TSTP Solution File: SEV297^5 by cocATP---0.2.0
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%------------------------------------------------------------------------------
% File : cocATP---0.2.0
% Problem : SEV297^5 : TPTP v6.2.0. Bugfixed v6.2.0.
% Transfm : none
% Format : tptp:raw
% Command : python CASC.py /export/starexec/sandbox2/benchmark/theBenchmark.p
% Computer : n103.star.cs.uiowa.edu
% Model : x86_64 x86_64
% CPU : Intel(R) Xeon(R) CPU E5-2609 0 2.40GHz
% Memory : 32286.75MB
% OS : Linux 2.6.32-504.8.1.el6.x86_64
% CPULimit : 300s
% DateTime : Wed May 6 14:27:25 EDT 2015
% Result : Timeout 299.19s
% Output : None
% Verified :
% SZS Type : None (Parsing solution fails)
% Syntax : Number of formulae : 0
% Comments :
%------------------------------------------------------------------------------
%----No solution output by system
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.03 % Problem : SEV297^5 : TPTP v6.2.0. Bugfixed v6.2.0.
% 0.00/0.03 % Command : python CASC.py /export/starexec/sandbox2/benchmark/theBenchmark.p
% 0.03/1.07 % Computer : n103.star.cs.uiowa.edu
% 0.03/1.07 % Model : x86_64 x86_64
% 0.03/1.07 % CPU : Intel(R) Xeon(R) CPU E5-2609 0 @ 2.40GHz
% 0.03/1.07 % Memory : 32286.75MB
% 0.03/1.07 % OS : Linux 2.6.32-504.8.1.el6.x86_64
% 0.03/1.07 % CPULimit : 300
% 0.03/1.07 % DateTime : Thu Apr 16 12:19:27 CDT 2015
% 0.03/1.07 % CPUTime :
% 0.03/1.09 Python 2.7.5
% 0.05/1.40 Using paths ['/home/cristobal/cocATP/CASC/TPTP/', '/export/starexec/sandbox2/benchmark/', '/export/starexec/sandbox2/benchmark/']
% 0.05/1.40 FOF formula (<kernel.Constant object at 0x1abad88>, <kernel.DependentProduct object at 0x18dabd8>) of role type named cB_type
% 0.05/1.40 Using role type
% 0.05/1.40 Declaring cB:(fofType->Prop)
% 0.05/1.40 FOF formula (<kernel.Constant object at 0x1abac20>, <kernel.DependentProduct object at 0x18da518>) of role type named cC_type
% 0.05/1.40 Using role type
% 0.05/1.40 Declaring cC:(fofType->Prop)
% 0.05/1.40 FOF formula (<kernel.Constant object at 0x1d09d88>, <kernel.DependentProduct object at 0x18dabd8>) of role type named cFINITE_type
% 0.05/1.40 Using role type
% 0.05/1.40 Declaring cFINITE:((fofType->Prop)->Prop)
% 0.05/1.40 FOF formula (<kernel.Constant object at 0x1aba680>, <kernel.DependentProduct object at 0x179c998>) of role type named cNAT_type
% 0.05/1.40 Using role type
% 0.05/1.40 Declaring cNAT:(((fofType->Prop)->Prop)->Prop)
% 0.05/1.40 FOF formula (<kernel.Constant object at 0x18da518>, <kernel.DependentProduct object at 0x1a98fc8>) of role type named cSUCC_type
% 0.05/1.40 Using role type
% 0.05/1.40 Declaring cSUCC:(((fofType->Prop)->Prop)->((fofType->Prop)->Prop))
% 0.05/1.40 FOF formula (<kernel.Constant object at 0x1a98fc8>, <kernel.DependentProduct object at 0x1abad88>) of role type named cZERO_type
% 0.05/1.40 Using role type
% 0.05/1.40 Declaring cZERO:((fofType->Prop)->Prop)
% 0.05/1.40 FOF formula (((eq ((fofType->Prop)->Prop)) cZERO) (fun (Xp:(fofType->Prop))=> (((ex fofType) (fun (Xx:fofType)=> (Xp Xx)))->False))) of role definition named cZERO_def
% 0.05/1.40 A new definition: (((eq ((fofType->Prop)->Prop)) cZERO) (fun (Xp:(fofType->Prop))=> (((ex fofType) (fun (Xx:fofType)=> (Xp Xx)))->False)))
% 0.05/1.40 Defined: cZERO:=(fun (Xp:(fofType->Prop))=> (((ex fofType) (fun (Xx:fofType)=> (Xp Xx)))->False))
% 0.05/1.40 FOF formula (((eq (((fofType->Prop)->Prop)->((fofType->Prop)->Prop))) cSUCC) (fun (Xn:((fofType->Prop)->Prop)) (Xp:(fofType->Prop))=> ((ex fofType) (fun (Xx:fofType)=> ((and (Xp Xx)) (Xn (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx))) (Xp Xt))))))))) of role definition named cSUCC_def
% 0.05/1.40 A new definition: (((eq (((fofType->Prop)->Prop)->((fofType->Prop)->Prop))) cSUCC) (fun (Xn:((fofType->Prop)->Prop)) (Xp:(fofType->Prop))=> ((ex fofType) (fun (Xx:fofType)=> ((and (Xp Xx)) (Xn (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx))) (Xp Xt)))))))))
% 0.05/1.40 Defined: cSUCC:=(fun (Xn:((fofType->Prop)->Prop)) (Xp:(fofType->Prop))=> ((ex fofType) (fun (Xx:fofType)=> ((and (Xp Xx)) (Xn (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx))) (Xp Xt))))))))
% 0.05/1.40 FOF formula (((eq (((fofType->Prop)->Prop)->Prop)) cNAT) (fun (Xn:((fofType->Prop)->Prop))=> (forall (Xp:(((fofType->Prop)->Prop)->Prop)), (((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))->(Xp Xn))))) of role definition named cNAT_def
% 0.05/1.40 A new definition: (((eq (((fofType->Prop)->Prop)->Prop)) cNAT) (fun (Xn:((fofType->Prop)->Prop))=> (forall (Xp:(((fofType->Prop)->Prop)->Prop)), (((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))->(Xp Xn)))))
% 0.05/1.40 Defined: cNAT:=(fun (Xn:((fofType->Prop)->Prop))=> (forall (Xp:(((fofType->Prop)->Prop)->Prop)), (((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))->(Xp Xn))))
% 0.05/1.40 FOF formula (((eq ((fofType->Prop)->Prop)) cFINITE) (fun (Xp:(fofType->Prop))=> ((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn Xp)))))) of role definition named cFINITE_def
% 0.05/1.40 A new definition: (((eq ((fofType->Prop)->Prop)) cFINITE) (fun (Xp:(fofType->Prop))=> ((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn Xp))))))
% 0.05/1.40 Defined: cFINITE:=(fun (Xp:(fofType->Prop))=> ((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn Xp)))))
% 0.05/1.40 FOF formula (((and (cFINITE cC)) (forall (Xx:fofType), ((cB Xx)->(cC Xx))))->(cFINITE cB)) of role conjecture named cTHM531B_pme
% 0.05/1.40 Conjecture to prove = (((and (cFINITE cC)) (forall (Xx:fofType), ((cB Xx)->(cC Xx))))->(cFINITE cB)):Prop
% 0.05/1.40 Parameter fofType_DUMMY:fofType.
% 0.05/1.40 We need to prove ['(((and (cFINITE cC)) (forall (Xx:fofType), ((cB Xx)->(cC Xx))))->(cFINITE cB))']
% 0.05/1.40 Parameter fofType:Type.
