TSTP Solution File: SYO062^4.002 by cocATP---0.2.0

View Problem - Process Solution

%------------------------------------------------------------------------------
% File     : cocATP---0.2.0
% Problem  : SYO062^4.002 : TPTP v7.5.0. Released v4.0.0.
% Transfm  : none
% Format   : tptp:raw
% Command  : python CASC.py /export/starexec/sandbox/benchmark/theBenchmark.p

% Computer : n032.cluster.edu
% Model    : x86_64 x86_64
% CPU      : Intel(R) Xeon(R) CPU E5-2620 v4 2.10GHz
% Memory   : 8042.1875MB
% OS       : Linux 3.10.0-693.el7.x86_64
% CPULimit : 300s
% WCLimit  : 0s
% DateTime : Tue Mar 29 00:50:32 EDT 2022

% Result   : Timeout 296.04s 296.42s
% Output   : None 
% Verified : 
% SZS Type : -

% Comments : 
%------------------------------------------------------------------------------
%----No solution output by system
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.10  % Problem    : SYO062^4.002 : TPTP v7.5.0. Released v4.0.0.
% 0.00/0.11  % Command    : python CASC.py /export/starexec/sandbox/benchmark/theBenchmark.p
% 0.10/0.31  % Computer   : n032.cluster.edu
% 0.10/0.31  % Model      : x86_64 x86_64
% 0.10/0.31  % CPUModel   : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.10/0.31  % RAMPerCPU  : 8042.1875MB
% 0.10/0.31  % OS         : Linux 3.10.0-693.el7.x86_64
% 0.10/0.31  % CPULimit   : 300
% 0.10/0.31  % DateTime   : Fri Mar 11 11:20:32 EST 2022
% 0.10/0.31  % CPUTime    : 
% 0.16/0.31  ModuleCmd_Load.c(213):ERROR:105: Unable to locate a modulefile for 'python/python27'
% 0.16/0.32  Python 2.7.5
% 0.17/0.55  Using paths ['/home/cristobal/cocATP/CASC/TPTP/', '/export/starexec/sandbox/benchmark/', '/export/starexec/sandbox/benchmark/']
% 0.17/0.55  Failed to open /home/cristobal/cocATP/CASC/TPTP/Axioms/LCL010^0.ax, trying next directory
% 0.17/0.55  FOF formula (<kernel.Constant object at 0x2b3e05ef40e0>, <kernel.DependentProduct object at 0x2b3e05ef4c68>) of role type named irel_type
% 0.17/0.55  Using role type
% 0.17/0.55  Declaring irel:(fofType->(fofType->Prop))
% 0.17/0.55  FOF formula (forall (X:fofType), ((irel X) X)) of role axiom named refl_axiom
% 0.17/0.55  A new axiom: (forall (X:fofType), ((irel X) X))
% 0.17/0.55  FOF formula (forall (X:fofType) (Y:fofType) (Z:fofType), (((and ((irel X) Y)) ((irel Y) Z))->((irel X) Z))) of role axiom named trans_axiom
% 0.17/0.55  A new axiom: (forall (X:fofType) (Y:fofType) (Z:fofType), (((and ((irel X) Y)) ((irel Y) Z))->((irel X) Z)))
% 0.17/0.55  FOF formula (<kernel.Constant object at 0x2b3e05ef4098>, <kernel.DependentProduct object at 0x2b3e05ef4f80>) of role type named mnot_decl_type
% 0.17/0.55  Using role type
% 0.17/0.55  Declaring mnot:((fofType->Prop)->(fofType->Prop))
% 0.17/0.55  FOF formula (((eq ((fofType->Prop)->(fofType->Prop))) mnot) (fun (X:(fofType->Prop)) (U:fofType)=> ((X U)->False))) of role definition named mnot
% 0.17/0.55  A new definition: (((eq ((fofType->Prop)->(fofType->Prop))) mnot) (fun (X:(fofType->Prop)) (U:fofType)=> ((X U)->False)))
% 0.17/0.55  Defined: mnot:=(fun (X:(fofType->Prop)) (U:fofType)=> ((X U)->False))
% 0.17/0.55  FOF formula (<kernel.Constant object at 0x2b3e05ef4ab8>, <kernel.DependentProduct object at 0x2b3e05ef45a8>) of role type named mor_decl_type
% 0.17/0.55  Using role type
% 0.17/0.55  Declaring mor:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.17/0.55  FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mor) (fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((or (X U)) (Y U)))) of role definition named mor
% 0.17/0.55  A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mor) (fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((or (X U)) (Y U))))
% 0.17/0.55  Defined: mor:=(fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((or (X U)) (Y U)))
% 0.17/0.55  FOF formula (<kernel.Constant object at 0x2b3e05ef4098>, <kernel.DependentProduct object at 0x2b3e05ef4e60>) of role type named mand_decl_type
% 0.17/0.55  Using role type
% 0.17/0.55  Declaring mand:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.17/0.55  FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mand) (fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((and (X U)) (Y U)))) of role definition named mand
% 0.17/0.55  A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mand) (fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((and (X U)) (Y U))))
% 0.17/0.55  Defined: mand:=(fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((and (X U)) (Y U)))
% 0.17/0.55  FOF formula (<kernel.Constant object at 0x2b3e05ef4ab8>, <kernel.DependentProduct object at 0x2b3e05ef4560>) of role type named mimplies_decl_type
% 0.17/0.55  Using role type
% 0.17/0.55  Declaring mimplies:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.17/0.55  FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mimplies) (fun (U:(fofType->Prop)) (V:(fofType->Prop))=> ((mor (mnot U)) V))) of role definition named mimplies
% 0.17/0.55  A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) mimplies) (fun (U:(fofType->Prop)) (V:(fofType->Prop))=> ((mor (mnot U)) V)))
% 0.17/0.55  Defined: mimplies:=(fun (U:(fofType->Prop)) (V:(fofType->Prop))=> ((mor (mnot U)) V))
% 0.17/0.55  FOF formula (<kernel.Constant object at 0x2b3e05ef4ab8>, <kernel.DependentProduct object at 0x14c74d0>) of role type named mbox_s4_decl_type
% 0.17/0.55  Using role type
% 0.17/0.55  Declaring mbox_s4:((fofType->Prop)->(fofType->Prop))
% 0.17/0.55  FOF formula (((eq ((fofType->Prop)->(fofType->Prop))) mbox_s4) (fun (P:(fofType->Prop)) (X:fofType)=> (forall (Y:fofType), (((irel X) Y)->(P Y))))) of role definition named mbox_s4
% 0.17/0.55  A new definition: (((eq ((fofType->Prop)->(fofType->Prop))) mbox_s4) (fun (P:(fofType->Prop)) (X:fofType)=> (forall (Y:fofType), (((irel X) Y)->(P Y)))))
% 0.17/0.55  Defined: mbox_s4:=(fun (P:(fofType->Prop)) (X:fofType)=> (forall (Y:fofType), (((irel X) Y)->(P Y))))
% 0.17/0.55  FOF formula (<kernel.Constant object at 0x14c7680>, <kernel.DependentProduct object at 0x14c7b90>) of role type named iatom_type
