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Proofgold Proposition

∀ x0 . ∀ x1 x2 x3 : ι → ι → ι . ∀ x4 . ∀ x5 : ι → ι → ι . ∀ x6 : ι → ι → ι → ι . ∀ x7 : ι → ι → ι . ∀ x8 x9 : ι → ι → ι → ι . ∀ x10 x11 x12 x13 : ι → ι → ι . Loop_with_defs x0 x1 x2 x3 x4 x5 x6 x7 x8 x9 x10 x11 x12 x13In x4 x0∀ x14 : ο . ((∀ x15 . In x15 x0∀ x16 . In x16 x0In (x1 x15 x16) x0)(∀ x15 . In x15 x0∀ x16 . In x16 x0In (x2 x15 x16) x0)(∀ x15 . In x15 x0∀ x16 . In x16 x0In (x3 x15 x16) x0)(∀ x15 . In x15 x0∀ x16 . In x16 x0In (x7 x15 x16) x0)(∀ x15 . In x15 x0∀ x16 . In x16 x0∀ x17 . In x17 x0In (x8 x15 x16 x17) x0)(∀ x15 . In x15 x0∀ x16 . In x16 x0∀ x17 . In x17 x0In (x9 x15 x16 x17) x0)(∀ x15 . In x15 x0∀ x16 . In x16 x0In (x10 x15 x16) x0)(∀ x15 . In x15 x0∀ x16 . In x16 x0In (x11 x15 x16) x0)(∀ x15 . In x15 x0∀ x16 . In x16 x0In (x12 x15 x16) x0)(∀ x15 . In x15 x0∀ x16 . In x16 x0In (x13 x15 x16) x0)(∀ x15 . In x15 x0x1 x4 x15 = x15)(∀ x15 . In x15 x0x1 x15 x4 = x15)(∀ x15 . In x15 x0∀ x16 . In x16 x0x2 x15 (x1 x15 x16) = x16)(∀ x15 . In x15 x0∀ x16 . In x16 x0x1 x15 (x2 x15 x16) = x16)(∀ x15 . In x15 x0∀ x16 . In x16 x0x3 (x1 x15 x16) x16 = x15)(∀ x15 . In x15 x0∀ x16 . In x16 x0x1 (x3 x15 x16) x16 = x15)(∀ x15 . In x15 x0∀ x16 . In x16 x0∀ x17 . In x17 x0x1 x15 x16 = x1 x15 x17x16 = x17)(∀ x15 . In x15 x0∀ x16 . In x16 x0∀ x17 . In x17 x0x1 x15 x16 = x1 x17 x16x15 = x17)(∀ x15 . In x15 x0∀ x16 . In x16 x0x5 x15 x16 = x2 (x1 x16 x15) (x1 x15 x16))(∀ x15 . In x15 x0∀ x16 . In x16 x0∀ x17 . In x17 x0x6 x15 x16 x17 = x2 (x1 x15 (x1 x16 x17)) (x1 (x1 x15 x16) x17))(∀ x15 . In x15 x0∀ x16 . In x16 x0x7 x15 x16 = x2 x15 (x1 x16 x15))(∀ x15 . In x15 x0∀ x16 . In x16 x0x10 x15 x16 = x1 x15 (x1 x16 (x2 x15 x4)))(∀ x15 . In x15 x0∀ x16 . In x16 x0x11 x15 x16 = x1 (x1 (x3 x4 x15) x16) x15)(∀ x15 . In x15 x0∀ x16 . In x16 x0x12 x15 x16 = x1 (x2 x15 x16) (x2 (x2 x15 x4) x4))(∀ x15 . In x15 x0∀ x16 . In x16 x0x13 x15 x16 = x1 (x3 x4 (x3 x4 x15)) (x3 x16 x15))(∀ x15 . In x15 x0∀ x16 . In x16 x0∀ x17 . In x17 x0x8 x15 x16 x17 = x2 (x1 x16 x15) (x1 x16 (x1 x15 x17)))(∀ x15 . In x15 x0∀ x16 . In x16 x0∀ x17 . In x17 x0x9 x15 x16 x17 = x3 (x1 (x1 x17 x15) x16) (x1 x15 x16))x14)x14
type
prop
theory
HF
name
-
proof
PUU1Q..
Megalodon
-
proofgold address
TMRxL..
creator
11715 PrGVS../6dbe0..
owner
11715 PrGVS../6dbe0..
term root
aa728..