% 0.05/1.40 Parameter cB:(fofType->Prop).
% 0.05/1.40 Parameter cC:(fofType->Prop).
% 5.51/6.68 Definition cFINITE:=(fun (Xp:(fofType->Prop))=> ((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn Xp))))):((fofType->Prop)->Prop).
% 5.51/6.68 Definition cNAT:=(fun (Xn:((fofType->Prop)->Prop))=> (forall (Xp:(((fofType->Prop)->Prop)->Prop)), (((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))->(Xp Xn)))):(((fofType->Prop)->Prop)->Prop).
% 5.51/6.68 Definition cSUCC:=(fun (Xn:((fofType->Prop)->Prop)) (Xp:(fofType->Prop))=> ((ex fofType) (fun (Xx:fofType)=> ((and (Xp Xx)) (Xn (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx))) (Xp Xt)))))))):(((fofType->Prop)->Prop)->((fofType->Prop)->Prop)).
% 5.51/6.68 Definition cZERO:=(fun (Xp:(fofType->Prop))=> (((ex fofType) (fun (Xx:fofType)=> (Xp Xx)))->False)):((fofType->Prop)->Prop).
% 5.51/6.68 Trying to prove (((and (cFINITE cC)) (forall (Xx:fofType), ((cB Xx)->(cC Xx))))->(cFINITE cB))
% 5.51/6.68 Found x2:(Xp cZERO)
% 5.51/6.68 Instantiate: x0:=cZERO:((fofType->Prop)->Prop)
% 5.51/6.68 Found (fun (x3:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x2) as proof of (Xp x0)
% 5.51/6.68 Found (fun (x2:(Xp cZERO)) (x3:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x2) as proof of ((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->(Xp x0))
% 5.51/6.68 Found (fun (x2:(Xp cZERO)) (x3:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x2) as proof of ((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->(Xp x0)))
% 5.51/6.68 Found (and_rect00 (fun (x2:(Xp cZERO)) (x3:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x2)) as proof of (Xp x0)
% 5.51/6.68 Found ((and_rect0 (Xp x0)) (fun (x2:(Xp cZERO)) (x3:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x2)) as proof of (Xp x0)
% 5.51/6.68 Found (((fun (P:Type) (x2:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x2) x1)) (Xp x0)) (fun (x2:(Xp cZERO)) (x3:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x2)) as proof of (Xp x0)
% 5.51/6.68 Found (fun (x1:((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))))=> (((fun (P:Type) (x2:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x2) x1)) (Xp x0)) (fun (x2:(Xp cZERO)) (x3:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x2))) as proof of (Xp x0)
% 5.51/6.68 Found (fun (Xp:(((fofType->Prop)->Prop)->Prop)) (x1:((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))))=> (((fun (P:Type) (x2:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x2) x1)) (Xp x0)) (fun (x2:(Xp cZERO)) (x3:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x2))) as proof of (((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))->(Xp x0))
% 5.51/6.68 Found (fun (Xp:(((fofType->Prop)->Prop)->Prop)) (x1:((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))))=> (((fun (P:Type) (x2:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x2) x1)) (Xp x0)) (fun (x2:(Xp cZERO)) (x3:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x2))) as proof of (cNAT x0)
% 5.51/6.68 Found x4:(cNAT x2)
% 5.51/6.68 Instantiate: x6:=x2:((fofType->Prop)->Prop)
% 5.51/6.68 Found x4 as proof of (cNAT x6)
% 5.51/6.68 Found x4:(cNAT x2)
% 5.51/6.68 Instantiate: x6:=x2:((fofType->Prop)->Prop)
% 5.51/6.68 Found x4 as proof of (cNAT x6)
% 5.51/6.68 Found x4:(cNAT x2)
% 5.51/6.68 Instantiate: x6:=x2:((fofType->Prop)->Prop)
% 5.51/6.68 Found x4 as proof of (cNAT x6)
% 5.51/6.68 Found x4:(cNAT x2)
% 5.51/6.68 Instantiate: x6:=x2:((fofType->Prop)->Prop)
% 5.51/6.68 Found x4 as proof of (cNAT x6)
% 5.51/6.68 Found x5:(cNAT x2)
% 5.51/6.68 Instantiate: x4:=x2:((fofType->Prop)->Prop)
% 5.51/6.68 Found x5 as proof of (cNAT x4)
% 5.51/6.68 Found x5:(cNAT x2)
% 5.51/6.68 Instantiate: x4:=x2:((fofType->Prop)->Prop)
% 7.00/8.14 Found x5 as proof of (cNAT x4)
% 7.00/8.14 Found x5:(cNAT x3)
% 7.00/8.14 Instantiate: x2:=x3:((fofType->Prop)->Prop)
% 7.00/8.14 Found x5 as proof of (cNAT x2)
% 7.00/8.14 Found x5:(cNAT x3)
% 7.00/8.14 Instantiate: x2:=x3:((fofType->Prop)->Prop)
% 7.00/8.14 Found x5 as proof of (cNAT x2)
% 7.00/8.14 Found x5:(cNAT x3)
% 7.00/8.14 Instantiate: x0:=x3:((fofType->Prop)->Prop)
% 7.00/8.14 Found x5 as proof of (cNAT x0)
% 7.00/8.14 Found x5:(cNAT x2)
% 7.00/8.14 Instantiate: x4:=x2:((fofType->Prop)->Prop)
% 7.00/8.14 Found x5 as proof of (cNAT x4)
% 7.00/8.14 Found x4:(Xp cZERO)
% 7.00/8.14 Instantiate: x2:=cZERO:((fofType->Prop)->Prop)
% 7.00/8.14 Found (fun (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4) as proof of (Xp x2)
% 7.00/8.14 Found (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4) as proof of ((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->(Xp x2))
% 7.00/8.14 Found (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4) as proof of ((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->(Xp x2)))
% 7.00/8.14 Found (and_rect10 (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4)) as proof of (Xp x2)
% 7.00/8.14 Found ((and_rect1 (Xp x2)) (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4)) as proof of (Xp x2)
% 7.00/8.14 Found (((fun (P:Type) (x4:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x4) x3)) (Xp x2)) (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4)) as proof of (Xp x2)
% 7.00/8.14 Found (fun (x3:((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))))=> (((fun (P:Type) (x4:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x4) x3)) (Xp x2)) (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4))) as proof of (Xp x2)
% 7.00/8.14 Found (fun (Xp:(((fofType->Prop)->Prop)->Prop)) (x3:((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))))=> (((fun (P:Type) (x4:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x4) x3)) (Xp x2)) (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4))) as proof of (((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))->(Xp x2))
% 7.00/8.14 Found (fun (Xp:(((fofType->Prop)->Prop)->Prop)) (x3:((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))))=> (((fun (P:Type) (x4:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x4) x3)) (Xp x2)) (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4))) as proof of (cNAT x2)
% 7.00/8.14 Found x4:(Xp cZERO)
% 7.00/8.14 Instantiate: x2:=cZERO:((fofType->Prop)->Prop)
% 7.00/8.14 Found (fun (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4) as proof of (Xp x2)
% 7.00/8.14 Found (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4) as proof of ((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->(Xp x2))
% 7.00/8.14 Found (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4) as proof of ((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->(Xp x2)))
% 7.00/8.14 Found (and_rect10 (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4)) as proof of (Xp x2)
% 7.00/8.14 Found ((and_rect1 (Xp x2)) (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4)) as proof of (Xp x2)
% 7.00/8.14 Found (((fun (P:Type) (x4:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x4) x3)) (Xp x2)) (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4)) as proof of (Xp x2)
% 8.61/9.75 Found (fun (x3:((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))))=> (((fun (P:Type) (x4:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x4) x3)) (Xp x2)) (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4))) as proof of (Xp x2)
% 8.61/9.75 Found (fun (Xp:(((fofType->Prop)->Prop)->Prop)) (x3:((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))))=> (((fun (P:Type) (x4:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x4) x3)) (Xp x2)) (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4))) as proof of (((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))->(Xp x2))
% 8.61/9.75 Found (fun (Xp:(((fofType->Prop)->Prop)->Prop)) (x3:((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))))=> (((fun (P:Type) (x4:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x4) x3)) (Xp x2)) (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4))) as proof of (cNAT x2)
% 8.61/9.75 Found x4:(Xp cZERO)
% 8.61/9.75 Instantiate: x0:=cZERO:((fofType->Prop)->Prop)
% 8.61/9.75 Found (fun (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4) as proof of (Xp x0)
% 8.61/9.75 Found (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4) as proof of ((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->(Xp x0))
% 8.61/9.75 Found (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4) as proof of ((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->(Xp x0)))
% 8.61/9.75 Found (and_rect10 (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4)) as proof of (Xp x0)
% 8.61/9.75 Found ((and_rect1 (Xp x0)) (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4)) as proof of (Xp x0)
% 8.61/9.75 Found (((fun (P:Type) (x4:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x4) x3)) (Xp x0)) (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4)) as proof of (Xp x0)
% 8.61/9.75 Found (fun (x3:((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))))=> (((fun (P:Type) (x4:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x4) x3)) (Xp x0)) (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4))) as proof of (Xp x0)
% 8.61/9.75 Found (fun (Xp:(((fofType->Prop)->Prop)->Prop)) (x3:((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))))=> (((fun (P:Type) (x4:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x4) x3)) (Xp x0)) (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4))) as proof of (((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))->(Xp x0))
% 8.61/9.75 Found (fun (Xp:(((fofType->Prop)->Prop)->Prop)) (x3:((and (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))))=> (((fun (P:Type) (x4:((Xp cZERO)->((forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))->P)))=> (((((and_rect (Xp cZERO)) (forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx))))) P) x4) x3)) (Xp x0)) (fun (x4:(Xp cZERO)) (x5:(forall (Xx:((fofType->Prop)->Prop)), ((Xp Xx)->(Xp (cSUCC Xx)))))=> x4))) as proof of (cNAT x0)
% 12.21/13.34 Found x5:(cNAT x3)
% 12.21/13.34 Instantiate: x2:=x3:((fofType->Prop)->Prop)
% 12.21/13.34 Found (fun (x6:(x3 cC))=> x5) as proof of (cNAT x2)
% 12.21/13.34 Found (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5) as proof of ((x3 cC)->(cNAT x2))
% 12.21/13.34 Found (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5) as proof of ((cNAT x3)->((x3 cC)->(cNAT x2)))
% 12.21/13.34 Found (and_rect10 (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5)) as proof of (cNAT x2)
% 12.21/13.34 Found ((and_rect1 (cNAT x2)) (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5)) as proof of (cNAT x2)
% 12.21/13.34 Found (((fun (P:Type) (x5:((cNAT x3)->((x3 cC)->P)))=> (((((and_rect (cNAT x3)) (x3 cC)) P) x5) x4)) (cNAT x2)) (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5)) as proof of (cNAT x2)
% 12.21/13.34 Found (((fun (P:Type) (x5:((cNAT x3)->((x3 cC)->P)))=> (((((and_rect (cNAT x3)) (x3 cC)) P) x5) x4)) (cNAT x2)) (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5)) as proof of (cNAT x2)
% 12.21/13.34 Found x5:(cNAT x2)
% 12.21/13.34 Instantiate: x4:=x2:((fofType->Prop)->Prop)
% 12.21/13.34 Found (fun (x6:(x2 cC))=> x5) as proof of (cNAT x4)
% 12.21/13.34 Found (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5) as proof of ((x2 cC)->(cNAT x4))
% 12.21/13.34 Found (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5) as proof of ((cNAT x2)->((x2 cC)->(cNAT x4)))
% 12.21/13.34 Found (and_rect10 (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5)) as proof of (cNAT x4)
% 12.21/13.34 Found ((and_rect1 (cNAT x4)) (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5)) as proof of (cNAT x4)
% 12.21/13.34 Found (((fun (P:Type) (x5:((cNAT x2)->((x2 cC)->P)))=> (((((and_rect (cNAT x2)) (x2 cC)) P) x5) x3)) (cNAT x4)) (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5)) as proof of (cNAT x4)
% 12.21/13.34 Found (((fun (P:Type) (x5:((cNAT x2)->((x2 cC)->P)))=> (((((and_rect (cNAT x2)) (x2 cC)) P) x5) x3)) (cNAT x4)) (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5)) as proof of (cNAT x4)
% 12.21/13.34 Found x5:(cNAT x3)
% 12.21/13.34 Instantiate: x0:=x3:((fofType->Prop)->Prop)
% 12.21/13.34 Found (fun (x6:(x3 cC))=> x5) as proof of (cNAT x0)
% 12.21/13.34 Found (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5) as proof of ((x3 cC)->(cNAT x0))
% 12.21/13.34 Found (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5) as proof of ((cNAT x3)->((x3 cC)->(cNAT x0)))
% 12.21/13.34 Found (and_rect10 (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5)) as proof of (cNAT x0)
% 12.21/13.34 Found ((and_rect1 (cNAT x0)) (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5)) as proof of (cNAT x0)
% 12.21/13.34 Found (((fun (P:Type) (x5:((cNAT x3)->((x3 cC)->P)))=> (((((and_rect (cNAT x3)) (x3 cC)) P) x5) x4)) (cNAT x0)) (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5)) as proof of (cNAT x0)
% 12.21/13.34 Found (((fun (P:Type) (x5:((cNAT x3)->((x3 cC)->P)))=> (((((and_rect (cNAT x3)) (x3 cC)) P) x5) x4)) (cNAT x0)) (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5)) as proof of (cNAT x0)
% 12.21/13.34 Found x5:(cNAT x2)
% 12.21/13.34 Instantiate: x4:=x2:((fofType->Prop)->Prop)