% 0.17/0.56  Using role type
% 0.17/0.56  Declaring iatom:((fofType->Prop)->(fofType->Prop))
% 0.17/0.56  FOF formula (((eq ((fofType->Prop)->(fofType->Prop))) iatom) (fun (P:(fofType->Prop))=> P)) of role definition named iatom
% 0.17/0.56  A new definition: (((eq ((fofType->Prop)->(fofType->Prop))) iatom) (fun (P:(fofType->Prop))=> P))
% 0.17/0.56  Defined: iatom:=(fun (P:(fofType->Prop))=> P)
% 0.17/0.56  FOF formula (<kernel.Constant object at 0x14c7200>, <kernel.DependentProduct object at 0x14c7d40>) of role type named inot_type
% 0.17/0.56  Using role type
% 0.17/0.56  Declaring inot:((fofType->Prop)->(fofType->Prop))
% 0.17/0.56  FOF formula (((eq ((fofType->Prop)->(fofType->Prop))) inot) (fun (P:(fofType->Prop))=> (mnot (mbox_s4 P)))) of role definition named inot
% 0.17/0.56  A new definition: (((eq ((fofType->Prop)->(fofType->Prop))) inot) (fun (P:(fofType->Prop))=> (mnot (mbox_s4 P))))
% 0.17/0.56  Defined: inot:=(fun (P:(fofType->Prop))=> (mnot (mbox_s4 P)))
% 0.17/0.56  FOF formula (<kernel.Constant object at 0x14c7680>, <kernel.DependentProduct object at 0x14c7f80>) of role type named itrue_type
% 0.17/0.56  Using role type
% 0.17/0.56  Declaring itrue:(fofType->Prop)
% 0.17/0.56  FOF formula (((eq (fofType->Prop)) itrue) (fun (W:fofType)=> True)) of role definition named itrue
% 0.17/0.56  A new definition: (((eq (fofType->Prop)) itrue) (fun (W:fofType)=> True))
% 0.17/0.56  Defined: itrue:=(fun (W:fofType)=> True)
% 0.17/0.56  FOF formula (<kernel.Constant object at 0x14c7f80>, <kernel.DependentProduct object at 0x14c7098>) of role type named ifalse_type
% 0.17/0.56  Using role type
% 0.17/0.56  Declaring ifalse:(fofType->Prop)
% 0.17/0.56  FOF formula (((eq (fofType->Prop)) ifalse) (inot itrue)) of role definition named ifalse
% 0.17/0.56  A new definition: (((eq (fofType->Prop)) ifalse) (inot itrue))
% 0.17/0.56  Defined: ifalse:=(inot itrue)
% 0.17/0.56  FOF formula (<kernel.Constant object at 0x14c7d40>, <kernel.DependentProduct object at 0x14c7dd0>) of role type named iand_type
% 0.17/0.56  Using role type
% 0.17/0.56  Declaring iand:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.17/0.56  FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) iand) (fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((mand P) Q))) of role definition named iand
% 0.17/0.56  A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) iand) (fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((mand P) Q)))
% 0.17/0.56  Defined: iand:=(fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((mand P) Q))
% 0.17/0.56  FOF formula (<kernel.Constant object at 0x14c7f80>, <kernel.DependentProduct object at 0x14c71b8>) of role type named ior_type
% 0.17/0.56  Using role type
% 0.17/0.56  Declaring ior:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.17/0.56  FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) ior) (fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((mor (mbox_s4 P)) (mbox_s4 Q)))) of role definition named ior
% 0.17/0.56  A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) ior) (fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((mor (mbox_s4 P)) (mbox_s4 Q))))
% 0.17/0.56  Defined: ior:=(fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((mor (mbox_s4 P)) (mbox_s4 Q)))
% 0.17/0.56  FOF formula (<kernel.Constant object at 0x14c7f80>, <kernel.DependentProduct object at 0x14c45a8>) of role type named iimplies_type
% 0.17/0.56  Using role type
% 0.17/0.56  Declaring iimplies:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.17/0.56  FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) iimplies) (fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((mimplies (mbox_s4 P)) (mbox_s4 Q)))) of role definition named iimplies
% 0.17/0.56  A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) iimplies) (fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((mimplies (mbox_s4 P)) (mbox_s4 Q))))
% 0.17/0.56  Defined: iimplies:=(fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((mimplies (mbox_s4 P)) (mbox_s4 Q)))
% 0.17/0.56  FOF formula (<kernel.Constant object at 0x14c72d8>, <kernel.DependentProduct object at 0x14c44d0>) of role type named iimplied_type
% 0.17/0.56  Using role type
% 0.17/0.56  Declaring iimplied:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.17/0.56  FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) iimplied) (fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((iimplies Q) P))) of role definition named iimplied
% 0.17/0.56  A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) iimplied) (fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((iimplies Q) P)))
% 0.17/0.57  Defined: iimplied:=(fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((iimplies Q) P))
% 0.17/0.57  FOF formula (<kernel.Constant object at 0x14c43f8>, <kernel.DependentProduct object at 0x14c4710>) of role type named iequiv_type
% 0.17/0.57  Using role type
% 0.17/0.57  Declaring iequiv:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.17/0.57  FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) iequiv) (fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((iand ((iimplies P) Q)) ((iimplies Q) P)))) of role definition named iequiv
% 0.17/0.57  A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) iequiv) (fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((iand ((iimplies P) Q)) ((iimplies Q) P))))
% 0.17/0.57  Defined: iequiv:=(fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((iand ((iimplies P) Q)) ((iimplies Q) P)))
% 0.17/0.57  FOF formula (<kernel.Constant object at 0x14c45f0>, <kernel.DependentProduct object at 0x14c45a8>) of role type named ixor_type
% 0.17/0.57  Using role type
% 0.17/0.57  Declaring ixor:((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))
% 0.17/0.57  FOF formula (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) ixor) (fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> (inot ((iequiv P) Q)))) of role definition named ixor
