1<1))
(1<1 → (∀y. ∀x. ⟨y⋅x⟩=x → 1<1))
(1<1 → (∀y. ∀x. 0<⟨x+y⟩ → 1<1))
(1<1 → (∀x. ∀y. 0<⟨x+y⟩ → 1<1))
(1<1 → (∀x. ∀y. 0<⟨y+x⟩ → 1<1))
(1<1 → (∀y. ∀x. 0<⟨y+x⟩ → 1<1))
(1<1 → (∀y. ∀x. 0<⟨x⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. 0<⟨x⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. 0<⟨y⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. 0<⟨y⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. 1<⟨x+y⟩ → 1<1))
(1<1 → (∀x. ∀y. 1<⟨x+y⟩ → 1<1))
(1<1 → (∀x. ∀y. 1<⟨y+x⟩ → 1<1))
(1<1 → (∀y. ∀x. 1<⟨y+x⟩ → 1<1))
(1<1 → (∀y. ∀x. 1<⟨x⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. 1<⟨x⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. 1<⟨y⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. 1<⟨y⋅x⟩ → 1<1))
(1<1 → (∀x3. ∀x. x<x3 → 1<1))
(1<1 → (∀x. ∀x3. x<x3 → 1<1))
(1<1 → (∀y. ∀x. x<⟨0+y⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨0+y⟩ → 1<1))
(1<1 → (∀y. ∀x. x<⟨1+y⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨1+y⟩ → 1<1))
(1<1 → (∀y. ∀x. x<⟨x+y⟩ → 1<1))
(1<1 → (∀y. ∀x. x<⟨x+y⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨x+y⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨x+y⟩ → 1<1))
(1<1 → (∀y. ∀x. x<⟨y+0⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨y+0⟩ → 1<1))
(1<1 → (∀y. ∀x. x<⟨y+1⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨y+1⟩ → 1<1))
(1<1 → (∀y. ∀x. x<⟨y+x⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨y+x⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨y+x⟩ → 1<1))
(1<1 → (∀y. ∀x. x<⟨y+x⟩ → 1<1))
(1<1 → (∀y. ∀x. x<⟨0⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨0⋅y⟩ → 1<1))
(1<1 → (∀y. ∀x. x<⟨1⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨1⋅y⟩ → 1<1))
(1<1 → (∀y. ∀x. x<⟨x⋅y⟩ → 1<1))
(1<1 → (∀y. ∀x. x<⟨x⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨x⋅y⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨x⋅y⟩ → 1<1))
(1<1 → (∀y. ∀x. x<⟨y⋅0⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨y⋅0⟩ → 1<1))
(1<1 → (∀y. ∀x. x<⟨y⋅1⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨y⋅1⟩ → 1<1))
(1<1 → (∀y. ∀x. x<⟨y⋅x⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨y⋅x⟩ → 1<1))
(1<1 → (∀x. ∀y. x<⟨y⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. x<⟨y⋅x⟩ → 1<1))
(1<1 → (∀z. ∀y. y<z → 1<1))
(1<1 → (∀y. ∀z. y<z → 1<1))
(1<1 → (∀x. ∀y. y<⟨0+x⟩ → 1<1))
(1<1 → (∀y. ∀x. y<⟨0+x⟩ → 1<1))
(1<1 → (∀x. ∀y. y<⟨1+x⟩ → 1<1))
(1<1 → (∀y. ∀x. y<⟨1+x⟩ → 1<1))
(1<1 → (∀x. ∀y. y<⟨x+0⟩ → 1<1))
(1<1 → (∀y. ∀x. y<⟨x+0⟩ → 1<1))
(1<1 → (∀x. ∀y. y<⟨x+1⟩ → 1<1))
(1<1 → (∀y. ∀x. y<⟨x+1⟩ → 1<1))
(1<1 → (∀x. ∀y. y<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ∀y. y<⟨x+x⟩ → 1<1))
(1<1 → (∀y. ∀x. y<⟨x+x⟩ → 1<1))
(1<1 → (∀y. ∀x. y<⟨x+x⟩ → 1<1))
(1<1 → (∀x. ∀y. y<⟨0⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. y<⟨0⋅x⟩ → 1<1))
(1<1 → (∀x. ∀y. y<⟨1⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. y<⟨1⋅x⟩ → 1<1))
(1<1 → (∀x. ∀y. y<⟨x⋅0⟩ → 1<1))
(1<1 → (∀y. ∀x. y<⟨x⋅0⟩ → 1<1))
(1<1 → (∀x. ∀y. y<⟨x⋅1⟩ → 1<1))
(1<1 → (∀y. ∀x. y<⟨x⋅1⟩ → 1<1))
(1<1 → (∀x. ∀y. y<⟨x⋅x⟩ → 1<1))
(1<1 → (∀x. ∀y. y<⟨x⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. y<⟨x⋅x⟩ → 1<1))
(1<1 → (∀y. ∀x. y<⟨x⋅x⟩ → 1<1))
(1<1 → (∀y. ∀z. z<y → 1<1))
(1<1 → (∀z. ∀y. z<y → 1<1))
(1<1 → (∀y. ∀x. ⟨0+x⟩<y → 1<1))
(1<1 → (∀x. ∀y. ⟨0+x⟩<y → 1<1))
(1<1 → (∀y. ∀x. ⟨1+x⟩<y → 1<1))
(1<1 → (∀x. ∀y. ⟨1+x⟩<y → 1<1))
(1<1 → (∀y. ∀x. ⟨x+0⟩<y → 1<1))
(1<1 → (∀x. ∀y. ⟨x+0⟩<y → 1<1))
(1<1 → (∀y. ∀x. ⟨x+1⟩<y → 1<1))
(1<1 → (∀x. ∀y. ⟨x+1⟩<y → 1<1))
(1<1 → (∀y. ∀x. ⟨x+x⟩<y → 1<1))
(1<1 → (∀y. ∀x. ⟨x+x⟩<y → 1<1))
(1<1 → (∀x. ∀y. ⟨x+x⟩<y → 1<1))
(1<1 → (∀x. ∀y. ⟨x+x⟩<y → 1<1))
(1<1 → (∀y. ∀x. ⟨0⋅x⟩<y → 1<1))
(1<1 → (∀x. ∀y. ⟨0⋅x⟩<y → 1<1))
(1<1 → (∀y. ∀x. ⟨1⋅x⟩<y → 1<1))
(1<1 → (∀x. ∀y. ⟨1⋅x⟩<y → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅0⟩<y → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅0⟩<y → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅1⟩<y → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅1⟩<y → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅x⟩<y → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅x⟩<y → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅x⟩<y → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅x⟩<y → 1<1))
(1<1 → (∀x. ∀x3. x3<x → 1<1))
(1<1 → (∀x3. ∀x. x3<x → 1<1))
(1<1 → (∀x. ∀y. ⟨0+y⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨0+y⟩<x → 1<1))
(1<1 → (∀x. ∀y. ⟨1+y⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨1+y⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨x+y⟩<0 → 1<1))
(1<1 → (∀x. ∀y. ⟨x+y⟩<0 → 1<1))
(1<1 → (∀y. ∀x. ⟨x+y⟩<1 → 1<1))
(1<1 → (∀x. ∀y. ⟨x+y⟩<1 → 1<1))
(1<1 → (∀y. ∀x. ⟨x+y⟩<x → 1<1))
(1<1 → (∀x. ∀y. ⟨x+y⟩<x → 1<1))
(1<1 → (∀x. ∀y. ⟨x+y⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨x+y⟩<x → 1<1))
(1<1 → (∀x. ∀y. ⟨y+0⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨y+0⟩<x → 1<1))
(1<1 → (∀x. ∀y. ⟨y+1⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨y+1⟩<x → 1<1))
(1<1 → (∀x. ∀y. ⟨y+x⟩<0 → 1<1))
(1<1 → (∀y. ∀x. ⟨y+x⟩<0 → 1<1))
(1<1 → (∀x. ∀y. ⟨y+x⟩<1 → 1<1))
(1<1 → (∀y. ∀x. ⟨y+x⟩<1 → 1<1))
(1<1 → (∀x. ∀y. ⟨y+x⟩<x → 1<1))
(1<1 → (∀x. ∀y. ⟨y+x⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨y+x⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨y+x⟩<x → 1<1))
(1<1 → (∀x. ∀y. ⟨0⋅y⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨0⋅y⟩<x → 1<1))
(1<1 → (∀x. ∀y. ⟨1⋅y⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨1⋅y⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅y⟩<0 → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅y⟩<0 → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅y⟩<1 → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅y⟩<1 → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅y⟩<x → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅y⟩<x → 1<1))
(1<1 → (∀x. ∀y. ⟨x⋅y⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨x⋅y⟩<x → 1<1))
(1<1 → (∀x. ∀y. ⟨y⋅0⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨y⋅0⟩<x → 1<1))
(1<1 → (∀x. ∀y. ⟨y⋅1⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨y⋅1⟩<x → 1<1))
(1<1 → (∀x. ∀y. ⟨y⋅x⟩<0 → 1<1))
(1<1 → (∀y. ∀x. ⟨y⋅x⟩<0 → 1<1))
(1<1 → (∀x. ∀y. ⟨y⋅x⟩<1 → 1<1))
(1<1 → (∀y. ∀x. ⟨y⋅x⟩<1 → 1<1))
(1<1 → (∀x. ∀y. ⟨y⋅x⟩<x → 1<1))
(1<1 → (∀x. ∀y. ⟨y⋅x⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨y⋅x⟩<x → 1<1))
(1<1 → (∀y. ∀x. ⟨y⋅x⟩<x → 1<1))
(1<1 → (∀z. ∀x. ¬x=z → 1<1))
(1<1 → (∀x. ∀z. ¬x=z → 1<1))
(1<1 → (∀x. ∀z. ¬z=x → 1<1))
(1<1 → (∀z. ∀x. ¬z=x → 1<1))
(1<1 → (∀z. ∀x. ¬x<z → 1<1))
(1<1 → (∀x. ∀z. ¬x<z → 1<1))
(1<1 → (∀x. ∀z. ¬z<x → 1<1))
(1<1 → (∀z. ∀x. ¬z<x → 1<1))
(1<1 → (∀y. ∀x. ¬¬x=y → 1<1))
(1<1 → (∀x. ∀y. ¬¬x=y → 1<1))
(1<1 → (∀x. ∀y. ¬¬y=x → 1<1))
(1<1 → (∀y. ∀x. ¬¬y=x → 1<1))
(1<1 → (∀y. ∀x. ¬¬x<y → 1<1))
(1<1 → (∀x. ∀y. ¬¬x<y → 1<1))
(1<1 → (∀x. ∀y. ¬¬y<x → 1<1))
(1<1 → (∀y. ∀x. ¬¬y<x → 1<1))
(1<1 → (∀x. (0=0 → 0=x) → 1<1))
(1<1 → (∀x. (0=0 → 1=x) → 1<1))
(1<1 → (∀x. (0=0 → x=0) → 1<1))
(1<1 → (∀x. (0=0 → x=1) → 1<1))
(1<1 → (∀x. (0=0 → x=x) → 1<1))
(1<1 → (∀x. (0=0 → x=x) → 1<1))
(1<1 → (∀x. (0=0 → 0<x) → 1<1))
(1<1 → (∀x. (0=0 → 1<x) → 1<1))
(1<1 → (∀x. (0=0 → x<0) → 1<1))
(1<1 → (∀x. (0=0 → x<1) → 1<1))
(1<1 → (∀x. (0=0 → x<x) → 1<1))
(1<1 → (∀x. (0=0 → x<x) → 1<1))
(1<1 → (∀x. (0=1 → 0=x) → 1<1))
(1<1 → (∀x. (0=1 → 1=x) → 1<1))
(1<1 → (∀x. (0=1 → x=0) → 1<1))
(1<1 → (∀x. (0=1 → x=1) → 1<1))
(1<1 → (∀x. (0=1 → x=x) → 1<1))
(1<1 → (∀x. (0=1 → x=x) → 1<1))
(1<1 → (∀x. (0=1 → 0<x) → 1<1))
(1<1 → (∀x. (0=1 → 1<x) → 1<1))
(1<1 → (∀x. (0=1 → x<0) → 1<1))
(1<1 → (∀x. (0=1 → x<1) → 1<1))
(1<1 → (∀x. (0=1 → x<x) → 1<1))
(1<1 → (∀x. (0=1 → x<x) → 1<1))
(1<1 → (∀x. (0=x → 0=0) → 1<1))
(1<1 → (∀x. (0=x → 0=1) → 1<1))
(1<1 → (∀x. (0=x → 0=x) → 1<1))
(1<1 → (∀x. (0=x → 0=x) → 1<1))
(1<1 → (∀x. (0=x → 1=0) → 1<1))
(1<1 → (∀x. (0=x → 1=1) → 1<1))
(1<1 → (∀x. (0=x → 1=x) → 1<1))
(1<1 → (∀x. (0=x → 1=x) → 1<1))
(1<1 → (∀x. (0=x → x=0) → 1<1))
(1<1 → (∀x. (0=x → x=0) → 1<1))
(1<1 → (∀x. (0=x → x=1) → 1<1))
(1<1 → (∀x. (0=x → x=1) → 1<1))
(1<1 → (∀x. (0=x → x=x) → 1<1))
(1<1 → (∀x. (0=x → x=x) → 1<1))
(1<1 → (∀x. (0=x → x=x) → 1<1))
(1<1 → (∀x. (0=x → 0<0) → 1<1))
(1<1 → (∀x. (0=x → 0<1) → 1<1))
(1<1 → (∀x. (0=x → 0<x) → 1<1))
(1<1 → (∀x. (0=x → 0<x) → 1<1))
(1<1 → (∀x. (0=x → 1<0) → 1<1))
(1<1 → (∀x. (0=x → 1<1) → 1<1))
(1<1 → (∀x. (0=x → 1<x) → 1<1))
(1<1 → (∀x. (0=x → 1<x) → 1<1))
(1<1 → (∀x. (0=x → x<0) → 1<1))
(1<1 → (∀x. (0=x → x<0) → 1<1))
(1<1 → (∀x. (0=x → x<1) → 1<1))
(1<1 → (∀x. (0=x → x<1) → 1<1))
(1<1 → (∀x. (0=x → x<x) → 1<1))
(1<1 → (∀x. (0=x → x<x) → 1<1))
(1<1 → (∀x. (0=x → x<x) → 1<1))
(1<1 → (∀x. (1=0 → 0=x) → 1<1))
(1<1 → (∀x. (1=0 → 1=x) → 1<1))
(1<1 → (∀x. (1=0 → x=0) → 1<1))
(1<1 → (∀x. (1=0 → x=1) → 1<1))
(1<1 → (∀x. (1=0 → x=x) → 1<1))
(1<1 → (∀x. (1=0 → x=x) → 1<1))
(1<1 → (∀x. (1=0 → 0<x) → 1<1))
(1<1 → (∀x. (1=0 → 1<x) → 1<1))
(1<1 → (∀x. (1=0 → x<0) → 1<1))
(1<1 → (∀x. (1=0 → x<1) → 1<1))
(1<1 → (∀x. (1=0 → x<x) → 1<1))
(1<1 → (∀x. (1=0 → x<x) → 1<1))
(1<1 → (∀x. (1=1 → 0=x) → 1<1))
(1<1 → (∀x. (1=1 → 1=x) → 1<1))
(1<1 → (∀x. (1=1 → x=0) → 1<1))
(1<1 → (∀x. (1=1 → x=1) → 1<1))
(1<1 → (∀x. (1=1 → x=x) → 1<1))
(1<1 → (∀x. (1=1 → x=x) → 1<1))
(1<1 → (∀x. (1=1 → 0<x) → 1<1))
(1<1 → (∀x. (1=1 → 1<x) → 1<1))
(1<1 → (∀x. (1=1 → x<0) → 1<1))
(1<1 → (∀x. (1=1 → x<1) → 1<1))
(1<1 → (∀x. (1=1 → x<x) → 1<1))
(1<1 → (∀x. (1=1 → x<x) → 1<1))
(1<1 → (∀x. (1=x → 0=0) → 1<1))
(1<1 → (∀x. (1=x → 0=1) → 1<1))
(1<1 → (∀x. (1=x → 0=x) → 1<1))
(1<1 → (∀x. (1=x → 0=x) → 1<1))
(1<1 → (∀x. (1=x → 1=0) → 1<1))
(1<1 → (∀x. (1=x → 1=1) → 1<1))
(1<1 → (∀x. (1=x → 1=x) → 1<1))
(1<1 → (∀x. (1=x → 1=x) → 1<1))
(1<1 → (∀x. (1=x → x=0) → 1<1))
(1<1 → (∀x. (1=x → x=0) → 1<1))
(1<1 → (∀x. (1=x → x=1) → 1<1))
(1<1 → (∀x. (1=x → x=1) → 1<1))
(1<1 → (∀x. (1=x → x=x) → 1<1))
(1<1 → (∀x. (1=x → x=x) → 1<1))
(1<1 → (∀x. (1=x → x=x) → 1<1))
(1<1 → (∀x. (1=x → 0<0) → 1<1))
(1<1 → (∀x. (1=x → 0<1) → 1<1))
(1<1 → (∀x. (1=x → 0<x) → 1<1))
(1<1 → (∀x. (1=x → 0<x) → 1<1))
(1<1 → (∀x. (1=x → 1<0) → 1<1))
(1<1 → (∀x. (1=x → 1<1) → 1<1))
(1<1 → (∀x. (1=x → 1<x) → 1<1))
(1<1 → (∀x. (1=x → 1<x) → 1<1))
(1<1 → (∀x. (1=x → x<0) → 1<1))
(1<1 → (∀x. (1=x → x<0) → 1<1))
(1<1 → (∀x. (1=x → x<1) → 1<1))
(1<1 → (∀x. (1=x → x<1) → 1<1))
(1<1 → (∀x. (1=x → x<x) → 1<1))
(1<1 → (∀x. (1=x → x<x) → 1<1))
(1<1 → (∀x. (1=x → x<x) → 1<1))
(1<1 → (∀x. (x=0 → 0=0) → 1<1))
(1<1 → (∀x. (x=0 → 0=1) → 1<1))
(1<1 → (∀x. (x=0 → 0=x) → 1<1))
(1<1 → (∀x. (x=0 → 0=x) → 1<1))
(1<1 → (∀x. (x=0 → 1=0) → 1<1))
(1<1 → (∀x. (x=0 → 1=1) → 1<1))
(1<1 → (∀x. (x=0 → 1=x) → 1<1))
(1<1 → (∀x. (x=0 → 1=x) → 1<1))
(1<1 → (∀x. (x=0 → x=0) → 1<1))
(1<1 → (∀x. (x=0 → x=0) → 1<1))
(1<1 → (∀x. (x=0 → x=1) → 1<1))
(1<1 → (∀x. (x=0 → x=1) → 1<1))
(1<1 → (∀x. (x=0 → x=x) → 1<1))
(1<1 → (∀x. (x=0 → x=x) → 1<1))
(1<1 → (∀x. (x=0 → x=x) → 1<1))
(1<1 → (∀x. (x=0 → 0<0) → 1<1))
(1<1 → (∀x. (x=0 → 0<1) → 1<1))
(1<1 → (∀x. (x=0 → 0<x) → 1<1))
(1<1 → (∀x. (x=0 → 0<x) → 1<1))
(1<1 → (∀x. (x=0 → 1<0) → 1<1))
(1<1 → (∀x. (x=0 → 1<1) → 1<1))
(1<1 → (∀x. (x=0 → 1<x) → 1<1))
(1<1 → (∀x. (x=0 → 1<x) → 1<1))
(1<1 → (∀x. (x=0 → x<0) → 1<1))
(1<1 → (∀x. (x=0 → x<0) → 1<1))
(1<1 → (∀x. (x=0 → x<1) → 1<1))
(1<1 → (∀x. (x=0 → x<1) → 1<1))
(1<1 → (∀x. (x=0 → x<x) → 1<1))
(1<1 → (∀x. (x=0 → x<x) → 1<1))
(1<1 → (∀x. (x=0 → x<x) → 1<1))
(1<1 → (∀x. (x=1 → 0=0) → 1<1))
(1<1 → (∀x. (x=1 → 0=1) → 1<1))
(1<1 → (∀x. (x=1 → 0=x) → 1<1))
(1<1 → (∀x. (x=1 → 0=x) → 1<1))
(1<1 → (∀x. (x=1 → 1=0) → 1<1))
(1<1 → (∀x. (x=1 → 1=1) → 1<1))
(1<1 → (∀x. (x=1 → 1=x) → 1<1))
(1<1 → (∀x. (x=1 → 1=x) → 1<1))
(1<1 → (∀x. (x=1 → x=0) → 1<1))
(1<1 → (∀x. (x=1 → x=0) → 1<1))
(1<1 → (∀x. (x=1 → x=1) → 1<1))
(1<1 → (∀x. (x=1 → x=1) → 1<1))
(1<1 → (∀x. (x=1 → x=x) → 1<1))
(1<1 → (∀x. (x=1 → x=x) → 1<1))
(1<1 → (∀x. (x=1 → x=x) → 1<1))
(1<1 → (∀x. (x=1 → 0<0) → 1<1))
(1<1 → (∀x. (x=1 → 0<1) → 1<1))
(1<1 → (∀x. (x=1 → 0<x) → 1<1))
(1<1 → (∀x. (x=1 → 0<x) → 1<1))
(1<1 → (∀x. (x=1 → 1<0) → 1<1))
(1<1 → (∀x. (x=1 → 1<1) → 1<1))
(1<1 → (∀x. (x=1 → 1<x) → 1<1))
(1<1 → (∀x. (x=1 → 1<x) → 1<1))
(1<1 → (∀x. (x=1 → x<0) → 1<1))
(1<1 → (∀x. (x=1 → x<0) → 1<1))
(1<1 → (∀x. (x=1 → x<1) → 1<1))
(1<1 → (∀x. (x=1 → x<1) → 1<1))
(1<1 → (∀x. (x=1 → x<x) → 1<1))
(1<1 → (∀x. (x=1 → x<x) → 1<1))
(1<1 → (∀x. (x=1 → x<x) → 1<1))
(1<1 → (∀x. (x=x → 0=0) → 1<1))
(1<1 → (∀x. (x=x → 0=0) → 1<1))
(1<1 → (∀x. (x=x → 0=1) → 1<1))
(1<1 → (∀x. (x=x → 0=1) → 1<1))
(1<1 → (∀x. (x=x → 0=x) → 1<1))
(1<1 → (∀x. (x=x → 0=x) → 1<1))
(1<1 → (∀x. (x=x → 0=x) → 1<1))
(1<1 → (∀x. (x=x → 1=0) → 1<1))
(1<1 → (∀x. (x=x → 1=0) → 1<1))
(1<1 → (∀x. (x=x → 1=1) → 1<1))
(1<1 → (∀x. (x=x → 1=1) → 1<1))
(1<1 → (∀x. (x=x → 1=x) → 1<1))
(1<1 → (∀x. (x=x → 1=x) → 1<1))
(1<1 → (∀x. (x=x → 1=x) → 1<1))
(1<1 → (∀x. (x=x → x=0) → 1<1))
(1<1 → (∀x. (x=x → x=0) → 1<1))
(1<1 → (∀x. (x=x → x=0) → 1<1))
(1<1 → (∀x. (x=x → x=1) → 1<1))
(1<1 → (∀x. (x=x → x=1) → 1<1))
(1<1 → (∀x. (x=x → x=1) → 1<1))
(1<1 → (∀x. (x=x → x=x) → 1<1))
(1<1 → (∀x. (x=x → x=x) → 1<1))
(1<1 → (∀x. (x=x → x=x) → 1<1))
(1<1 → (∀x. (x=x → x=x) → 1<1))
(1<1 → (∀x. (x=x → 0<0) → 1<1))
(1<1 → (∀x. (x=x → 0<0) → 1<1))
(1<1 → (∀x. (x=x → 0<1) → 1<1))
(1<1 → (∀x. (x=x → 0<1) → 1<1))
(1<1 → (∀x. (x=x → 0<x) → 1<1))
(1<1 → (∀x. (x=x → 0<x) → 1<1))
(1<1 → (∀x. (x=x → 0<x) → 1<1))
(1<1 → (∀x. (x=x → 1<0) → 1<1))
(1<1 → (∀x. (x=x → 1<0) → 1<1))
(1<1 → (∀x. (x=x → 1<1) → 1<1))
(1<1 → (∀x. (x=x → 1<1) → 1<1))
(1<1 → (∀x. (x=x → 1<x) → 1<1))
(1<1 → (∀x. (x=x → 1<x) → 1<1))
(1<1 → (∀x. (x=x → 1<x) → 1<1))
(1<1 → (∀x. (x=x → x<0) → 1<1))
(1<1 → (∀x. (x=x → x<0) → 1<1))
(1<1 → (∀x. (x=x → x<0) → 1<1))
(1<1 → (∀x. (x=x → x<1) → 1<1))
(1<1 → (∀x. (x=x → x<1) → 1<1))
(1<1 → (∀x. (x=x → x<1) → 1<1))
(1<1 → (∀x. (x=x → x<x) → 1<1))
(1<1 → (∀x. (x=x → x<x) → 1<1))
(1<1 → (∀x. (x=x → x<x) → 1<1))
(1<1 → (∀x. (x=x → x<x) → 1<1))
(1<1 → (∀x. (0<0 → 0=x) → 1<1))
(1<1 → (∀x. (0<0 → 1=x) → 1<1))
(1<1 → (∀x. (0<0 → x=0) → 1<1))
(1<1 → (∀x. (0<0 → x=1) → 1<1))
(1<1 → (∀x. (0<0 → x=x) → 1<1))
(1<1 → (∀x. (0<0 → x=x) → 1<1))
(1<1 → (∀x. (0<0 → 0<x) → 1<1))
(1<1 → (∀x. (0<0 → 1<x) → 1<1))
(1<1 → (∀x. (0<0 → x<0) → 1<1))
(1<1 → (∀x. (0<0 → x<1) → 1<1))
(1<1 → (∀x. (0<0 → x<x) → 1<1))
(1<1 → (∀x. (0<0 → x<x) → 1<1))
(1<1 → (∀x. (0<1 → 0=x) → 1<1))
(1<1 → (∀x. (0<1 → 1=x) → 1<1))
(1<1 → (∀x. (0<1 → x=0) → 1<1))
(1<1 → (∀x. (0<1 → x=1) → 1<1))
(1<1 → (∀x. (0<1 → x=x) → 1<1))
(1<1 → (∀x. (0<1 → x=x) → 1<1))
(1<1 → (∀x. (0<1 → 0<x) → 1<1))
(1<1 → (∀x. (0<1 → 1<x) → 1<1))
(1<1 → (∀x. (0<1 → x<0) → 1<1))
(1<1 → (∀x. (0<1 → x<1) → 1<1))
(1<1 → (∀x. (0<1 → x<x) → 1<1))
(1<1 → (∀x. (0<1 → x<x) → 1<1))
(1<1 → (∀x. (0<x → 0=0) → 1<1))
(1<1 → (∀x. (0<x → 0=1) → 1<1))
(1<1 → (∀x. (0<x → 0=x) → 1<1))
(1<1 → (∀x. (0<x → 0=x) → 1<1))
(1<1 → (∀x. (0<x → 1=0) → 1<1))
(1<1 → (∀x. (0<x → 1=1) → 1<1))
(1<1 → (∀x. (0<x → 1=x) → 1<1))
(1<1 → (∀x. (0<x → 1=x) → 1<1))
(1<1 → (∀x. (0<x → x=0) → 1<1))
(1<1 → (∀x. (0<x → x=0) → 1<1))
(1<1 → (∀x. (0<x → x=1) → 1<1))
(1<1 → (∀x. (0<x → x=1) → 1<1))
(1<1 → (∀x. (0<x → x=x) → 1<1))
(1<1 → (∀x. (0<x → x=x) → 1<1))
(1<1 → (∀x. (0<x → x=x) → 1<1))
(1<1 → (∀x. (0<x → 0<0) → 1<1))
(1<1 → (∀x. (0<x → 0<1) → 1<1))
(1<1 → (∀x. (0<x → 0<x) → 1<1))
(1<1 → (∀x. (0<x → 0<x) → 1<1))
(1<1 → (∀x. (0<x → 1<0) → 1<1))
(1<1 → (∀x. (0<x → 1<1) → 1<1))
(1<1 → (∀x. (0<x → 1<x) → 1<1))
(1<1 → (∀x. (0<x → 1<x) → 1<1))
(1<1 → (∀x. (0<x → x<0) → 1<1))
(1<1 → (∀x. (0<x → x<0) → 1<1))
(1<1 → (∀x. (0<x → x<1) → 1<1))
(1<1 → (∀x. (0<x → x<1) → 1<1))
(1<1 → (∀x. (0<x → x<x) → 1<1))
(1<1 → (∀x. (0<x → x<x) → 1<1))
(1<1 → (∀x. (0<x → x<x) → 1<1))
(1<1 → (∀x. (1<0 → 0=x) → 1<1))
(1<1 → (∀x. (1<0 → 1=x) → 1<1))
(1<1 → (∀x. (1<0 → x=0) → 1<1))
(1<1 → (∀x. (1<0 → x=1) → 1<1))
(1<1 → (∀x. (1<0 → x=x) → 1<1))
(1<1 → (∀x. (1<0 → x=x) → 1<1))
(1<1 → (∀x. (1<0 → 0<x) → 1<1))
(1<1 → (∀x. (1<0 → 1<x) → 1<1))
(1<1 → (∀x. (1<0 → x<0) → 1<1))
(1<1 → (∀x. (1<0 → x<1) → 1<1))
(1<1 → (∀x. (1<0 → x<x) → 1<1))
(1<1 → (∀x. (1<0 → x<x) → 1<1))
(1<1 → (∀x. (1<1 → 0=x) → 1<1))
(1<1 → (∀x. (1<1 → 1=x) → 1<1))
(1<1 → (∀x. (1<1 → x=0) → 1<1))
(1<1 → (∀x. (1<1 → x=1) → 1<1))
(1<1 → (∀x. (1<1 → x=x) → 1<1))
(1<1 → (∀x. (1<1 → x=x) → 1<1))
(1<1 → (∀x. (1<1 → 0<x) → 1<1))
(1<1 → (∀x. (1<1 → 1<x) → 1<1))
(1<1 → (∀x. (1<1 → x<0) → 1<1))
(1<1 → (∀x. (1<1 → x<1) → 1<1))
(1<1 → (∀x. (1<1 → x<x) → 1<1))
(1<1 → (∀x. (1<1 → x<x) → 1<1))
(1<1 → (∀x. (1<x → 0=0) → 1<1))
(1<1 → (∀x. (1<x → 0=1) → 1<1))
(1<1 → (∀x. (1<x → 0=x) → 1<1))
(1<1 → (∀x. (1<x → 0=x) → 1<1))
(1<1 → (∀x. (1<x → 1=0) → 1<1))
(1<1 → (∀x. (1<x → 1=1) → 1<1))
(1<1 → (∀x. (1<x → 1=x) → 1<1))
(1<1 → (∀x. (1<x → 1=x) → 1<1))
(1<1 → (∀x. (1<x → x=0) → 1<1))
(1<1 → (∀x. (1<x → x=0) → 1<1))
(1<1 → (∀x. (1<x → x=1) → 1<1))
(1<1 → (∀x. (1<x → x=1) → 1<1))
(1<1 → (∀x. (1<x → x=x) → 1<1))
(1<1 → (∀x. (1<x → x=x) → 1<1))
(1<1 → (∀x. (1<x → x=x) → 1<1))
(1<1 → (∀x. (1<x → 0<0) → 1<1))
(1<1 → (∀x. (1<x → 0<1) → 1<1))
(1<1 → (∀x. (1<x → 0<x) → 1<1))
(1<1 → (∀x. (1<x → 0<x) → 1<1))
(1<1 → (∀x. (1<x → 1<0) → 1<1))
(1<1 → (∀x. (1<x → 1<1) → 1<1))
(1<1 → (∀x. (1<x → 1<x) → 1<1))
(1<1 → (∀x. (1<x → 1<x) → 1<1))
(1<1 → (∀x. (1<x → x<0) → 1<1))
(1<1 → (∀x. (1<x → x<0) → 1<1))
(1<1 → (∀x. (1<x → x<1) → 1<1))
(1<1 → (∀x. (1<x → x<1) → 1<1))
(1<1 → (∀x. (1<x → x<x) → 1<1))
(1<1 → (∀x. (1<x → x<x) → 1<1))
(1<1 → (∀x. (1<x → x<x) → 1<1))
(1<1 → (∀x. (x<0 → 0=0) → 1<1))
(1<1 → (∀x. (x<0 → 0=1) → 1<1))
(1<1 → (∀x. (x<0 → 0=x) → 1<1))
(1<1 → (∀x. (x<0 → 0=x) → 1<1))
(1<1 → (∀x. (x<0 → 1=0) → 1<1))
(1<1 → (∀x. (x<0 → 1=1) → 1<1))
(1<1 → (∀x. (x<0 → 1=x) → 1<1))
(1<1 → (∀x. (x<0 → 1=x) → 1<1))
(1<1 → (∀x. (x<0 → x=0) → 1<1))
(1<1 → (∀x. (x<0 → x=0) → 1<1))
(1<1 → (∀x. (x<0 → x=1) → 1<1))
(1<1 → (∀x. (x<0 → x=1) → 1<1))
(1<1 → (∀x. (x<0 → x=x) → 1<1))
(1<1 → (∀x. (x<0 → x=x) → 1<1))
(1<1 → (∀x. (x<0 → x=x) → 1<1))
(1<1 → (∀x. (x<0 → 0<0) → 1<1))
(1<1 → (∀x. (x<0 → 0<1) → 1<1))
(1<1 → (∀x. (x<0 → 0<x) → 1<1))
(1<1 → (∀x. (x<0 → 0<x) → 1<1))
(1<1 → (∀x. (x<0 → 1<0) → 1<1))
(1<1 → (∀x. (x<0 → 1<1) → 1<1))
(1<1 → (∀x. (x<0 → 1<x) → 1<1))
(1<1 → (∀x. (x<0 → 1<x) → 1<1))
(1<1 → (∀x. (x<0 → x<0) → 1<1))
(1<1 → (∀x. (x<0 → x<0) → 1<1))
(1<1 → (∀x. (x<0 → x<1) → 1<1))
(1<1 → (∀x. (x<0 → x<1) → 1<1))
(1<1 → (∀x. (x<0 → x<x) → 1<1))
(1<1 → (∀x. (x<0 → x<x) → 1<1))
(1<1 → (∀x. (x<0 → x<x) → 1<1))
(1<1 → (∀x. (x<1 → 0=0) → 1<1))
(1<1 → (∀x. (x<1 → 0=1) → 1<1))
(1<1 → (∀x. (x<1 → 0=x) → 1<1))
(1<1 → (∀x. (x<1 → 0=x) → 1<1))
(1<1 → (∀x. (x<1 → 1=0) → 1<1))
(1<1 → (∀x. (x<1 → 1=1) → 1<1))
(1<1 → (∀x. (x<1 → 1=x) → 1<1))
(1<1 → (∀x. (x<1 → 1=x) → 1<1))
(1<1 → (∀x. (x<1 → x=0) → 1<1))
(1<1 → (∀x. (x<1 → x=0) → 1<1))
(1<1 → (∀x. (x<1 → x=1) → 1<1))
(1<1 → (∀x. (x<1 → x=1) → 1<1))
(1<1 → (∀x. (x<1 → x=x) → 1<1))
(1<1 → (∀x. (x<1 → x=x) → 1<1))
(1<1 → (∀x. (x<1 → x=x) → 1<1))
(1<1 → (∀x. (x<1 → 0<0) → 1<1))
(1<1 → (∀x. (x<1 → 0<1) → 1<1))
(1<1 → (∀x. (x<1 → 0<x) → 1<1))
(1<1 → (∀x. (x<1 → 0<x) → 1<1))
(1<1 → (∀x. (x<1 → 1<0) → 1<1))
(1<1 → (∀x. (x<1 → 1<1) → 1<1))
(1<1 → (∀x. (x<1 → 1<x) → 1<1))
(1<1 → (∀x. (x<1 → 1<x) → 1<1))
(1<1 → (∀x. (x<1 → x<0) → 1<1))
(1<1 → (∀x. (x<1 → x<0) → 1<1))
(1<1 → (∀x. (x<1 → x<1) → 1<1))
(1<1 → (∀x. (x<1 → x<1) → 1<1))
(1<1 → (∀x. (x<1 → x<x) → 1<1))
(1<1 → (∀x. (x<1 → x<x) → 1<1))
(1<1 → (∀x. (x<1 → x<x) → 1<1))
(1<1 → (∀x. (x<x → 0=0) → 1<1))
(1<1 → (∀x. (x<x → 0=0) → 1<1))
(1<1 → (∀x. (x<x → 0=1) → 1<1))
(1<1 → (∀x. (x<x → 0=1) → 1<1))
(1<1 → (∀x. (x<x → 0=x) → 1<1))
(1<1 → (∀x. (x<x → 0=x) → 1<1))
(1<1 → (∀x. (x<x → 0=x) → 1<1))
(1<1 → (∀x. (x<x → 1=0) → 1<1))
(1<1 → (∀x. (x<x → 1=0) → 1<1))
(1<1 → (∀x. (x<x → 1=1) → 1<1))
(1<1 → (∀x. (x<x → 1=1) → 1<1))
(1<1 → (∀x. (x<x → 1=x) → 1<1))
(1<1 → (∀x. (x<x → 1=x) → 1<1))
(1<1 → (∀x. (x<x → 1=x) → 1<1))
(1<1 → (∀x. (x<x → x=0) → 1<1))
(1<1 → (∀x. (x<x → x=0) → 1<1))
(1<1 → (∀x. (x<x → x=0) → 1<1))
(1<1 → (∀x. (x<x → x=1) → 1<1))
(1<1 → (∀x. (x<x → x=1) → 1<1))
(1<1 → (∀x. (x<x → x=1) → 1<1))
(1<1 → (∀x. (x<x → x=x) → 1<1))
(1<1 → (∀x. (x<x → x=x) → 1<1))
(1<1 → (∀x. (x<x → x=x) → 1<1))
(1<1 → (∀x. (x<x → x=x) → 1<1))
(1<1 → (∀x. (x<x → 0<0) → 1<1))
(1<1 → (∀x. (x<x → 0<0) → 1<1))
(1<1 → (∀x. (x<x → 0<1) → 1<1))
(1<1 → (∀x. (x<x → 0<1) → 1<1))
(1<1 → (∀x. (x<x → 0<x) → 1<1))
(1<1 → (∀x. (x<x → 0<x) → 1<1))
(1<1 → (∀x. (x<x → 0<x) → 1<1))
(1<1 → (∀x. (x<x → 1<0) → 1<1))
(1<1 → (∀x. (x<x → 1<0) → 1<1))
(1<1 → (∀x. (x<x → 1<1) → 1<1))
(1<1 → (∀x. (x<x → 1<1) → 1<1))
(1<1 → (∀x. (x<x → 1<x) → 1<1))
(1<1 → (∀x. (x<x → 1<x) → 1<1))
(1<1 → (∀x. (x<x → 1<x) → 1<1))
(1<1 → (∀x. (x<x → x<0) → 1<1))
(1<1 → (∀x. (x<x → x<0) → 1<1))
(1<1 → (∀x. (x<x → x<0) → 1<1))
(1<1 → (∀x. (x<x → x<1) → 1<1))
(1<1 → (∀x. (x<x → x<1) → 1<1))
(1<1 → (∀x. (x<x → x<1) → 1<1))
(1<1 → (∀x. (x<x → x<x) → 1<1))
(1<1 → (∀x. (x<x → x<x) → 1<1))
(1<1 → (∀x. (x<x → x<x) → 1<1))
(1<1 → (∀x. (x<x → x<x) → 1<1))
(1<1 → ((0=0 → ¬0=0) → 1<1))
(1<1 → ((0=0 → ¬0=1) → 1<1))
(1<1 → ((0=0 → ¬1=0) → 1<1))
(1<1 → ((0=0 → ¬1=1) → 1<1))
(1<1 → ((0=0 → ¬0<0) → 1<1))
(1<1 → ((0=0 → ¬0<1) → 1<1))
(1<1 → ((0=0 → ¬1<0) → 1<1))
(1<1 → ((0=0 → ¬1<1) → 1<1))
(1<1 → ((0=0 → ∀x. 0=x) → 1<1))
(1<1 → ((0=0 → ∀x. 1=x) → 1<1))
(1<1 → ((0=0 → ∀x. x=0) → 1<1))
(1<1 → ((0=0 → ∀x. x=1) → 1<1))
(1<1 → ((0=0 → ∀x. x=x) → 1<1))
(1<1 → ((0=0 → ∀x. x=x) → 1<1))
(1<1 → ((0=0 → ∀x. 0<x) → 1<1))
(1<1 → ((0=0 → ∀x. 1<x) → 1<1))
(1<1 → ((0=0 → ∀x. x<0) → 1<1))
(1<1 → ((0=0 → ∀x. x<1) → 1<1))
(1<1 → ((0=0 → ∀x. x<x) → 1<1))
(1<1 → ((0=0 → ∀x. x<x) → 1<1))
(1<1 → ((0=1 → ¬0=0) → 1<1))
(1<1 → ((0=1 → ¬0=1) → 1<1))
(1<1 → ((0=1 → ¬1=0) → 1<1))
(1<1 → ((0=1 → ¬1=1) → 1<1))
(1<1 → ((0=1 → ¬0<0) → 1<1))
(1<1 → ((0=1 → ¬0<1) → 1<1))
(1<1 → ((0=1 → ¬1<0) → 1<1))
(1<1 → ((0=1 → ¬1<1) → 1<1))
(1<1 → ((0=1 → ∀x. 0=x) → 1<1))
(1<1 → ((0=1 → ∀x. 1=x) → 1<1))
(1<1 → ((0=1 → ∀x. x=0) → 1<1))
(1<1 → ((0=1 → ∀x. x=1) → 1<1))
(1<1 → ((0=1 → ∀x. x=x) → 1<1))
(1<1 → ((0=1 → ∀x. x=x) → 1<1))
(1<1 → ((0=1 → ∀x. 0<x) → 1<1))
(1<1 → ((0=1 → ∀x. 1<x) → 1<1))
(1<1 → ((0=1 → ∀x. x<0) → 1<1))
(1<1 → ((0=1 → ∀x. x<1) → 1<1))
(1<1 → ((0=1 → ∀x. x<x) → 1<1))
(1<1 → ((0=1 → ∀x. x<x) → 1<1))
(1<1 → ((1=0 → ¬0=0) → 1<1))
(1<1 → ((1=0 → ¬0=1) → 1<1))
(1<1 → ((1=0 → ¬1=0) → 1<1))
(1<1 → ((1=0 → ¬1=1) → 1<1))
(1<1 → ((1=0 → ¬0<0) → 1<1))
(1<1 → ((1=0 → ¬0<1) → 1<1))
(1<1 → ((1=0 → ¬1<0) → 1<1))
(1<1 → ((1=0 → ¬1<1) → 1<1))
(1<1 → ((1=0 → ∀x. 0=x) → 1<1))
(1<1 → ((1=0 → ∀x. 1=x) → 1<1))
(1<1 → ((1=0 → ∀x. x=0) → 1<1))
(1<1 → ((1=0 → ∀x. x=1) → 1<1))
(1<1 → ((1=0 → ∀x. x=x) → 1<1))
(1<1 → ((1=0 → ∀x. x=x) → 1<1))
(1<1 → ((1=0 → ∀x. 0<x) → 1<1))
(1<1 → ((1=0 → ∀x. 1<x) → 1<1))
(1<1 → ((1=0 → ∀x. x<0) → 1<1))
(1<1 → ((1=0 → ∀x. x<1) → 1<1))
(1<1 → ((1=0 → ∀x. x<x) → 1<1))
(1<1 → ((1=0 → ∀x. x<x) → 1<1))
(1<1 → ((1=1 → ¬0=0) → 1<1))
(1<1 → ((1=1 → ¬0=1) → 1<1))
(1<1 → ((1=1 → ¬1=0) → 1<1))
(1<1 → ((1=1 → ¬1=1) → 1<1))
(1<1 → ((1=1 → ¬0<0) → 1<1))
(1<1 → ((1=1 → ¬0<1) → 1<1))
(1<1 → ((1=1 → ¬1<0) → 1<1))
(1<1 → ((1=1 → ¬1<1) → 1<1))
(1<1 → ((1=1 → ∀x. 0=x) → 1<1))
(1<1 → ((1=1 → ∀x. 1=x) → 1<1))
(1<1 → ((1=1 → ∀x. x=0) → 1<1))
(1<1 → ((1=1 → ∀x. x=1) → 1<1))
(1<1 → ((1=1 → ∀x. x=x) → 1<1))
(1<1 → ((1=1 → ∀x. x=x) → 1<1))
(1<1 → ((1=1 → ∀x. 0<x) → 1<1))
(1<1 → ((1=1 → ∀x. 1<x) → 1<1))
(1<1 → ((1=1 → ∀x. x<0) → 1<1))
(1<1 → ((1=1 → ∀x. x<1) → 1<1))
(1<1 → ((1=1 → ∀x. x<x) → 1<1))
(1<1 → ((1=1 → ∀x. x<x) → 1<1))
(1<1 → ((0<0 → ¬0=0) → 1<1))
(1<1 → ((0<0 → ¬0=1) → 1<1))
(1<1 → ((0<0 → ¬1=0) → 1<1))
(1<1 → ((0<0 → ¬1=1) → 1<1))
(1<1 → ((0<0 → ¬0<0) → 1<1))
(1<1 → ((0<0 → ¬0<1) → 1<1))
(1<1 → ((0<0 → ¬1<0) → 1<1))
(1<1 → ((0<0 → ¬1<1) → 1<1))
(1<1 → ((0<0 → ∀x. 0=x) → 1<1))
(1<1 → ((0<0 → ∀x. 1=x) → 1<1))
(1<1 → ((0<0 → ∀x. x=0) → 1<1))
(1<1 → ((0<0 → ∀x. x=1) → 1<1))
(1<1 → ((0<0 → ∀x. x=x) → 1<1))
(1<1 → ((0<0 → ∀x. x=x) → 1<1))
(1<1 → ((0<0 → ∀x. 0<x) → 1<1))
(1<1 → ((0<0 → ∀x. 1<x) → 1<1))
(1<1 → ((0<0 → ∀x. x<0) → 1<1))
(1<1 → ((0<0 → ∀x. x<1) → 1<1))
(1<1 → ((0<0 → ∀x. x<x) → 1<1))
(1<1 → ((0<0 → ∀x. x<x) → 1<1))
(1<1 → ((0<1 → ¬0=0) → 1<1))
(1<1 → ((0<1 → ¬0=1) → 1<1))
(1<1 → ((0<1 → ¬1=0) → 1<1))
(1<1 → ((0<1 → ¬1=1) → 1<1))
(1<1 → ((0<1 → ¬0<0) → 1<1))
(1<1 → ((0<1 → ¬0<1) → 1<1))
(1<1 → ((0<1 → ¬1<0) → 1<1))
(1<1 → ((0<1 → ¬1<1) → 1<1))
(1<1 → ((0<1 → ∀x. 0=x) → 1<1))
(1<1 → ((0<1 → ∀x. 1=x) → 1<1))
(1<1 → ((0<1 → ∀x. x=0) → 1<1))
(1<1 → ((0<1 → ∀x. x=1) → 1<1))
(1<1 → ((0<1 → ∀x. x=x) → 1<1))
(1<1 → ((0<1 → ∀x. x=x) → 1<1))
(1<1 → ((0<1 → ∀x. 0<x) → 1<1))
(1<1 → ((0<1 → ∀x. 1<x) → 1<1))
(1<1 → ((0<1 → ∀x. x<0) → 1<1))
(1<1 → ((0<1 → ∀x. x<1) → 1<1))
(1<1 → ((0<1 → ∀x. x<x) → 1<1))
(1<1 → ((0<1 → ∀x. x<x) → 1<1))
(1<1 → ((1<0 → ¬0=0) → 1<1))
(1<1 → ((1<0 → ¬0=1) → 1<1))
(1<1 → ((1<0 → ¬1=0) → 1<1))
(1<1 → ((1<0 → ¬1=1) → 1<1))
(1<1 → ((1<0 → ¬0<0) → 1<1))
(1<1 → ((1<0 → ¬0<1) → 1<1))
(1<1 → ((1<0 → ¬1<0) → 1<1))
(1<1 → ((1<0 → ¬1<1) → 1<1))
(1<1 → ((1<0 → ∀x. 0=x) → 1<1))
(1<1 → ((1<0 → ∀x. 1=x) → 1<1))
(1<1 → ((1<0 → ∀x. x=0) → 1<1))
(1<1 → ((1<0 → ∀x. x=1) → 1<1))
(1<1 → ((1<0 → ∀x. x=x) → 1<1))
(1<1 → ((1<0 → ∀x. x=x) → 1<1))
(1<1 → ((1<0 → ∀x. 0<x) → 1<1))
(1<1 → ((1<0 → ∀x. 1<x) → 1<1))
(1<1 → ((1<0 → ∀x. x<0) → 1<1))
(1<1 → ((1<0 → ∀x. x<1) → 1<1))
(1<1 → ((1<0 → ∀x. x<x) → 1<1))
(1<1 → ((1<0 → ∀x. x<x) → 1<1))
(1<1 → ((1<1 → ¬0=0) → 1<1))
(1<1 → ((1<1 → ¬0=1) → 1<1))
(1<1 → ((1<1 → ¬1=0) → 1<1))
(1<1 → ((1<1 → ¬1=1) → 1<1))
(1<1 → ((1<1 → ¬0<0) → 1<1))
(1<1 → ((1<1 → ¬0<1) → 1<1))
(1<1 → ((1<1 → ¬1<0) → 1<1))
(1<1 → ((1<1 → ¬1<1) → 1<1))
(1<1 → ((1<1 → ∀x. 0=x) → 1<1))
(1<1 → ((1<1 → ∀x. 1=x) → 1<1))
(1<1 → ((1<1 → ∀x. x=0) → 1<1))
(1<1 → ((1<1 → ∀x. x=1) → 1<1))
(1<1 → ((1<1 → ∀x. x=x) → 1<1))
(1<1 → ((1<1 → ∀x. x=x) → 1<1))
(1<1 → ((1<1 → ∀x. 0<x) → 1<1))
(1<1 → ((1<1 → ∀x. 1<x) → 1<1))
(1<1 → ((1<1 → ∀x. x<0) → 1<1))
(1<1 → ((1<1 → ∀x. x<1) → 1<1))
(1<1 → ((1<1 → ∀x. x<x) → 1<1))
(1<1 → ((1<1 → ∀x. x<x) → 1<1))
(1<1 → ((¬0=0 → 0=0) → 1<1))
(1<1 → ((¬0=0 → 0=1) → 1<1))
(1<1 → ((¬0=0 → 1=0) → 1<1))
(1<1 → ((¬0=0 → 1=1) → 1<1))
(1<1 → ((¬0=0 → 0<0) → 1<1))
(1<1 → ((¬0=0 → 0<1) → 1<1))
(1<1 → ((¬0=0 → 1<0) → 1<1))
(1<1 → ((¬0=0 → 1<1) → 1<1))
(1<1 → ((¬0=1 → 0=0) → 1<1))
(1<1 → ((¬0=1 → 0=1) → 1<1))
(1<1 → ((¬0=1 → 1=0) → 1<1))
(1<1 → ((¬0=1 → 1=1) → 1<1))
(1<1 → ((¬0=1 → 0<0) → 1<1))
(1<1 → ((¬0=1 → 0<1) → 1<1))
(1<1 → ((¬0=1 → 1<0) → 1<1))
(1<1 → ((¬0=1 → 1<1) → 1<1))
(1<1 → ((¬1=0 → 0=0) → 1<1))
(1<1 → ((¬1=0 → 0=1) → 1<1))
(1<1 → ((¬1=0 → 1=0) → 1<1))
(1<1 → ((¬1=0 → 1=1) → 1<1))
(1<1 → ((¬1=0 → 0<0) → 1<1))
(1<1 → ((¬1=0 → 0<1) → 1<1))
(1<1 → ((¬1=0 → 1<0) → 1<1))
(1<1 → ((¬1=0 → 1<1) → 1<1))
(1<1 → ((¬1=1 → 0=0) → 1<1))
(1<1 → ((¬1=1 → 0=1) → 1<1))
(1<1 → ((¬1=1 → 1=0) → 1<1))
(1<1 → ((¬1=1 → 1=1) → 1<1))
(1<1 → ((¬1=1 → 0<0) → 1<1))
(1<1 → ((¬1=1 → 0<1) → 1<1))
(1<1 → ((¬1=1 → 1<0) → 1<1))
(1<1 → ((¬1=1 → 1<1) → 1<1))
(1<1 → ((¬0<0 → 0=0) → 1<1))
(1<1 → ((¬0<0 → 0=1) → 1<1))
(1<1 → ((¬0<0 → 1=0) → 1<1))
(1<1 → ((¬0<0 → 1=1) → 1<1))
(1<1 → ((¬0<0 → 0<0) → 1<1))
(1<1 → ((¬0<0 → 0<1) → 1<1))
(1<1 → ((¬0<0 → 1<0) → 1<1))
(1<1 → ((¬0<0 → 1<1) → 1<1))
(1<1 → ((¬0<1 → 0=0) → 1<1))
(1<1 → ((¬0<1 → 0=1) → 1<1))
(1<1 → ((¬0<1 → 1=0) → 1<1))
(1<1 → ((¬0<1 → 1=1) → 1<1))
(1<1 → ((¬0<1 → 0<0) → 1<1))
(1<1 → ((¬0<1 → 0<1) → 1<1))
(1<1 → ((¬0<1 → 1<0) → 1<1))
(1<1 → ((¬0<1 → 1<1) → 1<1))
(1<1 → ((¬1<0 → 0=0) → 1<1))
(1<1 → ((¬1<0 → 0=1) → 1<1))
(1<1 → ((¬1<0 → 1=0) → 1<1))
(1<1 → ((¬1<0 → 1=1) → 1<1))
(1<1 → ((¬1<0 → 0<0) → 1<1))
(1<1 → ((¬1<0 → 0<1) → 1<1))
(1<1 → ((¬1<0 → 1<0) → 1<1))
(1<1 → ((¬1<0 → 1<1) → 1<1))
(1<1 → ((¬1<1 → 0=0) → 1<1))
(1<1 → ((¬1<1 → 0=1) → 1<1))
(1<1 → ((¬1<1 → 1=0) → 1<1))
(1<1 → ((¬1<1 → 1=1) → 1<1))
(1<1 → ((¬1<1 → 0<0) → 1<1))
(1<1 → ((¬1<1 → 0<1) → 1<1))
(1<1 → ((¬1<1 → 1<0) → 1<1))
(1<1 → ((¬1<1 → 1<1) → 1<1))
(1<1 → ((∀x. 0=x → 0=0) → 1<1))
(1<1 → ((∀x. 0=x → 0=1) → 1<1))
(1<1 → ((∀x. 0=x → 1=0) → 1<1))
(1<1 → ((∀x. 0=x → 1=1) → 1<1))
(1<1 → ((∀x. 0=x → 0<0) → 1<1))
(1<1 → ((∀x. 0=x → 0<1) → 1<1))
(1<1 → ((∀x. 0=x → 1<0) → 1<1))
(1<1 → ((∀x. 0=x → 1<1) → 1<1))
(1<1 → ((∀x. 1=x → 0=0) → 1<1))
(1<1 → ((∀x. 1=x → 0=1) → 1<1))
(1<1 → ((∀x. 1=x → 1=0) → 1<1))
(1<1 → ((∀x. 1=x → 1=1) → 1<1))
(1<1 → ((∀x. 1=x → 0<0) → 1<1))
(1<1 → ((∀x. 1=x → 0<1) → 1<1))
(1<1 → ((∀x. 1=x → 1<0) → 1<1))
(1<1 → ((∀x. 1=x → 1<1) → 1<1))
(1<1 → ((∀x. x=0 → 0=0) → 1<1))
(1<1 → ((∀x. x=0 → 0=1) → 1<1))
(1<1 → ((∀x. x=0 → 1=0) → 1<1))
(1<1 → ((∀x. x=0 → 1=1) → 1<1))
(1<1 → ((∀x. x=0 → 0<0) → 1<1))
(1<1 → ((∀x. x=0 → 0<1) → 1<1))
(1<1 → ((∀x. x=0 → 1<0) → 1<1))
(1<1 → ((∀x. x=0 → 1<1) → 1<1))
(1<1 → ((∀x. x=1 → 0=0) → 1<1))
(1<1 → ((∀x. x=1 → 0=1) → 1<1))
(1<1 → ((∀x. x=1 → 1=0) → 1<1))
(1<1 → ((∀x. x=1 → 1=1) → 1<1))
(1<1 → ((∀x. x=1 → 0<0) → 1<1))
(1<1 → ((∀x. x=1 → 0<1) → 1<1))
(1<1 → ((∀x. x=1 → 1<0) → 1<1))
(1<1 → ((∀x. x=1 → 1<1) → 1<1))
(1<1 → ((∀x. x=x → 0=0) → 1<1))
(1<1 → ((∀x. x=x → 0=1) → 1<1))
(1<1 → ((∀x. x=x → 1=0) → 1<1))
(1<1 → ((∀x. x=x → 1=1) → 1<1))
(1<1 → ((∀x. x=x → 0<0) → 1<1))
(1<1 → ((∀x. x=x → 0<1) → 1<1))
(1<1 → ((∀x. x=x → 1<0) → 1<1))
(1<1 → ((∀x. x=x → 1<1) → 1<1))
(1<1 → ((∀x. x=x → 0=0) → 1<1))
(1<1 → ((∀x. x=x → 0=1) → 1<1))
(1<1 → ((∀x. x=x → 1=0) → 1<1))
(1<1 → ((∀x. x=x → 1=1) → 1<1))
(1<1 → ((∀x. x=x → 0<0) → 1<1))
(1<1 → ((∀x. x=x → 0<1) → 1<1))
(1<1 → ((∀x. x=x → 1<0) → 1<1))
(1<1 → ((∀x. x=x → 1<1) → 1<1))
(1<1 → ((∀x. 0<x → 0=0) → 1<1))
(1<1 → ((∀x. 0<x → 0=1) → 1<1))
(1<1 → ((∀x. 0<x → 1=0) → 1<1))
(1<1 → ((∀x. 0<x → 1=1) → 1<1))
(1<1 → ((∀x. 0<x → 0<0) → 1<1))
(1<1 → ((∀x. 0<x → 0<1) → 1<1))
(1<1 → ((∀x. 0<x → 1<0) → 1<1))
(1<1 → ((∀x. 0<x → 1<1) → 1<1))
(1<1 → ((∀x. 1<x → 0=0) → 1<1))
(1<1 → ((∀x. 1<x → 0=1) → 1<1))
(1<1 → ((∀x. 1<x → 1=0) → 1<1))
(1<1 → ((∀x. 1<x → 1=1) → 1<1))
(1<1 → ((∀x. 1<x → 0<0) → 1<1))
(1<1 → ((∀x. 1<x → 0<1) → 1<1))
(1<1 → ((∀x. 1<x → 1<0) → 1<1))
(1<1 → ((∀x. 1<x → 1<1) → 1<1))
(1<1 → ((∀x. x<0 → 0=0) → 1<1))
(1<1 → ((∀x. x<0 → 0=1) → 1<1))
(1<1 → ((∀x. x<0 → 1=0) → 1<1))
(1<1 → ((∀x. x<0 → 1=1) → 1<1))
(1<1 → ((∀x. x<0 → 0<0) → 1<1))
(1<1 → ((∀x. x<0 → 0<1) → 1<1))
(1<1 → ((∀x. x<0 → 1<0) → 1<1))
(1<1 → ((∀x. x<0 → 1<1) → 1<1))
(1<1 → ((∀x. x<1 → 0=0) → 1<1))
(1<1 → ((∀x. x<1 → 0=1) → 1<1))
(1<1 → ((∀x. x<1 → 1=0) → 1<1))
(1<1 → ((∀x. x<1 → 1=1) → 1<1))
(1<1 → ((∀x. x<1 → 0<0) → 1<1))
(1<1 → ((∀x. x<1 → 0<1) → 1<1))
(1<1 → ((∀x. x<1 → 1<0) → 1<1))
(1<1 → ((∀x. x<1 → 1<1) → 1<1))
(1<1 → ((∀x. x<x → 0=0) → 1<1))
(1<1 → ((∀x. x<x → 0=1) → 1<1))
(1<1 → ((∀x. x<x → 1=0) → 1<1))
(1<1 → ((∀x. x<x → 1=1) → 1<1))
(1<1 → ((∀x. x<x → 0<0) → 1<1))
(1<1 → ((∀x. x<x → 0<1) → 1<1))
(1<1 → ((∀x. x<x → 1<0) → 1<1))
(1<1 → ((∀x. x<x → 1<1) → 1<1))
(1<1 → ((∀x. x<x → 0=0) → 1<1))
(1<1 → ((∀x. x<x → 0=1) → 1<1))
(1<1 → ((∀x. x<x → 1=0) → 1<1))
(1<1 → ((∀x. x<x → 1=1) → 1<1))
(1<1 → ((∀x. x<x → 0<0) → 1<1))
(1<1 → ((∀x. x<x → 0<1) → 1<1))
(1<1 → ((∀x. x<x → 1<0) → 1<1))
(1<1 → ((∀x. x<x → 1<1) → 1<1))
(¬0=0 → (0=⟨0+⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨0+⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨0+⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨0+⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨0+⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨0+⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨0+⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨0+⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1+⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1+⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1+⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1+⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1+⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1+⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1+⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1+⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0+0⟩+0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0+0⟩+1⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0+1⟩+0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0+1⟩+1⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1+0⟩+0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1+0⟩+1⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1+1⟩+0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1+1⟩+1⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0⋅0⟩+0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0⋅0⟩+1⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0⋅1⟩+0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0⋅1⟩+1⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1⋅0⟩+0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1⋅0⟩+1⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1⋅1⟩+0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1⋅1⟩+1⟩ → ¬0=0))
(¬0=0 → (0=⟨0⋅⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨0⋅⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨0⋅⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨0⋅⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨0⋅⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨0⋅⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨0⋅⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨0⋅⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1⋅⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1⋅⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1⋅⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1⋅⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1⋅⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1⋅⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1⋅⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨1⋅⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0+0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0+0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0+1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0+1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1+0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1+0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1+1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1+1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0⋅0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0⋅0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0⋅1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨0⋅1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1⋅0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1⋅0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1⋅1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0=⟨⟨1⋅1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1=⟨0+⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨0+⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨0+⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨0+⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨0+⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨0+⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨0+⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨0+⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1+⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1+⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1+⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1+⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1+⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1+⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1+⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1+⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0+0⟩+0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0+0⟩+1⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0+1⟩+0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0+1⟩+1⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1+0⟩+0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1+0⟩+1⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1+1⟩+0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1+1⟩+1⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0⋅0⟩+0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0⋅0⟩+1⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0⋅1⟩+0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0⋅1⟩+1⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1⋅0⟩+0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1⋅0⟩+1⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1⋅1⟩+0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1⋅1⟩+1⟩ → ¬0=0))
(¬0=0 → (1=⟨0⋅⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨0⋅⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨0⋅⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨0⋅⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨0⋅⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨0⋅⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨0⋅⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨0⋅⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1⋅⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1⋅⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1⋅⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1⋅⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1⋅⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1⋅⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1⋅⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨1⋅⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0+0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0+0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0+1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0+1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1+0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1+0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1+1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1+1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0⋅0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0⋅0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0⋅1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨0⋅1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1⋅0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1⋅0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1⋅1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1=⟨⟨1⋅1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩=⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩=⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩=⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩=⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩=⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩=⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩=⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩=⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩=⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩=⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩=⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩=⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩=⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩=⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩=⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩=⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩=⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩=⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩=⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩=⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩=⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩=⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩=⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩=⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩=⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩=⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩=⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩=⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩=⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩=⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩=⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩=⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0+⟨0+0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0+⟨0+0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨0+⟨0+1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0+⟨0+1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨0+⟨1+0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0+⟨1+0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨0+⟨1+1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0+⟨1+1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨0+⟨0⋅0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0+⟨0⋅0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨0+⟨0⋅1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0+⟨0⋅1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨0+⟨1⋅0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0+⟨1⋅0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨0+⟨1⋅1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0+⟨1⋅1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1+⟨0+0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1+⟨0+0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1+⟨0+1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1+⟨0+1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1+⟨1+0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1+⟨1+0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1+⟨1+1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1+⟨1+1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1+⟨0⋅0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1+⟨0⋅0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1+⟨0⋅1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1+⟨0⋅1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1+⟨1⋅0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1+⟨1⋅0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1+⟨1⋅1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1+⟨1⋅1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩+0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩+0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩+1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩+1⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩+0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩+0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩+1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩+1⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩+0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩+0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩+1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩+1⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩+0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩+0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩+1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩+1⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩+0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩+0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩+1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩+1⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩+0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩+0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩+1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩+1⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩+0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩+0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩+1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩+1⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩+0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩+0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩+1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩+1⟩=1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0+0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0+0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0+1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0+1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1+0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1+0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1+1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1+1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0⋅0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0⋅0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0⋅1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0⋅1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1⋅0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1⋅0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1⋅1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1⋅1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0+0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0+0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0+1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0+1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1+0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1+0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1+1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1+1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0⋅0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0⋅0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0⋅1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0⋅1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1⋅0⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1⋅0⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1⋅1⟩⟩=0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1⋅1⟩⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩⋅0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩⋅0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩⋅1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩⋅1⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩⋅0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩⋅0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩⋅1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩⋅1⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩⋅0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩⋅0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩⋅1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩⋅1⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩⋅0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩⋅0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩⋅1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩⋅1⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩⋅0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩⋅0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩⋅1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩⋅1⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩⋅0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩⋅0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩⋅1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩⋅1⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩⋅0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩⋅0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩⋅1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩⋅1⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩⋅0⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩⋅0⟩=1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩⋅1⟩=0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩⋅1⟩=1 → ¬0=0))