% 12.21/13.34 Found (fun (x6:(x2 cC))=> x5) as proof of (cNAT x4)
% 12.21/13.34 Found (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5) as proof of ((x2 cC)->(cNAT x4))
% 12.21/13.34 Found (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5) as proof of ((cNAT x2)->((x2 cC)->(cNAT x4)))
% 12.21/13.34 Found (and_rect10 (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5)) as proof of (cNAT x4)
% 12.21/13.34 Found ((and_rect1 (cNAT x4)) (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5)) as proof of (cNAT x4)
% 12.21/13.34 Found (((fun (P:Type) (x5:((cNAT x2)->((x2 cC)->P)))=> (((((and_rect (cNAT x2)) (x2 cC)) P) x5) x3)) (cNAT x4)) (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5)) as proof of (cNAT x4)
% 12.21/13.34 Found (((fun (P:Type) (x5:((cNAT x2)->((x2 cC)->P)))=> (((((and_rect (cNAT x2)) (x2 cC)) P) x5) x3)) (cNAT x4)) (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5)) as proof of (cNAT x4)
% 12.21/13.34 Found x5:(cNAT x3)
% 12.21/13.34 Instantiate: x2:=x3:((fofType->Prop)->Prop)
% 12.21/13.34 Found (fun (x6:(x3 cC))=> x5) as proof of (cNAT x2)
% 12.21/13.34 Found (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5) as proof of ((x3 cC)->(cNAT x2))
% 12.21/13.34 Found (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5) as proof of ((cNAT x3)->((x3 cC)->(cNAT x2)))
% 12.21/13.34 Found (and_rect10 (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5)) as proof of (cNAT x2)
% 12.21/13.34 Found ((and_rect1 (cNAT x2)) (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5)) as proof of (cNAT x2)
% 12.21/13.34 Found (((fun (P:Type) (x5:((cNAT x3)->((x3 cC)->P)))=> (((((and_rect (cNAT x3)) (x3 cC)) P) x5) x4)) (cNAT x2)) (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5)) as proof of (cNAT x2)
% 68.43/69.54 Found (((fun (P:Type) (x5:((cNAT x3)->((x3 cC)->P)))=> (((((and_rect (cNAT x3)) (x3 cC)) P) x5) x4)) (cNAT x2)) (fun (x5:(cNAT x3)) (x6:(x3 cC))=> x5)) as proof of (cNAT x2)
% 68.43/69.54 Found x5:(cNAT x2)
% 68.43/69.54 Instantiate: x4:=x2:((fofType->Prop)->Prop)
% 68.43/69.54 Found (fun (x6:(x2 cC))=> x5) as proof of (cNAT x4)
% 68.43/69.54 Found (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5) as proof of ((x2 cC)->(cNAT x4))
% 68.43/69.54 Found (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5) as proof of ((cNAT x2)->((x2 cC)->(cNAT x4)))
% 68.43/69.54 Found (and_rect10 (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5)) as proof of (cNAT x4)
% 68.43/69.54 Found ((and_rect1 (cNAT x4)) (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5)) as proof of (cNAT x4)
% 68.43/69.54 Found (((fun (P:Type) (x5:((cNAT x2)->((x2 cC)->P)))=> (((((and_rect (cNAT x2)) (x2 cC)) P) x5) x3)) (cNAT x4)) (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5)) as proof of (cNAT x4)
% 68.43/69.54 Found (((fun (P:Type) (x5:((cNAT x2)->((x2 cC)->P)))=> (((((and_rect (cNAT x2)) (x2 cC)) P) x5) x3)) (cNAT x4)) (fun (x5:(cNAT x2)) (x6:(x2 cC))=> x5)) as proof of (cNAT x4)
% 68.43/69.54 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 68.43/69.54 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 68.43/69.54 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 68.43/69.54 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 68.43/69.54 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 68.43/69.54 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 68.43/69.54 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 68.43/69.54 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 68.43/69.54 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 68.43/69.54 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.63/72.71 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 71.63/72.71 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.63/72.71 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.63/72.71 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.63/72.71 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.63/72.71 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 71.63/72.71 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.63/72.71 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.63/72.71 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.63/72.71 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.63/72.71 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 71.63/72.71 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.63/72.71 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.93/73.00 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.93/73.00 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.93/73.00 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 71.93/73.00 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.93/73.00 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.93/73.00 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.93/73.00 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.93/73.00 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 71.93/73.00 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.93/73.00 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.93/73.00 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.93/73.00 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 71.93/73.00 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 71.93/73.00 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 72.03/73.13 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 72.03/73.13 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 72.03/73.13 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 72.03/73.13 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 72.03/73.13 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 72.03/73.13 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 72.03/73.13 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 72.03/73.13 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 72.03/73.13 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 72.03/73.13 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 72.03/73.13 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 72.03/73.13 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 72.03/73.13 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.23/75.31 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 74.23/75.31 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.23/75.31 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.23/75.31 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.23/75.31 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.23/75.31 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 74.23/75.31 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.23/75.31 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.23/75.31 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.23/75.31 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.23/75.31 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 74.23/75.31 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.23/75.31 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.43/75.57 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.43/75.57 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.43/75.57 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 74.43/75.57 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.43/75.57 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.43/75.57 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.43/75.57 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.43/75.57 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 74.43/75.57 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.43/75.57 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.43/75.58 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.43/75.58 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 74.43/75.58 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 78.84/79.97 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 78.84/79.97 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 78.84/79.97 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 78.84/79.97 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 78.84/79.97 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 78.84/79.97 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 78.84/79.97 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 78.84/79.97 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 78.84/79.97 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 78.84/79.97 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 78.84/79.97 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 78.84/79.97 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 78.84/79.97 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 78.84/79.97 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 78.84/79.97 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 78.84/79.97 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 78.84/79.97 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 78.84/79.97 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 78.84/79.97 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 78.84/79.97 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 78.84/79.97 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 78.84/79.97 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 78.84/79.97 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 78.84/79.97 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 78.84/79.97 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 80.35/81.46 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 80.35/81.46 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 80.35/81.46 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 80.35/81.46 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 80.35/81.46 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 80.35/81.46 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 80.35/81.46 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 80.35/81.46 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.35/81.46 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 80.35/81.46 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 80.35/81.46 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 80.54/81.66 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 80.54/81.66 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 80.54/81.66 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 80.54/81.66 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 80.54/81.66 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 80.54/81.66 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 80.54/81.66 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 80.54/81.66 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.54/81.66 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 80.84/81.91 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 80.84/81.91 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 80.84/81.91 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 80.84/81.91 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 80.84/81.91 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 80.84/81.91 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 80.84/81.91 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 80.84/81.91 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 80.84/81.91 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 80.84/81.91 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 80.84/81.91 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 82.14/83.27 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 82.14/83.27 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 82.14/83.27 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 82.14/83.27 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 82.14/83.27 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 82.14/83.27 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 82.14/83.27 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 82.14/83.27 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 82.14/83.27 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 82.14/83.27 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.14/83.27 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 82.45/83.52 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 82.45/83.52 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 82.45/83.52 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 82.45/83.52 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 82.45/83.52 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 82.45/83.52 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 82.45/83.52 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 82.45/83.52 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.45/83.52 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 82.45/83.52 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 82.45/83.52 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 82.64/83.75 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 82.64/83.75 