% 0.17/0.57  A new definition: (((eq ((fofType->Prop)->((fofType->Prop)->(fofType->Prop)))) ixor) (fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> (inot ((iequiv P) Q))))
% 0.17/0.57  Defined: ixor:=(fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> (inot ((iequiv P) Q)))
% 0.17/0.57  FOF formula (<kernel.Constant object at 0x14c43f8>, <kernel.DependentProduct object at 0x162f170>) of role type named ivalid_type
% 0.17/0.57  Using role type
% 0.17/0.57  Declaring ivalid:((fofType->Prop)->Prop)
% 0.17/0.57  FOF formula (((eq ((fofType->Prop)->Prop)) ivalid) (fun (Phi:(fofType->Prop))=> (forall (W:fofType), (Phi W)))) of role definition named ivalid
% 0.17/0.57  A new definition: (((eq ((fofType->Prop)->Prop)) ivalid) (fun (Phi:(fofType->Prop))=> (forall (W:fofType), (Phi W))))
% 0.17/0.57  Defined: ivalid:=(fun (Phi:(fofType->Prop))=> (forall (W:fofType), (Phi W)))
% 0.17/0.57  FOF formula (<kernel.Constant object at 0x14c48c0>, <kernel.DependentProduct object at 0x162f128>) of role type named isatisfiable_type
% 0.17/0.57  Using role type
% 0.17/0.57  Declaring isatisfiable:((fofType->Prop)->Prop)
% 0.17/0.57  FOF formula (((eq ((fofType->Prop)->Prop)) isatisfiable) (fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> (Phi W))))) of role definition named isatisfiable
% 0.17/0.57  A new definition: (((eq ((fofType->Prop)->Prop)) isatisfiable) (fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> (Phi W)))))
% 0.17/0.57  Defined: isatisfiable:=(fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> (Phi W))))
% 0.17/0.57  FOF formula (<kernel.Constant object at 0x162f128>, <kernel.DependentProduct object at 0x162f2d8>) of role type named icountersatisfiable_type
% 0.17/0.57  Using role type
% 0.17/0.57  Declaring icountersatisfiable:((fofType->Prop)->Prop)
% 0.17/0.57  FOF formula (((eq ((fofType->Prop)->Prop)) icountersatisfiable) (fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> ((Phi W)->False))))) of role definition named icountersatisfiable
% 0.17/0.57  A new definition: (((eq ((fofType->Prop)->Prop)) icountersatisfiable) (fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> ((Phi W)->False)))))
% 0.17/0.57  Defined: icountersatisfiable:=(fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> ((Phi W)->False))))
% 0.17/0.57  FOF formula (<kernel.Constant object at 0x162f050>, <kernel.DependentProduct object at 0x162f518>) of role type named iinvalid_type
% 0.17/0.57  Using role type
% 0.17/0.57  Declaring iinvalid:((fofType->Prop)->Prop)
% 0.17/0.57  FOF formula (((eq ((fofType->Prop)->Prop)) iinvalid) (fun (Phi:(fofType->Prop))=> (forall (W:fofType), ((Phi W)->False)))) of role definition named iinvalid
% 0.17/0.57  A new definition: (((eq ((fofType->Prop)->Prop)) iinvalid) (fun (Phi:(fofType->Prop))=> (forall (W:fofType), ((Phi W)->False))))
% 0.17/0.57  Defined: iinvalid:=(fun (Phi:(fofType->Prop))=> (forall (W:fofType), ((Phi W)->False)))
% 0.17/0.57  FOF formula (<kernel.Constant object at 0x14a2638>, <kernel.DependentProduct object at 0x14c2dd0>) of role type named a_type
% 0.17/0.57  Using role type
% 0.17/0.57  Declaring a:(fofType->Prop)
% 0.17/0.57  FOF formula (ivalid (inot (inot ((ior (iatom a)) (inot (iatom a)))))) of role conjecture named con
% 2.26/2.49  Conjecture to prove = (ivalid (inot (inot ((ior (iatom a)) (inot (iatom a)))))):Prop
% 2.26/2.49  Parameter fofType_DUMMY:fofType.
% 2.26/2.49  We need to prove ['(ivalid (inot (inot ((ior (iatom a)) (inot (iatom a))))))']
% 2.26/2.49  Parameter fofType:Type.
% 2.26/2.49  Parameter irel:(fofType->(fofType->Prop)).
% 2.26/2.49  Axiom refl_axiom:(forall (X:fofType), ((irel X) X)).
% 2.26/2.49  Axiom trans_axiom:(forall (X:fofType) (Y:fofType) (Z:fofType), (((and ((irel X) Y)) ((irel Y) Z))->((irel X) Z))).
% 2.26/2.49  Definition mnot:=(fun (X:(fofType->Prop)) (U:fofType)=> ((X U)->False)):((fofType->Prop)->(fofType->Prop)).
% 2.26/2.49  Definition mor:=(fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((or (X U)) (Y U))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 2.26/2.49  Definition mand:=(fun (X:(fofType->Prop)) (Y:(fofType->Prop)) (U:fofType)=> ((and (X U)) (Y U))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 2.26/2.49  Definition mimplies:=(fun (U:(fofType->Prop)) (V:(fofType->Prop))=> ((mor (mnot U)) V)):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 2.26/2.49  Definition mbox_s4:=(fun (P:(fofType->Prop)) (X:fofType)=> (forall (Y:fofType), (((irel X) Y)->(P Y)))):((fofType->Prop)->(fofType->Prop)).
% 2.26/2.49  Definition iatom:=(fun (P:(fofType->Prop))=> P):((fofType->Prop)->(fofType->Prop)).
% 2.26/2.49  Definition inot:=(fun (P:(fofType->Prop))=> (mnot (mbox_s4 P))):((fofType->Prop)->(fofType->Prop)).
% 2.26/2.49  Definition itrue:=(fun (W:fofType)=> True):(fofType->Prop).
% 2.26/2.49  Definition ifalse:=(inot itrue):(fofType->Prop).
% 2.26/2.49  Definition iand:=(fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((mand P) Q)):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 2.26/2.49  Definition ior:=(fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((mor (mbox_s4 P)) (mbox_s4 Q))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 2.26/2.49  Definition iimplies:=(fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((mimplies (mbox_s4 P)) (mbox_s4 Q))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 2.26/2.49  Definition iimplied:=(fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((iimplies Q) P)):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 2.26/2.49  Definition iequiv:=(fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> ((iand ((iimplies P) Q)) ((iimplies Q) P))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 2.26/2.49  Definition ixor:=(fun (P:(fofType->Prop)) (Q:(fofType->Prop))=> (inot ((iequiv P) Q))):((fofType->Prop)->((fofType->Prop)->(fofType->Prop))).
% 2.26/2.49  Definition ivalid:=(fun (Phi:(fofType->Prop))=> (forall (W:fofType), (Phi W))):((fofType->Prop)->Prop).
% 2.26/2.49  Definition isatisfiable:=(fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> (Phi W)))):((fofType->Prop)->Prop).