(¬0=0 → (0<⟨0+⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨0+⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨0+⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨0+⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨0+⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨0+⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨0+⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨0+⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1+⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1+⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1+⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1+⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1+⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1+⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1+⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1+⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0+0⟩+0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0+0⟩+1⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0+1⟩+0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0+1⟩+1⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1+0⟩+0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1+0⟩+1⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1+1⟩+0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1+1⟩+1⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0⋅0⟩+0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0⋅0⟩+1⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0⋅1⟩+0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0⋅1⟩+1⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1⋅0⟩+0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1⋅0⟩+1⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1⋅1⟩+0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1⋅1⟩+1⟩ → ¬0=0))
(¬0=0 → (0<⟨0⋅⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨0⋅⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨0⋅⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨0⋅⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨0⋅⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨0⋅⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨0⋅⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨0⋅⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1⋅⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1⋅⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1⋅⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1⋅⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1⋅⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1⋅⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1⋅⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨1⋅⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0+0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0+0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0+1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0+1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1+0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1+0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1+1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1+1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0⋅0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0⋅0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0⋅1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨0⋅1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1⋅0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1⋅0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1⋅1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (0<⟨⟨1⋅1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1<⟨0+⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨0+⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨0+⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨0+⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨0+⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨0+⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨0+⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨0+⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1+⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1+⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1+⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1+⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1+⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1+⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1+⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1+⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0+0⟩+0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0+0⟩+1⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0+1⟩+0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0+1⟩+1⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1+0⟩+0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1+0⟩+1⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1+1⟩+0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1+1⟩+1⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0⋅0⟩+0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0⋅0⟩+1⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0⋅1⟩+0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0⋅1⟩+1⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1⋅0⟩+0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1⋅0⟩+1⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1⋅1⟩+0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1⋅1⟩+1⟩ → ¬0=0))
(¬0=0 → (1<⟨0⋅⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨0⋅⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨0⋅⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨0⋅⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨0⋅⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨0⋅⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨0⋅⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨0⋅⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1⋅⟨0+0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1⋅⟨0+1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1⋅⟨1+0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1⋅⟨1+1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1⋅⟨0⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1⋅⟨0⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1⋅⟨1⋅0⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨1⋅⟨1⋅1⟩⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0+0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0+0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0+1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0+1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1+0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1+0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1+1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1+1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0⋅0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0⋅0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0⋅1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨0⋅1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1⋅0⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1⋅0⟩⋅1⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1⋅1⟩⋅0⟩ → ¬0=0))
(¬0=0 → (1<⟨⟨1⋅1⟩⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩<⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩<⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩<⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩<⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0+0⟩<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩<⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩<⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩<⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩<⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0+1⟩<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩<⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩<⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩<⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩<⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1+0⟩<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩<⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩<⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩<⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩<⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1+1⟩<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩<⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩<⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩<⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩<⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅0⟩<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩<⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩<⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩<⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩<⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨0⋅1⟩<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩<⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩<⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩<⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩<⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅0⟩<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩<⟨0+0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩<⟨0+1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩<⟨1+0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩<⟨1+1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (⟨1⋅1⟩<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (⟨0+⟨0+0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0+⟨0+0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨0+⟨0+1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0+⟨0+1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨0+⟨1+0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0+⟨1+0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨0+⟨1+1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0+⟨1+1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨0+⟨0⋅0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0+⟨0⋅0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨0+⟨0⋅1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0+⟨0⋅1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨0+⟨1⋅0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0+⟨1⋅0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨0+⟨1⋅1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0+⟨1⋅1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1+⟨0+0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1+⟨0+0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1+⟨0+1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1+⟨0+1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1+⟨1+0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1+⟨1+0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1+⟨1+1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1+⟨1+1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1+⟨0⋅0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1+⟨0⋅0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1+⟨0⋅1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1+⟨0⋅1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1+⟨1⋅0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1+⟨1⋅0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1+⟨1⋅1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1+⟨1⋅1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩+0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩+0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩+1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩+1⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩+0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩+0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩+1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩+1⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩+0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩+0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩+1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩+1⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩+0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩+0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩+1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩+1⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩+0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩+0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩+1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩+1⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩+0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩+0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩+1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩+1⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩+0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩+0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩+1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩+1⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩+0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩+0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩+1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩+1⟩<1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0+0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0+0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0+1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0+1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1+0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1+0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1+1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1+1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0⋅0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0⋅0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0⋅1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨0⋅1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1⋅0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1⋅0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1⋅1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨0⋅⟨1⋅1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0+0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0+0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0+1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0+1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1+0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1+0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1+1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1+1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0⋅0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0⋅0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0⋅1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨0⋅1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1⋅0⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1⋅0⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1⋅1⟩⟩<0 → ¬0=0))
(¬0=0 → (⟨1⋅⟨1⋅1⟩⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩⋅0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩⋅0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩⋅1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0+0⟩⋅1⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩⋅0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩⋅0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩⋅1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0+1⟩⋅1⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩⋅0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩⋅0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩⋅1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1+0⟩⋅1⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩⋅0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩⋅0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩⋅1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1+1⟩⋅1⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩⋅0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩⋅0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩⋅1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅0⟩⋅1⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩⋅0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩⋅0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩⋅1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨0⋅1⟩⋅1⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩⋅0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩⋅0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩⋅1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅0⟩⋅1⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩⋅0⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩⋅0⟩<1 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩⋅1⟩<0 → ¬0=0))
(¬0=0 → (⟨⟨1⋅1⟩⋅1⟩<1 → ¬0=0))
(¬0=0 → (¬¬0=⟨0+0⟩ → ¬0=0))
(¬0=0 → (¬¬0=⟨0+1⟩ → ¬0=0))
(¬0=0 → (¬¬0=⟨1+0⟩ → ¬0=0))
(¬0=0 → (¬¬0=⟨1+1⟩ → ¬0=0))
(¬0=0 → (¬¬0=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (¬¬0=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (¬¬0=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (¬¬0=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (¬¬1=⟨0+0⟩ → ¬0=0))
(¬0=0 → (¬¬1=⟨0+1⟩ → ¬0=0))
(¬0=0 → (¬¬1=⟨1+0⟩ → ¬0=0))
(¬0=0 → (¬¬1=⟨1+1⟩ → ¬0=0))
(¬0=0 → (¬¬1=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (¬¬1=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (¬¬1=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (¬¬1=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (¬¬⟨0+0⟩=0 → ¬0=0))
(¬0=0 → (¬¬⟨0+0⟩=1 → ¬0=0))
(¬0=0 → (¬¬⟨0+1⟩=0 → ¬0=0))
(¬0=0 → (¬¬⟨0+1⟩=1 → ¬0=0))
(¬0=0 → (¬¬⟨1+0⟩=0 → ¬0=0))
(¬0=0 → (¬¬⟨1+0⟩=1 → ¬0=0))
(¬0=0 → (¬¬⟨1+1⟩=0 → ¬0=0))
(¬0=0 → (¬¬⟨1+1⟩=1 → ¬0=0))
(¬0=0 → (¬¬⟨0⋅0⟩=0 → ¬0=0))
(¬0=0 → (¬¬⟨0⋅0⟩=1 → ¬0=0))
(¬0=0 → (¬¬⟨0⋅1⟩=0 → ¬0=0))
(¬0=0 → (¬¬⟨0⋅1⟩=1 → ¬0=0))
(¬0=0 → (¬¬⟨1⋅0⟩=0 → ¬0=0))
(¬0=0 → (¬¬⟨1⋅0⟩=1 → ¬0=0))
(¬0=0 → (¬¬⟨1⋅1⟩=0 → ¬0=0))
(¬0=0 → (¬¬⟨1⋅1⟩=1 → ¬0=0))
(¬0=0 → (¬¬0<⟨0+0⟩ → ¬0=0))
(¬0=0 → (¬¬0<⟨0+1⟩ → ¬0=0))
(¬0=0 → (¬¬0<⟨1+0⟩ → ¬0=0))
(¬0=0 → (¬¬0<⟨1+1⟩ → ¬0=0))
(¬0=0 → (¬¬0<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (¬¬0<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (¬¬0<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (¬¬0<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (¬¬1<⟨0+0⟩ → ¬0=0))
(¬0=0 → (¬¬1<⟨0+1⟩ → ¬0=0))
(¬0=0 → (¬¬1<⟨1+0⟩ → ¬0=0))
(¬0=0 → (¬¬1<⟨1+1⟩ → ¬0=0))
(¬0=0 → (¬¬1<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (¬¬1<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (¬¬1<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (¬¬1<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (¬¬⟨0+0⟩<0 → ¬0=0))
(¬0=0 → (¬¬⟨0+0⟩<1 → ¬0=0))
(¬0=0 → (¬¬⟨0+1⟩<0 → ¬0=0))
(¬0=0 → (¬¬⟨0+1⟩<1 → ¬0=0))
(¬0=0 → (¬¬⟨1+0⟩<0 → ¬0=0))
(¬0=0 → (¬¬⟨1+0⟩<1 → ¬0=0))
(¬0=0 → (¬¬⟨1+1⟩<0 → ¬0=0))
(¬0=0 → (¬¬⟨1+1⟩<1 → ¬0=0))
(¬0=0 → (¬¬⟨0⋅0⟩<0 → ¬0=0))
(¬0=0 → (¬¬⟨0⋅0⟩<1 → ¬0=0))
(¬0=0 → (¬¬⟨0⋅1⟩<0 → ¬0=0))
(¬0=0 → (¬¬⟨0⋅1⟩<1 → ¬0=0))
(¬0=0 → (¬¬⟨1⋅0⟩<0 → ¬0=0))
(¬0=0 → (¬¬⟨1⋅0⟩<1 → ¬0=0))
(¬0=0 → (¬¬⟨1⋅1⟩<0 → ¬0=0))
(¬0=0 → (¬¬⟨1⋅1⟩<1 → ¬0=0))
(¬0=0 → (¬¬¬¬0=0 → ¬0=0))
(¬0=0 → (¬¬¬¬0=1 → ¬0=0))
(¬0=0 → (¬¬¬¬1=0 → ¬0=0))
(¬0=0 → (¬¬¬¬1=1 → ¬0=0))
(¬0=0 → (¬¬¬¬0<0 → ¬0=0))
(¬0=0 → (¬¬¬¬0<1 → ¬0=0))
(¬0=0 → (¬¬¬¬1<0 → ¬0=0))
(¬0=0 → (¬¬¬¬1<1 → ¬0=0))
(¬0=0 → (¬¬¬∀x. 0=x → ¬0=0))
(¬0=0 → (¬¬¬∀x. 1=x → ¬0=0))
(¬0=0 → (¬¬¬∀x. x=0 → ¬0=0))
(¬0=0 → (¬¬¬∀x. x=1 → ¬0=0))
(¬0=0 → (¬¬¬∀x. x=x → ¬0=0))
(¬0=0 → (¬¬¬∀x. x=x → ¬0=0))
(¬0=0 → (¬¬¬∀x. 0<x → ¬0=0))
(¬0=0 → (¬¬¬∀x. 1<x → ¬0=0))
(¬0=0 → (¬¬¬∀x. x<0 → ¬0=0))
(¬0=0 → (¬¬¬∀x. x<1 → ¬0=0))
(¬0=0 → (¬¬¬∀x. x<x → ¬0=0))
(¬0=0 → (¬¬¬∀x. x<x → ¬0=0))
(¬0=0 → (¬¬∀y. 0=y → ¬0=0))
(¬0=0 → (¬¬∀y. 1=y → ¬0=0))
(¬0=0 → (¬¬∀y. y=0 → ¬0=0))
(¬0=0 → (¬¬∀y. y=1 → ¬0=0))
(¬0=0 → (¬¬∀y. 0<y → ¬0=0))
(¬0=0 → (¬¬∀y. 1<y → ¬0=0))
(¬0=0 → (¬¬∀y. y<0 → ¬0=0))
(¬0=0 → (¬¬∀y. y<1 → ¬0=0))
(¬0=0 → (¬¬∀x. ¬0=x → ¬0=0))
(¬0=0 → (¬¬∀x. ¬1=x → ¬0=0))
(¬0=0 → (¬¬∀x. ¬x=0 → ¬0=0))
(¬0=0 → (¬¬∀x. ¬x=1 → ¬0=0))
(¬0=0 → (¬¬∀x. ¬x=x → ¬0=0))
(¬0=0 → (¬¬∀x. ¬x=x → ¬0=0))
(¬0=0 → (¬¬∀x. ¬0<x → ¬0=0))
(¬0=0 → (¬¬∀x. ¬1<x → ¬0=0))
(¬0=0 → (¬¬∀x. ¬x<0 → ¬0=0))
(¬0=0 → (¬¬∀x. ¬x<1 → ¬0=0))
(¬0=0 → (¬¬∀x. ¬x<x → ¬0=0))
(¬0=0 → (¬¬∀x. ¬x<x → ¬0=0))
(¬0=0 → (¬∀z. 0=z → ¬0=0))
(¬0=0 → (¬∀x. 0=⟨0+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0=⟨1+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0=⟨x+0⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0=⟨x+1⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0=⟨x+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0=⟨x+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0=⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0=⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0=⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0=⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀z. 1=z → ¬0=0))
(¬0=0 → (¬∀x. 1=⟨0+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1=⟨1+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1=⟨x+0⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1=⟨x+1⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1=⟨x+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1=⟨x+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1=⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1=⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1=⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1=⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨0+0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨0+1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨0+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨0+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨1+0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨1+1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨1+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨1+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨x+0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨x+0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨x+1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨x+1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨x+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨x+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨x+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀y. y=y → ¬0=0))
(¬0=0 → (¬∀y. y=y → ¬0=0))
(¬0=0 → (¬∀z. z=0 → ¬0=0))
(¬0=0 → (¬∀z. z=1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨0+0⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨0+1⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨0+x⟩=0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨0+x⟩=1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨0+x⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨0+x⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1+0⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1+1⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1+x⟩=0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨1+x⟩=1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨1+x⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1+x⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+0⟩=0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+0⟩=1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+0⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+0⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+1⟩=0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+1⟩=1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+1⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+1⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+x⟩=0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+x⟩=0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+x⟩=1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+x⟩=1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+x⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+x⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+x⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨0⋅0⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨0⋅1⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨0⋅x⟩=0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨0⋅x⟩=1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨0⋅x⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨0⋅x⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1⋅0⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1⋅1⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1⋅x⟩=0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨1⋅x⟩=1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨1⋅x⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1⋅x⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅0⟩=0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅0⟩=1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅0⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅0⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅1⟩=0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅1⟩=1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅1⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅1⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅x⟩=0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅x⟩=0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅x⟩=1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅x⟩=1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅x⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅x⟩=x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅x⟩=x → ¬0=0))
(¬0=0 → (¬∀z. 0<z → ¬0=0))
(¬0=0 → (¬∀x. 0<⟨0+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0<⟨1+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0<⟨x+0⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0<⟨x+1⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0<⟨x+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0<⟨x+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0<⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0<⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0<⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0<⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 0<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀z. 1<z → ¬0=0))
(¬0=0 → (¬∀x. 1<⟨0+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1<⟨1+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1<⟨x+0⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1<⟨x+1⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1<⟨x+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1<⟨x+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1<⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1<⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1<⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1<⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. 1<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨0+0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨0+1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨0+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨0+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨1+0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨1+1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨1+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨1+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨x+0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨x+0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨x+1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨x+1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨x+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨x+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨x+x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀x. x<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (¬∀y. y<y → ¬0=0))
(¬0=0 → (¬∀y. y<y → ¬0=0))
(¬0=0 → (¬∀z. z<0 → ¬0=0))
(¬0=0 → (¬∀z. z<1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨0+0⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨0+1⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨0+x⟩<0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨0+x⟩<1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨0+x⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨0+x⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1+0⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1+1⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1+x⟩<0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨1+x⟩<1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨1+x⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1+x⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+0⟩<0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+0⟩<1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+0⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+0⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+1⟩<0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+1⟩<1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+1⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+1⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+x⟩<0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+x⟩<0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+x⟩<1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+x⟩<1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+x⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+x⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x+x⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨0⋅0⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨0⋅1⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨0⋅x⟩<0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨0⋅x⟩<1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨0⋅x⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨0⋅x⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1⋅0⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1⋅1⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1⋅x⟩<0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨1⋅x⟩<1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨1⋅x⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨1⋅x⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅0⟩<0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅0⟩<1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅0⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅0⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅1⟩<0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅1⟩<1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅1⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅1⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅x⟩<0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅x⟩<0 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅x⟩<1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅x⟩<1 → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅x⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅x⟩<x → ¬0=0))
(¬0=0 → (¬∀x. ⟨x⋅x⟩<x → ¬0=0))
(¬0=0 → (¬∀y. ¬0=y → ¬0=0))
(¬0=0 → (¬∀y. ¬1=y → ¬0=0))
(¬0=0 → (¬∀y. ¬y=0 → ¬0=0))
(¬0=0 → (¬∀y. ¬y=1 → ¬0=0))
(¬0=0 → (¬∀y. ¬0<y → ¬0=0))
(¬0=0 → (¬∀y. ¬1<y → ¬0=0))
(¬0=0 → (¬∀y. ¬y<0 → ¬0=0))
(¬0=0 → (¬∀y. ¬y<1 → ¬0=0))
(¬0=0 → (¬∀x. ¬¬0=x → ¬0=0))
(¬0=0 → (¬∀x. ¬¬1=x → ¬0=0))
(¬0=0 → (¬∀x. ¬¬x=0 → ¬0=0))
(¬0=0 → (¬∀x. ¬¬x=1 → ¬0=0))
(¬0=0 → (¬∀x. ¬¬x=x → ¬0=0))
(¬0=0 → (¬∀x. ¬¬x=x → ¬0=0))
(¬0=0 → (¬∀x. ¬¬0<x → ¬0=0))
(¬0=0 → (¬∀x. ¬¬1<x → ¬0=0))
(¬0=0 → (¬∀x. ¬¬x<0 → ¬0=0))
(¬0=0 → (¬∀x. ¬¬x<1 → ¬0=0))
(¬0=0 → (¬∀x. ¬¬x<x → ¬0=0))
(¬0=0 → (¬∀x. ¬¬x<x → ¬0=0))
(¬0=0 → (¬∀y. ∀x. x=y → ¬0=0))
(¬0=0 → (¬∀x. ∀y. x=y → ¬0=0))
(¬0=0 → (¬∀x. ∀y. y=x → ¬0=0))
(¬0=0 → (¬∀y. ∀x. y=x → ¬0=0))
(¬0=0 → (¬∀y. ∀x. x<y → ¬0=0))
(¬0=0 → (¬∀x. ∀y. x<y → ¬0=0))
(¬0=0 → (¬∀x. ∀y. y<x → ¬0=0))
(¬0=0 → (¬∀y. ∀x. y<x → ¬0=0))
(¬0=0 → (∀x3. 0=x3 → ¬0=0))
(¬0=0 → (∀y. 0=⟨0+y⟩ → ¬0=0))
(¬0=0 → (∀y. 0=⟨1+y⟩ → ¬0=0))
(¬0=0 → (∀y. 0=⟨y+0⟩ → ¬0=0))
(¬0=0 → (∀y. 0=⟨y+1⟩ → ¬0=0))
(¬0=0 → (∀y. 0=⟨0⋅y⟩ → ¬0=0))
(¬0=0 → (∀y. 0=⟨1⋅y⟩ → ¬0=0))
(¬0=0 → (∀y. 0=⟨y⋅0⟩ → ¬0=0))
(¬0=0 → (∀y. 0=⟨y⋅1⟩ → ¬0=0))
(¬0=0 → (∀x3. 1=x3 → ¬0=0))
(¬0=0 → (∀y. 1=⟨0+y⟩ → ¬0=0))
(¬0=0 → (∀y. 1=⟨1+y⟩ → ¬0=0))
(¬0=0 → (∀y. 1=⟨y+0⟩ → ¬0=0))
(¬0=0 → (∀y. 1=⟨y+1⟩ → ¬0=0))
(¬0=0 → (∀y. 1=⟨0⋅y⟩ → ¬0=0))
(¬0=0 → (∀y. 1=⟨1⋅y⟩ → ¬0=0))
(¬0=0 → (∀y. 1=⟨y⋅0⟩ → ¬0=0))
(¬0=0 → (∀y. 1=⟨y⋅1⟩ → ¬0=0))
(¬0=0 → (∀y. y=⟨0+0⟩ → ¬0=0))
(¬0=0 → (∀y. y=⟨0+1⟩ → ¬0=0))
(¬0=0 → (∀y. y=⟨1+0⟩ → ¬0=0))
(¬0=0 → (∀y. y=⟨1+1⟩ → ¬0=0))
(¬0=0 → (∀y. y=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (∀y. y=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (∀y. y=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (∀y. y=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (∀y. ⟨0+0⟩=y → ¬0=0))
(¬0=0 → (∀y. ⟨0+1⟩=y → ¬0=0))
(¬0=0 → (∀y. ⟨1+0⟩=y → ¬0=0))
(¬0=0 → (∀y. ⟨1+1⟩=y → ¬0=0))
(¬0=0 → (∀y. ⟨0⋅0⟩=y → ¬0=0))
(¬0=0 → (∀y. ⟨0⋅1⟩=y → ¬0=0))
(¬0=0 → (∀y. ⟨1⋅0⟩=y → ¬0=0))
(¬0=0 → (∀y. ⟨1⋅1⟩=y → ¬0=0))
(¬0=0 → (∀x3. x3=0 → ¬0=0))
(¬0=0 → (∀x3. x3=1 → ¬0=0))
(¬0=0 → (∀y. ⟨0+y⟩=0 → ¬0=0))
(¬0=0 → (∀y. ⟨0+y⟩=1 → ¬0=0))
(¬0=0 → (∀y. ⟨1+y⟩=0 → ¬0=0))
(¬0=0 → (∀y. ⟨1+y⟩=1 → ¬0=0))
(¬0=0 → (∀y. ⟨y+0⟩=0 → ¬0=0))
(¬0=0 → (∀y. ⟨y+0⟩=1 → ¬0=0))
(¬0=0 → (∀y. ⟨y+1⟩=0 → ¬0=0))
(¬0=0 → (∀y. ⟨y+1⟩=1 → ¬0=0))
(¬0=0 → (∀y. ⟨0⋅y⟩=0 → ¬0=0))
(¬0=0 → (∀y. ⟨0⋅y⟩=1 → ¬0=0))
(¬0=0 → (∀y. ⟨1⋅y⟩=0 → ¬0=0))
(¬0=0 → (∀y. ⟨1⋅y⟩=1 → ¬0=0))
(¬0=0 → (∀y. ⟨y⋅0⟩=0 → ¬0=0))
(¬0=0 → (∀y. ⟨y⋅0⟩=1 → ¬0=0))
(¬0=0 → (∀y. ⟨y⋅1⟩=0 → ¬0=0))
(¬0=0 → (∀y. ⟨y⋅1⟩=1 → ¬0=0))
(¬0=0 → (∀x3. 0<x3 → ¬0=0))
(¬0=0 → (∀y. 0<⟨0+y⟩ → ¬0=0))
(¬0=0 → (∀y. 0<⟨1+y⟩ → ¬0=0))
(¬0=0 → (∀y. 0<⟨y+0⟩ → ¬0=0))
(¬0=0 → (∀y. 0<⟨y+1⟩ → ¬0=0))
(¬0=0 → (∀y. 0<⟨0⋅y⟩ → ¬0=0))
(¬0=0 → (∀y. 0<⟨1⋅y⟩ → ¬0=0))
(¬0=0 → (∀y. 0<⟨y⋅0⟩ → ¬0=0))
(¬0=0 → (∀y. 0<⟨y⋅1⟩ → ¬0=0))
(¬0=0 → (∀x3. 1<x3 → ¬0=0))
(¬0=0 → (∀y. 1<⟨0+y⟩ → ¬0=0))
(¬0=0 → (∀y. 1<⟨1+y⟩ → ¬0=0))
(¬0=0 → (∀y. 1<⟨y+0⟩ → ¬0=0))
(¬0=0 → (∀y. 1<⟨y+1⟩ → ¬0=0))
(¬0=0 → (∀y. 1<⟨0⋅y⟩ → ¬0=0))
(¬0=0 → (∀y. 1<⟨1⋅y⟩ → ¬0=0))
(¬0=0 → (∀y. 1<⟨y⋅0⟩ → ¬0=0))
(¬0=0 → (∀y. 1<⟨y⋅1⟩ → ¬0=0))
(¬0=0 → (∀y. y<⟨0+0⟩ → ¬0=0))
(¬0=0 → (∀y. y<⟨0+1⟩ → ¬0=0))
(¬0=0 → (∀y. y<⟨1+0⟩ → ¬0=0))
(¬0=0 → (∀y. y<⟨1+1⟩ → ¬0=0))
(¬0=0 → (∀y. y<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (∀y. y<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (∀y. y<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (∀y. y<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (∀y. ⟨0+0⟩<y → ¬0=0))
(¬0=0 → (∀y. ⟨0+1⟩<y → ¬0=0))
(¬0=0 → (∀y. ⟨1+0⟩<y → ¬0=0))
(¬0=0 → (∀y. ⟨1+1⟩<y → ¬0=0))
(¬0=0 → (∀y. ⟨0⋅0⟩<y → ¬0=0))
(¬0=0 → (∀y. ⟨0⋅1⟩<y → ¬0=0))
(¬0=0 → (∀y. ⟨1⋅0⟩<y → ¬0=0))
(¬0=0 → (∀y. ⟨1⋅1⟩<y → ¬0=0))
(¬0=0 → (∀x3. x3<0 → ¬0=0))
(¬0=0 → (∀x3. x3<1 → ¬0=0))
(¬0=0 → (∀y. ⟨0+y⟩<0 → ¬0=0))
(¬0=0 → (∀y. ⟨0+y⟩<1 → ¬0=0))
(¬0=0 → (∀y. ⟨1+y⟩<0 → ¬0=0))
(¬0=0 → (∀y. ⟨1+y⟩<1 → ¬0=0))
(¬0=0 → (∀y. ⟨y+0⟩<0 → ¬0=0))
(¬0=0 → (∀y. ⟨y+0⟩<1 → ¬0=0))
(¬0=0 → (∀y. ⟨y+1⟩<0 → ¬0=0))
(¬0=0 → (∀y. ⟨y+1⟩<1 → ¬0=0))
(¬0=0 → (∀y. ⟨0⋅y⟩<0 → ¬0=0))
(¬0=0 → (∀y. ⟨0⋅y⟩<1 → ¬0=0))
(¬0=0 → (∀y. ⟨1⋅y⟩<0 → ¬0=0))
(¬0=0 → (∀y. ⟨1⋅y⟩<1 → ¬0=0))
(¬0=0 → (∀y. ⟨y⋅0⟩<0 → ¬0=0))
(¬0=0 → (∀y. ⟨y⋅0⟩<1 → ¬0=0))
(¬0=0 → (∀y. ⟨y⋅1⟩<0 → ¬0=0))
(¬0=0 → (∀y. ⟨y⋅1⟩<1 → ¬0=0))
(¬0=0 → (∀z. ¬0=z → ¬0=0))
(¬0=0 → (∀x. ¬0=⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0=⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0=⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0=⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0=⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0=⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0=⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0=⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0=⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0=⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀z. ¬1=z → ¬0=0))
(¬0=0 → (∀x. ¬1=⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1=⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1=⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1=⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1=⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1=⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1=⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1=⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1=⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1=⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨0+0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨0+1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨1+0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨1+1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x=⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀y. ¬y=y → ¬0=0))
(¬0=0 → (∀y. ¬y=y → ¬0=0))
(¬0=0 → (∀z. ¬z=0 → ¬0=0))
(¬0=0 → (∀z. ¬z=1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨0+0⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨0+1⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨0+x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨0+x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨0+x⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨0+x⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1+0⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1+1⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1+x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨1+x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨1+x⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1+x⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+0⟩=0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+0⟩=1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+0⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+0⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+1⟩=0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+1⟩=1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+1⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+1⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+x⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+x⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+x⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨0⋅0⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨0⋅1⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨0⋅x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨0⋅x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨0⋅x⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨0⋅x⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1⋅0⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1⋅1⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1⋅x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨1⋅x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨1⋅x⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1⋅x⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅0⟩=0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅0⟩=1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅0⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅0⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅1⟩=0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅1⟩=1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅1⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅1⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅x⟩=0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅x⟩=1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅x⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅x⟩=x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅x⟩=x → ¬0=0))
(¬0=0 → (∀z. ¬0<z → ¬0=0))
(¬0=0 → (∀x. ¬0<⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0<⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0<⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0<⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0<⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0<⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0<⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0<⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0<⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0<⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬0<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀z. ¬1<z → ¬0=0))
(¬0=0 → (∀x. ¬1<⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1<⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1<⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1<⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1<⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1<⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1<⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1<⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1<⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1<⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬1<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨0+0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨0+1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨0+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨1+0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨1+1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨1+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨x+0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨x+1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨x+x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨0⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨0⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨0⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨1⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨1⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨1⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨x⋅0⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨x⋅1⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀x. ¬x<⟨x⋅x⟩ → ¬0=0))
(¬0=0 → (∀y. ¬y<y → ¬0=0))
(¬0=0 → (∀y. ¬y<y → ¬0=0))
(¬0=0 → (∀z. ¬z<0 → ¬0=0))
(¬0=0 → (∀z. ¬z<1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨0+0⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨0+1⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨0+x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨0+x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨0+x⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨0+x⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1+0⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1+1⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1+x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨1+x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨1+x⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1+x⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+0⟩<0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+0⟩<1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+0⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+0⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+1⟩<0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+1⟩<1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+1⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+1⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+x⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+x⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x+x⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨0⋅0⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨0⋅1⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨0⋅x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨0⋅x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨0⋅x⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨0⋅x⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1⋅0⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1⋅1⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1⋅x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨1⋅x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨1⋅x⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨1⋅x⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅0⟩<0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅0⟩<1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅0⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅0⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅1⟩<0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅1⟩<1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅1⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅1⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅x⟩<0 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅x⟩<1 → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅x⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅x⟩<x → ¬0=0))
(¬0=0 → (∀x. ¬⟨x⋅x⟩<x → ¬0=0))
(¬0=0 → (∀y. ¬¬0=y → ¬0=0))
(¬0=0 → (∀y. ¬¬1=y → ¬0=0))
(¬0=0 → (∀y. ¬¬y=0 → ¬0=0))
(¬0=0 → (∀y. ¬¬y=1 → ¬0=0))
(¬0=0 → (∀y. ¬¬0<y → ¬0=0))
(¬0=0 → (∀y. ¬¬1<y → ¬0=0))
(¬0=0 → (∀y. ¬¬y<0 → ¬0=0))
(¬0=0 → (∀y. ¬¬y<1 → ¬0=0))
(¬0=0 → (∀x. ¬¬¬0=x → ¬0=0))
(¬0=0 → (∀x. ¬¬¬1=x → ¬0=0))
(¬0=0 → (∀x. ¬¬¬x=0 → ¬0=0))
(¬0=0 → (∀x. ¬¬¬x=1 → ¬0=0))
(¬0=0 → (∀x. ¬¬¬x=x → ¬0=0))
(¬0=0 → (∀x. ¬¬¬x=x → ¬0=0))
(¬0=0 → (∀x. ¬¬¬0<x → ¬0=0))
(¬0=0 → (∀x. ¬¬¬1<x → ¬0=0))
(¬0=0 → (∀x. ¬¬¬x<0 → ¬0=0))
(¬0=0 → (∀x. ¬¬¬x<1 → ¬0=0))
(¬0=0 → (∀x. ¬¬¬x<x → ¬0=0))
(¬0=0 → (∀x. ¬¬¬x<x → ¬0=0))
(¬0=0 → (∀y. ¬∀x. x=y → ¬0=0))
(¬0=0 → (∀x. ¬∀y. x=y → ¬0=0))
(¬0=0 → (∀x. ¬∀y. y=x → ¬0=0))
(¬0=0 → (∀y. ¬∀x. y=x → ¬0=0))
(¬0=0 → (∀y. ¬∀x. x<y → ¬0=0))
(¬0=0 → (∀x. ¬∀y. x<y → ¬0=0))
(¬0=0 → (∀x. ¬∀y. y<x → ¬0=0))
(¬0=0 → (∀y. ¬∀x. y<x → ¬0=0))
(¬0=0 → (∀z. ∀x. x=z → ¬0=0))
(¬0=0 → (∀x. ∀z. x=z → ¬0=0))
(¬0=0 → (∀x. ∀z. z=x → ¬0=0))
(¬0=0 → (∀z. ∀x. z=x → ¬0=0))
(¬0=0 → (∀z. ∀x. x<z → ¬0=0))
(¬0=0 → (∀x. ∀z. x<z → ¬0=0))
(¬0=0 → (∀x. ∀z. z<x → ¬0=0))
(¬0=0 → (∀z. ∀x. z<x → ¬0=0))
(¬0=0 → (∀y. ∀x. ¬x=y → ¬0=0))
(¬0=0 → (∀x. ∀y. ¬x=y → ¬0=0))
(¬0=0 → (∀x. ∀y. ¬y=x → ¬0=0))
(¬0=0 → (∀y. ∀x. ¬y=x → ¬0=0))
(¬0=0 → (∀y. ∀x. ¬x<y → ¬0=0))
(¬0=0 → (∀x. ∀y. ¬x<y → ¬0=0))
(¬0=0 → (∀x. ∀y. ¬y<x → ¬0=0))
(¬0=0 → (∀y. ∀x. ¬y<x → ¬0=0))
(¬0=0 → ((0=0 → 0=0) → ¬0=0))
(¬0=0 → ((0=0 → 0=1) → ¬0=0))
(¬0=0 → ((0=0 → 1=0) → ¬0=0))
(¬0=0 → ((0=0 → 1=1) → ¬0=0))
(¬0=0 → ((0=0 → 0<0) → ¬0=0))
(¬0=0 → ((0=0 → 0<1) → ¬0=0))
(¬0=0 → ((0=0 → 1<0) → ¬0=0))
(¬0=0 → ((0=0 → 1<1) → ¬0=0))
(¬0=0 → ((0=1 → 0=0) → ¬0=0))
(¬0=0 → ((0=1 → 0=1) → ¬0=0))
(¬0=0 → ((0=1 → 1=0) → ¬0=0))
(¬0=0 → ((0=1 → 1=1) → ¬0=0))
(¬0=0 → ((0=1 → 0<0) → ¬0=0))
(¬0=0 → ((0=1 → 0<1) → ¬0=0))
(¬0=0 → ((0=1 → 1<0) → ¬0=0))
(¬0=0 → ((0=1 → 1<1) → ¬0=0))
(¬0=0 → ((1=0 → 0=0) → ¬0=0))
(¬0=0 → ((1=0 → 0=1) → ¬0=0))
(¬0=0 → ((1=0 → 1=0) → ¬0=0))
(¬0=0 → ((1=0 → 1=1) → ¬0=0))
(¬0=0 → ((1=0 → 0<0) → ¬0=0))
(¬0=0 → ((1=0 → 0<1) → ¬0=0))
(¬0=0 → ((1=0 → 1<0) → ¬0=0))
(¬0=0 → ((1=0 → 1<1) → ¬0=0))
(¬0=0 → ((1=1 → 0=0) → ¬0=0))
(¬0=0 → ((1=1 → 0=1) → ¬0=0))
(¬0=0 → ((1=1 → 1=0) → ¬0=0))
(¬0=0 → ((1=1 → 1=1) → ¬0=0))
(¬0=0 → ((1=1 → 0<0) → ¬0=0))
(¬0=0 → ((1=1 → 0<1) → ¬0=0))
(¬0=0 → ((1=1 → 1<0) → ¬0=0))
(¬0=0 → ((1=1 → 1<1) → ¬0=0))
(¬0=0 → ((0<0 → 0=0) → ¬0=0))
(¬0=0 → ((0<0 → 0=1) → ¬0=0))
(¬0=0 → ((0<0 → 1=0) → ¬0=0))
(¬0=0 → ((0<0 → 1=1) → ¬0=0))
(¬0=0 → ((0<0 → 0<0) → ¬0=0))
(¬0=0 → ((0<0 → 0<1) → ¬0=0))
(¬0=0 → ((0<0 → 1<0) → ¬0=0))
(¬0=0 → ((0<0 → 1<1) → ¬0=0))
(¬0=0 → ((0<1 → 0=0) → ¬0=0))
(¬0=0 → ((0<1 → 0=1) → ¬0=0))
(¬0=0 → ((0<1 → 1=0) → ¬0=0))
(¬0=0 → ((0<1 → 1=1) → ¬0=0))
(¬0=0 → ((0<1 → 0<0) → ¬0=0))
(¬0=0 → ((0<1 → 0<1) → ¬0=0))
(¬0=0 → ((0<1 → 1<0) → ¬0=0))
(¬0=0 → ((0<1 → 1<1) → ¬0=0))
