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Proofgold Proposition

wceq clmod (crab (λ x0 . wsbc (λ x1 . wsbc (λ x2 . wsbc (λ x3 . wsbc (λ x4 . wsbc (λ x5 . wsbc (λ x6 . wsbc (λ x7 . wa (wcel (cv x3) crg) (wral (λ x8 . wral (λ x9 . wral (λ x10 . wral (λ x11 . wa (w3a (wcel (co (cv x9) (cv x11) (cv x4)) (cv x1)) (wceq (co (cv x9) (co (cv x11) (cv x10) (cv x2)) (cv x4)) (co (co (cv x9) (cv x11) (cv x4)) (co (cv x9) (cv x10) (cv x4)) (cv x2))) (wceq (co (co (cv x8) (cv x9) (cv x6)) (cv x11) (cv x4)) (co (co (cv x8) (cv x11) (cv x4)) (co (cv x9) (cv x11) (cv x4)) (cv x2)))) (wa (wceq (co (co (cv x8) (cv x9) (cv x7)) (cv x11) (cv x4)) (co (cv x8) (co (cv x9) (cv x11) (cv x4)) (cv x4))) (wceq (co (cfv (cv x3) cur) (cv x11) (cv x4)) (cv x11)))) (λ x11 . cv x1)) (λ x10 . cv x1)) (λ x9 . cv x5)) (λ x8 . cv x5))) (cfv (cv x3) cmulr)) (cfv (cv x3) cplusg)) (cfv (cv x3) cbs)) (cfv (cv x0) cvsca)) (cfv (cv x0) csca)) (cfv (cv x0) cplusg)) (cfv (cv x0) cbs)) (λ x0 . cgrp))
type
prop
theory
SetMM
name
df_lmod
proof
PUgy2..
Megalodon
-
proofgold address
TMLiG..
creator
36386 PrCmT../4b1ab..
owner
36386 PrCmT../4b1ab..
term root
d78b3..