Let x0 of type ι → ι → ο be given.
Let x1 of type ι → ι → ο be given.
Let x2 of type ι be given.
Let x3 of type ι → ι be given.
Let x4 of type ι be given.
Let x5 of type ι be given.
Let x6 of type ι → ι → ι be given.
Let x7 of type ι → ι → ι be given.
Let x8 of type ι → ι → ι → ι be given.
Let x9 of type ι → ι → ι be given.
Let x10 of type ι → ι → ι be given.
Let x11 of type ι → ι be given.
Let x12 of type ι be given.
Let x13 of type ι be given.
Let x14 of type ι → ο be given.
Assume H5:
∀ x15 x16 . x14 x16 ⟶ (x16 = x15 ⟶ False) ⟶ x14 x15 ⟶ False.
Assume H6:
∀ x15 x16 . x0 x15 x16 ⟶ x14 x16 ⟶ False.
Assume H7:
∀ x15 . x14 x15 ⟶ (x15 = x13 ⟶ False) ⟶ False.
Assume H9:
x14 x12 ⟶ False.
Assume H11:
∀ x15 x16 . x0 x16 x15 ⟶ (x1 x16 (x11 x15) ⟶ False) ⟶ False.
Assume H12:
∀ x15 . x14 (x3 x15) ⟶ False.
Assume H15:
∀ x15 x16 . (x0 (x10 x16 x15) x15 ⟶ False) ⟶ (x0 (x9 x16 x15) x16 ⟶ False) ⟶ (x16 = x11 x15 ⟶ False) ⟶ False.
Assume H16:
∀ x15 x16 . (x0 (x9 x16 x15) (x10 x16 x15) ⟶ False) ⟶ (x0 (x9 x16 x15) x16 ⟶ False) ⟶ (x16 = x11 x15 ⟶ False) ⟶ False.
Assume H17:
∀ x15 x16 x17 . x0 (x9 x17 x16) x17 ⟶ x0 (x9 x17 x16) x15 ⟶ x0 x15 x16 ⟶ (x17 = x11 x16 ⟶ False) ⟶ False.
Assume H18:
∀ x15 x16 x17 x18 . x17 = x11 x18 ⟶ x0 x16 x15 ⟶ x0 x15 x18 ⟶ (x0 x16 x17 ⟶ False) ⟶ False.
Assume H19:
∀ x15 x16 x17 . x16 = x11 x17 ⟶ x0 x15 x16 ⟶ (x0 (x8 x15 x16 x17) x17 ⟶ False) ⟶ False.
Assume H20:
∀ x15 x16 x17 . x16 = x11 x17 ⟶ x0 x15 x16 ⟶ (x0 x15 (x8 x15 x16 x17) ⟶ False) ⟶ False.
Assume H21:
∀ x15 x16 . x0 (x7 x15 x16) x15 ⟶ (x1 x16 x15 ⟶ False) ⟶ False.
Assume H22:
∀ x15 x16 . (x0 (x7 x15 x16) x16 ⟶ False) ⟶ (x1 x16 x15 ⟶ False) ⟶ False.
Assume H23:
∀ x15 x16 x17 . x1 x16 x17 ⟶ x0 x15 x16 ⟶ (x0 x15 x17 ⟶ False) ⟶ False.
Assume H25:
∀ x15 x16 . (x6 x16 x15 = x15 ⟶ False) ⟶ (x0 (x6 x16 x15) x16 ⟶ False) ⟶ (x16 = x3 x15 ⟶ False) ⟶ False.
Assume H26:
∀ x15 x16 . ... ⟶ x6 x16 x15 = ... ⟶ (x16 = x3 x15 ⟶ False) ⟶ False.