% 2.26/2.49  Definition icountersatisfiable:=(fun (Phi:(fofType->Prop))=> ((ex fofType) (fun (W:fofType)=> ((Phi W)->False)))):((fofType->Prop)->Prop).
% 2.26/2.49  Definition iinvalid:=(fun (Phi:(fofType->Prop))=> (forall (W:fofType), ((Phi W)->False))):((fofType->Prop)->Prop).
% 2.26/2.49  Parameter a:(fofType->Prop).
% 2.26/2.49  Trying to prove (ivalid (inot (inot ((ior (iatom a)) (inot (iatom a))))))
% 2.26/2.49  Found refl_axiom0:=(refl_axiom W):((irel W) W)
% 2.26/2.49  Found (refl_axiom W) as proof of ((irel W) Y)
% 2.26/2.49  Found (refl_axiom W) as proof of ((irel W) Y)
% 2.26/2.49  Found (refl_axiom W) as proof of ((irel W) Y)
% 2.26/2.49  Found refl_axiom0:=(refl_axiom W):((irel W) W)
% 2.26/2.49  Found (refl_axiom W) as proof of ((irel W) Y)
% 2.26/2.49  Found (refl_axiom W) as proof of ((irel W) Y)
% 2.26/2.49  Found (refl_axiom W) as proof of ((irel W) Y)
% 2.26/2.49  Found refl_axiom0:=(refl_axiom W):((irel W) W)
% 2.26/2.49  Found (refl_axiom W) as proof of ((irel W) Y)
% 2.26/2.49  Found (refl_axiom W) as proof of ((irel W) Y)
% 2.26/2.49  Found (refl_axiom W) as proof of ((irel W) Y)
% 2.26/2.49  Found refl_axiom0:=(refl_axiom W):((irel W) W)
% 2.26/2.49  Found (refl_axiom W) as proof of ((irel W) Y)
% 2.26/2.49  Found (refl_axiom W) as proof of ((irel W) Y)
% 2.26/2.49  Found (refl_axiom W) as proof of ((irel W) Y)
% 2.26/2.49  Found refl_axiom0:=(refl_axiom W):((irel W) W)
% 2.26/2.49  Found (refl_axiom W) as proof of ((irel W) Y)
% 2.26/2.49  Found (refl_axiom W) as proof of ((irel W) Y)
% 2.26/2.49  Found (refl_axiom W) as proof of ((irel W) Y)
% 2.26/2.49  Found x1:((irel Y) Y0)
% 2.26/2.49  Found x1 as proof of ((irel W) Y0)
% 2.26/2.49  Found x1:((irel Y) Y0)
% 2.26/2.49  Found x1 as proof of ((irel W) Y0)
% 2.26/2.49  Found x1:((irel Y) Y0)
% 2.26/2.49  Found x1 as proof of ((irel W) Y0)
% 2.26/2.49  Found x1:((irel Y) Y0)
% 2.26/2.49  Found x1 as proof of ((irel W) Y0)
% 2.26/2.49  Found x1:((irel Y) Y0)
% 2.26/2.49  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found refl_axiom0:=(refl_axiom W):((irel W) W)
% 20.42/20.65  Found (refl_axiom W) as proof of ((irel W) Y)
% 20.42/20.65  Found (refl_axiom W) as proof of ((irel W) Y)
% 20.42/20.65  Found (refl_axiom W) as proof of ((irel W) Y)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y2)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Instantiate: Y4:=Y0:fofType
% 20.42/20.65  Found x1 as proof of ((irel W) Y4)
% 20.42/20.65  Found x1:((irel Y) Y0)
% 20.42/20.65  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y4:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y4)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y4:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y4)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y4:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y4)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Found x1 as proof of ((irel W) Y0)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y4:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y4)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y4:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y4)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y4:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y4)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y4:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y4)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y4:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y4)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y4:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y4)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y4:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y4)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y4:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y4)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y4:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y4)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 37.10/37.29  Found x1 as proof of ((irel W) Y2)
% 37.10/37.29  Found x1:((irel Y) Y0)
% 37.10/37.29  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y2)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y2)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y2)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y2)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y2)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y2)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y2)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y2)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y4:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y4)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y4:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y4)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y2)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y2)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y2)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y2)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y2)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y2)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y4:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y4)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y5)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y5:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y5)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y5)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y5:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y5)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Found x1 as proof of ((irel W) Y0)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Found x1 as proof of ((irel W) Y0)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Found x1 as proof of ((irel W) Y0)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Found x1 as proof of ((irel W) Y0)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Found x1 as proof of ((irel W) Y0)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Found x1 as proof of ((irel W) Y0)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Found x1 as proof of ((irel W) Y0)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Found x1 as proof of ((irel W) Y0)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Found x1 as proof of ((irel W) Y0)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Found x1 as proof of ((irel W) Y0)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y4:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y4)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y4:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y4)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y4:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y4)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y4:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y4)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y4:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y4)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y4:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y4)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y4:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y4)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y4:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y4)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y5)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y5)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Found x1 as proof of ((irel W) Y0)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Found x1 as proof of ((irel W) Y0)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Found x1 as proof of ((irel W) Y0)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Found x1 as proof of ((irel W) Y0)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y5:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y5)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y5:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y5)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y4:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y4)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y4:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y4)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 74.96/75.20  Instantiate: Y4:=Y0:fofType