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 82.64/83.75 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 82.64/83.75 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 82.64/83.75 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 82.64/83.75 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 82.64/83.75 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 82.64/83.75 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 82.64/83.75 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 96.14/97.28 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 96.14/97.28 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 96.14/97.28 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 96.14/97.28 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 96.14/97.28 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 96.14/97.28 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 96.14/97.28 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 96.14/97.28 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 96.14/97.28 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 96.14/97.28 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 96.14/97.28 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 96.14/97.28 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 96.14/97.28 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.15/102.22 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.15/102.22 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.15/102.22 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 101.15/102.22 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.15/102.22 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.15/102.22 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.15/102.22 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.15/102.22 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 101.15/102.22 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.15/102.22 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.15/102.22 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.15/102.22 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.15/102.22 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 101.15/102.22 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.26/102.32 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.26/102.32 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.26/102.32 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.26/102.32 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 101.26/102.32 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.26/102.32 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.26/102.32 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.26/102.32 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.26/102.32 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 101.26/102.32 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.26/102.32 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.26/102.32 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 101.26/102.32 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.55/105.63 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 104.55/105.63 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.55/105.63 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.55/105.63 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.55/105.63 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.55/105.63 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 104.55/105.63 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.55/105.63 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.55/105.63 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.55/105.63 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.55/105.63 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 104.55/105.63 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.55/105.63 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.74/105.85 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.74/105.85 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.74/105.85 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 104.74/105.85 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.74/105.85 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.74/105.85 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.74/105.85 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.74/105.85 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 104.74/105.85 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.74/105.85 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.74/105.85 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.74/105.85 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.74/105.85 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 104.84/105.98 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.84/105.98 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.84/105.98 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.84/105.98 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.84/105.98 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 104.84/105.98 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.84/105.98 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.84/105.98 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.84/105.98 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.84/105.98 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 104.84/105.98 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.84/105.98 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.84/105.98 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 104.84/105.98 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.14/106.21 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 105.14/106.21 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.14/106.21 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.14/106.21 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.14/106.21 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.14/106.21 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 105.14/106.21 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.14/106.21 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.14/106.21 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.14/106.21 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.14/106.21 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 105.14/106.21 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.14/106.21 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.34/106.45 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.34/106.45 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.34/106.45 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 105.34/106.45 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.34/106.45 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.34/106.45 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.34/106.45 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.34/106.45 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 105.34/106.45 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.34/106.45 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.34/106.45 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.34/106.45 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 105.34/106.45 Found eq_ref00:=(eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))):(((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 109.75/110.88 Found (eq_ref0 (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 109.75/110.88 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 109.75/110.88 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 109.75/110.88 Found ((eq_ref (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) as proof of (((eq (fofType->Prop)) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt))))))) b)
% 109.75/110.88 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 109.75/110.88 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 109.75/110.88 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 109.75/110.88 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 109.75/110.88 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 109.75/110.88 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 109.75/110.88 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 109.75/110.88 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 109.75/110.88 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 109.75/110.88 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 109.75/110.88 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 109.75/110.88 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 109.75/110.88 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 109.75/110.88 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 109.75/110.88 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 109.75/110.88 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 109.75/110.88 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 109.75/110.88 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 109.75/110.88 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 109.75/110.88 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 109.75/110.88 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 111.45/112.50 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 111.45/112.50 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 111.45/112.50 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 111.45/112.50 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 111.45/112.50 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 111.45/112.50 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 111.45/112.50 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 111.45/112.50 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.45/112.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 111.45/112.50 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 111.45/112.50 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 111.65/112.71 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 111.65/112.71 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 111.65/112.71 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 111.65/112.71 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 111.65/112.71 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 111.65/112.71 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 111.65/112.71 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 111.65/112.71 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.65/112.71 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 111.85/112.96 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 111.85/112.96 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 111.85/112.96 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 111.85/112.96 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 111.85/112.96 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 111.85/112.96 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 111.85/112.96 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 111.85/112.96 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 111.85/112.96 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 111.85/112.96 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 111.85/112.96 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 114.65/115.74 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 114.65/115.74 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 114.65/115.74 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 114.65/115.74 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 114.65/115.74 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 114.65/115.74 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 114.65/115.74 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 114.65/115.74 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 114.65/115.74 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 114.65/115.74 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.65/115.74 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 114.95/116.01 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 114.95/116.01 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 114.95/116.01 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 114.95/116.01 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 114.95/116.01 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 114.95/116.01 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 114.95/116.01 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 114.95/116.01 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 114.95/116.01 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 114.95/116.01 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 114.95/116.01 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 115.15/116.21 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 115.15/116.21 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 115.15/116.21 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 