(¬0=0 → ((1<0 → 0=0) → ¬0=0))
(¬0=0 → ((1<0 → 0=1) → ¬0=0))
(¬0=0 → ((1<0 → 1=0) → ¬0=0))
(¬0=0 → ((1<0 → 1=1) → ¬0=0))
(¬0=0 → ((1<0 → 0<0) → ¬0=0))
(¬0=0 → ((1<0 → 0<1) → ¬0=0))
(¬0=0 → ((1<0 → 1<0) → ¬0=0))
(¬0=0 → ((1<0 → 1<1) → ¬0=0))
(¬0=0 → ((1<1 → 0=0) → ¬0=0))
(¬0=0 → ((1<1 → 0=1) → ¬0=0))
(¬0=0 → ((1<1 → 1=0) → ¬0=0))
(¬0=0 → ((1<1 → 1=1) → ¬0=0))
(¬0=0 → ((1<1 → 0<0) → ¬0=0))
(¬0=0 → ((1<1 → 0<1) → ¬0=0))
(¬0=0 → ((1<1 → 1<0) → ¬0=0))
(¬0=0 → ((1<1 → 1<1) → ¬0=0))
(¬0=1 → (0=⟨0+⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨0+⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨0+⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨0+⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨0+⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨0+⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨0+⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨0+⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1+⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1+⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1+⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1+⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1+⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1+⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1+⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1+⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0+0⟩+0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0+0⟩+1⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0+1⟩+0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0+1⟩+1⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1+0⟩+0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1+0⟩+1⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1+1⟩+0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1+1⟩+1⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0⋅0⟩+0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0⋅0⟩+1⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0⋅1⟩+0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0⋅1⟩+1⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1⋅0⟩+0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1⋅0⟩+1⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1⋅1⟩+0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1⋅1⟩+1⟩ → ¬0=1))
(¬0=1 → (0=⟨0⋅⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨0⋅⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨0⋅⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨0⋅⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨0⋅⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨0⋅⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨0⋅⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨0⋅⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1⋅⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1⋅⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1⋅⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1⋅⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1⋅⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1⋅⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1⋅⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨1⋅⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0+0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0+0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0+1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0+1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1+0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1+0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1+1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1+1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0⋅0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0⋅0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0⋅1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨0⋅1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1⋅0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1⋅0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1⋅1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0=⟨⟨1⋅1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1=⟨0+⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨0+⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨0+⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨0+⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨0+⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨0+⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨0+⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨0+⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1+⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1+⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1+⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1+⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1+⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1+⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1+⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1+⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0+0⟩+0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0+0⟩+1⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0+1⟩+0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0+1⟩+1⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1+0⟩+0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1+0⟩+1⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1+1⟩+0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1+1⟩+1⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0⋅0⟩+0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0⋅0⟩+1⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0⋅1⟩+0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0⋅1⟩+1⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1⋅0⟩+0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1⋅0⟩+1⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1⋅1⟩+0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1⋅1⟩+1⟩ → ¬0=1))
(¬0=1 → (1=⟨0⋅⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨0⋅⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨0⋅⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨0⋅⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨0⋅⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨0⋅⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨0⋅⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨0⋅⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1⋅⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1⋅⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1⋅⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1⋅⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1⋅⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1⋅⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1⋅⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨1⋅⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0+0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0+0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0+1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0+1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1+0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1+0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1+1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1+1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0⋅0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0⋅0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0⋅1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨0⋅1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1⋅0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1⋅0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1⋅1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1=⟨⟨1⋅1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩=⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩=⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩=⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩=⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩=⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩=⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩=⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩=⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩=⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩=⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩=⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩=⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩=⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩=⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩=⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩=⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩=⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩=⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩=⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩=⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩=⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩=⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩=⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩=⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩=⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩=⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩=⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩=⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩=⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩=⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩=⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩=⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0+⟨0+0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0+⟨0+0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨0+⟨0+1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0+⟨0+1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨0+⟨1+0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0+⟨1+0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨0+⟨1+1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0+⟨1+1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨0+⟨0⋅0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0+⟨0⋅0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨0+⟨0⋅1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0+⟨0⋅1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨0+⟨1⋅0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0+⟨1⋅0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨0+⟨1⋅1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0+⟨1⋅1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1+⟨0+0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1+⟨0+0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1+⟨0+1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1+⟨0+1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1+⟨1+0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1+⟨1+0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1+⟨1+1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1+⟨1+1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1+⟨0⋅0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1+⟨0⋅0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1+⟨0⋅1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1+⟨0⋅1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1+⟨1⋅0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1+⟨1⋅0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1+⟨1⋅1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1+⟨1⋅1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩+0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩+0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩+1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩+1⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩+0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩+0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩+1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩+1⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩+0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩+0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩+1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩+1⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩+0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩+0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩+1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩+1⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩+0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩+0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩+1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩+1⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩+0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩+0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩+1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩+1⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩+0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩+0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩+1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩+1⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩+0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩+0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩+1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩+1⟩=1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0+0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0+0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0+1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0+1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1+0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1+0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1+1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1+1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0⋅0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0⋅0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0⋅1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0⋅1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1⋅0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1⋅0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1⋅1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1⋅1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0+0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0+0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0+1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0+1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1+0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1+0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1+1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1+1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0⋅0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0⋅0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0⋅1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0⋅1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1⋅0⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1⋅0⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1⋅1⟩⟩=0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1⋅1⟩⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩⋅0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩⋅0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩⋅1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩⋅1⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩⋅0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩⋅0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩⋅1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩⋅1⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩⋅0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩⋅0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩⋅1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩⋅1⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩⋅0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩⋅0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩⋅1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩⋅1⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩⋅0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩⋅0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩⋅1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩⋅1⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩⋅0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩⋅0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩⋅1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩⋅1⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩⋅0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩⋅0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩⋅1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩⋅1⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩⋅0⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩⋅0⟩=1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩⋅1⟩=0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩⋅1⟩=1 → ¬0=1))
(¬0=1 → (0<⟨0+⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨0+⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨0+⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨0+⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨0+⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨0+⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨0+⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨0+⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1+⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1+⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1+⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1+⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1+⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1+⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1+⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1+⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0+0⟩+0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0+0⟩+1⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0+1⟩+0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0+1⟩+1⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1+0⟩+0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1+0⟩+1⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1+1⟩+0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1+1⟩+1⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0⋅0⟩+0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0⋅0⟩+1⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0⋅1⟩+0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0⋅1⟩+1⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1⋅0⟩+0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1⋅0⟩+1⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1⋅1⟩+0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1⋅1⟩+1⟩ → ¬0=1))
(¬0=1 → (0<⟨0⋅⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨0⋅⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨0⋅⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨0⋅⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨0⋅⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨0⋅⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨0⋅⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨0⋅⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1⋅⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1⋅⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1⋅⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1⋅⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1⋅⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1⋅⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1⋅⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨1⋅⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0+0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0+0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0+1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0+1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1+0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1+0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1+1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1+1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0⋅0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0⋅0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0⋅1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨0⋅1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1⋅0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1⋅0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1⋅1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (0<⟨⟨1⋅1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1<⟨0+⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨0+⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨0+⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨0+⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨0+⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨0+⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨0+⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨0+⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1+⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1+⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1+⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1+⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1+⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1+⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1+⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1+⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0+0⟩+0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0+0⟩+1⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0+1⟩+0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0+1⟩+1⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1+0⟩+0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1+0⟩+1⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1+1⟩+0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1+1⟩+1⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0⋅0⟩+0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0⋅0⟩+1⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0⋅1⟩+0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0⋅1⟩+1⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1⋅0⟩+0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1⋅0⟩+1⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1⋅1⟩+0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1⋅1⟩+1⟩ → ¬0=1))
(¬0=1 → (1<⟨0⋅⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨0⋅⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨0⋅⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨0⋅⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨0⋅⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨0⋅⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨0⋅⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨0⋅⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1⋅⟨0+0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1⋅⟨0+1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1⋅⟨1+0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1⋅⟨1+1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1⋅⟨0⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1⋅⟨0⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1⋅⟨1⋅0⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨1⋅⟨1⋅1⟩⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0+0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0+0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0+1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0+1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1+0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1+0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1+1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1+1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0⋅0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0⋅0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0⋅1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨0⋅1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1⋅0⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1⋅0⟩⋅1⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1⋅1⟩⋅0⟩ → ¬0=1))
(¬0=1 → (1<⟨⟨1⋅1⟩⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩<⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩<⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩<⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩<⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0+0⟩<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩<⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩<⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩<⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩<⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0+1⟩<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩<⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩<⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩<⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩<⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1+0⟩<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩<⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩<⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩<⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩<⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1+1⟩<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩<⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩<⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩<⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩<⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅0⟩<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩<⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩<⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩<⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩<⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨0⋅1⟩<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩<⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩<⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩<⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩<⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅0⟩<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩<⟨0+0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩<⟨0+1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩<⟨1+0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩<⟨1+1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (⟨1⋅1⟩<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (⟨0+⟨0+0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0+⟨0+0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨0+⟨0+1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0+⟨0+1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨0+⟨1+0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0+⟨1+0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨0+⟨1+1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0+⟨1+1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨0+⟨0⋅0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0+⟨0⋅0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨0+⟨0⋅1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0+⟨0⋅1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨0+⟨1⋅0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0+⟨1⋅0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨0+⟨1⋅1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0+⟨1⋅1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1+⟨0+0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1+⟨0+0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1+⟨0+1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1+⟨0+1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1+⟨1+0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1+⟨1+0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1+⟨1+1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1+⟨1+1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1+⟨0⋅0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1+⟨0⋅0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1+⟨0⋅1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1+⟨0⋅1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1+⟨1⋅0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1+⟨1⋅0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1+⟨1⋅1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1+⟨1⋅1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩+0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩+0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩+1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩+1⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩+0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩+0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩+1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩+1⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩+0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩+0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩+1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩+1⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩+0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩+0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩+1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩+1⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩+0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩+0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩+1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩+1⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩+0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩+0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩+1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩+1⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩+0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩+0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩+1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩+1⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩+0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩+0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩+1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩+1⟩<1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0+0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0+0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0+1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0+1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1+0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1+0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1+1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1+1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0⋅0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0⋅0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0⋅1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨0⋅1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1⋅0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1⋅0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1⋅1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨0⋅⟨1⋅1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0+0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0+0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0+1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0+1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1+0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1+0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1+1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1+1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0⋅0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0⋅0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0⋅1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨0⋅1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1⋅0⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1⋅0⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1⋅1⟩⟩<0 → ¬0=1))
(¬0=1 → (⟨1⋅⟨1⋅1⟩⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩⋅0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩⋅0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩⋅1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0+0⟩⋅1⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩⋅0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩⋅0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩⋅1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0+1⟩⋅1⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩⋅0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩⋅0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩⋅1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1+0⟩⋅1⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩⋅0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩⋅0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩⋅1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1+1⟩⋅1⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩⋅0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩⋅0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩⋅1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅0⟩⋅1⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩⋅0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩⋅0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩⋅1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨0⋅1⟩⋅1⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩⋅0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩⋅0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩⋅1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅0⟩⋅1⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩⋅0⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩⋅0⟩<1 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩⋅1⟩<0 → ¬0=1))
(¬0=1 → (⟨⟨1⋅1⟩⋅1⟩<1 → ¬0=1))
(¬0=1 → (¬¬0=⟨0+0⟩ → ¬0=1))
(¬0=1 → (¬¬0=⟨0+1⟩ → ¬0=1))
(¬0=1 → (¬¬0=⟨1+0⟩ → ¬0=1))
(¬0=1 → (¬¬0=⟨1+1⟩ → ¬0=1))
(¬0=1 → (¬¬0=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (¬¬0=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (¬¬0=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (¬¬0=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (¬¬1=⟨0+0⟩ → ¬0=1))
(¬0=1 → (¬¬1=⟨0+1⟩ → ¬0=1))
(¬0=1 → (¬¬1=⟨1+0⟩ → ¬0=1))
(¬0=1 → (¬¬1=⟨1+1⟩ → ¬0=1))
(¬0=1 → (¬¬1=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (¬¬1=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (¬¬1=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (¬¬1=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (¬¬⟨0+0⟩=0 → ¬0=1))
(¬0=1 → (¬¬⟨0+0⟩=1 → ¬0=1))
(¬0=1 → (¬¬⟨0+1⟩=0 → ¬0=1))
(¬0=1 → (¬¬⟨0+1⟩=1 → ¬0=1))
(¬0=1 → (¬¬⟨1+0⟩=0 → ¬0=1))
(¬0=1 → (¬¬⟨1+0⟩=1 → ¬0=1))
(¬0=1 → (¬¬⟨1+1⟩=0 → ¬0=1))
(¬0=1 → (¬¬⟨1+1⟩=1 → ¬0=1))
(¬0=1 → (¬¬⟨0⋅0⟩=0 → ¬0=1))
(¬0=1 → (¬¬⟨0⋅0⟩=1 → ¬0=1))
(¬0=1 → (¬¬⟨0⋅1⟩=0 → ¬0=1))
(¬0=1 → (¬¬⟨0⋅1⟩=1 → ¬0=1))
(¬0=1 → (¬¬⟨1⋅0⟩=0 → ¬0=1))
(¬0=1 → (¬¬⟨1⋅0⟩=1 → ¬0=1))
(¬0=1 → (¬¬⟨1⋅1⟩=0 → ¬0=1))
(¬0=1 → (¬¬⟨1⋅1⟩=1 → ¬0=1))
(¬0=1 → (¬¬0<⟨0+0⟩ → ¬0=1))
(¬0=1 → (¬¬0<⟨0+1⟩ → ¬0=1))
(¬0=1 → (¬¬0<⟨1+0⟩ → ¬0=1))
(¬0=1 → (¬¬0<⟨1+1⟩ → ¬0=1))
(¬0=1 → (¬¬0<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (¬¬0<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (¬¬0<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (¬¬0<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (¬¬1<⟨0+0⟩ → ¬0=1))
(¬0=1 → (¬¬1<⟨0+1⟩ → ¬0=1))
(¬0=1 → (¬¬1<⟨1+0⟩ → ¬0=1))
(¬0=1 → (¬¬1<⟨1+1⟩ → ¬0=1))
(¬0=1 → (¬¬1<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (¬¬1<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (¬¬1<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (¬¬1<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (¬¬⟨0+0⟩<0 → ¬0=1))
(¬0=1 → (¬¬⟨0+0⟩<1 → ¬0=1))
(¬0=1 → (¬¬⟨0+1⟩<0 → ¬0=1))
(¬0=1 → (¬¬⟨0+1⟩<1 → ¬0=1))
(¬0=1 → (¬¬⟨1+0⟩<0 → ¬0=1))
(¬0=1 → (¬¬⟨1+0⟩<1 → ¬0=1))
(¬0=1 → (¬¬⟨1+1⟩<0 → ¬0=1))
(¬0=1 → (¬¬⟨1+1⟩<1 → ¬0=1))
(¬0=1 → (¬¬⟨0⋅0⟩<0 → ¬0=1))
(¬0=1 → (¬¬⟨0⋅0⟩<1 → ¬0=1))
(¬0=1 → (¬¬⟨0⋅1⟩<0 → ¬0=1))
(¬0=1 → (¬¬⟨0⋅1⟩<1 → ¬0=1))
(¬0=1 → (¬¬⟨1⋅0⟩<0 → ¬0=1))
(¬0=1 → (¬¬⟨1⋅0⟩<1 → ¬0=1))
(¬0=1 → (¬¬⟨1⋅1⟩<0 → ¬0=1))
(¬0=1 → (¬¬⟨1⋅1⟩<1 → ¬0=1))
(¬0=1 → (¬¬¬¬0=0 → ¬0=1))
(¬0=1 → (¬¬¬¬0=1 → ¬0=1))
(¬0=1 → (¬¬¬¬1=0 → ¬0=1))
(¬0=1 → (¬¬¬¬1=1 → ¬0=1))
(¬0=1 → (¬¬¬¬0<0 → ¬0=1))
(¬0=1 → (¬¬¬¬0<1 → ¬0=1))
(¬0=1 → (¬¬¬¬1<0 → ¬0=1))
(¬0=1 → (¬¬¬¬1<1 → ¬0=1))
(¬0=1 → (¬¬¬∀x. 0=x → ¬0=1))
(¬0=1 → (¬¬¬∀x. 1=x → ¬0=1))
(¬0=1 → (¬¬¬∀x. x=0 → ¬0=1))
(¬0=1 → (¬¬¬∀x. x=1 → ¬0=1))
(¬0=1 → (¬¬¬∀x. x=x → ¬0=1))
(¬0=1 → (¬¬¬∀x. x=x → ¬0=1))
(¬0=1 → (¬¬¬∀x. 0<x → ¬0=1))
(¬0=1 → (¬¬¬∀x. 1<x → ¬0=1))
(¬0=1 → (¬¬¬∀x. x<0 → ¬0=1))
(¬0=1 → (¬¬¬∀x. x<1 → ¬0=1))
(¬0=1 → (¬¬¬∀x. x<x → ¬0=1))
(¬0=1 → (¬¬¬∀x. x<x → ¬0=1))
(¬0=1 → (¬¬∀y. 0=y → ¬0=1))
(¬0=1 → (¬¬∀y. 1=y → ¬0=1))
(¬0=1 → (¬¬∀y. y=0 → ¬0=1))
(¬0=1 → (¬¬∀y. y=1 → ¬0=1))
(¬0=1 → (¬¬∀y. 0<y → ¬0=1))
(¬0=1 → (¬¬∀y. 1<y → ¬0=1))
(¬0=1 → (¬¬∀y. y<0 → ¬0=1))
(¬0=1 → (¬¬∀y. y<1 → ¬0=1))
(¬0=1 → (¬¬∀x. ¬0=x → ¬0=1))
(¬0=1 → (¬¬∀x. ¬1=x → ¬0=1))
(¬0=1 → (¬¬∀x. ¬x=0 → ¬0=1))
(¬0=1 → (¬¬∀x. ¬x=1 → ¬0=1))
(¬0=1 → (¬¬∀x. ¬x=x → ¬0=1))
(¬0=1 → (¬¬∀x. ¬x=x → ¬0=1))
(¬0=1 → (¬¬∀x. ¬0<x → ¬0=1))
(¬0=1 → (¬¬∀x. ¬1<x → ¬0=1))
(¬0=1 → (¬¬∀x. ¬x<0 → ¬0=1))
(¬0=1 → (¬¬∀x. ¬x<1 → ¬0=1))
(¬0=1 → (¬¬∀x. ¬x<x → ¬0=1))
(¬0=1 → (¬¬∀x. ¬x<x → ¬0=1))
(¬0=1 → (¬∀z. 0=z → ¬0=1))
(¬0=1 → (¬∀x. 0=⟨0+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0=⟨1+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0=⟨x+0⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0=⟨x+1⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0=⟨x+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0=⟨x+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0=⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0=⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0=⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0=⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀z. 1=z → ¬0=1))
(¬0=1 → (¬∀x. 1=⟨0+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1=⟨1+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1=⟨x+0⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1=⟨x+1⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1=⟨x+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1=⟨x+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1=⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1=⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1=⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1=⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨0+0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨0+1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨0+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨0+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨1+0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨1+1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨1+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨1+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨x+0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨x+0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨x+1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨x+1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨x+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨x+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨x+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀y. y=y → ¬0=1))
(¬0=1 → (¬∀y. y=y → ¬0=1))
(¬0=1 → (¬∀z. z=0 → ¬0=1))
(¬0=1 → (¬∀z. z=1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨0+0⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨0+1⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨0+x⟩=0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨0+x⟩=1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨0+x⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨0+x⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1+0⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1+1⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1+x⟩=0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨1+x⟩=1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨1+x⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1+x⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+0⟩=0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+0⟩=1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+0⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+0⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+1⟩=0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+1⟩=1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+1⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+1⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+x⟩=0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+x⟩=0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+x⟩=1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+x⟩=1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+x⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+x⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+x⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨0⋅0⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨0⋅1⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨0⋅x⟩=0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨0⋅x⟩=1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨0⋅x⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨0⋅x⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1⋅0⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1⋅1⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1⋅x⟩=0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨1⋅x⟩=1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨1⋅x⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1⋅x⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅0⟩=0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅0⟩=1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅0⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅0⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅1⟩=0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅1⟩=1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅1⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅1⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅x⟩=0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅x⟩=0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅x⟩=1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅x⟩=1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅x⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅x⟩=x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅x⟩=x → ¬0=1))
(¬0=1 → (¬∀z. 0<z → ¬0=1))
(¬0=1 → (¬∀x. 0<⟨0+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0<⟨1+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0<⟨x+0⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0<⟨x+1⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0<⟨x+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0<⟨x+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0<⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0<⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0<⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0<⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 0<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀z. 1<z → ¬0=1))
(¬0=1 → (¬∀x. 1<⟨0+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1<⟨1+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1<⟨x+0⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1<⟨x+1⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1<⟨x+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1<⟨x+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1<⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1<⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1<⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1<⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. 1<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨0+0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨0+1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨0+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨0+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨1+0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨1+1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨1+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨1+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨x+0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨x+0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨x+1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨x+1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨x+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨x+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨x+x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀x. x<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (¬∀y. y<y → ¬0=1))
(¬0=1 → (¬∀y. y<y → ¬0=1))
(¬0=1 → (¬∀z. z<0 → ¬0=1))
(¬0=1 → (¬∀z. z<1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨0+0⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨0+1⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨0+x⟩<0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨0+x⟩<1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨0+x⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨0+x⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1+0⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1+1⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1+x⟩<0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨1+x⟩<1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨1+x⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1+x⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+0⟩<0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+0⟩<1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+0⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+0⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+1⟩<0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+1⟩<1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+1⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+1⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+x⟩<0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+x⟩<0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+x⟩<1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+x⟩<1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+x⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+x⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x+x⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨0⋅0⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨0⋅1⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨0⋅x⟩<0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨0⋅x⟩<1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨0⋅x⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨0⋅x⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1⋅0⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1⋅1⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1⋅x⟩<0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨1⋅x⟩<1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨1⋅x⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨1⋅x⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅0⟩<0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅0⟩<1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅0⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅0⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅1⟩<0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅1⟩<1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅1⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅1⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅x⟩<0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅x⟩<0 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅x⟩<1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅x⟩<1 → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅x⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅x⟩<x → ¬0=1))