% 74.96/75.20  Found x1 as proof of ((irel W) Y4)
% 74.96/75.20  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y5)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y5)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y5:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y5)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y5:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y5)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Found x1 as proof of ((irel W) Y0)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Found x1 as proof of ((irel W) Y0)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Found x1 as proof of ((irel W) Y0)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Found x1 as proof of ((irel W) Y0)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Found x1 as proof of ((irel W) Y0)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Found x1 as proof of ((irel W) Y0)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Found x1 as proof of ((irel W) Y0)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Found x1 as proof of ((irel W) Y0)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Found x1 as proof of ((irel W) Y0)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Found x1 as proof of ((irel W) Y0)
% 90.30/90.60  Found x6:((irel Y2) Y3)
% 90.30/90.60  Instantiate: Y4:=Y2:fofType
% 90.30/90.60  Found x6 as proof of ((irel Y4) Y3)
% 90.30/90.60  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 90.30/90.60  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 90.30/90.60  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 90.30/90.60  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Found x1 as proof of ((irel W) Y0)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Found x1 as proof of ((irel W) Y0)
% 90.30/90.60  Found x6:((irel Y2) Y3)
% 90.30/90.60  Instantiate: Y4:=Y2:fofType
% 90.30/90.60  Found x6 as proof of ((irel Y4) Y3)
% 90.30/90.60  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 90.30/90.60  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 90.30/90.60  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 90.30/90.60  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Found x1 as proof of ((irel W) Y0)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Found x1 as proof of ((irel W) Y0)
% 90.30/90.60  Found x6:((irel Y2) Y3)
% 90.30/90.60  Instantiate: Y4:=Y2:fofType
% 90.30/90.60  Found x6 as proof of ((irel Y4) Y3)
% 90.30/90.60  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 90.30/90.60  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 90.30/90.60  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 90.30/90.60  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 90.30/90.60  Instantiate: Y4:=Y0:fofType
% 90.30/90.60  Found x1 as proof of ((irel W) Y4)
% 90.30/90.60  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y5)
% 98.99/99.25  Found x6:((irel Y2) Y3)
% 98.99/99.25  Instantiate: Y4:=Y2:fofType
% 98.99/99.25  Found x6 as proof of ((irel Y4) Y3)
% 98.99/99.25  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 98.99/99.25  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 98.99/99.25  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 98.99/99.25  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y2)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y2)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y2)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y5:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y5)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y2)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y2)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y2)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y2)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y2)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 98.99/99.25  Instantiate: Y4:=Y0:fofType
% 98.99/99.25  Found x1 as proof of ((irel W) Y4)
% 98.99/99.25  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y2)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y2)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y5)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y5:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y5)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y4:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y2)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y2)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y2)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y2)
% 126.48/126.80  Found x6:((irel Y2) Y3)
% 126.48/126.80  Instantiate: Y4:=Y2:fofType
% 126.48/126.80  Found x6 as proof of ((irel Y4) Y3)
% 126.48/126.80  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 126.48/126.80  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 126.48/126.80  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 126.48/126.80  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 126.48/126.80  Found x6:((irel Y2) Y3)
% 126.48/126.80  Instantiate: Y4:=Y2:fofType
% 126.48/126.80  Found x6 as proof of ((irel Y4) Y3)
% 126.48/126.80  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 126.48/126.80  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 126.48/126.80  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 126.48/126.80  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y2)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y2)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y2)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y2)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y2)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y2)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y2)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y2)
% 126.48/126.80  Found x1:((irel Y) Y0)
% 126.48/126.80  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 126.48/126.80  Found x1 as proof of ((irel W) Y2)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y2)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x6:((irel Y2) Y3)
% 143.78/144.03  Instantiate: Y4:=Y2:fofType
% 143.78/144.03  Found x6 as proof of ((irel Y4) Y3)
% 143.78/144.03  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found x6:((irel Y2) Y3)
% 143.78/144.03  Instantiate: Y4:=Y2:fofType
% 143.78/144.03  Found x6 as proof of ((irel Y4) Y3)
% 143.78/144.03  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found x6:((irel Y2) Y3)
% 143.78/144.03  Instantiate: Y4:=Y2:fofType
% 143.78/144.03  Found x6 as proof of ((irel Y4) Y3)
% 143.78/144.03  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found x6:((irel Y2) Y3)
% 143.78/144.03  Instantiate: Y4:=Y2:fofType
% 143.78/144.03  Found x6 as proof of ((irel Y4) Y3)
% 143.78/144.03  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y4:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y4)
% 143.78/144.03  Found x6:((irel Y2) Y3)
% 143.78/144.03  Instantiate: Y4:=Y2:fofType
% 143.78/144.03  Found x6 as proof of ((irel Y4) Y3)
% 143.78/144.03  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found x6:((irel Y2) Y3)
% 143.78/144.03  Instantiate: Y4:=Y2:fofType
% 143.78/144.03  Found x6 as proof of ((irel Y4) Y3)
% 143.78/144.03  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y2)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y2)
% 143.78/144.03  Found x1:((irel Y) Y0)