115.15/116.21 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 115.15/116.21 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 115.15/116.21 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 115.15/116.21 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 115.15/116.21 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.15/116.21 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 115.35/116.50 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 115.35/116.50 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 115.35/116.50 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 115.35/116.50 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 115.35/116.50 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 115.35/116.50 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 115.35/116.50 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 115.35/116.50 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 115.35/116.50 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 115.35/116.50 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.35/116.50 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 115.65/116.76 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 115.65/116.76 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 115.65/116.76 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 115.65/116.76 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 115.65/116.76 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 115.65/116.76 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 115.65/116.76 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 115.65/116.76 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 115.65/116.76 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 115.65/116.76 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 115.65/116.76 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 126.85/127.93 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 126.85/127.93 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 126.85/127.93 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 126.85/127.93 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 126.85/127.93 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 126.85/127.93 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 126.85/127.93 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 126.85/127.93 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 126.85/127.93 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 126.85/127.93 Found eq_ref00:=(eq_ref0 (f x8)):(((eq Prop) (f x8)) (f x8))
% 126.85/127.93 Found (eq_ref0 (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 126.85/127.93 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 126.85/127.93 Found ((eq_ref Prop) (f x8)) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 126.85/127.93 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (((eq Prop) (f x8)) ((and (cB x8)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))))
% 126.85/127.93 Found (fun (x8:fofType)=> ((eq_ref Prop) (f x8))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (cB x)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x))) (cB Xt)))))))
% 126.85/127.93 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 126.85/127.93 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 126.85/127.93 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 126.85/127.93 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 126.85/127.93 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 126.85/127.93 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 126.85/127.93 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 126.85/127.93 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 126.85/127.93 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 126.85/127.93 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 126.85/127.93 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 126.85/127.93 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 126.85/127.93 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 126.85/127.93 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 126.85/127.93 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 131.45/132.56 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 131.45/132.56 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 131.45/132.56 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 131.45/132.56 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 131.45/132.56 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 131.45/132.56 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 131.45/132.56 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 131.45/132.56 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 131.45/132.56 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 131.45/132.56 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 131.45/132.56 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 131.45/132.56 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 131.45/132.56 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 133.16/134.28 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 133.16/134.28 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 133.16/134.28 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 133.16/134.28 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 133.16/134.28 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 133.16/134.28 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 133.16/134.28 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 133.16/134.28 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 133.16/134.28 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 133.16/134.28 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 133.16/134.28 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 133.16/134.28 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 133.16/134.28 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 133.16/134.28 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 133.16/134.28 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 135.45/136.50 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 135.45/136.50 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 135.45/136.50 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 135.45/136.50 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 135.45/136.50 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 135.45/136.50 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 135.45/136.50 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 135.45/136.50 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 135.45/136.50 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 135.45/136.50 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 135.45/136.50 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 143.66/144.73 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 143.66/144.73 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 143.66/144.73 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 143.66/144.73 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 143.66/144.73 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 143.66/144.73 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 143.66/144.73 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 143.66/144.73 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 143.66/144.73 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 143.66/144.73 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 143.66/144.73 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 143.66/144.73 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 147.36/148.42 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 147.36/148.42 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 147.36/148.42 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 147.36/148.42 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.36/148.42 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 147.36/148.42 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 147.55/148.64 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 147.55/148.64 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 147.55/148.64 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 147.55/148.64 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 147.55/148.64 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 150.06/151.16 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 150.06/151.16 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 150.06/151.16 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 150.06/151.16 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 150.06/151.16 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 157.66/158.72 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 157.66/158.72 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 157.66/158.72 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 157.66/158.72 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 157.66/158.72 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 157.66/158.72 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 157.66/158.72 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 158.55/159.69 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 158.55/159.69 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 158.55/159.69 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 158.55/159.69 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 158.55/159.69 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 158.55/159.69 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 158.55/159.69 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 158.55/159.69 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 162.45/163.52 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 162.45/163.52 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 162.45/163.52 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 162.45/163.52 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 162.45/163.52 Found ex_intro00 as proof of b
% 162.45/163.52 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 162.45/163.52 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 162.45/163.52 Found ex_intro00 as proof of b
% 162.45/163.52 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 162.45/163.52 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 162.45/163.52 Found ex_intro00 as proof of b
% 162.45/163.52 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 162.45/163.52 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 162.45/163.52 Found ex_intro00 as proof of b
% 162.45/163.52 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 162.45/163.52 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 162.45/163.52 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 162.45/163.52 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 162.45/163.52 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 162.45/163.52 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 162.45/163.52 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 162.45/163.52 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 162.45/163.52 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 162.45/163.52 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 162.45/163.52 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 162.45/163.52 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 162.45/163.52 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 162.45/163.52 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 162.45/163.52 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 162.45/163.52 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 162.45/163.52 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 163.26/164.34 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 163.26/164.34 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 163.26/164.34 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 163.26/164.34 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 163.26/164.34 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 163.26/164.34 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 163.26/164.34 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 166.85/167.91 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 166.85/167.91 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 166.85/167.91 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 166.85/167.91 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 166.85/167.91 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 166.85/167.91 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 166.85/167.91 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 166.85/167.91 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 167.56/168.64 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 167.56/168.64 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 167.56/168.64 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 167.56/168.64 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 167.56/168.64 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 167.56/168.64 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 167.56/168.64 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 167.56/168.64 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 169.36/170.40 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 169.36/170.40 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 169.36/170.40 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 169.36/170.40 Found ex_intro00 as proof of b