(¬0=1 → (¬∀x. ⟨x⋅x⟩<x → ¬0=1))
(¬0=1 → (¬∀y. ¬0=y → ¬0=1))
(¬0=1 → (¬∀y. ¬1=y → ¬0=1))
(¬0=1 → (¬∀y. ¬y=0 → ¬0=1))
(¬0=1 → (¬∀y. ¬y=1 → ¬0=1))
(¬0=1 → (¬∀y. ¬0<y → ¬0=1))
(¬0=1 → (¬∀y. ¬1<y → ¬0=1))
(¬0=1 → (¬∀y. ¬y<0 → ¬0=1))
(¬0=1 → (¬∀y. ¬y<1 → ¬0=1))
(¬0=1 → (¬∀x. ¬¬0=x → ¬0=1))
(¬0=1 → (¬∀x. ¬¬1=x → ¬0=1))
(¬0=1 → (¬∀x. ¬¬x=0 → ¬0=1))
(¬0=1 → (¬∀x. ¬¬x=1 → ¬0=1))
(¬0=1 → (¬∀x. ¬¬x=x → ¬0=1))
(¬0=1 → (¬∀x. ¬¬x=x → ¬0=1))
(¬0=1 → (¬∀x. ¬¬0<x → ¬0=1))
(¬0=1 → (¬∀x. ¬¬1<x → ¬0=1))
(¬0=1 → (¬∀x. ¬¬x<0 → ¬0=1))
(¬0=1 → (¬∀x. ¬¬x<1 → ¬0=1))
(¬0=1 → (¬∀x. ¬¬x<x → ¬0=1))
(¬0=1 → (¬∀x. ¬¬x<x → ¬0=1))
(¬0=1 → (¬∀y. ∀x. x=y → ¬0=1))
(¬0=1 → (¬∀x. ∀y. x=y → ¬0=1))
(¬0=1 → (¬∀x. ∀y. y=x → ¬0=1))
(¬0=1 → (¬∀y. ∀x. y=x → ¬0=1))
(¬0=1 → (¬∀y. ∀x. x<y → ¬0=1))
(¬0=1 → (¬∀x. ∀y. x<y → ¬0=1))
(¬0=1 → (¬∀x. ∀y. y<x → ¬0=1))
(¬0=1 → (¬∀y. ∀x. y<x → ¬0=1))
(¬0=1 → (∀x3. 0=x3 → ¬0=1))
(¬0=1 → (∀y. 0=⟨0+y⟩ → ¬0=1))
(¬0=1 → (∀y. 0=⟨1+y⟩ → ¬0=1))
(¬0=1 → (∀y. 0=⟨y+0⟩ → ¬0=1))
(¬0=1 → (∀y. 0=⟨y+1⟩ → ¬0=1))
(¬0=1 → (∀y. 0=⟨0⋅y⟩ → ¬0=1))
(¬0=1 → (∀y. 0=⟨1⋅y⟩ → ¬0=1))
(¬0=1 → (∀y. 0=⟨y⋅0⟩ → ¬0=1))
(¬0=1 → (∀y. 0=⟨y⋅1⟩ → ¬0=1))
(¬0=1 → (∀x3. 1=x3 → ¬0=1))
(¬0=1 → (∀y. 1=⟨0+y⟩ → ¬0=1))
(¬0=1 → (∀y. 1=⟨1+y⟩ → ¬0=1))
(¬0=1 → (∀y. 1=⟨y+0⟩ → ¬0=1))
(¬0=1 → (∀y. 1=⟨y+1⟩ → ¬0=1))
(¬0=1 → (∀y. 1=⟨0⋅y⟩ → ¬0=1))
(¬0=1 → (∀y. 1=⟨1⋅y⟩ → ¬0=1))
(¬0=1 → (∀y. 1=⟨y⋅0⟩ → ¬0=1))
(¬0=1 → (∀y. 1=⟨y⋅1⟩ → ¬0=1))
(¬0=1 → (∀y. y=⟨0+0⟩ → ¬0=1))
(¬0=1 → (∀y. y=⟨0+1⟩ → ¬0=1))
(¬0=1 → (∀y. y=⟨1+0⟩ → ¬0=1))
(¬0=1 → (∀y. y=⟨1+1⟩ → ¬0=1))
(¬0=1 → (∀y. y=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (∀y. y=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (∀y. y=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (∀y. y=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (∀y. ⟨0+0⟩=y → ¬0=1))
(¬0=1 → (∀y. ⟨0+1⟩=y → ¬0=1))
(¬0=1 → (∀y. ⟨1+0⟩=y → ¬0=1))
(¬0=1 → (∀y. ⟨1+1⟩=y → ¬0=1))
(¬0=1 → (∀y. ⟨0⋅0⟩=y → ¬0=1))
(¬0=1 → (∀y. ⟨0⋅1⟩=y → ¬0=1))
(¬0=1 → (∀y. ⟨1⋅0⟩=y → ¬0=1))
(¬0=1 → (∀y. ⟨1⋅1⟩=y → ¬0=1))
(¬0=1 → (∀x3. x3=0 → ¬0=1))
(¬0=1 → (∀x3. x3=1 → ¬0=1))
(¬0=1 → (∀y. ⟨0+y⟩=0 → ¬0=1))
(¬0=1 → (∀y. ⟨0+y⟩=1 → ¬0=1))
(¬0=1 → (∀y. ⟨1+y⟩=0 → ¬0=1))
(¬0=1 → (∀y. ⟨1+y⟩=1 → ¬0=1))
(¬0=1 → (∀y. ⟨y+0⟩=0 → ¬0=1))
(¬0=1 → (∀y. ⟨y+0⟩=1 → ¬0=1))
(¬0=1 → (∀y. ⟨y+1⟩=0 → ¬0=1))
(¬0=1 → (∀y. ⟨y+1⟩=1 → ¬0=1))
(¬0=1 → (∀y. ⟨0⋅y⟩=0 → ¬0=1))
(¬0=1 → (∀y. ⟨0⋅y⟩=1 → ¬0=1))
(¬0=1 → (∀y. ⟨1⋅y⟩=0 → ¬0=1))
(¬0=1 → (∀y. ⟨1⋅y⟩=1 → ¬0=1))
(¬0=1 → (∀y. ⟨y⋅0⟩=0 → ¬0=1))
(¬0=1 → (∀y. ⟨y⋅0⟩=1 → ¬0=1))
(¬0=1 → (∀y. ⟨y⋅1⟩=0 → ¬0=1))
(¬0=1 → (∀y. ⟨y⋅1⟩=1 → ¬0=1))
(¬0=1 → (∀x3. 0<x3 → ¬0=1))
(¬0=1 → (∀y. 0<⟨0+y⟩ → ¬0=1))
(¬0=1 → (∀y. 0<⟨1+y⟩ → ¬0=1))
(¬0=1 → (∀y. 0<⟨y+0⟩ → ¬0=1))
(¬0=1 → (∀y. 0<⟨y+1⟩ → ¬0=1))
(¬0=1 → (∀y. 0<⟨0⋅y⟩ → ¬0=1))
(¬0=1 → (∀y. 0<⟨1⋅y⟩ → ¬0=1))
(¬0=1 → (∀y. 0<⟨y⋅0⟩ → ¬0=1))
(¬0=1 → (∀y. 0<⟨y⋅1⟩ → ¬0=1))
(¬0=1 → (∀x3. 1<x3 → ¬0=1))
(¬0=1 → (∀y. 1<⟨0+y⟩ → ¬0=1))
(¬0=1 → (∀y. 1<⟨1+y⟩ → ¬0=1))
(¬0=1 → (∀y. 1<⟨y+0⟩ → ¬0=1))
(¬0=1 → (∀y. 1<⟨y+1⟩ → ¬0=1))
(¬0=1 → (∀y. 1<⟨0⋅y⟩ → ¬0=1))
(¬0=1 → (∀y. 1<⟨1⋅y⟩ → ¬0=1))
(¬0=1 → (∀y. 1<⟨y⋅0⟩ → ¬0=1))
(¬0=1 → (∀y. 1<⟨y⋅1⟩ → ¬0=1))
(¬0=1 → (∀y. y<⟨0+0⟩ → ¬0=1))
(¬0=1 → (∀y. y<⟨0+1⟩ → ¬0=1))
(¬0=1 → (∀y. y<⟨1+0⟩ → ¬0=1))
(¬0=1 → (∀y. y<⟨1+1⟩ → ¬0=1))
(¬0=1 → (∀y. y<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (∀y. y<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (∀y. y<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (∀y. y<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (∀y. ⟨0+0⟩<y → ¬0=1))
(¬0=1 → (∀y. ⟨0+1⟩<y → ¬0=1))
(¬0=1 → (∀y. ⟨1+0⟩<y → ¬0=1))
(¬0=1 → (∀y. ⟨1+1⟩<y → ¬0=1))
(¬0=1 → (∀y. ⟨0⋅0⟩<y → ¬0=1))
(¬0=1 → (∀y. ⟨0⋅1⟩<y → ¬0=1))
(¬0=1 → (∀y. ⟨1⋅0⟩<y → ¬0=1))
(¬0=1 → (∀y. ⟨1⋅1⟩<y → ¬0=1))
(¬0=1 → (∀x3. x3<0 → ¬0=1))
(¬0=1 → (∀x3. x3<1 → ¬0=1))
(¬0=1 → (∀y. ⟨0+y⟩<0 → ¬0=1))
(¬0=1 → (∀y. ⟨0+y⟩<1 → ¬0=1))
(¬0=1 → (∀y. ⟨1+y⟩<0 → ¬0=1))
(¬0=1 → (∀y. ⟨1+y⟩<1 → ¬0=1))
(¬0=1 → (∀y. ⟨y+0⟩<0 → ¬0=1))
(¬0=1 → (∀y. ⟨y+0⟩<1 → ¬0=1))
(¬0=1 → (∀y. ⟨y+1⟩<0 → ¬0=1))
(¬0=1 → (∀y. ⟨y+1⟩<1 → ¬0=1))
(¬0=1 → (∀y. ⟨0⋅y⟩<0 → ¬0=1))
(¬0=1 → (∀y. ⟨0⋅y⟩<1 → ¬0=1))
(¬0=1 → (∀y. ⟨1⋅y⟩<0 → ¬0=1))
(¬0=1 → (∀y. ⟨1⋅y⟩<1 → ¬0=1))
(¬0=1 → (∀y. ⟨y⋅0⟩<0 → ¬0=1))
(¬0=1 → (∀y. ⟨y⋅0⟩<1 → ¬0=1))
(¬0=1 → (∀y. ⟨y⋅1⟩<0 → ¬0=1))
(¬0=1 → (∀y. ⟨y⋅1⟩<1 → ¬0=1))
(¬0=1 → (∀z. ¬0=z → ¬0=1))
(¬0=1 → (∀x. ¬0=⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0=⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0=⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0=⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0=⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0=⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0=⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0=⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0=⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0=⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀z. ¬1=z → ¬0=1))
(¬0=1 → (∀x. ¬1=⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1=⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1=⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1=⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1=⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1=⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1=⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1=⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1=⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1=⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨0+0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨0+1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨1+0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨1+1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x=⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀y. ¬y=y → ¬0=1))
(¬0=1 → (∀y. ¬y=y → ¬0=1))
(¬0=1 → (∀z. ¬z=0 → ¬0=1))
(¬0=1 → (∀z. ¬z=1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨0+0⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨0+1⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨0+x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨0+x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨0+x⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨0+x⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1+0⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1+1⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1+x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨1+x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨1+x⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1+x⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+0⟩=0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+0⟩=1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+0⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+0⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+1⟩=0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+1⟩=1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+1⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+1⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+x⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+x⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+x⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨0⋅0⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨0⋅1⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨0⋅x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨0⋅x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨0⋅x⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨0⋅x⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1⋅0⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1⋅1⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1⋅x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨1⋅x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨1⋅x⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1⋅x⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅0⟩=0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅0⟩=1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅0⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅0⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅1⟩=0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅1⟩=1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅1⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅1⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅x⟩=0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅x⟩=1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅x⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅x⟩=x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅x⟩=x → ¬0=1))
(¬0=1 → (∀z. ¬0<z → ¬0=1))
(¬0=1 → (∀x. ¬0<⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0<⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0<⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0<⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0<⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0<⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0<⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0<⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0<⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0<⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬0<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀z. ¬1<z → ¬0=1))
(¬0=1 → (∀x. ¬1<⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1<⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1<⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1<⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1<⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1<⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1<⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1<⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1<⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1<⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬1<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨0+0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨0+1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨0+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨1+0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨1+1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨1+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨x+0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨x+1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨x+x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨0⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨0⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨0⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨1⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨1⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨1⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨x⋅0⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨x⋅1⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀x. ¬x<⟨x⋅x⟩ → ¬0=1))
(¬0=1 → (∀y. ¬y<y → ¬0=1))
(¬0=1 → (∀y. ¬y<y → ¬0=1))
(¬0=1 → (∀z. ¬z<0 → ¬0=1))
(¬0=1 → (∀z. ¬z<1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨0+0⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨0+1⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨0+x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨0+x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨0+x⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨0+x⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1+0⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1+1⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1+x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨1+x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨1+x⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1+x⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+0⟩<0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+0⟩<1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+0⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+0⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+1⟩<0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+1⟩<1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+1⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+1⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+x⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+x⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x+x⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨0⋅0⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨0⋅1⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨0⋅x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨0⋅x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨0⋅x⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨0⋅x⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1⋅0⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1⋅1⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1⋅x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨1⋅x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨1⋅x⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨1⋅x⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅0⟩<0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅0⟩<1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅0⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅0⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅1⟩<0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅1⟩<1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅1⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅1⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅x⟩<0 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅x⟩<1 → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅x⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅x⟩<x → ¬0=1))
(¬0=1 → (∀x. ¬⟨x⋅x⟩<x → ¬0=1))
(¬0=1 → (∀y. ¬¬0=y → ¬0=1))
(¬0=1 → (∀y. ¬¬1=y → ¬0=1))
(¬0=1 → (∀y. ¬¬y=0 → ¬0=1))
(¬0=1 → (∀y. ¬¬y=1 → ¬0=1))
(¬0=1 → (∀y. ¬¬0<y → ¬0=1))
(¬0=1 → (∀y. ¬¬1<y → ¬0=1))
(¬0=1 → (∀y. ¬¬y<0 → ¬0=1))
(¬0=1 → (∀y. ¬¬y<1 → ¬0=1))
(¬0=1 → (∀x. ¬¬¬0=x → ¬0=1))
(¬0=1 → (∀x. ¬¬¬1=x → ¬0=1))
(¬0=1 → (∀x. ¬¬¬x=0 → ¬0=1))
(¬0=1 → (∀x. ¬¬¬x=1 → ¬0=1))
(¬0=1 → (∀x. ¬¬¬x=x → ¬0=1))
(¬0=1 → (∀x. ¬¬¬x=x → ¬0=1))
(¬0=1 → (∀x. ¬¬¬0<x → ¬0=1))
(¬0=1 → (∀x. ¬¬¬1<x → ¬0=1))
(¬0=1 → (∀x. ¬¬¬x<0 → ¬0=1))
(¬0=1 → (∀x. ¬¬¬x<1 → ¬0=1))
(¬0=1 → (∀x. ¬¬¬x<x → ¬0=1))
(¬0=1 → (∀x. ¬¬¬x<x → ¬0=1))
(¬0=1 → (∀y. ¬∀x. x=y → ¬0=1))
(¬0=1 → (∀x. ¬∀y. x=y → ¬0=1))
(¬0=1 → (∀x. ¬∀y. y=x → ¬0=1))
(¬0=1 → (∀y. ¬∀x. y=x → ¬0=1))
(¬0=1 → (∀y. ¬∀x. x<y → ¬0=1))
(¬0=1 → (∀x. ¬∀y. x<y → ¬0=1))
(¬0=1 → (∀x. ¬∀y. y<x → ¬0=1))
(¬0=1 → (∀y. ¬∀x. y<x → ¬0=1))
(¬0=1 → (∀z. ∀x. x=z → ¬0=1))
(¬0=1 → (∀x. ∀z. x=z → ¬0=1))
(¬0=1 → (∀x. ∀z. z=x → ¬0=1))
(¬0=1 → (∀z. ∀x. z=x → ¬0=1))
(¬0=1 → (∀z. ∀x. x<z → ¬0=1))
(¬0=1 → (∀x. ∀z. x<z → ¬0=1))
(¬0=1 → (∀x. ∀z. z<x → ¬0=1))
(¬0=1 → (∀z. ∀x. z<x → ¬0=1))
(¬0=1 → (∀y. ∀x. ¬x=y → ¬0=1))
(¬0=1 → (∀x. ∀y. ¬x=y → ¬0=1))
(¬0=1 → (∀x. ∀y. ¬y=x → ¬0=1))
(¬0=1 → (∀y. ∀x. ¬y=x → ¬0=1))
(¬0=1 → (∀y. ∀x. ¬x<y → ¬0=1))
(¬0=1 → (∀x. ∀y. ¬x<y → ¬0=1))
(¬0=1 → (∀x. ∀y. ¬y<x → ¬0=1))
(¬0=1 → (∀y. ∀x. ¬y<x → ¬0=1))
(¬0=1 → ((0=0 → 0=0) → ¬0=1))
(¬0=1 → ((0=0 → 0=1) → ¬0=1))
(¬0=1 → ((0=0 → 1=0) → ¬0=1))
(¬0=1 → ((0=0 → 1=1) → ¬0=1))
(¬0=1 → ((0=0 → 0<0) → ¬0=1))
(¬0=1 → ((0=0 → 0<1) → ¬0=1))
(¬0=1 → ((0=0 → 1<0) → ¬0=1))
(¬0=1 → ((0=0 → 1<1) → ¬0=1))
(¬0=1 → ((0=1 → 0=0) → ¬0=1))
(¬0=1 → ((0=1 → 0=1) → ¬0=1))
(¬0=1 → ((0=1 → 1=0) → ¬0=1))
(¬0=1 → ((0=1 → 1=1) → ¬0=1))
(¬0=1 → ((0=1 → 0<0) → ¬0=1))
(¬0=1 → ((0=1 → 0<1) → ¬0=1))
(¬0=1 → ((0=1 → 1<0) → ¬0=1))
(¬0=1 → ((0=1 → 1<1) → ¬0=1))
(¬0=1 → ((1=0 → 0=0) → ¬0=1))
(¬0=1 → ((1=0 → 0=1) → ¬0=1))
(¬0=1 → ((1=0 → 1=0) → ¬0=1))
(¬0=1 → ((1=0 → 1=1) → ¬0=1))
(¬0=1 → ((1=0 → 0<0) → ¬0=1))
(¬0=1 → ((1=0 → 0<1) → ¬0=1))
(¬0=1 → ((1=0 → 1<0) → ¬0=1))
(¬0=1 → ((1=0 → 1<1) → ¬0=1))
(¬0=1 → ((1=1 → 0=0) → ¬0=1))
(¬0=1 → ((1=1 → 0=1) → ¬0=1))
(¬0=1 → ((1=1 → 1=0) → ¬0=1))
(¬0=1 → ((1=1 → 1=1) → ¬0=1))
(¬0=1 → ((1=1 → 0<0) → ¬0=1))
(¬0=1 → ((1=1 → 0<1) → ¬0=1))
(¬0=1 → ((1=1 → 1<0) → ¬0=1))
(¬0=1 → ((1=1 → 1<1) → ¬0=1))
(¬0=1 → ((0<0 → 0=0) → ¬0=1))
(¬0=1 → ((0<0 → 0=1) → ¬0=1))
(¬0=1 → ((0<0 → 1=0) → ¬0=1))
(¬0=1 → ((0<0 → 1=1) → ¬0=1))
(¬0=1 → ((0<0 → 0<0) → ¬0=1))
(¬0=1 → ((0<0 → 0<1) → ¬0=1))
(¬0=1 → ((0<0 → 1<0) → ¬0=1))
(¬0=1 → ((0<0 → 1<1) → ¬0=1))
(¬0=1 → ((0<1 → 0=0) → ¬0=1))
(¬0=1 → ((0<1 → 0=1) → ¬0=1))
(¬0=1 → ((0<1 → 1=0) → ¬0=1))
(¬0=1 → ((0<1 → 1=1) → ¬0=1))
(¬0=1 → ((0<1 → 0<0) → ¬0=1))
(¬0=1 → ((0<1 → 0<1) → ¬0=1))
(¬0=1 → ((0<1 → 1<0) → ¬0=1))
(¬0=1 → ((0<1 → 1<1) → ¬0=1))
(¬0=1 → ((1<0 → 0=0) → ¬0=1))
(¬0=1 → ((1<0 → 0=1) → ¬0=1))
(¬0=1 → ((1<0 → 1=0) → ¬0=1))
(¬0=1 → ((1<0 → 1=1) → ¬0=1))
(¬0=1 → ((1<0 → 0<0) → ¬0=1))
(¬0=1 → ((1<0 → 0<1) → ¬0=1))
(¬0=1 → ((1<0 → 1<0) → ¬0=1))
(¬0=1 → ((1<0 → 1<1) → ¬0=1))
(¬0=1 → ((1<1 → 0=0) → ¬0=1))
(¬0=1 → ((1<1 → 0=1) → ¬0=1))
(¬0=1 → ((1<1 → 1=0) → ¬0=1))
(¬0=1 → ((1<1 → 1=1) → ¬0=1))
(¬0=1 → ((1<1 → 0<0) → ¬0=1))
(¬0=1 → ((1<1 → 0<1) → ¬0=1))
(¬0=1 → ((1<1 → 1<0) → ¬0=1))
(¬0=1 → ((1<1 → 1<1) → ¬0=1))
(¬1=0 → (0=⟨0+⟨0+0⟩⟩ → ¬1=0))
(0=⟨0+⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨0+⟨0+1⟩⟩ → ¬1=0))
(0=⟨0+⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨0+⟨1+0⟩⟩ → ¬1=0))
(0=⟨0+⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨0+⟨1+1⟩⟩ → ¬1=0))
(0=⟨0+⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨0+⟨0⋅0⟩⟩ → ¬1=0))
(0=⟨0+⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨0+⟨0⋅1⟩⟩ → ¬1=0))
(0=⟨0+⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨0+⟨1⋅0⟩⟩ → ¬1=0))
(0=⟨0+⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨0+⟨1⋅1⟩⟩ → ¬1=0))
(0=⟨0+⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1+⟨0+0⟩⟩ → ¬1=0))
(0=⟨1+⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1+⟨0+1⟩⟩ → ¬1=0))
(0=⟨1+⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1+⟨1+0⟩⟩ → ¬1=0))
(0=⟨1+⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1+⟨1+1⟩⟩ → ¬1=0))
(0=⟨1+⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1+⟨0⋅0⟩⟩ → ¬1=0))
(0=⟨1+⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1+⟨0⋅1⟩⟩ → ¬1=0))
(0=⟨1+⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1+⟨1⋅0⟩⟩ → ¬1=0))
(0=⟨1+⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1+⟨1⋅1⟩⟩ → ¬1=0))
(0=⟨1+⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0+0⟩+0⟩ → ¬1=0))
(0=⟨⟨0+0⟩+0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0+0⟩+1⟩ → ¬1=0))
(0=⟨⟨0+0⟩+1⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0+1⟩+0⟩ → ¬1=0))
(0=⟨⟨0+1⟩+0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0+1⟩+1⟩ → ¬1=0))
(0=⟨⟨0+1⟩+1⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1+0⟩+0⟩ → ¬1=0))
(0=⟨⟨1+0⟩+0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1+0⟩+1⟩ → ¬1=0))
(0=⟨⟨1+0⟩+1⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1+1⟩+0⟩ → ¬1=0))
(0=⟨⟨1+1⟩+0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1+1⟩+1⟩ → ¬1=0))
(0=⟨⟨1+1⟩+1⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0⋅0⟩+0⟩ → ¬1=0))
(0=⟨⟨0⋅0⟩+0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0⋅0⟩+1⟩ → ¬1=0))
(0=⟨⟨0⋅0⟩+1⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0⋅1⟩+0⟩ → ¬1=0))
(0=⟨⟨0⋅1⟩+0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0⋅1⟩+1⟩ → ¬1=0))
(0=⟨⟨0⋅1⟩+1⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1⋅0⟩+0⟩ → ¬1=0))
(0=⟨⟨1⋅0⟩+0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1⋅0⟩+1⟩ → ¬1=0))
(0=⟨⟨1⋅0⟩+1⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1⋅1⟩+0⟩ → ¬1=0))
(0=⟨⟨1⋅1⟩+0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1⋅1⟩+1⟩ → ¬1=0))
(0=⟨⟨1⋅1⟩+1⟩ → ¬1=0)
(¬1=0 → (0=⟨0⋅⟨0+0⟩⟩ → ¬1=0))
(0=⟨0⋅⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨0⋅⟨0+1⟩⟩ → ¬1=0))
(0=⟨0⋅⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨0⋅⟨1+0⟩⟩ → ¬1=0))
(0=⟨0⋅⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨0⋅⟨1+1⟩⟩ → ¬1=0))
(0=⟨0⋅⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨0⋅⟨0⋅0⟩⟩ → ¬1=0))
(0=⟨0⋅⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨0⋅⟨0⋅1⟩⟩ → ¬1=0))
(0=⟨0⋅⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨0⋅⟨1⋅0⟩⟩ → ¬1=0))
(0=⟨0⋅⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨0⋅⟨1⋅1⟩⟩ → ¬1=0))
(0=⟨0⋅⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1⋅⟨0+0⟩⟩ → ¬1=0))
(0=⟨1⋅⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1⋅⟨0+1⟩⟩ → ¬1=0))
(0=⟨1⋅⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1⋅⟨1+0⟩⟩ → ¬1=0))
(0=⟨1⋅⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1⋅⟨1+1⟩⟩ → ¬1=0))
(0=⟨1⋅⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1⋅⟨0⋅0⟩⟩ → ¬1=0))
(0=⟨1⋅⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1⋅⟨0⋅1⟩⟩ → ¬1=0))
(0=⟨1⋅⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1⋅⟨1⋅0⟩⟩ → ¬1=0))
(0=⟨1⋅⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨1⋅⟨1⋅1⟩⟩ → ¬1=0))
(0=⟨1⋅⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0+0⟩⋅0⟩ → ¬1=0))
(0=⟨⟨0+0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0+0⟩⋅1⟩ → ¬1=0))
(0=⟨⟨0+0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0+1⟩⋅0⟩ → ¬1=0))
(0=⟨⟨0+1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0+1⟩⋅1⟩ → ¬1=0))
(0=⟨⟨0+1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1+0⟩⋅0⟩ → ¬1=0))
(0=⟨⟨1+0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1+0⟩⋅1⟩ → ¬1=0))
(0=⟨⟨1+0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1+1⟩⋅0⟩ → ¬1=0))
(0=⟨⟨1+1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1+1⟩⋅1⟩ → ¬1=0))
(0=⟨⟨1+1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0⋅0⟩⋅0⟩ → ¬1=0))
(0=⟨⟨0⋅0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0⋅0⟩⋅1⟩ → ¬1=0))
(0=⟨⟨0⋅0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0⋅1⟩⋅0⟩ → ¬1=0))
(0=⟨⟨0⋅1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨0⋅1⟩⋅1⟩ → ¬1=0))
(0=⟨⟨0⋅1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1⋅0⟩⋅0⟩ → ¬1=0))
(0=⟨⟨1⋅0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1⋅0⟩⋅1⟩ → ¬1=0))
(0=⟨⟨1⋅0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1⋅1⟩⋅0⟩ → ¬1=0))
(0=⟨⟨1⋅1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0=⟨⟨1⋅1⟩⋅1⟩ → ¬1=0))
(0=⟨⟨1⋅1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1=⟨0+⟨0+0⟩⟩ → ¬1=0))
(1=⟨0+⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨0+⟨0+1⟩⟩ → ¬1=0))
(1=⟨0+⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨0+⟨1+0⟩⟩ → ¬1=0))
(1=⟨0+⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨0+⟨1+1⟩⟩ → ¬1=0))
(1=⟨0+⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨0+⟨0⋅0⟩⟩ → ¬1=0))
(1=⟨0+⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨0+⟨0⋅1⟩⟩ → ¬1=0))
(1=⟨0+⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨0+⟨1⋅0⟩⟩ → ¬1=0))
(1=⟨0+⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨0+⟨1⋅1⟩⟩ → ¬1=0))
(1=⟨0+⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1+⟨0+0⟩⟩ → ¬1=0))
(1=⟨1+⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1+⟨0+1⟩⟩ → ¬1=0))
(1=⟨1+⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1+⟨1+0⟩⟩ → ¬1=0))
(1=⟨1+⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1+⟨1+1⟩⟩ → ¬1=0))
(1=⟨1+⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1+⟨0⋅0⟩⟩ → ¬1=0))
(1=⟨1+⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1+⟨0⋅1⟩⟩ → ¬1=0))
(1=⟨1+⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1+⟨1⋅0⟩⟩ → ¬1=0))
(1=⟨1+⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1+⟨1⋅1⟩⟩ → ¬1=0))
(1=⟨1+⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0+0⟩+0⟩ → ¬1=0))
(1=⟨⟨0+0⟩+0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0+0⟩+1⟩ → ¬1=0))
(1=⟨⟨0+0⟩+1⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0+1⟩+0⟩ → ¬1=0))
(1=⟨⟨0+1⟩+0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0+1⟩+1⟩ → ¬1=0))
(1=⟨⟨0+1⟩+1⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1+0⟩+0⟩ → ¬1=0))
(1=⟨⟨1+0⟩+0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1+0⟩+1⟩ → ¬1=0))
(1=⟨⟨1+0⟩+1⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1+1⟩+0⟩ → ¬1=0))
(1=⟨⟨1+1⟩+0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1+1⟩+1⟩ → ¬1=0))
(1=⟨⟨1+1⟩+1⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0⋅0⟩+0⟩ → ¬1=0))
(1=⟨⟨0⋅0⟩+0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0⋅0⟩+1⟩ → ¬1=0))
(1=⟨⟨0⋅0⟩+1⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0⋅1⟩+0⟩ → ¬1=0))
(1=⟨⟨0⋅1⟩+0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0⋅1⟩+1⟩ → ¬1=0))
(1=⟨⟨0⋅1⟩+1⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1⋅0⟩+0⟩ → ¬1=0))
(1=⟨⟨1⋅0⟩+0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1⋅0⟩+1⟩ → ¬1=0))
(1=⟨⟨1⋅0⟩+1⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1⋅1⟩+0⟩ → ¬1=0))
(1=⟨⟨1⋅1⟩+0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1⋅1⟩+1⟩ → ¬1=0))
(1=⟨⟨1⋅1⟩+1⟩ → ¬1=0)
(¬1=0 → (1=⟨0⋅⟨0+0⟩⟩ → ¬1=0))
(1=⟨0⋅⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨0⋅⟨0+1⟩⟩ → ¬1=0))
(1=⟨0⋅⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨0⋅⟨1+0⟩⟩ → ¬1=0))
(1=⟨0⋅⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨0⋅⟨1+1⟩⟩ → ¬1=0))
(1=⟨0⋅⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨0⋅⟨0⋅0⟩⟩ → ¬1=0))
(1=⟨0⋅⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨0⋅⟨0⋅1⟩⟩ → ¬1=0))
(1=⟨0⋅⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨0⋅⟨1⋅0⟩⟩ → ¬1=0))
(1=⟨0⋅⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨0⋅⟨1⋅1⟩⟩ → ¬1=0))
(1=⟨0⋅⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1⋅⟨0+0⟩⟩ → ¬1=0))
(1=⟨1⋅⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1⋅⟨0+1⟩⟩ → ¬1=0))
(1=⟨1⋅⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1⋅⟨1+0⟩⟩ → ¬1=0))
(1=⟨1⋅⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1⋅⟨1+1⟩⟩ → ¬1=0))
(1=⟨1⋅⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1⋅⟨0⋅0⟩⟩ → ¬1=0))
(1=⟨1⋅⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1⋅⟨0⋅1⟩⟩ → ¬1=0))
(1=⟨1⋅⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1⋅⟨1⋅0⟩⟩ → ¬1=0))
(1=⟨1⋅⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨1⋅⟨1⋅1⟩⟩ → ¬1=0))
(1=⟨1⋅⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0+0⟩⋅0⟩ → ¬1=0))
(1=⟨⟨0+0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0+0⟩⋅1⟩ → ¬1=0))
(1=⟨⟨0+0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0+1⟩⋅0⟩ → ¬1=0))
(1=⟨⟨0+1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0+1⟩⋅1⟩ → ¬1=0))
(1=⟨⟨0+1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1+0⟩⋅0⟩ → ¬1=0))
(1=⟨⟨1+0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1+0⟩⋅1⟩ → ¬1=0))
(1=⟨⟨1+0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1+1⟩⋅0⟩ → ¬1=0))
(1=⟨⟨1+1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1+1⟩⋅1⟩ → ¬1=0))
(1=⟨⟨1+1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0⋅0⟩⋅0⟩ → ¬1=0))
(1=⟨⟨0⋅0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0⋅0⟩⋅1⟩ → ¬1=0))
(1=⟨⟨0⋅0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0⋅1⟩⋅0⟩ → ¬1=0))
(1=⟨⟨0⋅1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨0⋅1⟩⋅1⟩ → ¬1=0))
(1=⟨⟨0⋅1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1⋅0⟩⋅0⟩ → ¬1=0))
(1=⟨⟨1⋅0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1⋅0⟩⋅1⟩ → ¬1=0))
(1=⟨⟨1⋅0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1⋅1⟩⋅0⟩ → ¬1=0))
(1=⟨⟨1⋅1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1=⟨⟨1⋅1⟩⋅1⟩ → ¬1=0))
(1=⟨⟨1⋅1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩=⟨0+0⟩ → ¬1=0))
(⟨0+0⟩=⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩=⟨0+1⟩ → ¬1=0))
(⟨0+0⟩=⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩=⟨1+0⟩ → ¬1=0))
(⟨0+0⟩=⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩=⟨1+1⟩ → ¬1=0))
(⟨0+0⟩=⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩=⟨0⋅0⟩ → ¬1=0))
(⟨0+0⟩=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩=⟨0⋅1⟩ → ¬1=0))
(⟨0+0⟩=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩=⟨1⋅0⟩ → ¬1=0))
(⟨0+0⟩=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩=⟨1⋅1⟩ → ¬1=0))
(⟨0+0⟩=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩=⟨0+0⟩ → ¬1=0))
(⟨0+1⟩=⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩=⟨0+1⟩ → ¬1=0))
(⟨0+1⟩=⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩=⟨1+0⟩ → ¬1=0))
(⟨0+1⟩=⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩=⟨1+1⟩ → ¬1=0))
(⟨0+1⟩=⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩=⟨0⋅0⟩ → ¬1=0))
(⟨0+1⟩=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩=⟨0⋅1⟩ → ¬1=0))
(⟨0+1⟩=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩=⟨1⋅0⟩ → ¬1=0))
(⟨0+1⟩=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩=⟨1⋅1⟩ → ¬1=0))
(⟨0+1⟩=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩=⟨0+0⟩ → ¬1=0))
(⟨1+0⟩=⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩=⟨0+1⟩ → ¬1=0))
(⟨1+0⟩=⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩=⟨1+0⟩ → ¬1=0))
(⟨1+0⟩=⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩=⟨1+1⟩ → ¬1=0))
(⟨1+0⟩=⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩=⟨0⋅0⟩ → ¬1=0))
(⟨1+0⟩=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩=⟨0⋅1⟩ → ¬1=0))
(⟨1+0⟩=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩=⟨1⋅0⟩ → ¬1=0))
(⟨1+0⟩=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩=⟨1⋅1⟩ → ¬1=0))
(⟨1+0⟩=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩=⟨0+0⟩ → ¬1=0))
(⟨1+1⟩=⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩=⟨0+1⟩ → ¬1=0))
(⟨1+1⟩=⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩=⟨1+0⟩ → ¬1=0))
(⟨1+1⟩=⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩=⟨1+1⟩ → ¬1=0))
(⟨1+1⟩=⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩=⟨0⋅0⟩ → ¬1=0))
(⟨1+1⟩=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩=⟨0⋅1⟩ → ¬1=0))
(⟨1+1⟩=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩=⟨1⋅0⟩ → ¬1=0))
(⟨1+1⟩=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩=⟨1⋅1⟩ → ¬1=0))
(⟨1+1⟩=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩=⟨0+0⟩ → ¬1=0))
(⟨0⋅0⟩=⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩=⟨0+1⟩ → ¬1=0))
(⟨0⋅0⟩=⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩=⟨1+0⟩ → ¬1=0))
(⟨0⋅0⟩=⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩=⟨1+1⟩ → ¬1=0))
(⟨0⋅0⟩=⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩=⟨0⋅0⟩ → ¬1=0))
(⟨0⋅0⟩=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩=⟨0⋅1⟩ → ¬1=0))
(⟨0⋅0⟩=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩=⟨1⋅0⟩ → ¬1=0))
(⟨0⋅0⟩=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩=⟨1⋅1⟩ → ¬1=0))
(⟨0⋅0⟩=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩=⟨0+0⟩ → ¬1=0))
(⟨0⋅1⟩=⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩=⟨0+1⟩ → ¬1=0))
(⟨0⋅1⟩=⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩=⟨1+0⟩ → ¬1=0))
(⟨0⋅1⟩=⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩=⟨1+1⟩ → ¬1=0))
(⟨0⋅1⟩=⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩=⟨0⋅0⟩ → ¬1=0))
(⟨0⋅1⟩=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩=⟨0⋅1⟩ → ¬1=0))
(⟨0⋅1⟩=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩=⟨1⋅0⟩ → ¬1=0))
(⟨0⋅1⟩=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩=⟨1⋅1⟩ → ¬1=0))
(⟨0⋅1⟩=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩=⟨0+0⟩ → ¬1=0))
(⟨1⋅0⟩=⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩=⟨0+1⟩ → ¬1=0))
(⟨1⋅0⟩=⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩=⟨1+0⟩ → ¬1=0))
(⟨1⋅0⟩=⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩=⟨1+1⟩ → ¬1=0))
(⟨1⋅0⟩=⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩=⟨0⋅0⟩ → ¬1=0))
(⟨1⋅0⟩=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩=⟨0⋅1⟩ → ¬1=0))
(⟨1⋅0⟩=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩=⟨1⋅0⟩ → ¬1=0))
(⟨1⋅0⟩=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩=⟨1⋅1⟩ → ¬1=0))
(⟨1⋅0⟩=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩=⟨0+0⟩ → ¬1=0))
(⟨1⋅1⟩=⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩=⟨0+1⟩ → ¬1=0))
(⟨1⋅1⟩=⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩=⟨1+0⟩ → ¬1=0))
(⟨1⋅1⟩=⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩=⟨1+1⟩ → ¬1=0))
(⟨1⋅1⟩=⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩=⟨0⋅0⟩ → ¬1=0))
(⟨1⋅1⟩=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩=⟨0⋅1⟩ → ¬1=0))
(⟨1⋅1⟩=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩=⟨1⋅0⟩ → ¬1=0))
(⟨1⋅1⟩=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩=⟨1⋅1⟩ → ¬1=0))
(⟨1⋅1⟩=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0+⟨0+0⟩⟩=0 → ¬1=0))
(⟨0+⟨0+0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0+⟨0+0⟩⟩=1 → ¬1=0))
(⟨0+⟨0+0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨0+⟨0+1⟩⟩=0 → ¬1=0))
(⟨0+⟨0+1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0+⟨0+1⟩⟩=1 → ¬1=0))
(⟨0+⟨0+1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨0+⟨1+0⟩⟩=0 → ¬1=0))
(⟨0+⟨1+0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0+⟨1+0⟩⟩=1 → ¬1=0))
(⟨0+⟨1+0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨0+⟨1+1⟩⟩=0 → ¬1=0))
(⟨0+⟨1+1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0+⟨1+1⟩⟩=1 → ¬1=0))
(⟨0+⟨1+1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨0+⟨0⋅0⟩⟩=0 → ¬1=0))
(⟨0+⟨0⋅0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0+⟨0⋅0⟩⟩=1 → ¬1=0))
(⟨0+⟨0⋅0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨0+⟨0⋅1⟩⟩=0 → ¬1=0))
(⟨0+⟨0⋅1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0+⟨0⋅1⟩⟩=1 → ¬1=0))
(⟨0+⟨0⋅1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨0+⟨1⋅0⟩⟩=0 → ¬1=0))
(⟨0+⟨1⋅0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0+⟨1⋅0⟩⟩=1 → ¬1=0))
(⟨0+⟨1⋅0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨0+⟨1⋅1⟩⟩=0 → ¬1=0))
(⟨0+⟨1⋅1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0+⟨1⋅1⟩⟩=1 → ¬1=0))
(⟨0+⟨1⋅1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1+⟨0+0⟩⟩=0 → ¬1=0))
(⟨1+⟨0+0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1+⟨0+0⟩⟩=1 → ¬1=0))
(⟨1+⟨0+0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1+⟨0+1⟩⟩=0 → ¬1=0))
(⟨1+⟨0+1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1+⟨0+1⟩⟩=1 → ¬1=0))
(⟨1+⟨0+1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1+⟨1+0⟩⟩=0 → ¬1=0))
(⟨1+⟨1+0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1+⟨1+0⟩⟩=1 → ¬1=0))
(⟨1+⟨1+0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1+⟨1+1⟩⟩=0 → ¬1=0))
(⟨1+⟨1+1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1+⟨1+1⟩⟩=1 → ¬1=0))
(⟨1+⟨1+1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1+⟨0⋅0⟩⟩=0 → ¬1=0))
(⟨1+⟨0⋅0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1+⟨0⋅0⟩⟩=1 → ¬1=0))
(⟨1+⟨0⋅0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1+⟨0⋅1⟩⟩=0 → ¬1=0))
(⟨1+⟨0⋅1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1+⟨0⋅1⟩⟩=1 → ¬1=0))
(⟨1+⟨0⋅1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1+⟨1⋅0⟩⟩=0 → ¬1=0))
(⟨1+⟨1⋅0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1+⟨1⋅0⟩⟩=1 → ¬1=0))
(⟨1+⟨1⋅0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1+⟨1⋅1⟩⟩=0 → ¬1=0))
(⟨1+⟨1⋅1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1+⟨1⋅1⟩⟩=1 → ¬1=0))
(⟨1+⟨1⋅1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩+0⟩=0 → ¬1=0))
(⟨⟨0+0⟩+0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩+0⟩=1 → ¬1=0))
(⟨⟨0+0⟩+0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩+1⟩=0 → ¬1=0))
(⟨⟨0+0⟩+1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩+1⟩=1 → ¬1=0))
(⟨⟨0+0⟩+1⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩+0⟩=0 → ¬1=0))
(⟨⟨0+1⟩+0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩+0⟩=1 → ¬1=0))
(⟨⟨0+1⟩+0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩+1⟩=0 → ¬1=0))
(⟨⟨0+1⟩+1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩+1⟩=1 → ¬1=0))
(⟨⟨0+1⟩+1⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩+0⟩=0 → ¬1=0))
(⟨⟨1+0⟩+0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩+0⟩=1 → ¬1=0))
(⟨⟨1+0⟩+0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩+1⟩=0 → ¬1=0))
(⟨⟨1+0⟩+1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩+1⟩=1 → ¬1=0))
(⟨⟨1+0⟩+1⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩+0⟩=0 → ¬1=0))
(⟨⟨1+1⟩+0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩+0⟩=1 → ¬1=0))
(⟨⟨1+1⟩+0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩+1⟩=0 → ¬1=0))
(⟨⟨1+1⟩+1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩+1⟩=1 → ¬1=0))
(⟨⟨1+1⟩+1⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩+0⟩=0 → ¬1=0))
(⟨⟨0⋅0⟩+0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩+0⟩=1 → ¬1=0))
(⟨⟨0⋅0⟩+0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩+1⟩=0 → ¬1=0))
(⟨⟨0⋅0⟩+1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩+1⟩=1 → ¬1=0))
(⟨⟨0⋅0⟩+1⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩+0⟩=0 → ¬1=0))
(⟨⟨0⋅1⟩+0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩+0⟩=1 → ¬1=0))
(⟨⟨0⋅1⟩+0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩+1⟩=0 → ¬1=0))
(⟨⟨0⋅1⟩+1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩+1⟩=1 → ¬1=0))
(⟨⟨0⋅1⟩+1⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩+0⟩=0 → ¬1=0))
(⟨⟨1⋅0⟩+0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩+0⟩=1 → ¬1=0))
(⟨⟨1⋅0⟩+0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩+1⟩=0 → ¬1=0))
(⟨⟨1⋅0⟩+1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩+1⟩=1 → ¬1=0))
(⟨⟨1⋅0⟩+1⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩+0⟩=0 → ¬1=0))
(⟨⟨1⋅1⟩+0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩+0⟩=1 → ¬1=0))
(⟨⟨1⋅1⟩+0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩+1⟩=0 → ¬1=0))
(⟨⟨1⋅1⟩+1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩+1⟩=1 → ¬1=0))
(⟨⟨1⋅1⟩+1⟩=1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0+0⟩⟩=0 → ¬1=0))
(⟨0⋅⟨0+0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0+0⟩⟩=1 → ¬1=0))
(⟨0⋅⟨0+0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0+1⟩⟩=0 → ¬1=0))
(⟨0⋅⟨0+1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0+1⟩⟩=1 → ¬1=0))
(⟨0⋅⟨0+1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1+0⟩⟩=0 → ¬1=0))
(⟨0⋅⟨1+0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1+0⟩⟩=1 → ¬1=0))
(⟨0⋅⟨1+0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1+1⟩⟩=0 → ¬1=0))
(⟨0⋅⟨1+1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1+1⟩⟩=1 → ¬1=0))
(⟨0⋅⟨1+1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0⋅0⟩⟩=0 → ¬1=0))
(⟨0⋅⟨0⋅0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0⋅0⟩⟩=1 → ¬1=0))
(⟨0⋅⟨0⋅0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0⋅1⟩⟩=0 → ¬1=0))
(⟨0⋅⟨0⋅1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0⋅1⟩⟩=1 → ¬1=0))
(⟨0⋅⟨0⋅1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1⋅0⟩⟩=0 → ¬1=0))
(⟨0⋅⟨1⋅0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1⋅0⟩⟩=1 → ¬1=0))
(⟨0⋅⟨1⋅0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1⋅1⟩⟩=0 → ¬1=0))
(⟨0⋅⟨1⋅1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1⋅1⟩⟩=1 → ¬1=0))
(⟨0⋅⟨1⋅1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0+0⟩⟩=0 → ¬1=0))
(⟨1⋅⟨0+0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0+0⟩⟩=1 → ¬1=0))
(⟨1⋅⟨0+0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0+1⟩⟩=0 → ¬1=0))
(⟨1⋅⟨0+1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0+1⟩⟩=1 → ¬1=0))
(⟨1⋅⟨0+1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1+0⟩⟩=0 → ¬1=0))
(⟨1⋅⟨1+0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1+0⟩⟩=1 → ¬1=0))
(⟨1⋅⟨1+0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1+1⟩⟩=0 → ¬1=0))
(⟨1⋅⟨1+1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1+1⟩⟩=1 → ¬1=0))
(⟨1⋅⟨1+1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0⋅0⟩⟩=0 → ¬1=0))
(⟨1⋅⟨0⋅0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0⋅0⟩⟩=1 → ¬1=0))
(⟨1⋅⟨0⋅0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0⋅1⟩⟩=0 → ¬1=0))
(⟨1⋅⟨0⋅1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0⋅1⟩⟩=1 → ¬1=0))
(⟨1⋅⟨0⋅1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1⋅0⟩⟩=0 → ¬1=0))
(⟨1⋅⟨1⋅0⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1⋅0⟩⟩=1 → ¬1=0))
(⟨1⋅⟨1⋅0⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1⋅1⟩⟩=0 → ¬1=0))
(⟨1⋅⟨1⋅1⟩⟩=0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1⋅1⟩⟩=1 → ¬1=0))
(⟨1⋅⟨1⋅1⟩⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩⋅0⟩=0 → ¬1=0))
(⟨⟨0+0⟩⋅0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩⋅0⟩=1 → ¬1=0))
(⟨⟨0+0⟩⋅0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩⋅1⟩=0 → ¬1=0))
(⟨⟨0+0⟩⋅1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩⋅1⟩=1 → ¬1=0))
(⟨⟨0+0⟩⋅1⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩⋅0⟩=0 → ¬1=0))
(⟨⟨0+1⟩⋅0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩⋅0⟩=1 → ¬1=0))
(⟨⟨0+1⟩⋅0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩⋅1⟩=0 → ¬1=0))
(⟨⟨0+1⟩⋅1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩⋅1⟩=1 → ¬1=0))
(⟨⟨0+1⟩⋅1⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩⋅0⟩=0 → ¬1=0))
(⟨⟨1+0⟩⋅0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩⋅0⟩=1 → ¬1=0))
(⟨⟨1+0⟩⋅0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩⋅1⟩=0 → ¬1=0))
(⟨⟨1+0⟩⋅1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩⋅1⟩=1 → ¬1=0))
(⟨⟨1+0⟩⋅1⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩⋅0⟩=0 → ¬1=0))
(⟨⟨1+1⟩⋅0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩⋅0⟩=1 → ¬1=0))
(⟨⟨1+1⟩⋅0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩⋅1⟩=0 → ¬1=0))
(⟨⟨1+1⟩⋅1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩⋅1⟩=1 → ¬1=0))
(⟨⟨1+1⟩⋅1⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩⋅0⟩=0 → ¬1=0))
(⟨⟨0⋅0⟩⋅0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩⋅0⟩=1 → ¬1=0))
(⟨⟨0⋅0⟩⋅0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩⋅1⟩=0 → ¬1=0))
(⟨⟨0⋅0⟩⋅1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩⋅1⟩=1 → ¬1=0))
(⟨⟨0⋅0⟩⋅1⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩⋅0⟩=0 → ¬1=0))
(⟨⟨0⋅1⟩⋅0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩⋅0⟩=1 → ¬1=0))
(⟨⟨0⋅1⟩⋅0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩⋅1⟩=0 → ¬1=0))
(⟨⟨0⋅1⟩⋅1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩⋅1⟩=1 → ¬1=0))
(⟨⟨0⋅1⟩⋅1⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩⋅0⟩=0 → ¬1=0))
(⟨⟨1⋅0⟩⋅0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩⋅0⟩=1 → ¬1=0))
(⟨⟨1⋅0⟩⋅0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩⋅1⟩=0 → ¬1=0))
(⟨⟨1⋅0⟩⋅1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩⋅1⟩=1 → ¬1=0))
(⟨⟨1⋅0⟩⋅1⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩⋅0⟩=0 → ¬1=0))
(⟨⟨1⋅1⟩⋅0⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩⋅0⟩=1 → ¬1=0))
(⟨⟨1⋅1⟩⋅0⟩=1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩⋅1⟩=0 → ¬1=0))
(⟨⟨1⋅1⟩⋅1⟩=0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩⋅1⟩=1 → ¬1=0))
(⟨⟨1⋅1⟩⋅1⟩=1 → ¬1=0)
(¬1=0 → (0<⟨0+⟨0+0⟩⟩ → ¬1=0))
(0<⟨0+⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨0+⟨0+1⟩⟩ → ¬1=0))
(0<⟨0+⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨0+⟨1+0⟩⟩ → ¬1=0))
(0<⟨0+⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨0+⟨1+1⟩⟩ → ¬1=0))
(0<⟨0+⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨0+⟨0⋅0⟩⟩ → ¬1=0))
(0<⟨0+⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨0+⟨0⋅1⟩⟩ → ¬1=0))
(0<⟨0+⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨0+⟨1⋅0⟩⟩ → ¬1=0))
(0<⟨0+⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨0+⟨1⋅1⟩⟩ → ¬1=0))
(0<⟨0+⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1+⟨0+0⟩⟩ → ¬1=0))
(0<⟨1+⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1+⟨0+1⟩⟩ → ¬1=0))
(0<⟨1+⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1+⟨1+0⟩⟩ → ¬1=0))
(0<⟨1+⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1+⟨1+1⟩⟩ → ¬1=0))
(0<⟨1+⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1+⟨0⋅0⟩⟩ → ¬1=0))
(0<⟨1+⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1+⟨0⋅1⟩⟩ → ¬1=0))
(0<⟨1+⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1+⟨1⋅0⟩⟩ → ¬1=0))
(0<⟨1+⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1+⟨1⋅1⟩⟩ → ¬1=0))
(0<⟨1+⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0+0⟩+0⟩ → ¬1=0))
(0<⟨⟨0+0⟩+0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0+0⟩+1⟩ → ¬1=0))
(0<⟨⟨0+0⟩+1⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0+1⟩+0⟩ → ¬1=0))
(0<⟨⟨0+1⟩+0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0+1⟩+1⟩ → ¬1=0))
(0<⟨⟨0+1⟩+1⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1+0⟩+0⟩ → ¬1=0))
(0<⟨⟨1+0⟩+0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1+0⟩+1⟩ → ¬1=0))
(0<⟨⟨1+0⟩+1⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1+1⟩+0⟩ → ¬1=0))
(0<⟨⟨1+1⟩+0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1+1⟩+1⟩ → ¬1=0))
(0<⟨⟨1+1⟩+1⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0⋅0⟩+0⟩ → ¬1=0))
(0<⟨⟨0⋅0⟩+0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0⋅0⟩+1⟩ → ¬1=0))
(0<⟨⟨0⋅0⟩+1⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0⋅1⟩+0⟩ → ¬1=0))
(0<⟨⟨0⋅1⟩+0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0⋅1⟩+1⟩ → ¬1=0))
(0<⟨⟨0⋅1⟩+1⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1⋅0⟩+0⟩ → ¬1=0))
(0<⟨⟨1⋅0⟩+0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1⋅0⟩+1⟩ → ¬1=0))
(0<⟨⟨1⋅0⟩+1⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1⋅1⟩+0⟩ → ¬1=0))
(0<⟨⟨1⋅1⟩+0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1⋅1⟩+1⟩ → ¬1=0))
(0<⟨⟨1⋅1⟩+1⟩ → ¬1=0)
(¬1=0 → (0<⟨0⋅⟨0+0⟩⟩ → ¬1=0))
(0<⟨0⋅⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨0⋅⟨0+1⟩⟩ → ¬1=0))
(0<⟨0⋅⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨0⋅⟨1+0⟩⟩ → ¬1=0))
(0<⟨0⋅⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨0⋅⟨1+1⟩⟩ → ¬1=0))
(0<⟨0⋅⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨0⋅⟨0⋅0⟩⟩ → ¬1=0))
(0<⟨0⋅⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨0⋅⟨0⋅1⟩⟩ → ¬1=0))
(0<⟨0⋅⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨0⋅⟨1⋅0⟩⟩ → ¬1=0))
(0<⟨0⋅⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨0⋅⟨1⋅1⟩⟩ → ¬1=0))
(0<⟨0⋅⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1⋅⟨0+0⟩⟩ → ¬1=0))
(0<⟨1⋅⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1⋅⟨0+1⟩⟩ → ¬1=0))
(0<⟨1⋅⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1⋅⟨1+0⟩⟩ → ¬1=0))
(0<⟨1⋅⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1⋅⟨1+1⟩⟩ → ¬1=0))
(0<⟨1⋅⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1⋅⟨0⋅0⟩⟩ → ¬1=0))
(0<⟨1⋅⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1⋅⟨0⋅1⟩⟩ → ¬1=0))
(0<⟨1⋅⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1⋅⟨1⋅0⟩⟩ → ¬1=0))
(0<⟨1⋅⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨1⋅⟨1⋅1⟩⟩ → ¬1=0))
(0<⟨1⋅⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0+0⟩⋅0⟩ → ¬1=0))
(0<⟨⟨0+0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0+0⟩⋅1⟩ → ¬1=0))
(0<⟨⟨0+0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0+1⟩⋅0⟩ → ¬1=0))
(0<⟨⟨0+1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0+1⟩⋅1⟩ → ¬1=0))
(0<⟨⟨0+1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1+0⟩⋅0⟩ → ¬1=0))
(0<⟨⟨1+0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1+0⟩⋅1⟩ → ¬1=0))
(0<⟨⟨1+0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1+1⟩⋅0⟩ → ¬1=0))
(0<⟨⟨1+1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1+1⟩⋅1⟩ → ¬1=0))
(0<⟨⟨1+1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0⋅0⟩⋅0⟩ → ¬1=0))