% 143.78/144.03  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 143.78/144.03  Found x1 as proof of ((irel W) Y2)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y2)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y4:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y4)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y4:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y4)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y4:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y4)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y4:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y4)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y4:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y4)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y4:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y4)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y4:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y4)
% 212.51/212.81  Found x6:((irel Y2) Y3)
% 212.51/212.81  Instantiate: Y4:=Y2:fofType
% 212.51/212.81  Found x6 as proof of ((irel Y4) Y3)
% 212.51/212.81  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 212.51/212.81  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 212.51/212.81  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 212.51/212.81  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 212.51/212.81  Found x6:((irel Y2) Y3)
% 212.51/212.81  Instantiate: Y4:=Y2:fofType
% 212.51/212.81  Found x6 as proof of ((irel Y4) Y3)
% 212.51/212.81  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 212.51/212.81  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 212.51/212.81  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 212.51/212.81  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 212.51/212.81  Found x6:((irel Y2) Y3)
% 212.51/212.81  Instantiate: Y4:=Y2:fofType
% 212.51/212.81  Found x6 as proof of ((irel Y4) Y3)
% 212.51/212.81  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 212.51/212.81  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 212.51/212.81  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 212.51/212.81  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 212.51/212.81  Found x6:((irel Y2) Y3)
% 212.51/212.81  Instantiate: Y4:=Y2:fofType
% 212.51/212.81  Found x6 as proof of ((irel Y4) Y3)
% 212.51/212.81  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 212.51/212.81  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 212.51/212.81  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 212.51/212.81  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 212.51/212.81  Found x1:((irel Y) Y0)
% 212.51/212.81  Instantiate: Y5:=Y0:fofType
% 212.51/212.81  Found x1 as proof of ((irel W) Y5)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y5:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y5)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y5:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y5)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y5:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y5)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y5:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y5)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y5:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y5)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y5:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y5)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Found x1 as proof of ((irel W) Y0)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Found x1 as proof of ((irel W) Y0)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Found x1 as proof of ((irel W) Y0)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Found x1 as proof of ((irel W) Y0)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Found x1 as proof of ((irel W) Y0)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y:=Y1:fofType;Y5:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel Y1) Y5)
% 234.13/234.46  Found x6:((irel Y3) Y4)
% 234.13/234.46  Instantiate: Y5:=Y3:fofType
% 234.13/234.46  Found x6 as proof of ((irel Y5) Y4)
% 234.13/234.46  Found x6:((irel Y3) Y4)
% 234.13/234.46  Instantiate: Y5:=Y3:fofType
% 234.13/234.46  Found x6 as proof of ((irel Y5) Y4)
% 234.13/234.46  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 234.13/234.46  Found (refl_axiom Y1) as proof of ((irel Y1) Y5)
% 234.13/234.46  Found (refl_axiom Y1) as proof of ((irel Y1) Y5)
% 234.13/234.46  Found (refl_axiom Y1) as proof of ((irel Y1) Y5)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y4:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel W) Y4)
% 234.13/234.46  Found x6:((irel Y3) Y4)
% 234.13/234.46  Instantiate: Y5:=Y3:fofType
% 234.13/234.46  Found x6 as proof of ((irel Y5) Y4)
% 234.13/234.46  Found x1:((irel Y) Y0)
% 234.13/234.46  Instantiate: Y:=Y1:fofType;Y5:=Y0:fofType
% 234.13/234.46  Found x1 as proof of ((irel Y1) Y5)
% 234.13/234.46  Found x5:((irel Y2) Y3)
% 234.13/234.46  Instantiate: Y2:=Y1:fofType
% 234.13/234.46  Found x5 as proof of ((irel Y1) Y5)
% 234.13/234.46  Found ((conj00 x5) x6) as proof of ((and ((irel Y1) Y5)) ((irel Y5) Y4))
% 234.13/234.46  Found (((conj0 ((irel Y5) Y4)) x5) x6) as proof of ((and ((irel Y1) Y5)) ((irel Y5) Y4))
% 235.62/235.98  Found ((((conj ((irel Y1) Y5)) ((irel Y5) Y4)) x5) x6) as proof of ((and ((irel Y1) Y5)) ((irel Y5) Y4))
% 235.62/235.98  Found ((((conj ((irel Y1) Y5)) ((irel Y5) Y4)) x5) x6) as proof of ((and ((irel Y1) Y5)) ((irel Y5) Y4))
% 235.62/235.98  Found (trans_axiom000 ((((conj ((irel Y1) Y5)) ((irel Y5) Y4)) x5) x6)) as proof of ((irel Y1) Y4)
% 235.62/235.98  Found ((trans_axiom00 Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)) as proof of ((irel Y1) Y4)
% 235.62/235.98  Found (((fun (Y5:fofType)=> ((trans_axiom0 Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)) as proof of ((irel Y1) Y4)
% 235.62/235.98  Found (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)) as proof of ((irel Y1) Y4)
% 235.62/235.98  Found (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)) as proof of ((irel Y1) Y4)
% 235.62/235.98  Found (x30 (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6))) as proof of ((iatom a) Y4)
% 235.62/235.98  Found ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6))) as proof of ((iatom a) Y4)
% 235.62/235.98  Found (fun (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)))) as proof of ((iatom a) Y4)
% 235.62/235.98  Found (fun (Y4:fofType) (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)))) as proof of (((irel Y3) Y4)->((iatom a) Y4))
% 235.62/235.98  Found (fun (Y4:fofType) (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)))) as proof of ((mbox_s4 (iatom a)) Y3)
% 235.62/235.98  Found (or_introl00 (fun (Y4:fofType) (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6))))) as proof of ((or ((mbox_s4 (iatom a)) Y3)) ((mbox_s4 (inot (iatom a))) Y3))
% 235.62/235.98  Found ((or_introl0 ((mbox_s4 (inot (iatom a))) Y3)) (fun (Y4:fofType) (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6))))) as proof of ((or ((mbox_s4 (iatom a)) Y3)) ((mbox_s4 (inot (iatom a))) Y3))
% 235.62/235.98  Found (((or_introl ((mbox_s4 (iatom a)) Y3)) ((mbox_s4 (inot (iatom a))) Y3)) (fun (Y4:fofType) (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6))))) as proof of ((or ((mbox_s4 (iatom a)) Y3)) ((mbox_s4 (inot (iatom a))) Y3))
% 235.62/235.98  Found (((or_introl ((mbox_s4 (iatom a)) Y3)) ((mbox_s4 (inot (iatom a))) Y3)) (fun (Y4:fofType) (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6))))) as proof of ((or ((mbox_s4 (iatom a)) Y3)) ((mbox_s4 (inot (iatom a))) Y3))
% 235.62/235.98  Found (fun (x5:((irel Y2) Y3))=> (((or_introl ((mbox_s4 (iatom a)) Y3)) ((mbox_s4 (inot (iatom a))) Y3)) (fun (Y4:fofType) (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)))))) as proof of (((mor (mbox_s4 (iatom a))) (mbox_s4 (inot (iatom a)))) Y3)