% 169.36/170.40 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 169.36/170.40 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 169.36/170.40 Found ex_intro00 as proof of b
% 169.36/170.40 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 169.36/170.40 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 169.36/170.40 Found ex_intro00 as proof of b
% 169.36/170.40 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 169.36/170.40 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 169.36/170.40 Found ex_intro00 as proof of b
% 169.36/170.40 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 169.36/170.40 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 169.36/170.40 Found ex_intro00 as proof of b
% 169.36/170.40 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 169.36/170.40 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 169.36/170.40 Found ex_intro00 as proof of b
% 169.36/170.40 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 169.36/170.40 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 169.36/170.40 Found ex_intro00 as proof of b
% 169.36/170.40 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 169.36/170.40 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 169.36/170.40 Found ex_intro00 as proof of b
% 169.36/170.40 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 182.87/183.91 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 182.87/183.91 Found ex_intro00 as proof of b
% 182.87/183.91 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 182.87/183.91 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 182.87/183.91 Found ex_intro00 as proof of b
% 182.87/183.91 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 182.87/183.91 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 182.87/183.91 Found ex_intro00 as proof of b
% 182.87/183.91 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 182.87/183.91 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 182.87/183.91 Found ex_intro00 as proof of b
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: b:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (P b)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: b:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (P b)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: b:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (P b)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: b:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (P b)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (Xx a)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: b:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (P b)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: b:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (P b)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: b:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (P b)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: b:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (P b)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: b:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (P b)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: b:=cB:(fofType->Prop)
% 182.87/183.91 Found x7 as proof of (P b)
% 182.87/183.91 Found x7:(Xx cB)
% 182.87/183.91 Instantiate: a:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (Xx a)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: a:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (Xx a)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: a:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (Xx a)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: a:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (Xx a)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: a:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (Xx a)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: a:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (Xx a)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: a:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (Xx a)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: a:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (Xx a)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: a:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (Xx a)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: a:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (Xx a)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: a:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (Xx a)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: a:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (Xx a)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: b:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (P b)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: b:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (P b)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: b:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (P b)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: b:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (P b)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: b:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (P b)
% 190.96/192.09 Found x7:(Xx cB)
% 190.96/192.09 Instantiate: b:=cB:(fofType->Prop)
% 190.96/192.09 Found x7 as proof of (P b)
% 190.96/192.09 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 190.96/192.09 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 190.96/192.09 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 190.96/192.09 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 190.96/192.09 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 190.96/192.09 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 190.96/192.09 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 190.96/192.09 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 190.96/192.09 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 190.96/192.09 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 190.96/192.09 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 190.96/192.09 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 190.96/192.09 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.06/196.15 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.06/196.15 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.06/196.15 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 195.06/196.15 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.06/196.15 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.06/196.15 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.06/196.15 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.06/196.15 Found x7:(Xx cB)
% 195.06/196.15 Instantiate: f:=cB:(fofType->Prop)
% 195.06/196.15 Found x7 as proof of (P f)
% 195.06/196.15 Found x7:(Xx cB)
% 195.06/196.15 Instantiate: f:=cB:(fofType->Prop)
% 195.06/196.15 Found x7 as proof of (P f)
% 195.06/196.15 Found x7:(Xx cB)
% 195.06/196.15 Instantiate: f:=cB:(fofType->Prop)
% 195.06/196.15 Found x7 as proof of (P f)
% 195.06/196.15 Found x7:(Xx cB)
% 195.06/196.15 Instantiate: f:=cB:(fofType->Prop)
% 195.06/196.15 Found x7 as proof of (P f)
% 195.06/196.15 Found x7:(Xx cB)
% 195.06/196.15 Instantiate: f:=cB:(fofType->Prop)
% 195.06/196.15 Found x7 as proof of (P f)
% 195.06/196.15 Found x7:(Xx cB)
% 195.06/196.15 Instantiate: f:=cB:(fofType->Prop)
% 195.06/196.15 Found x7 as proof of (P f)
% 195.06/196.15 Found x7:(Xx cB)
% 195.06/196.15 Instantiate: f:=cB:(fofType->Prop)
% 195.06/196.15 Found x7 as proof of (P f)
% 195.06/196.15 Found x7:(Xx cB)
% 195.06/196.15 Instantiate: f:=cB:(fofType->Prop)
% 195.06/196.15 Found x7 as proof of (P f)
% 195.06/196.15 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 195.06/196.15 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.06/196.15 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.06/196.15 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.06/196.15 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.06/196.15 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 195.06/196.15 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.06/196.15 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.06/196.15 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.06/196.15 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.26/196.37 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 195.26/196.37 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.26/196.37 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.26/196.37 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.26/196.37 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.26/196.37 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 195.26/196.37 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.26/196.37 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.26/196.37 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.26/196.37 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.26/196.37 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 195.26/196.37 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.26/196.37 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.26/196.37 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.26/196.37 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.26/196.37 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 195.26/196.37 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.26/196.37 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 195.26/196.37 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 199.36/200.46 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 199.36/200.46 Found x7:(Xx cB)
% 199.36/200.46 Instantiate: f:=cB:(fofType->Prop)
% 199.36/200.46 Found x7 as proof of (P f)
% 199.36/200.46 Found x7:(Xx cB)
% 199.36/200.46 Instantiate: f:=cB:(fofType->Prop)
% 199.36/200.46 Found x7 as proof of (P f)
% 199.36/200.46 Found x7:(Xx cB)
% 199.36/200.46 Instantiate: f:=cB:(fofType->Prop)
% 199.36/200.46 Found x7 as proof of (P f)
% 199.36/200.46 Found x7:(Xx cB)
% 199.36/200.46 Instantiate: f:=cB:(fofType->Prop)
% 199.36/200.46 Found x7 as proof of (P f)
% 199.36/200.46 Found x7:(Xx cB)
% 199.36/200.46 Instantiate: f:=cB:(fofType->Prop)
% 199.36/200.46 Found x7 as proof of (P f)
% 199.36/200.46 Found x7:(Xx cB)
% 199.36/200.46 Instantiate: f:=cB:(fofType->Prop)
% 199.36/200.46 Found x7 as proof of (P f)
% 199.36/200.46 Found x7:(Xx cB)
% 199.36/200.46 Instantiate: f:=cB:(fofType->Prop)
% 199.36/200.46 Found x7 as proof of (P f)
% 199.36/200.46 Found x7:(Xx cB)
% 199.36/200.46 Instantiate: f:=cB:(fofType->Prop)
% 199.36/200.46 Found x7 as proof of (P f)
% 199.36/200.46 Found x7:(Xx cB)
% 199.36/200.46 Instantiate: f:=cB:(fofType->Prop)
% 199.36/200.46 Found x7 as proof of (P f)
% 199.36/200.46 Found x7:(Xx cB)
% 199.36/200.46 Instantiate: f:=cB:(fofType->Prop)
% 199.36/200.46 Found x7 as proof of (P f)
% 199.36/200.46 Found x7:(Xx cB)
% 199.36/200.46 Instantiate: f:=cB:(fofType->Prop)
% 199.36/200.46 Found x7 as proof of (P f)
% 199.36/200.46 Found x7:(Xx cB)
% 199.36/200.46 Instantiate: f:=cB:(fofType->Prop)
% 199.36/200.46 Found x7 as proof of (P f)
% 199.36/200.46 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 199.36/200.46 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 199.36/200.46 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 199.36/200.46 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 199.36/200.46 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 199.36/200.46 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 199.36/200.46 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 199.36/200.46 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 199.36/200.46 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 199.36/200.46 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 199.36/200.46 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 199.36/200.46 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 199.36/200.46 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 199.36/200.46 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 199.36/200.46 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 202.97/204.00 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 202.97/204.00 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 202.97/204.00 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 202.97/204.00 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 202.97/204.00 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 202.97/204.00 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 202.97/204.00 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 202.97/204.00 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 202.97/204.00 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 202.97/204.00 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 202.97/204.00 Found eq_ref00:=(eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))):(((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 202.97/204.00 Found (eq_ref0 (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 202.97/204.00 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 202.97/204.00 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 202.97/204.00 Found ((eq_ref (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) as proof of (((eq (fofType->Prop)) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))) b)