(0<⟨⟨0⋅0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0⋅0⟩⋅1⟩ → ¬1=0))
(0<⟨⟨0⋅0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0⋅1⟩⋅0⟩ → ¬1=0))
(0<⟨⟨0⋅1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨0⋅1⟩⋅1⟩ → ¬1=0))
(0<⟨⟨0⋅1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1⋅0⟩⋅0⟩ → ¬1=0))
(0<⟨⟨1⋅0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1⋅0⟩⋅1⟩ → ¬1=0))
(0<⟨⟨1⋅0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1⋅1⟩⋅0⟩ → ¬1=0))
(0<⟨⟨1⋅1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (0<⟨⟨1⋅1⟩⋅1⟩ → ¬1=0))
(0<⟨⟨1⋅1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1<⟨0+⟨0+0⟩⟩ → ¬1=0))
(1<⟨0+⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨0+⟨0+1⟩⟩ → ¬1=0))
(1<⟨0+⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨0+⟨1+0⟩⟩ → ¬1=0))
(1<⟨0+⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨0+⟨1+1⟩⟩ → ¬1=0))
(1<⟨0+⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨0+⟨0⋅0⟩⟩ → ¬1=0))
(1<⟨0+⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨0+⟨0⋅1⟩⟩ → ¬1=0))
(1<⟨0+⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨0+⟨1⋅0⟩⟩ → ¬1=0))
(1<⟨0+⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨0+⟨1⋅1⟩⟩ → ¬1=0))
(1<⟨0+⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1+⟨0+0⟩⟩ → ¬1=0))
(1<⟨1+⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1+⟨0+1⟩⟩ → ¬1=0))
(1<⟨1+⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1+⟨1+0⟩⟩ → ¬1=0))
(1<⟨1+⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1+⟨1+1⟩⟩ → ¬1=0))
(1<⟨1+⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1+⟨0⋅0⟩⟩ → ¬1=0))
(1<⟨1+⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1+⟨0⋅1⟩⟩ → ¬1=0))
(1<⟨1+⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1+⟨1⋅0⟩⟩ → ¬1=0))
(1<⟨1+⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1+⟨1⋅1⟩⟩ → ¬1=0))
(1<⟨1+⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0+0⟩+0⟩ → ¬1=0))
(1<⟨⟨0+0⟩+0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0+0⟩+1⟩ → ¬1=0))
(1<⟨⟨0+0⟩+1⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0+1⟩+0⟩ → ¬1=0))
(1<⟨⟨0+1⟩+0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0+1⟩+1⟩ → ¬1=0))
(1<⟨⟨0+1⟩+1⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1+0⟩+0⟩ → ¬1=0))
(1<⟨⟨1+0⟩+0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1+0⟩+1⟩ → ¬1=0))
(1<⟨⟨1+0⟩+1⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1+1⟩+0⟩ → ¬1=0))
(1<⟨⟨1+1⟩+0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1+1⟩+1⟩ → ¬1=0))
(1<⟨⟨1+1⟩+1⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0⋅0⟩+0⟩ → ¬1=0))
(1<⟨⟨0⋅0⟩+0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0⋅0⟩+1⟩ → ¬1=0))
(1<⟨⟨0⋅0⟩+1⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0⋅1⟩+0⟩ → ¬1=0))
(1<⟨⟨0⋅1⟩+0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0⋅1⟩+1⟩ → ¬1=0))
(1<⟨⟨0⋅1⟩+1⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1⋅0⟩+0⟩ → ¬1=0))
(1<⟨⟨1⋅0⟩+0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1⋅0⟩+1⟩ → ¬1=0))
(1<⟨⟨1⋅0⟩+1⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1⋅1⟩+0⟩ → ¬1=0))
(1<⟨⟨1⋅1⟩+0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1⋅1⟩+1⟩ → ¬1=0))
(1<⟨⟨1⋅1⟩+1⟩ → ¬1=0)
(¬1=0 → (1<⟨0⋅⟨0+0⟩⟩ → ¬1=0))
(1<⟨0⋅⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨0⋅⟨0+1⟩⟩ → ¬1=0))
(1<⟨0⋅⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨0⋅⟨1+0⟩⟩ → ¬1=0))
(1<⟨0⋅⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨0⋅⟨1+1⟩⟩ → ¬1=0))
(1<⟨0⋅⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨0⋅⟨0⋅0⟩⟩ → ¬1=0))
(1<⟨0⋅⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨0⋅⟨0⋅1⟩⟩ → ¬1=0))
(1<⟨0⋅⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨0⋅⟨1⋅0⟩⟩ → ¬1=0))
(1<⟨0⋅⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨0⋅⟨1⋅1⟩⟩ → ¬1=0))
(1<⟨0⋅⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1⋅⟨0+0⟩⟩ → ¬1=0))
(1<⟨1⋅⟨0+0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1⋅⟨0+1⟩⟩ → ¬1=0))
(1<⟨1⋅⟨0+1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1⋅⟨1+0⟩⟩ → ¬1=0))
(1<⟨1⋅⟨1+0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1⋅⟨1+1⟩⟩ → ¬1=0))
(1<⟨1⋅⟨1+1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1⋅⟨0⋅0⟩⟩ → ¬1=0))
(1<⟨1⋅⟨0⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1⋅⟨0⋅1⟩⟩ → ¬1=0))
(1<⟨1⋅⟨0⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1⋅⟨1⋅0⟩⟩ → ¬1=0))
(1<⟨1⋅⟨1⋅0⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨1⋅⟨1⋅1⟩⟩ → ¬1=0))
(1<⟨1⋅⟨1⋅1⟩⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0+0⟩⋅0⟩ → ¬1=0))
(1<⟨⟨0+0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0+0⟩⋅1⟩ → ¬1=0))
(1<⟨⟨0+0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0+1⟩⋅0⟩ → ¬1=0))
(1<⟨⟨0+1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0+1⟩⋅1⟩ → ¬1=0))
(1<⟨⟨0+1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1+0⟩⋅0⟩ → ¬1=0))
(1<⟨⟨1+0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1+0⟩⋅1⟩ → ¬1=0))
(1<⟨⟨1+0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1+1⟩⋅0⟩ → ¬1=0))
(1<⟨⟨1+1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1+1⟩⋅1⟩ → ¬1=0))
(1<⟨⟨1+1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0⋅0⟩⋅0⟩ → ¬1=0))
(1<⟨⟨0⋅0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0⋅0⟩⋅1⟩ → ¬1=0))
(1<⟨⟨0⋅0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0⋅1⟩⋅0⟩ → ¬1=0))
(1<⟨⟨0⋅1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨0⋅1⟩⋅1⟩ → ¬1=0))
(1<⟨⟨0⋅1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1⋅0⟩⋅0⟩ → ¬1=0))
(1<⟨⟨1⋅0⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1⋅0⟩⋅1⟩ → ¬1=0))
(1<⟨⟨1⋅0⟩⋅1⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1⋅1⟩⋅0⟩ → ¬1=0))
(1<⟨⟨1⋅1⟩⋅0⟩ → ¬1=0)
(¬1=0 → (1<⟨⟨1⋅1⟩⋅1⟩ → ¬1=0))
(1<⟨⟨1⋅1⟩⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩<⟨0+0⟩ → ¬1=0))
(⟨0+0⟩<⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩<⟨0+1⟩ → ¬1=0))
(⟨0+0⟩<⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩<⟨1+0⟩ → ¬1=0))
(⟨0+0⟩<⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩<⟨1+1⟩ → ¬1=0))
(⟨0+0⟩<⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩<⟨0⋅0⟩ → ¬1=0))
(⟨0+0⟩<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩<⟨0⋅1⟩ → ¬1=0))
(⟨0+0⟩<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩<⟨1⋅0⟩ → ¬1=0))
(⟨0+0⟩<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0+0⟩<⟨1⋅1⟩ → ¬1=0))
(⟨0+0⟩<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩<⟨0+0⟩ → ¬1=0))
(⟨0+1⟩<⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩<⟨0+1⟩ → ¬1=0))
(⟨0+1⟩<⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩<⟨1+0⟩ → ¬1=0))
(⟨0+1⟩<⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩<⟨1+1⟩ → ¬1=0))
(⟨0+1⟩<⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩<⟨0⋅0⟩ → ¬1=0))
(⟨0+1⟩<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩<⟨0⋅1⟩ → ¬1=0))
(⟨0+1⟩<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩<⟨1⋅0⟩ → ¬1=0))
(⟨0+1⟩<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0+1⟩<⟨1⋅1⟩ → ¬1=0))
(⟨0+1⟩<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩<⟨0+0⟩ → ¬1=0))
(⟨1+0⟩<⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩<⟨0+1⟩ → ¬1=0))
(⟨1+0⟩<⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩<⟨1+0⟩ → ¬1=0))
(⟨1+0⟩<⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩<⟨1+1⟩ → ¬1=0))
(⟨1+0⟩<⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩<⟨0⋅0⟩ → ¬1=0))
(⟨1+0⟩<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩<⟨0⋅1⟩ → ¬1=0))
(⟨1+0⟩<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩<⟨1⋅0⟩ → ¬1=0))
(⟨1+0⟩<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1+0⟩<⟨1⋅1⟩ → ¬1=0))
(⟨1+0⟩<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩<⟨0+0⟩ → ¬1=0))
(⟨1+1⟩<⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩<⟨0+1⟩ → ¬1=0))
(⟨1+1⟩<⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩<⟨1+0⟩ → ¬1=0))
(⟨1+1⟩<⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩<⟨1+1⟩ → ¬1=0))
(⟨1+1⟩<⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩<⟨0⋅0⟩ → ¬1=0))
(⟨1+1⟩<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩<⟨0⋅1⟩ → ¬1=0))
(⟨1+1⟩<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩<⟨1⋅0⟩ → ¬1=0))
(⟨1+1⟩<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1+1⟩<⟨1⋅1⟩ → ¬1=0))
(⟨1+1⟩<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩<⟨0+0⟩ → ¬1=0))
(⟨0⋅0⟩<⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩<⟨0+1⟩ → ¬1=0))
(⟨0⋅0⟩<⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩<⟨1+0⟩ → ¬1=0))
(⟨0⋅0⟩<⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩<⟨1+1⟩ → ¬1=0))
(⟨0⋅0⟩<⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩<⟨0⋅0⟩ → ¬1=0))
(⟨0⋅0⟩<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩<⟨0⋅1⟩ → ¬1=0))
(⟨0⋅0⟩<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩<⟨1⋅0⟩ → ¬1=0))
(⟨0⋅0⟩<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅0⟩<⟨1⋅1⟩ → ¬1=0))
(⟨0⋅0⟩<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩<⟨0+0⟩ → ¬1=0))
(⟨0⋅1⟩<⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩<⟨0+1⟩ → ¬1=0))
(⟨0⋅1⟩<⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩<⟨1+0⟩ → ¬1=0))
(⟨0⋅1⟩<⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩<⟨1+1⟩ → ¬1=0))
(⟨0⋅1⟩<⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩<⟨0⋅0⟩ → ¬1=0))
(⟨0⋅1⟩<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩<⟨0⋅1⟩ → ¬1=0))
(⟨0⋅1⟩<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩<⟨1⋅0⟩ → ¬1=0))
(⟨0⋅1⟩<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨0⋅1⟩<⟨1⋅1⟩ → ¬1=0))
(⟨0⋅1⟩<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩<⟨0+0⟩ → ¬1=0))
(⟨1⋅0⟩<⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩<⟨0+1⟩ → ¬1=0))
(⟨1⋅0⟩<⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩<⟨1+0⟩ → ¬1=0))
(⟨1⋅0⟩<⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩<⟨1+1⟩ → ¬1=0))
(⟨1⋅0⟩<⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩<⟨0⋅0⟩ → ¬1=0))
(⟨1⋅0⟩<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩<⟨0⋅1⟩ → ¬1=0))
(⟨1⋅0⟩<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩<⟨1⋅0⟩ → ¬1=0))
(⟨1⋅0⟩<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅0⟩<⟨1⋅1⟩ → ¬1=0))
(⟨1⋅0⟩<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩<⟨0+0⟩ → ¬1=0))
(⟨1⋅1⟩<⟨0+0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩<⟨0+1⟩ → ¬1=0))
(⟨1⋅1⟩<⟨0+1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩<⟨1+0⟩ → ¬1=0))
(⟨1⋅1⟩<⟨1+0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩<⟨1+1⟩ → ¬1=0))
(⟨1⋅1⟩<⟨1+1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩<⟨0⋅0⟩ → ¬1=0))
(⟨1⋅1⟩<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩<⟨0⋅1⟩ → ¬1=0))
(⟨1⋅1⟩<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩<⟨1⋅0⟩ → ¬1=0))
(⟨1⋅1⟩<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (⟨1⋅1⟩<⟨1⋅1⟩ → ¬1=0))
(⟨1⋅1⟩<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (⟨0+⟨0+0⟩⟩<0 → ¬1=0))
(⟨0+⟨0+0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0+⟨0+0⟩⟩<1 → ¬1=0))
(⟨0+⟨0+0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨0+⟨0+1⟩⟩<0 → ¬1=0))
(⟨0+⟨0+1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0+⟨0+1⟩⟩<1 → ¬1=0))
(⟨0+⟨0+1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨0+⟨1+0⟩⟩<0 → ¬1=0))
(⟨0+⟨1+0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0+⟨1+0⟩⟩<1 → ¬1=0))
(⟨0+⟨1+0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨0+⟨1+1⟩⟩<0 → ¬1=0))
(⟨0+⟨1+1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0+⟨1+1⟩⟩<1 → ¬1=0))
(⟨0+⟨1+1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨0+⟨0⋅0⟩⟩<0 → ¬1=0))
(⟨0+⟨0⋅0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0+⟨0⋅0⟩⟩<1 → ¬1=0))
(⟨0+⟨0⋅0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨0+⟨0⋅1⟩⟩<0 → ¬1=0))
(⟨0+⟨0⋅1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0+⟨0⋅1⟩⟩<1 → ¬1=0))
(⟨0+⟨0⋅1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨0+⟨1⋅0⟩⟩<0 → ¬1=0))
(⟨0+⟨1⋅0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0+⟨1⋅0⟩⟩<1 → ¬1=0))
(⟨0+⟨1⋅0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨0+⟨1⋅1⟩⟩<0 → ¬1=0))
(⟨0+⟨1⋅1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0+⟨1⋅1⟩⟩<1 → ¬1=0))
(⟨0+⟨1⋅1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1+⟨0+0⟩⟩<0 → ¬1=0))
(⟨1+⟨0+0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1+⟨0+0⟩⟩<1 → ¬1=0))
(⟨1+⟨0+0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1+⟨0+1⟩⟩<0 → ¬1=0))
(⟨1+⟨0+1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1+⟨0+1⟩⟩<1 → ¬1=0))
(⟨1+⟨0+1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1+⟨1+0⟩⟩<0 → ¬1=0))
(⟨1+⟨1+0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1+⟨1+0⟩⟩<1 → ¬1=0))
(⟨1+⟨1+0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1+⟨1+1⟩⟩<0 → ¬1=0))
(⟨1+⟨1+1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1+⟨1+1⟩⟩<1 → ¬1=0))
(⟨1+⟨1+1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1+⟨0⋅0⟩⟩<0 → ¬1=0))
(⟨1+⟨0⋅0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1+⟨0⋅0⟩⟩<1 → ¬1=0))
(⟨1+⟨0⋅0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1+⟨0⋅1⟩⟩<0 → ¬1=0))
(⟨1+⟨0⋅1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1+⟨0⋅1⟩⟩<1 → ¬1=0))
(⟨1+⟨0⋅1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1+⟨1⋅0⟩⟩<0 → ¬1=0))
(⟨1+⟨1⋅0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1+⟨1⋅0⟩⟩<1 → ¬1=0))
(⟨1+⟨1⋅0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1+⟨1⋅1⟩⟩<0 → ¬1=0))
(⟨1+⟨1⋅1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1+⟨1⋅1⟩⟩<1 → ¬1=0))
(⟨1+⟨1⋅1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩+0⟩<0 → ¬1=0))
(⟨⟨0+0⟩+0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩+0⟩<1 → ¬1=0))
(⟨⟨0+0⟩+0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩+1⟩<0 → ¬1=0))
(⟨⟨0+0⟩+1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩+1⟩<1 → ¬1=0))
(⟨⟨0+0⟩+1⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩+0⟩<0 → ¬1=0))
(⟨⟨0+1⟩+0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩+0⟩<1 → ¬1=0))
(⟨⟨0+1⟩+0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩+1⟩<0 → ¬1=0))
(⟨⟨0+1⟩+1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩+1⟩<1 → ¬1=0))
(⟨⟨0+1⟩+1⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩+0⟩<0 → ¬1=0))
(⟨⟨1+0⟩+0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩+0⟩<1 → ¬1=0))
(⟨⟨1+0⟩+0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩+1⟩<0 → ¬1=0))
(⟨⟨1+0⟩+1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩+1⟩<1 → ¬1=0))
(⟨⟨1+0⟩+1⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩+0⟩<0 → ¬1=0))
(⟨⟨1+1⟩+0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩+0⟩<1 → ¬1=0))
(⟨⟨1+1⟩+0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩+1⟩<0 → ¬1=0))
(⟨⟨1+1⟩+1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩+1⟩<1 → ¬1=0))
(⟨⟨1+1⟩+1⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩+0⟩<0 → ¬1=0))
(⟨⟨0⋅0⟩+0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩+0⟩<1 → ¬1=0))
(⟨⟨0⋅0⟩+0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩+1⟩<0 → ¬1=0))
(⟨⟨0⋅0⟩+1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩+1⟩<1 → ¬1=0))
(⟨⟨0⋅0⟩+1⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩+0⟩<0 → ¬1=0))
(⟨⟨0⋅1⟩+0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩+0⟩<1 → ¬1=0))
(⟨⟨0⋅1⟩+0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩+1⟩<0 → ¬1=0))
(⟨⟨0⋅1⟩+1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩+1⟩<1 → ¬1=0))
(⟨⟨0⋅1⟩+1⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩+0⟩<0 → ¬1=0))
(⟨⟨1⋅0⟩+0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩+0⟩<1 → ¬1=0))
(⟨⟨1⋅0⟩+0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩+1⟩<0 → ¬1=0))
(⟨⟨1⋅0⟩+1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩+1⟩<1 → ¬1=0))
(⟨⟨1⋅0⟩+1⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩+0⟩<0 → ¬1=0))
(⟨⟨1⋅1⟩+0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩+0⟩<1 → ¬1=0))
(⟨⟨1⋅1⟩+0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩+1⟩<0 → ¬1=0))
(⟨⟨1⋅1⟩+1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩+1⟩<1 → ¬1=0))
(⟨⟨1⋅1⟩+1⟩<1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0+0⟩⟩<0 → ¬1=0))
(⟨0⋅⟨0+0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0+0⟩⟩<1 → ¬1=0))
(⟨0⋅⟨0+0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0+1⟩⟩<0 → ¬1=0))
(⟨0⋅⟨0+1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0+1⟩⟩<1 → ¬1=0))
(⟨0⋅⟨0+1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1+0⟩⟩<0 → ¬1=0))
(⟨0⋅⟨1+0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1+0⟩⟩<1 → ¬1=0))
(⟨0⋅⟨1+0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1+1⟩⟩<0 → ¬1=0))
(⟨0⋅⟨1+1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1+1⟩⟩<1 → ¬1=0))
(⟨0⋅⟨1+1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0⋅0⟩⟩<0 → ¬1=0))
(⟨0⋅⟨0⋅0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0⋅0⟩⟩<1 → ¬1=0))
(⟨0⋅⟨0⋅0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0⋅1⟩⟩<0 → ¬1=0))
(⟨0⋅⟨0⋅1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨0⋅1⟩⟩<1 → ¬1=0))
(⟨0⋅⟨0⋅1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1⋅0⟩⟩<0 → ¬1=0))
(⟨0⋅⟨1⋅0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1⋅0⟩⟩<1 → ¬1=0))
(⟨0⋅⟨1⋅0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1⋅1⟩⟩<0 → ¬1=0))
(⟨0⋅⟨1⋅1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨0⋅⟨1⋅1⟩⟩<1 → ¬1=0))
(⟨0⋅⟨1⋅1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0+0⟩⟩<0 → ¬1=0))
(⟨1⋅⟨0+0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0+0⟩⟩<1 → ¬1=0))
(⟨1⋅⟨0+0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0+1⟩⟩<0 → ¬1=0))
(⟨1⋅⟨0+1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0+1⟩⟩<1 → ¬1=0))
(⟨1⋅⟨0+1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1+0⟩⟩<0 → ¬1=0))
(⟨1⋅⟨1+0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1+0⟩⟩<1 → ¬1=0))
(⟨1⋅⟨1+0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1+1⟩⟩<0 → ¬1=0))
(⟨1⋅⟨1+1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1+1⟩⟩<1 → ¬1=0))
(⟨1⋅⟨1+1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0⋅0⟩⟩<0 → ¬1=0))
(⟨1⋅⟨0⋅0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0⋅0⟩⟩<1 → ¬1=0))
(⟨1⋅⟨0⋅0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0⋅1⟩⟩<0 → ¬1=0))
(⟨1⋅⟨0⋅1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨0⋅1⟩⟩<1 → ¬1=0))
(⟨1⋅⟨0⋅1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1⋅0⟩⟩<0 → ¬1=0))
(⟨1⋅⟨1⋅0⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1⋅0⟩⟩<1 → ¬1=0))
(⟨1⋅⟨1⋅0⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1⋅1⟩⟩<0 → ¬1=0))
(⟨1⋅⟨1⋅1⟩⟩<0 → ¬1=0)
(¬1=0 → (⟨1⋅⟨1⋅1⟩⟩<1 → ¬1=0))
(⟨1⋅⟨1⋅1⟩⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩⋅0⟩<0 → ¬1=0))
(⟨⟨0+0⟩⋅0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩⋅0⟩<1 → ¬1=0))
(⟨⟨0+0⟩⋅0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩⋅1⟩<0 → ¬1=0))
(⟨⟨0+0⟩⋅1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0+0⟩⋅1⟩<1 → ¬1=0))
(⟨⟨0+0⟩⋅1⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩⋅0⟩<0 → ¬1=0))
(⟨⟨0+1⟩⋅0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩⋅0⟩<1 → ¬1=0))
(⟨⟨0+1⟩⋅0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩⋅1⟩<0 → ¬1=0))
(⟨⟨0+1⟩⋅1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0+1⟩⋅1⟩<1 → ¬1=0))
(⟨⟨0+1⟩⋅1⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩⋅0⟩<0 → ¬1=0))
(⟨⟨1+0⟩⋅0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩⋅0⟩<1 → ¬1=0))
(⟨⟨1+0⟩⋅0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩⋅1⟩<0 → ¬1=0))
(⟨⟨1+0⟩⋅1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1+0⟩⋅1⟩<1 → ¬1=0))
(⟨⟨1+0⟩⋅1⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩⋅0⟩<0 → ¬1=0))
(⟨⟨1+1⟩⋅0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩⋅0⟩<1 → ¬1=0))
(⟨⟨1+1⟩⋅0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩⋅1⟩<0 → ¬1=0))
(⟨⟨1+1⟩⋅1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1+1⟩⋅1⟩<1 → ¬1=0))
(⟨⟨1+1⟩⋅1⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩⋅0⟩<0 → ¬1=0))
(⟨⟨0⋅0⟩⋅0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩⋅0⟩<1 → ¬1=0))
(⟨⟨0⋅0⟩⋅0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩⋅1⟩<0 → ¬1=0))
(⟨⟨0⋅0⟩⋅1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅0⟩⋅1⟩<1 → ¬1=0))
(⟨⟨0⋅0⟩⋅1⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩⋅0⟩<0 → ¬1=0))
(⟨⟨0⋅1⟩⋅0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩⋅0⟩<1 → ¬1=0))
(⟨⟨0⋅1⟩⋅0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩⋅1⟩<0 → ¬1=0))
(⟨⟨0⋅1⟩⋅1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨0⋅1⟩⋅1⟩<1 → ¬1=0))
(⟨⟨0⋅1⟩⋅1⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩⋅0⟩<0 → ¬1=0))
(⟨⟨1⋅0⟩⋅0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩⋅0⟩<1 → ¬1=0))
(⟨⟨1⋅0⟩⋅0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩⋅1⟩<0 → ¬1=0))
(⟨⟨1⋅0⟩⋅1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅0⟩⋅1⟩<1 → ¬1=0))
(⟨⟨1⋅0⟩⋅1⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩⋅0⟩<0 → ¬1=0))
(⟨⟨1⋅1⟩⋅0⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩⋅0⟩<1 → ¬1=0))
(⟨⟨1⋅1⟩⋅0⟩<1 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩⋅1⟩<0 → ¬1=0))
(⟨⟨1⋅1⟩⋅1⟩<0 → ¬1=0)
(¬1=0 → (⟨⟨1⋅1⟩⋅1⟩<1 → ¬1=0))
(⟨⟨1⋅1⟩⋅1⟩<1 → ¬1=0)
(¬1=0 → (¬¬0=⟨0+0⟩ → ¬1=0))
(¬¬0=⟨0+0⟩ → ¬1=0)
(¬1=0 → (¬¬0=⟨0+1⟩ → ¬1=0))
(¬¬0=⟨0+1⟩ → ¬1=0)
(¬1=0 → (¬¬0=⟨1+0⟩ → ¬1=0))
(¬¬0=⟨1+0⟩ → ¬1=0)
(¬1=0 → (¬¬0=⟨1+1⟩ → ¬1=0))
(¬¬0=⟨1+1⟩ → ¬1=0)
(¬1=0 → (¬¬0=⟨0⋅0⟩ → ¬1=0))
(¬¬0=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (¬¬0=⟨0⋅1⟩ → ¬1=0))
(¬¬0=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (¬¬0=⟨1⋅0⟩ → ¬1=0))
(¬¬0=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (¬¬0=⟨1⋅1⟩ → ¬1=0))
(¬¬0=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (¬¬1=⟨0+0⟩ → ¬1=0))
(¬¬1=⟨0+0⟩ → ¬1=0)
(¬1=0 → (¬¬1=⟨0+1⟩ → ¬1=0))
(¬¬1=⟨0+1⟩ → ¬1=0)
(¬1=0 → (¬¬1=⟨1+0⟩ → ¬1=0))
(¬¬1=⟨1+0⟩ → ¬1=0)
(¬1=0 → (¬¬1=⟨1+1⟩ → ¬1=0))
(¬¬1=⟨1+1⟩ → ¬1=0)
(¬1=0 → (¬¬1=⟨0⋅0⟩ → ¬1=0))
(¬¬1=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (¬¬1=⟨0⋅1⟩ → ¬1=0))
(¬¬1=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (¬¬1=⟨1⋅0⟩ → ¬1=0))
(¬¬1=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (¬¬1=⟨1⋅1⟩ → ¬1=0))
(¬¬1=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (¬¬⟨0+0⟩=0 → ¬1=0))
(¬¬⟨0+0⟩=0 → ¬1=0)
(¬1=0 → (¬¬⟨0+0⟩=1 → ¬1=0))
(¬¬⟨0+0⟩=1 → ¬1=0)
(¬1=0 → (¬¬⟨0+1⟩=0 → ¬1=0))
(¬¬⟨0+1⟩=0 → ¬1=0)
(¬1=0 → (¬¬⟨0+1⟩=1 → ¬1=0))
(¬¬⟨0+1⟩=1 → ¬1=0)
(¬1=0 → (¬¬⟨1+0⟩=0 → ¬1=0))
(¬¬⟨1+0⟩=0 → ¬1=0)
(¬1=0 → (¬¬⟨1+0⟩=1 → ¬1=0))
(¬¬⟨1+0⟩=1 → ¬1=0)
(¬1=0 → (¬¬⟨1+1⟩=0 → ¬1=0))
(¬¬⟨1+1⟩=0 → ¬1=0)
(¬1=0 → (¬¬⟨1+1⟩=1 → ¬1=0))
(¬¬⟨1+1⟩=1 → ¬1=0)
(¬1=0 → (¬¬⟨0⋅0⟩=0 → ¬1=0))
(¬¬⟨0⋅0⟩=0 → ¬1=0)
(¬1=0 → (¬¬⟨0⋅0⟩=1 → ¬1=0))
(¬¬⟨0⋅0⟩=1 → ¬1=0)
(¬1=0 → (¬¬⟨0⋅1⟩=0 → ¬1=0))
(¬¬⟨0⋅1⟩=0 → ¬1=0)
(¬1=0 → (¬¬⟨0⋅1⟩=1 → ¬1=0))
(¬¬⟨0⋅1⟩=1 → ¬1=0)
(¬1=0 → (¬¬⟨1⋅0⟩=0 → ¬1=0))
(¬¬⟨1⋅0⟩=0 → ¬1=0)
(¬1=0 → (¬¬⟨1⋅0⟩=1 → ¬1=0))
(¬¬⟨1⋅0⟩=1 → ¬1=0)
(¬1=0 → (¬¬⟨1⋅1⟩=0 → ¬1=0))
(¬¬⟨1⋅1⟩=0 → ¬1=0)
(¬1=0 → (¬¬⟨1⋅1⟩=1 → ¬1=0))
(¬¬⟨1⋅1⟩=1 → ¬1=0)
(¬1=0 → (¬¬0<⟨0+0⟩ → ¬1=0))
(¬¬0<⟨0+0⟩ → ¬1=0)
(¬1=0 → (¬¬0<⟨0+1⟩ → ¬1=0))
(¬¬0<⟨0+1⟩ → ¬1=0)
(¬1=0 → (¬¬0<⟨1+0⟩ → ¬1=0))
(¬¬0<⟨1+0⟩ → ¬1=0)
(¬1=0 → (¬¬0<⟨1+1⟩ → ¬1=0))
(¬¬0<⟨1+1⟩ → ¬1=0)
(¬1=0 → (¬¬0<⟨0⋅0⟩ → ¬1=0))
(¬¬0<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (¬¬0<⟨0⋅1⟩ → ¬1=0))
(¬¬0<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (¬¬0<⟨1⋅0⟩ → ¬1=0))
(¬¬0<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (¬¬0<⟨1⋅1⟩ → ¬1=0))
(¬¬0<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (¬¬1<⟨0+0⟩ → ¬1=0))
(¬¬1<⟨0+0⟩ → ¬1=0)
(¬1=0 → (¬¬1<⟨0+1⟩ → ¬1=0))
(¬¬1<⟨0+1⟩ → ¬1=0)
(¬1=0 → (¬¬1<⟨1+0⟩ → ¬1=0))
(¬¬1<⟨1+0⟩ → ¬1=0)
(¬1=0 → (¬¬1<⟨1+1⟩ → ¬1=0))
(¬¬1<⟨1+1⟩ → ¬1=0)
(¬1=0 → (¬¬1<⟨0⋅0⟩ → ¬1=0))
(¬¬1<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (¬¬1<⟨0⋅1⟩ → ¬1=0))
(¬¬1<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (¬¬1<⟨1⋅0⟩ → ¬1=0))
(¬¬1<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (¬¬1<⟨1⋅1⟩ → ¬1=0))
(¬¬1<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (¬¬⟨0+0⟩<0 → ¬1=0))
(¬¬⟨0+0⟩<0 → ¬1=0)
(¬1=0 → (¬¬⟨0+0⟩<1 → ¬1=0))
(¬¬⟨0+0⟩<1 → ¬1=0)
(¬1=0 → (¬¬⟨0+1⟩<0 → ¬1=0))
(¬¬⟨0+1⟩<0 → ¬1=0)
(¬1=0 → (¬¬⟨0+1⟩<1 → ¬1=0))
(¬¬⟨0+1⟩<1 → ¬1=0)
(¬1=0 → (¬¬⟨1+0⟩<0 → ¬1=0))
(¬¬⟨1+0⟩<0 → ¬1=0)
(¬1=0 → (¬¬⟨1+0⟩<1 → ¬1=0))
(¬¬⟨1+0⟩<1 → ¬1=0)
(¬1=0 → (¬¬⟨1+1⟩<0 → ¬1=0))
(¬¬⟨1+1⟩<0 → ¬1=0)
(¬1=0 → (¬¬⟨1+1⟩<1 → ¬1=0))
(¬¬⟨1+1⟩<1 → ¬1=0)
(¬1=0 → (¬¬⟨0⋅0⟩<0 → ¬1=0))
(¬¬⟨0⋅0⟩<0 → ¬1=0)
(¬1=0 → (¬¬⟨0⋅0⟩<1 → ¬1=0))
(¬¬⟨0⋅0⟩<1 → ¬1=0)
(¬1=0 → (¬¬⟨0⋅1⟩<0 → ¬1=0))
(¬¬⟨0⋅1⟩<0 → ¬1=0)
(¬1=0 → (¬¬⟨0⋅1⟩<1 → ¬1=0))
(¬¬⟨0⋅1⟩<1 → ¬1=0)
(¬1=0 → (¬¬⟨1⋅0⟩<0 → ¬1=0))
(¬¬⟨1⋅0⟩<0 → ¬1=0)
(¬1=0 → (¬¬⟨1⋅0⟩<1 → ¬1=0))
(¬¬⟨1⋅0⟩<1 → ¬1=0)
(¬1=0 → (¬¬⟨1⋅1⟩<0 → ¬1=0))
(¬¬⟨1⋅1⟩<0 → ¬1=0)
(¬1=0 → (¬¬⟨1⋅1⟩<1 → ¬1=0))
(¬¬⟨1⋅1⟩<1 → ¬1=0)
(¬1=0 → (¬¬¬¬0=0 → ¬1=0))
(¬¬¬¬0=0 → ¬1=0)
(¬1=0 → (¬¬¬¬0=1 → ¬1=0))
(¬¬¬¬0=1 → ¬1=0)
(¬1=0 → (¬¬¬¬1=0 → ¬1=0))
(¬¬¬¬1=0 → ¬1=0)
(¬1=0 → (¬¬¬¬1=1 → ¬1=0))
(¬¬¬¬1=1 → ¬1=0)
(¬1=0 → (¬¬¬¬0<0 → ¬1=0))
(¬¬¬¬0<0 → ¬1=0)
(¬1=0 → (¬¬¬¬0<1 → ¬1=0))
(¬¬¬¬0<1 → ¬1=0)
(¬1=0 → (¬¬¬¬1<0 → ¬1=0))
(¬¬¬¬1<0 → ¬1=0)
(¬1=0 → (¬¬¬¬1<1 → ¬1=0))
(¬¬¬¬1<1 → ¬1=0)
(¬1=0 → (¬¬¬∀x. 0=x → ¬1=0))
(¬¬¬∀x. 0=x → ¬1=0)
(¬1=0 → (¬¬¬∀x. 1=x → ¬1=0))
(¬¬¬∀x. 1=x → ¬1=0)
(¬1=0 → (¬¬¬∀x. x=0 → ¬1=0))
(¬¬¬∀x. x=0 → ¬1=0)
(¬1=0 → (¬¬¬∀x. x=1 → ¬1=0))
(¬¬¬∀x. x=1 → ¬1=0)
(¬1=0 → (¬¬¬∀x. x=x → ¬1=0))
(¬¬¬∀x. x=x → ¬1=0)
(¬1=0 → (¬¬¬∀x. x=x → ¬1=0))
(¬¬¬∀x. x=x → ¬1=0)
(¬1=0 → (¬¬¬∀x. 0<x → ¬1=0))
(¬¬¬∀x. 0<x → ¬1=0)
(¬1=0 → (¬¬¬∀x. 1<x → ¬1=0))
(¬¬¬∀x. 1<x → ¬1=0)
(¬1=0 → (¬¬¬∀x. x<0 → ¬1=0))
(¬¬¬∀x. x<0 → ¬1=0)
(¬1=0 → (¬¬¬∀x. x<1 → ¬1=0))
(¬¬¬∀x. x<1 → ¬1=0)
(¬1=0 → (¬¬¬∀x. x<x → ¬1=0))
(¬¬¬∀x. x<x → ¬1=0)
(¬1=0 → (¬¬¬∀x. x<x → ¬1=0))
(¬¬¬∀x. x<x → ¬1=0)
(¬1=0 → (¬¬∀y. 0=y → ¬1=0))
(¬¬∀y. 0=y → ¬1=0)
(¬1=0 → (¬¬∀y. 1=y → ¬1=0))
(¬¬∀y. 1=y → ¬1=0)
(¬1=0 → (¬¬∀y. y=0 → ¬1=0))
(¬¬∀y. y=0 → ¬1=0)
(¬1=0 → (¬¬∀y. y=1 → ¬1=0))
(¬¬∀y. y=1 → ¬1=0)
(¬1=0 → (¬¬∀y. 0<y → ¬1=0))
(¬¬∀y. 0<y → ¬1=0)
(¬1=0 → (¬¬∀y. 1<y → ¬1=0))
(¬¬∀y. 1<y → ¬1=0)
(¬1=0 → (¬¬∀y. y<0 → ¬1=0))
(¬¬∀y. y<0 → ¬1=0)
(¬1=0 → (¬¬∀y. y<1 → ¬1=0))
(¬¬∀y. y<1 → ¬1=0)
(¬1=0 → (¬¬∀x. ¬0=x → ¬1=0))
(¬¬∀x. ¬0=x → ¬1=0)
(¬1=0 → (¬¬∀x. ¬1=x → ¬1=0))
(¬¬∀x. ¬1=x → ¬1=0)
(¬1=0 → (¬¬∀x. ¬x=0 → ¬1=0))
(¬¬∀x. ¬x=0 → ¬1=0)
(¬1=0 → (¬¬∀x. ¬x=1 → ¬1=0))
(¬¬∀x. ¬x=1 → ¬1=0)
(¬1=0 → (¬¬∀x. ¬x=x → ¬1=0))
(¬¬∀x. ¬x=x → ¬1=0)
(¬1=0 → (¬¬∀x. ¬x=x → ¬1=0))
(¬¬∀x. ¬x=x → ¬1=0)
(¬1=0 → (¬¬∀x. ¬0<x → ¬1=0))
(¬¬∀x. ¬0<x → ¬1=0)
(¬1=0 → (¬¬∀x. ¬1<x → ¬1=0))
(¬¬∀x. ¬1<x → ¬1=0)
(¬1=0 → (¬¬∀x. ¬x<0 → ¬1=0))
(¬¬∀x. ¬x<0 → ¬1=0)
(¬1=0 → (¬¬∀x. ¬x<1 → ¬1=0))
(¬¬∀x. ¬x<1 → ¬1=0)
(¬1=0 → (¬¬∀x. ¬x<x → ¬1=0))
(¬¬∀x. ¬x<x → ¬1=0)
(¬1=0 → (¬¬∀x. ¬x<x → ¬1=0))
(¬¬∀x. ¬x<x → ¬1=0)
(¬1=0 → (¬∀z. 0=z → ¬1=0))
(¬∀z. 0=z → ¬1=0)
(¬1=0 → (¬∀x. 0=⟨0+x⟩ → ¬1=0))
(¬∀x. 0=⟨0+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0=⟨1+x⟩ → ¬1=0))
(¬∀x. 0=⟨1+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0=⟨x+0⟩ → ¬1=0))
(¬∀x. 0=⟨x+0⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0=⟨x+1⟩ → ¬1=0))
(¬∀x. 0=⟨x+1⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0=⟨x+x⟩ → ¬1=0))
(¬∀x. 0=⟨x+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0=⟨x+x⟩ → ¬1=0))
(¬∀x. 0=⟨x+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0=⟨0⋅x⟩ → ¬1=0))
(¬∀x. 0=⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0=⟨1⋅x⟩ → ¬1=0))
(¬∀x. 0=⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0=⟨x⋅0⟩ → ¬1=0))
(¬∀x. 0=⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0=⟨x⋅1⟩ → ¬1=0))
(¬∀x. 0=⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0=⟨x⋅x⟩ → ¬1=0))
(¬∀x. 0=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0=⟨x⋅x⟩ → ¬1=0))
(¬∀x. 0=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀z. 1=z → ¬1=0))
(¬∀z. 1=z → ¬1=0)
(¬1=0 → (¬∀x. 1=⟨0+x⟩ → ¬1=0))
(¬∀x. 1=⟨0+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1=⟨1+x⟩ → ¬1=0))
(¬∀x. 1=⟨1+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1=⟨x+0⟩ → ¬1=0))
(¬∀x. 1=⟨x+0⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1=⟨x+1⟩ → ¬1=0))
(¬∀x. 1=⟨x+1⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1=⟨x+x⟩ → ¬1=0))
(¬∀x. 1=⟨x+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1=⟨x+x⟩ → ¬1=0))
(¬∀x. 1=⟨x+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1=⟨0⋅x⟩ → ¬1=0))
(¬∀x. 1=⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1=⟨1⋅x⟩ → ¬1=0))
(¬∀x. 1=⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1=⟨x⋅0⟩ → ¬1=0))
(¬∀x. 1=⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1=⟨x⋅1⟩ → ¬1=0))
(¬∀x. 1=⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1=⟨x⋅x⟩ → ¬1=0))
(¬∀x. 1=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1=⟨x⋅x⟩ → ¬1=0))
(¬∀x. 1=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨0+0⟩ → ¬1=0))
(¬∀x. x=⟨0+0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨0+1⟩ → ¬1=0))
(¬∀x. x=⟨0+1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨0+x⟩ → ¬1=0))
(¬∀x. x=⟨0+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨0+x⟩ → ¬1=0))
(¬∀x. x=⟨0+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨1+0⟩ → ¬1=0))
(¬∀x. x=⟨1+0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨1+1⟩ → ¬1=0))
(¬∀x. x=⟨1+1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨1+x⟩ → ¬1=0))
(¬∀x. x=⟨1+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨1+x⟩ → ¬1=0))
(¬∀x. x=⟨1+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨x+0⟩ → ¬1=0))
(¬∀x. x=⟨x+0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨x+0⟩ → ¬1=0))
(¬∀x. x=⟨x+0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨x+1⟩ → ¬1=0))
(¬∀x. x=⟨x+1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨x+1⟩ → ¬1=0))
(¬∀x. x=⟨x+1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨x+x⟩ → ¬1=0))
(¬∀x. x=⟨x+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨x+x⟩ → ¬1=0))
(¬∀x. x=⟨x+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨x+x⟩ → ¬1=0))
(¬∀x. x=⟨x+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨0⋅0⟩ → ¬1=0))
(¬∀x. x=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨0⋅1⟩ → ¬1=0))
(¬∀x. x=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨0⋅x⟩ → ¬1=0))
(¬∀x. x=⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨0⋅x⟩ → ¬1=0))
(¬∀x. x=⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨1⋅0⟩ → ¬1=0))
(¬∀x. x=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨1⋅1⟩ → ¬1=0))
(¬∀x. x=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨1⋅x⟩ → ¬1=0))
(¬∀x. x=⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨1⋅x⟩ → ¬1=0))
(¬∀x. x=⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨x⋅0⟩ → ¬1=0))
(¬∀x. x=⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨x⋅0⟩ → ¬1=0))
(¬∀x. x=⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨x⋅1⟩ → ¬1=0))
(¬∀x. x=⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨x⋅1⟩ → ¬1=0))
(¬∀x. x=⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨x⋅x⟩ → ¬1=0))
(¬∀x. x=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨x⋅x⟩ → ¬1=0))
(¬∀x. x=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x=⟨x⋅x⟩ → ¬1=0))
(¬∀x. x=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀y. y=y → ¬1=0))
(¬∀y. y=y → ¬1=0)
(¬1=0 → (¬∀y. y=y → ¬1=0))
(¬∀y. y=y → ¬1=0)
(¬1=0 → (¬∀z. z=0 → ¬1=0))
(¬∀z. z=0 → ¬1=0)
(¬1=0 → (¬∀z. z=1 → ¬1=0))
(¬∀z. z=1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨0+0⟩=x → ¬1=0))
(¬∀x. ⟨0+0⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨0+1⟩=x → ¬1=0))
(¬∀x. ⟨0+1⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨0+x⟩=0 → ¬1=0))
(¬∀x. ⟨0+x⟩=0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨0+x⟩=1 → ¬1=0))
(¬∀x. ⟨0+x⟩=1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨0+x⟩=x → ¬1=0))
(¬∀x. ⟨0+x⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨0+x⟩=x → ¬1=0))
(¬∀x. ⟨0+x⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1+0⟩=x → ¬1=0))
(¬∀x. ⟨1+0⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1+1⟩=x → ¬1=0))
(¬∀x. ⟨1+1⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1+x⟩=0 → ¬1=0))
(¬∀x. ⟨1+x⟩=0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨1+x⟩=1 → ¬1=0))
(¬∀x. ⟨1+x⟩=1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨1+x⟩=x → ¬1=0))
(¬∀x. ⟨1+x⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1+x⟩=x → ¬1=0))
(¬∀x. ⟨1+x⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+0⟩=0 → ¬1=0))
(¬∀x. ⟨x+0⟩=0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+0⟩=1 → ¬1=0))
(¬∀x. ⟨x+0⟩=1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+0⟩=x → ¬1=0))
(¬∀x. ⟨x+0⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+0⟩=x → ¬1=0))
(¬∀x. ⟨x+0⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+1⟩=0 → ¬1=0))
(¬∀x. ⟨x+1⟩=0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+1⟩=1 → ¬1=0))
(¬∀x. ⟨x+1⟩=1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+1⟩=x → ¬1=0))
(¬∀x. ⟨x+1⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+1⟩=x → ¬1=0))
(¬∀x. ⟨x+1⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+x⟩=0 → ¬1=0))
(¬∀x. ⟨x+x⟩=0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+x⟩=0 → ¬1=0))
(¬∀x. ⟨x+x⟩=0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+x⟩=1 → ¬1=0))
(¬∀x. ⟨x+x⟩=1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+x⟩=1 → ¬1=0))
(¬∀x. ⟨x+x⟩=1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+x⟩=x → ¬1=0))
(¬∀x. ⟨x+x⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+x⟩=x → ¬1=0))
(¬∀x. ⟨x+x⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+x⟩=x → ¬1=0))
(¬∀x. ⟨x+x⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨0⋅0⟩=x → ¬1=0))
(¬∀x. ⟨0⋅0⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨0⋅1⟩=x → ¬1=0))
(¬∀x. ⟨0⋅1⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨0⋅x⟩=0 → ¬1=0))
(¬∀x. ⟨0⋅x⟩=0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨0⋅x⟩=1 → ¬1=0))
(¬∀x. ⟨0⋅x⟩=1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨0⋅x⟩=x → ¬1=0))
(¬∀x. ⟨0⋅x⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨0⋅x⟩=x → ¬1=0))
(¬∀x. ⟨0⋅x⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1⋅0⟩=x → ¬1=0))
(¬∀x. ⟨1⋅0⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1⋅1⟩=x → ¬1=0))
(¬∀x. ⟨1⋅1⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1⋅x⟩=0 → ¬1=0))
(¬∀x. ⟨1⋅x⟩=0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨1⋅x⟩=1 → ¬1=0))
(¬∀x. ⟨1⋅x⟩=1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨1⋅x⟩=x → ¬1=0))
(¬∀x. ⟨1⋅x⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1⋅x⟩=x → ¬1=0))
(¬∀x. ⟨1⋅x⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅0⟩=0 → ¬1=0))
(¬∀x. ⟨x⋅0⟩=0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅0⟩=1 → ¬1=0))
(¬∀x. ⟨x⋅0⟩=1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅0⟩=x → ¬1=0))
(¬∀x. ⟨x⋅0⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅0⟩=x → ¬1=0))
(¬∀x. ⟨x⋅0⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅1⟩=0 → ¬1=0))
(¬∀x. ⟨x⋅1⟩=0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅1⟩=1 → ¬1=0))
(¬∀x. ⟨x⋅1⟩=1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅1⟩=x → ¬1=0))
(¬∀x. ⟨x⋅1⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅1⟩=x → ¬1=0))
(¬∀x. ⟨x⋅1⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅x⟩=0 → ¬1=0))
(¬∀x. ⟨x⋅x⟩=0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅x⟩=0 → ¬1=0))
(¬∀x. ⟨x⋅x⟩=0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅x⟩=1 → ¬1=0))
(¬∀x. ⟨x⋅x⟩=1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅x⟩=1 → ¬1=0))
(¬∀x. ⟨x⋅x⟩=1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅x⟩=x → ¬1=0))
(¬∀x. ⟨x⋅x⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅x⟩=x → ¬1=0))
(¬∀x. ⟨x⋅x⟩=x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅x⟩=x → ¬1=0))
(¬∀x. ⟨x⋅x⟩=x → ¬1=0)
(¬1=0 → (¬∀z. 0<z → ¬1=0))
(¬∀z. 0<z → ¬1=0)
(¬1=0 → (¬∀x. 0<⟨0+x⟩ → ¬1=0))
(¬∀x. 0<⟨0+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0<⟨1+x⟩ → ¬1=0))
(¬∀x. 0<⟨1+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0<⟨x+0⟩ → ¬1=0))
(¬∀x. 0<⟨x+0⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0<⟨x+1⟩ → ¬1=0))
(¬∀x. 0<⟨x+1⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0<⟨x+x⟩ → ¬1=0))
(¬∀x. 0<⟨x+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0<⟨x+x⟩ → ¬1=0))
(¬∀x. 0<⟨x+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0<⟨0⋅x⟩ → ¬1=0))
(¬∀x. 0<⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0<⟨1⋅x⟩ → ¬1=0))
(¬∀x. 0<⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0<⟨x⋅0⟩ → ¬1=0))
(¬∀x. 0<⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0<⟨x⋅1⟩ → ¬1=0))
(¬∀x. 0<⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0<⟨x⋅x⟩ → ¬1=0))
(¬∀x. 0<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 0<⟨x⋅x⟩ → ¬1=0))
(¬∀x. 0<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀z. 1<z → ¬1=0))
(¬∀z. 1<z → ¬1=0)
(¬1=0 → (¬∀x. 1<⟨0+x⟩ → ¬1=0))
(¬∀x. 1<⟨0+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1<⟨1+x⟩ → ¬1=0))
(¬∀x. 1<⟨1+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1<⟨x+0⟩ → ¬1=0))
(¬∀x. 1<⟨x+0⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1<⟨x+1⟩ → ¬1=0))
(¬∀x. 1<⟨x+1⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1<⟨x+x⟩ → ¬1=0))
(¬∀x. 1<⟨x+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1<⟨x+x⟩ → ¬1=0))
(¬∀x. 1<⟨x+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1<⟨0⋅x⟩ → ¬1=0))
(¬∀x. 1<⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1<⟨1⋅x⟩ → ¬1=0))
(¬∀x. 1<⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1<⟨x⋅0⟩ → ¬1=0))
(¬∀x. 1<⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1<⟨x⋅1⟩ → ¬1=0))
(¬∀x. 1<⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1<⟨x⋅x⟩ → ¬1=0))
(¬∀x. 1<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. 1<⟨x⋅x⟩ → ¬1=0))
(¬∀x. 1<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨0+0⟩ → ¬1=0))
(¬∀x. x<⟨0+0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨0+1⟩ → ¬1=0))
(¬∀x. x<⟨0+1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨0+x⟩ → ¬1=0))
(¬∀x. x<⟨0+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨0+x⟩ → ¬1=0))
(¬∀x. x<⟨0+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨1+0⟩ → ¬1=0))
(¬∀x. x<⟨1+0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨1+1⟩ → ¬1=0))
(¬∀x. x<⟨1+1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨1+x⟩ → ¬1=0))
(¬∀x. x<⟨1+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨1+x⟩ → ¬1=0))
(¬∀x. x<⟨1+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨x+0⟩ → ¬1=0))
(¬∀x. x<⟨x+0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨x+0⟩ → ¬1=0))
(¬∀x. x<⟨x+0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨x+1⟩ → ¬1=0))
(¬∀x. x<⟨x+1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨x+1⟩ → ¬1=0))
(¬∀x. x<⟨x+1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨x+x⟩ → ¬1=0))
(¬∀x. x<⟨x+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨x+x⟩ → ¬1=0))
(¬∀x. x<⟨x+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨x+x⟩ → ¬1=0))
(¬∀x. x<⟨x+x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨0⋅0⟩ → ¬1=0))
(¬∀x. x<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨0⋅1⟩ → ¬1=0))
(¬∀x. x<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨0⋅x⟩ → ¬1=0))
(¬∀x. x<⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨0⋅x⟩ → ¬1=0))
(¬∀x. x<⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨1⋅0⟩ → ¬1=0))
(¬∀x. x<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨1⋅1⟩ → ¬1=0))
(¬∀x. x<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨1⋅x⟩ → ¬1=0))
(¬∀x. x<⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨1⋅x⟩ → ¬1=0))
(¬∀x. x<⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨x⋅0⟩ → ¬1=0))
(¬∀x. x<⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨x⋅0⟩ → ¬1=0))
(¬∀x. x<⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨x⋅1⟩ → ¬1=0))
(¬∀x. x<⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨x⋅1⟩ → ¬1=0))
(¬∀x. x<⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨x⋅x⟩ → ¬1=0))
(¬∀x. x<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨x⋅x⟩ → ¬1=0))
(¬∀x. x<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀x. x<⟨x⋅x⟩ → ¬1=0))
(¬∀x. x<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (¬∀y. y<y → ¬1=0))
(¬∀y. y<y → ¬1=0)
(¬1=0 → (¬∀y. y<y → ¬1=0))
(¬∀y. y<y → ¬1=0)
(¬1=0 → (¬∀z. z<0 → ¬1=0))
(¬∀z. z<0 → ¬1=0)
(¬1=0 → (¬∀z. z<1 → ¬1=0))
(¬∀z. z<1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨0+0⟩<x → ¬1=0))
(¬∀x. ⟨0+0⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨0+1⟩<x → ¬1=0))
(¬∀x. ⟨0+1⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨0+x⟩<0 → ¬1=0))
(¬∀x. ⟨0+x⟩<0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨0+x⟩<1 → ¬1=0))
(¬∀x. ⟨0+x⟩<1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨0+x⟩<x → ¬1=0))
(¬∀x. ⟨0+x⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨0+x⟩<x → ¬1=0))
(¬∀x. ⟨0+x⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1+0⟩<x → ¬1=0))
(¬∀x. ⟨1+0⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1+1⟩<x → ¬1=0))
(¬∀x. ⟨1+1⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1+x⟩<0 → ¬1=0))
(¬∀x. ⟨1+x⟩<0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨1+x⟩<1 → ¬1=0))
(¬∀x. ⟨1+x⟩<1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨1+x⟩<x → ¬1=0))
(¬∀x. ⟨1+x⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1+x⟩<x → ¬1=0))
(¬∀x. ⟨1+x⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+0⟩<0 → ¬1=0))
(¬∀x. ⟨x+0⟩<0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+0⟩<1 → ¬1=0))
(¬∀x. ⟨x+0⟩<1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+0⟩<x → ¬1=0))
(¬∀x. ⟨x+0⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+0⟩<x → ¬1=0))
(¬∀x. ⟨x+0⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+1⟩<0 → ¬1=0))
(¬∀x. ⟨x+1⟩<0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+1⟩<1 → ¬1=0))
(¬∀x. ⟨x+1⟩<1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+1⟩<x → ¬1=0))
(¬∀x. ⟨x+1⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+1⟩<x → ¬1=0))
(¬∀x. ⟨x+1⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+x⟩<0 → ¬1=0))
(¬∀x. ⟨x+x⟩<0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+x⟩<0 → ¬1=0))
(¬∀x. ⟨x+x⟩<0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+x⟩<1 → ¬1=0))
(¬∀x. ⟨x+x⟩<1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+x⟩<1 → ¬1=0))
(¬∀x. ⟨x+x⟩<1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+x⟩<x → ¬1=0))
(¬∀x. ⟨x+x⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+x⟩<x → ¬1=0))
(¬∀x. ⟨x+x⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x+x⟩<x → ¬1=0))
(¬∀x. ⟨x+x⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨0⋅0⟩<x → ¬1=0))
(¬∀x. ⟨0⋅0⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨0⋅1⟩<x → ¬1=0))
(¬∀x. ⟨0⋅1⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨0⋅x⟩<0 → ¬1=0))
(¬∀x. ⟨0⋅x⟩<0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨0⋅x⟩<1 → ¬1=0))
(¬∀x. ⟨0⋅x⟩<1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨0⋅x⟩<x → ¬1=0))
(¬∀x. ⟨0⋅x⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨0⋅x⟩<x → ¬1=0))
(¬∀x. ⟨0⋅x⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1⋅0⟩<x → ¬1=0))
(¬∀x. ⟨1⋅0⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1⋅1⟩<x → ¬1=0))
(¬∀x. ⟨1⋅1⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1⋅x⟩<0 → ¬1=0))
(¬∀x. ⟨1⋅x⟩<0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨1⋅x⟩<1 → ¬1=0))
(¬∀x. ⟨1⋅x⟩<1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨1⋅x⟩<x → ¬1=0))
(¬∀x. ⟨1⋅x⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨1⋅x⟩<x → ¬1=0))
(¬∀x. ⟨1⋅x⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅0⟩<0 → ¬1=0))
(¬∀x. ⟨x⋅0⟩<0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅0⟩<1 → ¬1=0))
(¬∀x. ⟨x⋅0⟩<1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅0⟩<x → ¬1=0))
(¬∀x. ⟨x⋅0⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅0⟩<x → ¬1=0))
(¬∀x. ⟨x⋅0⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅1⟩<0 → ¬1=0))
(¬∀x. ⟨x⋅1⟩<0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅1⟩<1 → ¬1=0))
(¬∀x. ⟨x⋅1⟩<1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅1⟩<x → ¬1=0))
(¬∀x. ⟨x⋅1⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅1⟩<x → ¬1=0))
(¬∀x. ⟨x⋅1⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅x⟩<0 → ¬1=0))
(¬∀x. ⟨x⋅x⟩<0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅x⟩<0 → ¬1=0))
(¬∀x. ⟨x⋅x⟩<0 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅x⟩<1 → ¬1=0))
(¬∀x. ⟨x⋅x⟩<1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅x⟩<1 → ¬1=0))
(¬∀x. ⟨x⋅x⟩<1 → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅x⟩<x → ¬1=0))
(¬∀x. ⟨x⋅x⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅x⟩<x → ¬1=0))
(¬∀x. ⟨x⋅x⟩<x → ¬1=0)
(¬1=0 → (¬∀x. ⟨x⋅x⟩<x → ¬1=0))
(¬∀x. ⟨x⋅x⟩<x → ¬1=0)
(¬1=0 → (¬∀y. ¬0=y → ¬1=0))
(¬∀y. ¬0=y → ¬1=0)
(¬1=0 → (¬∀y. ¬1=y → ¬1=0))
(¬∀y. ¬1=y → ¬1=0)
(¬1=0 → (¬∀y. ¬y=0 → ¬1=0))
(¬∀y. ¬y=0 → ¬1=0)
(¬1=0 → (¬∀y. ¬y=1 → ¬1=0))
(¬∀y. ¬y=1 → ¬1=0)
(¬1=0 → (¬∀y. ¬0<y → ¬1=0))
(¬∀y. ¬0<y → ¬1=0)
(¬1=0 → (¬∀y. ¬1<y → ¬1=0))
(¬∀y. ¬1<y → ¬1=0)
(¬1=0 → (¬∀y. ¬y<0 → ¬1=0))
(¬∀y. ¬y<0 → ¬1=0)
(¬1=0 → (¬∀y. ¬y<1 → ¬1=0))
(¬∀y. ¬y<1 → ¬1=0)
(¬1=0 → (¬∀x. ¬¬0=x → ¬1=0))
(¬∀x. ¬¬0=x → ¬1=0)
(¬1=0 → (¬∀x. ¬¬1=x → ¬1=0))
(¬∀x. ¬¬1=x → ¬1=0)
(¬1=0 → (¬∀x. ¬¬x=0 → ¬1=0))
(¬∀x. ¬¬x=0 → ¬1=0)
(¬1=0 → (¬∀x. ¬¬x=1 → ¬1=0))
(¬∀x. ¬¬x=1 → ¬1=0)
(¬1=0 → (¬∀x. ¬¬x=x → ¬1=0))
(¬∀x. ¬¬x=x → ¬1=0)
(¬1=0 → (¬∀x. ¬¬x=x → ¬1=0))
(¬∀x. ¬¬x=x → ¬1=0)
(¬1=0 → (¬∀x. ¬¬0<x → ¬1=0))
(¬∀x. ¬¬0<x → ¬1=0)
(¬1=0 → (¬∀x. ¬¬1<x → ¬1=0))
(¬∀x. ¬¬1<x → ¬1=0)
(¬1=0 → (¬∀x. ¬¬x<0 → ¬1=0))
(¬∀x. ¬¬x<0 → ¬1=0)
(¬1=0 → (¬∀x. ¬¬x<1 → ¬1=0))
(¬∀x. ¬¬x<1 → ¬1=0)
(¬1=0 → (¬∀x. ¬¬x<x → ¬1=0))
(¬∀x. ¬¬x<x → ¬1=0)
(¬1=0 → (¬∀x. ¬¬x<x → ¬1=0))
(¬∀x. ¬¬x<x → ¬1=0)
(¬1=0 → (¬∀y. ∀x. x=y → ¬1=0))
(¬∀y. ∀x. x=y → ¬1=0)
(¬1=0 → (¬∀x. ∀y. x=y → ¬1=0))
(¬∀x. ∀y. x=y → ¬1=0)
(¬1=0 → (¬∀x. ∀y. y=x → ¬1=0))
(¬∀x. ∀y. y=x → ¬1=0)
(¬1=0 → (¬∀y. ∀x. y=x → ¬1=0))
(¬∀y. ∀x. y=x → ¬1=0)
(¬1=0 → (¬∀y. ∀x. x<y → ¬1=0))
(¬∀y. ∀x. x<y → ¬1=0)
(¬1=0 → (¬∀x. ∀y. x<y → ¬1=0))
(¬∀x. ∀y. x<y → ¬1=0)
(¬1=0 → (¬∀x. ∀y. y<x → ¬1=0))
(¬∀x. ∀y. y<x → ¬1=0)
(¬1=0 → (¬∀y. ∀x. y<x → ¬1=0))
(¬∀y. ∀x. y<x → ¬1=0)
(¬1=0 → (∀x3. 0=x3 → ¬1=0))
(∀x3. 0=x3 → ¬1=0)
(¬1=0 → (∀y. 0=⟨0+y⟩ → ¬1=0))
(∀y. 0=⟨0+y⟩ → ¬1=0)
(¬1=0 → (∀y. 0=⟨1+y⟩ → ¬1=0))
(∀y. 0=⟨1+y⟩ → ¬1=0)
(¬1=0 → (∀y. 0=⟨y+0⟩ → ¬1=0))
(∀y. 0=⟨y+0⟩ → ¬1=0)
(¬1=0 → (∀y. 0=⟨y+1⟩ → ¬1=0))
(∀y. 0=⟨y+1⟩ → ¬1=0)
(¬1=0 → (∀y. 0=⟨0⋅y⟩ → ¬1=0))
(∀y. 0=⟨0⋅y⟩ → ¬1=0)
(¬1=0 → (∀y. 0=⟨1⋅y⟩ → ¬1=0))
(∀y. 0=⟨1⋅y⟩ → ¬1=0)
(¬1=0 → (∀y. 0=⟨y⋅0⟩ → ¬1=0))
(∀y. 0=⟨y⋅0⟩ → ¬1=0)
(¬1=0 → (∀y. 0=⟨y⋅1⟩ → ¬1=0))
(∀y. 0=⟨y⋅1⟩ → ¬1=0)
(¬1=0 → (∀x3. 1=x3 → ¬1=0))
(∀x3. 1=x3 → ¬1=0)
(¬1=0 → (∀y. 1=⟨0+y⟩ → ¬1=0))
(∀y. 1=⟨0+y⟩ → ¬1=0)
(¬1=0 → (∀y. 1=⟨1+y⟩ → ¬1=0))
(∀y. 1=⟨1+y⟩ → ¬1=0)
(¬1=0 → (∀y. 1=⟨y+0⟩ → ¬1=0))
(∀y. 1=⟨y+0⟩ → ¬1=0)
(¬1=0 → (∀y. 1=⟨y+1⟩ → ¬1=0))
(∀y. 1=⟨y+1⟩ → ¬1=0)
(¬1=0 → (∀y. 1=⟨0⋅y⟩ → ¬1=0))
(∀y. 1=⟨0⋅y⟩ → ¬1=0)
(¬1=0 → (∀y. 1=⟨1⋅y⟩ → ¬1=0))
(∀y. 1=⟨1⋅y⟩ → ¬1=0)
(¬1=0 → (∀y. 1=⟨y⋅0⟩ → ¬1=0))
(∀y. 1=⟨y⋅0⟩ → ¬1=0)
(¬1=0 → (∀y. 1=⟨y⋅1⟩ → ¬1=0))
(∀y. 1=⟨y⋅1⟩ → ¬1=0)
(¬1=0 → (∀y. y=⟨0+0⟩ → ¬1=0))
(∀y. y=⟨0+0⟩ → ¬1=0)
(¬1=0 → (∀y. y=⟨0+1⟩ → ¬1=0))
(∀y. y=⟨0+1⟩ → ¬1=0)
(¬1=0 → (∀y. y=⟨1+0⟩ → ¬1=0))
(∀y. y=⟨1+0⟩ → ¬1=0)
(¬1=0 → (∀y. y=⟨1+1⟩ → ¬1=0))
(∀y. y=⟨1+1⟩ → ¬1=0)
(¬1=0 → (∀y. y=⟨0⋅0⟩ → ¬1=0))
(∀y. y=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (∀y. y=⟨0⋅1⟩ → ¬1=0))
(∀y. y=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (∀y. y=⟨1⋅0⟩ → ¬1=0))
(∀y. y=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (∀y. y=⟨1⋅1⟩ → ¬1=0))
(∀y. y=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (∀y. ⟨0+0⟩=y → ¬1=0))
(∀y. ⟨0+0⟩=y → ¬1=0)
(¬1=0 → (∀y. ⟨0+1⟩=y → ¬1=0))
(∀y. ⟨0+1⟩=y → ¬1=0)
(¬1=0 → (∀y. ⟨1+0⟩=y → ¬1=0))
(∀y. ⟨1+0⟩=y → ¬1=0)
(¬1=0 → (∀y. ⟨1+1⟩=y → ¬1=0))
(∀y. ⟨1+1⟩=y → ¬1=0)
(¬1=0 → (∀y. ⟨0⋅0⟩=y → ¬1=0))
(∀y. ⟨0⋅0⟩=y → ¬1=0)
(¬1=0 → (∀y. ⟨0⋅1⟩=y → ¬1=0))
(∀y. ⟨0⋅1⟩=y → ¬1=0)
(¬1=0 → (∀y. ⟨1⋅0⟩=y → ¬1=0))
