Search for blocks/addresses/...

Proofgold Proposition

∀ x0 x1 x2 : ι → ι → ο . ∀ x3 x4 x5 x6 x7 . ∀ x8 x9 : ι → ι . ∀ x10 x11 x12 : ι → ι → ι . ∀ x13 x14 x15 x16 x17 x18 x19 x20 x21 x22 x23 : ι → ο . (∀ x24 x25 x26 . iff (x0 x26 (x11 x24 x25)) (and (x0 x26 x24) (x0 x26 x25)))(∀ x24 x25 x26 . x0 x26 x24not (x0 x26 x25)x0 x26 (x12 x24 x25))(∀ x24 x25 . x1 x24 (x10 x24 x25))(∀ x24 x25 x26 . x1 x25 x26x1 (x10 x24 x25) (x10 x24 x26))(∀ x24 x25 x26 . x2 x24 x25x0 x26 x24not (x0 x26 x25))(∀ x24 x25 . x0 x25 x24not (x1 x24 (x12 x24 (x9 x25))))(∀ x24 x25 . x1 x25 x24not (x1 x24 x25)∀ x26 : ο . (∀ x27 . and (x0 x27 x24) (x1 x25 (x12 x24 (x9 x27)))x26)x26)(∀ x24 x25 . x1 x24 x25x16 x24x16 x25)(∀ x24 x25 . x0 x25 x24x16 x24x15 (x12 x24 (x9 x25)))(∀ x24 x25 . not (x15 x24)not (x16 (x10 x24 (x9 x25))))(∀ x24 x25 . x0 x25 x24x23 x24x22 (x12 x24 (x9 x25)))not (x0 x5 x3)not (x0 x6 x6)not (x1 x6 x5)not (x4 = x5)not (x3 = x6)(∀ x24 . x1 x24 (x9 x4)or (x24 = x3) (x24 = x9 x4))x0 (x9 x4) (x9 (x9 x4))x0 x3 (x8 (x9 x4))not (x0 x3 (x9 x5))(∀ x24 . x0 x24 (x9 x4)x24 = x4)not (x3 = x9 x4)not (x0 (x9 x4) x5)not (x0 (x9 x4) (x9 x4))x1 (x9 x4) (x12 (x8 x5) (x9 x5))not (x4 = x9 (x9 x4))not (x0 (x12 (x8 x5) x5) (x9 (x9 x4)))x1 (x9 (x9 x4)) (x10 (x9 x4) (x9 (x9 x4)))not (x1 (x8 x5) (x9 (x9 x4)))not (x0 (x9 x5) x6)(∀ x24 . x0 x24 (x8 x5)or (or (or (x24 = x3) (x24 = x4)) (x24 = x9 x4)) (x24 = x5))not (x9 (x9 x4) = x6)not (x0 (x8 x5) (x8 (x8 (x9 x4))))x0 x4 (x10 (x12 (x8 x5) (x8 (x9 x4))) (x8 (x9 (x9 x4))))x0 (x9 (x9 x4)) (x10 (x12 (x8 x5) x5) (x8 (x9 (x9 x4))))not (x0 (x9 x4) (x9 (x9 x5)))not (x0 x6 (x9 (x9 x5)))not (x0 (x12 (x8 x5) x5) (x9 (x9 x5)))x0 x3 (x8 (x12 x6 (x9 x4)))x0 (x12 x6 (x9 x4)) (x10 x6 (x9 (x12 x6 (x9 x4))))not (x0 (x9 (x9 x4)) x7)x0 (x9 x4) (x10 (x9 (x9 x4)) x7)x0 x6 (x10 (x8 (x9 x5)) (x9 x6))x0 x4 (x12 (x10 (x9 (x9 x5)) x7) (x12 (x8 x5) (x9 x4)))x0 x3 (x10 (x9 (x9 x5)) x7)not (x0 (x8 x5) (x10 (x9 (x9 x4)) (x10 (x9 (x9 x5)) x7)))x0 (x9 (x9 x4)) (x10 (x9 (x9 (x9 x4))) (x10 x4 (x9 (x8 x5))))x0 (x8 x5) (x10 (x9 (x9 (x9 x4))) (x10 x4 (x9 (x8 x5))))not (x0 (x12 x6 (x9 x4)) (x10 (x9 x5) (x10 (x8 (x9 x5)) (x9 (x8 x5)))))x0 (x8 x5) (x10 (x12 (x8 x5) (x8 (x9 x4))) (x10 (x9 (x9 x5)) (x9 (x8 x5))))(∀ x24 . x1 x24 (x10 (x9 x4) (x9 (x9 x4)))x0 (x9 x4) x24not (x0 x4 x24)x24 = x9 (x9 x4))(∀ x24 . x0 x24 (x9 (x9 (x9 x4)))x24 = x9 (x9 x4))(∀ x24 . x0 x24 x7not (x0 x24 x5)or (x24 = x5) (x24 = x6))not (x1 (x10 (x9 (x9 (x9 x4))) x7) x7)x1 x7 (x10 x7 (x9 (x8 x5)))x1 (x8 (x9 (x9 x4))) (x12 (x8 (x10 (x9 x4) (x9 (x9 x4)))) (x9 (x10 (x9 x4) (x9 (x9 x4)))))not (x1 (x10 (x9 (x9 (x9 x4))) (x10 x5 (x9 (x8 x5)))) (x12 (x8 (x8 (x9 x4))) (x9 (x8 (x9 x4)))))x1 (x9 x4) (x12 (x12 (x8 x5) (x8 (x9 x4))) (x9 x5))x1 (x12 (x12 (x8 x5) (x8 (x9 x5))) (x9 (x9 x4))) (x12 (x8 x5) (x8 (x9 x4)))x12 (x12 (x8 x5) (x8 (x9 x5))) (x9 x5) = x10 (x9 x4) (x9 (x9 x4))x12 (x8 x5) (x9 x3) = x12 (x8 x5) (x8 (x9 x5))x12 (x12 x7 x5) (x9 x6) = x9 x5(∀ x24 . x0 x24 (x12 x7 (x8 (x9 x5)))not (x24 = x6)x0 x24 (x12 (x8 x5) (x8 (x9 x4))))(∀ x24 . x0 x24 x7not (x24 = x3)x0 x24 (x12 x7 (x8 (x9 x5))))x12 x7 (x9 x6) = x6x1 x5 (x10 x6 (x9 (x12 x6 (x9 x4))))x1 (x12 x6 (x9 x4)) (x10 (x8 x5) (x9 (x9 x5)))x11 (x10 (x8 x5) (x9 (x9 x5))) (x10 x7 (x9 (x12 (x8 x5) x5))) = x6x11 (x10 (x8 x5) (x9 (x9 x5))) (x10 (x9 (x9 x5)) (x10 x7 (x9 (x8 x5)))) = x10 x6 (x9 (x9 x5))x11 (x10 (x9 (x9 x4)) (x10 (x9 (x9 x5)) x7)) (x10 (x9 x5) (x10 (x8 (x9 x5)) (x9 (x8 x5)))) = x10 (x9 x5) (x8 (x9 x5))x1 (x12 x6 (x9 x4)) (x11 (x10 x7 (x9 (x8 x5))) (x10 (x9 x5) (x8 (x9 x5))))not (x14 (x12 (x8 x5) x5))not (x15 (x12 x7 (x8 (x9 x5))))not (x17 (x10 (x8 x5) (x9 (x8 x5))))x13 (x12 (x8 x5) x5)x15 x7x19 x5x19 (x12 (x8 x5) (x8 (x9 x4)))x19 (x12 (x8 x5) x5)(∀ x24 . x0 x24 x6x0 x24 (x8 (x12 x6 (x9 x4)))not (x0 x24 (x9 x4))x0 x24 (x10 (x9 x3) (x9 (x12 x6 (x9 x4)))))x21 (x10 x5 (x10 (x9 x6) (x9 (x8 x5))))x21 (x12 (x10 x7 (x9 (x8 x5))) (x9 x6))x20 (x12 (x10 (x8 x5) (x9 (x9 x5))) (x12 x7 (x9 x4)))x15 (x11 (x10 (x10 (x9 x4) (x9 (x9 x4))) (x10 (x8 (x9 x5)) (x9 x6))) (x10 (x9 (x9 x5)) x7))not (x15 (x12 (x11 (x10 (x10 (x9 x4) (x9 (x9 x4))) (x10 (x8 (x9 x5)) (x9 x6))) (x10 (x9 (x9 x5)) x7)) (x9 x6)))x1 (x12 (x8 x5) (x9 x4)) (x10 (x12 (x8 x5) (x9 x4)) (x9 (x12 (x8 x5) (x8 (x9 x5)))))
type
prop
theory
HF
name
-
proof
PUhHD..
Megalodon
-
proofgold address
TMUHg..
creator
4824 PrGxv../0d236..
owner
4825 PrGxv../c456b..
term root
94430..