% 202.97/204.00 Found x7:(Xx cB)
% 202.97/204.00 Instantiate: f:=cB:(fofType->Prop)
% 202.97/204.00 Found x7 as proof of (P f)
% 202.97/204.00 Found x7:(Xx cB)
% 202.97/204.00 Instantiate: f:=cB:(fofType->Prop)
% 202.97/204.00 Found x7 as proof of (P f)
% 202.97/204.00 Found x7:(Xx cB)
% 202.97/204.00 Instantiate: f:=cB:(fofType->Prop)
% 202.97/204.00 Found x7 as proof of (P f)
% 202.97/204.00 Found x7:(Xx cB)
% 202.97/204.00 Instantiate: f:=cB:(fofType->Prop)
% 202.97/204.00 Found x7 as proof of (P f)
% 202.97/204.00 Found x7:(Xx cB)
% 202.97/204.00 Instantiate: f:=cB:(fofType->Prop)
% 202.97/204.00 Found x7 as proof of (P f)
% 202.97/204.00 Found x7:(Xx cB)
% 202.97/204.00 Instantiate: f:=cB:(fofType->Prop)
% 202.97/204.00 Found x7 as proof of (P f)
% 202.97/204.00 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 202.97/204.00 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 202.97/204.00 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 202.97/204.00 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 202.97/204.00 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 205.37/206.46 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 205.37/206.46 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 205.37/206.46 Found x7:(Xx cB)
% 205.37/206.46 Instantiate: f:=cB:(fofType->Prop)
% 205.37/206.46 Found x7 as proof of (P f)
% 205.37/206.46 Found x7:(Xx cB)
% 205.37/206.46 Instantiate: f:=cB:(fofType->Prop)
% 205.37/206.46 Found x7 as proof of (P f)
% 205.37/206.46 Found x7:(Xx cB)
% 205.37/206.46 Instantiate: f:=cB:(fofType->Prop)
% 205.37/206.46 Found x7 as proof of (P f)
% 205.37/206.46 Found x7:(Xx cB)
% 205.37/206.46 Instantiate: f:=cB:(fofType->Prop)
% 205.37/206.46 Found x7 as proof of (P f)
% 205.37/206.46 Found x7:(Xx cB)
% 205.37/206.46 Instantiate: f:=cB:(fofType->Prop)
% 205.37/206.46 Found x7 as proof of (P f)
% 205.37/206.46 Found x7:(Xx cB)
% 205.37/206.46 Instantiate: f:=cB:(fofType->Prop)
% 205.37/206.46 Found x7 as proof of (P f)
% 205.37/206.46 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 205.37/206.46 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 205.37/206.46 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 205.37/206.46 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 205.37/206.46 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 205.37/206.46 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 205.37/206.46 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 205.37/206.46 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 205.37/206.46 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 205.37/206.46 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 205.37/206.46 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 205.37/206.46 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 205.37/206.46 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 216.07/217.17 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 216.07/217.17 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 216.07/217.17 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 216.07/217.17 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 216.07/217.17 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 216.07/217.17 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 216.07/217.17 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 216.07/217.17 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 216.07/217.17 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 216.07/217.17 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 216.07/217.17 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 216.07/217.17 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 221.57/222.62 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 221.57/222.62 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 221.57/222.62 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 221.57/222.62 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 221.57/222.62 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 221.57/222.62 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 221.57/222.62 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 221.57/222.62 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 221.57/222.62 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 221.57/222.62 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 221.57/222.62 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 221.57/222.62 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 223.17/224.26 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 223.17/224.26 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 223.17/224.26 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 223.17/224.26 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 223.17/224.26 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 223.17/224.26 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 223.17/224.26 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 223.17/224.26 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 223.17/224.26 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 223.17/224.26 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 223.17/224.26 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 225.07/226.16 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 225.07/226.16 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 225.07/226.16 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 225.07/226.16 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 225.07/226.16 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 225.07/226.16 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 225.07/226.16 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 225.07/226.16 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 225.07/226.16 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 225.07/226.16 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 225.07/226.16 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 225.07/226.16 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 226.67/227.75 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 226.67/227.75 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 226.67/227.75 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 226.67/227.75 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 226.67/227.75 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 226.67/227.75 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 226.67/227.75 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 226.67/227.75 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 226.67/227.75 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 226.67/227.75 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) b)
% 226.67/227.75 Found eq_ref00:=(eq_ref0 b):(((eq (fofType->Prop)) b) b)
% 226.67/227.75 Found (eq_ref0 b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 226.67/227.75 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 228.96/230.04 Found ((eq_ref (fofType->Prop)) b) as proof of (((eq (fofType->Prop)) b) (fun (Xx0:fofType)=> ((and (cB Xx0)) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) Xx0))) (cB Xt)))))))
% 228.96/230.04 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 228.96/230.04 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 228.96/230.04 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 228.96/230.04 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 228.96/230.04 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 228.96/230.04 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 228.96/230.04 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 228.96/230.04 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 228.96/230.04 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 228.96/230.04 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 228.96/230.04 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 228.96/230.04 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 228.96/230.04 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 235.77/236.82 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 235.77/236.82 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 235.77/236.82 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 235.77/236.82 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 235.77/236.82 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 235.77/236.82 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 235.77/236.82 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 235.77/236.82 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 235.77/236.82 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 235.77/236.82 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 235.77/236.82 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 235.77/236.82 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 235.77/236.82 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 235.77/236.82 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 236.37/237.40 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 236.37/237.40 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 236.37/237.40 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 236.37/237.40 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 236.37/237.40 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 236.37/237.40 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 236.37/237.40 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 236.37/237.40 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 236.37/237.40 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 236.37/237.40 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 236.37/237.40 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 236.37/237.40 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 236.37/237.40 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 236.37/237.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 240.37/241.40 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 240.37/241.40 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 240.37/241.40 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 240.37/241.40 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 240.37/241.40 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 240.37/241.40 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 240.37/241.40 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 240.37/241.40 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 240.37/241.40 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 240.37/241.40 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 240.37/241.40 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 240.37/241.40 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.37/241.40 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 240.57/241.60 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 240.57/241.60 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 240.57/241.60 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 240.57/241.60 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 240.57/241.60 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 240.57/241.60 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 240.57/241.60 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 240.57/241.60 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 240.57/241.60 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 240.57/241.60 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 240.57/241.60 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 240.57/241.60 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 240.57/241.60 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 245.47/246.57 Found eq_ref00:=(eq_ref0 (f x9)):(((eq Prop) (f x9)) (f x9))
% 245.47/246.57 Found (eq_ref0 (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 245.47/246.57 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 245.47/246.57 Found ((eq_ref Prop) (f x9)) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 245.47/246.57 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (((eq Prop) (f x9)) ((and (not (((eq fofType) x9) x8))) (cB x9)))
% 245.47/246.57 Found (fun (x9:fofType)=> ((eq_ref Prop) (f x9))) as proof of (forall (x:fofType), (((eq Prop) (f x)) ((and (not (((eq fofType) x) x8))) (cB x))))