(∀y. ⟨1⋅0⟩=y → ¬1=0)
(¬1=0 → (∀y. ⟨1⋅1⟩=y → ¬1=0))
(∀y. ⟨1⋅1⟩=y → ¬1=0)
(¬1=0 → (∀x3. x3=0 → ¬1=0))
(∀x3. x3=0 → ¬1=0)
(¬1=0 → (∀x3. x3=1 → ¬1=0))
(∀x3. x3=1 → ¬1=0)
(¬1=0 → (∀y. ⟨0+y⟩=0 → ¬1=0))
(∀y. ⟨0+y⟩=0 → ¬1=0)
(¬1=0 → (∀y. ⟨0+y⟩=1 → ¬1=0))
(∀y. ⟨0+y⟩=1 → ¬1=0)
(¬1=0 → (∀y. ⟨1+y⟩=0 → ¬1=0))
(∀y. ⟨1+y⟩=0 → ¬1=0)
(¬1=0 → (∀y. ⟨1+y⟩=1 → ¬1=0))
(∀y. ⟨1+y⟩=1 → ¬1=0)
(¬1=0 → (∀y. ⟨y+0⟩=0 → ¬1=0))
(∀y. ⟨y+0⟩=0 → ¬1=0)
(¬1=0 → (∀y. ⟨y+0⟩=1 → ¬1=0))
(∀y. ⟨y+0⟩=1 → ¬1=0)
(¬1=0 → (∀y. ⟨y+1⟩=0 → ¬1=0))
(∀y. ⟨y+1⟩=0 → ¬1=0)
(¬1=0 → (∀y. ⟨y+1⟩=1 → ¬1=0))
(∀y. ⟨y+1⟩=1 → ¬1=0)
(¬1=0 → (∀y. ⟨0⋅y⟩=0 → ¬1=0))
(∀y. ⟨0⋅y⟩=0 → ¬1=0)
(¬1=0 → (∀y. ⟨0⋅y⟩=1 → ¬1=0))
(∀y. ⟨0⋅y⟩=1 → ¬1=0)
(¬1=0 → (∀y. ⟨1⋅y⟩=0 → ¬1=0))
(∀y. ⟨1⋅y⟩=0 → ¬1=0)
(¬1=0 → (∀y. ⟨1⋅y⟩=1 → ¬1=0))
(∀y. ⟨1⋅y⟩=1 → ¬1=0)
(¬1=0 → (∀y. ⟨y⋅0⟩=0 → ¬1=0))
(∀y. ⟨y⋅0⟩=0 → ¬1=0)
(¬1=0 → (∀y. ⟨y⋅0⟩=1 → ¬1=0))
(∀y. ⟨y⋅0⟩=1 → ¬1=0)
(¬1=0 → (∀y. ⟨y⋅1⟩=0 → ¬1=0))
(∀y. ⟨y⋅1⟩=0 → ¬1=0)
(¬1=0 → (∀y. ⟨y⋅1⟩=1 → ¬1=0))
(∀y. ⟨y⋅1⟩=1 → ¬1=0)
(¬1=0 → (∀x3. 0<x3 → ¬1=0))
(∀x3. 0<x3 → ¬1=0)
(¬1=0 → (∀y. 0<⟨0+y⟩ → ¬1=0))
(∀y. 0<⟨0+y⟩ → ¬1=0)
(¬1=0 → (∀y. 0<⟨1+y⟩ → ¬1=0))
(∀y. 0<⟨1+y⟩ → ¬1=0)
(¬1=0 → (∀y. 0<⟨y+0⟩ → ¬1=0))
(∀y. 0<⟨y+0⟩ → ¬1=0)
(¬1=0 → (∀y. 0<⟨y+1⟩ → ¬1=0))
(∀y. 0<⟨y+1⟩ → ¬1=0)
(¬1=0 → (∀y. 0<⟨0⋅y⟩ → ¬1=0))
(∀y. 0<⟨0⋅y⟩ → ¬1=0)
(¬1=0 → (∀y. 0<⟨1⋅y⟩ → ¬1=0))
(∀y. 0<⟨1⋅y⟩ → ¬1=0)
(¬1=0 → (∀y. 0<⟨y⋅0⟩ → ¬1=0))
(∀y. 0<⟨y⋅0⟩ → ¬1=0)
(¬1=0 → (∀y. 0<⟨y⋅1⟩ → ¬1=0))
(∀y. 0<⟨y⋅1⟩ → ¬1=0)
(¬1=0 → (∀x3. 1<x3 → ¬1=0))
(∀x3. 1<x3 → ¬1=0)
(¬1=0 → (∀y. 1<⟨0+y⟩ → ¬1=0))
(∀y. 1<⟨0+y⟩ → ¬1=0)
(¬1=0 → (∀y. 1<⟨1+y⟩ → ¬1=0))
(∀y. 1<⟨1+y⟩ → ¬1=0)
(¬1=0 → (∀y. 1<⟨y+0⟩ → ¬1=0))
(∀y. 1<⟨y+0⟩ → ¬1=0)
(¬1=0 → (∀y. 1<⟨y+1⟩ → ¬1=0))
(∀y. 1<⟨y+1⟩ → ¬1=0)
(¬1=0 → (∀y. 1<⟨0⋅y⟩ → ¬1=0))
(∀y. 1<⟨0⋅y⟩ → ¬1=0)
(¬1=0 → (∀y. 1<⟨1⋅y⟩ → ¬1=0))
(∀y. 1<⟨1⋅y⟩ → ¬1=0)
(¬1=0 → (∀y. 1<⟨y⋅0⟩ → ¬1=0))
(∀y. 1<⟨y⋅0⟩ → ¬1=0)
(¬1=0 → (∀y. 1<⟨y⋅1⟩ → ¬1=0))
(∀y. 1<⟨y⋅1⟩ → ¬1=0)
(¬1=0 → (∀y. y<⟨0+0⟩ → ¬1=0))
(∀y. y<⟨0+0⟩ → ¬1=0)
(¬1=0 → (∀y. y<⟨0+1⟩ → ¬1=0))
(∀y. y<⟨0+1⟩ → ¬1=0)
(¬1=0 → (∀y. y<⟨1+0⟩ → ¬1=0))
(∀y. y<⟨1+0⟩ → ¬1=0)
(¬1=0 → (∀y. y<⟨1+1⟩ → ¬1=0))
(∀y. y<⟨1+1⟩ → ¬1=0)
(¬1=0 → (∀y. y<⟨0⋅0⟩ → ¬1=0))
(∀y. y<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (∀y. y<⟨0⋅1⟩ → ¬1=0))
(∀y. y<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (∀y. y<⟨1⋅0⟩ → ¬1=0))
(∀y. y<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (∀y. y<⟨1⋅1⟩ → ¬1=0))
(∀y. y<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (∀y. ⟨0+0⟩<y → ¬1=0))
(∀y. ⟨0+0⟩<y → ¬1=0)
(¬1=0 → (∀y. ⟨0+1⟩<y → ¬1=0))
(∀y. ⟨0+1⟩<y → ¬1=0)
(¬1=0 → (∀y. ⟨1+0⟩<y → ¬1=0))
(∀y. ⟨1+0⟩<y → ¬1=0)
(¬1=0 → (∀y. ⟨1+1⟩<y → ¬1=0))
(∀y. ⟨1+1⟩<y → ¬1=0)
(¬1=0 → (∀y. ⟨0⋅0⟩<y → ¬1=0))
(∀y. ⟨0⋅0⟩<y → ¬1=0)
(¬1=0 → (∀y. ⟨0⋅1⟩<y → ¬1=0))
(∀y. ⟨0⋅1⟩<y → ¬1=0)
(¬1=0 → (∀y. ⟨1⋅0⟩<y → ¬1=0))
(∀y. ⟨1⋅0⟩<y → ¬1=0)
(¬1=0 → (∀y. ⟨1⋅1⟩<y → ¬1=0))
(∀y. ⟨1⋅1⟩<y → ¬1=0)
(¬1=0 → (∀x3. x3<0 → ¬1=0))
(∀x3. x3<0 → ¬1=0)
(¬1=0 → (∀x3. x3<1 → ¬1=0))
(∀x3. x3<1 → ¬1=0)
(¬1=0 → (∀y. ⟨0+y⟩<0 → ¬1=0))
(∀y. ⟨0+y⟩<0 → ¬1=0)
(¬1=0 → (∀y. ⟨0+y⟩<1 → ¬1=0))
(∀y. ⟨0+y⟩<1 → ¬1=0)
(¬1=0 → (∀y. ⟨1+y⟩<0 → ¬1=0))
(∀y. ⟨1+y⟩<0 → ¬1=0)
(¬1=0 → (∀y. ⟨1+y⟩<1 → ¬1=0))
(∀y. ⟨1+y⟩<1 → ¬1=0)
(¬1=0 → (∀y. ⟨y+0⟩<0 → ¬1=0))
(∀y. ⟨y+0⟩<0 → ¬1=0)
(¬1=0 → (∀y. ⟨y+0⟩<1 → ¬1=0))
(∀y. ⟨y+0⟩<1 → ¬1=0)
(¬1=0 → (∀y. ⟨y+1⟩<0 → ¬1=0))
(∀y. ⟨y+1⟩<0 → ¬1=0)
(¬1=0 → (∀y. ⟨y+1⟩<1 → ¬1=0))
(∀y. ⟨y+1⟩<1 → ¬1=0)
(¬1=0 → (∀y. ⟨0⋅y⟩<0 → ¬1=0))
(∀y. ⟨0⋅y⟩<0 → ¬1=0)
(¬1=0 → (∀y. ⟨0⋅y⟩<1 → ¬1=0))
(∀y. ⟨0⋅y⟩<1 → ¬1=0)
(¬1=0 → (∀y. ⟨1⋅y⟩<0 → ¬1=0))
(∀y. ⟨1⋅y⟩<0 → ¬1=0)
(¬1=0 → (∀y. ⟨1⋅y⟩<1 → ¬1=0))
(∀y. ⟨1⋅y⟩<1 → ¬1=0)
(¬1=0 → (∀y. ⟨y⋅0⟩<0 → ¬1=0))
(∀y. ⟨y⋅0⟩<0 → ¬1=0)
(¬1=0 → (∀y. ⟨y⋅0⟩<1 → ¬1=0))
(∀y. ⟨y⋅0⟩<1 → ¬1=0)
(¬1=0 → (∀y. ⟨y⋅1⟩<0 → ¬1=0))
(∀y. ⟨y⋅1⟩<0 → ¬1=0)
(¬1=0 → (∀y. ⟨y⋅1⟩<1 → ¬1=0))
(∀y. ⟨y⋅1⟩<1 → ¬1=0)
(¬1=0 → (∀z. ¬0=z → ¬1=0))
(∀z. ¬0=z → ¬1=0)
(¬1=0 → (∀x. ¬0=⟨0+x⟩ → ¬1=0))
(∀x. ¬0=⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0=⟨1+x⟩ → ¬1=0))
(∀x. ¬0=⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0=⟨x+0⟩ → ¬1=0))
(∀x. ¬0=⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0=⟨x+1⟩ → ¬1=0))
(∀x. ¬0=⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0=⟨x+x⟩ → ¬1=0))
(∀x. ¬0=⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0=⟨x+x⟩ → ¬1=0))
(∀x. ¬0=⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0=⟨0⋅x⟩ → ¬1=0))
(∀x. ¬0=⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0=⟨1⋅x⟩ → ¬1=0))
(∀x. ¬0=⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0=⟨x⋅0⟩ → ¬1=0))
(∀x. ¬0=⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0=⟨x⋅1⟩ → ¬1=0))
(∀x. ¬0=⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0=⟨x⋅x⟩ → ¬1=0))
(∀x. ¬0=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0=⟨x⋅x⟩ → ¬1=0))
(∀x. ¬0=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀z. ¬1=z → ¬1=0))
(∀z. ¬1=z → ¬1=0)
(¬1=0 → (∀x. ¬1=⟨0+x⟩ → ¬1=0))
(∀x. ¬1=⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1=⟨1+x⟩ → ¬1=0))
(∀x. ¬1=⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1=⟨x+0⟩ → ¬1=0))
(∀x. ¬1=⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1=⟨x+1⟩ → ¬1=0))
(∀x. ¬1=⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1=⟨x+x⟩ → ¬1=0))
(∀x. ¬1=⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1=⟨x+x⟩ → ¬1=0))
(∀x. ¬1=⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1=⟨0⋅x⟩ → ¬1=0))
(∀x. ¬1=⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1=⟨1⋅x⟩ → ¬1=0))
(∀x. ¬1=⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1=⟨x⋅0⟩ → ¬1=0))
(∀x. ¬1=⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1=⟨x⋅1⟩ → ¬1=0))
(∀x. ¬1=⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1=⟨x⋅x⟩ → ¬1=0))
(∀x. ¬1=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1=⟨x⋅x⟩ → ¬1=0))
(∀x. ¬1=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨0+0⟩ → ¬1=0))
(∀x. ¬x=⟨0+0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨0+1⟩ → ¬1=0))
(∀x. ¬x=⟨0+1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨0+x⟩ → ¬1=0))
(∀x. ¬x=⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨0+x⟩ → ¬1=0))
(∀x. ¬x=⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨1+0⟩ → ¬1=0))
(∀x. ¬x=⟨1+0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨1+1⟩ → ¬1=0))
(∀x. ¬x=⟨1+1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨1+x⟩ → ¬1=0))
(∀x. ¬x=⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨1+x⟩ → ¬1=0))
(∀x. ¬x=⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨x+0⟩ → ¬1=0))
(∀x. ¬x=⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨x+0⟩ → ¬1=0))
(∀x. ¬x=⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨x+1⟩ → ¬1=0))
(∀x. ¬x=⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨x+1⟩ → ¬1=0))
(∀x. ¬x=⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨x+x⟩ → ¬1=0))
(∀x. ¬x=⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨x+x⟩ → ¬1=0))
(∀x. ¬x=⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨x+x⟩ → ¬1=0))
(∀x. ¬x=⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨0⋅0⟩ → ¬1=0))
(∀x. ¬x=⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨0⋅1⟩ → ¬1=0))
(∀x. ¬x=⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨0⋅x⟩ → ¬1=0))
(∀x. ¬x=⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨0⋅x⟩ → ¬1=0))
(∀x. ¬x=⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨1⋅0⟩ → ¬1=0))
(∀x. ¬x=⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨1⋅1⟩ → ¬1=0))
(∀x. ¬x=⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨1⋅x⟩ → ¬1=0))
(∀x. ¬x=⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨1⋅x⟩ → ¬1=0))
(∀x. ¬x=⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨x⋅0⟩ → ¬1=0))
(∀x. ¬x=⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨x⋅0⟩ → ¬1=0))
(∀x. ¬x=⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨x⋅1⟩ → ¬1=0))
(∀x. ¬x=⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨x⋅1⟩ → ¬1=0))
(∀x. ¬x=⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨x⋅x⟩ → ¬1=0))
(∀x. ¬x=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨x⋅x⟩ → ¬1=0))
(∀x. ¬x=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x=⟨x⋅x⟩ → ¬1=0))
(∀x. ¬x=⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀y. ¬y=y → ¬1=0))
(∀y. ¬y=y → ¬1=0)
(¬1=0 → (∀y. ¬y=y → ¬1=0))
(∀y. ¬y=y → ¬1=0)
(¬1=0 → (∀z. ¬z=0 → ¬1=0))
(∀z. ¬z=0 → ¬1=0)
(¬1=0 → (∀z. ¬z=1 → ¬1=0))
(∀z. ¬z=1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨0+0⟩=x → ¬1=0))
(∀x. ¬⟨0+0⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨0+1⟩=x → ¬1=0))
(∀x. ¬⟨0+1⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨0+x⟩=0 → ¬1=0))
(∀x. ¬⟨0+x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨0+x⟩=1 → ¬1=0))
(∀x. ¬⟨0+x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨0+x⟩=x → ¬1=0))
(∀x. ¬⟨0+x⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨0+x⟩=x → ¬1=0))
(∀x. ¬⟨0+x⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1+0⟩=x → ¬1=0))
(∀x. ¬⟨1+0⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1+1⟩=x → ¬1=0))
(∀x. ¬⟨1+1⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1+x⟩=0 → ¬1=0))
(∀x. ¬⟨1+x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨1+x⟩=1 → ¬1=0))
(∀x. ¬⟨1+x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨1+x⟩=x → ¬1=0))
(∀x. ¬⟨1+x⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1+x⟩=x → ¬1=0))
(∀x. ¬⟨1+x⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+0⟩=0 → ¬1=0))
(∀x. ¬⟨x+0⟩=0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+0⟩=1 → ¬1=0))
(∀x. ¬⟨x+0⟩=1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+0⟩=x → ¬1=0))
(∀x. ¬⟨x+0⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+0⟩=x → ¬1=0))
(∀x. ¬⟨x+0⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+1⟩=0 → ¬1=0))
(∀x. ¬⟨x+1⟩=0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+1⟩=1 → ¬1=0))
(∀x. ¬⟨x+1⟩=1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+1⟩=x → ¬1=0))
(∀x. ¬⟨x+1⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+1⟩=x → ¬1=0))
(∀x. ¬⟨x+1⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+x⟩=0 → ¬1=0))
(∀x. ¬⟨x+x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+x⟩=0 → ¬1=0))
(∀x. ¬⟨x+x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+x⟩=1 → ¬1=0))
(∀x. ¬⟨x+x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+x⟩=1 → ¬1=0))
(∀x. ¬⟨x+x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+x⟩=x → ¬1=0))
(∀x. ¬⟨x+x⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+x⟩=x → ¬1=0))
(∀x. ¬⟨x+x⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+x⟩=x → ¬1=0))
(∀x. ¬⟨x+x⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨0⋅0⟩=x → ¬1=0))
(∀x. ¬⟨0⋅0⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨0⋅1⟩=x → ¬1=0))
(∀x. ¬⟨0⋅1⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨0⋅x⟩=0 → ¬1=0))
(∀x. ¬⟨0⋅x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨0⋅x⟩=1 → ¬1=0))
(∀x. ¬⟨0⋅x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨0⋅x⟩=x → ¬1=0))
(∀x. ¬⟨0⋅x⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨0⋅x⟩=x → ¬1=0))
(∀x. ¬⟨0⋅x⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1⋅0⟩=x → ¬1=0))
(∀x. ¬⟨1⋅0⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1⋅1⟩=x → ¬1=0))
(∀x. ¬⟨1⋅1⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1⋅x⟩=0 → ¬1=0))
(∀x. ¬⟨1⋅x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨1⋅x⟩=1 → ¬1=0))
(∀x. ¬⟨1⋅x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨1⋅x⟩=x → ¬1=0))
(∀x. ¬⟨1⋅x⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1⋅x⟩=x → ¬1=0))
(∀x. ¬⟨1⋅x⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅0⟩=0 → ¬1=0))
(∀x. ¬⟨x⋅0⟩=0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅0⟩=1 → ¬1=0))
(∀x. ¬⟨x⋅0⟩=1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅0⟩=x → ¬1=0))
(∀x. ¬⟨x⋅0⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅0⟩=x → ¬1=0))
(∀x. ¬⟨x⋅0⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅1⟩=0 → ¬1=0))
(∀x. ¬⟨x⋅1⟩=0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅1⟩=1 → ¬1=0))
(∀x. ¬⟨x⋅1⟩=1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅1⟩=x → ¬1=0))
(∀x. ¬⟨x⋅1⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅1⟩=x → ¬1=0))
(∀x. ¬⟨x⋅1⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅x⟩=0 → ¬1=0))
(∀x. ¬⟨x⋅x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅x⟩=0 → ¬1=0))
(∀x. ¬⟨x⋅x⟩=0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅x⟩=1 → ¬1=0))
(∀x. ¬⟨x⋅x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅x⟩=1 → ¬1=0))
(∀x. ¬⟨x⋅x⟩=1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅x⟩=x → ¬1=0))
(∀x. ¬⟨x⋅x⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅x⟩=x → ¬1=0))
(∀x. ¬⟨x⋅x⟩=x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅x⟩=x → ¬1=0))
(∀x. ¬⟨x⋅x⟩=x → ¬1=0)
(¬1=0 → (∀z. ¬0<z → ¬1=0))
(∀z. ¬0<z → ¬1=0)
(¬1=0 → (∀x. ¬0<⟨0+x⟩ → ¬1=0))
(∀x. ¬0<⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0<⟨1+x⟩ → ¬1=0))
(∀x. ¬0<⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0<⟨x+0⟩ → ¬1=0))
(∀x. ¬0<⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0<⟨x+1⟩ → ¬1=0))
(∀x. ¬0<⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0<⟨x+x⟩ → ¬1=0))
(∀x. ¬0<⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0<⟨x+x⟩ → ¬1=0))
(∀x. ¬0<⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0<⟨0⋅x⟩ → ¬1=0))
(∀x. ¬0<⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0<⟨1⋅x⟩ → ¬1=0))
(∀x. ¬0<⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0<⟨x⋅0⟩ → ¬1=0))
(∀x. ¬0<⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0<⟨x⋅1⟩ → ¬1=0))
(∀x. ¬0<⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0<⟨x⋅x⟩ → ¬1=0))
(∀x. ¬0<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬0<⟨x⋅x⟩ → ¬1=0))
(∀x. ¬0<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀z. ¬1<z → ¬1=0))
(∀z. ¬1<z → ¬1=0)
(¬1=0 → (∀x. ¬1<⟨0+x⟩ → ¬1=0))
(∀x. ¬1<⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1<⟨1+x⟩ → ¬1=0))
(∀x. ¬1<⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1<⟨x+0⟩ → ¬1=0))
(∀x. ¬1<⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1<⟨x+1⟩ → ¬1=0))
(∀x. ¬1<⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1<⟨x+x⟩ → ¬1=0))
(∀x. ¬1<⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1<⟨x+x⟩ → ¬1=0))
(∀x. ¬1<⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1<⟨0⋅x⟩ → ¬1=0))
(∀x. ¬1<⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1<⟨1⋅x⟩ → ¬1=0))
(∀x. ¬1<⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1<⟨x⋅0⟩ → ¬1=0))
(∀x. ¬1<⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1<⟨x⋅1⟩ → ¬1=0))
(∀x. ¬1<⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1<⟨x⋅x⟩ → ¬1=0))
(∀x. ¬1<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬1<⟨x⋅x⟩ → ¬1=0))
(∀x. ¬1<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨0+0⟩ → ¬1=0))
(∀x. ¬x<⟨0+0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨0+1⟩ → ¬1=0))
(∀x. ¬x<⟨0+1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨0+x⟩ → ¬1=0))
(∀x. ¬x<⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨0+x⟩ → ¬1=0))
(∀x. ¬x<⟨0+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨1+0⟩ → ¬1=0))
(∀x. ¬x<⟨1+0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨1+1⟩ → ¬1=0))
(∀x. ¬x<⟨1+1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨1+x⟩ → ¬1=0))
(∀x. ¬x<⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨1+x⟩ → ¬1=0))
(∀x. ¬x<⟨1+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨x+0⟩ → ¬1=0))
(∀x. ¬x<⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨x+0⟩ → ¬1=0))
(∀x. ¬x<⟨x+0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨x+1⟩ → ¬1=0))
(∀x. ¬x<⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨x+1⟩ → ¬1=0))
(∀x. ¬x<⟨x+1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨x+x⟩ → ¬1=0))
(∀x. ¬x<⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨x+x⟩ → ¬1=0))
(∀x. ¬x<⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨x+x⟩ → ¬1=0))
(∀x. ¬x<⟨x+x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨0⋅0⟩ → ¬1=0))
(∀x. ¬x<⟨0⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨0⋅1⟩ → ¬1=0))
(∀x. ¬x<⟨0⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨0⋅x⟩ → ¬1=0))
(∀x. ¬x<⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨0⋅x⟩ → ¬1=0))
(∀x. ¬x<⟨0⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨1⋅0⟩ → ¬1=0))
(∀x. ¬x<⟨1⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨1⋅1⟩ → ¬1=0))
(∀x. ¬x<⟨1⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨1⋅x⟩ → ¬1=0))
(∀x. ¬x<⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨1⋅x⟩ → ¬1=0))
(∀x. ¬x<⟨1⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨x⋅0⟩ → ¬1=0))
(∀x. ¬x<⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨x⋅0⟩ → ¬1=0))
(∀x. ¬x<⟨x⋅0⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨x⋅1⟩ → ¬1=0))
(∀x. ¬x<⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨x⋅1⟩ → ¬1=0))
(∀x. ¬x<⟨x⋅1⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨x⋅x⟩ → ¬1=0))
(∀x. ¬x<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨x⋅x⟩ → ¬1=0))
(∀x. ¬x<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀x. ¬x<⟨x⋅x⟩ → ¬1=0))
(∀x. ¬x<⟨x⋅x⟩ → ¬1=0)
(¬1=0 → (∀y. ¬y<y → ¬1=0))
(∀y. ¬y<y → ¬1=0)
(¬1=0 → (∀y. ¬y<y → ¬1=0))
(∀y. ¬y<y → ¬1=0)
(¬1=0 → (∀z. ¬z<0 → ¬1=0))
(∀z. ¬z<0 → ¬1=0)
(¬1=0 → (∀z. ¬z<1 → ¬1=0))
(∀z. ¬z<1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨0+0⟩<x → ¬1=0))
(∀x. ¬⟨0+0⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨0+1⟩<x → ¬1=0))
(∀x. ¬⟨0+1⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨0+x⟩<0 → ¬1=0))
(∀x. ¬⟨0+x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨0+x⟩<1 → ¬1=0))
(∀x. ¬⟨0+x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨0+x⟩<x → ¬1=0))
(∀x. ¬⟨0+x⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨0+x⟩<x → ¬1=0))
(∀x. ¬⟨0+x⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1+0⟩<x → ¬1=0))
(∀x. ¬⟨1+0⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1+1⟩<x → ¬1=0))
(∀x. ¬⟨1+1⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1+x⟩<0 → ¬1=0))
(∀x. ¬⟨1+x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨1+x⟩<1 → ¬1=0))
(∀x. ¬⟨1+x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨1+x⟩<x → ¬1=0))
(∀x. ¬⟨1+x⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1+x⟩<x → ¬1=0))
(∀x. ¬⟨1+x⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+0⟩<0 → ¬1=0))
(∀x. ¬⟨x+0⟩<0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+0⟩<1 → ¬1=0))
(∀x. ¬⟨x+0⟩<1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+0⟩<x → ¬1=0))
(∀x. ¬⟨x+0⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+0⟩<x → ¬1=0))
(∀x. ¬⟨x+0⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+1⟩<0 → ¬1=0))
(∀x. ¬⟨x+1⟩<0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+1⟩<1 → ¬1=0))
(∀x. ¬⟨x+1⟩<1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+1⟩<x → ¬1=0))
(∀x. ¬⟨x+1⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+1⟩<x → ¬1=0))
(∀x. ¬⟨x+1⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+x⟩<0 → ¬1=0))
(∀x. ¬⟨x+x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+x⟩<0 → ¬1=0))
(∀x. ¬⟨x+x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+x⟩<1 → ¬1=0))
(∀x. ¬⟨x+x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+x⟩<1 → ¬1=0))
(∀x. ¬⟨x+x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+x⟩<x → ¬1=0))
(∀x. ¬⟨x+x⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+x⟩<x → ¬1=0))
(∀x. ¬⟨x+x⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x+x⟩<x → ¬1=0))
(∀x. ¬⟨x+x⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨0⋅0⟩<x → ¬1=0))
(∀x. ¬⟨0⋅0⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨0⋅1⟩<x → ¬1=0))
(∀x. ¬⟨0⋅1⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨0⋅x⟩<0 → ¬1=0))
(∀x. ¬⟨0⋅x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨0⋅x⟩<1 → ¬1=0))
(∀x. ¬⟨0⋅x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨0⋅x⟩<x → ¬1=0))
(∀x. ¬⟨0⋅x⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨0⋅x⟩<x → ¬1=0))
(∀x. ¬⟨0⋅x⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1⋅0⟩<x → ¬1=0))
(∀x. ¬⟨1⋅0⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1⋅1⟩<x → ¬1=0))
(∀x. ¬⟨1⋅1⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1⋅x⟩<0 → ¬1=0))
(∀x. ¬⟨1⋅x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨1⋅x⟩<1 → ¬1=0))
(∀x. ¬⟨1⋅x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨1⋅x⟩<x → ¬1=0))
(∀x. ¬⟨1⋅x⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨1⋅x⟩<x → ¬1=0))
(∀x. ¬⟨1⋅x⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅0⟩<0 → ¬1=0))
(∀x. ¬⟨x⋅0⟩<0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅0⟩<1 → ¬1=0))
(∀x. ¬⟨x⋅0⟩<1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅0⟩<x → ¬1=0))
(∀x. ¬⟨x⋅0⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅0⟩<x → ¬1=0))
(∀x. ¬⟨x⋅0⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅1⟩<0 → ¬1=0))
(∀x. ¬⟨x⋅1⟩<0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅1⟩<1 → ¬1=0))
(∀x. ¬⟨x⋅1⟩<1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅1⟩<x → ¬1=0))
(∀x. ¬⟨x⋅1⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅1⟩<x → ¬1=0))
(∀x. ¬⟨x⋅1⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅x⟩<0 → ¬1=0))
(∀x. ¬⟨x⋅x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅x⟩<0 → ¬1=0))
(∀x. ¬⟨x⋅x⟩<0 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅x⟩<1 → ¬1=0))
(∀x. ¬⟨x⋅x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅x⟩<1 → ¬1=0))
(∀x. ¬⟨x⋅x⟩<1 → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅x⟩<x → ¬1=0))
(∀x. ¬⟨x⋅x⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅x⟩<x → ¬1=0))
(∀x. ¬⟨x⋅x⟩<x → ¬1=0)
(¬1=0 → (∀x. ¬⟨x⋅x⟩<x → ¬1=0))
(∀x. ¬⟨x⋅x⟩<x → ¬1=0)
(¬1=0 → (∀y. ¬¬0=y → ¬1=0))
(∀y. ¬¬0=y → ¬1=0)
(¬1=0 → (∀y. ¬¬1=y → ¬1=0))
(∀y. ¬¬1=y → ¬1=0)
(¬1=0 → (∀y. ¬¬y=0 → ¬1=0))
(∀y. ¬¬y=0 → ¬1=0)
(¬1=0 → (∀y. ¬¬y=1 → ¬1=0))
(∀y. ¬¬y=1 → ¬1=0)
(¬1=0 → (∀y. ¬¬0<y → ¬1=0))
(∀y. ¬¬0<y → ¬1=0)
(¬1=0 → (∀y. ¬¬1<y → ¬1=0))
(∀y. ¬¬1<y → ¬1=0)
(¬1=0 → (∀y. ¬¬y<0 → ¬1=0))
(∀y. ¬¬y<0 → ¬1=0)
(¬1=0 → (∀y. ¬¬y<1 → ¬1=0))
(∀y. ¬¬y<1 → ¬1=0)
(¬1=0 → (∀x. ¬¬¬0=x → ¬1=0))
(∀x. ¬¬¬0=x → ¬1=0)
(¬1=0 → (∀x. ¬¬¬1=x → ¬1=0))
(∀x. ¬¬¬1=x → ¬1=0)
(¬1=0 → (∀x. ¬¬¬x=0 → ¬1=0))
(∀x. ¬¬¬x=0 → ¬1=0)
(¬1=0 → (∀x. ¬¬¬x=1 → ¬1=0))
(∀x. ¬¬¬x=1 → ¬1=0)
(¬1=0 → (∀x. ¬¬¬x=x → ¬1=0))
(∀x. ¬¬¬x=x → ¬1=0)
(¬1=0 → (∀x. ¬¬¬x=x → ¬1=0))
(∀x. ¬¬¬x=x → ¬1=0)
(¬1=0 → (∀x. ¬¬¬0<x → ¬1=0))
(∀x. ¬¬¬0<x → ¬1=0)
(¬1=0 → (∀x. ¬¬¬1<x → ¬1=0))
(∀x. ¬¬¬1<x → ¬1=0)
(¬1=0 → (∀x. ¬¬¬x<0 → ¬1=0))
(∀x. ¬¬¬x<0 → ¬1=0)
(¬1=0 → (∀x. ¬¬¬x<1 → ¬1=0))
(∀x. ¬¬¬x<1 → ¬1=0)
(¬1=0 → (∀x. ¬¬¬x<x → ¬1=0))
(∀x. ¬¬¬x<x → ¬1=0)
(¬1=0 → (∀x. ¬¬¬x<x → ¬1=0))
(∀x. ¬¬¬x<x → ¬1=0)
(¬1=0 → (∀y. ¬∀x. x=y → ¬1=0))
(∀y. ¬∀x. x=y → ¬1=0)
(¬1=0 → (∀x. ¬∀y. x=y → ¬1=0))
(∀x. ¬∀y. x=y → ¬1=0)
(¬1=0 → (∀x. ¬∀y. y=x → ¬1=0))
(∀x. ¬∀y. y=x → ¬1=0)
(¬1=0 → (∀y. ¬∀x. y=x → ¬1=0))
(∀y. ¬∀x. y=x → ¬1=0)
(¬1=0 → (∀y. ¬∀x. x<y → ¬1=0))
(∀y. ¬∀x. x<y → ¬1=0)
(¬1=0 → (∀x. ¬∀y. x<y → ¬1=0))
(∀x. ¬∀y. x<y → ¬1=0)
(¬1=0 → (∀x. ¬∀y. y<x → ¬1=0))
(∀x. ¬∀y. y<x → ¬1=0)
(¬1=0 → (∀y. ¬∀x. y<x → ¬1=0))
(∀y. ¬∀x. y<x → ¬1=0)
(¬1=0 → (∀z. ∀x. x=z → ¬1=0))
(∀z. ∀x. x=z → ¬1=0)
(¬1=0 → (∀x. ∀z. x=z → ¬1=0))
(∀x. ∀z. x=z → ¬1=0)
(¬1=0 → (∀x. ∀z. z=x → ¬1=0))
(∀x. ∀z. z=x → ¬1=0)
(¬1=0 → (∀z. ∀x. z=x → ¬1=0))
(∀z. ∀x. z=x → ¬1=0)
(¬1=0 → (∀z. ∀x. x<z → ¬1=0))
(∀z. ∀x. x<z → ¬1=0)
(¬1=0 → (∀x. ∀z. x<z → ¬1=0))
(∀x. ∀z. x<z → ¬1=0)
(¬1=0 → (∀x. ∀z. z<x → ¬1=0))
(∀x. ∀z. z<x → ¬1=0)
(¬1=0 → (∀z. ∀x. z<x → ¬1=0))
(∀z. ∀x. z<x → ¬1=0)
(¬1=0 → (∀y. ∀x. ¬x=y → ¬1=0))
(∀y. ∀x. ¬x=y → ¬1=0)
(¬1=0 → (∀x. ∀y. ¬x=y → ¬1=0))
(∀x. ∀y. ¬x=y → ¬1=0)
(¬1=0 → (∀x. ∀y. ¬y=x → ¬1=0))
(∀x. ∀y. ¬y=x → ¬1=0)
(¬1=0 → (∀y. ∀x. ¬y=x → ¬1=0))
(∀y. ∀x. ¬y=x → ¬1=0)
(¬1=0 → (∀y. ∀x. ¬x<y → ¬1=0))
(∀y. ∀x. ¬x<y → ¬1=0)
(¬1=0 → (∀x. ∀y. ¬x<y → ¬1=0))
(∀x. ∀y. ¬x<y → ¬1=0)
(¬1=0 → (∀x. ∀y. ¬y<x → ¬1=0))
(∀x. ∀y. ¬y<x → ¬1=0)
(¬1=0 → (∀y. ∀x. ¬y<x → ¬1=0))
(∀y. ∀x. ¬y<x → ¬1=0)
(¬1=0 → ((0=0 → 0=0) → ¬1=0))
((0=0 → 0=0) → ¬1=0)
(¬1=0 → ((0=0 → 0=1) → ¬1=0))
((0=0 → 0=1) → ¬1=0)
(¬1=0 → ((0=0 → 1=0) → ¬1=0))
((0=0 → 1=0) → ¬1=0)
(¬1=0 → ((0=0 → 1=1) → ¬1=0))
((0=0 → 1=1) → ¬1=0)
(¬1=0 → ((0=0 → 0<0) → ¬1=0))
((0=0 → 0<0) → ¬1=0)
(¬1=0 → ((0=0 → 0<1) → ¬1=0))
((0=0 → 0<1) → ¬1=0)
(¬1=0 → ((0=0 → 1<0) → ¬1=0))
((0=0 → 1<0) → ¬1=0)
(¬1=0 → ((0=0 → 1<1) → ¬1=0))
((0=0 → 1<1) → ¬1=0)
(¬1=0 → ((0=1 → 0=0) → ¬1=0))
((0=1 → 0=0) → ¬1=0)
(¬1=0 → ((0=1 → 0=1) → ¬1=0))
((0=1 → 0=1) → ¬1=0)
(¬1=0 → ((0=1 → 1=0) → ¬1=0))
((0=1 → 1=0) → ¬1=0)
(¬1=0 → ((0=1 → 1=1) → ¬1=0))
((0=1 → 1=1) → ¬1=0)
(¬1=0 → ((0=1 → 0<0) → ¬1=0))
((0=1 → 0<0) → ¬1=0)
(¬1=0 → ((0=1 → 0<1) → ¬1=0))
((0=1 → 0<1) → ¬1=0)
(¬1=0 → ((0=1 → 1<0) → ¬1=0))
((0=1 → 1<0) → ¬1=0)
(¬1=0 → ((0=1 → 1<1) → ¬1=0))
((0=1 → 1<1) → ¬1=0)
(¬1=0 → ((1=0 → 0=0) → ¬1=0))
((1=0 → 0=0) → ¬1=0)
(¬1=0 → ((1=0 → 0=1) → ¬1=0))
((1=0 → 0=1) → ¬1=0)
(¬1=0 → ((1=0 → 1=0) → ¬1=0))
((1=0 → 1=0) → ¬1=0)
(¬1=0 → ((1=0 → 1=1) → ¬1=0))
((1=0 → 1=1) → ¬1=0)
(¬1=0 → ((1=0 → 0<0) → ¬1=0))
((1=0 → 0<0) → ¬1=0)
(¬1=0 → ((1=0 → 0<1) → ¬1=0))
((1=0 → 0<1) → ¬1=0)
(¬1=0 → ((1=0 → 1<0) → ¬1=0))
((1=0 → 1<0) → ¬1=0)
(¬1=0 → ((1=0 → 1<1) → ¬1=0))
((1=0 → 1<1) → ¬1=0)
(¬1=0 → ((1=1 → 0=0) → ¬1=0))
((1=1 → 0=0) → ¬1=0)
(¬1=0 → ((1=1 → 0=1) → ¬1=0))
((1=1 → 0=1) → ¬1=0)
(¬1=0 → ((1=1 → 1=0) → ¬1=0))
((1=1 → 1=0) → ¬1=0)
(¬1=0 → ((1=1 → 1=1) → ¬1=0))
((1=1 → 1=1) → ¬1=0)
(¬1=0 → ((1=1 → 0<0) → ¬1=0))
((1=1 → 0<0) → ¬1=0)
(¬1=0 → ((1=1 → 0<1) → ¬1=0))
((1=1 → 0<1) → ¬1=0)
(¬1=0 → ((1=1 → 1<0) → ¬1=0))
((1=1 → 1<0) → ¬1=0)
(¬1=0 → ((1=1 → 1<1) → ¬1=0))
((1=1 → 1<1) → ¬1=0)
(¬1=0 → ((0<0 → 0=0) → ¬1=0))
((0<0 → 0=0) → ¬1=0)
(¬1=0 → ((0<0 → 0=1) → ¬1=0))
((0<0 → 0=1) → ¬1=0)
(¬1=0 → ((0<0 → 1=0) → ¬1=0))
((0<0 → 1=0) → ¬1=0)
(¬1=0 → ((0<0 → 1=1) → ¬1=0))
((0<0 → 1=1) → ¬1=0)
(¬1=0 → ((0<0 → 0<0) → ¬1=0))
((0<0 → 0<0) → ¬1=0)
(¬1=0 → ((0<0 → 0<1) → ¬1=0))
((0<0 → 0<1) → ¬1=0)
(¬1=0 → ((0<0 → 1<0) → ¬1=0))
((0<0 → 1<0) → ¬1=0)
(¬1=0 → ((0<0 → 1<1) → ¬1=0))
((0<0 → 1<1) → ¬1=0)
(¬1=0 → ((0<1 → 0=0) → ¬1=0))
((0<1 → 0=0) → ¬1=0)
(¬1=0 → ((0<1 → 0=1) → ¬1=0))
((0<1 → 0=1) → ¬1=0)
(¬1=0 → ((0<1 → 1=0) → ¬1=0))
((0<1 → 1=0) → ¬1=0)
(¬1=0 → ((0<1 → 1=1) → ¬1=0))
((0<1 → 1=1) → ¬1=0)
(¬1=0 → ((0<1 → 0<0) → ¬1=0))
((0<1 → 0<0) → ¬1=0)
(¬1=0 → ((0<1 → 0<1) → ¬1=0))
((0<1 → 0<1) → ¬1=0)
(¬1=0 → ((0<1 → 1<0) → ¬1=0))
((0<1 → 1<0) → ¬1=0)
(¬1=0 → ((0<1 → 1<1) → ¬1=0))
((0<1 → 1<1) → ¬1=0)
(¬1=0 → ((1<0 → 0=0) → ¬1=0))
((1<0 → 0=0) → ¬1=0)
(¬1=0 → ((1<0 → 0=1) → ¬1=0))
((1<0 → 0=1) → ¬1=0)
(¬1=0 → ((1<0 → 1=0) → ¬1=0))
((1<0 → 1=0) → ¬1=0)
(¬1=0 → ((1<0 → 1=1) → ¬1=0))
((1<0 → 1=1) → ¬1=0)
(¬1=0 → ((1<0 → 0<0) → ¬1=0))
((1<0 → 0<0) → ¬1=0)
(¬1=0 → ((1<0 → 0<1) → ¬1=0))
((1<0 → 0<1) → ¬1=0)
(¬1=0 → ((1<0 → 1<0) → ¬1=0))
((1<0 → 1<0) → ¬1=0)
(¬1=0 → ((1<0 → 1<1) → ¬1=0))
((1<0 → 1<1) → ¬1=0)
(¬1=0 → ((1<1 → 0=0) → ¬1=0))
((1<1 → 0=0) → ¬1=0)
(¬1=0 → ((1<1 → 0=1) → ¬1=0))
((1<1 → 0=1) → ¬1=0)
(¬1=0 → ((1<1 → 1=0) → ¬1=0))
((1<1 → 1=0) → ¬1=0)
(¬1=0 → ((1<1 → 1=1) → ¬1=0))
((1<1 → 1=1) → ¬1=0)
(¬1=0 → ((1<1 → 0<0) → ¬1=0))
((1<1 → 0<0) → ¬1=0)
(¬1=0 → ((1<1 → 0<1) → ¬1=0))
((1<1 → 0<1) → ¬1=0)
(¬1=0 → ((1<1 → 1<0) → ¬1=0))
((1<1 → 1<0) → ¬1=0)
(¬1=0 → ((1<1 → 1<1) → ¬1=0))
((1<1 → 1<1) → ¬1=0)
(¬1=1 → (0=⟨0+⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨0+⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨0+⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨0+⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨0+⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨0+⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨0+⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨0+⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1+⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1+⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1+⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1+⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1+⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1+⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1+⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1+⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0+0⟩+0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0+0⟩+1⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0+1⟩+0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0+1⟩+1⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1+0⟩+0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1+0⟩+1⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1+1⟩+0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1+1⟩+1⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0⋅0⟩+0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0⋅0⟩+1⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0⋅1⟩+0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0⋅1⟩+1⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1⋅0⟩+0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1⋅0⟩+1⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1⋅1⟩+0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1⋅1⟩+1⟩ → ¬1=1))
(¬1=1 → (0=⟨0⋅⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨0⋅⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨0⋅⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨0⋅⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨0⋅⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨0⋅⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨0⋅⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨0⋅⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1⋅⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1⋅⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1⋅⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1⋅⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1⋅⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1⋅⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1⋅⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨1⋅⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0+0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0+0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0+1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0+1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1+0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1+0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1+1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1+1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0⋅0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0⋅0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0⋅1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨0⋅1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1⋅0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1⋅0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1⋅1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0=⟨⟨1⋅1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1=⟨0+⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨0+⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨0+⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨0+⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨0+⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨0+⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨0+⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨0+⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1+⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1+⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1+⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1+⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1+⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1+⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1+⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1+⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0+0⟩+0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0+0⟩+1⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0+1⟩+0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0+1⟩+1⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1+0⟩+0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1+0⟩+1⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1+1⟩+0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1+1⟩+1⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0⋅0⟩+0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0⋅0⟩+1⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0⋅1⟩+0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0⋅1⟩+1⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1⋅0⟩+0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1⋅0⟩+1⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1⋅1⟩+0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1⋅1⟩+1⟩ → ¬1=1))
(¬1=1 → (1=⟨0⋅⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨0⋅⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨0⋅⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨0⋅⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨0⋅⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨0⋅⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨0⋅⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨0⋅⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1⋅⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1⋅⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1⋅⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1⋅⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1⋅⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1⋅⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1⋅⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨1⋅⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0+0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0+0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0+1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0+1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1+0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1+0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1+1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1+1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0⋅0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0⋅0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0⋅1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨0⋅1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1⋅0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1⋅0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1⋅1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1=⟨⟨1⋅1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩=⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩=⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩=⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩=⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩=⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩=⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩=⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩=⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩=⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩=⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩=⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩=⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩=⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩=⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩=⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩=⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩=⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩=⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩=⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩=⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩=⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩=⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩=⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩=⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩=⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩=⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩=⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩=⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩=⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩=⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩=⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩=⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0+⟨0+0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0+⟨0+0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨0+⟨0+1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0+⟨0+1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨0+⟨1+0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0+⟨1+0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨0+⟨1+1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0+⟨1+1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨0+⟨0⋅0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0+⟨0⋅0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨0+⟨0⋅1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0+⟨0⋅1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨0+⟨1⋅0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0+⟨1⋅0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨0+⟨1⋅1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0+⟨1⋅1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1+⟨0+0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1+⟨0+0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1+⟨0+1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1+⟨0+1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1+⟨1+0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1+⟨1+0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1+⟨1+1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1+⟨1+1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1+⟨0⋅0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1+⟨0⋅0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1+⟨0⋅1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1+⟨0⋅1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1+⟨1⋅0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1+⟨1⋅0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1+⟨1⋅1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1+⟨1⋅1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩+0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩+0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩+1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩+1⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩+0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩+0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩+1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩+1⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩+0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩+0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩+1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩+1⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩+0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩+0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩+1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩+1⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩+0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩+0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩+1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩+1⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩+0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩+0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩+1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩+1⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩+0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩+0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩+1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩+1⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩+0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩+0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩+1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩+1⟩=1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0+0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0+0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0+1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0+1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1+0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1+0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1+1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1+1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0⋅0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0⋅0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0⋅1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0⋅1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1⋅0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1⋅0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1⋅1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1⋅1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0+0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0+0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0+1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0+1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1+0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1+0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1+1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1+1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0⋅0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0⋅0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0⋅1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0⋅1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1⋅0⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1⋅0⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1⋅1⟩⟩=0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1⋅1⟩⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩⋅0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩⋅0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩⋅1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩⋅1⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩⋅0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩⋅0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩⋅1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩⋅1⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩⋅0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩⋅0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩⋅1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩⋅1⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩⋅0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩⋅0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩⋅1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩⋅1⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩⋅0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩⋅0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩⋅1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩⋅1⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩⋅0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩⋅0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩⋅1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩⋅1⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩⋅0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩⋅0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩⋅1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩⋅1⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩⋅0⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩⋅0⟩=1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩⋅1⟩=0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩⋅1⟩=1 → ¬1=1))
(¬1=1 → (0<⟨0+⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨0+⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨0+⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨0+⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨0+⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨0+⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨0+⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨0+⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1+⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1+⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1+⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1+⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1+⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1+⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1+⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1+⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0+0⟩+0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0+0⟩+1⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0+1⟩+0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0+1⟩+1⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1+0⟩+0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1+0⟩+1⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1+1⟩+0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1+1⟩+1⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0⋅0⟩+0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0⋅0⟩+1⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0⋅1⟩+0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0⋅1⟩+1⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1⋅0⟩+0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1⋅0⟩+1⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1⋅1⟩+0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1⋅1⟩+1⟩ → ¬1=1))
(¬1=1 → (0<⟨0⋅⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨0⋅⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨0⋅⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨0⋅⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨0⋅⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨0⋅⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨0⋅⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨0⋅⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1⋅⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1⋅⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1⋅⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1⋅⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1⋅⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1⋅⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1⋅⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨1⋅⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0+0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0+0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0+1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0+1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1+0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1+0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1+1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1+1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0⋅0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0⋅0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0⋅1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨0⋅1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1⋅0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1⋅0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1⋅1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (0<⟨⟨1⋅1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1<⟨0+⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨0+⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨0+⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨0+⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨0+⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨0+⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨0+⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨0+⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1+⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1+⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1+⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1+⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1+⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1+⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1+⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1+⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0+0⟩+0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0+0⟩+1⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0+1⟩+0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0+1⟩+1⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1+0⟩+0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1+0⟩+1⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1+1⟩+0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1+1⟩+1⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0⋅0⟩+0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0⋅0⟩+1⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0⋅1⟩+0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0⋅1⟩+1⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1⋅0⟩+0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1⋅0⟩+1⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1⋅1⟩+0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1⋅1⟩+1⟩ → ¬1=1))
