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Proofgold Proposition

combinator_equiv = λ x1 x2 . ∀ x3 : ι → ι → ο . per_i x3(∀ x4 . combinator x4x3 x4 x4)(∀ x4 x5 x6 x7 . combinator x4combinator x5combinator x6combinator x7x3 x4 x6x3 x5 x7x3 (Inj1 (setsum x4 x5)) (Inj1 (setsum x6 x7)))(∀ x4 x5 . x3 (Inj1 (setsum (Inj1 (setsum (Inj0 0) x4)) x5)) x4)(∀ x4 x5 x6 . x3 (Inj1 (setsum (Inj1 (setsum (Inj1 (setsum (Inj0 (Power 0)) x4)) x5)) x6)) (Inj1 (setsum (Inj1 (setsum x4 x6)) (Inj1 (setsum x5 x6)))))x3 x1 x2
type
prop
theory
hf axiom
name
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proof
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Megalodon
combinator_equiv_def
proofgold address
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term root
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