% 245.47/246.57 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 245.47/246.57 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 245.47/246.57 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 245.47/246.57 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 245.47/246.57 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 245.47/246.57 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 245.47/246.57 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 245.47/246.57 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 245.47/246.57 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 245.47/246.57 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 245.47/246.57 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 245.47/246.57 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 245.47/246.57 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 245.47/246.57 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 245.47/246.57 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 245.47/246.57 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 245.47/246.57 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 250.47/251.50 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 250.47/251.50 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 250.47/251.50 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 250.47/251.50 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 250.47/251.50 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 255.97/257.04 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 255.97/257.04 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 255.97/257.04 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 255.97/257.04 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 255.97/257.04 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 256.17/257.26 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 256.17/257.26 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 256.17/257.26 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 256.17/257.26 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.17/257.26 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 256.77/257.88 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 256.77/257.88 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 256.77/257.88 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 256.77/257.88 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 256.77/257.88 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 274.07/275.18 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 274.07/275.18 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 274.07/275.18 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 274.07/275.18 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 274.07/275.18 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 274.07/275.18 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 274.07/275.18 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 274.07/275.18 Found eq_ref00:=(eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))):(((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt)))))
% 274.07/275.18 Found (eq_ref0 (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 274.07/275.18 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 274.07/275.18 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 274.07/275.18 Found ((eq_ref Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) as proof of (((eq Prop) (Xx (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))) b)
% 274.07/275.18 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 274.07/275.18 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 274.07/275.18 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 274.07/275.18 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 274.07/275.18 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 274.07/275.18 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 274.07/275.18 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 274.07/275.18 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 274.07/275.18 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 274.07/275.18 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 274.07/275.18 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 274.07/275.18 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 274.07/275.18 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 274.07/275.18 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 280.18/281.27 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 280.18/281.27 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 280.18/281.27 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 280.18/281.27 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 280.18/281.27 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 280.18/281.27 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 280.18/281.27 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 280.18/281.27 Found ex_intro00 as proof of b
% 280.18/281.27 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 280.18/281.27 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 281.47/282.55 Found ex_intro00 as proof of b
% 281.47/282.55 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 281.47/282.55 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 281.47/282.55 Found ex_intro00 as proof of b
% 281.47/282.55 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 281.47/282.55 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 281.47/282.55 Found ex_intro00 as proof of b
% 281.47/282.55 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 281.47/282.55 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 281.47/282.55 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 281.47/282.55 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 281.47/282.55 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 281.47/282.55 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 281.47/282.55 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 281.47/282.55 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 282.08/283.14 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 282.08/283.14 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 282.08/283.14 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 282.08/283.14 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 282.08/283.14 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 282.08/283.14 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 282.08/283.14 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 290.28/291.30 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 290.28/291.30 Found ex_intro00 as proof of b
% 290.28/291.30 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 290.28/291.30 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 290.28/291.30 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 290.28/291.30 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 290.28/291.30 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 290.28/291.30 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 290.28/291.30 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 290.28/291.30 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 291.18/292.21 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 291.18/292.21 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 291.18/292.21 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 291.18/292.21 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 291.18/292.21 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 291.18/292.21 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.18/292.21 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 291.18/292.21 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 291.18/292.21 Found ex_intro00 as proof of b
% 291.18/292.21 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 291.98/293.08 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 291.98/293.08 Found ex_intro00 as proof of b
% 291.98/293.08 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 291.98/293.08 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 291.98/293.08 Found ex_intro00 as proof of b
% 291.98/293.08 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 291.98/293.08 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 291.98/293.08 Found ex_intro00 as proof of b
% 291.98/293.08 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 291.98/293.08 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 291.98/293.08 Found ex_intro00 as proof of b
% 291.98/293.08 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 291.98/293.08 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 291.98/293.08 Found ex_intro00 as proof of b
% 291.98/293.08 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 291.98/293.08 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 291.98/293.08 Found ex_intro00 as proof of b
% 291.98/293.08 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 291.98/293.08 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 291.98/293.08 Found ex_intro00 as proof of b
% 291.98/293.08 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 291.98/293.08 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 291.98/293.08 Found ex_intro00 as proof of b
% 291.98/293.08 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 291.98/293.08 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.98/293.08 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 291.98/293.08 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 293.28/294.31 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 293.28/294.31 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 293.28/294.31 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 293.28/294.31 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 293.28/294.31 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 293.28/294.31 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 293.28/294.31 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 293.28/294.31 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 297.28/298.33 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 297.28/298.33 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 297.28/298.33 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found eq_ref00:=(eq_ref0 a):(((eq (fofType->Prop)) a) a)
% 297.28/298.33 Found (eq_ref0 a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found ((eq_ref (fofType->Prop)) a) as proof of (((eq (fofType->Prop)) a) (fun (Xt:fofType)=> ((and (not (((eq fofType) Xt) x8))) (cB Xt))))
% 297.28/298.33 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 297.28/298.33 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 297.28/298.33 Found ex_intro00 as proof of b
% 297.28/298.33 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 297.28/298.33 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 297.28/298.33 Found ex_intro00 as proof of b
% 297.28/298.33 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 297.28/298.33 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 297.28/298.33 Found ex_intro00 as proof of b
% 297.28/298.33 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 299.19/300.29 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 299.19/300.29 Found ex_intro00 as proof of b
% 299.19/300.29 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 299.19/300.29 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 299.19/300.29 Found ex_intro00 as proof of b
% 299.19/300.29 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 299.19/300.29 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 299.19/300.29 Found ex_intro00 as proof of b
% 299.19/300.29 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 299.19/300.29 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 299.19/300.29 Found ex_intro00 as proof of b
% 299.19/300.29 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 299.19/300.29 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 299.19/300.29 Found ex_intro00 as proof of b
% 299.19/300.29 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 299.19/300.29 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 299.19/300.29 Found ex_intro00 as proof of b
% 299.19/300.29 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 299.19/300.29 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 299.19/300.29 Found ex_intro00 as proof of b
% 299.19/300.29 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 299.19/300.29 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 299.19/300.29 Found ex_intro00 as proof of b
% 299.19/300.29 Found ex_intro00:=(ex_intro0 (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))):(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB))))))
% 299.19/300.29 Instantiate: b:=(forall (x:((fofType->Prop)->Prop)), (((and (cNAT x)) (x cB))->((ex ((fofType->Prop)->Prop)) (fun (Xn:((fofType->Prop)->Prop))=> ((and (cNAT Xn)) (Xn cB)))))):Prop
% 299.19/300.29 F
%------------------------------------------------------------------------------