(¬1=1 → (1<⟨0⋅⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨0⋅⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨0⋅⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨0⋅⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨0⋅⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨0⋅⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨0⋅⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨0⋅⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1⋅⟨0+0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1⋅⟨0+1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1⋅⟨1+0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1⋅⟨1+1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1⋅⟨0⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1⋅⟨0⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1⋅⟨1⋅0⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨1⋅⟨1⋅1⟩⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0+0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0+0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0+1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0+1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1+0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1+0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1+1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1+1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0⋅0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0⋅0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0⋅1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨0⋅1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1⋅0⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1⋅0⟩⋅1⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1⋅1⟩⋅0⟩ → ¬1=1))
(¬1=1 → (1<⟨⟨1⋅1⟩⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩<⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩<⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩<⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩<⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0+0⟩<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩<⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩<⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩<⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩<⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0+1⟩<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩<⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩<⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩<⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩<⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1+0⟩<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩<⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩<⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩<⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩<⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1+1⟩<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩<⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩<⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩<⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩<⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅0⟩<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩<⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩<⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩<⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩<⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨0⋅1⟩<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩<⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩<⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩<⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩<⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅0⟩<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩<⟨0+0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩<⟨0+1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩<⟨1+0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩<⟨1+1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (⟨1⋅1⟩<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (⟨0+⟨0+0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0+⟨0+0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨0+⟨0+1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0+⟨0+1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨0+⟨1+0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0+⟨1+0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨0+⟨1+1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0+⟨1+1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨0+⟨0⋅0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0+⟨0⋅0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨0+⟨0⋅1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0+⟨0⋅1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨0+⟨1⋅0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0+⟨1⋅0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨0+⟨1⋅1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0+⟨1⋅1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1+⟨0+0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1+⟨0+0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1+⟨0+1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1+⟨0+1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1+⟨1+0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1+⟨1+0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1+⟨1+1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1+⟨1+1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1+⟨0⋅0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1+⟨0⋅0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1+⟨0⋅1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1+⟨0⋅1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1+⟨1⋅0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1+⟨1⋅0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1+⟨1⋅1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1+⟨1⋅1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩+0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩+0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩+1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩+1⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩+0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩+0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩+1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩+1⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩+0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩+0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩+1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩+1⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩+0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩+0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩+1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩+1⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩+0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩+0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩+1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩+1⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩+0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩+0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩+1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩+1⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩+0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩+0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩+1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩+1⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩+0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩+0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩+1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩+1⟩<1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0+0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0+0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0+1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0+1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1+0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1+0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1+1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1+1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0⋅0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0⋅0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0⋅1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨0⋅1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1⋅0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1⋅0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1⋅1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨0⋅⟨1⋅1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0+0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0+0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0+1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0+1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1+0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1+0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1+1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1+1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0⋅0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0⋅0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0⋅1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨0⋅1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1⋅0⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1⋅0⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1⋅1⟩⟩<0 → ¬1=1))
(¬1=1 → (⟨1⋅⟨1⋅1⟩⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩⋅0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩⋅0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩⋅1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0+0⟩⋅1⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩⋅0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩⋅0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩⋅1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0+1⟩⋅1⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩⋅0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩⋅0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩⋅1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1+0⟩⋅1⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩⋅0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩⋅0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩⋅1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1+1⟩⋅1⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩⋅0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩⋅0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩⋅1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅0⟩⋅1⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩⋅0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩⋅0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩⋅1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨0⋅1⟩⋅1⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩⋅0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩⋅0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩⋅1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅0⟩⋅1⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩⋅0⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩⋅0⟩<1 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩⋅1⟩<0 → ¬1=1))
(¬1=1 → (⟨⟨1⋅1⟩⋅1⟩<1 → ¬1=1))
(¬1=1 → (¬¬0=⟨0+0⟩ → ¬1=1))
(¬1=1 → (¬¬0=⟨0+1⟩ → ¬1=1))
(¬1=1 → (¬¬0=⟨1+0⟩ → ¬1=1))
(¬1=1 → (¬¬0=⟨1+1⟩ → ¬1=1))
(¬1=1 → (¬¬0=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (¬¬0=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (¬¬0=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (¬¬0=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (¬¬1=⟨0+0⟩ → ¬1=1))
(¬1=1 → (¬¬1=⟨0+1⟩ → ¬1=1))
(¬1=1 → (¬¬1=⟨1+0⟩ → ¬1=1))
(¬1=1 → (¬¬1=⟨1+1⟩ → ¬1=1))
(¬1=1 → (¬¬1=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (¬¬1=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (¬¬1=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (¬¬1=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (¬¬⟨0+0⟩=0 → ¬1=1))
(¬1=1 → (¬¬⟨0+0⟩=1 → ¬1=1))
(¬1=1 → (¬¬⟨0+1⟩=0 → ¬1=1))
(¬1=1 → (¬¬⟨0+1⟩=1 → ¬1=1))
(¬1=1 → (¬¬⟨1+0⟩=0 → ¬1=1))
(¬1=1 → (¬¬⟨1+0⟩=1 → ¬1=1))
(¬1=1 → (¬¬⟨1+1⟩=0 → ¬1=1))
(¬1=1 → (¬¬⟨1+1⟩=1 → ¬1=1))
(¬1=1 → (¬¬⟨0⋅0⟩=0 → ¬1=1))
(¬1=1 → (¬¬⟨0⋅0⟩=1 → ¬1=1))
(¬1=1 → (¬¬⟨0⋅1⟩=0 → ¬1=1))
(¬1=1 → (¬¬⟨0⋅1⟩=1 → ¬1=1))
(¬1=1 → (¬¬⟨1⋅0⟩=0 → ¬1=1))
(¬1=1 → (¬¬⟨1⋅0⟩=1 → ¬1=1))
(¬1=1 → (¬¬⟨1⋅1⟩=0 → ¬1=1))
(¬1=1 → (¬¬⟨1⋅1⟩=1 → ¬1=1))
(¬1=1 → (¬¬0<⟨0+0⟩ → ¬1=1))
(¬1=1 → (¬¬0<⟨0+1⟩ → ¬1=1))
(¬1=1 → (¬¬0<⟨1+0⟩ → ¬1=1))
(¬1=1 → (¬¬0<⟨1+1⟩ → ¬1=1))
(¬1=1 → (¬¬0<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (¬¬0<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (¬¬0<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (¬¬0<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (¬¬1<⟨0+0⟩ → ¬1=1))
(¬1=1 → (¬¬1<⟨0+1⟩ → ¬1=1))
(¬1=1 → (¬¬1<⟨1+0⟩ → ¬1=1))
(¬1=1 → (¬¬1<⟨1+1⟩ → ¬1=1))
(¬1=1 → (¬¬1<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (¬¬1<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (¬¬1<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (¬¬1<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (¬¬⟨0+0⟩<0 → ¬1=1))
(¬1=1 → (¬¬⟨0+0⟩<1 → ¬1=1))
(¬1=1 → (¬¬⟨0+1⟩<0 → ¬1=1))
(¬1=1 → (¬¬⟨0+1⟩<1 → ¬1=1))
(¬1=1 → (¬¬⟨1+0⟩<0 → ¬1=1))
(¬1=1 → (¬¬⟨1+0⟩<1 → ¬1=1))
(¬1=1 → (¬¬⟨1+1⟩<0 → ¬1=1))
(¬1=1 → (¬¬⟨1+1⟩<1 → ¬1=1))
(¬1=1 → (¬¬⟨0⋅0⟩<0 → ¬1=1))
(¬1=1 → (¬¬⟨0⋅0⟩<1 → ¬1=1))
(¬1=1 → (¬¬⟨0⋅1⟩<0 → ¬1=1))
(¬1=1 → (¬¬⟨0⋅1⟩<1 → ¬1=1))
(¬1=1 → (¬¬⟨1⋅0⟩<0 → ¬1=1))
(¬1=1 → (¬¬⟨1⋅0⟩<1 → ¬1=1))
(¬1=1 → (¬¬⟨1⋅1⟩<0 → ¬1=1))
(¬1=1 → (¬¬⟨1⋅1⟩<1 → ¬1=1))
(¬1=1 → (¬¬¬¬0=0 → ¬1=1))
(¬1=1 → (¬¬¬¬0=1 → ¬1=1))
(¬1=1 → (¬¬¬¬1=0 → ¬1=1))
(¬1=1 → (¬¬¬¬1=1 → ¬1=1))
(¬1=1 → (¬¬¬¬0<0 → ¬1=1))
(¬1=1 → (¬¬¬¬0<1 → ¬1=1))
(¬1=1 → (¬¬¬¬1<0 → ¬1=1))
(¬1=1 → (¬¬¬¬1<1 → ¬1=1))
(¬1=1 → (¬¬¬∀x. 0=x → ¬1=1))
(¬1=1 → (¬¬¬∀x. 1=x → ¬1=1))
(¬1=1 → (¬¬¬∀x. x=0 → ¬1=1))
(¬1=1 → (¬¬¬∀x. x=1 → ¬1=1))
(¬1=1 → (¬¬¬∀x. x=x → ¬1=1))
(¬1=1 → (¬¬¬∀x. x=x → ¬1=1))
(¬1=1 → (¬¬¬∀x. 0<x → ¬1=1))
(¬1=1 → (¬¬¬∀x. 1<x → ¬1=1))
(¬1=1 → (¬¬¬∀x. x<0 → ¬1=1))
(¬1=1 → (¬¬¬∀x. x<1 → ¬1=1))
(¬1=1 → (¬¬¬∀x. x<x → ¬1=1))
(¬1=1 → (¬¬¬∀x. x<x → ¬1=1))
(¬1=1 → (¬¬∀y. 0=y → ¬1=1))
(¬1=1 → (¬¬∀y. 1=y → ¬1=1))
(¬1=1 → (¬¬∀y. y=0 → ¬1=1))
(¬1=1 → (¬¬∀y. y=1 → ¬1=1))
(¬1=1 → (¬¬∀y. 0<y → ¬1=1))
(¬1=1 → (¬¬∀y. 1<y → ¬1=1))
(¬1=1 → (¬¬∀y. y<0 → ¬1=1))
(¬1=1 → (¬¬∀y. y<1 → ¬1=1))
(¬1=1 → (¬¬∀x. ¬0=x → ¬1=1))
(¬1=1 → (¬¬∀x. ¬1=x → ¬1=1))
(¬1=1 → (¬¬∀x. ¬x=0 → ¬1=1))
(¬1=1 → (¬¬∀x. ¬x=1 → ¬1=1))
(¬1=1 → (¬¬∀x. ¬x=x → ¬1=1))
(¬1=1 → (¬¬∀x. ¬x=x → ¬1=1))
(¬1=1 → (¬¬∀x. ¬0<x → ¬1=1))
(¬1=1 → (¬¬∀x. ¬1<x → ¬1=1))
(¬1=1 → (¬¬∀x. ¬x<0 → ¬1=1))
(¬1=1 → (¬¬∀x. ¬x<1 → ¬1=1))
(¬1=1 → (¬¬∀x. ¬x<x → ¬1=1))
(¬1=1 → (¬¬∀x. ¬x<x → ¬1=1))
(¬1=1 → (¬∀z. 0=z → ¬1=1))
(¬1=1 → (¬∀x. 0=⟨0+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0=⟨1+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0=⟨x+0⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0=⟨x+1⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0=⟨x+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0=⟨x+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0=⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0=⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0=⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0=⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀z. 1=z → ¬1=1))
(¬1=1 → (¬∀x. 1=⟨0+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1=⟨1+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1=⟨x+0⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1=⟨x+1⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1=⟨x+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1=⟨x+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1=⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1=⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1=⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1=⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨0+0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨0+1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨0+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨0+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨1+0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨1+1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨1+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨1+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨x+0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨x+0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨x+1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨x+1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨x+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨x+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨x+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀y. y=y → ¬1=1))
(¬1=1 → (¬∀y. y=y → ¬1=1))
(¬1=1 → (¬∀z. z=0 → ¬1=1))
(¬1=1 → (¬∀z. z=1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨0+0⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨0+1⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨0+x⟩=0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨0+x⟩=1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨0+x⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨0+x⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1+0⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1+1⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1+x⟩=0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨1+x⟩=1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨1+x⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1+x⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+0⟩=0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+0⟩=1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+0⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+0⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+1⟩=0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+1⟩=1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+1⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+1⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+x⟩=0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+x⟩=0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+x⟩=1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+x⟩=1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+x⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+x⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+x⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨0⋅0⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨0⋅1⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨0⋅x⟩=0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨0⋅x⟩=1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨0⋅x⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨0⋅x⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1⋅0⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1⋅1⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1⋅x⟩=0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨1⋅x⟩=1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨1⋅x⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1⋅x⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅0⟩=0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅0⟩=1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅0⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅0⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅1⟩=0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅1⟩=1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅1⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅1⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅x⟩=0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅x⟩=0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅x⟩=1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅x⟩=1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅x⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅x⟩=x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅x⟩=x → ¬1=1))
(¬1=1 → (¬∀z. 0<z → ¬1=1))
(¬1=1 → (¬∀x. 0<⟨0+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0<⟨1+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0<⟨x+0⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0<⟨x+1⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0<⟨x+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0<⟨x+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0<⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0<⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0<⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0<⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 0<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀z. 1<z → ¬1=1))
(¬1=1 → (¬∀x. 1<⟨0+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1<⟨1+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1<⟨x+0⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1<⟨x+1⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1<⟨x+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1<⟨x+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1<⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1<⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1<⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1<⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. 1<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨0+0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨0+1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨0+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨0+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨1+0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨1+1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨1+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨1+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨x+0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨x+0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨x+1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨x+1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨x+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨x+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨x+x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀x. x<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (¬∀y. y<y → ¬1=1))
(¬1=1 → (¬∀y. y<y → ¬1=1))
(¬1=1 → (¬∀z. z<0 → ¬1=1))
(¬1=1 → (¬∀z. z<1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨0+0⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨0+1⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨0+x⟩<0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨0+x⟩<1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨0+x⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨0+x⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1+0⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1+1⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1+x⟩<0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨1+x⟩<1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨1+x⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1+x⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+0⟩<0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+0⟩<1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+0⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+0⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+1⟩<0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+1⟩<1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+1⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+1⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+x⟩<0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+x⟩<0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+x⟩<1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+x⟩<1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+x⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+x⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x+x⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨0⋅0⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨0⋅1⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨0⋅x⟩<0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨0⋅x⟩<1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨0⋅x⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨0⋅x⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1⋅0⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1⋅1⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1⋅x⟩<0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨1⋅x⟩<1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨1⋅x⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨1⋅x⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅0⟩<0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅0⟩<1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅0⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅0⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅1⟩<0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅1⟩<1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅1⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅1⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅x⟩<0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅x⟩<0 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅x⟩<1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅x⟩<1 → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅x⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅x⟩<x → ¬1=1))
(¬1=1 → (¬∀x. ⟨x⋅x⟩<x → ¬1=1))
(¬1=1 → (¬∀y. ¬0=y → ¬1=1))
(¬1=1 → (¬∀y. ¬1=y → ¬1=1))
(¬1=1 → (¬∀y. ¬y=0 → ¬1=1))
(¬1=1 → (¬∀y. ¬y=1 → ¬1=1))
(¬1=1 → (¬∀y. ¬0<y → ¬1=1))
(¬1=1 → (¬∀y. ¬1<y → ¬1=1))
(¬1=1 → (¬∀y. ¬y<0 → ¬1=1))
(¬1=1 → (¬∀y. ¬y<1 → ¬1=1))
(¬1=1 → (¬∀x. ¬¬0=x → ¬1=1))
(¬1=1 → (¬∀x. ¬¬1=x → ¬1=1))
(¬1=1 → (¬∀x. ¬¬x=0 → ¬1=1))
(¬1=1 → (¬∀x. ¬¬x=1 → ¬1=1))
(¬1=1 → (¬∀x. ¬¬x=x → ¬1=1))
(¬1=1 → (¬∀x. ¬¬x=x → ¬1=1))
(¬1=1 → (¬∀x. ¬¬0<x → ¬1=1))
(¬1=1 → (¬∀x. ¬¬1<x → ¬1=1))
(¬1=1 → (¬∀x. ¬¬x<0 → ¬1=1))
(¬1=1 → (¬∀x. ¬¬x<1 → ¬1=1))
(¬1=1 → (¬∀x. ¬¬x<x → ¬1=1))
(¬1=1 → (¬∀x. ¬¬x<x → ¬1=1))
(¬1=1 → (¬∀y. ∀x. x=y → ¬1=1))
(¬1=1 → (¬∀x. ∀y. x=y → ¬1=1))
(¬1=1 → (¬∀x. ∀y. y=x → ¬1=1))
(¬1=1 → (¬∀y. ∀x. y=x → ¬1=1))
(¬1=1 → (¬∀y. ∀x. x<y → ¬1=1))
(¬1=1 → (¬∀x. ∀y. x<y → ¬1=1))
(¬1=1 → (¬∀x. ∀y. y<x → ¬1=1))
(¬1=1 → (¬∀y. ∀x. y<x → ¬1=1))
(¬1=1 → (∀x3. 0=x3 → ¬1=1))
(¬1=1 → (∀y. 0=⟨0+y⟩ → ¬1=1))
(¬1=1 → (∀y. 0=⟨1+y⟩ → ¬1=1))
(¬1=1 → (∀y. 0=⟨y+0⟩ → ¬1=1))
(¬1=1 → (∀y. 0=⟨y+1⟩ → ¬1=1))
(¬1=1 → (∀y. 0=⟨0⋅y⟩ → ¬1=1))
(¬1=1 → (∀y. 0=⟨1⋅y⟩ → ¬1=1))
(¬1=1 → (∀y. 0=⟨y⋅0⟩ → ¬1=1))
(¬1=1 → (∀y. 0=⟨y⋅1⟩ → ¬1=1))
(¬1=1 → (∀x3. 1=x3 → ¬1=1))
(¬1=1 → (∀y. 1=⟨0+y⟩ → ¬1=1))
(¬1=1 → (∀y. 1=⟨1+y⟩ → ¬1=1))
(¬1=1 → (∀y. 1=⟨y+0⟩ → ¬1=1))
(¬1=1 → (∀y. 1=⟨y+1⟩ → ¬1=1))
(¬1=1 → (∀y. 1=⟨0⋅y⟩ → ¬1=1))
(¬1=1 → (∀y. 1=⟨1⋅y⟩ → ¬1=1))
(¬1=1 → (∀y. 1=⟨y⋅0⟩ → ¬1=1))
(¬1=1 → (∀y. 1=⟨y⋅1⟩ → ¬1=1))
(¬1=1 → (∀y. y=⟨0+0⟩ → ¬1=1))
(¬1=1 → (∀y. y=⟨0+1⟩ → ¬1=1))
(¬1=1 → (∀y. y=⟨1+0⟩ → ¬1=1))
(¬1=1 → (∀y. y=⟨1+1⟩ → ¬1=1))
(¬1=1 → (∀y. y=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (∀y. y=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (∀y. y=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (∀y. y=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (∀y. ⟨0+0⟩=y → ¬1=1))
(¬1=1 → (∀y. ⟨0+1⟩=y → ¬1=1))
(¬1=1 → (∀y. ⟨1+0⟩=y → ¬1=1))
(¬1=1 → (∀y. ⟨1+1⟩=y → ¬1=1))
(¬1=1 → (∀y. ⟨0⋅0⟩=y → ¬1=1))
(¬1=1 → (∀y. ⟨0⋅1⟩=y → ¬1=1))
(¬1=1 → (∀y. ⟨1⋅0⟩=y → ¬1=1))
(¬1=1 → (∀y. ⟨1⋅1⟩=y → ¬1=1))
(¬1=1 → (∀x3. x3=0 → ¬1=1))
(¬1=1 → (∀x3. x3=1 → ¬1=1))
(¬1=1 → (∀y. ⟨0+y⟩=0 → ¬1=1))
(¬1=1 → (∀y. ⟨0+y⟩=1 → ¬1=1))
(¬1=1 → (∀y. ⟨1+y⟩=0 → ¬1=1))
(¬1=1 → (∀y. ⟨1+y⟩=1 → ¬1=1))
(¬1=1 → (∀y. ⟨y+0⟩=0 → ¬1=1))
(¬1=1 → (∀y. ⟨y+0⟩=1 → ¬1=1))
(¬1=1 → (∀y. ⟨y+1⟩=0 → ¬1=1))
(¬1=1 → (∀y. ⟨y+1⟩=1 → ¬1=1))
(¬1=1 → (∀y. ⟨0⋅y⟩=0 → ¬1=1))
(¬1=1 → (∀y. ⟨0⋅y⟩=1 → ¬1=1))
(¬1=1 → (∀y. ⟨1⋅y⟩=0 → ¬1=1))
(¬1=1 → (∀y. ⟨1⋅y⟩=1 → ¬1=1))
(¬1=1 → (∀y. ⟨y⋅0⟩=0 → ¬1=1))
(¬1=1 → (∀y. ⟨y⋅0⟩=1 → ¬1=1))
(¬1=1 → (∀y. ⟨y⋅1⟩=0 → ¬1=1))
(¬1=1 → (∀y. ⟨y⋅1⟩=1 → ¬1=1))
(¬1=1 → (∀x3. 0<x3 → ¬1=1))
(¬1=1 → (∀y. 0<⟨0+y⟩ → ¬1=1))
(¬1=1 → (∀y. 0<⟨1+y⟩ → ¬1=1))
(¬1=1 → (∀y. 0<⟨y+0⟩ → ¬1=1))
(¬1=1 → (∀y. 0<⟨y+1⟩ → ¬1=1))
(¬1=1 → (∀y. 0<⟨0⋅y⟩ → ¬1=1))
(¬1=1 → (∀y. 0<⟨1⋅y⟩ → ¬1=1))
(¬1=1 → (∀y. 0<⟨y⋅0⟩ → ¬1=1))
(¬1=1 → (∀y. 0<⟨y⋅1⟩ → ¬1=1))
(¬1=1 → (∀x3. 1<x3 → ¬1=1))
(¬1=1 → (∀y. 1<⟨0+y⟩ → ¬1=1))
(¬1=1 → (∀y. 1<⟨1+y⟩ → ¬1=1))
(¬1=1 → (∀y. 1<⟨y+0⟩ → ¬1=1))
(¬1=1 → (∀y. 1<⟨y+1⟩ → ¬1=1))
(¬1=1 → (∀y. 1<⟨0⋅y⟩ → ¬1=1))
(¬1=1 → (∀y. 1<⟨1⋅y⟩ → ¬1=1))
(¬1=1 → (∀y. 1<⟨y⋅0⟩ → ¬1=1))
(¬1=1 → (∀y. 1<⟨y⋅1⟩ → ¬1=1))
(¬1=1 → (∀y. y<⟨0+0⟩ → ¬1=1))
(¬1=1 → (∀y. y<⟨0+1⟩ → ¬1=1))
(¬1=1 → (∀y. y<⟨1+0⟩ → ¬1=1))
(¬1=1 → (∀y. y<⟨1+1⟩ → ¬1=1))
(¬1=1 → (∀y. y<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (∀y. y<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (∀y. y<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (∀y. y<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (∀y. ⟨0+0⟩<y → ¬1=1))
(¬1=1 → (∀y. ⟨0+1⟩<y → ¬1=1))
(¬1=1 → (∀y. ⟨1+0⟩<y → ¬1=1))
(¬1=1 → (∀y. ⟨1+1⟩<y → ¬1=1))
(¬1=1 → (∀y. ⟨0⋅0⟩<y → ¬1=1))
(¬1=1 → (∀y. ⟨0⋅1⟩<y → ¬1=1))
(¬1=1 → (∀y. ⟨1⋅0⟩<y → ¬1=1))
(¬1=1 → (∀y. ⟨1⋅1⟩<y → ¬1=1))
(¬1=1 → (∀x3. x3<0 → ¬1=1))
(¬1=1 → (∀x3. x3<1 → ¬1=1))
(¬1=1 → (∀y. ⟨0+y⟩<0 → ¬1=1))
(¬1=1 → (∀y. ⟨0+y⟩<1 → ¬1=1))
(¬1=1 → (∀y. ⟨1+y⟩<0 → ¬1=1))
(¬1=1 → (∀y. ⟨1+y⟩<1 → ¬1=1))
(¬1=1 → (∀y. ⟨y+0⟩<0 → ¬1=1))
(¬1=1 → (∀y. ⟨y+0⟩<1 → ¬1=1))
(¬1=1 → (∀y. ⟨y+1⟩<0 → ¬1=1))
(¬1=1 → (∀y. ⟨y+1⟩<1 → ¬1=1))
(¬1=1 → (∀y. ⟨0⋅y⟩<0 → ¬1=1))
(¬1=1 → (∀y. ⟨0⋅y⟩<1 → ¬1=1))
(¬1=1 → (∀y. ⟨1⋅y⟩<0 → ¬1=1))
(¬1=1 → (∀y. ⟨1⋅y⟩<1 → ¬1=1))
(¬1=1 → (∀y. ⟨y⋅0⟩<0 → ¬1=1))
(¬1=1 → (∀y. ⟨y⋅0⟩<1 → ¬1=1))
(¬1=1 → (∀y. ⟨y⋅1⟩<0 → ¬1=1))
(¬1=1 → (∀y. ⟨y⋅1⟩<1 → ¬1=1))
(¬1=1 → (∀z. ¬0=z → ¬1=1))
(¬1=1 → (∀x. ¬0=⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0=⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0=⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0=⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0=⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0=⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0=⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0=⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0=⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0=⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀z. ¬1=z → ¬1=1))
(¬1=1 → (∀x. ¬1=⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1=⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1=⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1=⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1=⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1=⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1=⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1=⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1=⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1=⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨0+0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨0+1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨1+0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨1+1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x=⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀y. ¬y=y → ¬1=1))
(¬1=1 → (∀y. ¬y=y → ¬1=1))
(¬1=1 → (∀z. ¬z=0 → ¬1=1))
(¬1=1 → (∀z. ¬z=1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨0+0⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨0+1⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨0+x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨0+x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨0+x⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨0+x⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1+0⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1+1⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1+x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨1+x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨1+x⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1+x⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+0⟩=0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+0⟩=1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+0⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+0⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+1⟩=0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+1⟩=1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+1⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+1⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+x⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+x⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+x⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨0⋅0⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨0⋅1⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨0⋅x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨0⋅x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨0⋅x⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨0⋅x⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1⋅0⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1⋅1⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1⋅x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨1⋅x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨1⋅x⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1⋅x⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅0⟩=0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅0⟩=1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅0⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅0⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅1⟩=0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅1⟩=1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅1⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅1⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅x⟩=0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅x⟩=1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅x⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅x⟩=x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅x⟩=x → ¬1=1))
(¬1=1 → (∀z. ¬0<z → ¬1=1))
(¬1=1 → (∀x. ¬0<⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0<⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0<⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0<⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0<⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0<⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0<⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0<⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0<⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0<⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬0<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀z. ¬1<z → ¬1=1))
(¬1=1 → (∀x. ¬1<⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1<⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1<⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1<⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1<⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1<⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1<⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1<⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1<⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1<⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬1<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨0+0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨0+1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨0+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨1+0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨1+1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨1+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨x+0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨x+1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨x+x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨0⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨0⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨0⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨1⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨1⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨1⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨x⋅0⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨x⋅1⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀x. ¬x<⟨x⋅x⟩ → ¬1=1))
(¬1=1 → (∀y. ¬y<y → ¬1=1))
(¬1=1 → (∀y. ¬y<y → ¬1=1))
(¬1=1 → (∀z. ¬z<0 → ¬1=1))
(¬1=1 → (∀z. ¬z<1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨0+0⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨0+1⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨0+x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨0+x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨0+x⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨0+x⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1+0⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1+1⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1+x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨1+x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨1+x⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1+x⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+0⟩<0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+0⟩<1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+0⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+0⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+1⟩<0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+1⟩<1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+1⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+1⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+x⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+x⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x+x⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨0⋅0⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨0⋅1⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨0⋅x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨0⋅x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨0⋅x⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨0⋅x⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1⋅0⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1⋅1⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1⋅x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨1⋅x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨1⋅x⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨1⋅x⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅0⟩<0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅0⟩<1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅0⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅0⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅1⟩<0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅1⟩<1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅1⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅1⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅x⟩<0 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅x⟩<1 → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅x⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅x⟩<x → ¬1=1))
(¬1=1 → (∀x. ¬⟨x⋅x⟩<x → ¬1=1))
(¬1=1 → (∀y. ¬¬0=y → ¬1=1))
(¬1=1 → (∀y. ¬¬1=y → ¬1=1))
(¬1=1 → (∀y. ¬¬y=0 → ¬1=1))
(¬1=1 → (∀y. ¬¬y=1 → ¬1=1))
(¬1=1 → (∀y. ¬¬0<y → ¬1=1))
(¬1=1 → (∀y. ¬¬1<y → ¬1=1))
(¬1=1 → (∀y. ¬¬y<0 → ¬1=1))
(¬1=1 → (∀y. ¬¬y<1 → ¬1=1))
(¬1=1 → (∀x. ¬¬¬0=x → ¬1=1))
(¬1=1 → (∀x. ¬¬¬1=x → ¬1=1))
(¬1=1 → (∀x. ¬¬¬x=0 → ¬1=1))
(¬1=1 → (∀x. ¬¬¬x=1 → ¬1=1))
(¬1=1 → (∀x. ¬¬¬x=x → ¬1=1))
(¬1=1 → (∀x. ¬¬¬x=x → ¬1=1))
(¬1=1 → (∀x. ¬¬¬0<x → ¬1=1))
(¬1=1 → (∀x. ¬¬¬1<x → ¬1=1))
(¬1=1 → (∀x. ¬¬¬x<0 → ¬1=1))
(¬1=1 → (∀x. ¬¬¬x<1 → ¬1=1))
(¬1=1 → (∀x. ¬¬¬x<x → ¬1=1))
(¬1=1 → (∀x. ¬¬¬x<x → ¬1=1))
(¬1=1 → (∀y. ¬∀x. x=y → ¬1=1))
(¬1=1 → (∀x. ¬∀y. x=y → ¬1=1))
(¬1=1 → (∀x. ¬∀y. y=x → ¬1=1))
(¬1=1 → (∀y. ¬∀x. y=x → ¬1=1))
(¬1=1 → (∀y. ¬∀x. x<y → ¬1=1))
(¬1=1 → (∀x. ¬∀y. x<y → ¬1=1))
(¬1=1 → (∀x. ¬∀y. y<x → ¬1=1))
(¬1=1 → (∀y. ¬∀x. y<x → ¬1=1))
(¬1=1 → (∀z. ∀x. x=z → ¬1=1))
(¬1=1 → (∀x. ∀z. x=z → ¬1=1))
(¬1=1 → (∀x. ∀z. z=x → ¬1=1))
(¬1=1 → (∀z. ∀x. z=x → ¬1=1))
(¬1=1 → (∀z. ∀x. x<z → ¬1=1))
(¬1=1 → (∀x. ∀z. x<z → ¬1=1))
(¬1=1 → (∀x. ∀z. z<x → ¬1=1))
(¬1=1 → (∀z. ∀x. z<x → ¬1=1))
(¬1=1 → (∀y. ∀x. ¬x=y → ¬1=1))
(¬1=1 → (∀x. ∀y. ¬x=y → ¬1=1))
(¬1=1 → (∀x. ∀y. ¬y=x → ¬1=1))
(¬1=1 → (∀y. ∀x. ¬y=x → ¬1=1))
(¬1=1 → (∀y. ∀x. ¬x<y → ¬1=1))
(¬1=1 → (∀x. ∀y. ¬x<y → ¬1=1))
(¬1=1 → (∀x. ∀y. ¬y<x → ¬1=1))
(¬1=1 → (∀y. ∀x. ¬y<x → ¬1=1))
(¬1=1 → ((0=0 → 0=0) → ¬1=1))
(¬1=1 → ((0=0 → 0=1) → ¬1=1))
(¬1=1 → ((0=0 → 1=0) → ¬1=1))
(¬1=1 → ((0=0 → 1=1) → ¬1=1))
(¬1=1 → ((0=0 → 0<0) → ¬1=1))
(¬1=1 → ((0=0 → 0<1) → ¬1=1))
(¬1=1 → ((0=0 → 1<0) → ¬1=1))
(¬1=1 → ((0=0 → 1<1) → ¬1=1))
(¬1=1 → ((0=1 → 0=0) → ¬1=1))
(¬1=1 → ((0=1 → 0=1) → ¬1=1))
(¬1=1 → ((0=1 → 1=0) → ¬1=1))
(¬1=1 → ((0=1 → 1=1) → ¬1=1))
(¬1=1 → ((0=1 → 0<0) → ¬1=1))
(¬1=1 → ((0=1 → 0<1) → ¬1=1))
(¬1=1 → ((0=1 → 1<0) → ¬1=1))
(¬1=1 → ((0=1 → 1<1) → ¬1=1))
(¬1=1 → ((1=0 → 0=0) → ¬1=1))
(¬1=1 → ((1=0 → 0=1) → ¬1=1))
(¬1=1 → ((1=0 → 1=0) → ¬1=1))
(¬1=1 → ((1=0 → 1=1) → ¬1=1))
(¬1=1 → ((1=0 → 0<0) → ¬1=1))
(¬1=1 → ((1=0 → 0<1) → ¬1=1))
(¬1=1 → ((1=0 → 1<0) → ¬1=1))
(¬1=1 → ((1=0 → 1<1) → ¬1=1))
(¬1=1 → ((1=1 → 0=0) → ¬1=1))
(¬1=1 → ((1=1 → 0=1) → ¬1=1))
(¬1=1 → ((1=1 → 1=0) → ¬1=1))
(¬1=1 → ((1=1 → 1=1) → ¬1=1))
(¬1=1 → ((1=1 → 0<0) → ¬1=1))
(¬1=1 → ((1=1 → 0<1) → ¬1=1))
(¬1=1 → ((1=1 → 1<0) → ¬1=1))
(¬1=1 → ((1=1 → 1<1) → ¬1=1))
(¬1=1 → ((0<0 → 0=0) → ¬1=1))
(¬1=1 → ((0<0 → 0=1) → ¬1=1))
(¬1=1 → ((0<0 → 1=0) → ¬1=1))
(¬1=1 → ((0<0 → 1=1) → ¬1=1))
(¬1=1 → ((0<0 → 0<0) → ¬1=1))
(¬1=1 → ((0<0 → 0<1) → ¬1=1))
(¬1=1 → ((0<0 → 1<0) → ¬1=1))
(¬1=1 → ((0<0 → 1<1) → ¬1=1))
(¬1=1 → ((0<1 → 0=0) → ¬1=1))
(¬1=1 → ((0<1 → 0=1) → ¬1=1))
(¬1=1 → ((0<1 → 1=0) → ¬1=1))
(¬1=1 → ((0<1 → 1=1) → ¬1=1))
(¬1=1 → ((0<1 → 0<0) → ¬1=1))
(¬1=1 → ((0<1 → 0<1) → ¬1=1))
(¬1=1 → ((0<1 → 1<0) → ¬1=1))
(¬1=1 → ((0<1 → 1<1) → ¬1=1))
(¬1=1 → ((1<0 → 0=0) → ¬1=1))
(¬1=1 → ((1<0 → 0=1) → ¬1=1))
(¬1=1 → ((1<0 → 1=0) → ¬1=1))
(¬1=1 → ((1<0 → 1=1) → ¬1=1))
(¬1=1 → ((1<0 → 0<0) → ¬1=1))
(¬1=1 → ((1<0 → 0<1) → ¬1=1))
(¬1=1 → ((1<0 → 1<0) → ¬1=1))
(¬1=1 → ((1<0 → 1<1) → ¬1=1))
(¬1=1 → ((1<1 → 0=0) → ¬1=1))
(¬1=1 → ((1<1 → 0=1) → ¬1=1))
(¬1=1 → ((1<1 → 1=0) → ¬1=1))
(¬1=1 → ((1<1 → 1=1) → ¬1=1))
(¬1=1 → ((1<1 → 0<0) → ¬1=1))
(¬1=1 → ((1<1 → 0<1) → ¬1=1))
(¬1=1 → ((1<1 → 1<0) → ¬1=1))
(¬1=1 → ((1<1 → 1<1) → ¬1=1))
(¬0<0 → (0=⟨0+⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨0+⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨0+⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨0+⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨0+⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨0+⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨0+⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨0+⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1+⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1+⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1+⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1+⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1+⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1+⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1+⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1+⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0+0⟩+0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0+0⟩+1⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0+1⟩+0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0+1⟩+1⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1+0⟩+0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1+0⟩+1⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1+1⟩+0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1+1⟩+1⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0⋅0⟩+0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0⋅0⟩+1⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0⋅1⟩+0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0⋅1⟩+1⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1⋅0⟩+0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1⋅0⟩+1⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1⋅1⟩+0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1⋅1⟩+1⟩ → ¬0<0))
