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Proofgold Proposition

∀ x0 : ο . ((∀ x1 . wbr (cv x1) com cenwex (λ x2 . wral (λ x3 . wne (cv x3) c0wcel (cfv (cv x3) (cv x2)) (cv x3)) (λ x3 . cv x1)))(∀ x1 . wa (wex (λ x2 . wex (λ x3 . wbr (cv x2) (cv x3) (cv x1)))) (wss (crn (cv x1)) (cdm (cv x1)))wex (λ x2 . wral (λ x3 . wbr (cfv (cv x3) (cv x2)) (cfv (csuc (cv x3)) (cv x2)) (cv x1)) (λ x3 . com)))(∀ x1 . wex (λ x2 . ∀ x3 x4 . wa (wcel (cv x3) (cv x4)) (wcel (cv x4) (cv x1))wex (λ x5 . ∀ x6 . wb (wex (λ x7 . wa (wa (wcel (cv x6) (cv x4)) (wcel (cv x4) (cv x7))) (wa (wcel (cv x6) (cv x7)) (wcel (cv x7) (cv x2))))) (wceq (cv x6) (cv x5)))))(∀ x1 . wex (λ x2 . ∀ x3 . wex (λ x4 . ∀ x5 . wo (wa (wcel (cv x2) (cv x1)) (wcel (cv x3) (cv x2)wa (wa (wcel (cv x4) (cv x1)) (wn (wceq (cv x2) (cv x4)))) (wcel (cv x3) (cv x4)))) (wa (wn (wcel (cv x2) (cv x1))) (wcel (cv x3) (cv x1)wa (wa (wcel (cv x4) (cv x3)) (wcel (cv x4) (cv x2))) (wa (wcel (cv x5) (cv x3)) (wcel (cv x5) (cv x2))wceq (cv x5) (cv x4)))))))wceq cgch (cun cfn (cab (λ x1 . ∀ x2 . wn (wa (wbr (cv x1) (cv x2) csdm) (wbr (cv x2) (cpw (cv x1)) csdm)))))wceq cwina (cab (λ x1 . w3a (wne (cv x1) c0) (wceq (cfv (cv x1) ccf) (cv x1)) (wral (λ x2 . wrex (λ x3 . wbr (cv x2) (cv x3) csdm) (λ x3 . cv x1)) (λ x2 . cv x1))))wceq cina (cab (λ x1 . w3a (wne (cv x1) c0) (wceq (cfv (cv x1) ccf) (cv x1)) (wral (λ x2 . wbr (cpw (cv x2)) (cv x1) csdm) (λ x2 . cv x1))))wceq cwun (cab (λ x1 . w3a (wtr (cv x1)) (wne (cv x1) c0) (wral (λ x2 . w3a (wcel (cuni (cv x2)) (cv x1)) (wcel (cpw (cv x2)) (cv x1)) (wral (λ x3 . wcel (cpr (cv x2) (cv x3)) (cv x1)) (λ x3 . cv x1))) (λ x2 . cv x1))))wceq cwunm (cmpt (λ x1 . cvv) (λ x1 . cint (crab (λ x2 . wss (cv x1) (cv x2)) (λ x2 . cwun))))wceq ctsk (cab (λ x1 . wa (wral (λ x2 . wa (wss (cpw (cv x2)) (cv x1)) (wrex (λ x3 . wss (cpw (cv x2)) (cv x3)) (λ x3 . cv x1))) (λ x2 . cv x1)) (wral (λ x2 . wo (wbr (cv x2) (cv x1) cen) (wcel (cv x2) (cv x1))) (λ x2 . cpw (cv x1)))))wceq cgru (cab (λ x1 . wa (wtr (cv x1)) (wral (λ x2 . w3a (wcel (cpw (cv x2)) (cv x1)) (wral (λ x3 . wcel (cpr (cv x2) (cv x3)) (cv x1)) (λ x3 . cv x1)) (wral (λ x3 . wcel (cuni (crn (cv x3))) (cv x1)) (λ x3 . co (cv x1) (cv x2) cmap))) (λ x2 . cv x1))))(∀ x1 . wex (λ x2 . w3a (wcel (cv x1) (cv x2)) (wral (λ x3 . wa (∀ x4 . wss (cv x4) (cv x3)wcel (cv x4) (cv x2)) (wrex (λ x4 . ∀ x5 . wss (cv x5) (cv x3)wcel (cv x5) (cv x4)) (λ x4 . cv x2))) (λ x3 . cv x2)) (∀ x3 . wss (cv x3) (cv x2)wo (wbr (cv x3) (cv x2) cen) (wcel (cv x3) (cv x2)))))wceq ctskm (cmpt (λ x1 . cvv) (λ x1 . cint (crab (λ x2 . wcel (cv x1) (cv x2)) (λ x2 . ctsk))))wceq cnpi (cdif com (csn c0))wceq cpli (cres coa (cxp cnpi cnpi))wceq cmi (cres comu (cxp cnpi cnpi))wceq clti (cin cep (cxp cnpi cnpi))wceq cplpq (cmpt2 (λ x1 x2 . cxp cnpi cnpi) (λ x1 x2 . cxp cnpi cnpi) (λ x1 x2 . cop (co (co (cfv (cv x1) c1st) (cfv (cv x2) c2nd) cmi) (co (cfv (cv x2) c1st) (cfv (cv x1) c2nd) cmi) cpli) (co (cfv (cv x1) c2nd) (cfv (cv x2) c2nd) cmi)))x0)x0
type
prop
theory
SetMM
name
ax_cc__ax_dc__ax_ac__ax_ac2__df_gch__df_wina__df_ina__df_wun__df_wunc__df_tsk__df_gru__ax_groth__df_tskm__df_ni__df_pli__df_mi__df_lti__df_plpq
proof
PUV1k..
Megalodon
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proofgold address
TMa63..
creator
36224 PrCmT../c49e6..
owner
36224 PrCmT../c49e6..
term root
f0e0f..