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Proofgold Term Root Disambiguation

wceq cimas (cmpt2 (λ x0 x1 . cvv) (λ x0 x1 . cvv) (λ x0 x1 . csb (cfv (cv x1) cbs) (λ x2 . cun (cun (ctp (cop (cfv cnx cbs) (crn (cv x0))) (cop (cfv cnx cplusg) (ciun (λ x3 . cv x2) (λ x3 . ciun (λ x4 . cv x2) (λ x4 . csn (cop (cop (cfv (cv x3) (cv x0)) (cfv (cv x4) (cv x0))) (cfv (co (cv x3) (cv x4) (cfv (cv x1) cplusg)) (cv x0))))))) (cop (cfv cnx cmulr) (ciun (λ x3 . cv x2) (λ x3 . ciun (λ x4 . cv x2) (λ x4 . csn (cop (cop (cfv (cv x3) (cv x0)) (cfv (cv x4) (cv x0))) (cfv (co (cv x3) (cv x4) (cfv (cv x1) cmulr)) (cv x0)))))))) (ctp (cop (cfv cnx csca) (cfv (cv x1) csca)) (cop (cfv cnx cvsca) (ciun (λ x3 . cv x2) (λ x3 . cmpt2 (λ x4 x5 . cfv (cfv (cv x1) csca) cbs) (λ x4 x5 . csn (cfv (cv x3) (cv x0))) (λ x4 x5 . cfv (co (cv x4) (cv x3) (cfv (cv x1) cvsca)) (cv x0))))) (cop (cfv cnx cip) (ciun (λ x3 . cv x2) (λ x3 . ciun (λ x4 . cv x2) (λ x4 . csn (cop (cop (cfv (cv x3) (cv x0)) (cfv (cv x4) (cv x0))) (co (cv x3) (cv x4) (cfv (cv x1) cip))))))))) (ctp (cop (cfv cnx cts) (co (cfv (cv x1) ctopn) (cv x0) cqtop)) (cop (cfv cnx cple) (ccom (ccom (cv x0) (cfv (cv x1) cple)) (ccnv (cv x0)))) (cop (cfv cnx cds) (cmpt2 (λ x3 x4 . crn (cv x0)) (λ x3 x4 . crn (cv x0)) (λ x3 x4 . cinf (ciun (λ x5 . cn) (λ x5 . crn (cmpt (λ x6 . crab (λ x7 . w3a (wceq (cfv (cfv (cfv c1 (cv x7)) c1st) (cv x0)) (cv x3)) (wceq (cfv (cfv (cfv (cv x5) (cv x7)) c2nd) (cv x0)) (cv x4)) (wral (λ x8 . wceq (cfv (cfv (cfv (cv x8) (cv x7)) c2nd) (cv x0)) (cfv (cfv (cfv (co (cv x8) c1 caddc) (cv x7)) c1st) (cv x0))) (λ x8 . co c1 (co (cv x5) c1 cmin) cfz))) (λ x7 . co (cxp (cv x2) (cv x2)) (co c1 (cv x5) cfz) cmap)) (λ x6 . co cxrs (ccom (cfv (cv x1) cds) (cv x6)) cgsu)))) cxr clt)))))))
as obj
-
as prop
f265d..
theory
SetMM
stx
df09f..
address
TMaTu..