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Proofgold Proof

pf
Apply df_md__df_dmd__df_at__df_dp2__df_dp__df_xdiv__ax_xrssca__ax_xrsvsca__df_omnd__df_ogrp__df_sgns__df_inftm__df_archi__df_slmd__df_orng__df_ofld__df_resv__df_smat with wceq csmat (cmpt (λ x0 . cvv) (λ x0 . cmpt2 (λ x1 x2 . cn) (λ x1 x2 . cn) (λ x1 x2 . ccom (cv x0) (cmpt2 (λ x3 x4 . cn) (λ x3 x4 . cn) (λ x3 x4 . cop (cif (wbr (cv x3) (cv x1) clt) (cv x3) (co (cv x3) c1 caddc)) (cif (wbr (cv x4) (cv x2) clt) (cv x4) (co (cv x4) c1 caddc))))))).
Assume H0: wceq cmd (copab (λ x0 x1 . wa (wa (wcel (cv x0) cch) (wcel (cv x1) cch)) (wral (λ x2 . wss (cv x2) (cv x1)wceq (cin (co (cv x2) (cv x0) chj) (cv x1)) (co (cv x2) (cin (cv x0) (cv x1)) chj)) (λ x2 . cch)))).
Assume H1: wceq cdmd (copab (λ x0 x1 . wa (wa (wcel (cv x0) cch) (wcel (cv x1) cch)) (wral (λ x2 . wss (cv x1) (cv x2)wceq (co (cin (cv x2) (cv x0)) (cv x1) chj) (cin (cv x2) (co (cv x0) (cv x1) chj))) (λ x2 . cch)))).
Assume H2: wceq cat (crab (λ x0 . wbr c0h (cv x0) ccv) (λ x0 . cch)).
Assume H3: ∀ x0 x1 : ι → ο . wceq (cdp2 x0 x1) (co x0 (co x1 (cdc c1 cc0) cdiv) caddc).
Assume H4: wceq cdp (cmpt2 (λ x0 x1 . cn0) (λ x0 x1 . cr) (λ x0 x1 . cdp2 (cv x0) (cv x1))).
Assume H5: wceq cxdiv (cmpt2 (λ x0 x1 . cxr) (λ x0 x1 . cdif cr (csn cc0)) (λ x0 x1 . crio (λ x2 . wceq (co (cv x1) (cv x2) cxmu) (cv x0)) (λ x2 . cxr))).
Assume H6: wceq crefld (cfv cxrs csca).
Assume H7: wceq cxmu (cfv cxrs cvsca).
Assume H8: wceq comnd (crab (λ x0 . wsbc (λ x1 . wsbc (λ x2 . wsbc (λ x3 . wa (wcel (cv x0) ctos) (wral (λ x4 . wral (λ x5 . wral (λ x6 . wbr (cv x4) (cv x5) ...wbr (co (cv x4) (cv x6) (cv x2)) (co (cv x5) (cv x6) (cv x2)) (cv x3)) ...) ...) ...)) ...) ...) ...) ...).
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