(¬0<0 → (0=⟨0⋅⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨0⋅⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨0⋅⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨0⋅⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨0⋅⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨0⋅⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨0⋅⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨0⋅⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1⋅⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1⋅⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1⋅⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1⋅⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1⋅⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1⋅⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1⋅⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨1⋅⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0+0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0+0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0+1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0+1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1+0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1+0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1+1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1+1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0⋅0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0⋅0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0⋅1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨0⋅1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1⋅0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1⋅0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1⋅1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0=⟨⟨1⋅1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1=⟨0+⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨0+⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨0+⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨0+⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨0+⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨0+⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨0+⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨0+⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1+⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1+⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1+⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1+⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1+⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1+⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1+⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1+⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0+0⟩+0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0+0⟩+1⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0+1⟩+0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0+1⟩+1⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1+0⟩+0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1+0⟩+1⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1+1⟩+0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1+1⟩+1⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0⋅0⟩+0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0⋅0⟩+1⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0⋅1⟩+0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0⋅1⟩+1⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1⋅0⟩+0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1⋅0⟩+1⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1⋅1⟩+0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1⋅1⟩+1⟩ → ¬0<0))
(¬0<0 → (1=⟨0⋅⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨0⋅⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨0⋅⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨0⋅⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨0⋅⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨0⋅⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨0⋅⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨0⋅⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1⋅⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1⋅⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1⋅⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1⋅⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1⋅⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1⋅⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1⋅⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨1⋅⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0+0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0+0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0+1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0+1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1+0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1+0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1+1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1+1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0⋅0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0⋅0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0⋅1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨0⋅1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1⋅0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1⋅0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1⋅1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1=⟨⟨1⋅1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩=⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩=⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩=⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩=⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩=⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩=⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩=⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩=⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩=⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩=⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩=⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩=⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩=⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩=⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩=⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩=⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩=⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩=⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩=⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩=⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩=⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩=⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩=⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩=⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩=⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩=⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩=⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩=⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩=⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩=⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩=⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩=⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0+⟨0+0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0+⟨0+0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨0+⟨0+1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0+⟨0+1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨0+⟨1+0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0+⟨1+0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨0+⟨1+1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0+⟨1+1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨0+⟨0⋅0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0+⟨0⋅0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨0+⟨0⋅1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0+⟨0⋅1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨0+⟨1⋅0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0+⟨1⋅0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨0+⟨1⋅1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0+⟨1⋅1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1+⟨0+0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1+⟨0+0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1+⟨0+1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1+⟨0+1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1+⟨1+0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1+⟨1+0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1+⟨1+1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1+⟨1+1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1+⟨0⋅0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1+⟨0⋅0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1+⟨0⋅1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1+⟨0⋅1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1+⟨1⋅0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1+⟨1⋅0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1+⟨1⋅1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1+⟨1⋅1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩+0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩+0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩+1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩+1⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩+0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩+0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩+1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩+1⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩+0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩+0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩+1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩+1⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩+0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩+0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩+1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩+1⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩+0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩+0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩+1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩+1⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩+0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩+0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩+1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩+1⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩+0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩+0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩+1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩+1⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩+0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩+0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩+1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩+1⟩=1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0+0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0+0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0+1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0+1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1+0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1+0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1+1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1+1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0⋅0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0⋅0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0⋅1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0⋅1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1⋅0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1⋅0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1⋅1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1⋅1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0+0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0+0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0+1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0+1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1+0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1+0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1+1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1+1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0⋅0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0⋅0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0⋅1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0⋅1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1⋅0⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1⋅0⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1⋅1⟩⟩=0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1⋅1⟩⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩⋅0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩⋅0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩⋅1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩⋅1⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩⋅0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩⋅0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩⋅1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩⋅1⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩⋅0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩⋅0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩⋅1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩⋅1⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩⋅0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩⋅0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩⋅1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩⋅1⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩⋅0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩⋅0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩⋅1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩⋅1⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩⋅0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩⋅0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩⋅1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩⋅1⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩⋅0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩⋅0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩⋅1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩⋅1⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩⋅0⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩⋅0⟩=1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩⋅1⟩=0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩⋅1⟩=1 → ¬0<0))
(¬0<0 → (0<⟨0+⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨0+⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨0+⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨0+⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨0+⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨0+⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨0+⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨0+⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1+⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1+⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1+⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1+⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1+⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1+⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1+⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1+⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0+0⟩+0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0+0⟩+1⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0+1⟩+0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0+1⟩+1⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1+0⟩+0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1+0⟩+1⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1+1⟩+0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1+1⟩+1⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0⋅0⟩+0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0⋅0⟩+1⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0⋅1⟩+0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0⋅1⟩+1⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1⋅0⟩+0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1⋅0⟩+1⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1⋅1⟩+0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1⋅1⟩+1⟩ → ¬0<0))
(¬0<0 → (0<⟨0⋅⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨0⋅⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨0⋅⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨0⋅⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨0⋅⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨0⋅⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨0⋅⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨0⋅⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1⋅⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1⋅⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1⋅⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1⋅⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1⋅⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1⋅⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1⋅⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨1⋅⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0+0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0+0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0+1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0+1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1+0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1+0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1+1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1+1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0⋅0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0⋅0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0⋅1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨0⋅1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1⋅0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1⋅0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1⋅1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (0<⟨⟨1⋅1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1<⟨0+⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨0+⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨0+⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨0+⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨0+⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨0+⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨0+⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨0+⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1+⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1+⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1+⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1+⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1+⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1+⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1+⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1+⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0+0⟩+0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0+0⟩+1⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0+1⟩+0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0+1⟩+1⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1+0⟩+0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1+0⟩+1⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1+1⟩+0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1+1⟩+1⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0⋅0⟩+0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0⋅0⟩+1⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0⋅1⟩+0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0⋅1⟩+1⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1⋅0⟩+0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1⋅0⟩+1⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1⋅1⟩+0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1⋅1⟩+1⟩ → ¬0<0))
(¬0<0 → (1<⟨0⋅⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨0⋅⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨0⋅⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨0⋅⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨0⋅⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨0⋅⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨0⋅⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨0⋅⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1⋅⟨0+0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1⋅⟨0+1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1⋅⟨1+0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1⋅⟨1+1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1⋅⟨0⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1⋅⟨0⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1⋅⟨1⋅0⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨1⋅⟨1⋅1⟩⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0+0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0+0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0+1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0+1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1+0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1+0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1+1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1+1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0⋅0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0⋅0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0⋅1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨0⋅1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1⋅0⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1⋅0⟩⋅1⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1⋅1⟩⋅0⟩ → ¬0<0))
(¬0<0 → (1<⟨⟨1⋅1⟩⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩<⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩<⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩<⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩<⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0+0⟩<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩<⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩<⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩<⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩<⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0+1⟩<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩<⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩<⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩<⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩<⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1+0⟩<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩<⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩<⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩<⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩<⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1+1⟩<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩<⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩<⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩<⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩<⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅0⟩<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩<⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩<⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩<⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩<⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨0⋅1⟩<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩<⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩<⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩<⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩<⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅0⟩<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩<⟨0+0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩<⟨0+1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩<⟨1+0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩<⟨1+1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (⟨1⋅1⟩<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (⟨0+⟨0+0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0+⟨0+0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨0+⟨0+1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0+⟨0+1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨0+⟨1+0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0+⟨1+0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨0+⟨1+1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0+⟨1+1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨0+⟨0⋅0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0+⟨0⋅0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨0+⟨0⋅1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0+⟨0⋅1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨0+⟨1⋅0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0+⟨1⋅0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨0+⟨1⋅1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0+⟨1⋅1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1+⟨0+0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1+⟨0+0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1+⟨0+1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1+⟨0+1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1+⟨1+0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1+⟨1+0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1+⟨1+1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1+⟨1+1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1+⟨0⋅0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1+⟨0⋅0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1+⟨0⋅1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1+⟨0⋅1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1+⟨1⋅0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1+⟨1⋅0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1+⟨1⋅1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1+⟨1⋅1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩+0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩+0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩+1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩+1⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩+0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩+0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩+1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩+1⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩+0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩+0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩+1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩+1⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩+0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩+0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩+1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩+1⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩+0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩+0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩+1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩+1⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩+0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩+0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩+1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩+1⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩+0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩+0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩+1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩+1⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩+0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩+0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩+1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩+1⟩<1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0+0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0+0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0+1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0+1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1+0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1+0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1+1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1+1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0⋅0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0⋅0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0⋅1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨0⋅1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1⋅0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1⋅0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1⋅1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨0⋅⟨1⋅1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0+0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0+0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0+1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0+1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1+0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1+0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1+1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1+1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0⋅0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0⋅0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0⋅1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨0⋅1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1⋅0⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1⋅0⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1⋅1⟩⟩<0 → ¬0<0))
(¬0<0 → (⟨1⋅⟨1⋅1⟩⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩⋅0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩⋅0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩⋅1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0+0⟩⋅1⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩⋅0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩⋅0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩⋅1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0+1⟩⋅1⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩⋅0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩⋅0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩⋅1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1+0⟩⋅1⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩⋅0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩⋅0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩⋅1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1+1⟩⋅1⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩⋅0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩⋅0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩⋅1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅0⟩⋅1⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩⋅0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩⋅0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩⋅1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨0⋅1⟩⋅1⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩⋅0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩⋅0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩⋅1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅0⟩⋅1⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩⋅0⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩⋅0⟩<1 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩⋅1⟩<0 → ¬0<0))
(¬0<0 → (⟨⟨1⋅1⟩⋅1⟩<1 → ¬0<0))
(¬0<0 → (¬¬0=⟨0+0⟩ → ¬0<0))
(¬0<0 → (¬¬0=⟨0+1⟩ → ¬0<0))
(¬0<0 → (¬¬0=⟨1+0⟩ → ¬0<0))
(¬0<0 → (¬¬0=⟨1+1⟩ → ¬0<0))
(¬0<0 → (¬¬0=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (¬¬0=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (¬¬0=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (¬¬0=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (¬¬1=⟨0+0⟩ → ¬0<0))
(¬0<0 → (¬¬1=⟨0+1⟩ → ¬0<0))
(¬0<0 → (¬¬1=⟨1+0⟩ → ¬0<0))
(¬0<0 → (¬¬1=⟨1+1⟩ → ¬0<0))
(¬0<0 → (¬¬1=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (¬¬1=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (¬¬1=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (¬¬1=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (¬¬⟨0+0⟩=0 → ¬0<0))
(¬0<0 → (¬¬⟨0+0⟩=1 → ¬0<0))
(¬0<0 → (¬¬⟨0+1⟩=0 → ¬0<0))
(¬0<0 → (¬¬⟨0+1⟩=1 → ¬0<0))
(¬0<0 → (¬¬⟨1+0⟩=0 → ¬0<0))
(¬0<0 → (¬¬⟨1+0⟩=1 → ¬0<0))
(¬0<0 → (¬¬⟨1+1⟩=0 → ¬0<0))
(¬0<0 → (¬¬⟨1+1⟩=1 → ¬0<0))
(¬0<0 → (¬¬⟨0⋅0⟩=0 → ¬0<0))
(¬0<0 → (¬¬⟨0⋅0⟩=1 → ¬0<0))
(¬0<0 → (¬¬⟨0⋅1⟩=0 → ¬0<0))
(¬0<0 → (¬¬⟨0⋅1⟩=1 → ¬0<0))
(¬0<0 → (¬¬⟨1⋅0⟩=0 → ¬0<0))
(¬0<0 → (¬¬⟨1⋅0⟩=1 → ¬0<0))
(¬0<0 → (¬¬⟨1⋅1⟩=0 → ¬0<0))
(¬0<0 → (¬¬⟨1⋅1⟩=1 → ¬0<0))
(¬0<0 → (¬¬0<⟨0+0⟩ → ¬0<0))
(¬0<0 → (¬¬0<⟨0+1⟩ → ¬0<0))
(¬0<0 → (¬¬0<⟨1+0⟩ → ¬0<0))
(¬0<0 → (¬¬0<⟨1+1⟩ → ¬0<0))
(¬0<0 → (¬¬0<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (¬¬0<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (¬¬0<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (¬¬0<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (¬¬1<⟨0+0⟩ → ¬0<0))
(¬0<0 → (¬¬1<⟨0+1⟩ → ¬0<0))
(¬0<0 → (¬¬1<⟨1+0⟩ → ¬0<0))
(¬0<0 → (¬¬1<⟨1+1⟩ → ¬0<0))
(¬0<0 → (¬¬1<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (¬¬1<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (¬¬1<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (¬¬1<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (¬¬⟨0+0⟩<0 → ¬0<0))
(¬0<0 → (¬¬⟨0+0⟩<1 → ¬0<0))
(¬0<0 → (¬¬⟨0+1⟩<0 → ¬0<0))
(¬0<0 → (¬¬⟨0+1⟩<1 → ¬0<0))
(¬0<0 → (¬¬⟨1+0⟩<0 → ¬0<0))
(¬0<0 → (¬¬⟨1+0⟩<1 → ¬0<0))
(¬0<0 → (¬¬⟨1+1⟩<0 → ¬0<0))
(¬0<0 → (¬¬⟨1+1⟩<1 → ¬0<0))
(¬0<0 → (¬¬⟨0⋅0⟩<0 → ¬0<0))
(¬0<0 → (¬¬⟨0⋅0⟩<1 → ¬0<0))
(¬0<0 → (¬¬⟨0⋅1⟩<0 → ¬0<0))
(¬0<0 → (¬¬⟨0⋅1⟩<1 → ¬0<0))
(¬0<0 → (¬¬⟨1⋅0⟩<0 → ¬0<0))
(¬0<0 → (¬¬⟨1⋅0⟩<1 → ¬0<0))
(¬0<0 → (¬¬⟨1⋅1⟩<0 → ¬0<0))
(¬0<0 → (¬¬⟨1⋅1⟩<1 → ¬0<0))
(¬0<0 → (¬¬¬¬0=0 → ¬0<0))
(¬0<0 → (¬¬¬¬0=1 → ¬0<0))
(¬0<0 → (¬¬¬¬1=0 → ¬0<0))
(¬0<0 → (¬¬¬¬1=1 → ¬0<0))
(¬0<0 → (¬¬¬¬0<0 → ¬0<0))
(¬0<0 → (¬¬¬¬0<1 → ¬0<0))
(¬0<0 → (¬¬¬¬1<0 → ¬0<0))
(¬0<0 → (¬¬¬¬1<1 → ¬0<0))
(¬0<0 → (¬¬¬∀x. 0=x → ¬0<0))
(¬0<0 → (¬¬¬∀x. 1=x → ¬0<0))
(¬0<0 → (¬¬¬∀x. x=0 → ¬0<0))
(¬0<0 → (¬¬¬∀x. x=1 → ¬0<0))
(¬0<0 → (¬¬¬∀x. x=x → ¬0<0))
(¬0<0 → (¬¬¬∀x. x=x → ¬0<0))
(¬0<0 → (¬¬¬∀x. 0<x → ¬0<0))
(¬0<0 → (¬¬¬∀x. 1<x → ¬0<0))
(¬0<0 → (¬¬¬∀x. x<0 → ¬0<0))
(¬0<0 → (¬¬¬∀x. x<1 → ¬0<0))
(¬0<0 → (¬¬¬∀x. x<x → ¬0<0))
(¬0<0 → (¬¬¬∀x. x<x → ¬0<0))
(¬0<0 → (¬¬∀y. 0=y → ¬0<0))
(¬0<0 → (¬¬∀y. 1=y → ¬0<0))
(¬0<0 → (¬¬∀y. y=0 → ¬0<0))
(¬0<0 → (¬¬∀y. y=1 → ¬0<0))
(¬0<0 → (¬¬∀y. 0<y → ¬0<0))
(¬0<0 → (¬¬∀y. 1<y → ¬0<0))
(¬0<0 → (¬¬∀y. y<0 → ¬0<0))
(¬0<0 → (¬¬∀y. y<1 → ¬0<0))
(¬0<0 → (¬¬∀x. ¬0=x → ¬0<0))
(¬0<0 → (¬¬∀x. ¬1=x → ¬0<0))
(¬0<0 → (¬¬∀x. ¬x=0 → ¬0<0))
(¬0<0 → (¬¬∀x. ¬x=1 → ¬0<0))
(¬0<0 → (¬¬∀x. ¬x=x → ¬0<0))
(¬0<0 → (¬¬∀x. ¬x=x → ¬0<0))
(¬0<0 → (¬¬∀x. ¬0<x → ¬0<0))
(¬0<0 → (¬¬∀x. ¬1<x → ¬0<0))
(¬0<0 → (¬¬∀x. ¬x<0 → ¬0<0))
(¬0<0 → (¬¬∀x. ¬x<1 → ¬0<0))
(¬0<0 → (¬¬∀x. ¬x<x → ¬0<0))
(¬0<0 → (¬¬∀x. ¬x<x → ¬0<0))
(¬0<0 → (¬∀z. 0=z → ¬0<0))
(¬0<0 → (¬∀x. 0=⟨0+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0=⟨1+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0=⟨x+0⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0=⟨x+1⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0=⟨x+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0=⟨x+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0=⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0=⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0=⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0=⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0=⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0=⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀z. 1=z → ¬0<0))
(¬0<0 → (¬∀x. 1=⟨0+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1=⟨1+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1=⟨x+0⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1=⟨x+1⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1=⟨x+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1=⟨x+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1=⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1=⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1=⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1=⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1=⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1=⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨0+0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨0+1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨0+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨0+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨1+0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨1+1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨1+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨1+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨x+0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨x+0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨x+1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨x+1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨x+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨x+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨x+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x=⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀y. y=y → ¬0<0))
(¬0<0 → (¬∀y. y=y → ¬0<0))
(¬0<0 → (¬∀z. z=0 → ¬0<0))
(¬0<0 → (¬∀z. z=1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨0+0⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨0+1⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨0+x⟩=0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨0+x⟩=1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨0+x⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨0+x⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1+0⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1+1⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1+x⟩=0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨1+x⟩=1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨1+x⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1+x⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+0⟩=0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+0⟩=1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+0⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+0⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+1⟩=0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+1⟩=1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+1⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+1⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+x⟩=0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+x⟩=0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+x⟩=1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+x⟩=1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+x⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+x⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+x⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨0⋅0⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨0⋅1⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨0⋅x⟩=0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨0⋅x⟩=1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨0⋅x⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨0⋅x⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1⋅0⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1⋅1⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1⋅x⟩=0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨1⋅x⟩=1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨1⋅x⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1⋅x⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅0⟩=0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅0⟩=1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅0⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅0⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅1⟩=0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅1⟩=1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅1⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅1⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅x⟩=0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅x⟩=0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅x⟩=1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅x⟩=1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅x⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅x⟩=x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅x⟩=x → ¬0<0))
(¬0<0 → (¬∀z. 0<z → ¬0<0))
(¬0<0 → (¬∀x. 0<⟨0+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0<⟨1+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0<⟨x+0⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0<⟨x+1⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0<⟨x+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0<⟨x+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0<⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0<⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0<⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0<⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0<⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 0<⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀z. 1<z → ¬0<0))
(¬0<0 → (¬∀x. 1<⟨0+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1<⟨1+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1<⟨x+0⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1<⟨x+1⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1<⟨x+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1<⟨x+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1<⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1<⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1<⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1<⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1<⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. 1<⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨0+0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨0+1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨0+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨0+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨1+0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨1+1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨1+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨1+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨x+0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨x+0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨x+1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨x+1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨x+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨x+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨x+x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨0⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨1⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨x⋅0⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨x⋅1⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀x. x<⟨x⋅x⟩ → ¬0<0))
(¬0<0 → (¬∀y. y<y → ¬0<0))
(¬0<0 → (¬∀y. y<y → ¬0<0))
(¬0<0 → (¬∀z. z<0 → ¬0<0))
(¬0<0 → (¬∀z. z<1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨0+0⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨0+1⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨0+x⟩<0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨0+x⟩<1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨0+x⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨0+x⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1+0⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1+1⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1+x⟩<0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨1+x⟩<1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨1+x⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1+x⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+0⟩<0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+0⟩<1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+0⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+0⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+1⟩<0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+1⟩<1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+1⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+1⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+x⟩<0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+x⟩<0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+x⟩<1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+x⟩<1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+x⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+x⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x+x⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨0⋅0⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨0⋅1⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨0⋅x⟩<0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨0⋅x⟩<1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨0⋅x⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨0⋅x⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1⋅0⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1⋅1⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1⋅x⟩<0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨1⋅x⟩<1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨1⋅x⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨1⋅x⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅0⟩<0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅0⟩<1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅0⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅0⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅1⟩<0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅1⟩<1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅1⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅1⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅x⟩<0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅x⟩<0 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅x⟩<1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅x⟩<1 → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅x⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅x⟩<x → ¬0<0))
(¬0<0 → (¬∀x. ⟨x⋅x⟩<x → ¬0<0))
(¬0<0 → (¬∀y. ¬0=y → ¬0<0))
(¬0<0 → (¬∀y. ¬1=y → ¬0<0))
(¬0<0 → (¬∀y. ¬y=0 → ¬0<0))
(¬0<0 → (¬∀y. ¬y=1 → ¬0<0))
(¬0<0 → (¬∀y. ¬0<y → ¬0<0))
(¬0<0 → (¬∀y. ¬1<y → ¬0<0))
(¬0<0 → (¬∀y. ¬y<0 → ¬0<0))
(¬0<0 → (¬∀y. ¬y<1 → ¬0<0))
(¬0<0 → (¬∀x. ¬¬0=x → ¬0<0))
(¬0<0 → (¬∀x. ¬¬1=x → ¬0<0))
(¬0<0 → (¬∀x. ¬¬x=0 → ¬0<0))
(¬0<0 → (¬∀x. ¬¬x=1 → ¬0<0))
(¬0<0 → (¬∀x. ¬¬x=x → ¬0<0))
(¬0<0 → (¬∀x. ¬¬x=x → ¬0<0))
(¬0<0 → (¬∀x. ¬¬0<x → ¬0<0))
(¬0<0 → (¬∀x. ¬¬1<x → ¬0<0))
(¬0<0 → (¬∀x. ¬¬x<0 → ¬0<0))
(¬0<0 → (¬∀x. ¬¬x<1 → ¬0<0))
(¬0<0 → (¬∀x. ¬¬x<x → ¬0<0))
(¬0<0 → (¬∀x. ¬¬x<x → ¬0<0))
(¬0<0 → (¬∀y. ∀x. x=y → ¬0<0))
(¬0<0 → (¬∀x. ∀y. x=y → ¬0<0))
(¬0<0 → (¬∀x. ∀y. y=x → ¬0<0))
(¬0<0 → (¬∀y. ∀x. y=x → ¬0<0))
(¬0<0 → (¬∀y. ∀x. x<y → ¬0<0))
(¬0<0 → (¬∀x. ∀y. x<y → ¬0<0))
(¬0<0 → (¬∀x. ∀y. y<x → ¬0<0))
(¬0<0 → (¬∀y. ∀x. y<x → ¬0<0))
(¬0<0 → (∀x3. 0=x3 → ¬0<0))
(¬0<0 → (∀y. 0=⟨0+y⟩ → ¬0<0))
(¬0<0 → (∀y. 0=⟨1+y⟩ → ¬0<0))
(¬0<0 → (∀y. 0=⟨y+0⟩ → ¬0<0))
(¬0<0 → (∀y. 0=⟨y+1⟩ → ¬0<0))
(¬0<0 → (∀y. 0=⟨0⋅y⟩ → ¬0<0))
(¬0<0 → (∀y. 0=⟨1⋅y⟩ → ¬0<0))
(¬0<0 → (∀y. 0=⟨y⋅0⟩ → ¬0<0))
(¬0<0 → (∀y. 0=⟨y⋅1⟩ → ¬0<0))
(¬0<0 → (∀x3. 1=x3 → ¬0<0))
(¬0<0 → (∀y. 1=⟨0+y⟩ → ¬0<0))
(¬0<0 → (∀y. 1=⟨1+y⟩ → ¬0<0))
(¬0<0 → (∀y. 1=⟨y+0⟩ → ¬0<0))
(¬0<0 → (∀y. 1=⟨y+1⟩ → ¬0<0))
(¬0<0 → (∀y. 1=⟨0⋅y⟩ → ¬0<0))
(¬0<0 → (∀y. 1=⟨1⋅y⟩ → ¬0<0))
(¬0<0 → (∀y. 1=⟨y⋅0⟩ → ¬0<0))
(¬0<0 → (∀y. 1=⟨y⋅1⟩ → ¬0<0))
(¬0<0 → (∀y. y=⟨0+0⟩ → ¬0<0))
(¬0<0 → (∀y. y=⟨0+1⟩ → ¬0<0))
(¬0<0 → (∀y. y=⟨1+0⟩ → ¬0<0))
(¬0<0 → (∀y. y=⟨1+1⟩ → ¬0<0))
(¬0<0 → (∀y. y=⟨0⋅0⟩ → ¬0<0))
(¬0<0 → (∀y. y=⟨0⋅1⟩ → ¬0<0))
(¬0<0 → (∀y. y=⟨1⋅0⟩ → ¬0<0))
(¬0<0 → (∀y. y=⟨1⋅1⟩ → ¬0<0))
(¬0<0 → (∀y. ⟨0+0⟩=y → ¬0<0))
(¬0<0 → (∀y. ⟨0+1⟩=y → ¬0<0))
(¬0<0 → (∀y. ⟨1+0⟩=y → ¬0<0))
(¬0<0 → (∀y. ⟨1+1⟩=y → ¬0<0))
(¬0<0 → (∀y. ⟨0⋅0⟩=y → ¬0<0))
(¬0<0 → (∀y. ⟨0⋅1⟩=y → ¬0<0))
(¬0<0 → (∀y. ⟨1⋅0⟩=y → ¬0<0))
(¬0<0 → (∀y. ⟨1⋅1⟩=y → ¬0<0))
(¬0<0 → (∀x3. x3=0 → ¬0<0))
(¬0<0 → (∀x3. x3=1 → ¬0<0))
(¬0<0 → (∀y. ⟨0+y⟩=0 → ¬0<0))
(¬0<0 → (∀y. ⟨0+y⟩=1 → ¬0<0))
(¬0<0 → (∀y. ⟨1+y⟩=0 → ¬0<0))
(¬0<0 → (∀y. ⟨1+y⟩=1 → ¬0<0))
(¬0<0 → (∀y. ⟨y+0⟩=0 → ¬0<0))
(¬0<0 → (∀y. ⟨y+0⟩=1 → ¬0<0))
(¬0<0 → (∀y. ⟨y+1⟩=0 → ¬0<0))
(¬0<0 → (∀y. ⟨y+1⟩=1 → ¬0<0))
(¬0<0 → (∀y. ⟨0⋅y⟩=0 → ¬0<0))
(¬0<0 → (∀y. ⟨0⋅y⟩=1 → ¬0<0))
(¬0<0 → (∀y. ⟨1⋅y⟩=0 → ¬0<0))
(¬0<0 → (∀y. ⟨1⋅y⟩=1 → ¬0<0))
(¬0<0 → (∀y. ⟨y⋅0⟩=0 → ¬0<0))
(¬0<0 → (∀y. ⟨y⋅0⟩=1 → ¬0<0))
(¬0<0 → (∀y. ⟨y⋅1⟩=0 → ¬0<0))
(¬0<0 → (∀y. ⟨y⋅1⟩=1 → ¬0<0))
(¬0<0 → (∀x3. 0<x3 → ¬0<0))
(¬0<0 → (∀y. 0<⟨0+y⟩ → ¬0<0))
(¬0<