% 235.62/235.98  Found (fun (Y3:fofType) (x5:((irel Y2) Y3))=> (((or_introl ((mbox_s4 (iatom a)) Y3)) ((mbox_s4 (inot (iatom a))) Y3)) (fun (Y4:fofType) (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)))))) as proof of (((irel Y2) Y3)->(((mor (mbox_s4 (iatom a))) (mbox_s4 (inot (iatom a)))) Y3))
% 235.62/235.98  Found (fun (Y3:fofType) (x5:((irel Y2) Y3))=> (((or_introl ((mbox_s4 (iatom a)) Y3)) ((mbox_s4 (inot (iatom a))) Y3)) (fun (Y4:fofType) (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)))))) as proof of ((mbox_s4 ((mor (mbox_s4 (iatom a))) (mbox_s4 (inot (iatom a))))) Y2)
% 235.62/235.98  Found x1:((irel Y) Y0)
% 235.62/235.98  Found x1 as proof of ((irel W) Y0)
% 235.62/235.98  Found x1:((irel Y) Y0)
% 235.62/235.98  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 235.62/235.98  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x6:((irel Y3) Y4)
% 243.61/243.95  Instantiate: Y5:=Y3:fofType
% 243.61/243.95  Found x6 as proof of ((irel Y5) Y4)
% 243.61/243.95  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 243.61/243.95  Found (refl_axiom Y1) as proof of ((irel Y1) Y5)
% 243.61/243.95  Found (refl_axiom Y1) as proof of ((irel Y1) Y5)
% 243.61/243.95  Found (refl_axiom Y1) as proof of ((irel Y1) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y5:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y5)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y4:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y4)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y4:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y4)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y4:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y4)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y4:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y4)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y4:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y4)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y4:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y4)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y4:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y4)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y4:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y4)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y4:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y4)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y4:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y4)
% 243.61/243.95  Found x1:((irel Y) Y0)
% 243.61/243.95  Instantiate: Y4:=Y0:fofType
% 243.61/243.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y4:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y4)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y5)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y5)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y5)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y5)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y5)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y5)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y5)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 251.57/251.95  Found x1 as proof of ((irel W) Y5)
% 251.57/251.95  Found x1:((irel Y) Y0)
% 251.57/251.95  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y5:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y5)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Instantiate: Y4:=Y0:fofType
% 269.67/270.02  Found x1 as proof of ((irel W) Y4)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Found x1 as proof of ((irel W) Y0)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Found x1 as proof of ((irel W) Y0)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Found x1 as proof of ((irel W) Y0)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Found x1 as proof of ((irel W) Y0)
% 269.67/270.02  Found x1:((irel Y) Y0)
% 269.67/270.02  Found x1 as proof of ((irel W) Y0)
% 269.67/270.02  Found x6:((irel Y2) Y3)
% 269.67/270.02  Instantiate: Y4:=Y2:fofType
% 269.67/270.02  Found x6 as proof of ((irel Y4) Y3)
% 269.67/270.02  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 269.67/270.02  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 269.67/270.02  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 269.67/270.02  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 269.67/270.02  Found x6:((irel Y2) Y3)
% 269.67/270.02  Instantiate: Y4:=Y2:fofType
% 269.67/270.02  Found x6 as proof of ((irel Y4) Y3)
% 269.67/270.02  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 269.67/270.02  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 269.67/270.02  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 269.67/270.02  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found x6:((irel Y2) Y3)
% 281.59/281.93  Instantiate: Y4:=Y2:fofType
% 281.59/281.93  Found x6 as proof of ((irel Y4) Y3)
% 281.59/281.93  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found x6:((irel Y2) Y3)
% 281.59/281.93  Instantiate: Y4:=Y2:fofType
% 281.59/281.93  Found x6 as proof of ((irel Y4) Y3)
% 281.59/281.93  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found x6:((irel Y2) Y3)
% 281.59/281.93  Instantiate: Y4:=Y2:fofType
% 281.59/281.93  Found x6 as proof of ((irel Y4) Y3)
% 281.59/281.93  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found x6:((irel Y2) Y3)
% 281.59/281.93  Instantiate: Y4:=Y2:fofType
% 281.59/281.93  Found x6 as proof of ((irel Y4) Y3)
% 281.59/281.93  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found x6:((irel Y2) Y3)
% 281.59/281.93  Instantiate: Y4:=Y2:fofType
% 281.59/281.93  Found x6 as proof of ((irel Y4) Y3)
% 281.59/281.93  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found x6:((irel Y2) Y3)
% 281.59/281.93  Instantiate: Y4:=Y2:fofType
% 281.59/281.93  Found x6 as proof of ((irel Y4) Y3)
% 281.59/281.93  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found x1:((irel Y) Y0)
% 281.59/281.93  Found x1 as proof of ((irel W) Y0)
% 281.59/281.93  Found x1:((irel Y) Y0)
% 281.59/281.93  Instantiate: Y:=Y1:fofType;Y5:=Y0:fofType
% 281.59/281.93  Found x1 as proof of ((irel Y1) Y5)
% 281.59/281.93  Found x6:((irel Y3) Y4)
% 281.59/281.93  Instantiate: Y5:=Y3:fofType
% 281.59/281.93  Found x6 as proof of ((irel Y5) Y4)
% 281.59/281.93  Found x1:((irel Y) Y0)
% 281.59/281.93  Instantiate: Y:=Y1:fofType;Y5:=Y0:fofType
% 281.59/281.93  Found x1 as proof of ((irel Y1) Y5)
% 281.59/281.93  Found x6:((irel Y3) Y4)
% 281.59/281.93  Instantiate: Y5:=Y3:fofType
% 281.59/281.93  Found x6 as proof of ((irel Y5) Y4)
% 281.59/281.93  Found x6:((irel Y2) Y3)
% 281.59/281.93  Instantiate: Y4:=Y2:fofType
% 281.59/281.93  Found x6 as proof of ((irel Y4) Y3)
% 281.59/281.93  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found x6:((irel Y2) Y3)
% 281.59/281.93  Instantiate: Y4:=Y2:fofType
% 281.59/281.93  Found x6 as proof of ((irel Y4) Y3)
% 281.59/281.93  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found x6:((irel Y2) Y3)
% 281.59/281.93  Instantiate: Y4:=Y2:fofType
% 281.59/281.93  Found x6 as proof of ((irel Y4) Y3)
% 281.59/281.93  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found x6:((irel Y2) Y3)
% 281.59/281.93  Instantiate: Y4:=Y2:fofType
% 281.59/281.93  Found x6 as proof of ((irel Y4) Y3)
% 281.59/281.93  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found x6:((irel Y2) Y3)
% 281.59/281.93  Instantiate: Y4:=Y2:fofType
% 281.59/281.93  Found x6 as proof of ((irel Y4) Y3)
% 281.59/281.93  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found x6:((irel Y2) Y3)
% 281.59/281.93  Instantiate: Y4:=Y2:fofType
% 281.59/281.93  Found x6 as proof of ((irel Y4) Y3)
