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Proofgold Proposition

wceq cedring_rN (cmpt (λ x0 . cvv) (λ x0 . cmpt (λ x1 . cfv (cv x0) clh) (λ x1 . ctp (cop (cfv cnx cbs) (cfv (cv x1) (cfv (cv x0) ctendo))) (cop (cfv cnx cplusg) (cmpt2 (λ x2 x3 . cfv (cv x1) (cfv (cv x0) ctendo)) (λ x2 x3 . cfv (cv x1) (cfv (cv x0) ctendo)) (λ x2 x3 . cmpt (λ x4 . cfv (cv x1) (cfv (cv x0) cltrn)) (λ x4 . ccom (cfv (cv x4) (cv x2)) (cfv (cv x4) (cv x3)))))) (cop (cfv cnx cmulr) (cmpt2 (λ x2 x3 . cfv (cv x1) (cfv (cv x0) ctendo)) (λ x2 x3 . cfv (cv x1) (cfv (cv x0) ctendo)) (λ x2 x3 . ccom (cv x3) (cv x2)))))))
type
prop
theory
SetMM
name
df_edring_rN
proof
PUM2G..
Megalodon
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proofgold address
TMJLz..
creator
36387 PrCmT../42311..
owner
36387 PrCmT../42311..
term root
b5489..