% 281.59/281.93  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found x6:((irel Y2) Y3)
% 281.59/281.93  Instantiate: Y4:=Y2:fofType
% 281.59/281.93  Found x6 as proof of ((irel Y4) Y3)
% 281.59/281.93  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 281.59/281.93  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found x6:((irel Y2) Y3)
% 284.87/285.27  Instantiate: Y4:=Y2:fofType
% 284.87/285.27  Found x6 as proof of ((irel Y4) Y3)
% 284.87/285.27  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found x6:((irel Y2) Y3)
% 284.87/285.27  Instantiate: Y4:=Y2:fofType
% 284.87/285.27  Found x6 as proof of ((irel Y4) Y3)
% 284.87/285.27  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found x6:((irel Y2) Y3)
% 284.87/285.27  Instantiate: Y4:=Y2:fofType
% 284.87/285.27  Found x6 as proof of ((irel Y4) Y3)
% 284.87/285.27  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found x6:((irel Y2) Y3)
% 284.87/285.27  Instantiate: Y4:=Y2:fofType
% 284.87/285.27  Found x6 as proof of ((irel Y4) Y3)
% 284.87/285.27  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found x6:((irel Y2) Y3)
% 284.87/285.27  Instantiate: Y4:=Y2:fofType
% 284.87/285.27  Found x6 as proof of ((irel Y4) Y3)
% 284.87/285.27  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x6:((irel Y2) Y3)
% 284.87/285.27  Instantiate: Y4:=Y2:fofType
% 284.87/285.27  Found x6 as proof of ((irel Y4) Y3)
% 284.87/285.27  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x6:((irel Y2) Y3)
% 284.87/285.27  Instantiate: Y4:=Y2:fofType
% 284.87/285.27  Found x6 as proof of ((irel Y4) Y3)
% 284.87/285.27  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x6:((irel Y2) Y3)
% 284.87/285.27  Instantiate: Y4:=Y2:fofType
% 284.87/285.27  Found x6 as proof of ((irel Y4) Y3)
% 284.87/285.27  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found (refl_axiom Y1) as proof of ((irel Y1) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 284.87/285.27  Instantiate: Y4:=Y0:fofType
% 284.87/285.27  Found x1 as proof of ((irel W) Y4)
% 284.87/285.27  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x6:((irel Y3) Y4)
% 296.04/296.42  Instantiate: Y5:=Y3:fofType
% 296.04/296.42  Found x6 as proof of ((irel Y5) Y4)
% 296.04/296.42  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 296.04/296.42  Found (refl_axiom Y1) as proof of ((irel Y1) Y5)
% 296.04/296.42  Found (refl_axiom Y1) as proof of ((irel Y1) Y5)
% 296.04/296.42  Found (refl_axiom Y1) as proof of ((irel Y1) Y5)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x6:((irel Y3) Y4)
% 296.04/296.42  Instantiate: Y5:=Y3:fofType
% 296.04/296.42  Found x6 as proof of ((irel Y5) Y4)
% 296.04/296.42  Found refl_axiom0:=(refl_axiom Y1):((irel Y1) Y1)
% 296.04/296.42  Found (refl_axiom Y1) as proof of ((irel Y1) Y5)
% 296.04/296.42  Found (refl_axiom Y1) as proof of ((irel Y1) Y5)
% 296.04/296.42  Found (refl_axiom Y1) as proof of ((irel Y1) Y5)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y4:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y4)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y5)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y5)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y5)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 296.04/296.42  Found x1 as proof of ((irel W) Y5)
% 296.04/296.42  Found x1:((irel Y) Y0)
% 296.04/296.42  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 297.63/298.04  Found x1 as proof of ((irel W) Y5)
% 297.63/298.04  Found x1:((irel Y) Y0)
% 297.63/298.04  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 297.63/298.04  Found x1 as proof of ((irel W) Y5)
% 297.63/298.04  Found x1:((irel Y) Y0)
% 297.63/298.04  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 297.63/298.04  Found x1 as proof of ((irel W) Y5)
% 297.63/298.04  Found x1:((irel Y) Y0)
% 297.63/298.04  Instantiate: Y:=W:fofType;Y5:=Y0:fofType
% 297.63/298.04  Found x1 as proof of ((irel W) Y5)
% 297.63/298.04  Found x1:((irel Y) Y0)
% 297.63/298.04  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 297.63/298.04  Found x1 as proof of ((irel W) Y2)
% 297.63/298.04  Found x1:((irel Y) Y0)
% 297.63/298.04  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 297.63/298.04  Found x1 as proof of ((irel W) Y2)
% 297.63/298.04  Found x1:((irel Y) Y0)
% 297.63/298.04  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 297.63/298.04  Found x1 as proof of ((irel W) Y2)
% 297.63/298.04  Found x1:((irel Y) Y0)
% 297.63/298.04  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 297.63/298.04  Found x1 as proof of ((irel W) Y2)
% 297.63/298.04  Found x1:((irel Y) Y0)
% 297.63/298.04  Instantiate: Y:=W:fofType;Y2:=Y0:fofType
% 297.63/298.04  Found x1 as proof of ((irel W) Y2)
% 297.63/298.04  Found x6:((irel Y3) Y4)
% 297.63/298.04  Instantiate: Y5:=Y3:fofType
% 297.63/298.04  Found x6 as proof of ((irel Y5) Y4)
% 297.63/298.04  Found x1:((irel Y) Y0)
% 297.63/298.04  Instantiate: Y:=Y1:fofType;Y5:=Y0:fofType
% 297.63/298.04  Found x1 as proof of ((irel Y1) Y5)
% 297.63/298.04  Found x5:((irel Y2) Y3)
% 297.63/298.04  Instantiate: Y2:=Y1:fofType
% 297.63/298.04  Found x5 as proof of ((irel Y1) Y5)
% 297.63/298.04  Found ((conj00 x5) x6) as proof of ((and ((irel Y1) Y5)) ((irel Y5) Y4))
% 297.63/298.04  Found (((conj0 ((irel Y5) Y4)) x5) x6) as proof of ((and ((irel Y1) Y5)) ((irel Y5) Y4))
% 297.63/298.04  Found ((((conj ((irel Y1) Y5)) ((irel Y5) Y4)) x5) x6) as proof of ((and ((irel Y1) Y5)) ((irel Y5) Y4))
% 297.63/298.04  Found ((((conj ((irel Y1) Y5)) ((irel Y5) Y4)) x5) x6) as proof of ((and ((irel Y1) Y5)) ((irel Y5) Y4))
% 297.63/298.04  Found (trans_axiom000 ((((conj ((irel Y1) Y5)) ((irel Y5) Y4)) x5) x6)) as proof of ((irel Y1) Y4)
% 297.63/298.04  Found ((trans_axiom00 Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)) as proof of ((irel Y1) Y4)
% 297.63/298.04  Found (((fun (Y5:fofType)=> ((trans_axiom0 Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)) as proof of ((irel Y1) Y4)
% 297.63/298.04  Found (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)) as proof of ((irel Y1) Y4)
% 297.63/298.04  Found (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)) as proof of ((irel Y1) Y4)
% 297.63/298.04  Found (x30 (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6))) as proof of ((iatom a) Y4)
% 297.63/298.04  Found ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6))) as proof of ((iatom a) Y4)
% 297.63/298.04  Found (fun (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)))) as proof of ((iatom a) Y4)
% 297.63/298.04  Found (fun (Y4:fofType) (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)))) as proof of (((irel Y3) Y4)->((iatom a) Y4))
% 297.63/298.04  Found (fun (Y4:fofType) (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6)))) as proof of ((mbox_s4 (iatom a)) Y3)
% 297.63/298.04  Found (or_introl10 (fun (Y4:fofType) (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6))))) as proof of ((or ((mbox_s4 (iatom a)) Y3)) ((mbox_s4 (inot (iatom a))) Y3))
% 297.63/298.04  Found ((or_introl1 ((mbox_s4 (inot (iatom a))) Y3)) (fun (Y4:fofType) (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6))))) as proof of ((or ((mbox_s4 (iatom a)) Y3)) ((mbox_s4 (inot (iatom a))) Y3))
% 297.63/298.04  Found (((or_introl ((mbox_s4 (iatom a)) Y3)) ((mbox_s4 (inot (iatom a))) Y3)) (fun (Y4:fofType) (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6))))) as proof of ((or ((mbox_s4 (iatom a)) Y3)) ((mbox_s4 (inot (iatom a))) Y3))
% 297.63/298.04  Found (((or_introl ((mbox_s4 (iatom a)) Y3)) ((mbox_s4 (inot (iatom a))) Y3)) (fun (Y4:fofType) (x6:((irel Y3) Y4))=> ((x3 Y4) (((fun (Y5:fofType)=> (((trans_axiom Y1) Y5) Y4)) Y3) ((((conj ((irel Y1) Y3)) ((irel Y3) Y4)) x5) x6))))) as proof of ((or ((mbox_s4 (iatom a))
%------------------------------------------------------------------------------